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<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.2.0--><head><title>Sprawozdanie_finansowe_DataWalk_SA_2023.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
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}
/* Fancy CSS END */

  }
  .checked {
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/* Fancy CSS END */
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K6wCpB04g4lufl/rvWLo41ds+wg40BEm16/JpHjYSNGYuGysWhHQdWfbkFY3IQYzID8ywNlk3qpH48omF1lMjFSeVYfHOr9nYdBWJfT54iyRFiYmsXIxUc7OE+rPb21L7f41qkG/5RjZzBCBI7doKReIYWJObNn2iGTGNbzEOe8eoB3Y7o7Ascbp2tOwrHKY6uOyqH3vmYAJUGC0dNEvNXFE0hxPLc5R2c6ri5+M14X0U6r7LUWWHKfzAWls1CPb+MtIrgJphDK9xkwutTyeVjslRxiW4c8b/iNmSBHnhcouSIpbtug2IoSLMSB6b8hnuH8+CkXK67IpcPH//gVzDTpPP//NLlgGtVZk66j4urb+vUQp3XF7s2XpcR8a4ZHMVrXYPbe2uXLvvuPIUy73/p0oJtS9jwWppXbUoE3EuX3Z959p76pQsEOWxf9qLPYR7OnLwjOFQRXR5eDj3EfPSqG4KKSEKAy1W34f38/xXrspfXgoYvqLn3AzTERuN5WvAYquEojEaCUrwjFv5hKUcJWJcMVaS3QwQhopna/UAPDgAD6EnQAW6cvB84c4zcD7STCwK6ogqqBa1DyYc8DUVYPEQ9jPl3D3YB91zFOHJTcKiKO1HFQ1XcZ+qmoOnPuSkIeMTxW2XsrBErSY805SOejnRjqSXA4RMCxXhbSrPjM2+YGdRaF3TeDMNeTynk0LLpUwxdER6IF9MznJa86lNZr6n5/apfl4P5/tZY39wl7csjRL9y6KNwL+PoHI15gx51da4HPYoCTBjTQlO0+v2XzgLBxagTdqCZdBVEgHXEYwUp6Xn0EqgCCr0C8D4zhWwOuttsLpGsjcaxpIJ3C0lMiQ2GiWZ6pPEBUfFKzx43VVF+iQ84MfNJyQNvdfx+J2Cgjdtkf4NlcHsYRhTHugz3d5tgGS2i7wcZ0DCiUo2+UfTSSLWRap/+8xnsXqf//lUgX0nVToKMFnm8447m8/q/Uhpo1RYuis/KxQWD8wrJrvnJ2Rv7GvyFtQMH4UeCsGoHjYZIXP/r0uD87mB5keEYeZ8tc4ahNJYXp1qWrr1j7gF3nRvACcRRmzE+wWHZGkU/OjwNo38lGPVhjJr+BEbYXI5/VpBl4TNf0D2c9HXW8of13bz0Y0PT/YYOLwxKuu3X2W04zubHDuu1GGYZ+BayqDuxL2g5oiArptd+N4ZeOyygGbUPVF9EqkCwavJ/QKgsc/wOryJpB2aUG72zeiOFZJjXsP1rzHbHOpaXHDW1sGsXnGX+vE0NBELKgfb5PTkzM0sztFbNL7C6JgezlUSssmB1+d7aXeLE/fRbwAEy0IZl9Dz6Ll6bjF4ERFOMUixv+FnOS8XpnyiC0Lxq4+bigS87WoBSokGNjJ/4OnOQVpm3gAS8wyyOU14arrKA5O5JetBFt1QsUL/z4ufSP4dCzFtGKGzliu7YE9xjKMu9DSjAD+PjExFaKmbEBtCusU9wb28B4L8B9CbsggB4nGNgZGBgYHPqV7Y58CKe3+YrgzwHAwg8MpFThdH/V/wrZtNm/wrkcjAwgUQBTQMLpwAAeJxjYGRgYP/67x4DA9v1/yt+87FpMwBFkIHgXwCt6AenAAAAeJzt2D1Lw1AUxvHnvpDBwb1zcXETKi6ODgUHwVmkCO1UQfwGzlL34iBuIiLObq46OPoJ3NpRcaunoOBSojXxmvb/g0NCzknuw91u/EAbMv5Sco92lZbjoq6tDv2NNt2b6nFfJ65vfbsfP4t36lgfH7InXaXOMCtiW+epM/xElpWTNwyrtQ9liA21UmfA7/l79VNnqAL/rOY077lXdYvOAgCYnj91CxN7LQ3/MksVhFUdp87wlX9QPQy0lzf3eV7O/V5PtXCknby5cKaeVbuofP+Fe9GK39Z6UXMA5sf4P2TqDAAAAAAAAAAAAAAAAAAAAAAAAJg//kBrVkulrtHRrtXW5InRRZnrAwAAAAAwa0a3qRMA+K53l1ArTwB4nO3CPQ7BUADA8dfn+6MfMTmCweAEBicQgzhBJ3NjNDUmkyNIJ0cwNmJwDoMYpTEYJI1BPJE80Wj55/cTQrRvXKNjHI1ICunLhdznRvmg4KZBsZUJk2SUhIb5t5W7f2CbPpXeCwHwI873qoPUWH5IVPMVp7qn2Jh9xdoMH1kNK0hEZI8Vnj0FYjMAAAAAAAAAAAC8LXSamobO6old7AAAAAAAADRcAGTFFWjevCoAAAABAAAbhQCAABAAPQABAAIAEAAvAIcAABJBAUwAAQABeJy1Wb1zG8cVX4m0ZcqSJuOJJy4SZ4vEIh0MKMsz8oxUQSBIwgYBzgEkrcqzuFsAKx3ubu6DMFykTZ8mZdI6/0GaTKr8AXEmRYq0+Q9SpMrvvd07HEBSo3gSUTi8fff2fb+3HxBCfHgrErcE/7u1c/uHDr4l7mw1HXwb8KGDt8R7W7mDt4H/jYPfEve2/uDgt4H/m4PviGfb5w5+R7y//UcH74gfbP/LwXdvnd751sHvil/seA6+J97f+b2D79+596O/O/iB+PlPP4Umt7Z3oNx7rBXBt8SDrQ8dfBvwEwdviZ9t9R28DfyvHPyW+GDrtw5+G/g/O/iOuNz6h4PfER9v/9rBO0Ju/9XBd2//7q07Dn5XnL/zbwffEx/v/NLB9x98sPMnBz8Qn3/4T/GtkOKxeITPJ4BOhBG+SEUsMnwmIgeuDSgVCT8VMAZQJJp40xIh/qTwgJuKGd5lPNL41qC+xDMA5X1xVxwDHgOnxQI0A/DT4DISS4ak6IH3EpwLlhkCmrIuEp8YNEvMLaXISutH4lNAH1Wjz0SDNVDgkIBWQq6CHOLhi1eO9nOMZsDS2wIaZpVFI+ANWxHeqM+EPSHFc4zHeENYxX5Yt9HyiZ2lkqUUeOuzvaV/F5ibMqYAVcB+k8DPGHciutCJvGN4XsSefcbzNVNoMYdM8nPAT+k0Kmkl4zOOqoEuZfxWdtD7HFoYzMzgBfGtfPzo8SfyxPhpnMWTXLbjNIlTlZs4aspWGErPTGd5Jj2d6fRSB837d4/1ONULOUh0NFomWvbUMi5yGcZT40s/TpYpTZHE+tGn8iP6+qwhPRUmM3msIj/2XwH7eTyL5HERZCRoNDOZDOt8JnEqn5txaHwVSicRNDGEyiwuUl9L0nehUi2LKNCpzGdannRHsmd8HWX6mcy0lno+1kGgAxlarAx05qcmIftYRqBzZcIMrmhzZA1H1WCoQjNOAVCOTxGxkKMnPD0tQgXgav085Qpa41I59qmsGN4k6JwTIquC9gQBeoynONdpRvo+aT5+cvP0dXyZk4ozjKo54PwhG15xrk7Wcu9qL5jyuEAeldRUWXOMqcoMZ1qzkk/BUTJPVaDnKn0l44kNSJVY0zQuEkL78TxRkdHk8zfvQeLaFBWolgIcdkGZiT2X4VIcMc8Ys0Wv8HdVtodAy6M0jvPXOWqOKbYsbRErLizpWpxhJ0yAnXMBLTFaAMq5+WRQZAw4ZAWs66jIDZ5T1x4s15wDYWVGXMY+Gxu5+FNz6rIrJsCQCwpuGxnz1a4BGS5k2wAyboUZh9e2aWpTicOXUuacxDm3BqtlBMycpVqeGbeHlQYkMWFbbDjKYFjdQ26V1P5mrl2TVjZBfNbfsMV51cytz6wU27wiZ5dNsDFTrjSuW0Re+5rnWatfYdy8UnAPmducOSzZD4VbnOr+LtM+cu075fTJXZSzqjFrjrV0RWCtsTpOHQ1V6zeOew4rbIQuqygpzhEquvmaXWWy+9BEsXzfyd8sqXmM5oaep6IMHS01EzlRcxMu5cLkM5kV4zzUErUVBSaaokGCNNdzzIwClFoaoXc0ZTeXE63yItWZTDU6qskhw88aMpsrNHlfJYBpyrwIc5OAZVTMdQrKTOfMIJNJGqPuqOzAPQzjhZyh0UuDcvZzaSKZU9+HZpiCfhtBFsp9bKbM2ArK9dc5JptXulk2xIeZnKtoKf0C64vVmzpHhIafKtiSmoy6u1ZziQYCMeA4BSYz34A8j2HQJZmkJBaDuZVFbcKfqRSK6RQepeTLuSCein38BbxHoESfX+lATdfn9gEvOfGnHCDaYyyBVUgBu1cQszxPsqf7+0HsZ8152aCa6HD7+TKJp6lKZst9NcayttLBahBy36K0m3BJ2bKzkpkv2IaFr7JJHCEAYHl9t8w4ORMuAbsnKPlRcbxgTW1BLDmR7T4hr/Y+JXWZvr5rMZSMDe6nRJe4PVK9nSRcLJFLY8tFu7FyrUNz4hu23Go3Zj3KAtzcv+Ruhm0J6RXMpLKh8UZrmG1eAfs6d03S7lat3EYlZ9MCW+wL9pPPre06ny2cpYb3nSHvMO0++KrvaY5tgLug31vbz13P3erwfX1b3y3aRUi6ZSTnyPlr7XzTglXz3tTrWS0HyBJri13UylU7rRbIgJeIiJcKdaOlNvfUWlbZBhu7p7XKwgXXkd2tB9xujdtpWz5EGXLLvjlH7ZkmcpFZcS8rxNQWvxkvL8b52Z5x6DNyniY7ysWw9PR6Zjc4OorhoNoKbO78N6thd6NnaD65LHjxM5wBFFkFHHlpCory3b7j+dXGaWLPVfCqY6wWrlKb/+a89obnI/njDR69kof8SZXRL4GzsSozxy6koTtXrTL8dWe+MjNvPveV0TutKiirbbpt3G02aCfP9v/Ixb/BdqfuTFbujO0yPnWxLvPZ5lfiNnZWQszbRMW2ltmixOrsu9nX/g/xqLyk2HbynXE9P3A167utYcS61k+ShjePGeen0/Hm+AIerp9+EfG9mo+C2oa2XhNvzE+sNuEl9fVdrrHR5Urfb84OeRNrNuwu9VrdTKwqZ7UilTFsiPIwQYeGcqxrGZLwcSHkfJvVVlqr9Zh10W7FKqpY1vuJjeG+i3jGlRJWOpS1vZ5Lb+7V+kpvrayvOOs5vfLEgv04/55xLFeFgg9D1jO6pkHAT5K58stLUPi1NSR/TU+2K0DAFpQr39Mr3dzu7y4Zvu4+KuL1olxx6keKcs24rq+sz8q4X9h4jZ3t16+/6oaoppUHMs7UiLnbSrp6WPu+WVBf645FhykG4hCjC6yeHmO6wEl0Uw9vzjE6APYAmIegGLr3DzliF7wmHYPujNc7y8PDs4/xC+51h0LymEZfgL4PXjS3I75kGR1wGzKlx7xPgO3hu+PoaEYbmDOMCT7ibmjl9THL3rB13fpoNR0BLysL17XqssRSsxOMPPA/dm9b4N1lfqQ/yT9kuF/peeg0bbGPiDPxbEOjHo8Ie4bvU9ANWX6Lbbba9tmGQ7y3tnRYA5LcdLZaOvLPuXtDMSL9evhbWdViHxyzNiv/tfF9Cs2J/xHejnilGGDmAVs6ZO91nM/I2h6PVlbZSLXZGvIq+eAA8Ak+R5XvPH5aXbwat3XfXfD7FZW1r+WebfbcgEc2Gm0ejThW9LbhYumxHZtSLzgTO0zVYouHVYYccvZa7cvstDIGNU2sPIptXZcyq+VrasRyKd+fuUhf9Qt5vcU+Ib2GleSbONv6rN2NZUWShEYHko6NTfkiLnC4Xsoi0zhUm4zRdGb2U61y3ZCByZJQLe3ZP0kN3vog0fhWOPHrdG7yHOzGSz6Ul7eoOFXPcbpPS2BCEhpXL/2SNA4KP2/QzcUl5jZoTikAR/nFzPizmmYLCDWRHxaBDlbax1G4lLtmz97m1sjB4XXa2stfE01lqrM8Nb69uygF8JVFyesZe2DXQEqu53S/mNIlSxAvojBWwbr3lHWVTsmcGKLwLPKkyGWgyUyimekwWfdoU7aipSOngBi+UpmZscn5Xv3+3RGUnsR0tUJKO2c35Fhl0DaOqivuMgy77qJAR82FeWUSHRjVjNPpPo32QfmVuwzfQ4A5MfjChNhcf3t/3a37XxxFjyi+I0e/jGEVOUdf6jBOrMPX7/fJmWs3/GTeKQUo46ts2A43aMybpgreCRpykmrN98MzlU5hNfkZ/kJUwUDG41yZiNyi+DeGMtfe3A5SSWVZ7BtFORLEfjFHVJT9KcCE8M0ucVyzVw7djwzf7bFGAV+e2UhcS8fXcoSupVzDpRxpX74ODXLVyiZeqf2VBRK4kMjCBl39mQl9a3ZIUsCgbMZFC9bjggo4I6TLE1i4D8MzTTd6cWLsBdyNqtqih0hbOM7TrMRiFs9fYyOVQpFGUEYzgyCWWcy6vNR+XqbYKpNRAIHh4ntaprkax5e69mtRFOdUOPb2z7hitrniXmUzukAc67X6VTVTU1Igy5FOBkGqripf5wJbdccdORwcji5aXkd2h/LUG5x3DzoH8mFriPHDhrzojo4HZyMJCq/VH72Qg0PZ6r+QX3T7Bw3Z+fLU6wyHcuDJ7slpr9sBrttv984Ouv0j+Rzz+oOR7HVRj2A6GkgS6Fh1O0NidtLx2scYtp53e93Ri4Y87I76xPMQTFvytOWNuu2zXsuTp2fe6WDYgfgDsO13+4cepHROOv1RE1KBk51zDOTwuNXrsajWGbT3WL/24PSF1z06HsnjQe+gA+TzDjRrPe91rCgY1e61uicNedA6aR11eNYAXDwmc9pdHHcYBXkt/G+PuoM+mdEe9Ecehg1Y6Y2qqRfdYachW153SA459AZgT+7EjAEzwbx+x3IhV8u1iICExmfDzkqXg06rB15DmlwnRjz/l5e9b3bBK/4DhnBBawB4nGzWU7QlabSu6wzbjhhpO+fwSNu2bdu2bdu2bVSlbaMqbe59dlsVfV2ceZHxXWTr77z5nzaTocn+389vPtnwZP8/P96w//sPkgxNhiWTkunJDARFMARHCIREKIRGGIRFOIRHBEREJERGFERFNERHDMRELMRGHMRFPCSAJEdSICmRVEhqJA2SFkmHpEcyIBmRTEhmJAuSFcmGZEdyIDmRXEgSEkRCSBiJIFEkhsSRBJIbyYPkRfIh+ZECSEGkEFIYKYIURYohxZESSEmkFFIaKYOURcoh5ZEKSEWkElIZqYJURaoh1ZEaSE2kFlIbqYPUReoh9ZEGSEOkEdIYaYI0RZohzZEWSEukFdIaaYO0Rdoh7ZEOSEekE9IZ6YJ0Rboh3ZEeSE+kF9Ib6YP0Rfoh/ZEByEBkEDIYGYIMRYYhw5ERyEhkFDIaGYOMRcYh45EJyERkEjIZmYJMRaYh05EZyExkFjIbmYPMReYh85EFyEJkEbIYWYIsRZYhy5EVyEpkFbIaWYOsRdYh65ENyEZkE7IZ2YJsRbYh25EdyE5kF7Ib2YPsRfYh+5EDyEHkEHIYOYIcRY4hx5ETyEnkFHIaOYOcRc4hfyF/I+eRC8hF5BJyGbmCXEWuIdeRG8hN5BZyG7mD3EXuIfeRB8hD5BHyGHmCPEWeIc+RF8hL5BXyD/Iv8hp5g7xF3iHvkQ/IR+QT8hn5gnxFviHfkR/IT+QX8hv5gyZDERRFMRRHCZREKZRGGZRFOZRHBVREJVRGFVRFNVRHDdRELdRGHdRFPTSAJkdToCnRVGhqNA2aFk2HpkczoBnRTGhmNAuaFc2GZkdzoDnRXGgSGkRDaBiNoFE0hsbRBJobzYPmRfOh+dECaEG0EFoYLYIWRYuhxdESaEm0FFoaLYOWRcuh5dEKaEW0EloZrYJWRauh1dEaaE20FlobrYPWReuh9dEGaEO0EdoYbYI2RZuhzdEWaEu0FdoabYO2Rduh7dEOaEe0E9oZ7YJ2Rbuh3dEeaE+0F9ob7YP2Rfuh/dEB6EB0EDoYHYIORYehw9ER6Eh0FDoaHYOORceh49EJ6ER0EjoZnYJORaeh09EZ6Ex0FjobnYPOReeh89EF6EJ0EboYXYIuRZehy9EV6Ep0FboaXYOuRdeh69EN6EZ0E7oZ3YJuRbeh29Ed6E50F7ob3YPuRfeh+9ED6EH0EHoYPYIeRY+hx9ET6En0FHoaPYOeRc+hf6F/o+fRC+hF9BJ6Gb2CXkWvodfRG+hN9BZ6G72D3kXvoffRB+hD9BH6GH2CPkWfoc/RF+hL9BX6D/ov+hp9g75F36Hv0Q/oR/QT+hn9gn5Fv6Hf0R/oT/QX+hv9gyXDEAzFMAzHCIzEKIzGGIzFOIzHBEzEJEzGFEzFNEzHDMzELMzGHMzFPCyAJcdSYCmxVFhqLA2WFkuHpccyYBmxTFhmLAuWFcuGZcdyYDmxXFgSFsRCWBiLYFEshsWxBJYby4PlxfJh+bECWEGsEFYYK4IVxYphxbESWEmsFFYaK4OVxcph5bEKWEWsElYZq4JVxaph1bEaWE2sFlYbq4PVxeph9bEGWEOsEdYYa4I1xZphzbEWWEusFdYaa4O1xdph7bEOWEesE9YZ64J1xbph3bEeWE+sF9Yb64P1xfph/bEB2EBsEDYYG4INxYZhw7ER2EhsFDYaG4ONxcZh47EJ2ERsEjYZm4JNxaZh07EZ2ExsFjYbm4PNxeZh87EF2EJsEbYYW4ItxZZhy7EV2EpsFbYaW4OtxdZh67EN2EZsE7YZ24JtxbZh27Ed2E5sF7Yb24PtxfZh+7ED2EHsEHYYO4IdxY5hx7ET2EnsFHYaO4Odxc5hf2F/Y+exC9hF7BJ2GbuCXcWuYdexG9hN7BZ2G7uD3cXuYfexB9hD7BH2GHuCPcWeYc+xF9hL7BX2D/Yv9hp7g73F3mHvsQ/YR+wT9hn7gn3FvmHfsR/YT+wX9hv7gyfDERzFMRzHCZzEKZzGGZzFOZzHBVzEJVzGFVzFNVzHDdzELdzGHdzFPTyAJ8dT4CnxVHhqPA2eFk+Hp8cz4BnxTHhmPAueFc+GZ8dz4DnxXHgSHsRDeBiP4FE8hsfxBJ4bz4PnxfPh+fECeEG8EF4YL4IXxYvhxfESeEm8FF4aL4OXxcvh5fEKeEW8El4Zr4JXxavh1fEaeE28Fl4br4PXxevh9fEGeEO8Ed4Yb4I3xZvhzfEWeEu8Fd4ab4O3xdvh7fEOeEe8E94Z74J3xbvh3fEeeE+8F94b74P3xfvh/fEB+EB8ED4YH4IPxYfhw/ER+Eh8FD4aH4OPxcfh4/EJ+ER8Ej4Zn4JPxafh0/EZ+Ex8Fj4bn4PPxefh8/EF+EJ8Eb4YX4IvxZfhy/EV+Ep8Fb4aX4Ovxdfh6/EN+EZ8E74Z34Jvxbfh2/Ed+E58F74b34Pvxffh+/ED+EH8EH4YP4IfxY/hx/ET+En8FH4aP4Ofxc/hf+F/4+fxC/hF/BJ+Gb+CX8Wv4dfxG/hN/BZ+G7+D38Xv4ffxB/hD/BH+GH+CP8Wf4c/xF/hL/BX+D/4v/hp/g7/F3+Hv8Q/4R/wT/hn/gn/Fv+Hf8R/4T/wX/hv/QyQjEAIlMAInCIIkKIImGIIlOIInBEIkJEImFEIlNEInDMIkLMImHMIlPCJAJCdSECmJVERqIg2RlkhHpCcyEBmJTERmIguRlchGZCdyEDmJXEQSESRCRJiIEFEiRsSJBJGbyEPkJfIR+YkCREGiEFGYKEIUJYoRxYkSREmiFFGaKEOUJcoR5YkKREWiElGZqEJUJaoR1YkaRE2iFlGbqEPUJeoR9YkGREOiEdGYaEI0JZoRzYkWREuiFdGaaEO0JdoR7YkOREeiE9GZ6EJ0JboR3YkeRE+iF9Gb6EP0JfoR/YkBxEBiEDGYGEIMJYYRw4kRxEhiFDGaGEOMJcYR44kJxERiEjGZmEJMJaYR04kZxExiFjGbmEPMJeYR84kFxEJiEbGYWEIsJZYRy4kVxEpiFbGaWEOsJdYR64kNxEZiE7GZ2EJsJbYR24kdxE5iF7Gb2EPsJfYR+4kDxEHiEHGYOEIcJY4Rx4kTxEniFHGaOEOcJc4RfxF/E+eJC8RF4hJxmbhCXCWuEdeJG8RN4hZxm7hD3CXuEfeJB8RD4hHxmHhCPCWeEc+JF8RL4hXxD/Ev8Zp4Q7wl3hHviQ/ER+IT8Zn4QnwlvhHfiR/ET+IX8Zv4QyYjERIlMRInCZIkKZImGZIlOZInBVIkJVImFVIlNVInDdIkLdImHdIlPTJAJidTkCnJVGRqMg2ZlkxHpiczkBnJTGRmMguZlcxGZidzkDnJXGQSGSRDZJiMkFEyRsbJBJmbzEPmJfOR+ckCZEGyEFmYLEIWJYuRxckSZEmyFFmaLEOWJcuR5ckKZEWyElmZrEJWJauR1ckaZE2yFlmbrEPWJeuR9ckGZEOyEdmYbEI2JZuRzckWZEuyFdmabEO2JduR7ckOZEeyE9mZ7EJ2JbuR3ckeZE+yF9mb7EP2JfuR/ckB5EByEDmYHEIOJYeRw8kR5EhyFDmaHEOOJceR48kJ5ERyEjmZnEJOJaeR08kZ5ExyFjmbnEPOJeeR88kF5EJyEbmYXEIuJZeRy8kV5EpyFbmaXEOuJdeR68kN5EZyE7mZ3EJuJbeR28kd5E5yF7mb3EPuJfeR+8kD5EHyEHmYPEIeJY+Rx8kT5EnyFHmaPEOeJc+Rf5F/k+fJC+RF8hJ5mbxCXiWvkdfJG+RN8hZ5m7xD3iXvkffJB+RD8hH5mHxCPiWfkc/JF+RL8hX5D/kv+Zp8Q74l35HvyQ/kR/IT+Zn8Qn4lv5HfyR/kT/IX+Zv8QyWjEAqlMAqnCIqkKIqmGIqlOIqnBEqkJEqmFEqlNEqnDMqkLMqmHMqlPCpAJadSUCmpVFRqKg2VlkpHpacyUBmpTFRmKguVlcpGZadyUDmpXFQSFaRCVJiKUFEqRsWpBJWbykPlpfJR+akCVEGqEFWYKkIVpYpRxakSVEmqFFWaKkOVpcpR5akKVEWqElWZqkJVpapR1akaVE2qFlWbqkPVpepR9akGVEOqEdWYakI1pZpRzakWVEuqFdWaakO1pdpR7akOVEeqE9WZ6kJ1pbpR3akeVE+qF9Wb6kP1pfpR/akB1EBqEDWYGkINpYZRw6kR1EhqFDWaGkONpcZR46kJ1ERqEjWZmkJNpaZR06kZ1ExqFjWbmkPNpeZR86kF1EJqEbWYWkItpZZRy6kV1EpqFbWaWkOtpdZR66kN1EZqE7WZ2kJtpbZR26kd1E5qF7Wb2kPtpfZR+6kD1EHqEHWYOkIdpY5Rx6kT1EnqFHWaOkOdpc5Rf1F/U+epC9RF6hJ1mbpCXaWuUdepG9RN6hZ1m7pD3aXuUfepB9RD6hH1mHpCPaWeUc+pF9RL6hX1D/Uv9Zp6Q72l3lHvqQ/UR+oT9Zn6Qn2lvlHfqR/UT+oX9Zv6QyejERqlMRqnCZqkKZqmGZqlOZqnBVqkJVqmFVqlNVqnDdqkLdqmHdqlPTpAJ6dT0CnpVHRqOg2dlk5Hp6cz0BnpTHRmOgudlc5GZ6dz0DnpXHQSHaRDdJiO0FE6RsfpBJ2bzkPnpfPR+ekCdEG6EF2YLkIXpYvRxekSdEm6FF2aLkOXpcvR5ekKdEW6El2ZrkJXpavR1ekadE26Fl2brkPXpevR9ekGdEO6Ed2YbkI3pZvRzekWdEu6Fd2abkO3pdvR7ekOdEe6E92Z7kJ3pbvR3ekedE+6F92b7kP3pfvR/ekB9EB6ED2YHkIPpYfRw+kR9Eh6FD2aHkOPpcfR4+kJ9ER6Ej2ZnkJPpafR0+kZ9Ex6Fj2bnkPPpefR8+kF9EJ6Eb2YXkIvpZfRy+kV9Ep6Fb2aXkOvpdfR6+kN9EZ6E72Z3kJvpbfR2+kd9E56F72b3kPvpffR++kD9EH6EH2YPkIfpY/Rx+kT9En6FH2aPkOfpc/Rf9F/0+fpC/RF+hJ9mb5CX6Wv0dfpG/RN+hZ9m75D36Xv0ffpB/RD+hH9mH5CP6Wf0c/pF/RL+hX9D/0v/Zp+Q7+l39Hv6Q/0R/oT/Zn+Qn+lv9Hf6R/0T/oX/Zv+wyRjEAZlMAZnCIZkKIZmGIZlOIZnBEZkJEZmFEZlNEZnDMZkLMZmHMZlPCbAJGdSMCmZVExqJg2TlknHpGcyMBmZTExmJguTlcnGZGdyMDmZXEwSE2RCTJiJMFEmxsSZBJObycPkZfIx+ZkCTEGmEFOYKcIUZYoxxZkSTEmmFFOaKcOUZcox5ZkKTEWmElOZqcJUZaox1ZkaTE2mFlObqcPUZeox9ZkGTEOmEdOYacI0ZZoxzZkWTEumFdOaacO0Zdox7ZkOTEemE9OZ6cJ0Zbox3ZkeTE+mF9Ob6cP0Zfox/ZkBzEBmEDOYGcIMZYYxw5kRzEhmFDOaGcOMZcYx45kJzERmEjOZmcJMZaYx05kZzExmFjObmcPMZeYx85kFzEJmEbOYWcIsZZYxy5kVzEpmFbOaWcOsZdYx65kNzEZmE7OZ2cJsZbYx25kdzE5mF7Ob2cPsZfYx+5kDzEHmEHOYOcIcZY4xx5kTzEnmFHOaOcOcZc4xfzF/M+eZC8xF5hJzmbnCXGWuMdeZG8xN5hZzm7nD3GXuMfeZB8xD5hHzmHnCPGWeMc+ZF8xL5hXzD/Mv85p5w7xl3jHvmQ/MR+YT85n5wnxlvjHfmR/MT+YX85v5wyZjERZlMRZnCZZkKZZmGZZlOZZnBVZkJVZmFVZlNVZnDdZkLdZmHdZlPTbAJmdTsCnZVGxqNg2blk3HpmczsBnZTGxmNgublc3GZmdzsDnZXGwSG2RDbJiNsFE2xsbZBJubzcPmZfOx+dkCbEG2EFuYLcIWZYuxxdkSbEm2FFuaLcOWZcux5dkKbEW2EluZrcJWZaux1dkabE22FlubrcPWZeux9dkGbEO2EduYbcI2ZZuxzdkWbEu2FduabcO2Zdux7dkObEe2E9uZ7cJ2Zbux3dkebE+2F9ub7cP2Zfux/dkB7EB2EDuYHcIOZYexw9kR7Eh2FDuaHcOOZcex49kJ7ER2EjuZncJOZaex09kZ7Ex2FjubncPOZeex89kF7EJ2EbuYXcIuZZexy9kV7Ep2FbuaXcOuZdex69kN7EZ2E7uZ3cJuZbex29kd7E52F7ub3cPuZfex+9kD7EH2EHuYPcIeZY+xx9kT7En2FHuaPcOeZc+xf7F/s+fZC+xF9hJ7mb3CXmWvsdfZG+xN9hZ7m73D3mXvsffZB+xD9hH7mH3CPmWfsc/ZF+xL9hX7D/sv+5p9w75l37Hv2Q/sR/YT+5n9wn5lv7Hf2R/sT/YX+5v9wyXjEA7lMA7nCI7kKI7mGI7lOI7nBE7kJE7mFE7lNE7nDM7kLM7mHM7lPC7AJedScCm5VFxqLg2XlkvHpecycBm5TFxmLguXlcvGZedycDm5XFwSF+RCXJiLcFEuxsW5BJeby8Pl5fJx+bkCXEGuEFeYK8IV5YpxxbkSXEmuFFeaK8OV5cpx5bkKXEWuEleZq8JV5apx1bkaXE2uFlebq8PV5epx9bkGXEOuEdeYa8I15ZpxzbkWXEuuFdeaa8O15dpx7bkOXEeuE9eZ68J15bpx3bkeXE+uF9eb68P15fpx/bkB3EBuEDeYG8IN5YZxw7kR3EhuFDeaG8ON5cZx47kJ3ERuEjeZm8JN5aZx07kZ3ExuFjebm8PN5eZx87kF3EJuEbeYW8It5ZZxy7kV3EpuFbeaW8Ot5dZx67kN3EZuE7eZ28Jt5bZx27kd3E5uF7eb28Pt5fZx+7kD3EHuEHeYO8Id5Y5xx7kT3EnuFHeaO8Od5c5xf3F/c+e5C9xF7hJ3mbvCXeWucde5G9xN7hZ3m7vD3eXucfe5B9xD7hH3mHvCPeWecc+5F9xL7hX3D/cv95p7w73l3nHvuQ/cR+4T95n7wn3lvnHfuR/cT+4X95v7wyfjER7lMR7nCZ7kKZ7mGZ7lOZ7nBV7kJV7mFV7lNV7nDd7kLd7mHd7lPT7AJ+dT8Cn5VHxqPg2flk/Hp+cz8Bn5THxmPguflc/GZ+dz8Dn5XHwSH+RDfJiP8FE+xsf5BJ+bz8Pn5fPx+fkCfEG+EF+YL8IX5YvxxfkSfEm+FF+aL8OX5cvx5fkKfEW+El+Zr8JX5avx1fkafE2+Fl+br8PX5evx9fkGfEO+Ed+Yb8I35ZvxzfkWfEu+Fd+ab8O35dvx7fkOfEe+E9+Z78J35bvx3fkefE++F9+b78P35fvx/fkB/EB+ED+YH8IP5Yfxw/kR/Eh+FD+aH8OP5cfx4/kJ/ER+Ej+Zn8JP5afx0/kZ/Ex+Fj+bn8PP5efx8/kF/EJ+Eb+YX8Iv5Zfxy/kV/Ep+Fb+aX8Ov5dfx6/kN/EZ+E7+Z38Jv5bfx2/kd/E5+F7+b38Pv5ffx+/kD/EH+EH+YP8If5Y/xx/kT/En+FH+aP8Of5c/xf/F/8+f5C/xF/hJ/mb/CX+Wv8df5G/xN/hZ/m7/D3+Xv8ff5B/xD/hH/mH/CP+Wf8c/5F/xL/hX/D/8v/5p/w7/l3/Hv+Q/8R/4T/5n/wn/lv/Hf+R/8T/4X/5v/IyQTEAEVMAEXCIEUKIEWGIEVOIEXBEEUJEEWFEEVNEEXDMEULMEWHMEVPCEgJBdSCCmFVEJqIY2QVkgnpBcyCBmFTEJmIYuQVcgmZBdyCDmFXEKSEBRCQliICFEhJsSFhJBbyCPkFfIJ+YUCQkGhkFBYKCIUFYoJxYUSQkmhlFBaKCOUFcoJ5YUKQkWhklBZqCJUFaoJ1YUaQk2hllBbqCPUFeoJ9YUGQkOhkdBYaCI0FZoJzYUWQkuhldBaaCO0FdoJ7YUOQkehk9BZ6CJ0FboJ3YUeQk+hl9Bb6CP0FfoJ/YUBwkBhkDBYGCIMFYYJw4URwkhhlDBaGCOMFcYJ44UJwkRhkjBZmCJMFaYJ04UZwkxhljBbmCPMFeYJ84UFwkJhkbBYWCIsFZYJy4UVwkphlbBaWCOsFdYJ64UNwkZhk7BZ2CJsFbYJ24Udwk5hl7Bb2CPsFfYJ+4UDwkHhkHBYOCIcFY4Jx4UTwknhlHBaOCOcFc4Jfwl/C+eFC8JF4ZJwWbgiXBWuCdeFG8JN4ZZwW7gj3BXuCfeFB8JD4ZHwWHgiPBWeCc+FF8JL4ZXwj/Cv8Fp4I7wV3gnvhQ/CR+GT8Fn4InwVvgnfhR/CT+GX8Fv4IyYTEREVMREXCZEUKZEWGZEVOZEXBVEUJVEWFVEVNVEXDdEULdEWHdEVPTEgJhdTiCnFVGJqMY2YVkwnphcziBnFTGJmMYuYVcwmZhdziDnFXGKSGBRDYliMiFExJsbFhJhbzCPmFfOJ+cUCYkGxkFhYLCIWFYuJxcUSYkmxlFhaLCOWFcuJ5cUKYkWxklhZrCJWFauJ1cUaYk2xllhbrCPWFeuJ9cUGYkOxkdhYbCI2FZuJzcUWYkuxldhabCO2FduJ7cUOYkexk9hZ7CJ2FbuJ3cUeYk+xl9hb7CP2FfuJ/cUB4kBxkDhYHCIOFYeJw8UR4khxlDhaHCOOFceJ48UJ4kRxkjhZnCJOFaeJ08UZ4kxxljhbnCPOFeeJ88UF4kJxkbhYXCIuFZeJy8UV4kpxlbhaXCOuFdeJ68UN4kZxk7hZ3CJuFbeJ28Ud4k5xl7hb3CPuFfeJ+8UD4kHxkHhYPCIeFY+Jx8UT4knxlHhaPCOeFc+Jf4l/i+fFC+JF8ZJ4WbwiXhWvidfFG+JN8ZZ4W7wj3hXviffFB+JD8ZH4WHwiPhWfic/FF+JL8ZX4j/iv+Fp8I74V34nvxQ/iR/GT+Fn8In4Vv4nfxR/iT/GX+Fv8IyWTEAmVMAmXCImUKImWGImVOImXBEmUJEmWFEmVNEmXDMmULMmWHMmVPCkgJZdSSCmlVFJqKY2UVkonpZcySBmlTFJmKYuUVcomZZdySDmlXFKSFJRCUliKSFEpJsWlhJRbyiPllfJJ+aUCUkGpkFRYKiIVlYpJxaUSUkmplFRaKiOVlcpJ5aUKUkWpklRZqiJVlapJ1aUaUk2pllRbqiPVlepJ9aUGUkOpkdRYaiI1lZpJzaUWUkupldRaaiO1ldpJ7aUOUkepk9RZ6iJ1lbpJ3aUeUk+pl9Rb6iP1lfpJ/aUB0kBpkDRYGiINlYZJw6UR0khplDRaGiONlcZJ46UJ0kRpkjRZmiJNlaZJ06UZ0kxpljRbmiPNleZJ86UF0kJpkbRYWiItlZZJy6UV0kpplbRaWiOtldZJ66UN0kZpk7RZ2iJtlbZJ26Ud0k5pl7Rb2iPtlfZJ+6UD0kHpkHRYOiIdlY5Jx6UT0knplHRaOiOdlc5Jf0l/S+elC9JF6ZJ0WboiXZWuSdelG9JN6ZZ0W7oj3ZXuSfelB9JD6ZH0WHoiPZWeSc+lF9JL6ZX0j/Sv9Fp6I72V3knvpQ/SR+mT9Fn6In2VvknfpR/ST+mX9Fv6IyeTERmVMRmXCZmUKZmWGZmVOZmXBVmUJVmWFVmVNVmXDdmULdmWHdmVPTkgJ5dTyCnlVHJqOY2cVk4np5czyBnlTHJmOYucVc4mZ5dzyDnlXHKSHJRDcliOyFE5JsflhJxbziPnlfPJ+eUCckG5kFxYLiIXlYvJxeUSckm5lFxaLiOXlcvJ5eUKckW5klxZriJXlavJ1eUack25llxbriPXlevJ9eUGckO5kdxYbiI3lZvJzeUWcku5ldxabiO3ldvJ7eUOcke5k9xZ7iJ3lbvJ3eUeck+5l9xb7iP3lfvJ/eUB8kB5kDxYHiIPlYfJw+UR8kh5lDxaHiOPlcfJ4+UJ8kR5kjxZniJPlafJ0+UZ8kx5ljxbniPPlefJ8+UF8kJ5kbxYXiIvlZfJy+UV8kp5lbxaXiOvldfJ6+UN8kZ5k7xZ3iJvlbfJ2+Ud8k55l7xb3iPvlffJ++UD8kH5kHxYPiIflY/Jx+UT8kn5lHxaPiOflc/Jf8l/y+flC/JF+ZJ8Wb4iX5WvydflG/JN+ZZ8W74j35XvyfflB/JD+ZH8WH4iP5Wfyc/lF/JL+ZX8j/yv/Fp+I7+V38nv5Q/yR/mT/Fn+In+Vv8nf5R/yT/mX/Fv+oyRTEAVVMAVXCIVUKIVWGIVVOIVXBEVUJEVWFEVVNEVXDMVULMVWHMVVPCWgJFdSKCmVVEpqJY2SVkmnpFcyKBmVTEpmJYuSVcmmZFdyKDmVXEqSElRCSliJKFElpsSVhJJbyaPkVfIp+ZUCSkGlkFJYKaIUVYopxZUSSkmllFJaKaOUVcop5ZUKSkWlklJZqaJUVaop1ZUaSk2lllJbqaPUVeop9ZUGSkOlkdJYaaI0VZopzZUWSkulldJaaaO0Vdop7ZUOSkelk9JZ6aJ0Vbop3ZUeSk+ll9Jb6aP0Vfop/ZUBykBlkDJYGaIMVYYpw5URykhllDJaGaOMVcYp45UJykRlkjJZmaJMVaYp05UZykxlljJbmaPMVeYp85UFykJlkbJYWaIsVZYpy5UVykpllbJaWaOsVdYp65UNykZlk7JZ2aJsVbYp25Udyk5ll7Jb2aPsVfYp+5UDykHlkHJYOaIcVY4px5UTyknllHJaOaOcVc4pfyl/K+eVC8pF5ZJyWbmiXFWuKdeVG8pN5ZZyW7mj3FXuKfeVB8pD5ZHyWHmiPFWeKc+VF8pL5ZXyj/Kv8lp5o7xV3invlQ/KR+WT8ln5onxVvinflR/KT+WX8lv5oyZTERVVMRVXCZVUKZVWGZVVOZVXBVVUJVVWFVVVNVVXDdVULdVWHdVVPTWgJldTqCnVVGpqNY2aVk2nplczqBnVTGpmNYuaVc2mZldzqDnVXGqSGlRDaliNqFE1psbVhJpbzaPmVfOp+dUCakG1kFpYLaIWVYupxdUSakm1lFpaLaOWVcup5dUKakW1klpZraJWVaup1dUaak21llpbraPWVeup9dUGakO1kdpYbaI2VZupzdUWaku1ldpabaO2Vdup7dUOake1k9pZ7aJ2Vbup3dUeak+1l9pb7aP2Vfup/dUB6kB1kDpYHaIOVYepw9UR6kh1lDpaHaOOVcep49UJ6kR1kjpZnaJOVaep09UZ6kx1ljpbnaPOVeep89UF6kJ1kbpYXaIuVZepy9UV6kp1lbpaXaOuVdep69UN6kZ1k7pZ3aJuVbep29Ud6k51l7pb3aPuVfep+9UD6kH1kHpYPaIeVY+px9UT6kn1lHpaPaOeVc+pf6l/q+fVC+pF9ZJ6Wb2iXlWvqdfVG+pN9ZZ6W72j3lXvqffVB+pD9ZH6WH2iPlWfqc/VF+pL9ZX6j/qv+lp9o75V36nv1Q/qR/WT+ln9on5Vv6nf1R/qT/WX+lv9oyXTEA3VMA3XCI3UKI3WGI3VOI3XBE3UJE3WFE3VNE3XDM3ULM3WHM3VPC2gJddSaCm1VFpqLY2WVkunpdcyaBm1TFpmLYuWVcumZddyaDm1XFqSFtRCWliLaFEtpsW1hJZby6Pl1fJp+bUCWkGtkFZYK6IV1YppxbUSWkmtlFZaK6OV1cpp5bUKWkWtklZZq6JV1app1bUaWk2tllZbq6PV1epp9bUGWkOtkdZYa6I11ZppzbUWWkutldZaa6O11dpp7bUOWketk9ZZ66J11bpp3bUeWk+tl9Zb66P11fpp/bUB2kBtkDZYG6IN1YZpw7UR2khtlDZaG6ON1cZp47UJ2kRtkjZZm6JN1aZp07UZ2kxtljZbm6PN1eZp87UF2kJtkbZYW6It1ZZpy7UV2kptlbZaW6Ot1dZp67UN2kZtk7ZZ26Jt1bZp27Ud2k5tl7Zb26Pt1fZp+7UD2kHtkHZYO6Id1Y5px7UT2kntlHZaO6Od1c5pf2l/a+e1C9pF7ZJ2WbuiXdWuade1G9pN7ZZ2W7uj3dXuafe1B9pD7ZH2WHuiPdWeac+1F9pL7ZX2j/av9lp7o73V3mnvtQ/aR+2T9ln7on3VvmnftR/aT+2X9lv7oyfTER3VMR3XCZ3UKZ3WGZ3VOZ3XBV3UJV3WFV3VNV3XDd3ULd3WHd3VPT2gJ9dT6Cn1VHpqPY2eVk+np9cz6Bn1THpmPYueVc+mZ9dz6Dn1XHqSHtRDeliP6FE9psf1hJ5bz6Pn1fPp+fUCekG9kF5YL6IX1YvpxfUSekm9lF5aL6OX1cvp5fUKekW9kl5Zr6JX1avp1fUaek29ll5br6PX1evp9fUGekO9kd5Yb6I31ZvpzfUWeku9ld5ab6O31dvp7fUOeke9k95Z76J31bvp3fUeek+9l95b76P31fvp/fUB+kB9kD5YH6IP1Yfpw/UR+kh9lD5aH6OP1cfp4/UJ+kR9kj5Zn6JP1afp0/UZ+kx9lj5bn6PP1efp8/UF+kJ9kb5YX6Iv1Zfpy/UV+kp9lb5aX6Ov1dfp6/UN+kZ9k75Z36Jv1bfp2/Ud+k59l75b36Pv1ffp+/UD+kH9kH5YP6If1Y/px/UT+kn9lH5aP6Of1c/pf+l/6+f1C/pF/ZJ+Wb+iX9Wv6df1G/pN/ZZ+W7+j39Xv6ff1B/pD/ZH+WH+iP9Wf6c/1F/pL/ZX+j/6v/lp/o7/V3+nv9Q/6R/2T/ln/on/Vv+nf9R/6T/2X/lv/YyQzEAM1MAM3CIM0KIM2GIM1OIM3BEM0JEM2FEM1NEM3DMM0LMM2HMM1PCNgJDdSGCmNVEZqI42R1khnpDcyGBmNTEZmI4uR1chmZDdyGDmNXEaSETRCRtiIGFEjZsSNhJHbyGPkNfIZ+Y0CRkGjkFHYKGIUNYoZxY0SRkmjlFHaKGOUNcoZ5Y0KRkWjklHZqGJUNaoZ1Y0aRk2jllHbqGPUNeoZ9Y0GRkOjkdHYaGI0NZoZzY0WRkujldHaaGO0NdoZ7Y0ORkejk9HZ6GJ0NboZ3Y0eRk+jl9Hb6GP0NfoZ/Y0BxkBjkDHYGGIMNYYZw40RxkhjlDHaGGOMNcYZ440JxkRjkjHZmGJMNaYZ040ZxkxjljHbmGPMNeYZ840FxkJjkbHYWGIsNZYZy40VxkpjlbHaWGOsNdYZ640NxkZjk7HZ2GJsNbYZ240dxk5jl7Hb2GPsNfYZ+40DxkHjkHHYOGIcNY4Zx40TxknjlHHaOGOcNc4Zfxl/G+eNC8ZF45Jx2bhiXDWuGdeNG8ZN45Zx27hj3DXuGfeNB8ZD45Hx2HhiPDWeGc+NF8ZL45Xxj/Gv8dp4Y7w13hnvjQ/GR+OT8dn4Ynw1vhnfjR/GT+OX8dv4YyYzERM1MRM3CZM0KZM2GZM1OZM3BVM0JVM2FVM1NVM3DdM0LdM2HdM1PTNgJjdTmCnNVGZqM42Z1kxnpjczmBnNTGZmM4uZ1cxmZjdzmDnNXGaSGTRDZtiMmFEzZsbNhJnbzGPmNfOZ+c0CZkGzkFnYLGIWNYuZxc0SZkmzlFnaLGOWNcuZ5c0KZkWzklnZrGJWNauZ1c0aZk2zllnbrGPWNeuZ9c0GZkOzkdnYbGI2NZuZzc0WZkuzldnabGO2NduZ7c0OZkezk9nZ7GJ2NbuZ3c0eZk+zl9nb7GP2NfuZ/c0B5kBzkDnYHGIONYeZw80R5khzlDnaHGOONceZ480J5kRzkjnZnGJONaeZ080Z5kxzljnbnGPONeeZ880F5kJzkbnYXGIuNZeZy80V5kpzlbnaXGOuNdeZ680N5kZzk7nZ3GJuNbeZ280d5k5zl7nb3GPuNfeZ+80D5kHzkHnYPGIeNY+Zx80T5knzlHnaPGOeNc+Zf5l/m+fNC+ZF85J52bxiXjWvmdfNG+ZN85Z527xj3jXvmffNB+ZD85H52HxiPjWfmc/NF+ZL85X5j/mv+dp8Y74135nvzQ/mR/OT+dn8Yn41v5nfzR/mT/OX+dv8YyWzEAu1MAu3CIu0KIu2GIu1OIu3BEu0JEu2FEu1NEu3DMu0LMu2HMu1PCtgJbdSWCmtVFZqK42V1kpnpbcyWBmtTFZmK4uV1cpmZbdyWDmtXFaSFbRCVtiKWFErZsWthJXbymPltfJZ+a0CVkGrkFXYKmIVtYpZxa0SVkmrlFXaKmOVtcpZ5a0KVkWrklXZqmJVtapZ1a0aVk2rllXbqmPVtepZ9a0GVkOrkdXYamI1tZpZza0WVkurldXaamO1tdpZ7a0OVkerk9XZ6mJ1tbpZ3a0eVk+rl9Xb6mP1tfpZ/a0B1kBrkDXYGmINtYZZw60R1khrlDXaGmONtcZZ460J1kRrkjXZmmJNtaZZ060Z1kxrljXbmmPNteZZ860F1kJrkbXYWmIttZZZy60V1kprlbXaWmOttdZZ660N1kZrk7XZ2mJttbZZ260d1k5rl7Xb2mPttfZZ+60D1kHrkHXYOmIdtY5Zx60T1knrlHXaOmOdtc5Zf1l/W+etC9ZF65J12bpiXbWuWdetG9ZN65Z127pj3bXuWfetB9ZD65H12HpiPbWeWc+tF9ZL65X1j/Wv9dp6Y7213lnvrQ/WR+uT9dn6Yn21vlnfrR/WT+uX9dv6YyezERu1MRu3CZu0KZu2GZu1OZu3BVu0JVu2FVu1NVu3Ddu0Ldu2Hdu1PTtgJ7dT2CntVHZqO42d1k5np7cz2BntTHZmO4ud1c5mZ7dz2DntXHaSHbRDdtiO2FE7ZsfthJ3bzmPntfPZ+e0CdkG7kF3YLmIXtYvZxe0Sdkm7lF3aLmOXtcvZ5e0KdkW7kl3ZrmJXtavZ1e0adk27ll3brmPXtevZ9e0GdkO7kd3YbmI3tZvZze0Wdku7ld3abmO3tdvZ7e0Odke7k93Z7mJ3tbvZ3e0edk+7l93b7mP3tfvZ/e0B9kB7kD3YHmIPtYfZw+0R9kh7lD3aHmOPtcfZ4+0J9kR7kj3ZnmJPtafZ0+0Z9kx7lj3bnmPPtefZ8+0F9kJ7kb3YXmIvtZfZy+0V9kp7lb3aXmOvtdfZ6+0N9kZ7k73Z3mJvtbfZ2+0d9k57l73b3mPvtffZ++0D9kH7kH3YPmIftY/Zx+0T9kn7lH3aPmOftc/Zf9l/2+ftC/ZF+5J92b5iX7Wv2dftG/ZN+5Z9275j37Xv2fftB/ZD+5H92H5iP7Wf2c/tF/ZL+5X9j/2v/dp+Y7+139nv7Q/2R/uT/dn+Yn+1v9nf7R/2T/uX/dv+4yRzEAd1MAd3CId0KId2GId1OId3BEd0JEd2FEd1NEd3DMd0LMd2HMd1PCfgJHdSOCmdVE5qJ42T1knnpHcyOBmdTE5mJ4uT1cnmZHdyODmdXE6SE3RCTtiJOFEn5sSdhJPbyePkdfI5+Z0CTkGnkFPYKeIUdYo5xZ0STkmnlFPaKeOUdco55Z0KTkWnklPZqeJUdao51Z0aTk2nllPbqePUdeo59Z0GTkOnkdPYaeI0dZo5zZ0WTkunldPaaeO0ddo57Z0OTkenk9PZ6eJ0dbo53Z0eTk+nl9Pb6eP0dfo5/Z0BzkBnkDPYGeIMdYY5w50RzkhnlDPaGeOMdcY5450JzkRnkjPZmeJMdaY5050ZzkxnljPbmePMdeY5850FzkJnkbPYWeIsdZY5y50VzkpnlbPaWeOsddY5650NzkZnk7PZ2eJsdbY5250dzk5nl7Pb2ePsdfY5+50DzkHnkHPYOeIcdY45x50TzknnlHPaOeOcdc45fzl/O+edC85F55Jz2bniXHWuOdedG85N55Zz27nj3HXuOfedB85D55Hz2HniPHWeOc+dF85L55Xzj/Ov89p547x13jnvnQ/OR+eT89n54nx1vjnfnR/OT+eX89v54yZzERd1MRd3CZd0KZd2GZd1OZd3BVd0JVd2FVd1NVd3Ddd0Ldd2Hdd1PTfgJndTuCndVG5qN42b1k3npnczuBndTG5mN4ub1c3mZndzuDndXG6SG3RDbtiNuFE35sbdhJvbzePmdfO5+d0CbkG3kFvYLeIWdYu5xd0Sbkm3lFvaLeOWdcu55d0KbkW3klvZreJWdau51d0abk23llvbrePWdeu59d0GbkO3kdvYbeI2dZu5zd0Wbku3ldvabeO2ddu57d0Obke3k9vZ7eJ2dbu53d0ebk+3l9vb7eP2dfu5/d0B7kB3kDvYHeIOdYe5w90R7kh3lDvaHeOOdce5490J7kR3kjvZneJOdae5090Z7kx3ljvbnePOdee5890F7kJ3kbvYXeIudZe5y90V7kp3lbvaXeOudde5690N7kZ3k7vZ3eJudbe5290d7k53l7vb3ePudfe5+90D7kH3kHvYPeIedY+5x90T7kn3lHvaPeOedc+5f7l/u+fdC+5F95J72b3iXnWvudfdG+5N95Z7273j3nXvuffdB+5D95H72H3iPnWfuc/dF+5L95X7j/uv+9p9475137nv3Q/uR/eT+9n94n51v7nf3R/uT/eX+9v94yXzEA/1MA/3CI/0KI/2GI/1OI/3BE/0JE/2FE/1NE/3DM/0LM/2HM/1PC/gJfdSeCm9VF5qL42X1kvnpfcyeBm9TF5mL4uX1cvmZfdyeDm9XF6SF/RCXtiLeFEv5sW9hJfby+Pl9fJ5+b0CXkGvkFfYK+IV9Yp5xb0SXkmvlFfaK+OV9cp55b0KXkWvklfZq+JV9ap51b0aXk2vllfbq+PV9ep59b0GXkOvkdfYa+I19Zp5zb0WXkuvldfaa+O19dp57b0OXkevk9fZ6+J19bp53b0eXk+vl9fb6+P19fp5/b0B3kBvkDfYG+IN9YZ5w70R3khvlDfaG+ON9cZ5470J3kRvkjfZm+JN9aZ5070Z3kxvljfbm+PN9eZ5870F3kJvkbfYW+It9ZZ5y70V3kpvlbfaW+Ot9dZ5670N3kZvk7fZ2+Jt9bZ5270d3k5vl7fb2+Pt9fZ5+70D3kHvkHfYO+Id9Y55x70T3knvlHfaO+Od9c55f3l/e+e9C95F75J32bviXfWuede9G95N75Z327vj3fXuefe9B95D75H32HviPfWeec+9F95L75X3j/ev99p747313nnvvQ/eR++T99n74n31vnnfvR/eT++X99v7E0gWQAJoAAvgASJABqgAHWACbIAL8AEhIAakgBxQAmpAC+gBI2AGrIAdcAJuwAsEAskDKQIpA6kCqQNpAmkD6QLpAxkCGQOZApkDWQJZA9kC2QM5AjkDuQJJgWAgFAgHIoFoIBaIBxKB3IE8gbyBfIH8gQKBgoFCgcKBIoGigWKB4oESgZKBUoHSgTKBsoFygfKBCoGKgUqByoEqgaqBaoHqgRqBmoFagdqBOoG6gXqB+oEGgYaBRoHGgSaBpoFmgeaBFoGWgVaB1oE2gbaBdoH2gQ6BjoFOgc6BLoGugW6B7oEegZ6BXoHegT6BvoF+gf6BAVS39q1y5Soc/J9v4v/7JhUN/b9vMFeu//nGk/7n+//+XzBSpAhdvlG7ZuWa5cj130j6bwT/G+H/RuS/Ef1vxP4b8f9GgvnvTi5/Jfkr6K+Qv8L+ivgr6q+Yv+L+8htBvxH0G0G/EfQbQb8R9BtBvxH0G0G/EfQbIb8R8hshvxHyGyG/EfIbIb8R8hshvxHyG2G/EfYbYb8R9hthvxH2G2G/EfYbYb8R9hsRvxHxGxG/EfEbEb8R8RsRvxHxGxG/EfEbUb8R9RtRvxH1G1G/EfUbUb8R9RtRvxH1GzG/EfMbMb8R8xsxvxHzGzG/EfMbMb8R8xtxvxH3G3G/Efcbcb8R9xtxvxH3G3G/EfcbCb+R8BsJv5HwGwm/kfAbCb+R8BsJv5FIsP4bzAUzCWYQZghmGGYEZhRmDGYcJtSSoJYEtSSoJUEtCWpJUEuCWhLUkqCWBLUg1IJQC0ItCLUg1IJQC0ItCLUg1IJQC0EtBLUQ1EJQC0EtBLUQ1EJQC0EtBLUw1MJQC0MtDLUw1MJQC0MtDLUw1MJQi0AtArUI1CJQi0AtArUI1CJQi0AtArUo1KJQi0ItCrUo1KJQi0ItCrUo1KJQi0EtBrUY1GJQi0EtBrUY1GJQi0EtBrU41OJQi0MtDrU41OJQi0MtDrU41OJQS0AtAbUE1BJQS0AtAbUE1BJQS0ANLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSIFgSBEuCYEkQLAmCJUGwJAiWBMGSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmBJSGwJASWhMCSEFgSAktCYEkILAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0DiAEgcAIkDIHEAJA6AxAGQOAASB0DiAEgcAIkDIHEAJA6AxAGQOAASB0DiAEgcAIkDIHEAJA6AxAGQOAASB0DiAEgcAIkDIHEAJA6AxAGQOAASB0DiAEgcAIkDIHEAJA6AxAGQOAASB0DiAEgcAIkDIHEAJA6AJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEkAIAkAJAGAJACQBACSAEASAEgCAEnAHyMJsCQBliTAkgRYkgBLEmBJAixJgCUJsCQBliTAkgRYkgBLEmBJAixJgCUJsCQBliTAkgRYkgBLEmBJAixJgCUJsCQBliTAkgRYkgBLEmBJAixJgCUJsCQBliTAkgRYkgBLEmBJAixJgCUJsCQBliTAkgRYkgBLEokE9z8zKVeuXP9rJ/2vHfxfO/S/dphp0bZXx5b/d8X8FfdX4r+VlMtfSf4K+ivkL/9ekn8vyb+X5N8L+veC/r2gfy/o3wv694IRf0X95TeCfiPoN0L+vZB/L+TfC/n3Qv69kH8v5N8L+ffC/u8c9n/nsN8I+42w3wj7jbDfCPuNsN8I+42I34j4jYjfiPiNiN+I+I2I34j4jYjfiPiNqN+I+o2o34j6jajfiPqNqN+I+o2o34j6jZjfiPmNmN+I+Y2Y34j5jZjfiPmNmN+I+Y2434j7jbjfiPuNuN+I+42434j7jbjfiPuNhN9I+I2E30j4jYTfSPiNhN9I+I2E30j81/i/z8xfSf4K+ivkr7C/Iv6K+ivmr7i//Ib/fpP895vkv98k//0m+e83KclvJPkN/00n+W86yX/TSf6bTvLfdJL/ppP8N53kv+kk/00n+W/6/xRxx0h0IjAQBa+0XzMScP+L2Yl7M0UMySuSLn6a/mn6p+lfbMSGzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/Ofzn86/+n8p/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+eh8dD46H52Pzkfno/PR+ah71D3qHnWPukfdo+5R93z/P/nf20fdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3VF31B11R91Rd9QddUfdUXfUHXVH3fEVj86j8+g8Oo/Oo/PoPDqPzqPz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r8+q8Oq/Oq/PqvDqvzqvz6rw6r86r89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjpfna/OV+er89X56nx1vjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en89P56fx0fjo/nZ/OT+en80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3T+6PzR+aPzR+ePzh+dPzp/dP7o/NH5o/NH54/OH50/On90/uj80fmj80fnj84fnT86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzV+evzl+dvzp/df7q/NX5q/NX56/OX52/On91/ur81fmr81fnr85fnb86f3X+6vzV+avzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+dfzr/dP7p/NP5p/NP55/OP51/Ov90/un80/mn80/nn84/nX86/3T+6fzT+afzT+efzj+df/86n//+df73+rnGFVdd6zrX43pdNn42fjZ+Nn42fjZ+Nn42fjZ+Nn42xsbYGBtjY2yMjbExNsbG2IiN2IiN2IiN2IiN2IiN2KiN2qiN2qiN2qiN2qiN2lgba2NtrI21sTbWxtpYG2vjbJyNs3E2zsbZOBtn42ycjcfGY+Ox8dh4bDw2HhuPjcfGY+O18dp4bbw2XhuvjdfGa+O18dr4bHw2Phufjc/GZ+Oz8dn4bOicghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGghsKbii4oeCGfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd+GfRv2bdi3Yd/+XjbUTcENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8ENBTcU3FBwQ8GFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsHFv+DCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhQcKHgQsGFggsFFwouFFwouFBwoeBCwYWCCwUXCi4UXCi4UHCh4ELBhYILBRcKLhRcKLhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4UnCl4ErBlYIrBVcKrhRcKbhScKXgSsGVgisFVwquFFwpuFJwpeBKwZWCKwVXCq4UXCm4+itcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cerjxcebjycOXhysOVhysPVx6uPFx5uPJw5eHKw5WHKw9XHq48XHm48nDl4crDlYcrD1cebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1sebnm45eGWh1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')format("woff");}.ff1{font-family:ff1;line-height:1.136230;font-style:normal;font-weight:normal;visibility:visible;}
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b3cpaAf/UFxDw+eF7CJDorQR0vWAXqLK3CBbYNPZZwwKGq+VKk3bJVT1Uvlri7BQh84Ya4CrMy2ZaPKI7ZgTv8ryDaAcJzTzkX+kyLo00OGGhC3u1md9psEV+4UK3LcYFAPqvcNOWeIe/5dhsSynqFCUjiHGZyThnfxDeAwr4p69UQaxyKvspBsAQC5lUM0weHeK8IvOarIZgl0+2R5AO7yyUkPy3D0JqFy5H1ZRb4LIBioSseFCqTPdCzbbjreYgFshyvZxnOKuhCsQa2BDbCN2QfnFjbYY1jeUvc2Dj68dm0JMmaJ4khBBeSwhStIoDBfVr2phexg7Zv87CGvyHb+BdSi29ImK6KDnozXG76ANEsFUsIHGRUBT9VgT85m4ENkRgVpwW7LiCzN6Eok+nqVwEUMNNZkamtDg3gIAiLyPngKAb2WwgEe9XS8r4dbfZZJxLVHtoxOKW8qjtPLrcgfaoB8ciW2vg0KHHxFM/j+HTG4PVYixBeB7LKQGsmtXLzpIztF9HUaG1YbAYSVZrqOoWzx6IHy50lf0eOlVa/MSCw2b8Bj//jIwB4nHx8CWBU1dX/vffts77ZlzfLe7Mnk8xMMjMhEwJ57LKZqOwaiaiAEiWJiCJSoqIILtBF69IirStKK4RtQKu0VVtb/Up37SbtRy1W09J+1JVM/vfemQC23/dPMvfeebPkvXvO+Z3fOefeBxCYCgC6ipsPGCCAzF4Isu1DApsbbt7Lc79rH2IQHoK9DDnMkcNDAj/5TPsQJMfzNs0W12zaVKRWYvChykpu/qfPTWXfBPgrwZ1MFL3IrQJm4AdDe+5MLzpU9v3Q95GJMZVHP94XjRdo35grwPLoyX31xQIoj/5QD+KBz4sbfytuPjJBweQxIUPgTsuKFjMow3n7BMZvwf2QkwFlprjfbDawFjzQ3X6/x2a4jv2+5zpgg7Y7lcBXtGtv8abTH3aPfDhss5ey1QZ0jLTjv6ZcGvZ3p+kPHFAOAIsu4K/0duT9bzbnmhZDJpkoFlryzW6XU2A05rwnSG9xo9ZMuuQoVZaNcxcbG9r8LUwUxtb5fB1tbU3zr6z8FqZuadDbxjcl76+8jacDcOCC0R/yV+L5YIANREATmAQ3kVnRo2mQZtAu/inTLnlX/KmGXbnD/EHTYflw/GDD4ZzpSyKDUJlJ6k4InBACiMIuwExsUaYb7NMNZbj4IMuwoHl6FA91f9v0+nqEIGCgMdk68dOW1q4MlDN6BmXK6A+6ebLQGv7U1WrxTZ63xJu+UD49F0+N/GF3P+5AR4fcjn+HR4bldtwNy8MQT1iJPDZn0hvkV5py3inr9D5uUiGeS8TjeqI10RBvj8sJLeFxe90+N8Ob4sF4vqklCCbFJgZhKY1H4+vwyGFzBUGECweh34hHAQmPitnmIOxI4GZcY1sQTEjhxmm1B6HK48ZtVoIgJOIGpGs/MH32p/7s6DbQDbuVvdHmsvDH/b3ReoOCBwd7DSzDsXZ6jOXq2+ig3oiMWMAdafwrv5LGf1jOEoxCjciVj0YysFiYCD0R3uX0uD3ufPO4lmIhmYDNIfi51wX6hrGXub4zscXM787M3/zAM2s7N3V23TM93+m2xVzhXKS5SWV2zbhv7rNrZm7p7NwyIxdtzERymVgup3GrPu3mHj/+xW+/tHD3NdfsXdh689F7Zo4L2Qtz9780Nz9y/ZLdK/a+sOTpVdd8e0GxZfr3983Ij5s59OLsPAAQzKvMQrdy9wMHmF3VoQdtT9vQXaYtNmR4SLKBh6ADAmCQnrFEunjIDzrnXe5NYzkPj2DJtoOO4Y7hphyduH3Qgd+PJ4WovCuRTKCiDMa5LBDhSwwhdOtXr97+Ndj84fodF2r+WRsqq+Nzln8Rbv0FbIGj19dP/aDy4Ku/en7r048QHYcgg89rAT2vWfS8YnVsvXgBx+ATsuETcwAIJQM+KZXP8TrP8IOuRU/854mR05IccOy0HEUsC7tLBkJxIrTjGcfa/NDV275W+clH6x+bq/lm38pdVT97+ZcqN/2y8qMKvD4+7X246tVf7tn61CPknOLgPvZS9vvACMr0nPxZlGVUUZXYLFA5lc8aV4PVRr4Hz9MkK3MREJgkMODeCBg8QngEgIhHEnPRQaMR9HCQ+w4+yAJAWiZ5CPaIUHyBNxIj9XM9+F++oKIc0lEfOoY4FUF0mWlRdf77T3e3j7Sf6AbZ4RPyiW5sbaeH6d/Iie6aQIYMDCoL/xzqFTAYZfNpgkVxm1bUbBhtXZoNeSoW+M8ueLpiug/+z8XwHxXrxRUz/qfXV56DD4EfAg+4jl5ncjFa7HnFzUieHt8xHyNBILCsVbSDg3bdZGTbrK6wa9DFuMqwXjeGrUutyOrzfu0JCgvdc0e6MSAMn7CXMAZ4SkQmsF85hJXKZLebiBXls7Z8Nk/FMxESM4his4hGzsIkf/2KfkkQjHG7s6ltdsvkFdsqzzVEtnU5zJJTass3Tb9h6Yq9RD5fHD0BV4Pv4fkeT887AHTeyOiS3laU9I7iUgk+Jj0vIelOE0Fz+cP+gXSanFtTThkCPD0VMkU1Eyb/H/swfVImM2nS92ibyerk/zCjJ9BErJsMuJL+HwlwPw6vaMEqSQRnRowTIYbBngtiTYFh3akyOaaH6WN2MscZnnkBfgv9mC3D1XvfIWcxfJpMUHtH+2auho1pZR8y4s9XlZbACppYcXXB97n7P13APUt94qzRk8whbiWQQQz8lpzF0BWiWob8EMe5SGc2+8vQqtslP0joCaQnehI7E8cTbMJGDluWgtVgI9gGdmJ34osfgSHsD2ryGr5Q7u7/cO5wzYQwTs+BsWgsEkM8ggxEvBAPKEElpDC8I2GNGxNen8eHeI21LQNh3r8MOi145DbhUQyqy6Ai4sYuu5YBnwE3Z+G3nj7q629T9nJqWfjr/l6OM7vKwntDvWYzvnaMrUQnCvZxWA08bpsTYaEkE+Nkgpct41psWFOquoJm3btmSc/Xbn307p8v+95t170yrdTfsiaUycVKdW1TixcU0I6TsPPiSY+9Wnn+g8rBB/783Y8qJ/c+cMXAblg6+egNOW3CJZWvEbmewobI4zl1V1mG7tS9Pd6d3uNeFnh1L1oL7gLIMskBr4GTgAR3Yt/L0LGIx1H8BR8DK7wGuPERAP+pW6DViiQEOUk0IQYcgR/ht8/U7RaLVbcVc9aN1u3WnVbW6vMcQTF4ojb96fa5MrbodqoRNmI0JfCv4TPwX+k0Nev+bmU/5ATJUGb+NNQrmchENVNsi+dtzhD0uLTiRFTEk5OBeG5OwVmao/2yCuppdRuEuD8+mf3BNz7bPNAaQvE4Cjbdgn73lXo1FKaY24Cv/zl8/SH4AL3+2wWvseTxBiYUvDpufKSxhtzuOqFdmCnsEnhdvZRdIl7qWeJdJa6xrbF/zfh1y8O23cbdlte51z0/9L7tedt7XP2E/cTjcsEg6+MUl8/t8wS9guQxeo3Bgm+Gb4tnmyp4fQh5/D6TjzczPsTxXg+hRw7WXIYrdUnSnaaOQQlKZSavm2TOv80HH/M970O+I0weT+p9+yAyhcrwPt0M+D91OpY6Vjs2OlhHGQq6Q8cX5geqrg6qTI+6U0Wq7wX4CbZdM9R151K0Gm1E29DL6CfoHfR3JCJf+Ai8/5w1nGiv2kP3XGymMjHU4ZHufkz7+vfyaMq8RYe2SfBl6ScSAt39i9MnCMRRqWGqg+TqW/Zv8N3nw68vtrRvlrkNr1iwicP+gW4sTWwCIK0cMpvlUAjJUln07++VOeTDg6FeZKpaAaaatlKWEkmtKGKExErPC9GJsEoieQEJWvNEOI55bumZ4/AKqO64/qrHEnHfTx598ve5WU99MhEu61043Q+5ymdxOBk+tOu2p27sP/zaL7avWPHNA5VTrXJTY9XnXoIxZQGWfzPcSOR/GBhGjw+ZSlJ59KjebipNkqYZphtnR9ifSLCurrVOL/QUflI4XvjIIIACnCRtjN6SeTZ2OHYk83rmneg78d9m/hp5L26aKdaV4b37UikZlNGJfcdyMFdmCgcYTnZDdxk+diCop7OFYBlO2Seb61IvwJXACST037qxC8sMbacyw5Lft8cETWW4HR9vHGxE2xt3NqJGfPzAUmEjnoIy+rNu0AtwZ+FoAeEIAE48pDtediCHL0/g7eRZgVJpDhMHipsT8mnCFdLDAx3D3cOE1FPEa8lkQwmDleUjWlSLaXGN5bm4JZEwYCjLso3LYMiKR5oxuQwapAyfWwbD5iDBNrm9xi3rb8M/1F4HQH8aI7rEpOqwzR7oxRPB5MqiY38vnoJgWfjXUK9sPitp/CDGTIRLbYDwRYHXat7Qgw2coB/xktjA05DYOtEHYWXb3k2PL5x8ZMNg35cq72+5Mqv5/LabPfH65V+N+sPpBy9UOx+74LaeR1eys7Y8cG3nkq/saDq4fs9tz0xNBhtEroM37ujtnN0aTE0KGS7f1Lli41PYx6gYDw5jfTBgW2EoIqTcZmgF08y6ldGtsN4EXQJ2CJCROB6yJqMZsCYzy5vM2G4Dul0QnYIgigwr8CYRhM3Q/AL8GuCBET6mmznISyLPixxrMrEvwJnYIkW4XDdKkpWBjzHPM4gpw490L+ygBmyFPRgtj1sZK68LUPBZzrPS/nYq03Zsonj4rjyCRdpRylZjEHlkoN1WslGTxMEHiz0sGVqtVoynA5gn9eOQzcSKyMyXRY9u6BUMZjNLTov4XyyRPGZONioV6IraophAwTzuIHP44JMj30M3Xv8kjlhP3195BC4fZG4/cy/6xsjSqj0tw/a0jpsDNDiXzt6UJ1hoXxy6JrSR28hvDN7L3hcUiqiozWfmqwu1VYG13LrAZrTVvzXwOPOMtDN6PGoFUWiVbXaHy+0RnZhZMGRibaqGKQWran4lwAhelsNHH9unqprjCEY2L+PQsQTgnwD6k6ZhdnkETgQKnHFgUNhJ7AT+C9tJFOrRniiKYgP85KCMdmpQI1+iS6ou75SR7IscgQ/A9+j8nujGLknuJnNJTecEBkE8xuyAGgz2UAT1NouZNIcnF5AnVeDTzQNwAA2ot8Pb0e0qjxGQAB/GvSmXLdKNq9jV9qtCfVxfkOteTAIvRi2L2oFehtHM3rII9mMaoCF8aKhXY8/ZB5GDoAkssQ4LPI8o1gwDc4IkZNZdWFm5GEqP3rlw00U3rLtldSbqT2Znz71x7457rnsRstycZw8md9xdXnVwMDnukuZAWtYKezeu/2Vbo4CslF8twrLbi3XfC1IwTaVXf6O01nCT5Xbp7fh7cZ5n4AbmFvYW950etl1M8RwT9aV8PKMuxRQeY9lBNQETCSvEXmmfF3CEmu2zmiEWhk5kqtuNflCv1yO9vqd+Z/3xerbeV5UTfgk4ZIfqyDl0x3bHTofg8NWdI2hnMKE+UWNoFLqwQ8LT0j08gKcdnpv7/UZe4RGdcoxnDYG4ZA8GQgHE2+LmRFyKYsSSlWVAs+BRzJBYBgN2dRmImHADzgbI9TUIU/aKCQxUB3pF0eqFZeGt/b1ezopJ238P9VrNn5eNy8IItfQG5Wu2gj3Wkoc4zj0rIey+mAc3Pf34qtj2L97zxopb37jnipe+BK0frxp5wz5jen7mwi13b0gs5FbGzZ3f/MGWK4/vefbeZy/bB4MH4QWVRSNTN1/S88fJ2Sceeu5TtWpnc0ZPME9iOzOC41W/xY4e3+dQJnLl0eN6Gg98IuSYemky0M095p3mH8HX0VvwLXTcjIUAjRCYdTODOBZz8i/rfgY5GQaxjJnTZxS5P0Eed/yfIDakMnz44E4jNPpM3BF0EjDoL7oJsDKrs13sTpZjX0TvAlNNUiQSPUEdzmnCGdLycLrK8DdbNrxSMw9pDbeG38Rt4tmaaWBOMIBnXjloMAAWc5myGB7qBVXlt1MK4NBcJMuASa+Q/C/060p7H3ygck9/bl4+yM1JfPoS+6qS6cHxJrgV6+9WrL8+kAB5+ATV4COLcdCcD+frk6vzt0QGjYOmQf+gcnt8MLE1v8v7pP/p+D7Tfv+hxAvJVw2vGn9tdgvAAHkz8ktJt9njj5vjltnwXniH+U7LLmAZD9rgbDAbzkwthZcmL8tfC66F16AViWuTK/Pr4a3JtQ235rex27hBYVC83Xa7fZtzm/sh9kHxK7YH7Y+6n0p8K/mtfJk9KL5n/KvpPct7yfea6wSzlGwDJdjazE0VgcmfZGkje2hkw3ONpHOYg5Mk7IUkbEnkkcNjGXsOGRT1ItKLPcWdxeNFthh9Eb/AYJuqxzZlyHl0z3YP4/EVjsC/1YCNBDunKagNnzhdjXeIAUESpWKjaU5nQxGbmxVdcY2L4uBGCC6DDc76ZSBjxx4/wmIKECLBTdrduAxkbY1V06nZDvH/BOzw34ByyG8CSdbBY5P58/5ennM0loU/DvU6xmzHQ90LSQrVQl7B7alGoTR1GJ9YY33EiBwWTAnGSADc8o3uN3Y98cPe5/aU5vxm73d7F6yDTTfra5cvHyw2tVzSdd91vbcnZqDnNu1csOnloYE5O1bdfeHy/m0/XnfFDUv2/qp3Q+c1N63tLKzMVv4y/cme2x69ZeEFpWsp/l2EbeoZrD8ekITVaDq/Pvk29+vI20l2JbuO2yDeIt1kutm8znGTeo94h8Mgidvq0HiRS3q1pJdjQnEWCNwReCXwQn1/sgv7bIyKupSNr47j0AOEiCgtHMbHe/d7PMDsJejnh9ZDwC7bVTtjL8OrMRLW6XWDdYxe11O3s+54HVsHCX5q+G264WUDMvhSn+N2w1VyN1L1UB01YJRPk3StrYqPpaps65WYaDMl5HggEU2EzdoyELSSgFXEI9UYwlGrDTcRKX4+HBKhUv+l7BXiZeGjA72CYAFVPARmSwgHsUO9Fu5zeOghmaZxVS9VDWRdToSREWLxkQitlv9r6b39+E/rvr5x2xvL17/29E1f+sNr33gJ5e2T181dfNfiSUszXwjE0Y0w9vzVvz80dM+urc999qfKutuuRYdvv/CKP968c8fPb1rQAKjc9oyegNuZPRgLPeBSIre9jK8M43rQvKJlu28nDtR1IJiw+7HqLkaXCttdO13I9SKMY0/3MwiqyHWaRjq1DBqOT0x2HtiNQCCMyJa3kSwJPC9L4jg/Y6KRPAl+NGQnTSY9s6eaOslMGnFMro4m4/O8v/IcLDN78XlGAY02dEWLf9e2ouU16ysRZDIrDpcsmQ56TeR8nWXmQj0c0r1GTDulsISkFkVus2phbVBjtB8qvhhJ6NAkNA7SaD5lBJ99Vj5BJU6FDvvTii6ZTaaQ18jTS8l35Kt5p/Ovhfk/clDQX7uuy/89GcXs1auXpX/66f+SlsLXGoe/ZS9jbqB1kUepTHihzCQPcp3sUhaxLzFz8JtIihDP/+igPr6tCMAgQF242QmOgeOAAzzPcQjJEB6DMAd1uBMyAMpQhQy8TBJYlmHAZWI1NdhOee+H3ZjY0iHo6O5Pt4+0f0gShk05rLtsWfjnvl4BMLjf24tlnk1TXcXOhf7G2XGfvU4ezA0Xn764qlcyANwebhUIgDCaR68BUR9mh+EQCgUB5hYgGIaYYThfYv4EPPgh4IeB+ZPuEVEgxFjFgDsIwn1wECIIRSsSQZY4te43j72ZzRLrlIeH//YBzFZ/5A2bX3lFxg98xroiWqxWs2wISeEujXdZHbLf5leUgDfIazg4HYoXSbcvt6hA+3SG9kN11cNqonrYH6oe9tDDQy7a6V+VHQWz1Yi/vGSdZZ0uzwx1aoutC+X5zkWha60r5JWhtfIgu9my1bpZ3mzfEro7/Kj1Uflh26Ohw9bD8nf8h0M/tv5I/mHwR6HfWt+S37eelE+GPrF+LH8S/CTUIFlnKyiMGQGeJBAMhQKSxaBI7oBHcYtIUESXzam4bg5ZZVUOBQIRm+y09dmgTbZaLGX0um5DISdCoXDwSQCqE1eGB3STKFsZl9stipIYKMNPdcmKP4OetOi2Msrt6wzBUBl9oFtU3dJlOWVhLE+rq7ZSu/b5sX14/YTIk0wG0Q7cnsbUfqR9s6XK3zd3WzLe9GZuwytpL5CHoXz0P9vN8oZX2oV2/EcJ/dkKChzoXqwcClmDQckaxrg4rJt6w2Ec0AkeJ0NTVvt63ZJIbC/taSbST9todoMYoSZQ9+bSii3jWsbBPKwls4g5GhGza+R/LouMX1aZP9+Xnwh/H4VvlbovGXnvolLq+nc/gK/9qjMZzgrxuNWb+zJ72WcP3X0RF4+zGa1hKTSj2MjvcCgLIgCw72KeGAJp0Ir+i6JObglYEtoC7g5tyT/s/3pyt3938j3/X5N/yZpawS3JdflHmh/OPxl7Nv+W/63kWykD21ZGf9lnXdHSRjQqECmQXv9vl6eQ17UG3PhChWY9msKNEixMjU2Nb/G/DX8V+03+z3GBjcG4uVlmXLzid4bcMXfKlcs0T4vNKiyEi3xLkg8imwzktvlwSaynra9tsG1nm+jP+Zu7ACML/lgo5cuyPGJCnlBn/u7YI7G384Laprd1tV2JrmR6uB6+R+jJreVv8N+g9IXWxG5I3pLaxN+l3BXalh9s+1H2N9n3Y5/GfItFa1iRtIgcVtxaNB8DDNsAiulwjInUtTbkmUwkVSxK7rqUx+NGmRTRsu04liEm01ak3WTSDe7rmFQgT/dNmU573YmPz1kagIZQLoAC89l0uLWhibwgTyvadcyQEcDNcZZhyUGD2VYALFRZiGn3T/V4A+9woPkNJquVtGYzbiPYDqwymm9VyVPrjlLbi/CnQANXQC/2U+kLT6fT7XOHsd6NYITr7p+CmX8T0/ieQrvhxWm5vZ1o98AwVc6BKinAD1q8pYk6TzUx4CmR7CqmBZOyhWjKG4KCX/EpiOcTMUxW8omUN5GHWaEpD6OhRJ4pwKY8k1Tq8jDHZfIgHozkQaiZKeYx85fb0+3nFxhpHgh298OBgQEw0H+WIAJCI4ZApFgWPjjQG4lI7nRZ+HCo111HWYTbhY1lf68bSQ1lYWSoV8qUhfdxV0v7EhPCX0IexIio/birEXFUK9JyIkmPp2FRIzkj7L/iIZhvrtFIwValj5R/CMzQfdOvGHznzyOD+flxTzA5N49mPXHlgztuHVkfX1r60pcv/N6Rq7rW9B94acH3tk1cpKD9ocmX3Xn14fnxlugA0/sFrSHujR26afk3rILQcfvcm55xf7Zaefzmzi/NYzns0GaN/pGzYr8Rq7HIyVIoC0ndLBt+0Ppw6HHr4/aD1kN2oxjCF4BD6vWum933MVvdX2ce9O9mXmAkE2NhUfACZjHDZUXZFlNwGMYdQAqER0CZmX1QfYRLBRhYRu8csKX3yFAuM5MObDM/ZkbmMpPVs04J7QYQwmZ59/M2GLZ12JDNr2OFltpVL7R6w17kpermnRm/6krKItLdA7QK8uFAPw4Q+gmb6D/dffrdjuEPTmP4IzHD61RdVJfCm4S4P2FMuOO8IjUCkws3oo9rhAaPuZFwR3g+cxzAsTQGZjUgywGEnIEYE+CwYPf3BhinmaYCnVKVPnZUgXEs8+uIUmEhl9NOqx8eno2qJDawxwinJBIfx/40HJ747jc2/2bD2uGHNv1oXXh55dQLlecPbz0IO77z5W31dsXpN3KrKvmfHNxS+cU75co/t/c/4zzwzKdHzvwYznvhArdDyVFfH8W+nuSt3JhpT6VSW2xUjMG75AfkX8rcWnmtc7P8kONh1+vK68FfyKLXZncGQ4zggpv9d4dQSuTDCsAhalgxa1GP5gunLBYz8qXcbiAG2jvtsErxc3bdztnLo384SGbfPjNKUGFiR1GPQjUK+6Ik/8VENQ/FBQ/FBQ8VFKmam2SMCzw9yPvJQX5H5Iqa9AgqjNAWRwMD6Q+pOM8Zf2nM2AP+kNUlx52JkDWwAPpduAnawgug4vAtGBMcSYBg2+3uV/aatbKIhnrN4bLwN9yZqIGaEfBQAwU+bMi4g9RAwXkGisWX/7xJqqzdJQu8lsRyAxjysUVG8wti7gCxvRTmdxO+u/u7lRt/u3HBSdhc+a9TS26Ij9NuYHo3qg3xrZWXfl7580u/WBaA06EH+uDUIM2B1GPfth/LLA+3U4l16MUVgZsCj+Z2eXfnXsgdL4oLfH18n7BR3CgN8oPCNnGbJMXCSlCLxMNKWouKOplSUbNYwpIiCkQYGjkiaAiFeUUIyAqCUczDgnnwZDoDGmWSfkc/x26vIY318smgcjIQCIrSblHkd3eQnDwQZKFTYPB3vat30e9am9ndkA43ZvFHe/27Vczs3lEY5ZKuYh8O2pkikKmwZSpXmQpbjsRjVNgxejBGhR3bUTh+GG6mwQoRNJU2ttfu4dPdJ0awwLuH22mtRv4AMxvcVSjFwRaFKTAJCeThD4D8rzSs9bXaGrZNayaT5vm0JKX9/mAaWjGHOdALYTAN8GioN11PpZ5GQSd9HgxRcQer4u6oovE5y60Zr00j5pm3RUnOPqqRMt14SEqY4/IMRWuMy2O6QQwdRx9wN6xfkyzw8bjFYr94fuVXcqr13RtW5iZOSt342fu5XFr1+GPzcqzLmnTlm1NXc2jkZDSzppK6MhBNVSYtSXrU7MQNld1xj6xfyfTfFkrFK79e1eWyEl3RsK6Esa40wpspk09lyzCkj4tf1SKxkmFPlnkofST9Wvpt5ufp99j3DJ+xnxmkPq6P34i1Z5Ab5Ldh7REFg1SPBM1kKsOEbhYVIRhWPFqEx+pCjtRxCm+hDCMUVhJaNN2QMogmFgcxMIoF62kE0QRIySmUIjoUTyYTyO0Rk+nUblAHQV0OB/59ON7fzvNhAXYK8GWaQDigZ4CF6oiFqoOF6oglEgpSHQnSg0GqI8Edmf8AhNM0JiKLlE7Q+qr8t+6zakFTBDRDkK7pxchYj5WjnxQKcABpqqtLcFxCFD0JiAH7n0Q5PImqciTitL6TQE6Pl6qFR6xWZ/9dLahOEBTHKpFBaWija4TGQ9d5rvusNqAofPyj+Z3meBwmp039yGxQG3JNI0dy8xJesyGMFZf5hznqn3b1tVgF3p+9ulLsnBWvLFih+ezeeLxJvYXprY4rv1q6OFXNl16AffKz2CcX4OMUK+YZ2OkZ5Ev6U0j2yj6ktugtPS03i33ePt/N9du92317vHt8xsbsWuNmI+Ntyfi7Wvpa7mW/xR5vYU3MXcajLcwFIpaz938idqIF0QL10vuol4b7MPeerU9peqTB4/VG+FQDY0lFJJgOh0xEkiEqtBBPhBaK2Gxd9u12ZLV32hHxExvto3bWzhLp2rGzOLGfOosy+lg3Gtq7EtCaCCcQpp+ndJl8TUImrydmFq/aWpM9Bn+MCNk0FT3VghM0tUGkLo/585pHKKhpQRbjqWRdsj7J8CZM/6yabTxUw7JNSBsagTmKG1m1jAdSkm+ExrilsZYeIrEUXdBAHX2aoAkkhE/RDU1NDQhFGtweP9YKXer1eCINBaaBxw5jf28DE7FQxhc53/HTitM530/WOagkPKo6fxthbkXNRXIULhumfJQJYDg5WwYZx74XjRbnrXupMrK5/8H/GZx976TwpIuR2Xdh0HnD8S2Vm954eMHyoQd+PGvd6laHQ2EwK5i386Ib3/zW379XOfpAIg7vXt6hJRKF+HWVKya2nfnOR/ue+P41C711rmge6w/hB1/H+DENHjmXCTg0QydTD+Ll0Q8PELnGC+XRM7qdDAvUIgtU0AUHfoPuIIcdMEI1IEKtOFIePalTM47QN0b8k2TmTyCIHw34kcWPDDDhVsKPDvxox7NpnABiscwElAkYEOjI0ozCm/Lw8Acf0AZmiRM/+maa9L9PHyVra/T+vhk7ZxybcXwG65ixI6C3dOEhwnpr1CKRsBLQIoWwktEi08LKRC2CwopBizrCiqJFsaNs1KLFsDJBi+JZiMZiysQJE4xGA8o0NgYCimh3RJAege9EoBrJRfoiOyPHIscjfKSMVN0vz+iZcXQGo86AM6bFI8WuQk8BFXZMv+J33vRc+fQAhqh2uX+AQhQpYI5F5/i3ClBjEQXNyUEcaB/owOR4YjtWqoO9wYYso/gp6sQIGunmXnx2honIgBpFRQQd+IcqFo678R+Nt8/BDNEkC3T9Bw5p/zcy1T4Cn0RrMSSlczk0lXoljEkNudzIi7lLEr6RrfSlppEXamiFX0HTsAww5/413LSyilEeedJVZx44B1jw65Urz4OvVee9DeteHhPUm7HuhcG7FLtWa5S3aFT5ND1V9GlX2K5qEcMK0iLesGLXIr6wArWoFFZsWtRuww5I9PoQ0TufSPTMx5KP+iJSnzgoHheZURHmxC6xR2SWikfFYyIjsuRtItVhsTz68X7yWTyo6EFKma5Q+7RB7bjG5LQurUdjjmrHNETEeiGWJXU/GHz6B2o+iDqeqhxJqww5bTL1GzYURgyVIBrzG3TF3v8+93xNWnl0879NL554Ou3xz8E/GZ/5Ch1X+eLoHxkbnscotNN5HD/NDpc6ljrRVZ4+z52m56xH45zdC3NxPY78YnU6g3Qi3d6A7PYhiHJO3Ym6nNBZZgwHfCmzFAyURz+ls4MHp/eTWSMDXSMzF4hIUk7UxW3iY+LzIvey+I44iucW1Sbzr7qTTqabzrI//g6O5I7H4mXUtE87/k0S7Z/opmSvux/z+tpMDg9393e0V2v7Y6xe9isGk98UGA+NBsXoGw+wF2+nqExW3PQr+51OaMZk/f0DvWaJhYDOOES1Ga9V2c7NMUbXsdR9rX5ZW3f2Bp1q75Qn1lze69Ma1HzSE1OydOa5JJ3ukWsefum+7vYmX7j+0pbJ85gd1dmHJA/FvYXnfgr6G5378nrLSxaEY4eN4Ea03rI2t654S8vLhiNm8ToA7ey0DFboFjQfXY0G0RZ9O3pY32febzmSPzLll+ZfN5vtRshYEI+45nvA5uYdYDfcaflps2jEUS9AnCkshcz1IA6zUofUKd0LXiu8Df5ZsEpGnzEHiyivT9a7pj0FH0dP6gfRQcOeyW+C34Fj8BfoV8z74H14Cv7LcMr0T7PXnXcXCs25wjz4MPiK+cHmBwpSrY6pZa2RUHto2lQXcOWQJQeYpNftU7y8V6xLKMnxSUTgbORV2pBsSz8VWHakXdFLvFlQeMIdtEg2rKS0SPukCUo7x7IKZ6VcIhxWklp0fKFNGQ8BiFjMThxOTgKAJEjn5QrOXK4AoLkwiZuWA5MKbJsZIpPRIAmCpc/ysgVZEgIrCG63b7e3ffz4VCo5oa0Nk7jdSa/Hw/NcEnFi+5dZSy6XZQc52MdBroxadZNu7jKjQTPcY8Y8D32iN2StlHdaqW+yUo9ljWAKQ7S2RmEoQoR2TJ32ImynaSrfWJpqjIBi6jlAlo/RFP2JsXXyJDaRz/1Wn+AZ6s7iuSJlK7K8wkIXh24myVnc11KzmHecy8rWnpBKMg5YQf/AlEW6lM03TspObpzCdi/uTpN1F4YWr9vcYVCdpeby6PGDckmXLSWycWLIUgL4yBB9dnRIJs+O7sXd2SXzi6v1TEW35CyA8SZ5sb5tApNMEFpj6MVidgks4/VRi/JSDPM0VzO9tmqFU6rldKvrNP4/vHfMIbWMA2RlfPWYBZG1blfB0+u/vXBkfVveUaw0UHvLjLx0HgJOzmQbwl7njbBuolLfHIb/bLhg5Rz3AXSqYl2/GAdUSa83UYA/qcz+HEeOeKtORr+qcoWjF8qXpkKeKObc7o7pzsPYZutwzHQI26wK/litVslAhipQoR5ZiFagm9BW9WF1l3pYNcFIGd6v5y1XtcxHl4UQ9juMFnGPU2wTIoawImtRNayCHNABA/4SsMkoEEWMiI22F5XRK3rW/b8lPCTJQBXNQI8aqKIZdmhXdJ8LcKqYePo0XaKILe1EN4FEwhYGMFtQDmASbpetNHyVERMoC6eHehmWyooZC1+bq/AHPcy/JRFdiSo9oIHrRMg+qK357N38griLpiyW9y5UZVPzHVd+7Qsr4U1CZXu8VV3DrCLpijis19ed2X1J2OXM3Aiq2Mf/E89jDrF0Hk9avdACRI/FZ05Z66z1bE6wT4ATsou9q+FK73XZdd6vwkeyP/b+xnsSvu81m73Q4OFz03NMi7clN8PLuHNJbyLH8F4u5/EwaVCHn40HbZ6St+gr5jqaO5tXglvAWu8635rcVrDFe2fuYfDV3C7wVG5n857mNzyve482/87ztvdY87Dnr96/+o43fwg+9XyUi18AZ3qmZ5fAxZ4F2Ws9N/te876a+5X3V7k/e/+cs1Qz6GpY8WuRDEUtzBNFLVrNqWsUsUiwA6ATeH0A+rxeAlcTc1lnzuvJZb1ZmMXn7vH7fB4kiSIAuVwyJeYuxezGl81EVFXbqe3RCJM4rvHaDr0ZNkNEvsIsW1WrjWTDmyjFwNInzHEuyX6QAfaG2QpWgRqYVAkkqXyfXaCFey8deM/xScxP+jFi0IVZSlZ2mjpgtZFLXq+t5JXtJSB6S57y6LEDnpIn5yxVl67Sx2JIctm6CXqzjORzIyD6AtVIx4f4eN1Y4Sd1rvCT7hhDBI2CwOcggMY2EjyP5Zz3MmSmj5xW4l25Siq3IOZ2WmZfAgfhB/AEHMwujLkD8a7syNHcwqh75F/sjWfWbgjXx+MFdYBZuyQVTMY/+y1Ln57ZevaFrZ/dQ/jQ6J9H/4pj4jkgCT+iejl7qx3at0GI9M7iNgTtQQSTqNHR6rjZ8RB6B40iwRGJ2GUSHUQ0Eh1EGKITUSfRiajdboM45rNHnHZ7BOPBN3Vrcjc0SBJEil+0SwyVpcl+ic2myjlZlxkZQ+9+GxasPEadyICmRuUddbSK0lHU66BaB8lKCFTncJKvcGlaLgKPRnAkRSMnGgRHSDhsoDGVL3XFN8cwosqczmZF8QE8fpculqzqyfDw5toaPnsJlqh6CHI7SY0RV5KS7D57HewAJXsnmGVfCpbYV4Nr7bfYH4W74AvwgP3H8FNo/zuCJPZdDPrTsB+r02GARp/ZF7J3IFIqwp4HB/EnD2KF1AMlMhyqdQrtDvpKmJ2T4Vu61V6yu+0lJLvww1fCYeNbQ8YS/ppj1e7jA84S0m1j/ulsyYVoJNVHB1IkgOxS0iSJlGFLyKsEKOIpZxl2M42LiCoyWBcLnyPY0X9XTpqaU2AfM4EoGnyLqGDszO1KohPrI9G/8RPGB8dzc84IjGVMwz7bwk49852z+vb8tAYHPiuag7mZWwVMQAE/oxrX9FX7M8Iuwy6ZvQmuEzbDuwV2imhOAcaV4iVve5jJMggwMkM2k+gMx8wMEq3wdxTVoB5EQVu7LKkSqi6PmBmolTJI6nuu3J/+sJoDH9vR0QwVsnPDn3AkLCZbI1CgtxE6BTxyc3gkG8yN0IdwYxddjcDDuhrB+VOcvg1DhrIXmHGkub8XMLyLVqd46ey2DewabTLQSDuuhSTsbXTbht0mJxNoGIrwjsotlfcrJyt3/O7ljw5ev+X+6/a9/MmW67lVldWVX1R+XFkJ74ftcMobe2dufqbyYmX/vrthPZwEL3vubjx3pI6bpjFgA9xbXfGXwVPx5bZiNnOjd42yJnBrqi/zQEBY5z0UO5L6rfLbwG9ivC8pZ1KJUryUHJ/KZZYkr0n2ZQYzxtcA9AfqArMDv/b9VuGeScEfxd72/Cb2dvKt1PsxPqBHgynRQsA9AsOKoEUx9Lu0KAiqDfXBVEe0M4qiUcFVn3K7XUgURDvwy/6cX/f3+Tn/zEytpgEyUM/syaDHMkczxzJMpgFSJw+pO4fUycOI1UJtuJbZpD7esqMxU4Y37dNIKvNzTLJmxd1zSdUzUa16JkjVs5rYpDVOsqC9ZK+yAFLviNV5At54KlHnSeRhLICbpK8+D+NKNH9evWPmPBxEhTCoRcezkZA6HksxDCDNb4F0dUnbABwgRp5W9gajZeGvB3qDQdFVXxb+MdTrclJTc2FaLVFTEz+XBKWpz39H/GqdsrYzMpEklcpadVKATwQScwsjL2Cu4VQw14D/OPiz7b/9YdPApOLFwZVfvWDTvHwXWl+5cTCMuUZreA3TS0azh2556phlhsHwjcFFX53tGKtprcQ6kwIFVF2NPRTzkomO0+neHIH2OxOvRl9tZGbGnm5E3rAnszzGSFCKJ+IzwCK4Gq2OrYfr0Q3hG9S1kZvjW+Fm9aHG5+Bz8UOJFxtHYy5e3QTvjW1KPhJ7Ej6Bnoo93/hy41u5vzeONprtwA39yJ7CetHUlmnLLY9dkzXUiygQgK6wYtUiIJ5SAI6xLTi6JhmoqI4a4rFYBEEnQjC2G6lIqK97khZlPOR0BVnoEnoEZjtd0g2U3YFCGX5RtzangsEAslosOPQT7XSZy6LqMpdpnUWgPa+hTkwskHZAboF6S1/LsRampSBSXRTpPIhUF8WI20V10UUPuqguunYUrzhMQ5rP5dTlbpKzSqeJHmarepit6WGNgJD9vziYGcimSWTj88vDY1EMtJf83lrYkqZ7Y6obgwONTaFoON4YzeZhUwg3mUhDHkRjObU5D8HYJgsc0w9Ua6rUz8TpZhUcu5wacpZSJLZxUseBh6cOyKWcbMWuAlY9BKYsJPUSa2DLwnuYqDQ0WANQxJMonBnqDTTTCl9AoZm1AEqZrDJVZWtVlZtpZa+apsX6XAchVdv/n1oLJPCBzWfXPwvcysqDlWJeNYfkQGJOkSo4JdPwb2+9ue3x56C3Z+vqMxMcAel7rz52R9uV6BYEYWXt59W8Y9eNG8qJyvq7FpnQV+Azt298zEFzO4Ojf2Q57Fta0cNU0332BxqgFVrJpkIrmwJ1XLoTdiLJ1laG0/VjLa0tfkZhl3qX+pb6lyo8Z+YsoP5oG7vGuMa8xrLW2hfqC/dl+3JbxLuMm82bLZusm9PPsM/kZbs5by6Yi8F8sBAskrJ+I6uG1HBdXWN+IpyIOticLxfKhXPahMKE4gXmC+rnGReYF8oL6hakg2EYRko+XFRa5nnn+eb5Fzdflr+scFnxspYl4yyM0VjnMCp1UaPaNr4u1zZgH3BsiT0kPJR9OPdM9mjqu/WvpY+2nWpzXii2KmA1Up6HP4EIboS1VQG6ufhIU0AJrg4rodCRIDlS8D3irMf6arI4TSZL2lRvYRMS7fgoHMFRSaqJiabIagGohyIFCMNk0QuM6nLW9rINvWODqu152zs2xlZGmw+Fd4fSMtmRht8QfiwDX878PTOKgV2fUdQzP8FPGJBRMzkM92zmRTgdlOB0umiFuOTudD92xgOnyUaygZEBrEZVz0xRu7aIn4T7lmqcP1ajoKNuKPfjcXWTUiwnOFIJY4OUB3VWAukO3Ag5/NTQaMoDo6khnZQxwFstdfVxOwZ5McsT+6kWK2gztlYZU/iBbpIvuNK43LxCvjJN8gUQexjQX92uYTJ6rSU2Zy3lc1ZKuRYruqNYbPL5mhBqCoWcTa1MUGrisRPY39vEOLFf+Pt5qxk6/rMoSkpbtf3xIVRd61xdkBK15UNobC9HrLYoulrWYJ6L27t3X7by7vTE9166Z/bfXxxfCH/f7wsK8bh/0YHeDV8c15asPPHlOce/1buu1ePXDJhQpDfvvHzjRRPzszcsv+4rFz3yjsR1hLLwp1/6Ys+mJc3LG0LfX3PvvC/9vOgLZ4ntTMTcYg/hFjBEbadtCVyClgSXhFbBVWhVcFVIzGodWqf2EPdV5RnuKUVAMBhyk7g+IhEsjwreKAgj2SpqZXRUd0gwDXSPpcNuxXSlCzxPthGglO4XJYq6EgVYiaKuFPG4w+kQQWsL+QQIyaGloZ0hNnQEpYB79APdSDDZTdHYjb99n3pVd7UEfrqbwG8Iw72xSL5gyGgtYBGlT8jttcInkS3QjUX8GHvpXUoVSGEByq+TFS00jjuIQiFZDHvLwukDvWFklm0U++SzjJlsiRorS5EtaP+GezRzI0Qd7DesCaMjvGLey5geZ0e+S7jy40tThVlCQubmVL43L9Y27rPTY7yYNVkcvZfBiRS/jKPHub1YBhm4u8rucjh0qM8WcnQ1Z4z2+jx3oJDi2/g5/DorG4/Gk83R5uS06LTkk0mhLllKoq7cGuN66yPJl5MfJ/h2SzWFHQ4rPi1STxPZDpJ0jOLQHPtYFE+ZpXocZ/1jP5ljPHiXBmF0QOa7jkRbsiSJuqkk6ph0izkRiSS7bXM6id+kPpSnOWwSuFVLBvRMp3YU5Rzsy+3M7ckdz7G5sEpFr1LRq1T0asRu3+iAqx3QQf2uw0Jec4TIaw5f9vS5GK57LNND9gDRKC7dfS79Q/cD1UqRmPTNvmjd3nEihoqEljLYyF5GxFvjyXjMojYC2ZYw1TVCo0GT440gZYwTjg8pMFTXrcFubPugn0CEcoBVAOP1UG4Hvcgcp/kjc9W887WK0r9lzZMJ7AU/V7AgZl1b6xBlfgqP57vSrouG3/jDuzl1Gll2VpgX8wXnbFt558/mYl9I0uhTwv0jv3njj9945PbF/0L2DRfG48XYwMjezjcGZq058BaKb1QbqjVtO46nvk3sFo0jOrPfYOXDqFqZ3O+GIdmMT/2QJYzcggUTJlIn7JBHjh07CrNkgbHJLmvQLRpLu9yQsiZvdelwvlhdOtyQpb1+hxot/I/9s/ApjTniOex9wb9H+0Tgdvl2+1/kDvKHBe5Z7ml+l/Cs62k396iw3brd/oh7u8Zd47rKs4ZdZxjUuCXuhZ4u7Wr+GoG7VFgsXmq43LLYxelaF5jHLOQu4TlVK7CtrulgpoWL83VCSky5Um4Ok3Atp/VoxzSulnQPAIumGtx+d72bcQtmcomKBRMNQQxbSL69o1seefXVV0kamWbbFd0JOKgAq0tWrBYRvznsCSnh8uhm3eYWeFUUBMz6nDiM4XieKHvR7cHPPGErppMACbz0mQd6/pJz6+7t7lNu1n0y59JdXa49rlMuTnX1uPpcgy7WVUbvH1S1BzWy4hjDUrfvdPeJbqwltUwU2QFF/BruvXTwfy8yrm4WPPdDmVt3Gg4QdyQZvPaSVbeXWJI1kEui6ChhevzWQUfJkHKQo2/ttZbG4tXFZH/hIbcghyBjMVMlxpMkEO2lylvb3ckLeP6ikMBakuSbMXPzSLC2p7DIffuCeLGukoxX2KTsmzkR1V/emoGLoZ5tm8aZuDlxs9Z09WdfYL+4xBmOcvG4lIk1X3vmz4xtTWOwaMQIQ/VUGf2jsAHraYm5+Fzt/KAEW+sSToK0JO2Bkigg5RTWaEdGEZCitqfUQdX1rML6JN4smESDJBgMOb4k2C1eR8mEHwpRV1EqKGSFLu4DuNdP4kGLVMzOkhazi6SnJT7Bp8UGY8qUcqT8dUp9KtnUwpf8hdwMfqow23iBMo9fJCwSFxsWmRb5F+XmNV3DXyX0Glf6Vyqr8mvZtfxaYa3hZuN603r/zcqGwM3qjdk72XvFrYG7s3fntjR9SXjY+GXHl70P+x9SvpJ6IPuV3DPis9Kzxmf9zyi7As8Gn87uE/aJhwxl//7cD3KfiJ8YzwQ/UWetzF6dW9m0RWJbld7Q6vD1jezVwtXiSomZLc0JX5CanWUXKwuzF+WYLqFLXGJkWAEYMFEMuLP1gbpwk1AyjhWkgsA+vk3JSQHWaKvOrGIXBSM0iqWknRgHto52ah6vvnp2X5CiN0iBgChJhgBmjqGQCHhsLg6/U3GksnVKym7C35IMJZRkqalVKZVH+/YpRoNaHl2tO3OioJqMxoiC3634A4GQZDDQ9JwSwAcC2aAoRkjuN5dt4gWBvBLINeGnTQ57MpXCQTpARoNBFAVp/A7+ySYssyG92FRdck2XUCcac4Vc02DT9iams2lpU09TH31yvOlUk9h0UvyLdLFROeA3HkEq8MNPdaNu6jIdMzGmp9vGl9G1+6rmSLYk+uQTXnnkNA3Z0iPvno3SavnisR2K1D7PDcQN51ns/22y57eCbGkX8a8gty+mKebqD/YoJNWALZOYsTOVcps7QqRRc7gJe+3GDlArNnVjiumUAtQQSkg0SvW2RCvk7C6aTiaCrKWT82PZZOiKVG1YqplxdZUMIZnQkYXEjEnp9uzBMeOOFoUNxckhZ7pyV6ry48qbscp1jSbntPHwQ2+xtQEa/5hScQzs8PkcdUiOtRYaIQtRQ9CdmIDNPlGIbvrsBebKM19nl3/Bk4jH47lI9AsjAto8cGlzwmG2izw+VJffOBJG79+a86RES7zqs3C0xu0iPKdaC9nPAWinjOGZjqKeu9x7ua8rxzZ41nvWJdYl7/FsSfI+zscjkHMJrpSa68pxHIevN+VCrAZUGBNSyVgqnsnlpkM9dxFcJCwJLUp15W7gbxBuSN1Q35cbhIP8JmFTarB+MPdY/ePwcbQz90rwl8HjOfVOfrOwOcVAASmwSmfDCVUJg1RGAVViG/IGlVAs4fV4IsmEM5lMCKJINDmSTOFnKW/Ck00JOTElJBNeLixDAMLhECHCHvfYsgD3WG6bDHQr5bERXZQQJcH42CHKg3erSTILdnNRTeaSerIr2ZccTG5PCskyemhfluiyj9wqxY85T7vfe25ZRbVuWrNnercxtuZu2JryQntprHR6fuWUtrWN022JtmR14zSti5AACA7ANM0xcKPHdQvWU5giekoaL0lem4jvIR0+75N7TaWxLYPU7SRlJhNkQhrNJoDQfzDqcw6IqCXmzv/OqCFNO39eabFqM8fg237/VRe3Vw4HEhc3jBwlDLty7+TsLGcCTQ1lOydABRragy0tWEkzC64YGansHqPbcBJqvao5aojHGxpil1dmw29engk0+OidFgBL6iA2mKU6adcxJyXSWObwF1qtrfJUbpb1LnaL+ZBE9j9JcXghmAYvNFzFLhN6HGvYAaHPcRd7hzDo2AV2GZ40vwzK8GVD2ey0ylhXOYbhbRxPliZEJIMTY60kiwYI8FF6exddz4sGY9RmA2SdqED2nlRv8PUYz/L+rKPD0elgHLZmVYby/aLP7linreqmmdG5mGdgSvxuN711zly66nekXX63dtup6s0fqqWN6pFzIQ9ME0qxH8gmUvIm2SNDefTjvdUa12LlEMfZZFm0GWloa0MipDfVquY1z7s7iwQ1sjCf0YpQi1RDoEfO3IkaBrcUNf2zPczyyoW9V+RdiQA35zO+7zm+8nCc/VV28S3wEoIFz1SuRT3cKiCAb9K406uT22xJDMslGCQLfAJjg+Tx+BniFPQiU/UNDPHu0XFFUhXoYwYZdpDZzqCdDGQ2c/weCLtQD0LIJ0pl2LRP+9kSOlXVMhBZaIav78JpV099d2zGqouj6T26lL0Qx/J/398L7YgrC6eGepF8Lruv0RuIaaincgEsV/4AI5VrBdj5ydequDa7cg1i6LU8Wb13my7tlFCPBPHV8EICApljE4ixd2CZ40uCEO3hueoFkU4P4QviVK6PG+TYQW47h3ZykNucw8EzAvhaXoRNQAPz6GZVfDnkzjzkUvDZXyiTq+k+73JqWz/J3SVYfBX7exk7EOjlgHOX49DoXdG02fhaLsDX8gdu1ceVTv4qkjeeOTrMbGGeB81gAnPPefse1Q664qxDJ7jmUoRMXDQaSTaZHI0DU57U4Ix2O5qfd5O34Od/oKFlnkCfiwBenr43XxJoLzTSYoEq4Y9k8iDE1jXkCiZdwl9q0oNB0trwS6by6C/0EHmTycRu9EIvPeql7/DK8ZDQ3sCC7HDHMPbT3XTBXzr9ZnaEiPUX6TdhFj+hlPjo0d+n06/Iv3iTLENT9NXGwNY8sl/SAu1quDTY8Yx00MDY0/YNYEP+LnCP8Z4iH7S72+SOwQ5WCszh5vDT1GmROW16x5agaLAIKojMhLMNM40zi7PHTWmbOWGhcYXxTmmTYZPROs99hxuFO5Z2oB4xDwrtmbrGwguYWpmAafToQalkShlLJlrLaivKmLcgQl56TIxKu7Um1tTuJQXBOmOp07vUu9rLZL0bvcj7BexkyBXn2vV2hC+7j9wWqLGI563MTNdtrDFztBE29sRB3mwyFQp44s9gCfDz8y/AFSAG4uQ/WkogHo4PxrfHWT1+Ko4G4zAukzfFX0BTsAK7sFaGS64yXKGHlGypSdAtJVXoEgYFRhbgKQGSje1TJk65vpra6x8YSJN7CqRxOE6Usn0kPbaq58NuDEzk7nzycH/HMFkFlLaVqjaYrXqeIcYEsd+pblav7VOfURwfiHKOca0trYiXRIOIeC2iRhBfNJZUYAs6AsDusIbNARiJjudKAdAqFlRYLBjtATkALRHctPHtAUAz9STdV4vv6+vJxjTs17B/g/0DoHvKoqEOOyQ3YkkDCodN+EozZD2QTLuDltI4FV971c+p5M4aRmPJqxpLHvwIEG33G3HsZSyNS5HegHsD7iXcS2drtGM/iwFZv+r1siFToSycPNBrMuVCMh7t78XyrCuL5v29OSPbXhaloV7WWEsinl1GT5ZF8rX92eMmwnHVnDrv8jjP7tkmK4tIxgHSrVGuaoaeF2r3TkAz7ou1TFi6PlT34w8WXtIRT6BsIp7d89gtF44P2A0eq2xytfctb2qDX23onLqgdc6m62y+26+d0jT15gWxLcsjkYa2THOhccH2uvDk9J2V1+8Y7xTM7a0PTv0y7G73NfSULliKsWP0s9ETzGHufuAGMfjhOezYG+IIBsgEDTinCXhpqd5rIqkmAhUmoqjkEB0QpDCR95vJ+00mrwewSHKQUNHm1CX8NqcLKHHJqC1GAs0jd/w+XU0kU0v/ffqo/Bo2e7LzuxodYQoHGPwV+HPkM+SzIY5LxAHZB8fP9yKi/+R0Pt5PnuPB3w6RQyZTIl5dQ4yh4ygZvVn7f29W7+yo6OvkBHyCP8gfEP4axp5rirm7RU3cyKxl72I2s08xz4nCDAG2ic6keZIj5Jzq9ZgAq7iBrMGzZ9IUJojfg7H/eY7h3je5MczHTCbZ3GXuM283s4O42WNmgFk2q+YcHh41HzMLZowfh9qL5p7492bX9vCRFbfVtXQj3QPVDPtAh81TonfTo8aV8qmMUUioTEiFfoM3AHxeoykg4mdhVlOhz6gEQJBX1NotIGp5tdtuwyZDV/gPLF6s7HMBpJVFz/5eJEgK3Qcijekr8ZTnboWD9a9a00zG8z5YK3JSvYXj73zkvp99857nup5cYFW9gXoLdDTmrytd+vWvX1UsptCHh//x09MPDLa1MQe+doFfjvaNpEZ+15z/4ct7vqM4sb+djvVsFvZRGorQO0GKLBzzUsj/ua1y1NPw7rhVEnq0Pg2RpBZdrK8FsV/Z73Ci+Xjwo4PEbwWbGOxIsJNId3e8MkyV6U2yG3+vne7Uu6G+sQCiRMIe80IOBRzz2Eu4S/h5wiJlUUBYwa3lBsGgtl95VT2mHgd/5qRxcAZc4J0fWBrt8fYE1noHAlvt9zu227Z7n4JPoOej++B34Q+EH/jeE08E/qqehl4ezbIvtN8TvkcdjJ6KCjYVvjh6HKj4EcawBIKAwHwO606PNqghoMmaShdg92nbz1s9dUoza8uD71ih9QfuuCQEyTISZ4l0equ9hC/SqL0RNsFO0zYTMmVlujKvB/SB7WAPOAqOA4kcQODZG/x3+FGXHz7mh/4yNOn2UzwEvMxX+SnHT4lMOYy+WC3xkH2j3QP9I/3dJ/qp6qXTHcPD/dRBnLDXzNBwSfDK4A1B5stBSO4diO2ntbUVttIbjJCtIzRCxqzUS3I6pw46Spwsjy3NVM9bmglJeqtfOWS1SprGSG56K01JYIJlMTDUyxj//SaCJDeLigWQr931IknDC3on4uo+UmZW/K07vnYSwv2bv93UMD5kM0ajE6+acNE3tiy7cFwBXnbg+5B/5y1o2TY3kU241oZDs5Z944nPpmTWEb40dfQEy2HMC4NGNHAeX0pk6Tr9Ot5LVVCsqiNVTaAG3RQC3UaVJtSJ9qk0oa7Sd+OjH+vVbLmXfEINHCEbQwh5IJu+wnYChrJDlyxovsMJ4ljMDQ0MZUEEC7P4AWus5/eY8xylqky2gtQkcbEdfwqoRoYhHw30BaEe7AmiYNiIv8bopqjoZgkE4jN0kl5lrVbcIvKKqmYzdfQ99OL4+TyfzVCcfDNdhUuyASVNAOj33d1vdpCd5xgysSUdBtnRo/tmzChkiUFNTmcKPdlb2Vu5rexg9vns0aygZwezCGTd9a70fG6+OC/9oCBcIEA1O84ww7DA8BD7dP3OrHA0eyqNVBWo2hFsG0bsmae1q53q5epyQ696i/oYeEx9VjgsvFZvTIiOpGmSPeSY6gom3ZMCoeDUMP6YkW1w0VkLN8CGhjBjDAOjZlIJ6bG7etyD7ufdTNi93Y3c79d18STBmMoUSH9oRpGfkpmysVadmDs8MkBuMkJ+yCrUAXzJGHBlirhA/n+MvQlgHMWZL17V3TPd03N095zdc/Zobs0paWakkWRPy7JlW7Js+cKWjZACJhhwsKzEgA3EyiZgnMvKDSQvcnYDCWETfMj2gMPiJIaQbBz8303YkH0EdtchIUGJk3V4yYLkV1U9I8vs7vuv7O6q6elz+qvvrt93lfF642mGS8TiXEoFaQatkmxMhc2GjNqYMY3n3Xbg8YDTTXCYHztxfSedIGQ2xWrsG4TCMzXOcJXCCVhurJ6vb0caQGmB3db1AI8hUpJw1LFO69T3eyf7P//an7+3bx1iu960FUpZIez2Zc3zl3LG7pvyW1dsP7pr+y19S95+7jm4cvDx/0W479uvfGWlX4rs+QH82fLxyrqdL/zwn3SMFIxDtpE+CpwgQM8sov0k50ay1oKhDICNNPV5i66CBiBOBqYAMkconHBNeDDuaBLOBgTA7ItJLJ5JS+H0jxl8NEu4NtqPZWpXXiJHoM4PT+Nxw7SYzYThYP2fzHLDQaMRMgCQKpA/f/aqIhBwYYCZo4Bu5COTm9CvqM8AjmJiF1mVPcrSgB1jMYQgw36a+WvmOEPjS7Ho0fCYjWPCdzpDQfScuIueFg0Q/LSosbnxJpstFLxWfUifv4A1iJFzIyPpVh2tCQ0Q4t62j8ojyhgYc75EGxTVj5RMf8Wt+SshAh3R21/kQlj0hAgxJotk88bmXNFnVExbHTe4Rz3b5O1eFtImI2viLAbXauMh6uPGg5aPivcH/oZ6Qj7p+An1svBz8TL177TDPsaOcePo6Q6ZvsO+IFxikQRlrR+haBMeUUY0ovrLpj5qpWldaBO1yXQjNUEdchxSHnZ81fRVvsadNB3lv0/9inrNcpl3chdYZLhfYKk9uMW/HU7SOcoa2fsYJyi4XfhWHfaKfdR1wDXtetXFuFy+f8QoGFcuIMGE4xnH9QCGtspewb/x9T6I3wj7I86d9FUEN9ztPuA+7Kbdl53OSTxZaYqjCtxh7lWOFjmNQ0/CHeVe44zcN2wuBhzCdEVnNHvBhvFgaGATbaqNvmSDNnwnJvRb2nqDvXWtCRkwg3N7sMq0B09TmEVWCoGCmsAklZ5AIgRbCrtdyFLABjfOZtgzQRwGoKMDz5Lt3TpjBJCi9gwT04YEbSaI74xFVzNHKhYtW7GihcOSLIkdZ7jB3OS4T//k07+rf+L1T7z+yUQ+aTZTxSUqFUWVKlaVpIDC9DU2xjDmFixrllygxv7y5C6Xyyz5CNKCxJoZgqtnvioZG0aFw6inGXjqMtKOZWQsHNcTE34Od+w4uO3+bMj1w4ce/e0fTj3y/NxB+HWDqNxU3vhhqutHH/jATXc7D/0LhC//FrJ//43OrdEO7UPYH7IOAHq/4eMgTfUs4gqxLJGIWQ0LtizxJvjSULQZIWdLQY7kBNpteGaUHQ9sm52wDD050Pi0Pg9S47loLOgBQEgJNeg7bjdiVKXZs+LZ6vlZcVYXe2exCXBOfB7/O0dmndUZwFNAIMcAdKgWSBmj6ExcCpIBDI145EJiC5Db+JlmJqOYbEeff05sApstm2kIuVfwCl3+/Hk9z9SnLf2Y+rDr4Ti9nF5uWaXcT99vMTzCwHz2QHjKOMVOc9OmL4tflo5mTaIR8bfR5tE05edsM0Hu001wJsjWaE4LRYLTwWeDVFCKxjwwPYRM/kJzyi4ZOZYX0cCowQ0nDiMzv0a9dRw2p2tQ1KzJFLQLkvhpQYBRTOQnxsaKpO3s1NtqVW+jLaTV3P5wccoG8dAYtY3bztou2Iw2JfM0baTZetKOTsyDs4jkiT3fjZrXRy5OEL9zd/fcRHd1Dtnz+XqupT2WcLrjMVc85k76QcIZ9cN35awhAj3midbYNzXTrmBQQu9QQgbwb0/tSknGhdxJvuEi1sGS3pU9iUPpkVIbriShA8uRwhJYmbPBAGxzwcf8saUb515JJZcpx49vPbnn1q2dxaCnrT8Uiuc0/5v0mrnHJpsy0Why+Y3UtlXdh/5u7/JsR7AUfp/D0XLLS8tWIZGwZL6P/mdkW3SB1WCYntNxwe3uoS/EHy7TICtup+5svnMjBZqNOeOGj6lMtX3d9t3te+Pj2zH244c9H5EPlz669MMrDg88sO5zns/JD6+rMU8ZZjwz8g+KPxg4u/3C9te2X9ru86quNrHkLIe2G77G9ZerPuCmy+F+H1B67RgOy4qndJkcDqeJm4xBewx70+xI7sXwa3RaqrjVzHZzdTr2ZOzZGB2rwS+f3JqeDONw/i80K97XPh1+MvxsmA7XjyEtOiSM9tXkqX7Yj3HG+zW0qT+Dh1w/mdwIOc2xm4MHONSRcKpHyfhwL+yt0S2aRenn8wocUiYVSnmG+gdgRINyEHSjr3gjq6yH6zMZYfDv6AKSr0G0roBBuqCFxALcXThcmC7QBRnL84IFD6VCqZKjJzfBTfjZrGiUo84PZ0Qn6fyCeK426Yn9aABuioWSMElo1+MtHk7Cdcnx5NnkhSSTtOE9k41IC+r8TrNjRpPcq24vbNe2H0G/uWE7PtRvthS32w5/vg/2EZ9XX4vqhoJ73P0iEi61K3/UJJJvZMGKiJvco7tGPaM5Hq7CakuBHqKpIRrilHQKu6NPKIEiadFZaXx5rMDjzmn8jPSt27Y/De8GYcgfO4RjkSRzBVlHE3OkM5ueuCim9+gzPNM6ZNMe8SKZwD8rztaF0NzrWCRVRQzqiFE+JkS8P9oZSaWZF8OvhikklyYuz+JkAbwl9moMbZloxIXqYaGroIBopO4f2NK5IlryBzwyNMRjrS1tLcUW2tgTXxfPxZrj18U2+aG/K+gHA6VBFSyDVRUsMVT9YCg76Acb0ptUuFzu88PNiS1+eN2WQKcP7e7rAmta+lU40F8qa1SvivPKmG4/XJtf7wcbU+tVsMLT69fRQhuZePXV4tI0OpwAAZCawBPv4B4iSjU+JyIaLYl27Jm7dMxez8c7xjlr7FtabBciVUSwoxxcx8EqB/McDHFQ4KCd5oxauT8DfEpvjX315C5F6Td2k56RXZ8RCCaiDiiFfx6veH70hoXsi0UApR4yF9blZG2IqdWNSOJYw043j45YriOXYkyCdnIUXEC6JLClJLdiAck8Dkubtp0/8uGx76ZttNFAC+m7Os49unxlJhQu+Md/vGRk921fevs79w+YpRI7WkxXoKt/x/Li0JobV7TN/zlf6NzxzMwTbcVH/gWuTX1m+MFzmsFo8nh5g3HV+OQpZ7zilFSWoQ0m6/iGPTd9ektrWZZjy0w3hVpCkRuog3fu//KWZRP7p7cte+dDbVtjhejSA6uKbjdjJLEMK5Ld/47s2TL1zCLZHejQMIMQeYkngpqXo/izTFLzZOw5w2NPxl5SYuPKNjwY5DiW5iG8IR4ulhJZGGYsFmpzmJwjnJXxObI4WIq3os5bxA2YbYxl1HlTE4jSQM6XhcgO7eGRKmBHSwwtSbQkQBGnkZSIb7BUBgkpkGGwZzCfx9YwwUXAQTDdIibKuHju+VbxXFrfch6ZyOcWWcdbi3Y89Etkja6YKKKT4lNKCZ6oBzxRCXiiNvB17yHZVPcnyh3tMEw2h8nmMNkcRk9ziXA11PnjDP4Cdd45jb/LZjva61oFUSrq/fNYmURPoXscSWQHxy7yHVpzie8YQ/aAEBPikx1THczRjrMdFzrotBEOdYx1jONNWgdUOTkVlGq0oElN2VQw0d/Ep4JifyScCsZrtE3LRUqJXE8xWFoO1UQZkKdMxOOSJPKKHDVN8fAoDwV+nJ/mX+QZHjPDWBaEo7lQdig7lh3PMpPZqSx1NAsxPNLZ7IUskx1rf+wAAV/UgR2wZr0Y4GEWz1+v1Ct81JUHp9dv4IwxX9xvUPyQ5bxsAKsPde8jcddjNBpiEaP3yzOBGscjNYJhhViSluxEd5D4+gRc3TCGEqkXQZziaIi2EQWiTBLV9axbYiPjubk6GlHddIaDu/+qZ+24z2HjC9r8UpfWytOh5YWW2/pdlb75ziURpyyEvK68DdoNn5y7cf+K667XvjH/7S2q7I9GE3FxLVz++RvyxXXz/htyoWjUwXdcRy/RzWjdZu5GKxaNLzNoonZfHWFPgSgSUAEC9mIlw8MaJr6fMJm0EXbItAlJNiJjTHjqHEkcwNZwPZXgx6fw3iar3JBEqPOvM/Xh+VpjeL50koxOFTuQPOvCu8MHkHrQtBuNe1zEiWjmxM+BT2BsMjqQdvsSEjbnR8RXRuo+JT2edh4NIcTL07i0x8LIsapkzITJGp9nZmCg3unp0Tua0t5u3KxhV+IRI4UvCoAabmId+PHe0vz4SJMpGrGS8WOl8DCxkvGDn0wfPzJmFGS8oS2n9SEXjSwaM7qtje79lfPV83rIqT50lKkoHIuOR6eiR6KXogY1OhSlNLyKYkHe2lokbUen3mYLehuJkVbLKd4iGlCO/iZrKmhHwyih9KjB8HKLYnFMoUepANBkYR12fsoETRUSsu4lkWtNqJbo2y0Wq2KNylq6IpPoX7mzOCXDIRmOyePylHxEviQb5OOR43+jF7zCxZrwmEEqwayudiONAGN5LZTH0UUnGhq6a/4pYORaTmvoJljJ4SSDwlFXqKve2XdjGC/Qv56g2qD/VHNXV3Nzd9cHlZae+d7enM/EBr3+pA06DZ/EX3Q3N3fNh+fU6yqI4L3dm+F7PpdRFSE6DqgrN833wcOGw4i2U/DSIulhTjqI6ecI4bd8eQazfdKpE/FrDSL+mebQqVgfATzebA3VrsyTQ1DnTXII6vxvckgIH2LCh4SAMZXAVG1JathJmky5fT8WQX72PPaGii+drxNvOt0g3/TzyGI79SUvNCowjd9Htb1kTR9HTFVLD6Wn0l+3fT1wJG1U0YfJNC2iLRfStJdLJtSeRDC5XMGPZNzs8JqaFZ+asrDuGrRpVhEAC4uuLEzjNBJ4i9bdrBODtrJE59IejxdRgU7bxKWKnxSto6HQlAoFFeKKPZdUWlWJ17V25U/ITsY+1+PN6f8vjCmDTIqrx3r0tGicAjB4GdEIUhWx07Wqj8ajxvO+GUKVsxPDGAqwXhPEnq4XWNLRQ/xBmxCI+YWQHwZtPqyjwYbVhoQPMtt8M263mDLWuJZTGoApVvSRdAJRIN4ERFh1X8K7iOtqYLIOxLmIxpLp7u40IqXJF45s39oS9vqk94TlnPsqpR0mXzenu+fVd97724vLIpFWK7sltuVT1Me/kA4TasO6igQAY0G8tJ3+yyJqS3uJCqKQtZ5uLukzDvXUc4sV04sbr5F+8mtCUbijpXVFpZzIhWBdRSFIOGEjUVpyRAfJuTEp5hq6Sq6hq+Qwd8YnyGGgHDItOSdCKcTEeY83liQXwubJGaSxxEEJUaq9TDSWcjuIKxaLHv+k//WUyWIlg4H+12O8kZTqSdcVmbn02bNnrwY667rC84gT4yTFloLuECJ87imhEqpQdqMI0f/PmD7HT5mnLF8UHpG+aH8kNF05wfMVpeIdFUel0dAucbe0O/RFyvTb4GyImjR9yPY8/bzwBvWGMCv93s5VpapcDXWo1UqfMMHvFbg81SyqMTWer3TADpF1iZvhBnGTykTELXCL8Lr4J9GwWloV+q7pu/y/8QaPyS2GAqHQCmqZYDRLgsPqtQSEoC1k3EhvZjYahsVN0iaHURECgWBoI8XURUm+LJMRAEWaT5TQb3SvBVruQSOJNyoJiwVduq5hEYdrOIdjyfgzNhCIbECd/yCyIZerdFzVrYhqhXWq80ioLQRykQjTNosCpCS7wyEqIW9QySF1KdHEU6Ygj7WlRKScyPeUguXlIA/MiEtF1ZBThZQaQvppAVJOCCkMjxFyQCZBCbwoynw7AJ4afFNbI1t+ZDbzRqRZKYrMmwuWSQt1yQIvWF6zUOOWszgO5/FMy1D2hiqwgtQrEM3nQU7MHSXTZw1DOTiZm8pRubGOSg3efSL82B16YtMEnh2BNNy14gRGQ8DeyZE9i7C0cNGabgU/MjYAEeGI3d1kLqKtgYtg0yvYVOS6VFmUHngQf3eOZQm+ysQeHKabqKe1gj1An+suomHjRLZZKImsTLQENER4SQFPVz973Fwx40aqCHpj0huc+nJMqtRnJtYjeiT51QxFlU6g383Cm3RABd4Y87rpRJJkwCoJfgFQYQFiBUrY5sJZrSSDXYAOYpW1NZC0YaNIXGv7Ve0PM6F1b/RbuHAcfnLD+3p++9sbmwpRZel8b9yXnP+Vkhucz/VFXGbBpnpdzRIUDZ98Z89PltstFmeAUlUq1/Xy/D/dE87b+GgUuhyeNnjL/IXhDhlGo5LZE15PL5te6ZOQygfBEqTvCYhHufS5PQ1tz4OUHaLtOS1GyNa9n4TbQMJtoAUbCfXsiN8Q+8jSUOgsWO0jyRG1K784SfIlDM8gtsJhDHrgwChxjoVMCTz345V064JzVNeQzmH/6CKbJ+EgOpuTBPtwogQAbN0vqntEibDCN6WrYBad7ZGOroJZLB73NWZLlcT8MDc6PeU567nkoT3EFdlXxK3WWekqQs9x647ykAdqniHPmGfcM+U5gnZkLakg298EU0FjItJInUC3xBp5AKNWS/00egpVqas4ZYFDFjhmGbdMWY5YLlkMluPuRUqUbnxUu6+qTSNwD/FOEq1pxgUMLEe0JZZfqC4Ir1WPGkRzj1JcOV+t5ry2kOxNSlAyfPLtnus6AkQVorUvrqwr+kQ2GQv0k2ALwy2STZ5hYkcPE++3RyKvXdq8ptCQIgX8svGrLZCEYfz+C2myV7qlva+xV19jrz6CNob36utZ2UP26yFE1EOIqGeNE19tTeO4NQ2ptaZxAtT5D03B+67h8WnWpMnhaXJ4up3k9OEN7QRmsh3n4pE5ee1+fOJ2Yt7jXdsp8j0BN2uXyDkkcg4JJ1Dp51AL9dj2d/VzqM0k7l278nPNjHdVqfr37yD6xbFwt5JvXbEKMwJ15abNGt4nvxmu27x784HN9ObrjCtb5FjGzHZnDHoeUB7LyZERpNzNncV/DTG5oPVd060PA+yROiemSfs8sWcWwgVaNzo9OruZNbCbNl/Hyi0rJTIaJJUEx9U0Me/TZFu6vYd86iGfetag5/jNaT1cvrUdO0jw5nbdU0I6fyTftrdvXYM1B7xxTWN0oc6fybdr1gxvrQ8qaWEtojsnC3oEQJ75fLWKWT2i7KPWgU1bnwV9V34NVqAlj5bClV+f9MqKLMsd+h9itP4ie2H49256EtH5MPYjpK1wahiqnJoKyjXqnZmm9lSwBXU0c9OaVHBlf5OUCnpqtG0mkk4FCzXaOhPpSQX7UEdbGtmcGOzZFNy8nEu1D2qVVJIDbGzldVvwi4llLLyZNTIGdmVfS0H28MNIAxalaLigwnH1KC50CEua0J7KpaMdhXY43n60nWrH29yDW3qia9aEBocGqcnBqUEKDIqD1CAa86ec7uLg2NbhGrUNScIDcg3uuJ+oxQsZUJexx+Gi3nQ3En7xX5X8HyRisZE3DxZ8EQ1vRFPUIlhjkXjUEvZDm9Bkiy32RkzgOVkknKHx17ErWvOK27ASU+npXS3ySj5m6K5x/IldZgMpuYKDGURikdyodt0n8V94JurCCccyjAL0LHCfq5vZRS6La9TpNji0w57d2Xbdva5bPjmwek/YbeXLS+a7HV1hD8/4EteVbl9DUa7OvvmWNRWzIZxZVy5tzCotA/Nd1VYvUboTAnSmqTd3CPHmHaN3Dwxs7rx3/s7rVHcoGvWIEWkIfnQ8p5VWmdPzA8StgcTcBrStRQtk2udd28q+aNTXtRne8IVMXTmHwAIA/X8Q/2ujmcX8r0T4X4Ho5i06/AcnuCOYkeTwp0ggmuIII6ujUBIuwrmJu7E+E9jy7qkVeqKxG3v+43h3NwiQgwPkRAFyikCKeBtTRIlPNZT1lK4uks5b9XmviCPy+IgU8FPRAtFDWohN2dJqxaVeMEhrk+5/1ExRIdrKejN6JmI+ryOxknzEyrVq+iKuI54jJdTFa2KT2g15N4mKkLhDC+mTG2jRzy9EOSKPOcJfOMJrODdJyHGTTW4Ob3K7S0UQIHsGyIYA+TJAHpTk7DSYTAqzILxHKlUq/k+dj0hP7ixpzSWuhLlGoTRUGiuNl6ZKhiwDNdKfRJ+OloxHSxdK1NESHEMbzpboAOdOBQXdEZlKBaP9TVwqaOuPBFLBiO6IbEk09xSCLcv9INLaRp44GokIgo33uKPsFAePYo/+ODfNvcgxHHZE+lJtgWhzKDWUGsPI2ZOpqdTRFA1SYooi8FEmxCZSY0XdGZn+nzsj7bJCG5mYQnv80GCUDd7G4NfLWoyQ6TG6L7KVFXjKW+MsSFOl2CbRSkdjBHBO4KNYlVjsjiz/N85IUp5i0carykYbHPjKpwd2qW6buWXZfJdDa+OZnsG77jTb8NB19rUIocbInf3uwHXd987v2xJSiBtSWAfvum/PX80HRtwBNDZX7oCbHl3l1c1mQCHRcJF+Co1NAQSo7KLR6UfKqJ50S5RK3SYVcZq/xcvg8Ya/xB3NgTcyZDfGE+PMYgzoMlhPm9R9LFcTb0z4e7yfFx/sw3ToZZyESp0WkeiRIlEiGaJx4C7DBC0WPYGGCD1MkEjqgUaofYV90gW/5j7lfg7+wHQu8LLJaP8VD1eZVri3uO6HHzcdEl72sSGttcSQxJnpEHze9QMvpYXgaq5xN3ZSmCWN7Jd1iHwZeAGvh5gxZpyZYo4yRuZNXDisqlmmkYm2kDOCM96xczs9cDS5ceDo0PptxyzB1cdCzOoN27Y+g3P8AYOW0JWzWNj2bv028NKtgAFOuvUN8Q3foo9IDg1fxagqw4A9ZotTMX+cjxnjkuBUQQB6Veg2oZ7Mop7DKqrQR6OVy+xRgWJAq7rN3/gjOe6IPhGlwt6tmrSX2mvcz++37bff7d4r7/VzI8P1gqQmvyhVfGhx4aCaWQ+q4Sg9EElKJWA5D4G54sxXJ8K01ouukGjXUuhpwoEtez2uRYELH7z9zhcPvLj/lvt+tLF0+7Lpv3rPB29dST/55YNP3vPO5KMf++YH/3JXT/XL974w/4sj37v88TFAXfnLfD/9NKLFBKhQGxfRYqqLzDRp5Ztxg0MuOOrkUIBKpxyErztUMtFExfGjhuZIeLm6kD2u0sm0nbEZvU/rJbo0M1KEcjFbedjIEm+hCRDODiCiXsS1kQ45S5j4NenkZ8XnEbPOX5ND+RRovfLOSUyorTymWZIIyfNdnejuCF07CN91qLpcIb6832k+ojaqaK+k0ZYAULGhmzHju8E3QHLLRZ3bwoXMsQv11LE0pvoP8l2YmivianG7eEhiHsjArky1ayCzPXObdFvm/dw+aV/mI9yj7BvcX0zWQtfWtuHiriKjdcE8RydTdgdS8JQHmhxIzUtEQCK8LhEEyyl7OkkzObEM8Z1QLL4nRba1toT4KZ4a4yf5J3ma/61KEYemT1WHcCr1ZBjiFGQ97dgQHuvEiejE5CIT0fQcdMxisdfas+C1pm24SlG3Xk4mX2KtXKwYt8QLsRLbqsK8Fa3aTGUVtphz6rvKyZCYMGa8JyBrLJMcdCNry9XYX53cZTN7FB0OXLHVgTv0hHQ61uZaKC5NorSJhhrV5l4U+jHoTBhPQKyrWxT0xlceXvfR6/c8OP6N/nKy1VMZmFeV9oTDJUaCcgwWTbb3bdyxdP312tZCPkpXJl7a955dH/nJ7BcPuITs/Bs3tAUxnqq5ZQd943BBth2Y/8buSOfWte996h/2rJXteqyVOo1oPwl/vjh7splQvjHkkRJEjUnIIVg3FRdbVqGGBhRq6C4hTGMkhyFEDL8QUXZCxKIiO0KRlt0KdkHKII7I37YusTtxIEEnkqxsoREJnscW1Cyyn/6T/oLjPeK1gdIIPl0cHbvbdMBEmdAJZCO6U0L+ErGQ8D3+ByH/ELY4MaPHHZJJFQo1pxb55cRzJJNqZEHb8Gm7kXkgtFKtgkZpwl8xrNYMR5thCNMusUceiCQSak88mFgOeHOz5FRFyMiT2NsuWqBlmKYBiyyOUSPUjNCYCzXDZiBFQ6GQCifVKZUCqogskLPqBdWgjqUeW5jRpNsQExf3TNSh5SZmR6T6HFuwKPgygTQBRIzH3QQBeGaXzCctNc5x4nY6qav+Op45dJUbmecNLd7TiDxe65Fa8/597auK0cgWl92VLTisy5bOp/uaFN5gjXhDCR666Cd//OPeTKK8wpm6YX71mgQS7VE30c9vOrLEj8U7BDuuXKR+imiqhbltEU0l2ghNtWlYblOQRBYhiSxCweflEha8PREWcCwGfydgFtpKkJ9bWC4hhBl72gD3GeAuAzTE8hDCZla5KwhvCsJgTPXCMe+4l/LazaB6bmQEScc8alEzglO/MRkhjeD8T86LP9F56AIFtYaFBMc0u4P2nIFqbmH10yj2AQO83XCPgTLEmtnlQbgj+IEgFYzZzRDf4R81L6YoQWhr9XI2ohMn7LhJJNpa67zynN6ew9m2I3gRz50bqYrnyEyz+tydlCmjZCi7PaeZK5mkuSI7hy3b4l8UPxs18Cyf5FNjbeNtk21Goa0GVe0gYrt/b/1727noudg/RV6Kvpx5nXk98nr0jYzZXs2MZO7I3pc5DA9Th+lJF64yPOk/lD2cs2IUMp42WYx+PvNC0w8inJ92O+1+d0BJ+TIPmx7mv6h+JvKZqNmetiYz/Zl1baNtd6fuzjxg+3rkybZf06/7LSmuJQieoYIwBPOkIGL6OHgmV4NeTWqWg8ozvqA35IWiV0W/HP5SecaNv2yy26MRq5kREqQxBOH3QS7f3AIA/lG9H1QUGU8ncbrz+IelfmSH0I4Tin6P88Vop2YexxXox4UpgRZqsKwpCa+SC3GQy0wn4BiZoE7j2epU4mmoglaoHhtoDCCM9UVU7TmcO3slDEeGK3mkcRy/AlEXJzZdvEzK1RJQ8EUgYEhf4ZHWH7WanVaruQEJNqxjgo1MXIMKhrr1+es51WQtgrRe+NufTIVUUTKyIQkZ78YU5we41CRgkwY/1MWJXqAO40O9zb4lviW9nWRGhpFZj4G/tmrKNJympulp8yPWKdeUd8o35X+46QuR6awFA4rjjCScaaWZ85F89GOZL0a/mDGMDGN1SkqqSsWUVCpQ4ysUWnx6Gq+XRL35Sg5typDFVLGIQXvVpuIVnoDtq5BGqUT1ZOiI3lgw1IujkqmjnBy36+cS7OgSdnQJeyWj2vExlzRBQLsJFVq0outY8QkuaXYruo4V7YMWWSLLu6clXvsH9XmKwz7NSlE5r9eda2EVvtlQY1+f2dXM2oOoc3yX3fwuiLM6uFmjtm+okSGFuR2GNqtP/Iom4ouAzaipcPyu6/uuU0Ojn/77Z/Zu2hV2eazhsP/LN67Y8p75X2SzX7ynPNgmiXYL/eT8C5+5rT/bkUzlVt701/c9HOS9cOXHP7m+suKGqc7Klj0PeQSbXuPBeeUPVDfzHeCjkovzjgOaHfG+AAlBmy3EDWBxOaDBQboOIiQdjRwmRyMu7cC/oQ5OZeYygtvJ4IRjAI1ISs5dOJ+fPVeXj6805hte5WuKR88eJGvXor4PxwFxx9voKNg/Stzu42ZoFnzQdasTrnZCcjkNkTC6ttkHDUSdNBCT3kAkrMGhOzGM5E6JbHU0Yl4OR8C/yKQnsw6qcxdGRs6K58VzI43MAUQOvqeAFd1Aj6UyCkcpqhp4WHpYedb1rLum/FphpwPwkBeus6yzjlpGrX+SkT3skhMy7XbJipeGeOX0HYG0q1C/W7pAUdBoKeGbdr/oetX1exftutnp+xEw40hYRkWCOZcPHA1QAQAhwxiiziEHnHRA4BAdRx1nHRccrzmMjjH/E4caymS9VMDI5RGcFnkZzyqeu6jHttBXFyESzQAt9opetYrUlMdK4ikfRNwNMqTqEDQKHJlbK9Spl2T76XWpXBGJlBdvb8N2TY7kGC+FuCRr/0svtSXDS6VEZHJ5bmvzp9rfn/WkmO/M/2Pf3LeGl6aSN97UNnoTtTPsvnVV/GZEfxSyq+foz4IYtXUR/bkTxOfF1YM8ZjVZ93vXtTI1WLdeLurZD6qX7Oi1Ex+7vUGY9oadgzqXSRqPPdowa2xyzGhWbbIxkLGZWTxj4CQ2azge5F9J4+x0pLpUxdk3G0kQepWgV9KLtbktrD6VguZ4s2qWbdGYB51VP6UZciQKxOtRIBIXUr0kJuQlip6XJza9nePiKqFR1aj7vuN2HMfCu9gbWTu4Q6jUbk/EF3u30Uok/jG8OktSGRC5EnUQaaVknkwJJrDjSU1gCXQ0wRTN7aFOdVVolWrwco512KoJrwvGEhEuAXvYILdcNccCXA2u0Bw8iMWQ0MPPY+PNvNkcJhO+bOAohAIch9PwRchAkuJmV7xRu33IMeWgJtHqqIPG5KnWCRSRZ/y7B67VFnGNi7luUnxaL7tI4MXxnS/oizjZwucXJL/g9QNR8okBf6NUC8EWxqpklCDOnd4Vk4282RaocZbjyLLREy3adG1y0dSuBrkiBZIthetELOFIKH2TEHaHErb532XvvHfF4J6Mv30V7Bmupt83UNlGf3bup9NkQtd3J5cNf3wSPtzT6oOxuS9ODpXXUOzadiqG41eIlmcRLavUbxbjdpmA124kFa8ltKhooeh/PQZwosLsm29W80g25a/6fVpk3uTjTKamMDrO7CROTafDKDUT48BupMgWxDFU0lHxec6nr/7XU5fzr5wXyfxBzWTfyG+Vtyu0QsDRS01YHr7HVXIqTm/E1MSHJdUelVVF9XaaKnynHRdF6PT2c6tNy/kV8gpltfdW7kvcw6b/5X3EN930OPg696jpr5W/9n7d93fcSdMp/pR8Wnnae8Z3tumn8lv8W/Lb3uy0CTaR3LCxImnTLXobTOntypV6m0jobSSit5JEWk1T/EWh6V4wASeoccO96ocM90uHm0ydXJEvyhXf88az4Z952Qf5Q/JBhW63r5Iph+wMOoBPDQI7LwXRaHlAy5i8iiorSkHHkPF5vVETh3ocazQwDIeUQ4cdKXDA6FXMcg0igTfKQ5GP8tP8Kf4nvIG/z+TDxC5qxvwR7inux2iU32dS9noxLIUKTOh+BXvRVE9qJ3H61hJuTltKwHQWGXc1+OwpsQlONum/BtoLt6cERzGMWbUiptO4lhfmK945+XUMVyRf9s7idkKeXQArEmcxvz74P8DE0yG09jR0EzJEdCy8k7zqtlYRk/v1adSaomacTvca0pd4nH7MOyqcihQmtNQzDKDu1tKsJi+wG71mVXLSQC88hehNzxnFuoxeEF7XYnwYc6iOp1VHycMTTRISfNKfSLl++pKHMzcVYbrojPjnz6Tmn3InQ1Ir/dlYXI0U5o2UtSNgMwnmWIyRgn3v/I42lPOiiSP51VcuGmbQuMroc0vq4yoeDko2KoNdUjZgissck4yFjIIRD4hqNZ/3VBaj4TVcUHEkuZeT/Ec/MYPIWiZTGzh9LcdNDEiSk+/LwAzYG4Mx894kTJr1s2cy2XA4l61rcqRq2kgVJ3uSi+nJMeT39x2zE7gWf7XkTiDDWYol1Nxo7lbTeO6N2BvJP8f+nLTgHY47SmS/F3yhYjiXS+0oBxQl5IuIOYaPB+KZeCW+2fM1z9fkr8U5c6w92p5YB9bAQXY1tzLalxhMDqYeZCfFSekTsQeTD6Ymc4+In8U7x86IT8WeSj6beyH2QvLl2MvJC7kQMDCs0cV4TDE2YUoaUyVPr9grDRk2sNfJG1KHzIfFB+VDyqHIg7EH45M5z0HTA56DcdpqGoZ3iXdJDBo98XgiFuMhi8aP6JGCohoJB1WQygSBwNuCQkgJBkNo+J3ASX+1K/dpmhyLqhzLmdhoKulMpZLxRDyWKHAmJ8eZkGakuKJ8zMnzsUg0WpAVpywrqXhEkT08Gqk8eg9n4JtouAXhmydCUJDwJxHYkF6E5KoohkKqCii8EYIM2gUNZ/kMvA3EAAcf04Skhm42Gk2a1XeEm3lkBx6bOQtuTkXwfB2X5ssPKfCIAp9RXlReRfzx09E8YgS+06oQgyJ66fV5KrEzUARx4EK8wKLx+dE41OKTuJ4kfHPGdF8izz2NGAKHVDleBUk4mbyE65UibQIdmjzCEvffUApO4oqlYkpNaamjqbOpCyk2NZZd0NhmcSRW8c7OXUSG2p46F0CbvGgD+lq+6EVqHF5m62EYr56nhNW7BniM3p/VbcMFDE2cucQ1GAe3eMv/GKMPI/TpQGcECQunBkNSJ+pkHBeAwcYUnirlwBwlgOu/LDRO3Fw67qnEcOMin465FiA36zwGjTg6SdmkYNgAMkSWhwRgjCXNZK4JCQXreUuOOt6mDxKQPp3PNDhP/TOM0DrjscJJJODPPVeUE+5uOLMq6OQufMeZqMDwltT8j1O/nP9TbP7ngY5uxICYoD+UmfsD/ObBbo+NjsVojxhxuub+CN8uq44gFYtZb33nt9TqudM0tbrNquNXWeb76MuIJ7VSmxfprUi+pJtpcHcCJgJI5hOfEc4qPiWRLgZ1O0WRLoW7raTbWmuoA+nZ9JvoXzV/foQ4069qBUFTGgScErW/FbYijgyMkf34GoLT2QZAsW2BGb0ycg5pgJgXndVdgkfFgU1bnwG+K38GypVLwIteAC/WUxqeMOE5Qrb051KUo5hz7yh/2HC/kTKZDHZO4bymtNMbN0XtUW883QHL9pJvpX2naSd/q/Je702+nZm7uX38PuUu7wd8d2cO8YeUh8BDpi94P58+Ay4Uf2mMIF6RTmeam3lIZK2CBXSmtS6g45yqeL2FZt6Jdsik00Q0p5vRIc1eE8NzGdQqiANwkbqQJmB/NnS3iXykEhCKHo9XwaPYd5iHr/KXsMt9nP89T/P34QJ2oybadB+Hk4sD6ZcEnCQ8rVLq4dEMzGeqGSqjtBUfx2kQBBpsYvDiyJ6Lc5dH8DzluXrqw+DcxXS9sGYDbZ1bNKIwSqC0ABP4/xo0cA+Ww1hT1SxpUwC9u9aGLJ1BsjSQqHHq8V0BPTNYL4NW+W/Fqg1iuVqHL2j4BaqwDlppgU+4stnwq+cllmtKw+ZYUjYp8x8rP7m+a017IVxJ8sGV0Z7500JYET1tiO4TgcSK+Vb4H6mk3WS2IsErh23Vd+64/8HlmeY2t7B0eJo6EcpFLKJFp/kUAPQuRPMu+BKZ45m3c4zMTDPT1mnb40yNYac90OrZa20pD4GtwpCL9jEem0O4gdkgvMpcENg6LSch7XHTAmUzWAYM8B4DHDKMGShDwWJcLsAPCHBU2C1QQoHikdU6MTJCVlcrL1eQSgveEsUeVxAbyFGt1WCY4YNmxiYIUZpx0jRDmylGgBabx4qvwgwZoKFgtRjFUQEKBUjxwhlqKbABhlqqZWiYm0aPlhuywoJVs45baas376l61nlojyVnLgEKUorb85Xw+UN6/ujgZYwhiGvlXB65KF7EFfrIzF68atxjfQ4h0tkO3ndOrlcQrzckNRSZ20g5I+mgtisXNFPQXqULaEWCq1bUETT8KerGeaD/+5S7wiSduPuzU84KM27H3alT9goju3D316dcqCuQ7iJE44a/Yth32my2uFyUxUAMe4uREkg5YYp/N+6LDkyItbdIe9hFwArL7fT15nd+Ro3N/+Q93Q4fkzTSYO4RuPbWAY9ohsr8r6J0sxJp7Z+PvfOTSEa9BVDgS/Pj9A7DTrAKbIFfJZRytmn4e9KOchoiZWC4NdqxqjC8f/Wd6z+6+sjw0WHzA/EH1lM8Y0jtjT8YY0yqsFYJpUIrQ/3a6t7Vy7kEl8zke/K9+eX5tas2b1l7N9gP74rdjY4/BA7BB1c/FvrGsq/3nln1OnNxyRu9nvYtK9du3UyfXvd8/GU/bVz3wPpT8efXvaQZ1sf6kquBiV4fA6uZtDEQCnVshs7Nm2FPb2/H2rhz7dp479qeOJPsg4HNIaaJxg3ewhlbztBmkAZW2qyFPDsFY95YNY4ajxiPGl9DP1bXznR7R87ZYeoQy8lv03awlHoebKTtJ3Zj1R9uPdmX6yiWafyNF30zQNs1SexT+wp9R/qO9hn6vrf1tv1EEZidm708iwxj3M7h+az52fwIKY3iaUBUXi37sJCUDK6BM8WluEaIrB5BfMd32rp6fQtjTHfV2JdndqXtRg/qHN+FXiJ59ZKeEFyftNlAocKTMgnulF56gUzkNLKN4juNXY3XTM8krsr2xgE6Zi7c11v56t13HPY6mpoynKGzbfXNvuxtP+gv3vb+vtJX7951OB8KZUQl0dH7vlDhg99e3rbrU1+IFT/VV3x466EN9ED//ureRx+4LhF05UJC3ONMld+7WmvuG/zU+zds235qxeB4z/6vHtoaa8snfT1SwBHcuWRpy8Dox29fv/36E7HtH+7rWn9HqTByoOcTt1cBuHJFr6fFGuxxkABAYsE0fBB+ASiahVoXgiGruCpNwcBT1N8iRocsoD0lfAzJ+zDcgY7p0Y8BX0a8MKAJ1LowPBCGYUAOCz1FfVM/bEQ/TpzfaDhquB0dp5Dj3qSfRseZT1Ggu9vt0mC6BMg9rZ7fiLEj0X5t+n7wn+v7bdsWi13dj+B3kfso1e/jM+iLmOaG62LPxqh1MZiPVWNUzARWpSGMXr2d+v2sQdfZSB9Fx7fXr3Nj/TqRiNlcvw5ihG4AmCcNa5A23UZG7roEWAnuBOM5xhBwBW727/UzFn8gYA4FTaZQMMibQiGew6USmnwhn3NJkzXkc4QjJkvAbI7wQaTYB80UH8gEgwEzzzjigRr8tGbSgnNO1emg/OjTTCjkgBa8WTSZHDCW/lUs/ii6Ey4QrFFVzWTmv8yl/zazC+DKl2af2sRxViVbr2qpo5SiMfNWPUNprvsiroqaJzNskILsVcQ5r9wIlxCmzDQwXnHxuoN4IOGUfYxBTcrYQVy71B+yIDUkgP5Bt8NOZLWDQhYB+ydcB1gvB7yoIGYln9c11BTEeYk4Qs6WSAn2emUDrKdK7S5WcpJipniXdg+z9O1fNeezYeXFF90rupqpbd0re63sv/2bO+gaeehThRX3pNWYR+q5GaYfu/5b8KWJUjIWy2Y9N8z/4Mzo2fmu4ZzNLDg/vJ8j7y0IAJUwfBKE4QWij+qithgiOeo6IBVFQ8bjdLu4sCWkhtFRFlh3iy92lHsceoGLa33kl+o+8khT3fvYjZ3k3XrKemNCSNqnuXiKp72Ul8ZRPeNU5GzkUoSO1LPPCSbc1kpX0RDBc8aGIlCLDEXGIuMRvPe0a9o9FTmCDjAzBuCiIeUGBqeLdsgeN+WQHamgJdFkSAXNiYiakHtCQXU5oCm3u+CinS4XTSN1cIaigMVdg4ETLpclREwvROMWnqInmLrv3OF2fQyd0eN0Oup35VjIiXfAIQccc4w7phxHHJccBsfxpsU58TpE50Ih3sskRX5WQb+HPEsmjMizdYm/EPIW0B/WAvXc+QmMaKmJTg+6E8qF/lnCgLdYCTlZbDX2n1BDRDKB8kBEJTWma9Qpp90VLnkW0dfC7LB7n3jCJce0+ValGHK7n37aZIh7pFYe+g2fnDvyic2fnHtrLGd2UNEotFuLN8F7Ht70CLzpczGvKkXv0fkLyT0l/EWr85cp9EVUs8J17XC0fXf7gXa6napd+eAM5i/lRfylRI4n9aQIb22uH/8c4q0pzQvz3aPdVLV7dzc13f1k96vddHdLJz5H1wKnHcEnQecgcXhyD8vROYxguheAiOaC1dK60mhpd4k5UIKl5iF8cPGaG0DHEt2UHNuvH7uHcGkoKDCvQMXweXyUfA2XBlePq9SPY8GvyXPHNRscVdDB0wqFWkWowQx5cP+iM0yUALzyO/gcI1E2QINWvQ4NRSc0HgCvAd7CrFyFqOeXa8W3QH4QZ+Ado2CNnT22iwKyDtQSLoUZ6e1XmAh8brV+P730LfRGw+0SDbYjTvw3QNLMGMafApBqpvGFR/R8xN75c/RG8ALwgHwdQXnJl3xfyj2er+VfyL+RN+637fV81Ha/h5EVfwJARghzzRb5VLMWNYNTds1ibqn6O4eyUMiGspNZOluDzZpwBNmU32M6BVfINemiXWjbCUEptNTgB06EN+nA0INIO3lrBGcqXcRBafS/kXpV1z4wkPJpGUSb7XYLseAxJeNiQA59chFJ6FisRRj+m+3vv7nKm6282+1u7h5sX3b7QXjTlkEejRe3R0ot6S8v33X//LnmysgSv83Gcd3pwqqJLbd+K9qcvbkrYrNy3NJ0oW/v5h3fJL8X9ANg8BvQywYs2KVb7PAM9XfI7GapZ48DA1Oj/m6GBjyLOychUDij4Vn0PQVomAImeDu8AWBWQBCkL2PsaKz3d4vvoBV+s4BB4/fELgBZ1B7bBfEbJu84LIWlGFpBPwPeUemz72gG8DZQmbP6e7x45SJ8ntT4lMFH8H2dob6BVAYTzsYtdxSBpvUUCZyVMxgu8t4/224pA625VPwaOI2eqkavPm1laavmMKN+SbMCwDOi5i7yGvNnRXwLqZNEEOLAkPg6fjl1/27fcmRGWR0Qsg4Ti3VBjB0kkZpNEXrhHbD0ogmqcGd8q7E3n+9h7sj19OTQAm+hm0ve6po1A3L6nUJPFm/O9ujPFUP6yj+j5/KBENTRyq/nDKxdNnjsjN3mMUoCK9o8QatslCysKFtDvM8omVnRxxtMwChxJsCKilWmXA7a6bG5PTbKFaCdstVLuXy838fTTghMlIuhncDE+3w1NOpMwOQEwGTzePAndE6nLFtdbreieDF+ON7ooZ0ORyDg9zMMfZqV7PZgMBQyGIz4uywrCoLFYjZzHGu0Wa08bwIeWfb5AC9KktPpqtoOer5pPYhnnlNyjbJqHv6gz3TQ901QpVijEdmakLpe3fpVTCZ7SLGMy7PIPnxr5OLcZR0Q6uosw4X1u0u7X/6vtmJvHlZUdM+D8K4/AsV+wu2lqRr7x9O7HH7aHmKNqK8JuwQzS6N/JhmYrCZad6jpoqWtLd3aqq/RW/c4IqU2B2JHjjYaL22uCB12hemII0w7wo7w+0eeOLPiCoCO7Ru3w/Xv2Tj6jaf6wJX5SyPrt89/c/QOuHHV/BN++P0NcMsQ/P58BS9D849v0HuUArfgkTeA9O+3EU20gCVgNXycUEUcDLw2QIkD0Ggz+cyq2+ZTlR7jyubdvt3J3W27l+33GZlWOEDgmNxF3GoZm72Y0toShYHexI3smH8sNdZ685Lx1g8s+blqsVjTDuPS1p6U32Klmo3GGlyjNS31O5cu9dNMJpct5FnY5m82ZtJLHT0mU8tDgHoIQlCj18909EVoU406oJnFlS+63aK5BY8wWDgBVsSNz8CvgKXw+2hopqjnT/uroQGPx2utwQ9rDgVXAfzQGJJNZ7qO7Q6NhyikemQ13/LuUWW3ckA5jKTIk8qzxMv8e4VXlP4BdNwCRx0ZnL08gv9PiLr3aRDRDf7/1lwjOIoTfy6TFuuxdRuw7oNqcF69UgGZfw5HJvb4NCFtXOpgQGvK38O4I6KpxvlPIMnTQkobIcHqXlnj+JO7RLcp0kEwiSN0vVIXqVqZJvamp150wgYplmSl6Lh38UTDCUWQe9rrLJslhh+yBWOYpev2o9uRg4k6pHaZccGvbtl49I7hj69cMeaMxb76vg2P77j3+3se/e63LuWbPnjjfXd9/lO1Ax89GnSn5v/q3nuGl20Zbjr/kfcuuXvfR/dW99K3xtjq/Hc/unPjwGrfJx4Yvu2OzUf37/vDh3bev+SJbX2fuOW2I6P/+u1/mMpFfQZz1+evX3XDvs6WfXPKzGP3rHjsPbf/dSvWk9fTEegl/PYmQn8+3jYZvKVslhFPtXSgVc38gvln5l+bGQuowU2njTTiJ14TwNyVt1hM76MnrZvIEJ9FfFVHEsDuQuzsw55x3wmgEePai1MlHIt56ZfLnmI22+Uto1tI3pPWOrsKsU/Nv6zbXZ+ihuhxpL9vgEZyX59wbbpf2F5+yvas90Tf6Q0ver/X9wvvT/q4dkOXrUPo9HbFS+3lvrYNnDMgNondzh7nMmdvxpdZscS3ZMVa39oVo77RFfvk9/vf37tv1YPyA/77ew+tekj+vP9zvQ+t+ob8mP/R3idW/zD+w3Z1/ereCtO6pthXZrzpRDTgEZkQbwWJcivDp5lQNXdvU3cNntYi9uK6e1kAHrL+1FUM/TTxUPmn1aq6prDmxTUX1jBr7t9Yd2IgxjU3d3kOyZzLl5E5Bq+CapG20SW21p4RZDOYgdWbKPcZcxo6O/7hdKKLJ67qAmx9GhjuYipbqAMcT7g9jdwpnFzfjr+vCywCLNXwTLS1BiH8HSM3tURDuZKxPbN8WVM4u+wjg23FgX0D2WBw9dLUEsoVLfhiQVfOYujKrI55/U2FVMo3trSrPHBPIJsNhvvvYJwrlt8YK5bLrdmvLI+0rotnQ7HOgOT22dzLEsFM8+qWdKX3znSyPeDKFQ62tSYKG9xizq+02y1Oq+ITvK5w3pdtPoDf+UY4SW2lPIgzbiLvXKUMk4Ed5QMGxJAocJSmASXCITgGp+AReAEaETMqngSTDGYciDuMYPaQxxmBZOQjHYSucd5jaGzr2qUDMfCNlGHubcrzBSKTr7/yS7oL0X4TyEEbvuJJEycUKArHgDsKpWK+UC2sK4wW7jV9zPSo5VHv3/hMcc5itdGimzaEQwwUbA7eaGBokaXoMB3PHCCAHadO8n0KDZACskHzRbSUGe5EGnSGPfZqAAoBGDgYF9/nfj1TqMH3nY5raqaQoTJnKCtSXAuw/UT4S9tI2am51wnb27OnobHMvYWsq9mRBb8XIJRTd4TpEMEeP2fxxcyyNQBMXjYALR4+ADk/Wi1ABEOcgOjTeIhuVYmkzApfY//t+C6lzuuILCRaD6KdRUzLtbhKAKY6G2QX60LPp9iWwe7owRu37OjOhZtXfPexH79nVc/2T/W48j3LiG6kffDRz+zZt/TA5zcUYrv80ZaN/Xu+dffW21c/svOrhy735LGulO/Rx76AdFPsc6nSO6/GkmYkhpVxeeEZY2d7Mkbgq+NSGOSYuNJBxSmkoHIk+EwK1eAyheI7C6XfxH0StCqmeCe8G9wVNthD+BXbhEpedFbEHi2t9dA9WJQeDkWKd4K7pf1N4+n92UeaHo48Bh8THw8/3vR45LHs4/kzkTOxM/GnO05VXxCf8z2nvlA52/NT+0/Vv5gv9fjteVG1N6nRdDKXzy8RC/aC2hUuJwrplcBqBz1qT6HnQg/zfBZ+IHtv/v70oTzTmx62DIdpU0SJuJdWewa8vQmj3ZmD0dzN4UfDj+YaSBZNjLdHS0nxHCWBcI7xxfBP4fMavRz+KXzxjjhFnD3PPfdcvcE/QqOG4UBOzcNsWM2LTZLYZK8CmLVXjSLrM3pVdJZENulLVKqdvooBMj6DYpd9SrwJnzXf7uvINoliE8w6Iczmq3Y7Ll61VM07MYB3WAIMWcGmSkdHIhGnvIpiNBq4nVVYTQOcEqXCArweDdhxeBSeha/BS5CHNeo/NGG5ulHdodJqK2g60kQ11ajvndJ6Pt8ouXYZGVR7Lo5cox4Sl5Uu6UmNNVu92Nr/KGi7eI1VxGHiFe7dehz9Mrh+B/YN7+ndeioPU035pfTIMMntvTW8I707P9bDkLTdCWQn4CRd4b2JWzuoZtltrUZEK4ap+LXmsFQisrmSQ0tklbsSL7gJfMUpd6Up6cbAxK8dd1ecuCSIuSKLdvwlrnRTyXL2SpNqr3TgbF2BlMJCjR1nJgkYsB43ab1Zem15xsUBDRKAHsbBaBxVy4GwxHiT7Z10nIwSfhciD5llaK+PQGAgqlkoArcQSjZBHeGi3K4bnwka6uiE9W3tJriowKMPkr30LYQX0MthZN/ebXNPd/pdPhNbeH3+YtZeXjMfaostHV8Ftfk/ve+hm6j3D3UVLvyh2WERcqvgv1Si5W0bqN/Pr50ZNcRi0GyKOTweaSW8fv6znQmX2kzHYgbRu3U7/Cw8OH0TjkPn/LGV8z+ALeWkyyW6JIg2CZ61tyKeceX3832Mff4RJDtKV/0OViDQoGygGq6HP+leKuJ6QAYQ++91w7TherBj18N83yZccxIp6L+iPws6GG1RPNsS5+VinMkCfyiTx7wo6xCpDhy6BtmgpKfa5PM695mrZ7/oHOigfQUPD1sP2w5LB+MHiy+ZX/L8PPHzNpOQi/Mxc9Qywe81v97K+jtzwrYyk6saqmJV6ohXk5VioXO1eZ24TuoLro6vSQ4Utc7rlOtiQ5172QPmA+IB6YD7gOdz7LQ4LX1NPhMP2gyCKEhCJiSGpFAmxac8+U5e7Nxs2lYe6mxwlCi6730dsAM/yJ15mM/FizLPgBx+hmAuEKjkcp2VRhQ9n69zVRJH19f4mT4Ul2XF43YnisUSb7ZY2mTexLJKvFgqtpVi9sPuvASlksVqdVsC9ylDQRjMx3ZHDkSoyOEIjCixXK7Slv1jKpVoG0K/+H3IYDAY2JjCstFSzFkqxSzuRKLQZnG2tVmQIJJNFk9bIqaYO/JxmactRbbkJ+aPybRss+CH/hB6J/kcfiFBYJckHCbPZVX8LZOFSFsJBnhLDa44udsN3blYDdpOqApU8CksYklTjiqvKZcUBm/AmWzKGaoM2gALbzleyiVqkDsB2mDbGeo7oAI6qcETegD0rRESoUqPpPdgk0XnWCPphjGLcf1FktSJGAhW9ojY/i+4GJTtlfvy8pviRRzazV8kP729MpIfQVtE8lG8903UYzmx29Z90CZ233fuHG7OcedY1HBoKwmljpAyKw1wHfOVS8d5jKHz59OmigfPFkD9X59ArQvzLZNfqlo1n0hK8p1AH2TCzTy2qgHPWmVxacky7nXiRD7UppICPtulU0Ilpgo4XQ7zJhYzOKHSihmcFX1hJVvwLIO4ihcJbZPwcT87biYpdsfteiPpCXc+a0VEP4CEFo9mr4iiUJHQktFcFYeeKePWGztOD3PhOQyXNIerUuZclWTBWUmhReLcGB0IncxdSWkSWlyVVrygK3vw1dFiXwQb9J//3j2zAV7zBclY4OV4kclRooMGHTpvlYAxE/LTuTzhrcEc/595K9I7G9Ma9DCinqgjQMcCqhDSNSEpsKDz23K7A7uyffDJVDhidvcMrGqKw3JLtGXzfRc3rarMD2UVh/bAZ5Zns/M/jfri285+q3/9EvqzMb9HbhWbdu68yesKIN4oN018bb62r4WORp3Iahs5d267JCeoaNTgDNwFrryzq13Xt74y3wcuI1uLBjuI3m0Bhtuk28tTcIpCyjD8Z81EAwOy+gDWaRN4ZodKF2iNpmmFMXwbhkAY3LZQWY6EoBbswFli1iArkEI/GXar4d9DikiXNxo++ecau4pc/03GRZUMd6Dr95PrC4BCygP64qcUuWwNzp2kP0Khi9Uo04nwL79ar15YT07JD86OEJXfd5zWsCuZmJomGHFQpfmXm2413DH/NTgM4PwTV35IPWHYia4zSK5jk+mt9E7qburr9J8pI12jbjhBQTP9bTqBrIPfYwlyHL7OPE11Ujbs67w8S9LNZnX/EmWm6foD4cqp1BPvDA/TXzPs/I8bDV9Gt64AwCxBv6kG/3A1/vQUiEPf8ZTRjWc6WIGxq5gFvMqHBI+AAQpxkInMmiNRKMFAkCwNtSuva1ESiiIlIQyGZT3AQ/bwEAQHD4lWeVIxHYjOiPG9/4XEqVDnt2SeZCy2rOcaxPmr+AxkRmK+exEA/ebx/HiR6s9r5Y/mP1p+PP94+ciyk+XnyxfL/M72sWXjy35T/k37X8pvt7NDy6DKCakgn2iKzQTVB3A0ypSIeGaCoQciqVi5w0O3COWOrnVFWKzRyzVrVywLXEMJmCgkaQZPHcsmU0lgVEO8iW/JG0QhykwjzZ8yeMeXvbiMWqZ5ovHdscMxKvbphNKzrAa3nwg/8TeN2pXE9TyCQcvwJA4Cz4Jr8uJ5YxPYVNoj6Y54bCZV8BAmRpK7u9qcWVpdUqWM6Xh3RlNBtblLJfGoZgIajadk+k4XiyDL89muGvubk7uywJ1M1NhZNN5B0hgwc7QaJlEqtQEY20ZmCzdgDMOt7W2SPphbdfAVHPmUSCpAHYe+TGDoCQr9IuM9rodG4W54YDycKY3Md9zod/Jcdv+rFpM/ozbPW6J9S48du/n5+677eG821FSohGP+5rabHV76s8a5zt1VNLjTwVvgL0ccgjT3t7tUWfJHo4MfoTYNnD5/Z2U40ZSLrM+7hA2lVTO6X9qD6LSK6DQOivAfMaXWYOv9OrWe9DTLMrDhKUsStrV9mq1ozDa7gMqpbJxKxBs0G1+g2bjXX5+Z9EedZr2EZr1exOEosgdF4FgpQrOUZNXhOI2bUeefCM1aGzRrtaKf6L+g2ToA3yKixT87JtyiOT9Upo6U4XgZNnHWmSD3QFM8FVQTTdRMkH0g4k0FQ4mIZM2kPTQle+PJZk+2uQYTWlv2x7ILgCGcDlVMSCIiSI7lk/GoMu190kt5veiE5TYqatttPWylrJ8WlFL5/0GLDUrU06BmZ+0N1EzPYjqUc612Z0troTXfShsd8ZyzzQ9a7Vn/AiWO7JnA+EDNzUWXDFTela2xvzu5ywWgKKAeIsWiaDSGg/Q1dQ8WSPEqLeLZHu2LaG4phWz49rYGph3R+BW4MLXYGIC0af7m4IqV86Zkpe/YMXbTzLb33viJpKvSO19ZFnHKaiz3gc4mT0y00KvmntzVG0dEp32c2rrmB89O9Pe/3betPQijUejgy9dTZ2Fz7HFnsKP57DZd1hDsYvpJ4IZdi+LyLU4Sl3eRtdvpcrMGjpO5gHEzx8qeOn4ctWjm0GIUubfejSIne64B8gX5trTUVn3lvKgH5U9MyZCg5yqtrcVx+Un5kkyr8pBMaWg1Jk/JjFxH8JXrCL5yHcGXHBVTvMWr6HL9EVfC2uMMupZbWTdgCb6cFUYJsJyC0XkJsNyU5ZKFwuhylOW4px5Dx0H0Wd2jXe22V65F5MWAvBhbzjeDfor/X2i5hbj3Pd53I+7ST/5XOLsQvMGMwu8ZKsAMunWZewBtpN9nUizW/xP+5Ss6Xc+C/MhVJNingJFeOztMontGJGbb3oXYCq/Lalo2q1UNFdzgRX/ngfmN8A705v2gXZe7FrPBD5y7DBYz1ykAZF/MtrbC/Owvzos/bsWnF7ga+5fjuwQ/ugqxzmL/t7EvAXPbuu/EA3iCF8CbBAkeAHiTIAneHB4zwzk1h47R6KRk3bJiWbIs25HPKD4UW3GUxKntJk3sZvulbuN669txmrZuZh13V6M2jb+o+63j7rbZ1k0je9tttt8mIr3vAZxDUtLNUCIIPgB873///u8yE1rN2jYzGRxB0iZRBhO+ejYI8GrelrVbYgslYSjuAHiEtXKJSnyIbXemooVxs9Efy3tS1WByM+/gIqkgxItvAgE8B34AYwH3d6Cnfx0DxMsQ8r3xohqIyJkgLw8hIXiubwUfAuEFTLlHzfz/71EzP39GvW/tHoD9qnv+59rvYP03wfjaPbpf4x4d9m9v6tbdQ/0a91DYR29Syj0UdhjbqdqlmsO0mAX6gQAWxUSsjLWwCWwe24btxY5gJ7C7sAewd9oHjt6ycWFh9/ZP3lsZOnk6lrrpID8zadR12ipMB1++ID+U4vnUELHdV8jaKcrtm5u+89Sp/YfHR+6/u5S/9ZjVuXkR19Sai/AV3rOT9e68+9jOncfuJg6HSXMik4mED2Pi+8tVcfkv5eEzIkTRf4km7qF8JLWMPq7/L18HROVIXVKuv+7iG66HFLBzYYhN89HB0TY4ugbHlXLtdefXH68v1zqvPReue/7K7xHvZguF7JfQ279JOSnHo0/9ch7+/YGUy0n4ZvTe86Iv8AdXr+29kC3k8zzIFQo58D1U2N+N3v8NXf0l9Il4Mo+6LXNS/7Ik5f4GnoCn4IdF9LR74Bv4Tl4s9ibhp9/IZgt4cHBRXws/fIBu+6+FbCEDPyB9ldfgvh/a6AB2XNZXk49t+zusFjMAP4FQXDtA0gUDrbL4oxjvcISCyl4Z87q9uhO6j3UqnQiNm5y2hhjgR0tJbO+errs1+zMvCjBfMxhUAa2KlpeAVikDvQf7067ugTHYjFbKry1dhxazun9uzx818p1s2O13pHPBht2gN0qymUs6vnfmgoMphiWTPp7alPo8WuW5NlhHbt1fDsU8Ix//mHiG+AizQYk/3Z7bHgHvCOCdENgeBNt8R3z49xjwPRfY5jzixB+1grut4DNGcMYIzunAnTpwDgd34EC9jwNZDg3XIjgu7lGGaLOkwY69QXyItZZbUDq7y/LubFDuutf9gTyLO+xmHFmyYqGJu8JmeM5Cx9yE5xkc/PO+r93WrNzy7NH9z5xqTp35yraxE7PxwMSJuZkTk1xq9mbio43nv33s4B99ccfG839y4r4//fTo8fLNT++b/OIdUyO3Pb1t1xNHq7Ddt8LGHiN+iDFY7lWvxW4EmjfAVJsM2rN23O4FaJTAlVeMFsaERpYvwX+wzr3336befxuqigPViUaVkt0MjuaI4lwRPxYfTrsZscn1dbFW2u1KtWLED3lTZKLa++Nqy6fmeV2wUcL35Wqsnlfs/wg0RLdDeqewm9ohN4xvtBE1oVJF/taozdKApr0ZrdYT9GZRqOVxvklIWIj4EIFOFaXCVUlIUukl5Fhby738xW6+1buUR9SVUIZE7FqrV/LiMpry0c1lBTT+XxsqQt/QJBApUUAdbaqlAcW1Dnz3xKcy4V29hHjrrYeEVDVkDNU3igt3JgNaV6S0YV9r48mJUPWTb569UCriV8Pxfft388npdtmbmqtz26YNdKXZkoKlhYOZkTMP/dYh1ccfY/n+CaJIfERBO/rx3/TPyXE1399LfAW2mcRMWOV1o15LalWo93zqFZPWAEgoJS+Z9BBOSy+rVdCxt5Zg25bQZFXxP/WWl6xVahl6QmVmOUeHikALQvg/vvTSb/few09O96fBa8RHV58+198Lfnsf8bm/792PxkoV+qeJDcRfw3rQH/9V/7Py+KntH39AvKg+atVgVpkXo/1PEK9BmTBiI23fBH4Ofwp/HVfhT6ueg6QGBHyZjaTBQKq+DdkAMCPx4YsEDiOoliRTfVnpIYK0XkZLADhAFISgoGijNuK1fuJm8LV+MzrekGzBO4kfmn7+9YDqeSgqYQrUUF2Owbp8Un2U0mD2D9H5pv7jxHMqGtYXRt/935PrewRe8658jdGPzjdCYh6G51rM9PFNmDImLAXl6Ztym8zy+Ry8Z5N8j+UX6DwIy78ll1Ny+X5YfkY9A8vpG2kCz8PQHtwjl9t+iM7vheWPyeV2uXwTLH9OPnfI54P9N+B5XeZ1HMPUB9XnsTnsEPaFdu1A4vxmsHn3wenT0/j0dILjcomQ1/2A5QI0EWrGzXcTidqRXHI3XysMNWo1JpFtuHdrcnyogFJK1nCenJ5fFDod7MD8PGkV4E+0ehfzokRLIsQSraXe0tJSawkdgLj0o7ep3tJFpAjwi/fQJhtvy7lDCSlGFwGj9cZGDhTNONrojLtGt0PXnMnIVIV0xg+ahDqcUSl3hZCxKpuB6p701nbU5PAYHUEfY/FW/NmSV/38867MZL7XSzUidP+Qhaun+qFkI2J98EFjqLLtns35XeNxW3XDnv6rnkg4xKd8xWZAD76C60xGS1B93p1s8Fa/w2B0cy4hnJrs5p6b6v3mxCyvEQRDdMMwfqT3m0PTcYsgGGMbWviRKfH4LQdnMs5oOajyN3KBf3KFo2FXZv5o9TO7QoVk1KEHCm8096kfh5y5G/tGu3PX+OduBjcfODDeas2Nx+Nio8jwp8cvGIFRrY6GeHFeBFkRjIvj4uK9cxO384sbt+9YXBwvZncEmdOajbND8UhL5tJcrEEeF/bswe46cPiwTuHSlWXIJZlNCntkPknXMwqqT7dL9S5KIuTWEvpOTvUili2vY5hG4ReBKK9Fe9OhyScIteGuVYM8SCuw+Mrmdr+ckzjipKsJ1jGyUCqbcdVbY0fHuXTA6vEJAYs/FPV4i2meNJvAA9UJOmkI1GBwkqyGTCH7ePNv9MFWiewbOV4KWK5lb7z75HFp22hKW3mz/8o1vGW8OodT/Xi02vJwaZVTTDlYB+mMZBnu/l0lFdGr1zq8CQiCnh9vgL87bdFpe8+Pbk5DHlOZzcP4wnUc3/OH5zbZos3Enu1X1pi9/fNVHfQVMPJFvD4H9dCKxbBT2LPt3NzcbtuCJx5faDY7M2NWnl8oFHlJi3WyHbDQWegcPL3n8MHdWzn+yME9uzY063OItYHdjRnSL9x6ayZuczqBKlMsSkYhgx1cGMsesfIaTGFu64okwWAzfwPLAdLEi4oeIl5TSxelK/lVTkMuo4SAiKy7MnRI4TGE3TK0WeUQ1LQmIXNuje3QpykMvubkl+itelwX9Hp4k93vDzjzZUZ9wihY3XGOE5KMwhrSYvMxc4tbOU28WHV9jqUjQ8l+KDYUtfWPGvmRUt9YGBFM1zLawte33TWLWE08AaI6q8seTDGG6t77xjaCkFG3xpPK9rFSVeykHITZz0z9YrE5FUVsBmRkehi/ufdUazpqQOfG5OaJG7hcPn3L3ok45DPyV1x/nHge6u9O7Eg798g8ODJ/1zz+KQdwGPwXJsHk8DDg/f7C7iS3wBfSpXKBK2TL2IJmRugMYYk06plLkq5LlMYCo4crKMqB70glrzGdKIDoUu8hlwaDM3pdZCbT3ymtxj+h67RtTb9WNVa2sCiNEoJXlInni3sf2pjppJ1mJ0tBkxn25kKusMuoY6Rk/yc6by6RHCjVuXNDp75+uH10MgpV0s/yXn9T8hYyPOkFDXe1VnQQL1w9fMcf3F61+jmrNegy4UaPO0lXb96BP7/9UN7Uez4xUw2vqM7UQ39yb50vD/u4tN6TERIxpHadN0ow2tAgu9gfV/8U0vUO7DHsmfZGHTbD0+fOZDK0Xu9+iP7UUXB0z8kLDdAolRb4k9mTgD5Jnwx91m19kA8xHB8K0Vh2ywz/kObYpQM7LOcyd95Zzd0nxOOjQg5jSK0bJSy8ehTX9JdkXRGvULJ1RPRfWpJ+iU2kVrmA1liTFUVCxUhRfm0TJ/0q2wlZIf17jAXX2UbihV/L3t33qyxo012plRzJ4t6HIfNTa8wXwy5uwHzpRlNJTP+a9u9XWFTI239XRMDijXYThzEqpnIT/4wJ0G5ebJ+G8D3q9bhjZt0e3a06oq8D/6QDszqQ0NV0OKMDeh34zzrwhg64daSOj7ntsZjbbCbJmCBEGJ8/5ue1BS2uhR+yaq1drdYCkFW31TivBmp1LBIVvDGG0blp0qwGfp4VKBIluCBqgt6yn1+SX1AAqkhLPaLkhu5SEs9RaCYJuI06Z15SQ+GBX0MJWf2+271N/julFNOoPJeVEA4AEmCJFWkpREQQ0qJBDEiC6BBB2iOxFAMmKXCLPRKNu/pHyCDrtJjL/WeLep2DZfUg/1UeaMPjbcJ/9aWM5IEIhyAdVjrBPvCAK0TZGYuWB7eAW1BwSqD5YsRnicswRh3GNmM3vfqZWeDd7Pg2kcfKWJjIt/npMnxpFoY38xoIyBhvOitsnp9vjowJgE2Rw03ByJohLkOL4eTRf0gJ6D7QSprvL0F1UJRFXtYAhgpdaR00C+VZlYJxWLV8NBMcIe+cpIJISCVvWCef4ivAyFltBzT6ULMEvrr3sZvqIUO+M26jcuVKyhdMJEimMrl35JSl5tdGs4WUj0mWihmzO2p3bYjVFspeuvqJHUzOwnvEkQQezXVSds4vDg2VbfWZjEulIszuSHEiI07k/GqLzajGbRBnGNzJ4WxuQvRZVARx9bc1GqE2yTlmNpRxXMGKUx//WIVDWWxhJ9vcdhGUbRM2/IgImq0WFggGQQhC+OHVbdeHqTcgTR3zKZAKBgB8uQxCrtVarIJqDorUyy4hinZ2b0lQghDF5IHeEDsq+6ZDBIlc97Iyza0LuAwxMBpQPFQo2wjFx2VWr9kMpwuKkmxLiJ/xWosz4GCGJ6b5DfftzHPV6Y3z4dq9NTfnc5k5nU8c7d49e/Bbj2/dfP7bN88eCrtZK6lW0bRFxeFP2hKplJNJslTrzudu3vv4oZGIJSY5orGUx07VxsZr/PTDb5647bsXNocspFGLqyxBn9Jf44W6ugvKlx8rYPvbzPk0qKVBNfVoCq9FwSMGMKED4wQYw4EaUSZAJYKJzyeeTagSCWfJTxd4J8sJNGshC6LgY7H1goYSsPKal90raxmLFfCAZGl9GgDIdFApggSLcduT731+nEpMlBqfPHNPq78nVQkYKa4UATWST4ou30J3zwZx9I5n91hiMYEkLs8/+M1uZP/RQwmo4CreHJQi+Jl0JWjgrt5KaNWEJdK66eHtR79xugkIAkC5KEK9OgLbXcBuaZciAm+xWGmaR7umB3nA8+mSFEvr3Xyat/JWNytELMACdKTgdutibITUCdJqY1tX5PmQihrJByD2lqhB26E45JFM5EUFgbugUMAYGzE9KtHKieyNZCnQrqcJkSd5dXZ0Nvz9P6u1/SoU3+hCI9XXCUc6vjm/MDHk5es9fRa2V+uVksTlDzpTYU3/biZV8fef5KtxZ/91NskYTcmNnY/5gFj14lvQt9zKPFRiFLY/je1sR81mmqLSWBDAP0FMBgVW5+IFM4TDWr3golwUqxWSbBqld/xBllXSO1eUxq41+eJKm5fzcoNha9caW17X2GszQCFiNKqyJ8ZL/a/GqlGHiudxc6RTflzja5T6oUorqNWw7RoRxK9kx9KO/qd0bKPY/2JySKD6VyE+9PK8Mz0K3XNsNOvlVnX+y+t0viaCSgZUE2DcDI4SSPUBhvl5nmm7gds9bECSbUU6z7As5vNZNUjnZYV/1WUVeKTy0GS2JEXnxUtyYktW+Usy7JJVfiDf3HqFh82mB7tAEX6g9DRcr/gqL+dobjs9feiJPWmhtXnHrhjfLCQoiF/+IyNytu3fPfXI5Sc3zXzh+w+XTkg2N2XQWZ0mDS7g3ywemMksPPK7C5sfPDQlOo20TQdUYw0c0s8YGsr932x5y/lX9h9666nddofeoMEtDrdesYluqPPIp9Sx0+26xunk/Xq7hcf8/lQjH00V+TrLpzDBwgZYkZ1nL7DPsJrW4MNfsGqWFYp5vYbVFqA8vM677FHWKaDITMkjoPgMkea2K0gm3l9RhKXe4Ailoqjw/caMYMhxo3Q4FCwzqmEbJfDfi80gaQw38v0gU0wxfb822Kr2PeVWQKtlWxXwD6V2UI87PoyOZLwcZ0uOS73/VhyL0zyv8dWLINCLj4hQYLziSBwXkDhxnDMzlvlAoUsUvl2BdGGwWNvIWBy8FloiyoQ2ibjyCoOz2FpeE/nO92Bb4uD6uiotAlf6NbHi16uYahG8XawyKr2/IvKORDOGjwaHRD+HfFuw951YM+FAv+37+Mf4TfC3RSzRNjoCUUzDp6NYmhXhb7/q9YYvUcjx5EX51y/1LlHvo/4H+fd8ULKQPV0fiQ788qBe+E2FqlelMhhs1ZEpzlXNcwa730a7rRYdzegdbhLXh1pF8APiFTY3wvefDY0MN5jsRNZt9CZZC3Q/pNVr4cw+sRnGBUivgQ2B9FLdDevcgdh4otPBakCvBzW9Vp+t1OwVvaFSq8FYTWvRAq2Bpj16g55nPHbGo2csFoMhPi7y8XyowvBxpsJrwaiYZ3Md2Nw26bEaLCGepcMDsYIBnCJYeXkJ8HViBVUSe+ucWo7Z8iiE60JjS0vndDCMU923hCGPgyI3lH5WWQB0M3K2o4REMPrLjJHCQjBI9hZVQXem2Nx0ePhuMNo6NFdz9r0RVm20m/vfVgdGm/0wYq3M5PeTzbgN0Iag32H3etXEZQ43s5XF5un+73RmowaC5/1mnZly0mBX/y+5oZSb531iPYCPskNZluMMoYbU/whgZJATLGarnuBWZZL4Q0jjMFZs0zbaavXyQYc3rOa9QYwNQWq9ZjUIDtYGKXWld1GWjt6KIV6WVkRkzcMQ17QW1zc6QQ0OQfVfuVuTMwK/7eql1Rb9LfGKI9kRe0+4Qna9NrY41/+QZ8W6Hx8NNURmUL8wlIGfw/rlsd9vH93JgEcAuAt6ES9DcBkaWOgAjdNui0rPe3C3O1nIRZIhDqJwisM53+9g4BT2aQw/gIEOtoChNR410DHhmD+LJakknoxYLRxLewHD06Tf58u5PR5VjsUVzwsFA3pW9GotvZtfoq7KuZJuL69Y4vylbndFSCRofKiLXbRkOizJZfX4LzE+HICvGyUC7IQBvwAmS0N+rdrXqPSHckWPStV/KdR/SUVF29n+uXKdURPeoSpxuZfC3+V8+bFY7++io3kfz4fKU3F829VvE77eNwttzgilIFNmcHJoe9XHIfrZIP0eh/SLYr/V3qe3ZJ/CwD3YeQzfgYEYDTDaSvMAswNM+3kAhgGg5CHwBADWeJQJZSk0d9oKdFY3w3rohxXaUx6S1LL60DHr3VZ8lxVMWkHVCqwRFtPLhHv3ikyiPIz+W+/CjwgGAHFP92K3d0lOX8DCS+cGMKjbdfcgZNaDa/SDu1Z1oM8rAg7/sincyoETwVLEwfXKhvBwsf+Z6pBPFcrG415InCq4othcnb+cufpDQtv7PsrpQEecm0jhR7iEU8uhmBT57zL03w4Ym59oi+XMRAafjIFqDFSCk0G8zEww+HbbURu+03rMii+aDpvwrdpDWnwncYzASeTNaYyn+KC8pfIf8hqel5zw29cxv2AxJAW1DA7ljWGuXBeedru21fSLjO1VZcWRDxCPWTU1/fAbt5588+HpDQ+/cTx/6uSRefG7BC10js3OHhsTaEJtj3UOT47sG0t59KB39LXPzM1/9o9P3vKd8xsduU13fX2XfevNJ3bV67tOHF2wh286cmhjPjHZPXIzNsDNxO1QFniI7TZ8C9PChnCUGBRxUfRXHRaB93Nuv5AQLEZjweFmnWS5IHDrgu7ekgLuBtDu4krwDQZADiUHEd/KjhtD71UMB77lWth/eEuhsedUsbU/q+fGhnq9cFNkyHCnBhZ1gUjSnpyS/NHGdFiYsBOXCQvX2j8xeWSYtRj6v0ADJtCIUH+rhk9nhuM2rp9UkTpNqL4519qad2i1Cu5A66Cwst0Yw77Qtj9aA49WQRIqBJ9O2tPpJJB4xEixkculP50Gd6bBTWkwnAbpfKNhz5u0Eg+Bsl0qCrEkSGoAMI2NCF7WJ7uPdI41GS0sZlLcB/VTGY/QyBB016gjyluQIp7TKLCzVhXoL6/EF4IudUCs6/yD4lwhNVVa2ZkAFshDR1bIR/j6v2G20TYjm8zZ+nGpFTKQoVYBPB+c3bRZiBWZVKkkmgFwJZJZf2/EmsgW/WzSZ/aXZkVfiQLvoBi8/7Nq06/meXuqk8Wj4ljKwaksAca/u54ZL/Bus6r/XV+StWt48AsIzMxmS1Iqe1Iz5YAWRzZlFsYS70L9mcH+7HXa6NwAo10nWj/fUqUKwQJeKDTnYkI0akTfLTT/APsOht+PfQ7D92InMDyDAQsWQGCY1j5Eg830fvoUTRToDjTk4ujZGNgYA6EYwGJUDI/FquL5KuhWQb26oYpXGa0wOjMzOQoV7HVRYCKRIINiZ0Telei5K681JnaV47qzLtRGGEgvy+dyF+yyPA4PRtRgkARF0SGMm1c6n2SgiFZzV6/IL0TbKxGQvHg2/gWejCS43YlwPkxzw7ur4s6xBDdz5+bIcEW0Wz20QcVxlnytLglqfqwQDFQ3F/L75rLc2JFOrJmN0C63IYK/kNwlJeMOLuOJtmu1ENOe31tP7d9SpqyUwUJrwcxodyhkJmyRejw8VK8F/M0N3Ua+O5Ew02a3A/JDhHr9DSjrAWxvux5gv+YHD/gv+PGmf86PB/yiH/c7MfAFHJzEP4XjOXwYxyk8iOO4RcdTTjNC137g0gmKoveW3lNC0Iu9i+8jui3nqcFxDV5e49dkMpWJp82chs3Uw18yBGtiPy3VWd0XpeEYTfAm4vJPyiO8sVcRWmkPz3vSLQF/x5lsxX8i+3gdtMf3wvpXsX3t4pkU2J46msLP0+BRCjxsBA+SoFLx5jFNdjgPqHwwn80T+by17g3ybivjBhW26oU1fzkGjS8yu3Igh2LYga9RjqsAauCYNXJEG7k+slZAFeqpUMKze2vtgMbqCu0+eCD2V39Boij2H0qtoA63BOu7RsMzEy2H1WkgDKFaFkZkTG401r+7fiZenYiZv/U6+D3FHTlSY7n+NlN5ZKwqmJhUkCmVy37wjWAp6pR9NAnbr5JjsIfa42UGaBgnE2EIl66sg2qi0el4xm9ndCTjD4X8fsZL0zrS7dV5yazba3fD/+iN8Rr8IbddA0iatQ0imJXsZAvSA2WOoAWSw1k09VxOSMpfwlhW/kYOZGUSReSh/YwcpUYG1JHXA0Z++CuZjNnQ/y+kWadKRgAVFiOco/8/hP6XHQKP3DAHbF571NV7Dad9sYDb4HFzHFvfWurZiXGpwqiU2N778Y81MKDBmthftB/8pAkkEkGbjeWNNI0ZU6l8NviN8mtlfKYMqmVQL20o4boSeIQEt5NAQwKyVCYq3yi8VsCfKoC7C2CqACoFcLN0RnpUIuoSuDMAAlKhaFAHPxMEaM8b3Bg0BittDNPzlWazQgaKBpW9UDI00gka2NkkZlUIttoLKs+DQhYlL650gVrl4E7+W/dxcIV8pSJmioTJ9EPZuYFsIdPCDMJ+BbBDgupXaPoM7XeajMa//5OYNyHwdvCAgXFTOpNZ8/6fEzDYopmgGeShSU95+j+I9H/R/xeh/6fuiBD1QHITRqfVzrG9PwZv7W+PB9Uch5NOhyEQDpt7/xv0tL5Q2Oz003qc49R0YrZ9tYcf7z1BJOqjIa3CCx/0lWHIi1mgaz8Vi2WbzYLLhZnHzZ3sZJ4tZCeDbCFMSgG2wI6ZzB2z0dwJk4cKdxQeLhALkPpmUIDfZtmCnWULHg/LwqCdnMhlJ7OGUJgMP5oF92QR8+4gwWESZMkwyU9m7ZOTWWjAwyAc7szPzk5OdtrtbAd0Ou1CIxzJxtlYk5ycYb0kMLtY9w0CjT7BqBwNrJGUzPogHbaaYEfMOWdeWpLfaEXe6fXllrVii8VCwyhWztHLXAQrTAusON+owkg0C4ZwrcvOQzviWO3gbAFC5ufP7BHWpjL7PUcfNzlMWrPTQ4Jpb2Nya/7eS5mJatbdL2lDIQ/lfOY86bKZaLdX3/9dd2l0ofSVJVe+3kkgeGdw2nW0LxP5rbdtPpfdYLEaVIDj7NL2sRf670zMRfQ4yuyjVfqDH75lDIbDlMVKqtBQZn1084YfgiQ3Vg5zyL5A/urkWOhse9hmM0Lu6EijbhAJ5fNJGPYkSaPXR/qMWa8Pwkufw+HlfLyQTPpsQpjlYcjjdeqA0cbar+cECgqrsrldzl9jYNzUpa78jW5gbtYT1jmYk7lqfLXEutxMAyhq8ToZDnsclnde9PssnpAVNNyxRDb4U5V/uNF355qcsf+/XIFgLICMjt5udcVc/e8BZ7oIMQtJIBhQy/W//PfccJ7leWtiTPoe+BqXYQyIJmV5r9bLEB9ta2ce0gO9VqfDvAagN4BFAAwAAzxpsJOkARLLgXAxqQMCSUIwPHCTEAtfRCZCHsm1Tqpo2NJlCYHAQS8eEVKGHHE24vu9XeCxrYdqjDESuXoY//3+m3M7JbeR9xGXrx4M1eYy/Q+Jr1jFTU1gRHopDLB5ArunXXA5HnSCg87TTtzpDKRiQRgLhrShgF4X9AQDWh2m0fPhgE7QhoSgFr48WIxNoASah3U5LYILpZYuUlcUdikdMkrH/4+WqB+9fd85FfSZ7iVq8IFSEq3dFYTvB/ISZteh/AZQVslbQ/qvvnoj1r9wYT3av3Su+lj/q9ch/m8eLn0CdBXUj9ZURPhM/efWiOn8YJ1HD7YLs7f1OCZJTr6NF94gPsKgK04qa5eR/S2oPxBef5+yNiJEt8raiJmM07lurUbUVyM/94HBcwPKcwE2PJzLtcHItc8t9regHD68/uxgzcVL8nMBNlXzRNaeK+f11I/A6x6W1y774NVZ5alCQOdog/DqU+G1Mh6X6/DYoA6plTrE4yFLG8SvrYMca8vXX1DWRbt5cPXc3OhoG8yvf7Ys0/K1Tw7WcPvpyrNdLhvWBs5rn61c/8jq9R9gP8EGNffL13vXXY/m3uBfxxvqJzEXxM1S2x1zgKjlsgWPQsNwNhKR3GdhBCqvKLH9paRajbWWr3aXFQysQOAB9kVYUSUPil/DvijYVrkqW/ZGmGazmvL6M7Whsj1+YGv1caCjAmI4lPZTWqD3FdNs0g+1WxU69LkdcVqoL9w6vuH2hWrYHNn5xC3W9sxcO5YYnp+qmQp3HRoNlsamlDl7Z/AXwA/kuufb0Pq4SIsOw89aXDYn0JKYDuhgrV8EsNJXu1AjltH4/l7+InUpLyIVkK5FavK0pyiYFEyeiLf/UiDu1utcMOyyq5/snfOHLEQgoKaDXvBKpmDQ++Tft+Iv4NPw95PYrrZVq9ZouLNmsyed0OvdHo8H0qzzCpvQaDD4oW09pgdV/ZR+h54wQMuEaYEW1Y6Va4dyKzDWyKOAA41vFKWVESGooiu9PCuAEdkdZVSODCkd4EIs46NIcaRP3v+bC0woX3FFShGnRtS4ijsnh7t1n8ad2XhmK0GqTU7qS8y+C7dujcQqHOXhoibXxGg2Vu/47OlyZ9vxMRVqVxnKhAu2q4HtbMd8De9ZdehspaGuVNQNgmolkxaq0QANH0ZZMPgiMxIWAZE3wXaMBJ0XHbBFV6CQLA96OmlpGcI0CflyZYj8oNvYtq450ZXmaNeQmrI+zOpwZO5NBLZcfMYdygQc+pjOX9g4JExUuCOlGqOOzp6ey41EKd7uTiVSXibLO5OdrQmVqHYJ5YgvyZitTMBMWyuS4IjVhLk5e72e1WV3jieMdrfB5aRttEPI+XIjMRrqhBHydQa2n8TM2ESbMmHIlZAqApw1G7UqLWKnxaw3YCJoARxN8UaDmre/iKGWd+XRwMroHvi+vCRR8p4/8jBaBzSqRaDloPv40YkTD/RfAPclVX2Aq5/sx3a/8spu8NdP9/9UyZHWIQ9E9aPQXwy3PRCM6876/VFcECiKgBECgdvcmAmYENFxSHRsjegiVM88lCVIeVmEkARpuVXCRq6lqypqw0XpX3Ojd+4o1PacaQ1vEmh3LBJ1svWMX+1MzX9y8Vn1o7v3GLJTe2vVA1PJRNjhpO20OzHEayP5shiSl/HDsRCsbxHSjMUkrNp2YZjpbCpVDKjDZ12BnBr64ShmBVZkRjB2YEZQcmUZdfnm84q0w5rCEHplAM3qOBmVBAaDJdZSTjg3cnz7qNs/JqU2NYTY+N5y/eBk3FddPHVhsX+BUFvC1bg9ybmMgXJSqKrvwFMbjjbNHl9pY7G4ZyIhbjnRzh87tGM00j9HJbzcttkiHWmmPdOdLKPQn4PtKUP6G6BVNAMCthDHTAY9SeoJyP+XMQDAGs/lYcnSyrDkZRQncDZFsst4uf8ve/7PB8YAH3PGN6of7Xnw84RVCBufl8dqIF3zQ7pFsQq2AdvUFiwgnR6P2YuQ6VX1+Dg3WwRqdRNwVYzNk/YYOYqxgEU/TcqmA6mZPOtEToXI6/TAaqAOVjQgEKrZWnpD7kNfr2AKKlYIisK3QdgrDbo6LnsLKSY0tEWSFpphTqo4UW9pZGRbrrBzJGLhm08E4k49E01YSmOVrN3A+mxUuBgpTuqYYlrF0RGxxodbOb8vU2ODpVTY6JdKtXBiQvKx+RHek84W9zqiPEfHMm5NNS2MBM/ovNEC5ymlfA3JFIjmQ+vlyodWqGt7/a6z6mBQSpw1QQnzi0iwBCuG+YAPkcSqkIRaFS0lSSdKVyTZ4JTXd6cOZGwlZF2d/lCSRo7vgKI1fo1otT/11llwGxQsrrJOsPDv4sk1wdo7kchCwdrwzEML4Iwl6Q1vnylSUKy8U1CsoG92ffwzvIH/o01rnsOw3hZM/zLAbAbojAcxxxkoVT+Qy+flcu1LmA7GePJaqlYM4NNy2cYbysrwuS65bNNKWcQwKDPC+2bkss2rv4mmMaz8Zh3eK+LvwfItK/eaVu4NwbKifO/C6r3WdfXlYHlZvnfryr24YV2d/PK9i3KZ4RUcYKx883XP3rb6bN/Ks6FeTMC47rPEP8PYpYvdhr3c7s5tadV28dk96Wxty/HOFGs4EETTajRTX50Fs7NTNnt2y5TdPrUlq7r9AB95lAWPHQf14yB9HLDHPXd0wGLncAef6IB4Bxg61Axg51rpPaqjs7NHF4UiSj4eDdkpjyeEko/ijy5Syy3Ubw99Vm8JKpOce1QOKPqRPRma7SWJXTSmEJVZZUWUJOTekIMDKB8A/6FUOdqUT+5sja5KoEpepe8azXQNcjNa5aiAqlWlhNqaIVR1KsxxdCgeDLpNqfpUIl3TC2R1dNSW3zgs2Ya/vmfHibYrWBwdH/FSoWBjWyU2UQy4pY1VJpvNMhYh5EqFes5C2l/PsjE3ye/ztUpcaniKJaPFkUhhshjDH+ZwrY1n61OlHEcXJaGSHFvIUIFM0dlZyIzNh8TNE/VcxMztG6ruGYu4Eg0hOtocCopzYyOcY2h4xBfIckYqmm/Fm003F7PUDr9qTZbHkvXFCqN2JCKtfZsmZBvbxDDtz9X3YduwO9pDmzaZthWLjflQYILfxm7LJ/jGNviy7/AzPrtJE7bYNxXzFuMcWzBtJCdGUyFByzg0HBsMsjhiGUrPy0Mu1sZAX0K9mjKWQ+iod4mWqF5+daw75BDUe2VK/GBgJ5rpxYXRWkKcLVSW6JK8iKLL6UB7Hcvj92Q2lFanu8q7IKNJYqvbIKtecNUPzl1mhI1i763sIu/8D91EYVoboVSlr2dODA8Pz51kbGa1xZcI9puOYNJHqQnK0slmS6UpkvT7Jvq1ZthhMKpa0njS/ot/vS+QEIRC4HaV0Wz7RBc0c73bz3Dc1m7rm/0/WgwZbWYtz5M2v42aA52n09mM1zvf993kcFEWnrcZGN/i/wOokSgdAHicY2BkYGBgZ1+X6WUvFc9v85VBnoMBBB6ZyKnB6H+r/7kJMLCzArkcDEwgUQAP0glXAAB4nGNgZGBgZ/3nxsAgwPBv9b/VAgwMQBFkwJcKAHXuBTgAAAB4nO2bTUiUURSG3/nudZRJy5/SGn/ImURGoqAfZEhdqOVvP2JIiyCoMGghRG2CFka1CSyCVtImkBimTdAm3NlGaGcQLVpFRQRSLdpE0PSe0UoqaoShceB94OWce79z7jn3fh+zmhssohckSFO0rhfXwmn0c3yU2uGvoIXzE9StIAnngUHqI7WdGqW2UiepY9QwdYkaYewD6obll8yjsmQMMWqQfty/Qps/j2b6/TZmnd2uEW30Y3yWKG1k7HzmjT1nnOXFaSf5rItz66jq0inU09ZwLsr8FDXkpjDgkflCe4A99NIOc/4w/U6qgv10BMnMKfpV9DvDSVTRL6f2M+8zYyvYx2k+28i5wOJYo8JiuFaC9k62J8bbnqye1bI67KOWeU3Z9dirrWM5S3mZ97Q9pnAy1JA976Uzf834Fhuzl6HQOYx4O+c0RrEMc45/91lzw3efa3746aPebGgad1FEcJ+Lhe5hNYTGvt5fOeZ73kLV5Wt9+z5/m0vj3S/jxnzVE0IIIUTxE0plZgvdQ66U1BdPr0IIUUhCyMyWUZXQ76YQQgghhBBCCCGEEEIIIYTIH34O43+at//V/u9ehCgWQtOF7kAIIcRaxb1Ed/ACE+4xut1l7HJPsc1dxx67W+Xeosc9x1m7W+WTOBPM4YjdwXKPcMjuYDE3eweL49iKO1gd/hkS4XkqhYQfRzx8jzaGiHuCWt+HAT+DqLuNve4Exw+z483BJrQGN9HgL6DVLaC1JMo1Z1DjJzHgUohYr74JtcEnHGRPO/1VlPn1iIRHEfWdzKtGhLb9x74Wlu445RvrJ+dY7tn2+684O4vV9GBn9de6PLec1uFZrqZurth7WPkuRH4IxlBHXaSqqXaqnNpHNVPx5bnmXOP4nfSVlaKr0PsSQgghxNrnG8E+lNgAeJxjYGDQgcItjLeY1JgKmJ4wOzCXMG9jSWB5wPqA7QV7B0capw3nMa5n3Id4xHh6eN7xBQhwCTwR3Cd0RfiKyBcxI7Fr4lMk86SEpONkpsmayPnJH1FMUlJRtlOZpDZD/ZHGPE0WzSztDp09ekz6DYY9Rq9Ms8ylLDosD9gI2fLZ9znGOC1yUXD1cj/hyeGV5yPll+J/L+BTkF1QRFBJUEfQnKA9QReC14ScCXkTyheqE+oRmhE6IXRJmE1YBxh+Cf8X/i/SIbInqi1qHwhGd4Fg7BIwPAOCCU5A2EQjuI1G8A0EJjkkVxADU2zgsAgK94zCUTgKRyEYXqMJ/DAKR+Hgg6lcqSqpdqNwFI7CUTgKR+EoHIWjcBSOwlE4ComBaV5IcNMoHFRw1ygchaMQAdP10ovSH6W/yVDLMMiwyCjLqMvoyJiQMStjUcaqjE0ZuzIOZZzKuJRxK+NR5oasZdkTcmxynXJf5HXkS+RPKRApaCoUKpxXeKfIrOhFsUXxjZKkknulIaUhZUxlp8q1yldVqFS8qrxVlVK1DQSrjUiAXlhhXHUZBuzCARegwR1Y4DkS4LPqf0MF1sTUzKnlqO2oPVWnVNdVt6/er35L/ZH6S/UP6t/V/2vgaZBp0GqwavBqtGn8MApH4SgchaNwFI7CUYgfAgDHIdpqAAABAAASewCLABAAWwADAAIAEABAAIYAAAXpBGoAAgABeJy1WM1vJEcVL+/MfmRZJwECCsRZnlDI2qhjO7uCVbzi0DvT9kx2PGN6xnYsIUU93TWe2u3pbnX3eJgLQkjkjDhygmMkDoEbSAgOnHNILhy4IHGBI38A4r1X1T0f/kiyEuud7ldVr97H7716VV1CiK1rO2JF8L+VL197w9Ar4qXKkaGviZuVM0NXhFX5m6Gr4qXqdwx9Xdypdgx9Q6xWf2zom+JR9b+GviVevR4a+gVRu7Fq6NWbt185Rckr1QrquvNayvR1pF9+7adM3+D+XzJ9k/t/zfQtpn/P9Ato6LfZQqJXxN3K9w19TbxYGRi6It6r/MTQVXEXtWj6uni1+j1D3xDfrP7I0DfFWfUDQ98S29d3DP2C+OD6zw29+uIrN37I9G22869Mf4lt+4TpO9z/T6ZfZPo/TL9Mtq1pm7+K9FfWXmb6FeJZe4Ppr5GctftMf53760x/g+e6TL/GPH2mX2eenOlvMf0zpt9g/l8w/V2mNYZvMf0R0bfY/rW/MK11fUz0Hd3/d6bZl7V/iw8FiPtim38gemIoJL73RSwi/OViKhLuqWErRZqeHvYr5tjEEVuE+AfCxb5TnJ+LjFsS3xK5z/AZMOequM2/Bvb0cUSKCfZ2WEOEugtdLdQwRfljlAUoO0a5SvhI+0gnOJaWuqD0YFs8QOrNsvVQWGyHhxIS5AXU66EekuGLZ4b3XWwNsZdGx2hnVvpFWCj2JbzUngHjAeIxtvs4Qr0eo7Hoo5YTG0+BtYxx1Gd/qTVA2ROcm3LPGLkCRg+wv4hJE20idBTPixjfRzxfMocUI9RJaAf8BGNRwQvcn2EP4ZeUUZz5QeM5WqFwZoYoULTEh3B/+/429IYS9uMozqeJhFqcJnHq5SqONsEOQ3DV6TDPwJWZTM9ksAmrt1dvN2Q/lRPoJDLq0ayWN43HOYTxqfLBj5NpSrOAFGw/gDfp9dAC1wuTITS8yI/9Z9j7bjyMoDEOMtLVG6oMwnk5gziFx6ofKt8LwWhEnhiVQhaPU1/ia5BPvFTCOApkCjl50uxBS/kyyuQjyKQEOerLIJABhLoXApn5qUrIRdYRyNxTYba5ipD0EKERYwmibWLsIoYjzjDRUyOZQRsNceORhx20Gk4xqiFHWLjydBx6SCyvs53PkAxLkkCsowzFEY3LPNpAwSZQO0umgFEN6/vKT2MCZuOLu3PEqZmV6fMQU4WWnziSaUZ4PdzcfjAvVgtdFokSjcDP8lqvH49XA9WfgHOdEHjG62rwXLVr2TFKGw/y1AvkyEufQTy4POnFF9YnLpN1Pg1grhjWWcgEhUQYeCqXA/xTpnS8hb8uL9kIU0LiLG1QypCRVCqCR8yfm0XeYuACLgtU0N4W72Ds7s+SBnix1lNvoqJT6AwGuCLgLejmXhTKKfqQKlyLFhwpP8eF0fLSQEY5vP3OAxJyLh2pQI3Rm4TLkS5MA7Yt50J7wsUQOKBTLn66WOVlAS64gX0Ali8ZWsn+BcyXmEJtcapErCdhJPRc30gp/PZYdsK5PEKunMdoVp/tKArvchHNzQxd0tNzPYPSB6tsz4r4eXQSbgc4h2JkmYJOG6fWa5V6lj1QvDgmjJPPW9xFmE2Mp4o3v5C3uWJLXsY+5jyacmFRWEjmN5WLpWsbnhfb+S2ryPCUC0HOkfPL5XORB4X283Y9mssB8kT7krO+YmGmvM1NOX9iRCnird271FOde95CVuktOjZP7ZWm6bCQmCMDWXtWrlkthzjpYHJVjurjVWQiM5NerBBlUE75EENHEGVw3iwPW0WZIj9C9nBWSxYz2+LoeEwHJhfOHz+WV8M6H8PI1x2xhX+SSyvpeMaHDMmR9bCPUDpFjmJsy8h8f+lIs2FW8KxiZCVqhTVf5ND4OQ9psLYko1XIgNfLjH6KfTpWReZIPuCG5nA3y/CrDp5FZl5++Cyid1CuoGxuv9Vx19kgjb5TzunIxN9iv1NzMNQ1iCqExzHQsS7yWedXYvZ0rSFGqfogGJXZ4onZAXy5rv0f4lGi5LHvhJ0yNT8wa9ZH6SOzVmYbLfD+GJq8WS9svDy+gvbQhSM4RnxjDqOAd5twod6c9/EKeVyFFc8ruC+uctZSlSuwX54d8oFJLfld2DX7PJqtnNmOVMTQ4rofs5ZB2ZZzGUL1S0coQ2mznVZb3WdbpNmxxmUs5+uJjuGWiXjGKyUsbSjW9mIufX5U53d67eX8jrOY0zMkJozj6DnjWOwK9PkWGWTknAUBP0nnDJenyOHP7SH5FTVZ7wABe1DsfDvnqrmHUmOuPBd/FOvTZLHjzDAqdrUZTvN1ZXFWxvVCx6tvfL94//UuiWpaIpCZM2rOazhkC2h8fnd/3iyY3+sawmGOjtjF1jHuni73NLEPsJq6OHKErTr21rHnHnJ0zfg9jtgx70kN5Dvk/U7LcPHZxvYJ17pdAdym1hPkb6MsmuuI91iHg9K6zOmy7H3sbeHbMXw0o4Y9h9gmeo+rodbXxln6M79p9kdtaQ/7ofRw0aomayws28eWi/IbZtRG2U2WR/aT/l2m26Wdu8ZSmzEiySSzhha1uEW9h/g+QL4u67fZZ21tm33YxXHti8MWkOZN46vmI3yOzAjFiOxr4d/MK5sxaLA1M/xq+D5Ay0n+Ho72eKfo4Mw6e9pl9ByDGXnb4tbMKx2pGntDqBIGdaT38bdXYufyU9vizklbxO6Yx2dc2j/bPGuMXIdbOho1bvU4VjRqmVi67Mey1mPORIe5bPa4W2bILmevtr7ITq2jM2eJ1kexnbelyGq4Yo1oKcX4oYn0eVwIdZsxIbu6pebLJOO3cnnZANk4SUIlAxjEUb4JJ/EYRt4UxpmEnK52qBvyGPxUerm0IFBZEnpTC7wogCRVOOojC31vehkkMh2pPEdx/Slf6xSXNzkOZIAfp4YYkAaL3nz5U5qTpHEw9nML6NoK51o0p1CgIpgMlT+cs2yCSlXkh+OA7rgK6+MonMK62tCXSHPsKOEqa/WdE31kpzLLU/ycVnE0U0DTS1mPGIF1hVpyOaK7g1Sh1iCeRGHsBYvoeRoqmZI7MarC5zhPxjkEktwknqEMk0VEN8GOpoadAoICEZ+h6iu0eZMu9OgKYxCHYcw3AwZsC/pehtbGUXmzVoRhfZjnyc7Wlow2J+qZSmSgvM04Pd2i1hZyvm/u4DYwwJwYGZlGYi6+NLzosu8Tw9Eijk8J6KcxekXgyDMZxokGfPFakcBcuFgk9w4oQBnfYKHvCIPEeaeph+gEFgxSKSmD/KGXnqLXhDPihVFFARD3c09FBIvHV5tFrn1+P8gkL8tiX3mUI0Hsj0cYFU/fQKoQsVkniQv+QtfcbX66wRYFEgUqHYkL+WCi8iF1z6WcZVKOrC+GQ4W5qnWTrFTf76IGXkjkoQWjOFADeksGJBmjQ9mQFy2K7o9pAWfUafIEPdxCxzMZhiSBom1QutBUvehRpV44Bmk2YjKMR1f4SEthnEZojGQBQQxZzLY8lX5epNgsk3EBBIoX306R5l4/PpNzl9RRnNPCYYtoqSWzXDFD2dBDv/pyYf16c66mZECWYzopDBIuYb3cr4JAr7qGA93Obu/Ydh1oduHA7Rw1604d7tldbN+z4LjZa3QOe4Acrt3unUBnF+z2CTxptusWOO8duE63Cx0XmvsHraaDfc12rXVYb7b34DHOa3d60GriekShvQ6QQiOq6XRJ2L7j1hrYtB83W83eiQW7zV6bZO6iUBsObLfXrB22bBcODt2DTtdB9XUU2262d13U4uw77d4masU+cI6wAd2G3WqxKvsQrXfZvlrn4MRt7jV60Oi06g52PnbQMvtxy9Gq0Klay27uW1C39+09h2d1UIrLbMa644bDXajPxv+1XrPTJjdqnXbPxaaFXrq9cupxs+tYYLvNLgGy63ZQPMGJMzosBOe1HS2FoIaFiCALtQ+7zsyWumO3UFaXJs8z417Y5oPviI/Bgj+0pyureIx9isfgf2FPtDBeXO4G5tJWVH5V+V3lT5U/4+8PlT9WfiuWJc5aHn+QXTb+jyVu+mBe1Gc0Xio/5KuDpfHq3erb1SfVveoP8PnOkr6IdVwuj1oeftbQJRzhIOhzYOWjld9UBH8eCTxSpPg3Np/8nyXr0tb/ACZlmkcAeJxs2lW4lXXU7uH5dueiG6R7jvEmAjbSKaWgIiAWYIAK2IHd3d2N3Ynd3YHd3Yp7X9+3dTwHmwPX/1LXfK51MO7Fwa+hNv7nz/rZjQWN/8+fdNX//YfSUBtaw2jYDa/hN8JG1EgaaaOl0arRutGm0bbRrtG+0aHRsdGp0bnRpdGt0bPRq9G70afRt9Gv0b8xoDGwMagxuDGkMbTRbFCDG3mjaJSNqlE3hjWGN0Y0RjY2bmze2KIxqrFlY3RjTGNsY1xjfGNCY2JjUmNyY0pjamNaY3pjRmNmY1ZjdmPrxpzG3MbqxvONFYqqaI31it5Y1/hQMRRTsRRbcRprGrc21iqu4im+EiihEimxkiip0qK0UlorbZS2SjulvdJB6ah0UjorXZSuSjelu9JD2UDpqfRSeit9lL5KP6W/MkAZqAxSBitDlKFKUyGFlUzJlUIplUqplWHKhspwZYQyUtlI2VjZRNlU2UzZXNlCGaVsqYxWxihjlXHKeGWCMlGZpExWpihTlWnKVsp0ZYYyU5mlzFa2VrZR5ihzlW2V7ZTtlXnKDsp8ZYGyUNlRWaTspOys7KLsquymLFaWKEuV3ZU9lD2VvZRlynJlb2UfZV9lhbJSWaXsp+yvHKAcqBykHKwcohyqHKYcrqxWjlCOVI5SjlaOUY5VjlOOV05QTlROUk5WTlFOVU5TTlfOUM5UzlLOVs5RzlXOU85XLlAuVC5SLlYuUS5VLlMuV65QrlSuUq5WrlGuVa5TrlduUG5UblLWKDcrtyi3Krcptyt3KHcqdyl3K/co9yr3KfcrDygPKg8pDyuPKGuVR5XHlMeVJ5QnlaeUp5VnlGeV55TnlReUF5WXlJeVV5RXldeU15U3lDeVt5S3lXeUd5X3lPeVD5R1yofKR8rHyifKp8pnyufKF8qXylfK18o3yrfKd8r3yg/Kj8pPys/KL8qvym/K78ofyp/KX8rfynrlH7WhKqqqaqquGqqpWqqtOqqreqqvBmqoRmqsJmqqtqit1NZqG7Wt2k5tr3ZQO6qd1M5qF7Wr2k3trvZQN1B7qr3U3mofta/aT+2vDlAHqoPUweoQdajaVEllNVNztVBLtVJrdZi6oTpcHaGOVDdSN1Y3UTdVN1M3V7dQR6lbqqPVMepYdZw6Xp2gTlQnqZPVKepUdZq6lTpdnaHOVGeps9Wt1W3UOepcdVt1O3V7dZ66gzpfXaAuVHdUF6k7qTuru6i7qrupi9Ul6lJ1d3UPdU91L3WZulzdW91H3Vddoa5UV6n7qfurB6gHqgepB6uHqIeqh6mHq6vVI9Qj1aPUo9Vj1GPV49Tj1RPUE9WT1JPVU9RT1dPU09Uz1DPVs9Sz1XPUc9Xz1PPVC9QL1YvUi9VL1EvVy9TL1SvUK9Wr1KvVa9Rr1evU69Ub1BvVm9Q16s3qLeqt6m3q7eod6p3qXerd6j3qvep96v3qA+qD6kPqw+oj6lr1UfUx9XH1CfVJ9Sn1afUZ9Vn1OfV59QX1RfUl9WX1FfVV9TX1dfUN9U31LfVt9R31XfU99X31A3Wd+qH6kfqx+on6qfqZ+rn6hfql+pX6tfqN+q36nfq9+oP6o/qT+rP6i/qr+pv6u/qH+qf6l/q3ul79R2toiqZqmqZrhmZqlmZrjuZqnuZrgRZqkRZriZZqLVorrbXWRmurtdPaax20jlonrbPWReuqddO6az20DbSeWi+tt9ZH66v10/prA7SB2iBtsDZEG6o1NdJYy7RcK7RSq7RaG6ZtqA3XRmgjtY20jbVNtE21zbTNtS20UdqW2mhtjDZWG6eN1yZoE7VJ2mRtijZVm6ZtpU3XZmgztVnabG1rbRttjjZX21bbTttem6ftoM3XFmgLtR21RdpO2s7aLtqu2m7aYm2JtlTbXdtD21PbS1umLdf21vbR9tVWaCu1Vdp+2v7aAdqB2kHawdoh2qHaYdrh2mrtCO1I7SjtaO0Y7VjtOO147QTtRO0k7WTtFO1U7TTtdO0M7UztLO1s7RztXO087XztAu1C7SLtYu0S7VLtMu1y7QrtSu0q7WrtGu1a7Trteu0G7UbtJm2NdrN2i3ardpt2u3aHdqd2l3a3do92r3afdr/2gPag9pD2sPaItlZ7VHtMe1x7QntSe0p7WntGe1Z7Tntee0F7UXtJe1l7RXtVe017XXtDe1N7S3tbe0d7V3tPe1/7QFunfah9pH2sfaJ9qn2mfa59oX2pfaV9rX2jfat9p32v/aD9qP2k/az9ov2q/ab9rv2h/an9pf2trdf+0Ru6oqu6puu6oZu6pdu6o7u6p/t6oId6pMd6oqd6i95Kb6230dvq7fT2ege9o95J76x30bvq3fTueg99A72n3kvvrffR++r99P76AH2gPkgfrA/Rh+pNnXTWMz3XC73UK73Wh+kb6sP1EfpIfSN9Y30TfVN9M31zfQt9lL6lPlofo4/Vx+nj9Qn6RH2SPlmfok/Vp+lb6dP1GfpMfZY+W99a30afo8/Vt9W307fX5+k76PP1BfpCfUd9kb6TvrO+i76rvpu+WF+iL9V31/fQ99T30pfpy/W99X30ffUV+kp9lb6fvr9+gH6gfpB+sH6Ifqh+mH64vlo/Qj9SP0o/Wj9GP1Y/Tj9eP0E/UT9JP1k/RT9VP00/XT9DP1M/Sz9bP0c/Vz9PP1+/QL9Qv0i/WL9Ev1S/TL9cv0K/Ur9Kv1q/Rr9Wv06/Xr9Bv1G/SV+j36zfot+q36bfrt+h36nfpd+t36Pfq9+n368/oD+oP6Q/rD+ir9Uf1R/TH9ef0J/Un9Kf1p/Rn9Wf05/XX9Bf1F/SX9Zf0V/VX9Nf19/Q39Tf0t/W39Hf1d/T39c/0NfpH+of6R/rn+if6p/pn+tf6F/qX+lf69/o3+rf6d/rP+g/6j/pP+u/6L/qv+m/63/of+p/6X/r6/V/jIahGKqhGbphGKZhGbbhGK7hGb4RGKERGbGRGKnRYrQyWhttjLZGO6O90cHoaHQyOhtdjK5GN6O70cPYwOhp9DJ6G32MvkY/o78xwBhoDDIGG0OMoUbTIIONzMiNwiiNyqiNYcaGxnBjhDHS2MjY2NjE2NTYzNjc2MIYZWxpjDbGGGONccZ4Y4Ix0ZhkTDamGFONacZWxnRjhjHTmGXMNrY2tjHmGHONbY3tjO2NecYOxnxjgbHQ2NFYZOxk7GzsYuxq7GYsNpYYS43djT2MPY29jGXGcmNvYx9jX2OFsdJYZexn7G8cYBxoHGQcbBxiHGocZhxurDaOMI40jjKONo4xjjWOM443TjBONE4yTjZOMU41TjNON84wzjTOMs42zjHONc4zzjcuMC40LjIuNi4xLjUuMy43rjCuNK4yrjauMa41rjOuN24wbjRuMtYYNxu3GLcatxm3G3cYdxp3GXcb9xj3GvcZ9xsPGA8aDxkPG48Ya41HjceMx40njCeNp4ynjWeMZ43njOeNF4wXjZeMl41XjFeN14zXjTeMN423jLeNd4x3jfeM940PjHXGh8ZHxsfGJ8anxmfG58YXxpfGV8bXxjfGt8Z3xvfGD8aPxk/Gz8Yvxq/Gb8bvxh/Gn8Zfxt/GeuMfs2Eqpmpqpm4apmlapm06pmt6pm8GZmhGZmwmZmq2mK3M1mYbs63ZzmxvdjA7mp3MzmYXs6vZzexu9jA3MHuavczeZh+zr9nP7G8OMAeag8zB5hBzqNk0yWQzM3OzMEuzMmtzmLmhOdwcYY40NzI3NjcxNzU3Mzc3tzBHmVuao80x5lhznDnenGBONCeZk80p5lRzmrmVOd2cYc40Z5mzza3Nbcw55lxzW3M7c3tznrmDOd9cYC40dzQXmTuZO5u7mLuau5mLzSXmUnN3cw9zT3Mvc5m53Nzb3Mfc11xhrjRXmfuZ+5sHmAeaB5kHm4eYh5qHmYebq80jzCPNo8yjzWPMY83jzOPNE8wTzZPMk81TzFPN08zTzTPMM82zzLPNc8xzzfPM880LzAvNi8yLzUvMS83LzMvNK8wrzavMq81rzGvN68zrzRvMG82bzDXmzeYt5q3mbebt5h3mneZd5t3mPea95n3m/eYD5oPmQ+bD5iPmWvNR8zHzcfMJ80nzKfNp8xnzWfM583nzBfNF8yXzZfMV81XzNfN18w3zTfMt823zHfNd8z3zffMDc535ofmR+bH5ifmp+Zn5ufmF+aX5lfm1+Y35rfmd+b35g/mj+ZP5s/mL+av5m/m7+Yf5p/mX+be53vzHaliKpVqapVuGZVqWZVuO5Vqe5VuBFVqRFVuJlVotViurtdXGamu1s9pbHayOViers9XF6mp1s7pbPawNrJ5WL6u31cfqa/Wz+lsDrIHWIGuwNcQaajUtstjKrNwqrNKqrNoaZm1oDbdGWCOtjayNrU2sTa3NrM2tLaxR1pbWaGuMNdYaZ423JlgTrUnWZGuKNdWaZm1lTbdmWDOtWdZsa2trG2uONdfa1trO2t6aZ+1gzbcWWAutHa1F1k7WztYu1q7WbtZia4m11Nrd2sPa09rLWmYtt/a29rH2tVZYK61V1n7W/tYB1oHWQdbB1iHWodZh1uHWausI60jrKOto6xjrWOs463jrBOtE6yTrZOsU61TrNOt06wzrTOss62zrHOtc6zzrfOsC60LrIuti6xLrUusy63LrCutK6yrrausa61rrOut66wbrRusma411s3WLdat1m3W7dYd1p3WXdbd1j3WvdZ91v/WA9aD1kPWw9Yi11nrUesx63HrCetJ6ynraesZ61nrOet56wXrResl62XrFetV6zXrdesN603rLett6x3rXes963/rAWmd9aH1kfWx9Yn1qfWZ9bn1hfWl9ZX1tfWN9a31nfW/9YP1o/WT9bP1i/Wr9Zv1u/WH9af1l/W2tt/6xG7Ziq7Zm67Zhm7Zl27Zju7Zn+3Zgh3Zkx3Zip3aL3cpubbex29rt7PZ2B7uj3cnubHexu9rd7O52D3sDu6fdy+5t97H72v3s/vYAe6A9yB5sD7GH2k2bbLYzO7cLu7Qru7aH2Rvaw+0R9kh7I3tjexN7U3sze3N7C3uUvaU92h5jj7XH2ePtCfZEe5I92Z5iT7Wn2VvZ0+0Z9kx7lj3b3trexp5jz7W3tbezt7fn2TvY8+0F9kJ7R3uRvZO9s72Lvau9m73YXmIvtXe397D3tPeyl9nL7b3tfex97RX2SnuVvZ+9v32AfaB9kH2wfYh9qH2Yfbi92j7CPtI+yj7aPsY+1j7OPt4+wT7RPsk+2T7FPtU+zT7dPsM+0z7LPts+xz7XPs8+377AvtC+yL7YvsS+1L7Mvty+wr7Svsq+2r7Gvta+zr7evsG+0b7JXmPfbN9i32rfZt9u32Hfad9l323fY99r32ffbz9gP2g/ZD9sP2KvtR+1H7Mft5+wn7Sfsp+2n7GftZ+zn7dfsF+0X7Jftl+xX7Vfs1+337DftN+y37bfsd+137Pftz+w19kf2h/ZH9uf2J/an9mf21/YX9pf2V/b39jf2t/Z39s/2D/aP9k/27/Yv9q/2b/bf9h/2n/Zf9vr7X+chqM4qqM5umM4pmM5tuM4ruM5vhM4oRM5sZM4qdPitHJaO22ctk47p73TwenodHI6O12crk43p7vTw9nA6en0cno7fZy+Tj+nvzPAGegMcgY7Q5yhTtMhh53MyZ3CKZ3KqZ1hzobOcGeEM9LZyNnY2cTZ1NnM2dzZwhnlbOmMdsY4Y51xznhngjPRmeRMdqY4U51pzlbOdGeGM9OZ5cx2tna2ceY4c51tne2c7Z15zg7OfGeBs9DZ0Vnk7OTs7Ozi7Ors5ix2ljhLnd2dPZw9nb2cZc5yZ29nH2dfZ4Wz0lnl7Ofs7xzgHOgc5BzsHOIc6hzmHO6sdo5wjnSOco52jnGOdY5zjndOcE50TnJOdk5xTnVOc053znDOdM5yznbOcc51znPOdy5wLnQuci52LnEudS5zLneucK50rnKudq5xrnWuc653bnBudG5y1jg3O7c4tzq3Obc7dzh3Onc5dzv3OPc69zn3Ow84DzoPOQ87jzhrnUedx5zHnSecJ52nnKedZ5xnneec550XnBedl5yXnVecV53XnNedN5w3nbect513nHed95z3nQ+cdc6HzkfOx84nzqfOZ87nzhfOl85XztfON863znfO984Pzo/OT87Pzi/Or85vzu/OH86fzl/O38565x+34Squ6mqu7hqu6Vqu7Tqu63qu7wZu6EZu7CZu6ra4rdzWbhu3rdvObe92cDu6ndzObhe3q9vN7e72cDdwe7q93N5uH7ev28/t7w5wB7qD3MHuEHeo23TJZTdzc7dwS7dya3eYu6E73B3hjnQ3cjd2N3E3dTdzN3e3cEe5W7qj3THuWHecO96d4E50J7mT3SnuVHeau5U73Z3hznRnubPdrd1t3DnuXHdbdzt3e3eeu4M7313gLnR3dBe5O7k7u7u4u7q7uYvdJe5Sd3d3D3dPdy93mbvc3dvdx93XXeGudFe5+7n7uwe4B7oHuQe7h7iHuoe5h7ur3SPcI92j3KPdY9xj3ePc490T3BPdk9yT3VPcU93T3NPdM9wz3bPcs91z3HPd89zz3QvcC92L3IvdS9xL3cvcy90r3Cvdq9yr3Wvca93r3OvdG9wb3ZvcNe7N7i3ure5t7u3uHe6d7l3u3e497r3ufe797gPug+5D7sPuI+5a91H3Mfdx9wn3Sfcp92n3GfdZ9zn3efcF90X3Jfdl9xX3Vfc193X3DfdN9y33bfcd9133Pfd99wN3nfuh+5H7sfuJ+6n7mfu5+4X7pfuV+7X7jfut+537vfuD+6P7k/uz+4v7q/ub+7v7h/un+5f7t7ve/cdreIqnepqne4ZnepZne47nep7ne4EXepEXe4mXei1eK6+118Zr67Xz2nsdvI5eJ6+z18Xr6nXzuns9vA28nl4vr7fXx+vr9fP6ewO8gd4gb7A3xBvqNT3y2Mu83Cu80qu82hvmbegN90Z4I72NvI29TbxNvc28zb0tvFHelt5ob4w31hvnjfcmeBO9Sd5kb4o31ZvmbeVN92Z4M71Z3mxva28bb44319vW287b3pvn7eDN9xZ4C70dvUXeTt7O3i7ert5u3mJvibfU293bw9vT28tb5i339vb28fb1VngrvVXeft7+3gHegd5B3sHeId6h3mHe4d5q7wjvSO8o72jvGO9Y7zjveO8E70TvJO9k7xTvVO8073TvDO9M7yzvbO8c71zvPO987wLvQu8i72LvEu9S7zLvcu8K70rvKu9q7xrvWu8673rvBu9G7yZvjXezd4t3q3ebd7t3h3end5d3t3ePd693n3e/94D3oPeQ97D3iLfWe9R7zHvce8J70nvKe9p7xnvWe8573nvBe9F7yXvZe8V71XvNe917w3vTe8t723vHe9d7z3vf+8Bb533ofeR97H3ifep95n3ufeF96X3lfe19433rfed97/3g/ej95P3s/eL96v3m/e794f3p/eX97a33/vEbvuKrvubrvuGbvuXbvuO7vuf7fuCHfuTHfuKnfovfym/tt/Hb+u389n4Hv6Pfye/sd/G7+t387n4PfwO/p9/L7+338fv6/fz+/gB/oD/IH+wP8Yf6TZ989jM/9wu/9Cu/9of5G/rD/RH+SH8jf2N/E39TfzN/c38Lf5S/pT/aH+OP9cf54/0J/kR/kj/Zn+JP9af5W/nT/Rn+TH+WP9vf2t/Gn+PP9bf1t/O39+f5O/jz/QX+Qn9Hf5G/k7+zv4u/q7+bv9hf4i/1d/f38Pf09/KX+cv9vf19/H39Ff5Kf5W/n7+/f4B/oH+Qf7B/iH+of5h/uL/aP8I/0j/KP9o/xj/WP84/3j/BP9E/yT/ZP8U/1T/NP90/wz/TP8s/2z/HP9c/zz/fv8C/0L/Iv9i/xL/Uv8y/3L/Cv9K/yr/av8a/1r/Ov96/wb/Rv8lf49/s3+Lf6t/m3+7f4d/p3+Xf7d/j3+vf59/vP+A/6D/kP+w/4q/1H/Uf8x/3n/Cf9J/yn/af8Z/1n/Of91/wX/Rf8l/2X/Ff9V/zX/ff8N/03/Lf9t/x3/Xf89/3P/DX+R/6H/kf+5/4n/qf+Z/7X/hf+l/5X/vf+N/63/nf+z/4P/o/+T/7v/i/+r/5v/t/+H/6f/l/++v9f4JGoARqoAV6YARmYAV24ARu4AV+EARhEAVxkARp0BK0CloHbYK2QbugfdAh6Bh0CjoHXYKuQbege9Aj2CDoGfQKegd9gr5Bv6B/MCAYGAwKBgdDgqFBM6CAgyzIgyIogyqog2HBhsHwYEQwMtgo2DjYJNg02CzYPNgiGBVsGYwOxgRjg3HB+GBCMDGYFEwOpgRTg2nBVsH0YEYwM5gVzA62DrYJ5gRzg22D7YLtg3nBDsH8YEGwMNgxWBTsFOwc7BLsGuwWLA6WBEuD3YM9gj2DvYJlwfJg72CfYN9gRbAyWBXsF+wfHBAcGBwUHBwcEhwaHBYcHqwOjgiODI4Kjg6OCY4NjguOD04ITgxOCk4OTglODU4LTg/OCM4MzgrODs4Jzg3OC84PLgguDC4KLg4uCS4NLgsuD64IrgyuCq4OrgmuDa4Lrg9uCG4MbgrWBDcHtwS3BrcFtwd3BHcGdwV3B/cE9wb3BfcHDwQPBg8FDwePBGuDR4PHgseDJ4Ing6eCp4NngmeD54LngxeCF4OXgpeDV4JXg9eC14M3gjeDt4K3g3eCd4P3gveDD4J1wYfBR8HHwSfBp8FnwefBF8GXwVfB18E3wbfBd8H3wQ/Bj8FPwc/BL8GvwW/B78EfwZ/BX8Hfwfrgn7ARKqEaaqEeGqEZWqEdOqEbeqEfBmEYRmEcJmEatoStwtZhm7Bt2C5sH3YIO4adws5hl7Br2C3sHvYINwh7hr3C3mGfsG/YL+wfDggHhoPCweGQcGjYDCnkMAvzsAjLsArrcFi4YTg8HBGODDcKNw43CTcNNws3D7cIR4VbhqPDMeHYcFw4PpwQTgwnhZPDKeHUcFq4VTg9nBHODGeFs8Otw23COeHccNtwu3D7cF64Qzg/XBAuDHcMF4U7hTuHu4S7hruFi8Ml4dJw93CPcM9wr3BZuDzcO9wn3DdcEa4MV4X7hfuHB4QHhgeFB4eHhIeGh4WHh6vDI8Ijw6PCo8NjwmPD48LjwxPCE8OTwpPDU8JTw9PC08MzwjPDs8Kzw3PCc8PzwvPDC8ILw4vCi8NLwkvDy8LLwyvCK8OrwqvDa8Jrw+vC68MbwhvDm8I14c3hLeGt4W3h7eEd4Z3hXeHd4T3hveF94f3hA+GD4UPhw+Ej4drw0fCx8PHwifDJ8Knw6fCZ8NnwufD58IXwxfCl8OXwlfDV8LXw9fCN8M3wrfDt8J3w3fC98P3wg3Bd+GH4Ufhx+En4afhZ+Hn4Rfhl+FX4dfhN+G34Xfh9+EP4Y/hT+HP4S/hr+Fv4e/hH+Gf4V/h3uD78J2pESqRGWqRHRmRGVmRHTuRGXuRHQRRGURRHSZRGLVGrqHXUJmobtYvaRx2ijlGnqHPUJeoadYu6Rz2iDaKeUa+od9Qn6hv1i/pHA6KB0aBocDQkGho1I4o4yqI8KqIyqqI6GhZtGA2PRkQjo42ijaNNok2jzaLNoy2iUdGW0ehoTDQ2GheNjyZEE6NJ0eRoSjQ1mhZtFU2PZkQzo1nR7GjraJtoTjQ32jbaLto+mhftEM2PFkQLox2jRdFO0c7RLtGu0W7R4mhJtDTaPdoj2jPaK1oWLY/2jvaJ9o1WRCujVdF+0f7RAdGB0UHRwdEh0aHRYdHh0eroiOjI6Kjo6OiY6NjouOj46IToxOik6OTolOjU6LTo9OiM6MzorOjs6Jzo3Oi86PzogujC6KLo4uiS6NLosujy6Iroyuiq6Oromuja6Lro+uiG6MbopmhNdHN0S3RrdFt0e3RHdGd0V3R3dE90b3RfdH/0QPRg9FD0cPRItDZ6NHosejx6Inoyeip6OnomejZ6Lno+eiF6MXopejl6JXo1ei16PXojejN6K3o7eid6N3ovej/6IFoXfRh9FH0cfRJ9Gn0WfR59EX0ZfRV9HX0TfRt9F30f/RD9GP0U/Rz9Ev0a/Rb9Hv0R/Rn9Ff0drY/+iRuxEquxFuuxEZuxFduxE7uxF/txEIdxFMdxEqdxS9wqbh23idvG7eL2cYe4Y9wp7hx3ibvG3eLucY94g7hn3CvuHfeJ+8b94v7xgHhgPCgeHA+Jh8bNmGKOsziPi7iMq7iOh8UbxsPjEfHIeKN443iTeNN4s3jzeIt4VLxlPDoeE4+Nx8Xj4wnxxHhSPDmeEk+Np8VbxdPjGfHMeFY8O9463iaeE8+Nt423i7eP58U7xPPjBfHCeMd4UbxTvHO8S7xrvFu8OF4SL413j/eI94z3ipfFy+O9433ifeMV8cp4VbxfvH98QHxgfFB8cHxIfGh8WHx4vDo+Ij4yPio+Oj4mPjY+Lj4+PiE+MT4pPjk+JT41Pi0+PT4jPjM+Kz47Pic+Nz4vPj++IL4wvii+OL4kvjS+LL48viK+Mr4qvjq+Jr42vi6+Pr4hvjG+KV4T3xzfEt8a3xbfHt8R3xnfFd8d3xPfG98X3x8/ED8YPxQ/HD8Sr40fjR+LH4+fiJ+Mn4qfjp+Jn42fi5+PX4hfjF+KX45fiV+NX4tfj9+I34zfit+O34nfjd+L348/iNfFH8YfxR/Hn8Sfxp/Fn8dfxF/GX8Vfx9/E38bfxd/HP8Q/xj/FP8e/xL/Gv8W/x3/Ef8Z/xX/H6+N/kkaiJGqiJXpiJGZiJXbiJG7iJX4SJGESJXGSJGnSkrRKWidtkrZJu6R90iHpmHRKOiddkq5Jt6R70iPZIOmZ9Ep6J32Svkm/pH8yIBmYDEoGJ0OSoUkzoYSTLMmTIimTKqmTYcmGyfBkRDIy2SjZONkk2TTZLNk82SIZlWyZjE7GJGOTccn4ZEIyMZmUTE6mJFOTaclWyfRkRjIzmZXMTrZOtknmJHOTbZPtku2TeckOyfxkQbIw2TFZlOyU7Jzskuya7JYsTpYkS5Pdkz2SPZO9kmXJ8mTvZJ9k32RFsjJZleyX7J8ckByYHJQcnBySHJoclhyerE6OSI5MjkqOTo5Jjk2OS45PTkhOTE5KTk5OSU5NTktOT85IzkzOSs5OzknOTc5Lzk8uSC5MLkouTi5JLk0uSy5PrkiuTK5Krk6uSa5NrkuuT25IbkxuStYkNye3JLcmtyW3J3ckdyZ3JXcn9yT3Jvcl9ycPJA8mDyUPJ48ka5NHk8eSx5MnkieTp5Knk2eSZ5PnkueTF5IXk5eSl5NXkleT15LXkzeSN5O3kreTd5J3k/eS95MPknXJh8lHycfJJ8mnyWfJ58kXyZfJV8nXyTfJt8l3yffJD8mPyU/Jz8kvya/Jb8nvyR/Jn8lfyd/J+uSftJEqqZpqqZ4aqZlaqZ06qZt6qZ8GaZhGaZwmaZq2pK3S1mmbtG3aLm2fdkg7pp3SzmmXtGvaLe2e9kg3SHumvdLeaZ+0b9ov7Z8OSAemg9LB6ZB0aNpMKeU0S/O0SMu0Sut0WLphOjwdkY5MN0o3TjdJN003SzdPt0hHpVumo9Mx6dh0XDo+nZBOTCelk9Mp6dR0WrpVOj2dkc5MZ6Wz063TbdI56dx023S7dPt0XrpDOj9dkC5Md0wXpTulO6e7pLumu6WL0yXp0nT3dI90z3SvdFm6PN073SfdN12RrkxXpful+6cHpAemB6UHp4ekh6aHpYenq9Mj0iPTo9Kj02PSY9Pj0uPTE9IT05PSk9NT0lPT09LT0zPSM9Oz0rPTc9Jz0/PS89ML0gvTi9KL00vSS9PL0svTK9Ir06vSq9Nr0mvT69Lr0xvSG9Ob0jXpzekt6a3pbent6R3pneld6d3pPem96X3p/ekD6YPpQ+nD6SPp2vTR9LH08fSJ9Mn0qfTp9Jn02fS59Pn0hfTF9KX05fSV9NX0tfT19I30zfSt9O30nfTd9L30/fSDdF36YfpR+nH6Sfpp+ln6efpF+mX6Vfp1+k36bfpd+n36Q/pj+lP6c/pL+mv6W/p7+kf6Z/pX+ne6Pv2npdGitKgtWoveYrSYLVaL3eK0uC1ei98StIQtUUvckrSkLS0trVpat7RpadvSrqV9S4eWji2dWjq3dGnp2tKtpXtLj5YNWnq29Grp3dKnpa+1ydJFS5cs3NWa9/++Lvzfr+aSefOXL1toTvvfL3v975eV//PFXblg6bJ58+cvXLLMnjhv8cIJCwcP/ffR/PdB/z6yfx/Fv4/y30ft/PtdQ/978X+v4t8XN/97/fdfOfvvlf/7yum/13+fXPz3HcV//1/x3ycX5b+v6r/Pq/9bq+Xf/fe99X/fW//3vXX136t2//uJhsqzKU+SJ8szk2cuz0KepTwrecpaU9aastaUtaasNWWtKWtNWWvKWlPWmrJGskYyQTJBMkEyQTJBMkEyQTLBMsHyA7GssayxTLBMsEywTLBMZDKRyUQmE5lMZPIDZbKWyVoma5msZbKWy1oua7ms5bKWy1oua7ms5bKWy1oua4WsFbJWyFoha4WsFbJWyFoha4WsFbJWylopa6WslbJWylopa6WslTJRykQln1vJ51byuZV8biWfW8nnVvJTVDJRyUQtP0Uta7Ws1bJWy1ota7VM1DIhKJCgQIICCQokKJCgQIICCQokEpBIQCIBiQQkEpBIQCIBiQQkEpBIQCIBiQQkEhDJmqBAggLJ+ZOcP8n5k5w/yfmTnD/J+ZOcP7H8FCIBiQQkEpBIQCIBiQQkEpBIQCIBiQQkEpBIQCIBiQQkEpBIQCIByfmTnD/J+ZOcP8n5k5w/yfmTHDrJoZMcOsmhk1w3yXWTXDfJdZNcN8l1k1w3yXWTXDeVMiHXTXLdVMmEHDrJoZMcOsmhk5w0yUmTnDTJSZOcNMlJk5w0yUmTnDTJSZPcMcsds9wxyx2z3DHLHbPcMcsds/xyZzlplpNmOWmWk2Y5aZaTZjlplpNmOWmWk2Y5aZaTZjlplpNmOWmWk2b5Pc/ye57l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneVXPsvNs9w8y82z3DzLzbPcPMvNs/zKZ/mVzyIBiwQsErBIwPIrnwUFFhRYUGBBgQUFFhRYUGBBgQUFll/5LD6w+MDiA4sPLD6w+MDiA4sPLH8RYPmLAIsaLGqwqMGiBosaLGqwqMGiBosaXMuaAMLydwIWSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0sysSQTSzKxJBNLMrEkE0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLcrEkF0tysSQXS3KxJBdLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQSwqxpBBLCrGkEEsKsaQQS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEtKsaQUS0qxpBRLSrGkFEsqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLKrGkEksqsaQSSyqxpBJLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaQWS2qxpBZLarGkFktqsaSua+//PZtDhw6FdxPeBG+GdwbvHN4FvEt4V/CG3SbsNmG3CbtN2G3CbhN2m7DbhN0m7DZhl2CXYJdgl2CXYJdgl2CXYJdgl2CXYZdhl2GXYZdhl2GXYZdhl2GXYTeD3Qx2M9jNYDeD3Qx2M9jNYDeD3Qx2c9jNYTeH3Rx2c9jNYTeH3Rx2c9jNYbeA3QJ2C9gtYLeA3QJ2C9gtYLeA3QJ2S9gtYbeE3RJ2S9gtYbeE3RJ2S9gtYbeC3Qp2K9itYLeC3Qp2K9itYLeC3Qp2a9itYbeG3Rp2a9itYbeG3Rp2a9gFr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCqCV41wasmeNUEr5rgVRO8aoJXTfCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwCsCrwi8IvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvCKwSsGrxi8YvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgOvMvAqA68y8CoDrzLwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8CoHr3LwKgevcvAqB69y8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqAK8K8KoArwrwqgCvCvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgSvSvCqBK9K8KoEr0rwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoCryrwqgKvKvCqAq8q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavavCqBq9q8KoGr2rwqgavoG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+/f80acc0AMBADMRA5aTyZ/YdvRmEx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2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')format("woff");}.ff3{font-family:ff3;line-height:1.346191;font-style:normal;font-weight:normal;visibility:visible;}
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P43oL43hbr9/Y5Teoybadv5Ru86V602/wIetxswnfnxneHKSKw8dZdOeeRu/IACG02e8n9udvw3Z3Ub0y/yXPuzt3Z1Y1/nAJKp9KdPnJ3wVXtU9LGzcF5zaebKwsDk5Z8ZT+cANvgdP3mmvbmC82Xmm6g025yczf8LiwDP+jWnH9HkNXv6S3XTJvFdJ63AadpVlgWechPCnz7q+RG6idHR/AtnByBzmq1vURuoh92VtIpWWIZWUp1VrrKHT6vh1l53ZUsyzK2qNp74YrpCzd9u7k71/Hg+U4zxzqX9k9ecfN1O35l3MOSsd/BR2EFWIH0DJjJWKkGdGvWuLlkRuagbS1+/rnC6foc8mfxH9QvbvwhCKZdcunAwCWXwIreDQxcSq6Hxn6NapjmFOjSopiMNUR5EKIABSGyUvtAiIb7UM70wgB5npG5wily6b5a33a6oN4gvNpeMkMZolpzylb4Ir3mH+vp28l9IjBr7AT1LL0K+IAKZ2lBc5gRGcWc8bOBsDfuVQIZM8vBDVy0AS0HXHQadwcZu8vfoCyaArRkqgI0tYCbchdueidWNDAI9uK7DOVdvCRKSCIzHTvs0K65vRV7MPfxn8mjn1LXzRmpT1mk+SUtma5I5CISuYhELrJWgsMq/rcYT9QHc0amLDoC/GNHD+LJ/gbu8Xy9x18h/bP4W8v9rW+1pGnKRu1SmI0nxARieIfgQExSVmTEWG0Wm9nG2UyM1+fxISYYCAXCAYpBkIImSDFZNaMiJuaULgUpFjcRt/9S2EbjJuGIXgplW/pSEPDhkQrxiPxFSJps69+XwDAchh7WgTBDsQxjpnb3Qyw/fh8tkGMsVA7oFPwxfBKLOvVsVbr2roWX/tvEXELtLx+7bv1/lKY03zJZUsEeNaiEPHxPoSOYZdAjP9h/1e3zV9SnDu/+5i+P7P7mN259/j24ovfL7fGA/PTon5rHL51eivdcb8jfdgCoyzBf/eCmF4ADfht2Ag4+fEhaxq5lEZxk18+w8O9ABj74MODhX4EXn/EhpDl4DtAca8MnRYhgg8ImxeEY5Nfy+3hKwGoTDDj+HQHAoddBAPnh+4CYmhNzsR7V++YIo/U+Inmu6scjp+HHKqyrWMCdnhjshd5EZ7kDa5azUoCYCmkF7fFNmyOOdiUvnBVytcfLM13wL/SqT568YSCnKG3TtqIXLy4m4skTxjN14Gd6AD9TBPxeS96KvoOeoqi07R4KWawWKwR02LXX94wP+SII35XFykUacPkhV9G/34/8DSgdgC6OiIzVXuEaVPIZBw1tWC1PamFACzSi33P9mI/AFyMwEorxEL4IIQxGn4OL4E5ARPZEfRjbquE5J0frJ0CtNqJOWbpIc3Oaz17jNL8DN0EeN/aqLoOYDPhzQ2bxDF1W8SS9Dwt6fyDirOlzT2Cr43RVIf6tO6uuKj4U3iRmCNQzmCeuzgqRmTQRohj0elgGJjAVu8vU4OnfwLVfv/Hi+xcoXe/tvOKJ5bMubz4FlasmZaWkDz4LCzuv/PL99qON5Y/OvPm2I81nXeoAoWNi7LfU7ZiOKnhbE1nez69SN6o3e2/27XHf43vc9YjvObc1H6lFkIeDDYhdCgDYRQCQsE4yw+WAAwn0Fkih/wQhwOHHsTsrOl1dXtyj/zykOeiQHXgayP1MHELa8hy8B1hh6FDMIDM2CIedPwYZIYMyxDg4eT/0h/J8DMaIiYgFc+fQXMU0H8aW4iR2ZCdHndViMDTSBwK1WmhEVYXRE8IJV7VYH3FVDXLBzn50DrWIVWUJyUBCShtWXNe6LjwHFtct0jYu+cqlyoxf3/7Vwwsuun5z8z+azafmVSeriajwyoJZq4+ix+RE9fq+8zd8zf7oY09de96XO6uPfvEnzXeqbbXCJAf34PVLbvsdJkwZy+W3MT0twA52a4GaHZYhpIAJsWYLzdltwMTZ7VZrAy7VBAA9mAVWAFnOaocm8Dw8DWhgQYJm4yDN2eyAEzjEPU+Z8YVZuFwLFE01E+JNogmZQjwgJAJBh2FFTxAXX59zsk/XuRr2qKf6sPAQQXJVtxdUE7b8PM8btHHDsrPslTHoSHQnnGW0bdMXvtAcaXovgbfDMerK07vebh6DpbeRX9e1AewXDtKzgQQHtYKDgWZL0NIG2iiTx+INeyNUDzOTOUxTVhqGwpaIKSrgNmqCIRNFGc8p4eeUsA+AQBJ0N2B+xgVM0NSAfzrkilMvUghPlA5CYAo14P2ahXeLbuR+z2ZHDfTGQfhDDjyPGCCBKPxYC2ncILeXo7hQUvjhDglKhApSUDaocBL7khNYTEaEE8JJrJoj9ZFan65+mofSsJJRGtY4iugoRbRV17nmsK6eJiy3eIappZamlprqPZ5K+gMem/4VdfFInXxJi0nkohK5qEQuKpGLShqeJmkuqzFXXdxyvMDp8hOG+LGEguE6XFcfhgkqwZr8RDhN8rhcYu/g9+mSmUxILOxBmy8f/bAMFz+3+45m8/5HFvdPUtODl0zMienPXdvc2zwZ7qJnN5vb7Q/e9MoNf/pSf65HnRyfmhVsn79g/3sQ+98ZmH8N+jJs/5OgA87T2iibye20edwDtlWpjSlWgd3+hR0bTDehbcH77XuST9ifSDa4Qx7b0wyacgH2y2bKy2fbpbBNCQBbpUw6k1gQDRxQwN3TjF13tGceMKx1qqAGKjbqfNugcpntWttNgFZsdntHIJkENj6gtEvAG7ZpvIAWKAGsFoyrAyaTxMF47R0ePBEmKanD3s7bk7DDxJzzxw4w9nDLdocbFNCi3lL7exo1SO2lKCpUMaDGe3wpq5ntlSyZ4dhhhmYiJ+ZgmcgJgRwjKrEjWFJOjqr6vRu3rlvf6nZHQd3uuMHgmEpOk7OuKusQ+rY7hFdfJeh0cQtCE6PSAmzdBXgGH7LjsJHxenwUg/2819MyOOi5HWv/+pM339vytW9c9Ls3X/7h8CtKsic7a8rFV+ZFuydeWlycuQI1r3z2+m/99vUdV39r6uYHrrj17cNbl9/NdXxh1o0DnZfMmPn15hsRv3zLzIu39Kypv2zgt30YZ56mXsY40w86joDg2FEt6HJXmJmAtc10WXlqpjn3ohd6g4F339aVBZuL0fFoACOYc5Cn+1wUulCHnpdcMrWFRqmXLzHQ6CWj687iUoQdA6D3Y9uXAElY0u6WBKurtlJYL2yQtwu3yE/YDwvsvfaDdgSTMgKSLCcsDmvU4k8Eon4rZhDiomaf0xv1waQFSL5rZV6IyyAhJFBCRom8U/A4nYKM5ARqc/Aeh4NH6x3QYdnkhAmnwJt8csLpQCbol3kp2YbtFoQnBE3gKb/PZ7GYOd4Hfc/BG4EMC5octwRLqaHU1tTe1LHU8RSjCKl4SksN4jM7U/tT7I6rMYGGhfrJYGjOKI5JAjU9QKn1hQimGcWW9Yyo17Gn1gWGwyqO+wAZ1F9ViSOvVgNAGIHCUaOtn3vACn19bF9fS4hUmGCxoJAoLIEDjm7sNnzGAQGGRJCK0AqpC5qJaqQQXt2cOPPiAfjfbviHaXmpf3QoPC/uY1Bk9fePwRu3TVarYYFTFOtle0wTPnns3zIirSg+IeZymyf/Bf64mcc2QcW8cmCbHsY2oR0u0O68zw9dl4fXo/WlRwNP5p6LPZd7i30v//eipQ32wBlwZngBWhy+HN2CtpUeg9/L/ST3Qez30qnY36S/lZwzuJQSSSbTjnjULEl8POqR5JISo5KgEC+1Z4ESS0YAMHsiBUUxe5IFr9eDsgWOM3MgLsRR/FfBr7tMoXKynU+LaZTO845gR7kBTQcTExcFVHXuyb45GGiRQGbKokOgIBRQYc4f6uGnC3NGFp8kEWOfMEJ+sZIWR4Kk1b1eC0dhHuGLsIKjj1AbRwIdaj4h+wI061eklF9hUjlF9sWLUCKNyhaKMBFIkkbG5+Q8nS0CoAp9LWxP/n0J/yNsIy7Atan0hzxK5dRSVVqcuyX3M5bRrQNufMSwswwGbmeQbmdCx20MTc7gE2wQsh5fuXVE7Xhp7tDmXc3jo/MunhIOT62j2//w8tAdo7++Y/uM6dvugt1dg9tnLLofvZ3XLrpz94qNitxzDTV0TVVSzn+4fulul3bdkiXX9sHRB5pzOrq6p28/f9muPgMvzx/7NX0hjhmTMHoE+Ma2HjRbKpGG0TOt3o57bTEe2ELmcJd7TugW35dDO8K3Rbg1zjWujc6NrtucjzKP2R/2f8//g7CF8YHUFN+kyFbfzf5bwtsih03PxyzF1CpxA7Pevj58i/s5nu12OF3JKFiCohDDRw8OV5ckHne6HPTqKOVY7TXDZUUndIaGUjDlUq45Ajt0qIdjQTNvES3IMicYPElYfdAYjeAosH6qPueE4W2q1f/FcbqAg3VAQPJ55298uoPDDE76IozdhlnLmVkzYsIpu8+iACaCG2vAoQBziFagwc4sYSasDwPsi/XwzSmTeIQhyugiTrjb68DHSQwlXUkMGfVT9IXp3Ef3bflJe23pqw9s/en6dX99+OfNfYd/ABe/vOPBpcF4kaXXNLONV+9av+vIoeZPdw/ddv2GNd+B0xovw6VH+5PFsmGvw1gHh3UdVKFVWxraikkvk0YgjUqaK9yrAlco92cabfQVzivxwS7nfb5vuZnLHGw8CiSJi0cdkhwp8A4kdYbDgHPlI3xUjKJoP1di4SAL2RtyE581rP0wUSMclWHyCiAlpFBqDvAInpKH8nRhomIyH0rNKXmgfjSyuKVWGFwbpL2YkHaWrAohl9vpRkxbOpPOpinm7BFifF6/N+ANek1MUlGFlAKzpJFDuEm7I6RR8TlV8UrKOSplxMq6RpHDcichcpeuMCrEGuP3ubweB2IZmXJ6dGxEkkIkfg7ne2u82TelmkfL/vK1Z59feteLt0+8aYngDpcfXfT5z01aOUNR4t4rqS+sqqSVyfObjbd3/Pnry0I209gnv7ogZeHX3Q+nQvqBTTkR60gGANM/MD/a4VxtxGcKmlG8XCoPlXeWH/O/43nH/4H/r37zRst13i8UbqPu8tC3We6j7rPc7X2MeszCxD0DXq08WN5I0RbKYkFlAgK/ZnrA/C3Td8yPeGgbBOx8m+0HXJSNx6MBSVLnt7f/OhdVmfkQ/oCOMol4NCPJkAE21g68ghd5farH66P8rN930FUItLdlYMFmC2RQgGNYnp3HohpudrD72LfZ91mGJ9E821Hep76ooqJaU+epy9S16hZ1h/qgyqk3Cb4h304f5QtpZVgGvF20I3t/Ih7saImHLhwt9aoPk/hzeF2RhBLEqAr4Z6Sv5fNwZKobVxWr3v8CYbTVjR9SAt1ya+pwHf8Dw9BJGFrGqoVkI/onh5Th23RGE14SVhPtw5gJFcJfuk5IpWxzVl7irkyY/+//3aFM/OSqfG8y5LDSlnBqct60NhW9cnnP/abm6LsP/dvohOu+Vm7eONQR3/9Mc77idUiBldQXlnplLHTNtXdvjbkwfwuYv49g/uZgQpvDmsyWHCVZZ1lphmYsWBmolCllSVlTtnnUNMs860rLesstFsemzM7Cs6ZnLa+bXrd8YPrAcoo+ZbE4dBcXjUe9kpSan8s1UJu2Oh1N8RzkCJPNUQ4HbOx8hH7ARNlYPJqUZI5lU8g2z47mwdSLClRC+wuwAKCdd4gO5OiP8kDENqE/FosG8x5vri2J2mAbRsxJjyNaJScU0KYkkZfLF16ACIOsiZDF1hKDV6yjmD99J/uI5+sb0Q+gzlEBQ1zM1T6Dr/j4A+EDfVKLVx/XP9MTXSfWUGcZySsQhqjnpmy6z9XMcXaV00vWzbPJsvvxNWk/VsbRXoNVRDFNn884rr267yHMqB93bb169MKXNjcvIeo4ziUybm6+bVuYxzw6f+w4k6SvAmV4leazCHSSUhyZz4u3ituS25SvZm7NWuSWt7J9xntlifeagger2FXWDdYNySPUv5sazOHk4dThrGWqPC2jZbdnbsnSu1O7so8y32Qfs76m/CDDznIESPg2FICxN6KBpRJJx2gefGaLHzrfiPoluXyOA5PAktLjakyEgmj3BwIS3alS9k7JDJyCEzn7YSzUSb5vtgmVTldbsNL5Ajwf8+oaeBzoSIYgGN4smpFZRzBm3aWpp/rmtBLfhDk41ID4Fwjj3o0kzozkGSCGeIAY4o54luGtqVRaSSexEWYVm2xWgCMhTIZxkReYLD6ypO0K4OP2yYDL6B4Pm1sCY3W/p9vbYd3gEnbLqSR2e2jc641zGHs/7AqdJDolrO4UQKKVN+mmb1amNE8+eN/3L1j6H19tv6LLN9Auo7vP6xXMNzZ/t+ulsVe6p0Hs9C6fn3vNFSl5sEuUXn3ryeZ/fuOV5i9u93pgaLCYUhRaTLpnNT+Y0Hvlk2tufxJ2wEcE7rxMlWAWjFEZD9bXKbCmuaZIOBbAaDHKSVKAxNYBQmdHd6QGAkJgb4AiVrWBfn5Y6ohHs5I0gXzsxvMmaHgOP0GcsG8CNTkenYDnHJJYcgX2zBVYgd3LUjAeZckVZGecsD0zfoWMfoWMmNmXoWRspfEc7WK5HI9WJVlKtE0BRHVrZNknm8kEAn40oVrlOJaTwWRhMprc38GXIf6/DNvdG8DA8gGkDQwO7B3YP2AaiBt51X4nECD+PyhA4YapE9e3/PW6lsOuD58aPwDjgQhpXVVsoUf7dNlQW+05Q90QC8QW/58K7CWrGoTBiX8689lvoNJnNRu9Rsa8Fb7vm1rNoVdzfTI+IuPRPmOMvtJc+llVN8bNrXDr2aPT286O4beA4YvRHzHvRXC7lk8QBljiUSRJoXjUJUnheBQjc2s86pRklxMhyIX4sBhG4X6rhXAtME2uHbfAkkWzDFmOWkzLcIMswXiCfBgORyvHE3AocTSBSgktsSyxNbEfHzA63TGhVZ326ji9a0RfiF3EsOX/JiCJ7dEf/xV5MNmUf0EB/Zl1bO4b+zV1Ej9rFlyoWYzHTOEHbKCfaAHZ6+URRIlO3pwCiqAgpd/yoBVaG/DSg7kolni48qBrnrrjiG5ghFMj1aKALb1+5xi8YXOi3/q5N0rw7JllLD0t4fedTcVDGf0w15cM8ta53/vKkz9e2D/xfNbUHUpNVHv8+Eno8dsfXfXK0xueuXrahXOrEa9lvjPkjuTqP0E/1R9K97XMIH6mXnjJETBx7OhBqa0ykVD/AcFZ4aDFbi1ae2fCmfZr7OvBdnA/vN++d2IDftfWsB/u3T/xNHDtxf6t4C/0wn77+cULelfDKwoccPT28jzfWygU8zx2sHZO964+ScrHo6mlUndvT7SbgRhNYUPhXSqL8agiyXwX7Cp2Rru+V4TFwmu9sNDG93rwVSAwktl5h93jcNhBr52klbDo9JIb7SGDIkbWdgi4icKZoa+7K6Ugn5dlOCakTYQT87wgCkjoF/fGYCzYN/EFdIHunYOGxR8eB1YfYFnq6yO/46kDVeW2zymodccNwqum7YWAMaq3cgZYhc9JF7QO6gLXx/XpwawOsYgBN5NAs6znDToracjqsvgvRLUlAFBPJ6QN204tgL+8fGZn72j/lPTS5psdgannjV5wjgx/cwCLsA3+9UrVdyFyTp9/FzUw+uQX83FFYWK+7HVwe7Z5x+rKZ+Tb40gEr2gugbsWlFM+K4WNfGY9lokUjnfsWCYUsEPruhRugJvlobRpp7wz+UiSOqvesyVDsbE/osJyEhCxH1K2KnsVWmnAI5oQT7QhrPWQQ5zyI/B1rCj7NN9ZAxBMldJaem+aIsmDufUWsj15chQjJWw3R/tO1vtIYpzQX22lX6j/D8XGxMWAFYMh2l7+ZPY5tPlxr67fATm4fPiqnVcW4XvN5L/Q872rqg7z7G/tBS27xq7CNOiC87R1MZIhs8agObY5hko9A12DPY+CNwCtRLrgBrAhsiF6C9ge2R7dHX0s+mH0H1HbUM/xHiS6RLfoEZKCQvMu3s17QBIo5i7mXANZmBBNSS06ihOIEhTj0U4JY6dbtSkgGolj2W+LhD2RSBh0dQGQj8Y80WgMwK5ohBJhCHR1YquTUqIRl5MDoLsnLIRgqN/ytvV9K7KGenSME4lV9BvqIcjL7PVVemJiW7FAPnOSzwrHC+ho4VgBFYLdPQ14wcEEtrANmLuZqEVdN7BYL9R1KoGmmEV65iaga4mhJ63sDbe9oNJYMTiiImSgBow0DMGq9XUkeAfDWAv+b9+FzZrT429phQ+z8iyfqWNwCLUZFm/cdZHx6N8Cox/R9gvrzZIjP7fNivCHKsrC/6S+iPmaCFx++sZzPNvIJ6rprdMDK/wdNUWBYqVovYhackU5rRCeR8d+Te/CPE/A4QMuF/ZBfztgr5JO22CrCpEIL0SiUd4+gUCbMIEeEpoQZSUCQ3yzWxlQHGskhIgf8tFov7FuFA1LwMk7IIz6ExhtsAD5fRxvhiQ7aofL7NB+wyC25oKzLQLCcDAMQXgtVpAbpBa8GK4TREHQxSljRAKJcVzRWjfCjZ4KN93wKsAnA+N2SVW3C303vLpdeBUSLpAFeTC2X1PdnYAX+G6wLj6U2BrfmrgT7OR3xncmngHPJOymuCmRNaWtkjsbYoTG2EUH3J24ewRjrE4TRj8eKAg74d7IfmF/hAME8WLjtnjK0kXPCpwnXMNTj2tmV6AGOIe7BhpjH7WOeE+Nb4z97iCeg/tfHHD4a0aiDqjqYjMkwSVLjB3yOokY+HTJIO4ujRFtJ2yir8ulYXh0YW9COr1mzUC8KQ4tiqqT++nZpw+j6ZvUCUhRrPK85Z/sMl15+qHrP4cZvOQq6rvJLgkpeh5nEPP3I3oNsIMYfFIrrxJWue+zvON6J/hu6N3IO9HfucxsgI35UcDmD/kjaSHtTnvaQpYYSfD4SeNthTD8OYk40nNEsVaQGIfMgqRx7YL3ot3Mbu5e2y77I+gR2/fo75lfj74D37HbkYnlGDNj8UM/8tv8dl/UvDK4MvJ5eoNtfXB9dBd/KHAo+k74I8660OHoBJSvkzW7rEHxmkW6QODQRAuCsICFZI5GQSpUjNfiKM67RBdy4WiFxJDDJGrR+E9NcM0ZMT4aGa+2IEHKfBKk9MGYoERTnpRZoVPBUCCEGN7uUjCdwgr0cnjkZ/DIaXMo0B5BuIVui08BIRNuVLUP/xgJIiPrCrGek5zrMxzjqtKNsZOa1VVFAVfVhn9RY+z3B5xVHBb+L+5ocmSvmvHR0/YqGE/cLj6TwsXCBZM4amNRIp5OOQVAS6QOykguuToFlKL8cCq8Z9cbzbubd73xb3AP7HnuknmbFuy+YmDRpSv20MtszWuaP2o2X22e/tur0A4L8O7Z//5A873mw49c16HB4G/wOes1RD4qAJgexvofwob67SMgjvXfVo0T/V9qrc5LwV2BU/5T8b9LpiwXAdCGoxBJwrEII8l2YszlcMEFCpEI43YhDDqEBEz8arlvq+9BH+W7vZiCqbARROTtwCbY0KBtuQ3ZblBSn8oSEIM7Hk2Q7F5dB7ZGamc8VNCT4zFR9oQC/qAfMbInUYRiCDeSN1mEcX+MJMIJR1rJOnIwDjbOyXDH9eUvhnIai5gpGWXCA0vPpLTnwWTzWzsv+V3CuWnbtpvQyuatJIF9NpV97IFtL0gBdN/oIXTnfbu+YuRKCXb4OaahDPLw81ptQWhd6D4vxckB+bzQ9Mh06ZLIZRLrAjRgBFpgTKXiFeEN4Q3SrfJb4R/Ix4rcbt9PQn8PfBL8JEQXOVsD/fQZncr6gBAaD7QqITZ2iLoK5GXJI8vSFvnLMpJBNpIIb5VOSCclSpAGpWMSdUyCkj8bkeSUUgg34G80v4whbzJfcGM2xX+USEgSw7AcDjkgrZltICtkUfZX/gaFNJ8tqWDL0eKazTZIbHVh4hEdMRL0TnI2ej3cKMnfjMd8+hrHaJ+e4xntay1uDK+rV8liVLVODLWOHwO6Z8SsjKdznpBXCabalJwnW4TpEG5UX74IM4FUEYTCZ9c0DH4aZSptWDCttqrK2aqRgNvbD3VDqpdU/Atmt8pQ2NZyFaScxmIG5nocc3t0Vovr60+d2HnVwBfgNC2c6WouaJ63uPrl2+fd+Q20urnt0/yfenjzvZf2i83OxT6RUtBqtHv0O+Wb1+z5GvGlq8eOmxLY1lZhXqsGShdmNiQoxgHNPKsypQDvV/O8KmScRSmuJnNd2S71isxtmduyj1ca2ecq7uqZTM5MzQuW8F1iF+p6vB0jnyXxqBgXodjA0jUttgSEhBAKPe7NqDyX4q08H7FGeNN6fn1mD/+w9VnrqzyjZnirSaY72ym502ueB5fBtXAL3AFpeKGRXG9AQXO4Qr2a1V7p5TkRw1V86hmxvRCc0IDVp1tW98RInWSAsEqeMFJAGJjWh/WlaJICIuUurSUOMtaHrXX5OGWleKRkUupq65X8JutG/pbMzeo9/FPW563ft36ft4P6sL5IPYwRrttY19CXGPUfr8ekF6WRxQ7ZWW4tTWOXWEDnVMd0Uy9bM9Hfblu5wRvVik/88fzPNf/6lrZuYUkMTXApSu6TO4duLq/aduShC//47OT+4vZwKGan1zT7nnj76ul5uVhIXHD9qlW3PPFxKOlpyyDw7m83zS8tmT/poq3/tuyhE4JtUnyisT41C+u3Det3HDx1BEg4DAuEKhJBkr2CqxKXNKx0RyVTCQ8Q/CXLnsZcDMSjgiSZ41EeY9xfhkKnY1GRDbWBOBJ4DgxBwuasJnFGuq0/KARgPDAY2BmgAnFBhHFxUNwi7hRN4nMwCwLoOwcTxBEKp8hCiYB/SdDQSgCM9o3nuMeT3Bh6ktALGhnQf5Eh1aGo7KRtyfjcqalll/unTMiPTjAyApfe1n+hP0XPbt65ZW3C9cmHZ4GkyTdh/r1wrUGT0thx+luYJgVIad8I8EEJBSxpKStvlr/quEPeJ/+HPCabST0ooASII1BqCEPZLb4t/iOON9rebft9m4OWvQ5BiidScntiicS+nPhYRo84DjlQmWNJCkUS9aWIbLwQBVLSSHsF/H6Ir2lbnTRj7BjfIsJl4piIxBtKJa00WBoq7S3RJY6UGSO2P5MZzMLsDcXxlJVR86f7mGEDU44YxksdN0pSos3MW1IpxaFYFa4I0m12WcAeJmFO24qAl3BDiNynGt8hhml4HcS/bgLvHdDItBgGiEivHqmdTWxgTKdbJraEXpDn9Qa7v7j8mj1zUtH85+BPI9XZTnvt5I/3L7/pqpC2kJ6tJCZcN7rq0Pq5l33nXZS5aC7vV5RCIX7+6OiffnKgqL3xOLrv+qoECS9cY79mST6qHTHawR3mv2XQzMCVwccDjcAbwT8E/5BhqwHI5vw4tu0C8zqWdQyW12Bk2iGUyZrQUHlreWd5b3l/2fwyfLvjt+AvYKyDvtZ8bfC6tpvNNwX3gke9+8ErwBwIZjBBiuUqmBmf1r4OrINmIISF2lYAzcEgazZbgsFAKMRZQRhz/b9NMAqMxLPfFXXG23CUALAk2PioIIawNrRnS9F2zZQxAWtjbNvBgNWCUcdm7coM5n7IKC7j8pk2TybTZgNWAUd21nzA7wkE/GaLmbO0BYJ4HGRYti2TxZOyfpvVYhLaQkEzxzIBZgFmfSabwccBvw3jTmt7XCQF5FYLx5rLfn8ITLLA72KVzqA+oGEVq+GxMHb0kOCsCGSFH11xMLHj6jMhoRoKzhkNBUZDwdHA3IHLp55NmBgpE1d1XRUbRzwkWRPi6ujtRrmFMXCQuouzIxwA6E6yGvpUEca/KMUwDj6ubyfJFRLW9MG6ahjZw9m42V6Jt0EckCzW48368DBYh8GjnhlnoUyKqUkgQdIp2LpCNzagRCqNih9/GOreMN3J/jFV8TDV5oXp5v7mHUpz8tQuDc2eXmyHlp/2FDom1dCdAzFvIP/XX8pCzzwsnFRSse345BvU6tP3ms5/dBqjKCgdTW0evQahnevnYY8JLWzC618/+kU0sGRyJFPUwxEiq3odzmyMlC46ApJjvz/oSdRkEi89Zq+KSs6fC2STqkJ7Ap6gmFydMt2eeph+KHmIbgQOJRup/cXfJc3V4DRZK14RWyFvkNcnN6Y5xZSkk6lULpXvAl2ww8R5k2pgqEgBGsugLx51zJbUKIwmY9Eotiz22bIQgZFAOBoR8jCfykXzSYVXoJL3Bzx+JeUPpBSljaE9jJJkaEVh/CCfj0YjyO7gShjRNmDXQY2GdAPZNTOTvE4MzAsgLCcpzetnWH/L+ACf5hvy7feZfM+h34MidhZ23lU5XoSF4lVErlS1rpIdBcQAnayPkF8D9hKDBPVsw3bOkJZX9YEBnz4lIHX13E63+mRJk5h+fevEPxv+ljAYvjY8nmyj909JdlzV/IVvUtfsUXa6nh1vvrRs7iR0e7S3OPjxyYtC0kWY6eZY9vmmt9m4snwmHy6ggacmQkWR3Mk7mzW4+972sCtIt3idwLzuwLz2QL9mhYIrVgMpHBX7iOssuWIVHIPQwBqFTiu9j36ceVQ4aTYtZ9Yz2+mbmXvoe5hH6ceFQ/R+5gXheed4vR9PKqg5N+PzWgWzUIFEdKx4YG0DCLZZOB2lEN+nF/qVWc7ltrptkENWACFyRmowb7F6LPgqyGpb68PI0K9XbS7nhritHM1dCBroPS3k4fZzkLMAW5vHAxDCF/Ysc99kCXp9z5E1M1h5+mpjyUwv5GzV99SLUGierOvmYRgQRm6nsTFQt+vFenrJj/Cm8GarNo+kKsww0dGtl0gnSKG5A7Gy2/Sb07+F6PDMDU8l0t2fpKjYm9cr0zbPx+afnv0J8CdfeqjpoxFrn7P1UvhVPf5YOvYX6lfUK6Ad9KGlmpcRhKopLlQ7tL6plS933s3u6aT6Cc0vOa/zUBV+kX0k/1Tf4fzr+XcT7+Tf7fwgb+5kB9hZ7ln+mZ2L/Cu5e8CezofhIXiIs5VZuLV/t+n+/APtJtA/2H+Zb3n/Ov+93n3w4QkvwuP9Fs432H9dLzWDQ16XFxm5aX/1T72wo8xhQ6zm2tScouYyfeUny8+XKVN5YnlO+YbyV8sPlr9d/m75P8u/LI+UrUNlWO7lGmNvabvMZrTAwyW4y7nrORPiernZ3CbuNu5B7hHuDe7nnNnKhTGnKI+LowL2lKjia2dWFntnoI5doF4sooCWUSt8QAwsC6wNPBjYF3gxwL4f+N/AaYysAppDqAQQ1k8rnxNzxVwtZ8pNzUzhFVFByocA+zjy54vmmnmL+UWzKY47BMwCRmgN+LwmaP1b+5HWv7wf9T/mhV5S6Km1DbbVxsIwrIJuoRt1d9CarFTW0h/RqERr9CC9nDbRwYk9C7CBaL/ZWDlT54wMnxxWX6pjIHeyTnKNGJecIgC75qqqRTyB2ASyUj568oRgQO51ql7z0CqargpvckKfo68P6zpcZ2jGM7ZANIAAqfwkK7A9EyKyRaBMvBJNJRRrqppyxJwxYIubY1CSJ1DdMSBE7DFokXDTY+qNkehZX4I9p4wMYl+i+5NhFZAtK0qr6lLpNDZG6Ih9vBaztXekhYG6/fpSTtrJGLPKHWjmk7cOrm7ATr/WNikbiqRm9tYWrHvrmpv3+B0Wjz0UjnWsmTq4xLKxN50I5jtu33XlvDVP3nHx6u5M1BXwimpb+8Ds8oybpg1Pzu5q3qMlBCUwa8p598Dq9Pld3QU5bMTi6tgJUxjbHD9Iw/ka75rGAb/gRzAQdCZFfwP+UQvLqW0UG0tZrY51PC9Y/QAIpFSbDbnIquqB8zr1xdWe3omVwcyxDCpltMxgZiizN7M/czTDZhwOwAfFIApmnS5NgCVBEwaFo8IxHNsH2+YO61GyUbSN4cTBYIIkB3HIENf7A36RFF4vJgC+WhQw81V9asaYmmlNzZwz9dS4YzihmzbKIfRhCGBwOaSY7LSSTIVDkRBizKm4opikNIzagjFgd4gWPJaZVBqG7LEYSHCx9Ke4rNeXTVmkyTfQQ+ah+Jbkvdyj9CPcYRN3I3ezGW0xbbFsEbco99K7koye3loMnV3G3g6DuTiGqBiJSiOD3TFeVgz3rf/K8ieWb3rrptnrq3sk1qKW4TbGMru3PLO9Kz0Zw9vR0U3Dx27d/Y+bSl2Xmx6e746EkTL6rebyLXLvzAlPHX9ncILhQ+aOnaCWYdsmgz9rV3/MwKQZLjY/EnsNvSa/Cz+Ev0GshYM5lPVcKK40XyGuN6+3rIvtcj/lfsrTQM95DsWek1+Lva04AfS6AeWIHAPHsZQcg8chMkEPRDDh9gaCgY+c0Pk/gZSVTcwwWXkHdKiQsKIjWIP6sqzZWeEh3Av342+E9il/wvaCj4gRFOlgW/NIf6hNrRxjIWtUWTgqbDDZc4dR+l8nm8P0NCXWb3XOiXW6oxoZFvr0Wtz6cHVY91mtDTWkAn9Y0XUIR7zdrbLt1kYtQ/OMOnxKEye/tvb54ys3v3vnkwM9vXPMjN8vlqTKBTO7z2tf9OfAFzbC0Osv3rnvriXVqXNX1ILB8pwHt/25Vy0Y+jIP68sA1pcYRmSbNPk++2P2I/bDPpPL1c2BmBBDfjFv5gIPibHXZAPaYB16Bj7EiHhw0WFO3WazcVaxAZdpQf/GRMrD4ksBA79nSfUDCmR1EjowjXg4D6L9OPgNFQ1NI91BrGhFva4FU2yweKyIhop7i6goYqylEZ3RvOSr45p2TDAJwULPlwJnjCmhKtYj9ZRxNGLExSMndbcs6Lu76obanFGcNilrdycVWUGMK2VUBzowhkmlQdaOG8WZSMM0r6ZbKUWsKVldU4pD9iH3kDSU3V88WmSGHFtc6/1b5KHM5vwt/tvz99l3+fbkHvE9mXsu59jK3+ZEhI/1xbqGFw0NL7Y0vNjScKhvBKwbCuT30p16oHjGnOr6JXe6jc14LaZ3Uz9iuHxP8/rpa6cdXHXBqmdXTVnVa7aVJm+ftUYJKMVK3t+2aC5GC29d7UnETYk5X1vYv/fG7+7606bKJBha44tGsqO33OERH/jG00+k3LePywFVx3rmBXHYqS1iXOd56p61nlXeywMbPaxieRS9jt50/hD9kHrX/q73L9Tf7JYtXmODy0JqJbVW2kBtkW6ibnF8aP+915zlxnyQM5tVIghxjuLqdNwH4DRfA7Y9E065WboBYwdtVrOOBa2Yvz4tKFV8VwKiRYTdWPX1fRSOCtCLJpydIFSUatIy6U+SSYpnjARlh9DSPr2PuYw+VarocmPDAnUMx5zBREsL9dUho1y7fkpVibioqrHJ4OSogcRPYIg2bCSbnbGoYiSbIy4xBkIeXwzGnGHCJty0ks0k8a8SNg/DhKGRhucjLHRhDrKVlsJGIVUfHTMvGbik79IeaXZj47E1C0efuOOHf5QVr1xJ9MKPn7vq/CkX+vZ8ae+XXvwQev/w0Dc+L7rKi/fIxl5hAKjJ9Bqspaq2VCtCxi0mEc8AVmQE1pRVMbrNOAW7zebChl8VeFtSZF+TYFJksN6GxXAtTO3DMKUjdaMX5h035fAU7JktRbIxiC+KxfeLVBFDYahXLpWC4UoglpE03Es7M8VfvI8DpZ8BkGmRPWs7xkP+Z8ewnfyZ3e7K2FrbkUivFTMdlbjtmA1hsGEr2bbadtr22hiS/l+uD4/ZPrKxtmC8WCqiQvH7iefgCsiQZYDhuXppCzaO2NcNnxjGqEgffSCcUk++hPlHcDUmdk0Pu+eMYh0fIcaU1BuQ/Qp6Eb3REjXX186xWvm6yZIa6nTKneXOdOWsKSV2dXwXjN9b9sL3PfGFoz+vdXpuvRX++JnNG2ZNrExkTDbBH02j26mB0Q0XB3Dgm4Th0mx026UDxZ1Hl/bkJ3clzBEn77Xwpc59Gy7FbAJzmtOo/8K6VAITwWz4Y+1CRbDytZyy3Xxr/u7Ms6Yj5gOZQ4WPkh9PtVjK5k6myvTG59IcVt2MOSP2iDPEr3A3Z/eYH80/OsWqzUhOTtgzAQFQE9ikpz9jL9r6Ky4XWqBj+hAW+n7NVe3XUulKvxYTceMNVEr9sF/f6xio9Dcok+b1eIiqeqLdu2y2aBFRWrG9QjWoiGbDkty+q8gOpKL8DF3lXDXSaxZ8z/EZcMaMwITG2DHdCNsnwAkdgXUsgutEFhaJp6MYLZObrOEv4YavFSdDfrI4GU2ekRDISUE/KUCjDKVB0ZonVSnhS6EK5CtiBVW0RErNkb8n4rM5rS1TyREIzefW5nbkqMHcsRzKbZiDAbSOq7D+nugjXBdG6noNit6O1odPY0kZ0U+rxpapk32jql50OkJAdQsjezQxUVEXj6h1A+Qap4+AfvzcCqYfMcpRsYJNcmu31ZldVyR+q7aqWoBKlvP1NLWu6vouqnJ3h99YWyLViGS/1bmbrlhjTocucJThv42jAkRfh70H292BtS/OYtblJ3b3f/tH84ZXLfjSY188tmTg4htXX3vL54/vr8+aMDivq28wH79+ZaK6/ptffpAPX009cE17W1fvirvPp3szyQIqaDcv+HKivf3CUmFmUFs3cGOpfe+Vt73Zf33jnrXXPHhwUumTPzvFzvL5s6YEnTGfblemAWDq0euO3z8CmLGPDlirepFE8bzOCj0NoUFSI8HSNONjUoyJtwMJ5ES7IAk5xrXP8aIDhSFwJ0VHA/2X5pTSSVGSJXNStMtyJCkmGugX2mVyW1LMyTIM46+CwEoTKyUSDofdwolmaM563FpiUs2tDUyvuLWJnW5tCv6tTsAHpXbcpNtwo+ZxIyVxg+XbrQnOyttuyLth3P22Gwlu6CbhmetoAYqF/QVULAwRUvR3kgc5iC+l9/hqeo8vqPf4SnqfK+i95sDqUQAGqMu2pfVT+MY+SsNi+mj6WJoipw52T6joPdYevcc3pU81RxOVdDA/14AlRLSwjOprmkIrnsKmDQd7xL6d+dd3Ts0kBisYCOqnKWLCoLHelSA6bK3ptYFmj63mIJX7+pHbZ8dH2Og6yH5uBykTdhDxTXhqZxeU6wRMriPV7lhmna2N2aRqCJvE8YIikqF2tjZ3GedSGNC/MmfrwKIbMm0Tm6mOoMulhttm53h3bzPVG3Sm+zF+/+38KSu2723evaaTTSbZROhy+I3rehPdA03riqDEJZNM3LeGOrS6whl1CFncyPRVwAoi4L80X2yr01/jncAFIqJTcAkRxp8UXQRaSvak6CQDOZAUI8/DP2Loz5CqnUpXZR8DGQ1AW4RxOS1mQoUIPmtE6BqVsdmMnQPZgF/Dl9f3rk/o1Leyx2XjNQxuv95rxXypst8Pd/ihHh76N2uxwRgSY8tje2P7Y6ZirBbbgQdHY8djTHTuUWx8MOtO1XUDZDAOR+gtX1QbaZW1/tNGxU9RmlA1NWnJRZq2ZMlbhSlNtj/mKUymr9JPaNpFzd7R8GXdpmQSSf7LkISHCkBj32tOg6PY71tBO/glCSk/0mK+QAWU4crSyvbrSte13+65sXRj+/7S/vaj5eNla1lHPg5nBbQL7SiXFNtJ0OuQAx9Ku1x8u40hRMRzDmPKEWJ6GxSleci6cjxcCmvhwfDy8FB4a9gcblDswZSq6nT2/ys6f5hT9Xoqh1DB4vWielzF8begIvUF9DPQgf5bd+uCTrUzFBNONIfJy0TUOiHcSItq9WHwWcqxny4FbSURWrsNnd06OVdoi5fUaksWv+UM3rNp8/UTM6kcRIIQ9CcYC6SgOkCvWVwj1K0tbvad7rl10sXrVkzPTcrnbYKXk53ONsUzca1/BE2u1IqsotvDqdge3qKva/2vNgXFvdUj6LuOd9Ef0D/sdNQcsqYikiTJ3ZEF9hX2a+0bnFvtXw3fab+Xv1d4PHTA/gz/rvB7wYN4SjCHQq42F91KWyZgLJvxZEpFGIvyJoXLiwVgxQaQ8fglRUz6khZiCEZfe+212uhrZ/YqV6vF0b6wdi1IgoKQFAolmeZ5IRqNxGIOCBFuRYvDKlp8Eb/oyyTFJLa9CF/VK3hEr5gUZVnOJsWCLFP0SwjjtqP4W9NiDg/+osDzF0cjHnwt3h6LRgTegSBXEkEBWMyMYx2P8fmB6EUxjNe1QDIp+7yW90t/KqEtJVjCMNE71QJ/YW7AoYMZC7Q04L4DjnXCc9ABeBjTfJFBY5vXhlhMNHaOZLNZPakiYDNZzBzNHMscz5gywWLpBUiBBJgLT7TqQFRjkY68befE6ImTJ+ujHwgnjYRqXV9xCc4RTp4MjJ4giqcHzKQA7zM1qsBJNlWeW596zlivUdUXU/r0bdLEn9excexuLYWQpRIeulsbXHWBo1jvZxX5pZ9PSeQ0+M2+JTetfO9mHLo0o/Fo9khfW38z2rKQp7f9dNKEcDjJKQpV3rqi+e+vBiSs3QGHvx/yvY/pdvNcI6nvKUBJLHsCwIbNRSzkchfc74I8DRggiLTACAJjxZBet5MY29O6ncRQXyA67pPxNxnaAsZBupVYQathBUl3MF+pWFvWkPSajM3hfivcYYXGCttm0bXXtd9FFV011w7XUddxF+0i89srFdIfyhcqTt0YEnf2KWs4XopueJxhsub8GYodPGvyZn+y/oyho964lBg6XfdmA8Bcj3HzNDRXE6cj6HKJmiXWzfFu0AemiW7sKKcxsKs7mBQ9DfTOM1I+KbbhgeaRJiXFPlnik6JblrU0lJJiuoHePSxrvbA7KfbisZaVJyfFabLMSvmuBAtNsb6OlabYSovFxIJpTF9vW9rjtszQMArV4e+CmFQBM/bO2D/j6AzTDCzzDp4XecRnQ0EMU4IEkzwYfDH4dpDSgjuCKPiHhJQt5PFHef2j/Iv5t/OUlt+RR/k/AL5b7Ebd2cmTdMgelSrLJx2fhPZO2j/p6CSqiJtjk6hJwekzGuj8gwkCItS5Z8v8ddjbNzre1/sMfSA4t1WNWiO7qYQzVkPfYmHstWhhCT2gTRbbw1GrnWZKqUiqnS7EIMNGraEYtNmLDAYGYVvMCGvHF7j1ncQzL9ioucQ4Z45zsTQtmhNpEE9wLNQXzoGRQEwun3F8BmJsSVvFps34mZWeR8/j5prnWY/OoHvQPGae7R+MicRjw+uMZMgM8tqKqE7og4K3hv3R3w5iYKP3GO7gOPKjM73TbpzHvX7MW41jvvW50Poe7snx09azFXV6iE6yK14jm/L/D4BInNjKbbP/JMJvzrlp7pJNicG7By+5Np/Gml4NuzxqVF2Ud/onNSPpPO8phtsSxU78WUy3AtSjmy+YcsHCJYOLb7u3+aWrKhgX0enwJfCuG6YmarWm5fKQQvRAbv8cvGuLlvSK5zUtl9UY3TBchQTdMBgYvRvrhYpMBKP//llr1czAvJ6lPq9zMA9pjM8Vhvo5+hn10xDlZToxcqd+Bt8PIxfvwPZVFR1CQlD38S/yHAxHPEmRN/B6CmN0WbJg/K7j9TjB614Zo3hVlhPxOM87LMGVNGViww247OAxUrYy9qy2MNAJNwKgMhYdwXu9HgLhPVj2eQ+Me972IA+B8x4M5T0Eynu0zi7cYATuIbrhIaDeQ/C8h+B5D8Hzggd6CIjnxfz+PCrmh7DaYASfbyF4vccXybeQfL6F3PMtRJ9vIXqdJjxG8vlIy/Gk06kzUD4Fi6mjqWMpKtWC8qkWlE8ZED5ZSQVzZyG8juCFcyC8StZrzsqWro6t10jhLwxjCN93TkXJp3B83MDx8XEczxMcHx/H8byehSE4nic4nv8sjsdx5zqSYaqvI+sw49Ls+2dB/meZfWXGttkXfd4jYJFMd/oFlxpaOCvd2Uy3xHPj3OmXn1d9qPm1q3QYrwQvg3uv7Utsblqv7GE/JYatd7AdxnJoBwl4gRb4XgimbdB1IedI2SFg/SnWzFmjmmk822vSUmqFN0FTSDayvXo33ehqenewOrFCei3ZplaOysdkBGRNXi6TIa3JD8pINkp8tWNkX5GR69N7fGnSH7I5KtYg2Tuw9Zl0Z88wsZwG84y8cCveIm9n018016czSTeHU2GCbFkSY/EYYjxurxsxTCocCUWCEYpUAqfxU0Zj0Gd2xUCAjaZJJXAaxihHDLot/hiI0P70OW9VU7NkOQUbw/Y2WIUz4Uxho40eYrbYtghDwa3MDtsOYWvwDfS6aNnCDtmH+C2BHexW+1Z+R4Aj5YvDi0nRb6tgUU/6u/ySXqTRev1al15SBJubfnT15Zve+fGJP7xdnul3WGcU8rG03ZNSQtQrX/z97d+75SHY9sqbUJ0+57ffX1OfPisoTVwGE09siXqNfH+6OcuEp+Iwvgiv04KuIkeSiMBJ0oiCk3EXZRxfJUly/4+atZU/bEVkWljOb/OzTheOvhglJVoZ1iFkYEYLh1ztBofbW/n8dj2LiPVwsP1YOyq1a+2D7UPtpnZXC5rYXZoNlmyabdB21HbMRtuCpU+tnNmMZLmtlSy3fWblrJXw16e2G1PbW1Pbz105a5USjxhRGlHJT60CxFO5QCyoqKloKq3kApk0TMVwkw3l07AtopzJ/qutdbLepFabXpFJsyWwJbYltSVnus6zJTgU/YI8lN6i3uz5inyvZ1dgd2y3tCf5iOdx6YnkIc8LSddUL9RXAkitqjJep3pGRxPeru5zltXSqbRv/L0qWKPhPn9p2uj/6MgJ3tpenrnwiscXXfTt1XOmdHQvvLRLrlRT2uWTljW/NaMSUBSU8C+n/ovEjptnxIs3/ve2O/5nsxT61qbqBf/7/yzuvcvAWecBQF2DZSAD05rFmrJWrR6bYKgVNspWsl8hLFbUFvLD/dYDYqd+GI0Zp3lB77W0x1cRVHivdaeKrEG7s8JHQQxkxKgQEzIM9Pr8fiA9JMZ0wOp/XYzqgFVOihkiT1HZ0sFrsT5s9SLdNf4K4mhAholFLXwdWJ6Dy4AJLju8kz3GHiev54TPaVaQ4f0ijtezsmRInKR7hIpej3kwHDfqMj0uX+WoBIfGX+r1i+zcBeORqAFYcWQxMiKcMOL3PvIeCSIerC4eevJYhS10q2/VaJnc8SU4YytPFPqNRRtjx0ZrJfTN+lcm9UyZVOicy1rs0VDGG4esrdjTZCeqnCVVoh79yZ3LBmpTZk01MT6pdsn17/RUhXCQwsCgugnRg75IiFb0d6KcQD/BPOpAT2hLrSWvUDMJ9oxHiGZMjMfneV15PfVz4UPh7wKbEZRsj9CV3W69R74n+bj1m3LD+oxspW20nct4bdOt59kYzarZkKtDBHuQCCHxPZBkZx/U61AHNDfY4yriE5XiX9SAGNwTFkMhYlzxlJ0hGGrANVosuMf3F5eLTqmsK5ZyWVuarLm8FXgR2Td0/Bmzh1lABprF7EELjK1B+vKOla8YRxLJUGkTsA0XHdAR4iuwWJlXWVZZW9lS2VdhKi4uTi5CWrTAqErW8JeNkRTKtI2vDrXBtvE11rZgmZh9YvWHVVKwjDtiGZ7l4tiVcnryAn+F0zyJGtfnlXHjU/AhfraWdyVu4tQ6snQ4/tVE3MiyHdfM+BqJi/H3yZOQWjW9x1fRe3wh0h84cy118QlVf/daEGptAUzkiBM3Qhg3ZOePZve1XtEGaiPkD8ViMb4Wa4z95qDNY/R4BunJRiF9oj7vCKAx7HLhuXQMT6RjeBbtGZ9CtuLX1fE6bP11j3xRszhrRc3M48Z4Lxx5GZFqzCJ/WcnjW8Oqfuyg0eNHxfBDyWMggo9+rJnxQMljbKI0xv58EBtU3J84TGxxBFvbswh7MRg2XhhXJ2nxcwq5TePZcaItMjVew91602jX+Otq0Nd4aeJNkzITPHGYqs+9Y+GUoZg14UsIUv7r00oT+1btzk++56uzp4edLl+Aeqn50h2rupPhYOZ7X144997BrLUDDm7b1pstTZu+uudzl121T+F5mdi41Nhf0L2mURAE92mOHdYdNqQ3VhsINuAhzB+Tx0N5b0KQiVtLVs1KWdeZL3dYycv+HFqUth6yhcLQZAI8LdKIzrp93o0ej1vD1HcbiQypUnQfdR9zU+5giFgXY3kRA8aTfUYGo09/uS0+BLXRE3VSp62vMPZBfYnfeI2FVx6vljEMC1mkIi/YavzqV3xKmDQhNv/Q4s1Oy6YvPj3ZNNp84rLRF+cXo5f5jl42UboX/l1e/OpG8qy1sROmdupRIMG7SE3lUe0RHBUkjyWR2Ra2ZW0zbaaq7f7I45FGxPQn9o8ckkjVf4I0PA3cIi24Te+zcIyFJKUgy0YUHSOpfJlmaEvwcrPVYgWShAnAACbb8uExhoB8BqN+BgN9hgB9hmB8hsB7hsB7hqB9hmB8Rs/ZM5BnYJx5m0GAERjEEMBvSZLYIYmxfrKF9ZMtjJ9sYXzSH8gaH+MrJ1tQn/RaEEOMo0koJvcnUTE5lERJj+iF3ixPDM1BfGFHC+k7WkjfYVxMt0NuDPg/csCi46jjmINyBOW5Z4oKdC+hZ+/Pzdh/Jn+P3cjI2XceYGSp436yoYGkNPVFYQxTxjMhRBcKsOXxW1wnr7LAh9RbbRObN0255fx5m7PpfniDOxNORtt6CD4fTZI80Q2DMy+58SF4LQHio19aMSHmDs2DJ1u5dQicYyfoA5j/OXThMy7ghDmyfetRl6cCKGCy+qx+AQiUYGKLnqKv6K95ar6af55nnm+efxG9yLUwdjW90rLCusq1xrfGvyK2UlwvbHLd4PuC/9rYxvjn0zsK96nvMr8HHzg+zP0NfGz52HrK8UkuxVgYK+MwCbTTFNMKg4XlBTOEyOVyut3AIlhFC4ZWYsCUhmm1TUwbuWMTJ5r97ji+M7dP9KfiipjSGmPrDzophGOha7UrRZCLq7ncNDHuEcW4G5gBIyJwsRjDhzETZaYgdbHxrj0sgQBNc7rw2CWYKGQy52JuFwSM0xqH/xP/JI7ialpU4yI+6xRM0JJLpwJ+i5nJUQhYCwTT5IwFou4eYyEonjAWggLBUKWgkcID/ExoXwEW/P5Q+vq42ID5Q9py55ATOZ+HeRAH5vHaFPMW85iZKpk186CZMgfzhQZaeDDx0oKzG4qH9frx+rkF5HVDlD5TR06SvvVhPHIaleRnCsiHHf88IgNV/VQJufrpGvJPlZIbWU+jThiLp+5YYmPHyYov2cDa6v+GXUfVx3mqfvxrwN/FNKRkKmVszG/VDqfPqSvXK4nHd+1D6sQY+KTy9550sAzfLSXjt22zxPJF+H5PLLrt86FUN/QWutTmPyLoO6OfQ4/sKcYdihJxORc074ZXB87LkHxp0O87Dx8OzgilkyZFYTq/MBo0sKuzOY0awbJehJc9q69C2Ijv+o7b20/KuWaBWfYZocWhJeFFhdWh1eFVhdvCjfAbYUebu83TA3pC08A0+xXMFewVtvuKj4HHQu8E7fiq9qLdVnQwNlZkvEGf6BVoSEOTiF2sW/Rkvem2pOooFqeFgp5QKGiz2wPY/9ovJlud7Q4AYaIYCjrsNsB600WQJENI06Hkh+rOGJ/8MOb1eBiGZkLAurz9ePtH7ZQeHdk9bZV2LFm89/9t7TvA5CjORKuqe3LqyXl6ZnqmJ+3OzE7Y1ebeoFXYXWkRSkgaZYQSKIEFwrIQSYhgCTAYjG0EBs7H484ghBAYbA7WYEArBM+AzwbBfUc+1mA/jAOa1quqntmVCHf3vncbZrqru7qr6s9Vf/1/zomcRyAjuVWpVDhRSvQnmMTzkQxQHceSx5tvwtcoMlFEomGdsYChKJTZOuEyPswRdzIyA6isWrtJZF1tNqM4kJtryAJqS9r/SeRHLafgCEGRigp+I5TRaRHn3bW4Zy3wT/Ir/T1Z+MemZOHA+e1NXbA129Yv//ncpqlrzz5vWqnQCaFWa/H4k80ieuRH0zHkUdQjbpZvgv7vt8cbUDyu6nyoOiif7Ji7rK9tSOoTDYZg+lYF9tiEZTZi2NtQGqtvgHExHzJfMKzpyKkPJJ0QLzFhX5DsT/7g4VCYfH8qDXr9pTY0E61ldjEXGa9F1zO3mr4gvkuDzICx37SYmW/8OfMCo0Ecrn6R8U8I5bQ5Xdgats03vm583/gXo9aAWKMfOYxsbSUnaUQOux750E50LXoEqZAJqoxO40XGq4yPY0OW0TMDerVpAOprQWdpQLIKpWv/Y8CGId9q1XdrdVabFXfBaLKtNl1outL0PdM9pkOmZ03vmD436UxLlaj5CDImoDM6DMgMmQGD7ggjSiaDHtg4G+a0UK+2kZKkaQCgwwDqHWTyGjigg3AvB8Ytg/awTqdfDJmLDClbhjpScY5WIGEG3A1OAbSJeFmh+EHTRdRFT09d9CD02h1H4OAEzmG1ukqF4mefEXWGG1c8cbCyjLEPazjjfyBh2Cpcxx+oF/xkRNo92cxWymRMmLkQkiFMBmtQ+PtxwmzoOedUvi20/O2DZvtEZOKdo+RZxGUe0DkwYr7BrVuUxVb6YAZXxDqukW64twa6kQd/4Mf84SESQAMrpJlzUrAMyd4sjWCNOOmuwSLTd/IVhG5dMbcUEBi7jKSn7s8EXMxcYXgV5PwnD11A7ORTp5S98xq/TQQ8AFYN+DF8Ht4FwpIeWaLLovuiTBQP6clD0zMIhh9Dt4MUeWGlTOvSuTLVDly3WakL7scPFSQHihPFKxyH++IQi29SWXgM/aBWeUumrLybkwdIvFpc30rrf8zMxRcMh8lamtslwfp9SzA/PME8g+9LKvfBj2r3LVwYj0/eR/1oaXvStfbchi8kSRKORDiB9hE3h+4ESmDl/2PcIwjjk42qbFH6NBu/q0Lf1VB7l6f2rhbRaKy9C6MUfoPKoBoCGfCqxO9Pw/vTBxrR5sbr0igU4iPRSNgc4nmTIRIOG/V0kzOKRoO/QK+CIHCh34AosKBXpVjQGRUiIbOBdWZ4kylpxDaZMWw0Jfmwk4Q8zRzIMBkScsWGjcEsymSQy4mQNlMPumKLWvRBJd5yl97bAEjAlavInlZl/zLGZRJTAiMuN078/hQ3XIKy9WDYZKsyiYO7BxeMMpNsEZwWkaUTasotp0VloXv9WpyaemCW5haVofjFnMYOwWvSP/GEu7O9ER3vmdqpYz74wBczr7/glhda4e/leNxhCXu2Vr+/9Hak3tQSb2hoilnOk//2yJJHZcfGNpP64TeBEqMGhfC4esDvpDLvgzlft2+f70HfU763fWqLDuiBh9dxes6jtlscyMZZHIwVApUNsUBlZbBar6fzMKoYr6PzMI4Y71GcA2wWq1VvY3wOgP7CkIkW0fYXK36PXqcnEZ721ybTHQ4L0S+t+2tWkYXqTVESG+IpyWp3l/ZZIAmygSyXeuk64efEPWuchPfj6CYHxZM9h21QK9n8VgvVmMlY8E9t6RDWx4+svpIpMjrCZCr7Z5s2ZXtkc5ffsW1btls1VP3rormLqr9dR5YSw56NcGZlbgX5zm1BWYyrdM2E4nu5hu/HMW5iywfmCP3xOZhzHjm1maJ64ySqZ8q4Lt3HTek+Wqv7Gqb7hOSBnaRup8TZ8IfTVepsCpP67RPEj39q9Ebnb+j7W/Ez1ODHMQAikh0ua97UjJolna3UnGFJ5dLEyzNbanXpvin173HdBH3/B3AjvAIEH4G4BR5wRN5xGFe0+KH/CH5vd6VMmQ6uR+Uj1uhF0KXUA3fgBzZJYeiiPMcFj7tOuVDOtcuFNrnudCEXcwFpgvc0/oMNHNwKeOoT+COWQy5sQfglE+oGMsnc4mVnTqXx/Ln3QPcwCcwdKUdY7ou32Aj8ETZF8d0/O/Wu5iyaT8YNBNDziGdGyDgDiynrwyEwQ42/D4UM/hmRI3DjQcsMrPZsfJSZofPGakG/h6ufVz/HhEkEDRYs+AWne4WovuEYzqsF/0af1qKBo08Hlq84MzkNrMcFR/UDMh8OA3isAypA8yL1HkLwGbXmCKOV7EDFPsMAvYZ9BgKvVq16BjFPwB6gg3E4n3q1dJD4QJ8p+4jxMXcSfzTlI7VcSTDAgpNh5qmTkgp8AcLsU0oM9HfhSdUGwIEA+M6T6EHM73zoZhBCNz0c1GFJzHgln3WG27A/dCCEQlh+Gx0zfEDy8iXwNKQS2oaPodHi433I12Ax8kas/kK7pPulGqq9wYnI6WS7PvF6HM/UhTUmvOHqe914QAf6B/pn9ENBzMEJ7xoLVDOnj+fGBk2ilFsyc/qyQjkQ7Vu2rK9v2VL42Na7fzc6b3jpshlDx393ofzysn56ZTldV3gQvcw8jvtmBF6wTPIjLdYxkNYfLGG9hDWZ3VYANWqzy4zMR+AOyetwaKB1zyb3nW7k9vn1e8IsZL2+yQ7MwqxjuEqj/G6pb3oi/9SyhtgWmXAMOvOk0rTWsaBzYJYHXlY413NO17RBH3oZ7h5s7VqwuNy4VN4NL1uYb1u4tElYS2SVCnz31HOarTRfkQXz1wKYAUceeQY8w6AMWVPG+qS29p0jlpEZH5i1vkCpyYP7lyOqJv7OEAXUjA9SpNRMPrS1S0aqm+IDNSkdpMuTxDCH8Gd1FQ/TxOHGRAfZA3cElSRLV0dDttEEGFbfsYvSeEniuA6VhVUNYpQ4nn47jdJH0Nij/a8fVwJcobFD0lN5mD8CBw6Hwc+ewkYyrnRIA38mIVpG5s+RhtSJvH7c+TYxN9CYpHvKdNyETN6Zg0/A1zHP2YF5S83GqG79vLrVV/V5xjEYsMlKDVdSNrHzGRNqZZyjhis9+mwygRMNyXHaCnyFbEKOnIZe7mgtsF/NaFB2oYrwv75FHT/ZeTXz9Enpu8+M3rjvyae/6zJ7vVa9x+JwmdwGK2fwGtn0jc88e/11z/ziRofZ47MYfCan3eg1Wjmjx6ja8Pclqnuev/MnL44euHesbHJveeiG4QaXyejMDe396WDJY6iue+6unxw9euCuF0pG1/k/uGd60W00uEszvvfD6SWngcjgrehc5rsYXwbBh5JJ79H1tnvae9kw8UFFOw57vXx4Gpz2JNoBehgr6ABJxvoIKHElVMKQONRBNwfBTZLDDPj7sveBp3d1wLc6YIfmbeJGRSa0TNaSvsf8CSYHCR+yPcAltZVdVXM/RZ22cn8VSOb7wH380x1Px8l0eEO2tB9rkkdgr6RrkfDZnS2w5ZewF4RBFqXBEPgNLGK4ernPfeNbM+QP/3h8HOENGZq4Bv+D7q2Vce+f3+U6PONbid89Zr9bSFQXOrkLa1E36IyuhkQoq6+F0MndEKpvAiRzAviOmudeF2pJRM+wEuE4Y+3pSWS6u6yqKflcd1tDx8x2R9ETiA9m8t/y2dtSmakmrZ2PuLSm3oZUe+Ml2YYNAW+7q3V6e2P3hVYP83Zbx3eE7EBPKXVhZ4c7WuhrS2Z6Gcg2xTui3kSmfdri9uZSua15cf+URLK7L9pABhI/6WKTtZabCW5Cl6AukvlLMqLfA0WskfRqiljL1cUauqT6GJoGN72krJsOYf35aZqnKgFeknQOBq5xfcuF9IQrODFFp5mY8zkn061VRT0eXqUTnU+iFzCZ34Jr6+APHhFFDqhIopBDnCn6Buba//Yw8KU8R9DzjyjsnKQYMihO+t5kPWEM2c5EppGJTByvBbt+h0Y/IxyRLmJm/XG9PSYG/EE/UtviZjGuj66EIatvJQhb8JFgEFdCv51fCSIm/AHqC9a1KLuYPkm4AKRpbqlDGAOMRpSHJMy84nTJEUAzTz/y+11CQ7Cn97YXL3hh287fbP89vFl+XlvORhqz0/syM5KqtYHsjS/dHtI53vzl1W/v2Au1d7wD935YveBa6VpZLsU33AMd6/on8va8hHVZPbhVMgCdV4XUWo1OjzXUH0sWJYicHgJGp4FaDcl9ZbSF0S8RAohDCHO1KDZstSwwqo+gFyW9zmfcjynrc8OfH4M3Eun8XoWMGkl/RdROJcUOIosxiPhXIOJugSZS7LxTmzBRdP96aj0VjNAoKfYIhBvgFvn9e89uE8WVTFJuDbDLMqGz4b1/v03BjW5q65HcdEnwlOTXMz4mzTC36X6qO6L7tZHt16rcgkrr5hPw5xQftPAHDycSgGCDZLSogMn9MvByXuQlOGCz+9LCG4aXIUEF6E1NoIKSLa+W1EtBhTMxoeATdbZI3CRa42Q/aNDHqONi2CysBCHOuxKKOnwUNfIroc+GP2L6xGnYkM7U4yy5y5hu6xRMFj1tTgdia6EClK2HNBBZ933v7/F3Lcj/YGzTsU3bf/OdMXk9TOnTnpw3WQgkejMzEoGA+L3ffTfsPfEvV7916TWyfO9r8sXj6JrN8w7/aEHKlWm/T/4PggwQvMPy6CrVDkyTbZIREEdVRjE4CM/cBSFWjWD/IeZi5GWPwFMPrVJUxc+qIFdRrDkCLyxl7Ogq+ZH5F6p2yPfCxQDKe079Ch3DcGGAJIV+jcXipNhl8HuRrp6PsMo+jrKIRriqfikn4Z6do7WnQ3TsZOeVzDOqtX+vqH5C2t2ObYwBLAvawMtSUZ9JZjINzLXJ+5NPJF9MsutjL8Q+iDHaWCrWFpsRYy1q4OTVnJMl3hVC1BfjndQaQ4o/pzSHrLs4BCFk8eVKP0vB1EclMQpNgSPBUBACNXEL0TcWRKyuo7RJMkLjh5ZA8BJfW80r0Z/zQZ/3TixLLjOU2zseULwIM5VZnynxK8nEDYm9S7ywJ6acOWUPlbXmNai4b4ItW+DWLTByuitR5IwNAkK5WKoneVPXMkPVs1Bi9IC/RKGUJPu6vRb5r2ZXr+yaGrBs3rzixE0rb+4b6u32Ckmrr1uKZKwm5u5qbFk3tt80CddSzHH3LHYLpliMSThXoUtW/fAXm0rnZAoz3BEx2GJ2GWzucJN4kUJzzXjse/DYi6AFS2IL0FhCnIYPsTlt3XtlTTQe43mB+rAIgjfGhwSBg0a3N54qWjyZouiAovmIJZlIcJxFzYdCGrIfbp3H402nJCxRPyTuzMSW3Wpsqbut5PC4e+9sha14kKe0fs0gV+qjPH5GMGw60O9MTo6RsVZcUPLNVlc5bhObxJK9JQQKzlwIutzNJOZV3oU/FHdMxQWltp/tdDiIiitYkSwo1bLz4AvxSPm03W0UJBZHl+ya6TNv3Agrz+0Ql7f91pJqkAOZjE4tVyHjd5vtwdYl6RAjVfeu8JENHJqkcwXaft7dD261cF/snJvnUSzGRvyOs3Dho36/O+myWo32/vz19TkfJDD/gG2b2yXHW/9tn+WAADj16T7Lyw2bDUjxSTbUZheoq7LB7irVnJSJK7LkdLhKvG35pLcyY61t08h8XqG7bb7qlvxVp+SDE07JzD98dfcF6dczbAF+qFqI7dnwITVJVnkEHjyo8xofh/fA74Ka0Vozhs/IS9U5f34n/lctpF/4X9E/FsoD8G2sGPoBL5lMZpUfuG5SmU16rJ7kcmOFAsyNnxjjjhaa8nEz43SE0MSOUqKEYdYMH4v1N0eckYzTl7M7yhvymf68t+2cDYUOW8fMs5KBdMBs57y9nb5Me6R5/ZIBJdfsqcex4XorKmNe6HkSMMwruCcb8P9rD6lgjvtMye5K7NZb5Rh8A9/LKXXY9/7rOux7f/+NqmGyDgTfVOfPk+8B8uNwYLKO9r9RRwv+8rj2tDrcN9apTtThwCePc0odDqwBi9jF7Cxs6VuwHsdjTS6HuUc3mAZmgwVgGTgPbALbwS7wa2nV2o0jc+cuWXjxt6d0bL4w2bB8dWxoulHbL7FAi38D4VhHQyzW0MEsDJTyDo7zBGbN/NbWrSvXDPR+Z0dz4YL1Ntec+Ujd1jUf/0aXLgr5Fu1Yv2jR+h3MmqjenM5mxegakDsx1pobOz5GdI9cLscdH+PGsPKBj8bI4en/9D6YU765Y8r9X7r5K/fjEXAI0XKpWEjUvu21b3ftu35d86XzL39/+fqXz+Nfen79fcxv8qVS/nvk4y/FpmJTjBzJLQX880/FpqYimkM+qz5SgK6YuLf6z/lSoUBvhr8m1+Ql5PMv5ObvkSPmVvyRx2fy68Vi01v4BH4fH8wnD7sUf8AnC7lydTo+uiWfL6Fw7SZZgw8+INX+tZQvZfGBQhtkj9WnmHeFwXYpdp0a/ivzIfM3hkGMjUE61vCR7fusxRcL8VJYrZU0JPQtwxw0STQiuzdSMh1hNJLbkQkJSszZNPCGvXkvo/F6oxGyA3VpZbzy3jt/yECfhxsezwBPt294fBwLBAyhZUvJjLKKOn3WHGMwE3E6igXCvMsJazNddYWfWlv+uEKa3Z6Zw7ROURsQ9Lh74dWRvdLxWOOiTO8ivaibOsz1XGgbR9/q8Tg1xIfstJ8mzJ7lF8FFsMjMxdjvB8EnsBq6CqusAK46xDmMHhbkxt4YI+yHkM5Ee1qop46GChIrR4xxWFww95pr5i1cOO+aa+YueFNt7V64sNuqhu88sHrZstUPPLB6+fLVD+zJXSX/Sn72qiwZ3yC4EryP3+sG4kEO2I7AVZLBgjTIDS1GsxWC3BtvFsa4N0dh7tix6tFiU76lllnOqsivRLxI5F47fF/ujcwy6uwGa6Bog02Cxjg1dGU44OyF53UbNQ7+kuozfTYSfgLKfwRXQjN+Zwh0POpG9hAeDTt+8aMahExGDeM+grY9Ck1G/SCJNIB7Pn60wI23QkyThRw3XsgVx6haDTWKuFBytdKxoBFFlVmJFmjOytZ7/N/qL81rSktPL+gf3tSy+7YuE+9UI3jOq7b7IzeeW+qfY3ohVz57+aVd57O6hIGh7fs/GBakfQnwrUcSIhTtMTIseo9aHQra7UEPIKdNVqsnFAz6HX8V4bsifE2Ez4nwVvE+8bDIbBf3iEiU7CP25XbGbjf7B8NmLQEi7ou1NVcpVugPZhK5IswVsblwrBUzC9I7a2ulDmLKDeoZPRNf01UXNG9eedXoLIfb3JXPpMon5nuyfdmhttSih2e1TV1xNdy1a2bPwm6dqjHSnrqrwe90JIqN5dnmQ/HMzLNL3URXkz/GsLAx82ne2W7JbFIZ2JimpEEaFgId6adOxRoNWkanNmCwHGSxop57c7RaGCUsDnO96tiorbXCjZIN2FBwCuVImeSIFcoaaJt5SP4t3L14pvwq5O+4Ywt8Vm7729/w+H6Mx5djBjCXnyP50f9ifo7JOcSHLXms0FnI9k4U8mBzAGuKqw56QoGfY1rA5gHadph3PmWFVgMeyMrYG9UT40QiY3TgjlUKuUqBG6sUKFZoavnzFCqpebPV9C075HrlZ703bdq/ZeVl3VNGhrNz21OZzqtXXupK3sIM3NjKtgzs3jGzx+pp6irGWjNrSyKCG6leK3+A2+1j5mHCDIO+h/yUWLg1LGxhp7ELWIYNugHQk0Kj2+9l1WrAm4HLjEmICg+Mtkp7uROFSmUckxIkgeAm8LZO0y1MSQkig3m4b9/ggkDjtBWtnSPTNu88+5wHbv30F8udEXZJF1P0TJG+zZfb1l7a1zE0cvVb29eg6kuvWTPpDykOv4fh6sVt1YOYZNBrdYhBxKpiMRAf0iPcpnHMT97EzeJOjBVpZne7Enm0BXrlTy763W2zoi3+xi5mXjWHOvTW8ruAkT+hdHEWlc8pcPHBmEgo4XA47NG7HFp8eEgUQx4jgVcAOPA4ZDyrXLDfNdeF8i6YcMES1p9DXJJdpF+vRzP0MKuHmRjUx1gfx5JhwkKT0AVXP6hQlmdrxRRClgCLOSVJ8+RgTTBBQg0JPG5Oh7uZIdawMn7mpbPPXz39nNuvWzK0cunUhVfuf/Ccs/cKmnxDKb3iHDh1TVs+2bTk3JmV1YsLaaFx/vKOJZ9dOrJwalr+Saml6Cqcc+1X4N5zUKWyUMD7+XN063QoqZuim65jdJQpGNx8UGcwqLx2lcKzJ8COSb6IETanNF9DqLnlS2yctJ4ycR8G85cA/7slXQTuqEjgHKWgb25VQH/Fh5dgsBO7q/fUB8xdzDhwggzJ46phyBQGtpbijUqOC5o1OyoaDS4MONZBnSBw0yo0/TXRkUMsSZdXV2fdUTPCWi6rxPdl4fjIZSv6M47mDXetv+CejeWWjXduTTRHLUhr5XPRmV2M3hbKMOONw2u2XNyy/PEbFy266fFlKx7bt+Ds5gsfvcw1c978gYb334stPGduT2JiTyETYF7DEq/tUa9J2UxCEvm61FijV+fV+9UH1KwaeHk/2UlrOsLaQXd1FP/BXOXEs1y18sazWB4VC3RjmFhf5iVBzhCJrDg0XGz2sUPTO9AL3f0jrK+5OKuaj4WLUgSt7G2Oxcp91R9HpGI4Rtoi4bbch8cuBZZJpqRGUDEsaxF4AQlk4sdLjHqjO6PRuMie9LBbco+4VW63y/o4EwMh1nEwyQKSHl6DzaXuIhaU3dVjGOyVYpGkFMXDiznUWJGKrXgth10Xg0cVD7YZaRJdKmyxI5qr0MlomjuN4f6TJ/Y/uSXLl6enXU3FvDOs84ktQ6t7Zl1yVrq06Wc7Pmwpyv/U9J0HL19VyEwvBbWebNzmbu9szwbSM1Y0Sxu3XDGfJeuOQXk9czXziVUDjKdOynuA7iFgprAv1+Kjy8uYx3C/9cAMZkhWE6/L6ZBOo2cZxeoj8HCYjZwmrJE0jMYAzDqoYjV6BYG6R8feLGABQHo6Wq2MjRZrTLieJbwMGQFGmLPXrJH/vfop+ofvs/IWeDMzfvKJf5SXwbuuY1bKz1T/htuZkzczP2J+i9tpPvWRfD1pJ5hoJ75em+O1qcFiijvt8gXMrzDu6EFJcumhDuBfo1atAXoNmYcMY373OIwCHcWZylEiZ8eKZNN2ztY6Rvjd5AziRrhGfv++OfUZRPlGtqM2hYjf20dzmK+yqoHlCwAMhxAEGDu7y+Vau7rlG5hHWatdAyoAyP8IDAchsCgNp+u+5+H6r6jWcmqgC+LzU+/jQX8Gn+OGniKrc+SeAsa9H9K+Geh54NS/M1fROsYvyHktNzy+bqLXa3nV8XXzV8cGn/vx+b30+pLXyHktjze+blHarMyJ4vMKPa/Ff8DneYoTZN01rtoAZoFVYK80czE3f/5srq9NynMaCIbTnF7vGeG48Lkeq2U2PxvNTgtRHwiHsXo9p7Nz9tIw5K4YFmarl16eGbi8XM5j3dqt0fM6DyaNUXl0dLS7SFSe8e7R0eroKCEPDJzKsTGMQKNHyeko8fzAisVRW+sJSjQ5yvaJPzaiEykMnfVSTgr18EGlLpYQkRuLxhAzYeyXCWMwM0FYTJFMuZSxUTUK8zZ29qWsv61c/Xsi5WDk9xh7UpQtuaKb3blTaB85Z2nD1OU9ojE+2NdqK87tjAx15tv1Hpva5dbBS6uLcK+CXqPFWGic0hFQMVOrq8NNUSuMxaA325NCm6o3pnsavCgWczb0ZdGmlUuGtowUgwbO49X5ghYWOuOlcKErIzhiFocHBfI98Vd+pNfbwmHO67QZrG5/07QGhUY5ANSzMTzWYPv3Pmn+haFNm3atPy/UEVqp1ZpdlpXpkMcjhgYGVGvS5gUjI+YQ/s3uFnl+F9yVbsons+vXDw7uuiRrCV2xZmXTLvUll7csubynp6MFJuMercrJixo3gQ0BxxngKdbhk8Pq/wR8MA1hUVzkqscU5sZVcTFNncyNFmrAin8dqL4JbqgOtxoPnJhPaa5zyKCSOLALtmQZBYL1ctWfGKsoyLl40s7IH7D2lCjH4yk7K3+AwRmXjfmyh929u2frHedIS3uSOmvL7PVTp2+fl3eLRb81HceWoFFnCCbimunDMfUj1x0qn3wOQZ1HcOmNFpM7IpiKU3zsa6KUDWBIIn+jlCSQTUqN/q85d2T68hjSc+dds7zoDIR0+lDA4c/3pYK5sFXnEvx6jrOZdDa704DE3iXN1+usvswsP3QEQkaL3+syWBxGtmHqgvT3APXXIHBfheE+FSwC28Dd0ty1q1Zt6wgtolBfRKG+dHFIBdKzZw6Y+xWwX4TBvg1uo2CftnTp4rnZkOWKRU2L1XMv7zn/8paWnv7+jp5vhrv1q5T5JcBzo8Vi9Rj+PAPy+POboE4B/RWwtyjgplB3uYuwnIUtkxIxCCNfC2u1uzEhe8UUgTVjw/CNJzIOeizGZGtj0afevRuhoYtvGXJ2zhhJWIqzNkybMij+XP5EY0TQZDE4winn9FlRlfzp10A5IWUJFFlPuruRQLVByrjZWMyX66FAbuhOe1QT5HzWyusXZZBFiOpDfrvBIM95Uud02INuh85sN6qzIxs6l0/ANuBz6c6ALZFfA8yblMeuldp6p3QBrzeXBkI4TGxeYB7RQEuWz6Js2srp9puheUBsL1sCAWvicic0wyuyVrVOzWv1VCHCwCJJrXPdR8fPZKQVQqbU4iA6Pvx/WSkIkrv/0zgv6Fn5b//5CgIKfW3sF6b7v7WWcPXJzm8KCkN4ojyg+gyP34XgBswTF1zO7dx5w8UXcVksouamOZ3Oza1duhpMmTIvDWb09m4CZI4xvM9t5W+ANxB5Fb744s7OG/YQWTVXuEG9UVyx2LLn8tSsy4vFbOqbBNbR0ynjqzzxtNGu88XTeSL8H2GE/xVY4NcQDvum/PH/J2tEma+FZfWNr9IRFoX/Uwzym+MCMdw3cU6EdULARphPQRDba/dI/U6nPxwMkLCQfAiF/CHkX2q1OKxWi8kO7Xb8rdWGkBEzTzRgNDuMRrPZotcbjRY+LAb3E2p0mYlGJxmtdqMeafwu3qmlmFEYpb/dRF+pYLyA3lzRkyNMdA+X4cC/7CE55yAuIuIyV8GF2p3cb/aoRkfNo3vMo/jbSq6SOQsaP1RJxdgCi7CWLYdoLzlowAVCTqsZaJXvax2Jw/leuD7an5ZBb1Gl7bl+5x+gY6NDMIl+QVCfs4Bxn3xiZrcgONw6B3c7XCe/RWWJA3+8zryOLfcG0ALmSzlti0oSRaNULHpaw7UYKB7eroSF1WnDYnNzQ16081Z9gxjiATW+yMQoXd5uJRr/iVFsglFaGKcGOrUgEQmz56T7pZFQQ26Ch2VI7TR8SHddKfsNMxCVB/es7dxx4RW3Tll786LqS/FSxGKOtCThj+P5gUanPdmZ6kg0zpq/+bwI83qgbXH3/ItcyLZzXfvKaUlBHyim0d5MKagT5KFgsV9MSDlflW/PLFm6ZhuNT/wxyzJ/wPrtgORLAbsdw7LBYuANyCBhHdesFiPptBjBsH3U4bbbzaIba/aYgG2thODJXFyuZh6P4VMyZy9kGao5kg5gsnROrv0QkqUO7CybME6ZvXrK8IXDiR/c0jR/ZFCcfXjrlcf2zRzZN3rRtOX9OZc/pk2gq1rXzc73br9n5dG3HenuzKKzhqZffnjT5qf3zbG77L4wwWMvxuMlGGZekMRWjt8uRaOqtAlYknwSJdMqXgS8R58Ujbx5EjqkwScUoGDbuD78xDau85RIXFm5UmDhJSNuCuRxr6KXPr9v1tQ9z15WfQnernFEfNffkThr57xibZxTpaBB6PnO45ec+9AVQw9Eki7Nr15ZeuCiHkWeYUuEeRy3tQCuk2ZZdFCnXqbdpL1Ty2i1oCHj9/p8mYyplAxGaxnk02T394Hog1E22qTuUXYdhtVMRp1RF6Bo8ul0PhPjKIhJPo0794hDDPJ+fa2PVrrGMk6XWMgcUQWjIXeixpXHinSyrTI2RiZSKZgmk5EjkpATUfN7EjNJNnImA+FBIdVf5FlRNCwfymldYmhK5+qzur2xxpO7m9p5nTHS1sicKxhS0uLOmxDPNQy2y10r58v/Fs14dBg1u+TnBC7SFEE3RnMhsyC/n5/VEpoYm514bBrARqlFw6pjIkn0FBYZtagWTdmoy++YGBWaQ0yttptEyMYhjLOMvUGM8jE8CIdcdt6pSPz6GNRwlAzAUe7Es4ogqnBj3NgY7Xwz7Tuj9L3onOx1LQk77XZq0XomkWCC5eGi3xDpbKo+m2qJmklXrMwmwZwbWN61B2lXnyc3tgw2OuR/T2IrRhCMoQLZmtAUMAjyR20jTc56TPCP2eswzZXBQilRwgTnC4dgKO3weg0OR0uN+BIeP48VHqtabCiXmxowAT7isIp8FJNfcbwwQXzHyEwPpT8qTStHMXTPpMJarili0NHdb0H4dRSpjXtah1ZK/RfMyqQLwpKm4NRg50xk7pgy6/jmm397ff/ITc/v6F0+veR0B3VxdFXvhsFU9/YHzt99b0lIGcxvFVPxeDr/BzEz84qDazf/6qa5NpfNE8V9xTyVfRXDtRXrcFlBKBY1rflYJh0It+ZbUWursd2mMzo0/pqDvjEgAqCJO21RXnBgcD6a16mLfEEzoWTQT0K4MIfh+caoAlAiWd6o4baSkBvVZEMNe51kKGge7smz06END5r4UqL6186Snp/SiOKN5aAWXqEPFlNIyE8Jai3hJqH6fkPJr4Wvyi+niwG9IEwZRHsTxZBJwBhdiMqfQi5RChkFwRQuxqvbMyW/Dh+HCiLMEZi7MbPqxOPgB82Sx2+xOHkncqY1ZkTyo4c1jMbEURZ1CPl5qD9tDo8IkDdGm/LYND+NHCe7gDqrv0uWw2ZLtBxHZKnNbAw3pwRdoIT5UWMpoBUEbaDUWN1OWq3gn/fUu0wTbksGtEo8P9sGbb44VIKjp4EU3x9H8ajoNBkyqCbTcGOo2nwU4xfW3CpYUbbXm1DXwJrrClktMixt6Geos7E5qCssunTGgh1D0d6SrzFit1gtGaHYZk10NTCvC4ZQKVl9fdqGmfGMNCPYPWzj0x5n2O/SOaOz5qA1jWW/FtTw6D7c5k5wSBqJe0OlUk50a7UmN9eYyw20c472di7X3t8Jh02ws50zWUxLYacDwk5LZ0c7197c3N4OVSoLB6G6kUsTelO3t3DaRKzEl0XcSUkPVV6XScsr5h7WW0aJ1iITbBstQMwxqqOUyIjqgnUVbifWTkbZ0T0qD5fZo905CisVrNOw+IwoNB6OGH1kyQeruhh68RAzoa3QeHxnspoJiCoJjcipmbFAlnWJ8aS3+uqUrMv+b3FjMB+rfh7O8RZdcEoeCUTawFQj31vEDGpo3mppw+5AzInRzuqy8R4YCfwJ4ydmQ4ZgMYn2RgsRDuNquDEgPwSjjQVHwC0ITGDKwq51Nf57GI9vGHRLXh6Ew5roGUgK6wh6OOwVMV4QOVM9ehqOUmOqOPYNiOqqC5XrTl6Vbo2YrbEpCTS33J+0ZIqFoQtmF60JwcQXRbQnW/ZrMMr6y43VDflww9CaNoqz2M5XrcHty4LVUrMJYkTNeryNKr+bC7vyLuRyxfMN0XjY5x8AcRjP+twMCEd53GavxxLWY0xuVFCZ2IEYtCdHiYXiJipatXC0Jhgrx4q4qEqoDX4NkxBIAnerooJOshY781P4i1Rz2GzmC7Hqvza2ho2sfIcgP6AemiX/cGqvIdzSAJ/8EGO63peLVdcRJlIDydMnb2M6q9uGJUHoH0aXxgths1A9pKzpf3rqfXY17m8M881Ws9Y4wGtyGmTGcJAAbAIQW2qYYYKAGHNZBgRPwOnhXQFLFJhNJrPZpY9pomodr6lR7yiHzTOidLeS3CsEZseOVo9SA6xSqRytVOiqNZwAmVrJ5jvJRRNZBnMW5lZztCML1/b3xasZc6wrL39vaq/gjkd4C7wO3gZv5ItxhyD0TT/5C8ZdPSSUY3bcs2notqgnyKmhQPS16afeZR/AdocdJECPFAPSfscBx4OO4w62h8ReyzuQw5GyhIgVIo3ood4rErviYUFUGWprMRVlMaZCl2NOMwAJ/1HVzDnF8agLsQ8M3/jylZe9dNPInFvGLt06dsdi+X8npq5ozS8dzHk7zx3sWtkfgx+ufeKGs4f2Prl1yy+vHR646l+uuPCftk7Jrr3/22fdffmcrm130/lFYhuMYXiEQArMxsJZsmBkEEwZXq00Nm2yaYGJM4VNjIkXg0FtSrTydsLQVVpePaGRUMlVIxgF58Ynp4RqizTChB6KNZAJJRSLqMiUdPX1RJk39wyjxKwbN/c1rb3zgouKi9Y58iPtiZ9iYjfiNhGGim7pLwr+7jUzO9cNN8xctzY7o1DLL0P46F6KVzmwXWqNBWEwKkSXhoKOUCgoxELhcCjkk7AeGomH1VBtifExFEub7Lhz0BQXg5g0c9jicRLhHArjvkVJ54jBX1D6VxyvrzwdrYwSpYSsPpPpL2zakR2xlS/3l+JczSiy0zSn2NCndhBxFj2ILR3c62QpbCKUhBKbDqwrXLT+vdmz5J3yR11FaUHZdf72pp9min49qtHV7ZGGgFEQB1Z1LrowKh85nxHgAzNjHcPJyrmUl2AcZBZiHOwHN0nzA54YlhaWmCSBjs0dKNwhdezvONBxvEPV0QEGSk3Y9pNAuAjJij0qFqVWyZnKWaDZEiIr8QGnOuAKoICqVUwVCtmUwSmqzGa9iq5uUB2trqlVFGpT/CepSj5OVDV6sqUVD9KY4rFhn1TLylQxpfFoQqybTNgr2F7PKsooyKGeWVyya6hr6UDB7g0kErauOee1z5tXmrt+07pkIGJTFVbuW9q9pL/J6Q2Z4wlrz+KtfcvObhpZs2HNSBN6onfL2VmXz9Xgk+9vXTPYMNSdac/EUkXRVy4VvX3b5uYdHkc4DC+ZtnWkYbAj35OPJ/MDK+k4BjFNHKL28nKpObggcF5ge4CZHYBdAZgLwIAT7IFQgrAJwjCEeMQUDcMCnBwWK0Hg0og8IRDOxFvqGs8bozU14wR1/uCUL0Wf/ZKGTlcFBWuEOZRgA6Xh0jRDuC1bfT4xRbDOzU8r+NkE8330z+mzusRqItkiWDBy8BiB3kz1zBZhSsk7+S67Dbc/gW3fqNPpEfmEaoDj87zEMzyfIlm4kCdtNzttIM6LRB89GNBhNjSmqKEwd1RhRdWjVNrjVioyQ01ZkrWucDutp2lE5Qi7TSxHLa88d96BC1q7RpAwvfOinZftMAsdjXALc4iLdzXKK55/Lrd4z0L4WWdZELqmyuaLL711H/xJujNhE2jO+3fVempHXiv1RaNNTe5UIoVSybTaq/VpNL5CQTWQTqZ9HjfP+zjOrdPrfQ4LRBZosRjSbp8npfWyujxvNYMo32QJk45pSMdGJ+a5qWgka/EYY1u9OYz7HkLLViw9SCkpw6KESJAKvkL7bmbIXraJhI00YQCNs8EIp53W9Ru13i7GY1b5wcSH8l8S8m1cIQxfLSSN5kPXtpm9ITEAT3bndcb77zPqu5tgH8Yzq9CSOvlrtKF6C7M7JWBad3itWUHug/03xnI+rJC7XcZYWO6FdwQLDj4kTORrZCPUrtxLxkqdbmhYGgg5Ag0wEIqEAmr1dAgboMHUYIIDBpPDYNIaHDU70wUCHAmmL4TCAZPLoINqXhM908ak81t4IMgUF5lWJog7tmdyXosMDvfm0T1aLkPOrbCVTmVNKnlQw0xOeHZChqZ9dtYMNzvjteoaO+HC9MrWJ0xCR676WFNnxPgJ352Hfw+LdpXWdJCJB+LWQARrcnMXyG/Jz2eaQwYsBCAXLcU+gwda2jHDNlq0Bp9Nfr1OszIeDysYkeJatUZD052yeocekd3SS63AYQVWq87OmS0WkkzWSnqsAaKO9BgrfEchnUCgCR4Vhk46SebO48XavAGNSEuWjS/5jzm7K22GOH+yCy39570/dIc9zJyZ6aENvfLNzA3bvwVbKIxQTfdMgm1SPgGSyWDa4PPr/dpgQBfQ6bU2pPUH7D4ey6q0QasXdQHRr8O/UauDtxFBlExG6zopRk4MGMWzdJzDsojOPr9J5j44/LlzD4u1oT1E+SOwmNRX6zvh6zprECrbuL+ktx44MKm5vvjimbrrA+fP3wBP019fvHbh9fL+ug5L15ix7qN60SaarqvFY2gBZwGXhIc+lQo5JATTj7FOZScz2cetlwfIHC2+f6cSrwCx9XgFEafj9NgIH7Msfe6u2nO9ynMhaGiIRCSyQ/z055rlATIPhe/fXYuDsJc+F4IZRbNv8rnUZlXdi++7iu4B/+DVYeWpcV7rxE+NTj6V3K/orLQd19bawdbbIYoWIgoSZ7SDymF6/77aPvVr6vcPDKhU+P5pZ9xPcZe259ba/vCPQK1Ffidnxfd7zrg/hO5GV6t2cxpTGzwbNdI+bUYPoTZa1j5R1o/LVtCyjomyAVxXKeucKOvG952rugKXdZ1WdjdapdqGy7onytpx2fmqy3GZNFHWiutupGU9E2W99B3fwWW9X1O3b6KMP/VHtAcdp/2Ye+rbtGwLhk07LWufKJuKy1bSso6Jsmm4rlLWOVEm4fvWoFdoPybK8H2r0dO0H/WyDlx2AXqZ9qNehjEZnU/LeibK+ug7xmg/vlq3TylT8pBr96qGwNngAqktk+nLJZNOKKRzTp/dlPbl8O/gvLPOHuyztPPtqL2rf3Bqb8ZlT/J9zrReCEO15qyhdpHsV6uOHu0ujhUmpBWWxGRm4o0xZXKPqx7jjnLUXidsilg2tZVUmt0RTe6hSHxd+pAsSijKhnsi++zpWcfVjsTU3h6hcagjrXdqXYkwzTCi02X8ycFGmmKkzWdVGawm28CsQc8lBkM/TU5emGo1rLy2c6FLJMlHkq0CF8h1RPrvlG9u7o4a2VhMG/augXddGAzVkpAINH6xez1z2MvbTRqdUc188dE6ry8RjweT3nNZV9ucW+Am8H8Bd8UleQAAAHicY2BkYGBgZ18Xtkm7JZ7f5iuDPAcDCDwykdOG0f/a/7kJMLBLA7kcDEwgUQAsggn+AAB4nGNgZGBgl/7nxsAgwPCv/V+HAAMDUAQZ8KUCAHJ9BQcAAAB4nO2bT0hUURTGv3nv+pIWMg5TITpFRBM6YH8JpgmUcTQx06yQiHZBRavMTdKyhbQwgqBF64iYjS7FnRi4aNW+TRROC8H+LcPXd968QCrKgaFJ/H7wcc6999x7zj0zzGqut4oSiFemqvYC1Ua/SF3x8vAcMERNU8eo/dRxqp8aZOxs0zKSTePI0Y5R7fQ73Tt0B3lcpHJ+hmNgN/1urmV3zKCTcRmOzzPuBP2sm8Qtrg3RP9IMpGhTHFuuq1zL+TMYoR2lHWXOIufPcTzA+rq8crhMv0Q/F5QxbPNRzZM4xPizzD/GPZajh+e2cq2V87ui/IhyJi2P5bDzmbeLZ2Wjc1iX7bdabI9DuMb6ZoN8oiPqW7Vns24Cc4jh+sMfPs+9E/fXejcc960H2xz2432ja6iFxPj69MYxvxcF6mQ9c9h3+Ze5MpZ+Gl+uZ04hhBBCbG0ST8KFRtewWdzK1qlVCCEaSQLhQjOVhH43hRBCCCGEEEIIIYQQQgghRP1wi7j+u3n7D+6/rkWIrULiaaMrEEKI7cr6KyDM0H6ivlCrsT5QK9Ra1W8c/lsU/ZsYpu31F5Hx15H13+CwvRvyKyj4X9Fnb4dcHje8xbBi77H8eXTYeyzu6Y/i5tFu77Iszt6TuDl0BNeQDO4i6aZQCB7R5rHTBUi7EkbcM7T5S2jxZ9BCf8RVkPYuYY9fRJt7jrStNU1xz73wo/uMQf8b0lare8C1xxy/RsbdR8rmggPIRGtHkXIHq350r6XomVTdsXo2HWt35n3/Fmf3raUG69Uf87JvmznHellL3lrY+FmI+uC9wF7qNlWiBqieWAUqTxVjfx81QfVTZ6jeWKepU1Sf+XZm80sMNfpeQgghhPj/+Q5JIqBRAAAAeJztwk9IU3EcAPDfXmv+6WUzU6Yts7lkjmXbe09btt6ev5/Wpm/Pua94iA5jREh49PAYEiExOsgIiQ5DImIMiRDpIOJRPIQHERHZQURGp4hHdOggHXIZEVmhhKjw5fMhhHh+SJJFE2+STHFO5WZO3DFz5qGTqkWxPCoZKNXKbGWb5cunXvGTp3MV9orUmafWs5V85dcqvmrq3NvqFzWuGsPWWdtea5wftt+9wNdb6zcvzlziHYpjvfGZc+VyrGnD5Wg2uy3uvEf3GFeMq/e8CV/GN+vL+z4KRHAIbUJB1MXn4qy4Jn6WbJIkjUnzRa3e1rGitmzRtcfbXvpD/qnr2qFLHpDXO9oHb3j3aOKnhR0BghBC39UdCAmhI0gLDAZGEUIIIYQQQgjtxc30L7bQUSJzCB1jsqzL74JyUA+uKm6lX1nucP6nkY552kJlOkrHaYYu0Q1q0C+MsFJmZTbWwFzMy/xMYaFOaxfftXUrc3syJITehPlwIvyp+373ek+8J6cSdTpCInrkvaZoWS3b29S7GHVHU9FUn31bts8oiiX2IflH6Vhul7m/WPnNh92A25e6Y8MJLeAHCioMQBwewDA8hCcwDhOQg2mYgwVYgjwUoNCfRgghhBD6t2894jyjAAEAABJ7AI4AEABZAAMAAgAQAC8AVgAACJsCqgACAAF4nLVZzW8kRxUvZ8b7lXVIYImCbK9fPsjaYdZ2diFLdsXHeDzjmex4xuoZ2zEcop7uGk+ve7pb3T0eWYgrQooEhxz4AzigiBNnhDiAhDhCDhy4wQFFiFMkLhzgvVfVPT3jr9mNiDPdr6pevY/fe/WqulYIUc11xYzg/2Zeeu4NTc+IL+T2NP2cyOcCTefESu6Pms6LW/lFTc+Km/m6pq+Il/I/1PRV8Wj2qqaviVdmB5q+LkpXXtb03NUbtwKUPJPPoa4X5n+g6bxYnf+Q6VnsvzH/a03nxVvzf2D6CvZfmf9M03nx5vx/mL6K/dcWXtd0Xiwv3GX6GvbfXNjXdF4UFiTT19HJ19g7omfE7dw7mkY5iI+ic8LIDTSNMnOfaXpWvJK/p+kr4rX8gaaviuP8TzV9TazPljR9Xfxo9ieannvh1pXvMX2DfF/4SNPo+8LPmX4e+7+48Imm8+Lewj+Yvkm2Lc5rGu1Z/CrTL2D/i4tNTefF+qLJ9IskZ/EjTaOcxV8w/SXCcPGvmkYMF//O9C2y5/bzmkZ7bitdX8b+W7cfazovvn5byX+Z+X+maeJX8r/C/H/RNPH/i+l5iunS65rGmC6tMb1I9ix9X9Noz5LF9BLzf6hp4le63qCYLv1O0xjTpT8x/Rbhs/RfTSM+cJ3puyQH7msa5cB3iL7G+MORptF+4Dy8xn7BLzVN/ZyHNxX/PzVN/Zx7Nzkur35N06j31W+IjwWIe2KdfyDaoickvreFLzz8xeJEBNxTwlaIND1N7HeYYxVHisLFPxAG9h3i/FhE3JL4lsh9jE+bOefEDf5VsaeDI1IMsbfJGjzUneiqo4YTlD9AWYCyfZTrCAtpC+kAx8JUF6QerIv7SL2Zth6IAtthooQAeQH1mqiHZFjiSPO+h60e9tLoAO2MUr8IC4d9cc+1p8t4gNjAdgdHqNdkNMZ9VHJ87SmwlgGOWuwvtbooe4hzQ+4ZIJfN6AH2JzGpoU2EjsPzPMb3Ec+XzCFFH3US2jY/QVuU8AL3R9hD+AVpFEd+0HiMVjg4M0IUKFriY7i3fm8d2j0J277nxyeBhJIfBn5oxo7vrULRdcFwDntxBIaMZHgs7VWYuzF3oyo7oRxCM5Bem2bVzRN/EIPrHzoWWH5wEtIsIAXr9+FNej0ogGG6QQ+qpmf51hH2vuf3PKgO7Ih0tXtOBG5WTtcPYcPpuI5luqA1Io+PSiHyB6El8dWNh2YoYeDZMoSYPKm1oe5Y0ovkI4ikBNnvSNuWNriqF2wZWaETkIusw5ax6bjR6hxC0kaE+owliIaOsYEY9jnDRNvpywgaaIjh903s2MAxF9EVG76Lz8nl9fASgZAKALGMsx0OoZ8mzgqK1JF5OKEbSCMsbztW6BMMK5cZP9I16QYo4/c4L6M0dx5gntDaE3syjAisB6vr97NalI6RhnH5KJ6lK+GX2aYWksnLggqRzUlPy+aIF1j3mYrYKU8xf0yIQ9OWfTM8Ar97fvaLp9YnzpN1OjEgUxU3WcgQhXhYf6hudvHP0TXkLv5avHY9BFfiLGVQyJCRVKqGe8wf69VeZ+Bsrg9U2d4W72Ic742SCXjVbobm0PEOodnt4tKAu9CKTc+VJ+hD6OCiLMCeY8W4QupmaEsvhrffvU9CTqUpVaoBehNwXVIVqsu2xVxxD7gqAgf0hKugqlpxWokTbmAfgOVLhlayfzbzBbpiFzhVPNYTMBJqrqWlJH6bLDvgvO4jV8xjNKvDdiQVeLKaxnqGqu3hqZ5u6kMhbY+q+Wl0Am7bOIdiVNCVnXZQpbeQ6pn0wOHFMWScLN7rzsJsqD11eBd0eb9L9uZJ7H3OoxMuOA4WmOzucrZ0ZcOzYpvdu5IMD7kQxBw5K10+Z3mQaD9t16NMDpAnypeY9SULM+T97oTzx0eUPN7jzXM9VblnjmWV2qt9/VReKZpODYE+O5C1x+maVXKIk04oF+WoOmd5OjIj6ckKcTTKIZ9m6CziaJxX01NXUqa6XH5d9jRBejyzCxwdk2lb58Lpc8jkaljm8xj5+lCs4Z/k0ko6jvi0ITmyJvYRSofIkYytaZkfTJxtVvQKHlWMKEUtseZpTo9TntZgYUJGPZEBi2lGP8E+FaskcySfdF19yhtl+EUn0CQzzz+FJtHbSVdQlNl7VdxVNkit75Bz2tPxL7DfoT4hqhpEFcLkGKhYJ/ms8ivQ+7vS4KNUdSL00mwxxegkPlnX/g/xSFEy2XfCztE139Zr1kLpfb1WRhst8P7o6rxZTmw8P76C9tCxszhGfCWDkc27jTtWb077eIE8rsIOz0u4z65yhYkql2A/OdvlA5Mz4Xdi1+g7abRyRjtSEsMC132ftXTTtsxkCNUvFaEIpY12WmV1h22RescapLHM1hMVwzUd8YhXipvakKzt8VyaHtXsTq+8zO444zk9QmLIOPafMY7JrkDfcZ5GRmYssPlJOke4PEEOK7OHxBfUZLUD2OxBsvM9PFXNTZTqc+U5++tYnSaTHWeEUbKrjXDK1pXxWRHXCxWvjvb97P3XPCeqYYpApM+oMa9hly2g8ezu/qxZkN3rqqLMHE1RwdY+7p4G99SwD7CaGjiyh61N7N3EnjvI0dLjdzhi+7wnVZFvl/c7JcPAZwPbB1zrKgK4Ta3HyN9AWTS3LN5nHWWU1mJOg2VvY28d32XNRzNK2LOLbaK3uBoqfQ2cpb73a3p/VJa2sR9SD8etqrHGxLJtbBkov6pHiyi7xvLIftJfYbqR2lnRlhYZI5JMMktoUZ1b1LuL7x3ka7H+IvusrG2wDxUcV76U2QLSvKp9VXyEz54eoRiRfXX8G3lVZAyqbM0IvxK+d9Bykr+Fo23eKZo4c5M9bTF6ZY0ZeVvn1sgrFakSe0OoEgabSG/jbyvFzuCnssXISBvHbp/HR1zKv6J+lhi5JrdUNErcanOsaLSgY2mwH5Na9zkTy8xVZI9baYZUOHuV9Ul2Kh3NjCVKH8U2a0uS1XDBGlFSkvFdHenTuBDqRcaE7Gqlms+TjN/K6T0ERIMgcB1pQ9f34lU48AfQN09gEEmI6Y6HuiH2wQqlGcsC2E4UuOZJAUzPhiB0cNRCFvreNCMIZNh34hjFdU74fie5xYlxIAL8ONVElzQU6M23QKk5QejbAysuAN1f4dwCzUkUOB4Me47Vy1g2RKWOZ7kDmy67Eut9zz2BZWdF3SZl2FHCRdaqyyf6yA5lFIf4Oe343kgBTU9lPWIElh3UEss+3R2EDmq1/aHn+qY9jp6poJIhueOjKnwO4mAQgy3JTeLpSTcYR3QVit6JZqeAoEDEp+d0HLR5lW726Aqj67uuzzcDGuwCdMwIrfW99IotCcNyL46Dh2tr0lsdOkdOIG3HXPXDwzVqrSHnB/oybgUDzIkRkWkk5uzbw7Nu/f6sOerE8QkB/cRHrwgceSxdP1CAj98vEphjN4zk3g4FKOLbLPQdYZA47zA0ER27AN1QSsogq2eGh+g14Yx4YVRRAPid2HQ8gsXkO84k16b3g0wyo8i3HJNyxPatQR+jYqqrSMdFbJZJ4pi/0NKXnJ+ssEW2RIGOisSZfDB04h51Z1KuoFOOrE+GXQdzVekmWaG66EUNvJDIwwL0fdvp0lsyIMEAHYp6vGhRdGdACziiTp0n6OEaOh5J1yUJFG2N0pmmqkWPKtXC0UizEcOe37/AR1oKg9BDYyQLsH2IfLblibTiJMVGmYwLwHZ48T1M0tzs+Mcyc1vt+TEtHLaIllowyhU9FPVM9Ksjx9avmXE1JAOiGNPJwSDhElbL/SII1KqrlqHVrLT3i0YZai3YMZp7tc3yJtwptrB9pwD7tXa1udsG5DCKjfYBNCtQbBzA41pjswDl93eMcqsFTQNq2zv1Whn7ao1SfXez1tiCDZzXaLahXsP1iELbTSCFWlSt3CJh22WjVMVmcaNWr7UPClCptRsks4JCi7BTNNq10m69aMDOrrHTbJVR/SaKbdQaFQO1lLfLjfYqasU+KO9hA1rVYr3Oqoq7aL3B9pWaOwdGbavahmqzvlnGzo0yWlbcqJeVKnSqVC/WtguwWdwubpV5VhOlGMymrduvlrkL9RXx/1K71myQG6Vmo21gs4BeGu106n6tVS5A0ai1CJCK0UTxBCfOaLIQnNcoKykENYxFBFmovdsqj2zZLBfrKKtFk7PMuBfS/fYhH1zpSHz53fckfywGM3M48ukUc7O8XT6yXz4n4auwxniKGSln7se53+R+n/stPn91+bwJ7sRP5ylxSfjpEok+WI75igY9n0LGWXO2+CIlmmL2iLOCCLviSPwbJX2KvdNgNjkjkRZpNP2nsCA7Z4/py+cmfFX+IDvmuE8zb5J/hz/NQv7MUx9z00Tv7FnZmE7j/wR/fin/7fyjfCn/Tv6b+e/mv5V/nH/3cinnzpp+nWV5K1PimPA9Jjxn3qZ/Ibp0Tpb3MdeEAHNoGqTGuGdeEn/LvY5jl87LcNb1VdE00c3yft51/Tlz4nPrf4Z68D9dmXMMeJxs2mW0lXXU7uH1dOemQ7pzzfkkiooSBo2AIqgIiIqAASpid3crdmN3F3Zid2F3t+A5432PzPvD8YP8hzDWvXGMee394ddQG//zz9oVjVWN/88/6fL/+y+loTa0htfwG1EjaaSNlkarRutGm0bbRrtGx0bnRs9Gr0bvRp9G30a/Rv/GgMbAxqDG4MaQxtBGs0ENbuSNolE2qsawxkaN4Y2RjVGN0Y0xjS0aWza2amzdGNsY1xjfmNCY2JjUmNyY0pjamNaY3ti2MaMxszGrsbqxTFEVrbFO0RtrGh8rhmIqlmIrTuPWxkrFVTzFVwIlVCIlVhIlVVqUVkprpY3SVmmntFc6KB2VTkpnZQOli9JV6aZ0V3ooPZVeSm+lj9JX6af0VwYoA5VBymBliDJUaSqksJIpuVIopVIptTJM2VDZSBmubKxsomyqjFA2UzZXRiqjlNHKGGULZUtlK2VrZawyThmvTFAmKpOUycoUZRtlqjJNma5sq2ynzFC2V2Yqs5QdlB2VnZTZys7KHGWuMk/ZRZmv7KrspuyuLFD2UBYqi5TFyp7KXsreyj7KEmWpsq+yn7K/skw5QFmuHKgcpBysHKIcqhymHK4coRypHKUcrRyjHKscpxyvnKCcqJyknKycopyqnKacrpyhnKmcpZytnKOcq5ynnK9coFyorFAuUi5WLlEuVS5TLleuUK5UrlKuVq5RrlWuU1Yq1ys3KDcqNyk3K7cotyq3Kbcrdyh3Kncpdyv3KPcq9yn3Kw8oDyoPKQ8rjyiPKquUx5THlSeUJ5WnlKeVZ5RnleeU55UXlBeV1cpLysvKK8qrymvK68obypvKW8rbyjvKu8p7yvvKB8qHykfKGuVj5RPlU+Uz5XPlC+VL5Svla+Ub5VvlO+V75QflR+Un5WflF+VX5Tfld+UP5U/lL+Vv5R9lrbJO+VdtqIqqqpqqq4ZqqpZqq47qqp7qq4EaqpEaq4maqi1qK7W12kZtq7ZT26sd1I5qJ7WzuoHaRe2qdlO7qz3UnmovtbfaR+2r9lP7qwPUgeogdbA6RB2qNlVSWc3UXC3UUq3UWh2mbqhupA5XN1Y3UTdVR6ibqZurI9VR6mh1jLqFuqW6lbq1OlYdp45XJ6gT1UnqZHWKuo06VZ2mTle3VbdTZ6jbqzPVWeoO6o7qTupsdWd1jjpXnafuos5Xd1V3U3dXF6h7qAvVRepidU91L3VvdR91ibpU3VfdT91fXaYeoC5XD1QPUg9WD1EPVQ9TD1ePUI9Uj1KPVo9Rj1WPU49XT1BPVE9ST1ZPUU9VT1NPV89Qz1TPUs9Wz1HPVc9Tz1cvUC9UV6gXqRerl6iXqpepl6tXqFeqV6lXq9eo16rXqSvV69Ub1BvVm9Sb1VvUW9Xb1NvVO9Q71bvUu9V71HvV+9T71QfUB9WH1IfVR9RH1VXqY+rj6hPqk+pT6tPqM+qz6nPq8+oL6ovqavUl9WX1FfVV9TX1dfUN9U31LfVt9R31XfU99X31A/VD9SN1jfqx+on6qfqZ+rn6hfql+pX6tfqN+q36nfq9+oP6o/qT+rP6i/qr+pv6u/qH+qf6l/q3+o+6Vl2n/qs1NEVTNU3TNUMzNUuzNUdzNU/ztUALtUiLtURLtRatldZaa6O11dpp7bUOWketk9ZZ20DronXVumndtR5aT62X1lvro/XV+mn9tQHaQG2QNlgbog3VmhpprGVarhVaqVVarQ3TNtQ20oZrG2ubaJtqI7TNtM21kdoobbQ2RttC21LbSttaG6uN08ZrE7SJ2iRtsjZF20abqk3TpmvbattpM7TttZnaLG0HbUdtJ222trM2R5urzdN20eZru2q7abtrC7Q9tIXaIm2xtqe2l7a3to+2RFuq7avtp+2vLdMO0JZrB2oHaQdrh2iHaodph2tHaEdqR2lHa8dox2rHacdrJ2gnaidpJ2unaKdqp2mna2doZ2pnaWdr52jnaudp52sXaBdqK7SLtIu1S7RLtcu0y7UrtCu1q7SrtWu0a7XrtJXa9doN2o3aTdrN2i3ardpt2u3aHdqd2l3a3do92r3afdr92gPag9pD2sPaI9qj2irtMe1x7QntSe0p7WntGe1Z7Tntee0F7UVttfaS9rL2ivaq9pr2uvaG9qb2lva29o72rvae9r72gfah9pG2RvtY+0T7VPtM+1z7QvtS+0r7WvtG+1b7Tvte+0H7UftJ+1n7RftV+037XftD+1P7S/tb+0dbq63T/tUbuqKruqbruqGbuqXbuqO7uqf7eqCHeqTHeqKneoveSm+tt9Hb6u309noHvaPeSe+sb6B30bvq3fTueg+9p95L76330fvq/fT++gB9oD5IH6wP0YfqTZ101jM91wu91Cu91ofpG+ob6cP1jfVN9E31Efpm+ub6SH2UPlofo2+hb6lvpW+tj9XH6eP1CfpEfZI+WZ+ib6NP1afp0/Vt9e30Gfr2+kx9lr6DvqO+kz5b31mfo8/V5+m76PP1XfXd9N31Bfoe+kJ9kb5Y31PfS99b30dfoi/V99X30/fXl+kH6Mv1A/WD9IP1Q/RD9cP0w/Uj9CP1o/Sj9WP0Y/Xj9OP1E/QT9ZP0k/VT9FP10/TT9TP0M/Wz9LP1c/Rz9fP08/UL9Av1FfpF+sX6Jfql+mX65foV+pX6VfrV+jX6tfp1+kr9ev0G/Ub9Jv1m/Rb9Vv02/Xb9Dv1O/S79bv0e/V79Pv1+/QH9Qf0h/WH9Ef1RfZX+mP64/oT+pP6U/rT+jP6s/pz+vP6C/qK+Wn9Jf1l/RX9Vf01/XX9Df1N/S39bf0d/V39Pf1//QP9Q/0hfo3+sf6J/qn+mf65/oX+pf6V/rX+jf6t/p3+v/6D/qP+k/6z/ov+q/6b/rv+h/6n/pf+t/6Ov1dfp/xoNQzFUQzN0wzBMwzJswzFcwzN8IzBCIzJiIzFSo8VoZbQ22hhtjXZGe6OD0dHoZHQ2NjC6GF2NbkZ3o4fR0+hl9Db6GH2NfkZ/Y4Ax0BhkDDaGGEONpkEGG5mRG4VRGpVRG8OMDY2NjOHGxsYmxqbGCGMzY3NjpDHKGG2MMbYwtjS2MrY2xhrjjPHGBGOiMcmYbEwxtjGmGtOM6ca2xnbGDGN7Y6Yxy9jB2NHYyZht7GzMMeYa84xdjPnGrsZuxu7GAmMPY6GxyFhs7GnsZext7GMsMZYa+xr7Gfsby4wDjOXGgcZBxsHGIcahxmHG4cYRxpHGUcbRxjHGscZxxvHGCcaJxknGycYpxqnGacbpxhnGmcZZxtnGOca5xnnG+cYFxoXGCuMi42LjEuNS4zLjcuMK40rjKuNq4xrjWuM6Y6VxvXGDcaNxk3GzcYtxq3Gbcbtxh3GncZdxt3GPca9xn3G/8YDxoPGQ8bDxiPGoscp4zHjceMJ40njKeNp4xnjWeM543njBeNFYbbxkvGy8YrxqvGa8brxhvGm8ZbxtvGO8a7xnvG98YHxofGSsMT42PjE+NT4zPje+ML40vjK+Nr4xvjW+M743fjB+NH4yfjZ+MX41fjN+N/4w/jT+Mv42/jHWGuuMf82GqZiqqZm6aZimaZm26Ziu6Zm+GZihGZmxmZip2WK2Mlubbcy2ZjuzvdnB7Gh2MjubG5hdzK5mN7O72cPsafYye5t9zL5mP7O/OcAcaA4yB5tDzKFm0ySTzczMzcIszcqszWHmhuZG5nBzY3MTc1NzhLmZubk50hxljjbHmFuYW5pbmVubY81x5nhzgjnRnGRONqeY25hTzWnmdHNbcztzhrm9OdOcZe5g7mjuZM42dzbnmHPNeeYu5nxzV3M3c3dzgbmHudBcZC429zT3Mvc29zGXmEvNfc39zP3NZeYB5nLzQPMg82DzEPNQ8zDzcPMI80jzKPNo8xjzWPM483jzBPNE8yTzZPMU81TzNPN08wzzTPMs82zzHPNc8zzzfPMC80JzhXmRebF5iXmpeZl5uXmFeaV5lXm1eY15rXmdudK83rzBvNG8ybzZvMW81bzNvN28w7zTvMu827zHvNe8z7zffMB80HzIfNh8xHzUXGU+Zj5uPmE+aT5lPm0+Yz5rPmc+b75gvmiuNl8yXzZfMV81XzNfN98w3zTfMt823zHfNd8z3zc/MD80PzLXmB+bn5ifmp+Zn5tfmF+aX5lfm9+Y35rfmd+bP5g/mj+ZP5u/mL+av5m/m3+Yf5p/mX+b/5hrzXXmv1bDUizV0izdMizTsizbcizX8izfCqzQiqzYSqzUarFaWa2tNlZbq53V3upgdbQ6WZ2tDawuVlerm9Xd6mH1tHpZva0+Vl+rn9XfGmANtAZZg60h1lCraZHFVmblVmGVVmXV1jBrQ2sja7i1sbWJtak1wtrM2twaaY2yRltjrC2sLa2trK2tsdY4a7w1wZpoTbImW1Osbayp1jRrurWttZ01w9remmnNsnawdrR2smZbO1tzrLnWPGsXa761q7Wbtbu1wNrDWmgtshZbe1p7WXtb+1hLrKXWvtZ+1v7WMusAa7l1oHWQdbB1iHWodZh1uHWEdaR1lHW0dYx1rHWcdbx1gnWidZJ1snWKdap1mnW6dYZ1pnWWdbZ1jnWudZ51vnWBdaG1wrrIuti6xLrUusy63LrCutK6yrrausa61rrOWmldb91g3WjdZN1s3WLdat1m3W7dYd1p3WXdbd1j3WvdZ91vPWA9aD1kPWw9Yj1qrbIesx63nrCetJ6ynraesZ61nrOet16wXrRWWy9ZL1uvWK9ar1mvW29Yb1pvWW9b71jvWu9Z71sfWB9aH1lrrI+tT6xPrc+sz60vrC+tr6yvrW+sb63vrO+tH6wfrZ+sn61frF+t36zfrT+sP62/rL+tf6y11jrrX7thK7Zqa7ZuG7ZpW7ZtO7Zre7ZvB3ZoR3ZsJ3Zqt9it7NZ2G7ut3c5ub3ewO9qd7M72BnYXu6vdze5u97B72r3s3nYfu6/dz+5vD7AH2oPswfYQe6jdtMlmO7Nzu7BLu7Jre5i9ob2RPdze2N7E3tQeYW9mb26PtEfZo+0x9hb2lvZW9tb2WHucPd6eYE+0J9mT7Sn2NvZUe5o93d7W3s6eYW9vz7Rn2TvYO9o72bPtne059lx7nr2LPd/e1d7N3t1eYO9hL7QX2YvtPe297L3tfewl9lJ7X3s/e397mX2Avdw+0D7IPtg+xD7UPsw+3D7CPtI+yj7aPsY+1j7OPt4+wT7RPsk+2T7FPtU+zT7dPsM+0z7LPts+xz7XPs8+377AvtBeYV9kX2xfYl9qX2Zfbl9hX2lfZV9tX2Nfa19nr7Svt2+wb7Rvsm+2b7FvtW+zb7fvsO+077Lvtu+x77Xvs++3H7AftB+yH7YfsR+1V9mP2Y/bT9hP2k/ZT9vP2M/az9nP2y/YL9qr7Zfsl+1X7Fft1+zX7TfsN+237Lftd+x37ffs9+0P7A/tj+w19sf2J/an9mf25/YX9pf2V/bX9jf2t/Z39vf2D/aP9k/2z/Yv9q/2b/bv9h/2n/Zf9t/2P/Zae539r9NwFEd1NEd3DMd0LMd2HMd1PMd3Aid0Iid2Eid1WpxWTmunjdPWaee0dzo4HZ1OTmdnA6eL09Xp5nR3ejg9nV5Ob6eP09fp5/R3BjgDnUHOYGeIM9RpOuSwkzm5UzilUzm1M8zZ0NnIGe5s7GzibOqMcDZzNndGOqOc0c4YZwtnS2crZ2tnrDPOGe9McCY6k5zJzhRnG2eqM82Z7mzrbOfMcLZ3ZjqznB2cHZ2dnNnOzs4cZ64zz9nFme/s6uzm7O4scPZwFjqLnMXOns5ezt7OPs4SZ6mzr7Ofs7+zzDnAWe4c6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO+c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec71zgXOiscC5yLnYucS51LnMud65wrnSucq52rnGuda5zVjrXOzc4Nzo3OTc7tzi3Orc5tzt3OHc6dzl3O/c49zr3Ofc7DzgPOg85DzuPOI86q5zHnMedJ5wnnaecp51nnGed55znnRecF53VzkvOy84rzqvOa87rzhvOm85bztvOO867znvO+84HzofOR84a52PnE+dT5zPnc+cL50vnK+dr5xvnW+c753vnB+dH5yfnZ+cX51fnN+d35w/nT+cv52/nH2ets8751224iqu6mqu7hmu6lmu7juu6nuu7gRu6kRu7iZu6LW4rt7Xbxm3rtnPbux3cjm4nt7O7gdvF7ep2c7u7Pdyebi+3t9vH7ev2c/u7A9yB7iB3sDvEHeo2XXLZzdzcLdzSrdzaHeZu6G7kDnc3djdxN3VHuJu5m7sj3VHuaHeMu4W7pbuVu7U71h3njncnuBPdSe5kd4q7jTvVneZOd7d1t3NnuNu7M91Z7g7uju5O7mx3Z3eOO9ed5+7iznd3dXdzd3cXuHu4C91F7mJ3T3cvd293H3eJu9Td193P3d9d5h7gLncPdA9yD3YPcQ91D3MPd49wj3SPco92j3GPdY9zj3dPcE90T3JPdk9xT3VPc093z3DPdM9yz3bPcc91z3PPdy9wL3RXuBe5F7uXuJe6l7mXu1e4V7pXuVe717jXute5K93r3RvcG92b3JvdW9xb3dvc29073Dvdu9y73Xvce9373PvdB9wH3Yfch91H3EfdVe5j7uPuE+6T7lPu0+4z7rPuc+7z7gvui+5q9yX3ZfcV91X3Nfd19w33Tfct9233Hfdd9z33ffcD90P3I3eN+7H7ifup+5n7ufuF+6X7lfu1+437rfud+737g/uj+5P7s/uL+6v7m/u7+4f7p/uX+7f7j7vWXef+6zU8xVM9zdM9wzM9y7M9x3M9z/O9wAu9yIu9xEu9Fq+V19pr47X12nntvQ5eR6+T19nbwOvidfW6ed29Hl5Pr5fX2+vj9fX6ef29Ad5Ab5A32BviDfWaHnnsZV7uFV7pVV7tDfM29Dbyhnsbe5t4m3ojvM28zb2R3ihvtDfG28Lb0tvK29ob643zxnsTvIneJG+yN8XbxpvqTfOme9t623kzvO29md4sbwdvR28nb7a3szfHm+vN83bx5nu7ert5u3sLvD28hd4ib7G3p7eXt7e3j7fEW+rt6+3n7e8t8w7wlnsHegd5B3uHeId6h3mHe0d4R3pHeUd7x3jHesd5x3sneCd6J3kne6d4p3qnead7Z3hnemd5Z3vneOd653nnexd4F3orvIu8i71LvEu9y7zLvSu8K72rvKu9a7xrveu8ld713g3ejd5N3s3eLd6t3m3e7d4d3p3eXd7d3j3evd593v3eA96D3kPew94j3qPeKu8x73HvCe9J7ynvae8Z71nvOe957wXvRW+195L3sveK96r3mve694b3pveW97b3jveu9573vveB96H3kbfG+9j7xPvU+8z73PvC+9L7yvva+8b71vvO+977wfvR+8n72fvF+9X7zfvd+8P70/vL+9v7x1vrrfP+9Ru+4qu+5uu+4Zu+5du+47u+5/t+4Id+5Md+4qd+i9/Kb+238dv67fz2fge/o9/J7+xv4Hfxu/rd/O5+D7+n38vv7ffx+/r9/P7+AH+gP8gf7A/xh/pNn3z2Mz/3C7/0K7/2h/kb+hv5w/2N/U38Tf0R/mb+5v5If5Q/2h/jb+Fv6W/lb+2P9cf54/0J/kR/kj/Zn+Jv40/1p/nT/W397fwZ/vb+TH+Wv4O/o7+TP9vf2Z/jz/Xn+bv48/1d/d383f0F/h7+Qn+Rv9jf09/L39vfx1/iL/X39ffz9/eX+Qf4y/0D/YP8g/1D/EP9w/zD/SP8I/2j/KP9Y/xj/eP84/0T/BP9k/yT/VP8U/3T/NP9M/wz/bP8s/1z/HP98/zz/Qv8C/0V/kX+xf4l/qX+Zf7l/hX+lf5V/tX+Nf61/nX+Sv96/wb/Rv8m/2b/Fv9W/zb/dv8O/07/Lv9u/x7/Xv8+/37/Af9B/yH/Yf8R/1F/lf+Y/7j/hP+k/5T/tP+M/6z/nP+8/4L/or/af8l/2X/Ff9V/zX/df8N/03/Lf9t/x3/Xf89/3//A/9D/yF/jf+x/4n/qf+Z/7n/hf+l/5X/tf+N/63/nf+//4P/o/+T/7P/i/+r/5v/u/+H/6f/l/+3/46/11/n/Bo1ACdRAC/TACMzACuzACdzAC/wgCMIgCuIgCdKgJWgVtA7aBG2DdkH7oEPQMegUdA42CLoEXYNuQfegR9Az6BX0DvoEfYN+Qf9gQDAwGBQMDoYEQ4NmQAEHWZAHRVAGVVAHw4INg42C4cHGwSbBpsGIYLNg82BkMCoYHYwJtgi2DLYKtg7GBuOC8cGEYGIwKZgcTAm2CaYG04LpwbbBdsGMYPtgZjAr2CHYMdgpmB3sHMwJ5gbzgl2C+cGuwW7B7sGCYI9gYbAoWBzsGewV7B3sEywJlgb7BvsF+wfLggOC5cGBwUHBwcEhwaHBYcHhwRHBkcFRwdHBMcGxwXHB8cEJwYnBScHJwSnBqcFpwenBGcGZwVnB2cE5wbnBecH5wQXBhcGK4KLg4uCS4NLgsuDy4IrgyuCq4OrgmuDa4LpgZXB9cENwY3BTcHNwS3BrcFtwe3BHcGdwV3B3cE9wb3BfcH/wQPBg8FDwcPBI8GiwKngseDx4IngyeCp4OngmeDZ4Lng+eCF4MVgdvBS8HLwSvBq8FrwevBG8GbwVvB28E7wbvBe8H3wQfBh8FKwJPg4+CT4NPgs+D74Ivgy+Cr4Ovgm+Db4Lvg9+CH4Mfgp+Dn4Jfg1+C34P/gj+DP4K/g7+CdYG64J/w0aohGqohXpohGZohXbohG7ohX4YhGEYhXGYhGnYErYKW4dtwrZhu7B92CHsGHYKO4cbhF3CrmG3sHvYI+wZ9gp7h33CvmG/sH84IBwYDgoHh0PCoWEzpJDDLMzDIizDKqzDYeGG4Ubh8HDjcJNw03BEuFm4eTgyHBWODseEW4RbhluFW4djw3Hh+HBCODGcFE4Op4TbhFPDaeH0cNtwu3BGuH04M5wV7hDuGO4Uzg53DueEc8N54S7h/HDXcLdw93BBuEe4MFwULg73DPcK9w73CZeES8N9w/3C/cNl4QHh8vDA8KDw4PCQ8NDwsPDw8IjwyPCo8OjwmPDY8Ljw+PCE8MTwpPDk8JTw1PC08PTwjPDM8Kzw7PCc8NzwvPD88ILwwnBFeFF4cXhJeGl4WXh5eEV4ZXhVeHV4TXhteF24Mrw+vCG8MbwpvDm8Jbw1vC28PbwjvDO8K7w7vCe8N7wvvD98IHwwfCh8OHwkfDRcFT4WPh4+ET4ZPhU+HT4TPhs+Fz4fvhC+GK4OXwpfDl8JXw1fC18P3wjfDN8K3w7fCd8N3wvfDz8IPww/CteEH4efhJ+Gn4Wfh1+EX4ZfhV+H34Tfht+F34c/hD+GP4U/h7+Ev4a/hb+Hf4R/hn+Ff4f/hGvDdeG/USNSIjXSIj0yIjOyIjtyIjfyIj8KojCKojhKojRqiVpFraM2UduoXdQ+6hB1jDpFnaMNoi5R16hb1D3qEfWMekW9oz5R36hf1D8aEA2MBkWDoyHR0KgZUcRRFuVREZVRFdXRsGjDaKNoeLRxtEm0aTQi2izaPBoZjYpGR2OiLaIto62iraOx0bhofDQhmhhNiiZHU6JtoqnRtGh6tG20XTQj2j6aGc2Kdoh2jHaKZkc7R3OiudG8aJdofrRrtFu0e7Qg2iNaGC2KFkd7RntFe0f7REuipdG+0X7R/tGy6IBoeXRgdFB0cHRIdGh0WHR4dER0ZHRUdHR0THRsdFx0fHRCdGJ0UnRydEp0anRadHp0RnRmdFZ0dnROdG50XnR+dEF0YbQiuii6OLokujS6LLo8uiK6Mroqujq6Jro2ui5aGV0f3RDdGN0U3RzdEt0a3RbdHt0R3RndFd0d3RPdG90X3R89ED0YPRQ9HD0SPRqtih6LHo+eiJ6Mnoqejp6Jno2ei56PXohejFZHL0UvR69Er0avRa9Hb0RvRm9Fb0fvRO9G70XvRx9EH0YfRWuij6NPok+jz6LPoy+iL6Ovoq+jb6Jvo++i76Mfoh+jn6Kfo1+iX6Pfot+jP6I/o7+iv6N/orXRuujfuBErsRprsR4bsRlbsR07sRt7sR8HcRhHcRwncRq3xK3i1nGbuG3cLm4fd4g7xp3izvEGcZe4a9wt7h73iHvGveLecZ+4b9wv7h8PiAfGg+LB8ZB4aNyMKeY4i/O4iMu4iut4WLxhvFE8PN443iTeNB4RbxZvHo+MR8Wj4zHxFvGW8Vbx1vHYeFw8Pp4QT4wnxZPjKfE28dR4Wjw93jbeLp4Rbx/PjGfFO8Q7xjvFs+Od4znx3HhevEs8P9413i3ePV4Q7xEvjBfFi+M9473iveN94iXx0njfeL94/3hZfEC8PD4wPig+OD4kPjQ+LD48PiI+Mj4qPjo+Jj42Pi4+Pj4hPjE+KT45PiU+NT4tPj0+Iz4zPis+Oz4nPjc+Lz4/viC+MF4RXxRfHF8SXxpfFl8eXxFfGV8VXx1fE18bXxevjK+Pb4hvjG+Kb45viW+Nb4tvj++I74zviu+O74nvje+L748fiB+MH4ofjh+JH41XxY/Fj8dPxE/GT8VPx8/Ez8bPxc/HL8Qvxqvjl+KX41fiV+PX4tfjN+I347fit+N34nfj9+L34w/iD+OP4jXxx/En8afxZ/Hn8Rfxl/FX8dfxN/G38Xfx9/EP8Y/xT/HP8S/xr/Fv8e/xH/Gf8V/x3/E/8dp4Xfxv0kiURE20RE+MxEysxE6cxE28xE+CJEyiJE6SJE1aklZJ66RN0jZpl7RPOiQdk05J52SDpEvSNemWdE96JD2TXknvpE/SN+mX9E8GJAOTQcngZEgyNGkmlHCSJXlSJGVSJXUyLNkw2SgZnmycbJJsmoxINks2T0Ymo5LRyZhki2TLZKtk62RsMi4Zn0xIJiaTksnJlGSbZGoyLZmebJtsl8xItk9mJrOSHZIdk52S2cnOyZxkbjIv2SWZn+ya7JbsnixI9kgWJouSxcmeyV7J3sk+yZJkabJvsl+yf7IsOSBZnhyYHJQcnBySHJoclhyeHJEcmRyVHJ0ckxybHJccn5yQnJiclJycnJKcmpyWnJ6ckZyZnJWcnZyTnJucl5yfXJBcmKxILkouTi5JLk0uSy5PrkiuTK5Krk6uSa5NrktWJtcnNyQ3JjclNye3JLcmtyW3J3ckdyZ3JXcn9yT3Jvcl9ycPJA8mDyUPJ48kjyarkseSx5MnkieTp5Knk2eSZ5PnkueTF5IXk9XJS8nLySvJq8lryevJG8mbyVvJ28k7ybvJe8n7yQfJh8lHyZrk4+ST5NPks+Tz5Ivky+Sr5Ovkm+Tb5Lvk++SH5Mfkp+Tn5Jfk1+S35Pfkj+TP5K/k7+SfZG2yLvk3baRKqqZaqqdGaqZWaqdO6qZe6qdBGqZRGqdJmqYtaau0ddombZu2S9unHdKOaae0c7pB2iXtmnZLu6c90p5pr7R32iftm/ZL+6cD0oHpoHRwOiQdmjZTSjnN0jwt0jKt0jodlm6YbpQOTzdON0k3TUekm6WbpyPTUenodEy6RbplulW6dTo2HZeOTyekE9NJ6eR0SrpNOjWdlk5Pt023S2ek26cz01npDumO6U7p7HTndE46N52X7pLOT3dNd0t3Txeke6QL00Xp4nTPdK9073SfdEm6NN033S/dP12WHpAuTw9MD0oPTg9JD00PSw9Pj0iPTI9Kj06PSY9Nj0uPT09IT0xPSk9OT0lPTU9LT0/PSM9Mz0rPTs9Jz03PS89PL0gvTFekF6UXp5ekl6aXpZenV6RXplelV6fXpNem16Ur0+vTG9Ib05vSm9Nb0lvT29Lb0zvSO9O70rvTe9J70/vS+9MH0gfTh9KH00fSR9NV6WPp4+kT6ZPpU+nT6TPps+lz6fPpC+mL6er0pfTl9JX01fS19PX0jfTN9K307fSd9N30vfT99IP0w/SjdE36cfpJ+mn6Wfp5+kX6ZfpV+nX6Tfpt+l36ffpD+mP6U/pz+kv6a/pb+nv6R/pn+lf6d/pPujZdl/7b0mhRWtQWrUVvMVrMFqvFbnFa3BavxW8JWsKWqCVuSVrSlpaWVi2tW9q0tG1p19K+pUNLx5ZOLZ1bNmjp0tK1pVtL95YeLT1berX0bunT0relX0v/lgEtA1sGtQxuGdIytKXZQi3ckrXkLYU1YvH8xYvmLbBm/79f5/3vr+ai2XOWLplnTvnfX/b5n1/cGXMXL5k9Z868RUvcA9Y/7fGzF84bN2/w0P8ezf8e9N8j+++R//co/nuU/z2q/x6189/nDF3/4vWvbP2r+O9F+fqX/Lfqvxev/xRurn/R+tf6T+b1n8zrPy9f/+fycv1r/ddXrP/dYv2nFOs/pVj/KcX6r6pY/ynV+j9Xrf+8ev3XV6//3Xr9p9TrP6Ve/yn1+r9lXbvr/68NlWdTniRPlmcmz1yehTxLeVbylLWmrDVlrSlrTVlrylpT1pqy1pS1pqw1ZY1kjWSCZIJkgmSCZIJkgmSCZIJlguUvxLLGssayxrLGssayxrLGspbJWiZrmaxlspbJWiZrmaxlspbJWiZruazlspbLWi5ruazlspbLWi5ruazlslbIWiFrhawVslbIWiFrhawVslbIWiFrpayVMlHKRCkTpUyUMlHK55byuZV8biV/i0omKpmoZKKSiUomKvlbVLJWyVota7Ws1bJWy1ota7Ws1bJWy1ota0IFCRUkVJBQQUIFCRUkVJBQQeIDiQ8kPpD4QOIDiQ8kPpD4QOIDiQ8kPpD4QOIDkawJFSRUkKBAggIJCiQokKBAggIJCiQokKBAggIJCiQokKBAggIJCiQokKBAggIJCiQokKBAggIJCiQokKBAggKJBCQSkEhAIgGJBCQSkEhAcvMkN09y8yQ3T3LoJIdOcugkh06lfL1y8yQ3T3LzJDdPpUzIzZPcPMnNk9w8yc2T3DzJzZNcN8l1k1w3yXWTXDfJdZNcN8l1k1w3yXWT3DHLHbPcMcsds9wxyx2z3DHLHbN8y2c5aZaTZjlplpNmOWmWk2Y5aZaTZjlplpNmOWmWk2Y5aZaTZjlplpNm+e7P8t2f5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3l0FkOneXQWQ6d5dBZDp3luz/LzbPcPMvNs9w8y82z3DzLzbN892f57s8iAYsELBKwSMDy3Z8FBRYUWFBgQYEFBRYUWFBgQYEFBZYfBFh8YPGBxQcWH1h8YPGBxQcWH1h+JmD5mYBFDRY1WNRgUYNFDRY1WNRgUYNFDRY1WH4mYPmZgMWSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEkkwsycSSTCzJxJJMLMnEklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJcLMnFklwsycWSXCzJxZJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSQiwpxJJCLCnEkkIsKcSSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFklIsKcWSUiwpxZJSLCnFkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJKLKnEkkosqcSSSiypxJJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqcWSWiypxZJaLKnFklosqeva+3/P5tChQ+HdhDfBm+GdwTuHdwHvEt4VvGG3CbtN2G3CbhN2m7DbhN0m7DZhtwm7Tdgl2CXYJdgl2CXYJdgl2CXYJdgl2GXYZdhl2GXYZdhl2GXYZdhl2GXYzWA3g90MdjPYzWA3g90MdjPYzWA3g90cdnPYzWE3h90cdnPYzWE3h90cdnPYLWC3gN0CdgvYLWC3gN0CdgvYLWC3gN0SdkvYLWG3hN0SdkvYLWG3hN0SdkvYrWC3gt0KdivYrWC3gt0KdivYrWC3gt0admvYrWG3ht0admvYrWG3ht0adsGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvGqCV03wqgleNcGrJnjVBK+a4FUTvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvCLwisArAq8IvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvGLwisErBq8YvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwKsMvMrAqwy8ysCrDLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8ysGrHLzKwascvMrBqxy8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrAqwK8KsCrArwqwKsCvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrErwqwasSvCrBqxK8KsGrEryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsCrCryqwKsKvKrAqwq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwasavKrBqxq8qsGrGryqwSvo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbCfp2gr6doG8n6NsJ+naCvp2gbyfo2wn6doK+naBvJ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfp2hr6doW9n6NsZ+naGvp2hb2fo2xn6doa+naFvZ+jbGfr2/9OkHdMAAAMxEAOVk8qf2Xf0ZhAev3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt3+8AEXLeXQAAeJzFV3twVNUZP4/LPrK52U0CIRLCXbLLuuwSEm+AYJTN3TzwETcESG2iVALKymsgmMAUa0mw41jHKpnaqYKtRLGVapXdcx1djOjOdGq1HYeM0w74KEmrjtUqobbq+Ex/59wIdspf/acbft/vO+f7ne9859xzdw/JQtKpzWAHSCUxtBn4m66Vkkvhl9quSiOY0wrtwiJTsiidaeY0nx0NGv5kQCshgwAjfthGYC3AlaXE0krEd+usHOgmh7Y5tNmhzjrrWQivJHWTea3Enlluym67oNAclOzxynaxuKbOSnq1YnK10hWT1Q6LjjoVTsksxeQyp9duaXVGNTndiSlxQ52RDKMdBCygFzgCnAFcqL6Y1ABDwCSgqZbUDQD7gGFgXGpVNk+dP1mhBRAJqLUHsFMBjAlg7T2aF2vPKOvXPNgVD1kBHNTcRNMKBNlqHEUSbreqSrkdX6hYROebKiBmzTaPaZztJxcSAx1UlFWoCBFNTVPOkqWOY8eqzbFkgUbIBMA0olESdUbZ0YXmmefRpvwr4qdU9vIv7MB0zMa/tP2lppUM8E9JB8BIhmdJHmBkO/+IDAAM8iOi+iI5ET9iFxSZAegnSBAYBDgZhqWqbQFSP2GXlsn07wh/sR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')format("woff");}.ff6{font-family:ff6;line-height:0.999512;font-style:normal;font-weight:normal;visibility:visible;}
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nQOhugvBvgXwj2q41Q6kb4F4aReROUfRP8y4TW2wxr0AL/smGf2wzr0Qr/cqGvboP12QL/8qB1bwVvgpF8O6zZNvj3Zmjt22H9OuDfW2Dv3AFr2Qn/XoKRfhes60749zuwN3SDIoIjOPBWaO9qsIrQElrwNjbMhkExm8lmgt9ls9lsUMKWs+Xg7ewAOwBKuZ9xd8A7eIbnwQf4N/ErwTr+9/hqUM9/iP8QaOA/xn8a/AH/Of5zYDP/ef7z4FP8F/gvgFa+i+8Cn+Z38jtBG9/Nd4M/5r/Gfw1s4f+cHwB/wu/h94D/zQ/yg6BdPaFhwWc0Ss3bhJVE4jpxGsbrStiC2kfOVs6Cc3C+cwVGL7fAHXCfIAklrJGZcBJ+IpXIJPKIAmIVUUpUEKuJNcRaYj2xkdhEbCa2ENuIHcROYhexm9hD7CVGoA85BD0I8WAzsuyZiPVLK9oxeHK9DL5QBt8UH4/zl/oVwovrfbH0S8Hj/MnSBekbMXoUWVEbMLwzQTyJ+vq8tQB1q7oN9lICaJDn+DL0HbjnGEKxmAaIKypFMGIQnnkJcU8VvGrgVQf51sO78OysCf7eAktqg1f7ssVjUkr2k7BMchDaYnlM1HsMWutpMAXOg0vgKrgBZuCsYJagYe/SE1bCTQSIEJFNrCQKiWKijKgkqolaYh3RQDQSzUQrsZXYTnQS3UQv0U8MEvuIUWKMGCcmiOPEJHGGmCYuEJeJa8RN4jZxjwQkS6pJI2knvWQQRi+5ZD5ZBOOTzczH4Tz7izQJ0wtMA9T5XqYSDmVeIaUPMjDSV0wzpfDXzwop9UNqnfBchPLDX9sZGPlRWwSY+pWQl3ZSzRC+Rq0UVvmp6ocp9SMKzrzJrwv0rJZ6N6QMCSk1Sd4UUgrO9ai1iJKkDkHKjwv09JuElMkTuFG7USkqAcN+WZBE+vWL9LGHfHAYp4miz6M7YHpWkJZpE+oIa12JaIT6fp9ZBTn8owDDWgv47UzVQ85MCOUVYTOCvyHlhfxZHUrfgnT1Y6SrA3D+RlDnhHKpIaEWdDKqi1TrSCrKhtcITyX+QkpCK2KAsJa/Ffxv4GVb2T8GfrabfRkEkYcNcb/hASjk3bwHrOL9fAAU8+/l3wvezrfwLaCU38x/CnrhT0Nv+040gws8nMGBk0yR8OyIFNrpGCxl9ZP2k8Qx4iRxmpgizhOXiKvEDWKGuEvMkjTJkXrSSrrJABkis8mVZCFZTJaRlWQ1WUuuIxvIRrKZbCW3PlyPIypQX7uA4M+i9JdYH9wUweB4MRdhmp9LonlLTN5xjPKzWN4K7FeEIXuxXKaYFM87HqGX1hxj1hklbjilTIrLIKuNbyWqh6i647VesL7w+gIqfS6FNF+IbikpxXjCsVmgSUfpZ+fSxT0ZEeZaX5mzZrRu9HxZMz5mSM/p8LFEfJZnj49/xDiEPQd8BOUzmcpqY918jCyHp1n3PmT98/FLsWa0Nv+cWbPYHleXmoqx5dL5RKWJyyZD+WDfgrnyYuAla2PZ9NAwP43lLMX5Yno5JlffY1nzvJ06z5c1i3OYF+kbNF28NX97zprBc2jNa1DNC16kb8j0t8w3v4g0XkQaCVjz8efDmqlXBZkp9HyO/B8Ev4JhfoLS3giGejmCIdGzIyoZpSRKX41wEOfd5PciucQ9TORIBBatR+L8B0JKfw3BFyMpXRmTWiKwyIf+BEp/heFjODD/hODPzf81Kk1EG68loIdX5tcdr/XC9RVLkWiSsVyvRsqSSiQjaay0iNtirVk85YDvJsZ2az1fli2tAZ2O2KK0iiTiV2LpL2Pw2BqctC5WhFI9xk20byaGw7/HYLBUtAlx3S129x++NifR92L0sfBrMfD34qcJaePjCegB00BU3WVqjdcXvEd4XgrxwhOzyyhFMF7f2H2RxCiisaH0fSjtguniLXuB/fzPl2WL/k/yGXVYv7+I+YOfxPg2EvMczZFU4vYg0q6UHehgehvzfCMRDyT5bHRagP4ASpFPpfNRmoFhZFKp3DMo/TGY84KSX0fPKKEXgimDzplIfj1fJk1AG5T90XoQNSBR3p5f64XrK5VyEeP2akS2KJ+NlxgjLeL2W+yzqR1IF3icUIdhvhfxCtKY+HsI80lMy7ERSzPmsT6J8SSxUkjMspMjZYlxhdRCL2M2iqXUjzCYxH7di1kVNi6LvzKjERuSfo1NE9HGh6L0oJPXA153vNYL11eKYV6K8JRy7Zhv2VFPiGKkRdyW07KFUwxOIJ5iqEMR+CpppYQE3Lw9c/shpwP0GMigD9IHQTb9fcg1Bz3XX8F9nvs8yEO76N6E9pOtRFwm504gCed71oKBZS1h+SQU9h/ZIbQO7BH20D9DMi5fHf2opWlQDwbBJcL/hqrl8mjpoZc/95x4+Y8ij4BOOJL/iGD09JdCT8HJCZQWRjAiPbka+XExFv1PlA4L+8ulM7PiE3R0epH8XwjzHoxSjCd/jWjaIr+KKY32MVL9KBW5zcSkJyKwyFOEhX1CczT9GD4defmjCH4b9mtsmog2/tfCesDo8bpjtV64vmIpkgz/ieX6aKQsqcRhLI2RlvI/hpd/3L3t8fb6RvZdPjpdkJIYINagWYoapC/iJFKCfQ0QD0pmy4Xda0L6oAClepQ6ZdLg7Awg7hfPNsf86p+DH3IYWoCPUypxRthBh2S4iOH1Ufzn+Eg0mxEs5hqNwJL8BQuWKKQk4EkPCW2ETCbTAA19XhZQkbmwr2ugr3g7sENvUQncZBW0cQ9ZQ74f+Mk6GOEEyHryIyCV+QbzDRBaJi5C/xTWOoU4bAxegnULveA4vIQ9hcLsZBpews4WYaXwGryE2YgwM7gnmg/BwgvaKGGEF5w3EHBGSQThFYZXLrxgdEcUwasEXuXwqoJXDbxgXETUw2sDvJrg1QIv6JWIdnjB/kh0wasHXn3zViw3C+9+eFCJ0s2yKYwJ7vdH5fLG8MmLwcRPd6G8lQ8a51b8H+aNz0GkQWvIkpysBJsRtzKUynF4KCeFznkEwGoQOd0sjnVfAY/zlorFnnmm0VsyqtGpR/uylL/UKGFx8jNAOIdaA3rBFIqdnoUaPF0NsNB6QnCM6APThBVF8m8EHTxNHT6MKa88JzGlONcX5/S9EViauWJrptJ89KX5lNK6Pr4+s2DeOLlemp/izyiiOEdW6KPziphX4sP4SlfUesPhGDgRbbyWgB7wX2NrvWB9YSn3EP1JRD+XUq88mImrjWaprJMPc0E+D9PFxpRP/+xY5E1NTzylRik4UlJjsGeufxZ7I7md7CS7yV6ynxwk95Gj5Bg5Tk6Qx8lJ8gw5TV4gL5PXyJvkbfIeHOhZSg3tZmCxpwLI34BHnwpQo/MAwv7+l4RUOhXwZzKnAk4v7lQA9UEKemHq60iSH2LpB1H6Vgy2oPQvUPrvgmykC/HvQlKJZwl+XyoLYug/RnJ2C/AzcX7ghzF1jE1F/cekov5j09gzCXLnE6LOKhxGnEWNiTBqETIV8RRgEtikEwu/gH9eop5YD3xEA9EAAtDqN4Jk4uMw5g5C+98EUmEf2AzSiDYYfYdgb9gC0onPEztAmPga0Q8y4RxwAGSjcw456JzD7/Jq3gDewZt4J3g37+aD4H382/lSsJZ/H/8+sI5fy68FH+bb+DZQz3+J/xL4iBBnED+b2x/gIE/EvFtuBfZsavFvXjOjNxdUxHJa3BnjRZdrRe8fEs5CL7HkJyxnPD0Lsd/3llF/OL/XQy94+TL1VQwsb33n+L1O9Z0rX66+X1/m+n79da7v16GPCxHTMN0CR/2XFnivxRM64SfMzBXC+0qLUNrHHBLm9ooMYc2VEfRwi+1GeOEdoIPMazCdYL4raAnRTzA/BsKZrx8+zAvTf5tLD4p4VniT0gX066aYdIL9EUx3ssmI8mOoxD+E6Qjz1TmaPolPP8KfEnIp3Agzjn69hdIfz5W1E8ETbI+AoYUorgGlfUxfBEZpm4QfiaTYr31M2TxMA3Nwjk8f2zKXbkLv6+lD6QikIYGGVJAuaAlJZBKwkKVkGbCS7yLfDceK95DvAW7yveT7gIf8APn7wA9jrHUgmVxPrgdBGGu1ghRqG/U5kMd8ndkD8plBZhAUPAGOQjQv7J67AS9hbVt4j8ysEOzDi4OXHl5WeME5tvDWPyIEr2x4rYRXIbyK4VUGLzg3IKrhVQuvdfBqgFcjvGDcT7TCayu8tsOrE17d8IKzDjgKA2IQXvvgNQqvMXiNw2sCXsfhNQmvM/CahtcFeF2G1zV43YTXbXjdA+jxIcnCSw0vGPGTdnjBOJoMCv0PXrnwyhesWWjXB7tQ6xbRPCBmD6FWrKML5lq9iLoP0zKEaRDSBwWIpoG6OPdrEc2iNBvRvAlxYOd+3Y5SQJ6flzbQwjPGPCkvO2dJq9G7nUSaImoG/XpcwCM+DfQ7ESYY+ZWanIPzqCn0az2U8zQJe8KDAZTGwgcwOIEU8nSiegVRemAulTQgyQb1wxQxWkDC/qEGq+e/m4JogZFXO9FBdBE9RB+MtoaIYWI/cZA4TBwlThCniLPEOeIicYW4Ttwi7hD3SZJUQr9pJp2kn0wlM8k8soBcBS28glxNriHXQjveSG4iN5NbyG3kDnInuYvcTe4h95Ij5AHyEHmEPEaeJE+TU+R58hJ5lbxBzpB3yVmKpjhKT1kpNxWgQlQ2tZIqpIqpMqqSqqZqqXVUA9VINVOt1FZqO9VJdVO9VD81SO2Ds7AxapyaoI5Tk9QZapq6QF2Gc46b1G3qHg1ollbTRtpOe+kgHaZz6Xy6iC6hy+kquoauo+vpDXQT3UK30e10B5yn9sDZ6QA9RA/T++mDcAw4it7wdpY+R1+kr9DX6Vv0HVrQaZ8wpyZ60NtLt7/+8ANWgB8MPCvyyMIjT4DnItviievqGbCN58YeFikzTrOEOi52Fevhm7mF2BNGi2ivixjtguhU8rJrX3jZ5fCy4l5faaUT7XElhdiHINA7QqQdqu/EYLQnVtzzRHwVpdgpdxiXz6OR9hKLZ+/TI5RiXnH1VHraLr6H+bPobXrtkVxUKcbzKCplO6K8jZWOuEl7AKYxnqLkpyNrriIs7dEtwyhTMZmx/cnSbjO041zaezeNySbuJxNXiF9dEP4Ggl+Zj8flFPHintCo/XAi/YOIDNQYhn850oI02u8h7TAV99uhZ3riLs4o+ROBl8s2xLdI/Nfj2UMExm1Att1l2nop7YvXJUoPuJx4WUVYXb4qA2P1ioIT0C0m22K9rHbujT5fjfNOH8HvCnuRiqW+ITzhEN7ML+x5FE75CyeHhPcICdoV3lIJZzGoL3aC6H0meCqHNz+Shpp7n+JDWmF+ITzRfLJPxIXn8WtBF4g8j4+U+zSfSj7Ok3xhb6SwFmBfdsmf5Zovl50srY7PkuUstSZvJFtaqi6Wx7oerlw/KzbyUJ43Tks/rNGytRdaeV8+bl+H1xFFN6AUZ9Hc5RHvjyNLyHKyiqwh68h6cgPZRLaQbWQ72UF2kT1kHzlADpHD5H7yIHmYPEqeIE+RZ8lz5EXyCnmdvEXeIe9TJKWktJSZclJ+KpXKpPKoAmoVVUpVUKupNdRaaj21kdpEbaa2UNuoHdROahe1m9pD7aVGqAPUIeoIdYw6SZ2mpqjz1CXqKnWDmqHuUrM0TXO0nrbSbjpAh+hseiVdSBfTZXQlXU3X0uvoBrqRbqZb6a30drqT7qZ7YYwxSO+jR2GEMU5PoK+jnKGn6Qv0ZfoafZO+Td9jAMMyasbI2BkvE2TCTC6TD2d5JUw5U8XUMHVMPbOBaWJamDamnelgupgepo8ZYIaYYWY/c5A5zBxlTjCnmLPMOeYic4W5ztxi7jD3WZJVslrWzDpZP5vKZrJ5bAG7ii1lK9jV7Bp2Lbue3chuYjezW9ht7A52J7uL3c3uYfeyI+wB9hB7hD3GnmRPs1PsefYSe5W9wc6wd9lZBa3gFHqFVeFWBBQhRbZipaJQUawoU1QqqhW1inWKBkWjolnRqoicN7Zj0aa47+M1LFYUz66g7x+J5wrxeF46/xOb60YkzpSiR+ztZsJ+y3i5pHMsNzA+I1guxEf8Io/4jrMHNzD527FY9LX5JUo7d/CavoLVAuWVvrZzTkhnr2HRrHjK8qvoHN7LmITiTAfblSOVjnbLS9/iaZhPI+pE3Pf+YBcqC50+ks4CiZKjuDrOWWvxFNPtiOTSviTsDJJ4Ng4/pyTtA8LqmxCGi7SRHE1s3SUaUQY0c5HOFFZG6hh1zgo/C4jvb3oFw/wkpnSEZ36K0hD69RORNGonV6x+Hg/zNHsKfu5YnJHF6xe6ZewXWC+YZ/NztcBtPhELf3L2HKuxOJ4kpu5xJIxp01gdxmJidRgH81iWEFPTxcaR8b6aw0M+2fA3IVYphFcx/F94PiqM+MIXKoWvXa6D+AZ4b3xYRyk9jcFieicGjsG8iCB+myIIydLFvjiO9STMM0lvJkDnnMBvIj1b8nAVMrlED1SPcn0L83PiOm6HTC7ce4n0p7FcIh/0dQTxC3sPcF8yFKHEv2EovoFS6ql4TV/DaoHyojMrUr8RIwipdPT+BvADdCL4e5iEX8U8x3ik9Cj/mhlDI+pEjCA6UVmH5ns78e0R+DtJpPQkpqVUzCd9KOKr8HEGX63E65sQJjvSRnI0sXWXaPAI6wGGR3WMGlvwNWCMW9QYy8SUjvAM+gK5FFm8jKUxe7Vx/Twe5qn2lPEIPbS6SItH9wvdEvuFaX5rSpTRNh+pBW7zCVj4k7PnWI3F0WpM3eNIGNOmsTqMg4nxLVFxnGkJljC/ps9lBMEVcVpAc7VCBLHY3euUkbJTXipIhalcKp8qokqocqqKqqHqqHpqA9VEtVBtVDvVQXVRPVQfNUANUcPUfuogdZg6Sp2gTlFnqXPUReoKdZ26Rd2h7tMkraS1tJl20n46lc6k8+gCehVdSlfQq+k19Fp6Pb2R3kRvprfQ2+gd9E56F72b3kPvpUegDg9BDR6jT9Kn6Sn6PH2JvkrfoGfou/QsQzMco2esjJsJMCEmm1nJFDLFTBlTyVQztcw6poFpZJqZVmYrs53pZLqZXqafGWT2MaPMGDPOTDDHmUnmDDPNXGAuM9eYm8xt5h4LWJZVs0bWznrZIBtmc9l8togVvsNRxdawdWw9u4FtYlvYNrad7WC72B62jx1gh9hhdj97kD3MHmVPsKfYs+w59iJ7hb3O3mLvsPcVpEKp0CrMCqfCr0hVZCryFAWKVYpSRYVitWKNYq1ivWKjYpNis2KLYptih2KnYpdit2KPYq9iRHFAcQjGgscUJxWnFVOK84pLiquKG4oZxV3FrJJWckq90qp0KwPKkDJbuVJZqCxWlikrldXKWuU6ZYOyUdmsbFVuVW5Xdiq7lb3KfuWgcp9yVDmmHFdOKI8rJ5VnlNPKC8rLymvKm8rbynsqoGKhlRtVdpVXFVSFVbmqfFWRqkRVrqpS1ajqVPWqDaomVYuqTdWu6lB1qXpUfaoB1ZBqWLVfdVB1WHVUdUJ1SnVWdU51UXVFdV11S3VHdX+uJ4q+As0D0NOm6DeuIx8ivjdefGYI0JlPkISsejjiiySfjE5pi+urcfgkYf4TxTkP0NnuBx+cX5bIWcTL8sG9MZYX7R58yEfkX4jVFJ2wf4BOn8/+Yj5eynU9vgbEXPhKT5Te8Pf2i9yQ/xefmT9AJ6akryHdxOSslTjr5ur771i90CgD3hPxhFKJb8H0jOaa4pec0Rkj6YsjUfSitn+N0YjxFRoFxC8X4SMC+DJK+YgkhBKlXsxv4yMp1vqSJ/9shFIaibAxGm+jKG+PaW/R+GrMWkT8gYXo5fQpxXXYmC7WQtpx0BvRldgXokbz+kirRenhQkQ/UWNiekTbsaOe2BbSu5/EGO97kdKjxs3xiFZl9b9c+CX7DQAwO1+638B0K/ZQqR/J+wddXP9QE7GNZfAPsX4gur+DR/b3Rfbr16v/yrWLrD3I6VOmXrL2Jtdedhm8XHvJ4ZdpvJPR22IjWPmvRYl7R4T4lYTxKyntHXkYvxJS/EqCZnhvBRTYCq/t8OqMF7sCEIETiWmjYmAhxb/I6Uf8hB3qj/5O/cK5YMp9P+r7nOJ7G2K5L/LMyxzXhcsefiJlD2Pni+zzOXLfnPc90ugyH+ebnQvpPvLd0W1LKGe5pXKit0xUQZsdkb6d+TTkWu5aLF8L4hb7sMWql9RiS+03r5/d4FJE7GT7U7STperu+bFuXGo3eu/JatCOvht76ZmW+/HbZnn77PAz0WfnS/H69Nnh57LPxkr9PPTZ4d+KPjscFcOVL61nxcRdbU/TNudKn/8d+GeytaC0hOGe4QRQGDOBGrz3xdNj4emxYruiU9Gt6FX0KwYV+xSjijHFuGJCcVwxqTijmFZcUFxWXFPcVNxW3FMCJatUK41Ku9KrDCrDylxlvrJIWaIsV1Ypa5R1ynrlBmWTskXZpmxXdii7lD3KPuWAckg5rNyvPKg8rDyqPKE8pTyrPKe8qLyivK68pbyjvK8iVUqVVmVWOVV+VaoqU5WnKlCtUpWqKlSrVWtUa1XrVRtVm1SbVVtU21Q7VDtVu1S7VXtUe1UjqgOqQ6ojqmOqk6rTqinVedUl1VXVDdWM6q5qlqM5jtNzVs7NBbgQl82t5Aq5Yq6Mq+SquVpuHdfANXLNXCu3ldvOdXLdXC/Xzw1y+7hRbowb5ya449wkd4ab5i5wl7lr3E3uNnePBzzLq3kjb+e9fJAP87l8Pl/El/DlfBVfw9fx9fwGvolv4dv4dr6D7+J7+D5+gB/ih/n9/EH+MH+UP8Gf4s/y5/iL/BX+On+Lv8PfV5NqpVqrNqudar86VZ2pzlMXqFepS9UV6tXqNeq16vXqjepN6s3qLept6h3qnepd6t3qPeq96hH1AfUh9RH1MfVJ9Wn1lPq8+pL6qvqGekZ9Vz2roTWcRq+xatyagCakydas1BRqijVlmkpNtaZWs07ToGnUNGtaNVs12zWdmm5Nr6ZfM6jZpxnVjGnGNROa45pJzRnNtOaC5rLmmuam5rbmnhZoWa1aa9TatV5tUBvW5mrztUXaEm25tkpbo63T1ms3aJu0Ldo2bbu2Q9ul7dH2aQe0Q9ph7X7tQe1h7VHtCe0p7VntOe1F7RXtde0t7R3tfR2pU+q0OrPOqfPrUnWZujxdgW6VrlRXoVutW6Nbq1uv26jbpNus26Lbptuh26nbpdut26PbqxvRHdAd0h3RHdOd1J3WTenO6y7prupu6GZ0d3WzelrP6fV6q96tD+hD+mz9Sn2hvlhfpq/UV+tr9ev0DfpGfbO+Vb9Vv13fqe/W9+r79YP6ffpR/Zh+XD+hP66f1J/RT+sv6C/rr+lv6m/r7xmAgTWoDUaD3eA1BA1hQ64h31BkKDGUG6oMNYY6Q71hg6HJ0GJoM7QbOgxdhh5Dn2HAMGQYNuw3CCfivxxZgZLOJYn7lMQnheL3McVvB/VFfhX3YuF7nERKiV484ybuD3gpAks7NjMjqUQpPrPEnl9KaSwlWiGSTjbhT8pjKUU5m2PkjKXEv6CBf21EhlKSc+WCciZe+pOQM5annJZEfZKYPlPnU4prpvjb/MkzEZ4PBhA3b4SntOviIgbb45curutJ6/LiGbEbS7aQWMrPypTOYDUST8b9ZEF97ki4NV9KQPPYXhBpL8LClvxqwqW/sqxWlzCl9GWCqxhsiaHEzwC+isGixmJ8iNiO4i4cyQJfkSn9SVD2YpS9QDHn93oen2fitiSWLu5DwiWJoyWkQ+mc7IcSqNGvMDi2jXCeGQvxlDyDyGd9xJ5FLcXxDK9hNXoNq5GcnIcxOEOG8jWsRq8JbyaW1RKySeYc4Oba63BMjQYEDrgl498CgTR98WyeOYfZwJJ5/laPsB+P2Jv0lauPY3V/Y4+bSxkNl2uMexIj1xtjPAqhb7igL6NJ7bISvS8EaUDcwyfx5CTZTs6V+EvprbpzlGJELX7ZUvzCGoX26RKnEOUgokHxtnS+4E6ED3VN0rxA+TcY5b35Voe/e5gihbf5xlrdImw+AcoHBYJOFrD5PlT6vUVRoj0o4tflpHYRvzSH3q0hPT9G57Okb8ShL9BJ8ScVX/MSJfpKnfQNMfGLdei5NbiF1R3tpUZfsiPoNyF4G8ol+hB6jpIESvoH9A8AQM+kCfRM2oeeSfvRM+kweiadjZ5Jvws9k34P5G6jv4C9AbmbfpneFfMW5G/Se+mD0puQbQBgT6QJ6Ym08DYDFrYSAToBDYT3+/UCCvRDmQYhvA9eo0D4egIBhPfrTQAGCG8mE94/dgZe08jKCHAZPPxWbOJpkdQ35mPyMDvLw2i8Mr/OT/HVyCIgrN7lgIfPdXXz3hktaGoQe1s0CTh6Ym5fgIfr4XpidgeMgixuPzcO3sIdhq1SglqlDLVKxby1y6ao0he7vvd0ZI2sdA4sQdpns25iO6wCpYu0gsSf12+SvkfzpNp4Mc/ohTeEPjstmOh+k8X20HjPCJ5sP4v/XOBZ6i2xOnlcm4+3t+Dp2Hj8J/PPok3HPqdeirbnPxV+etqOfab6rGp7eJ62mxap7cXWYznH1U1L8hTPZt1wizn1DFnM69fOxTH9drmlTTwSaF5iP376kkf2Rwyi95o/rxaV6F7EJ+3B4kUsz5YfwiV8Y3iT2BqVwJ7YCmv15L2CkB6TSojuUS2wR+2DM/hnquXjSuwFChBEO/OGwBkwjVYVnltLiFvDpztSxIunn82RIf7u1jfCSBA7m3qarT8/vn92Wz92n+QbpfWH0dfNhdMlRlRDvN0J+iAgHNvt0zDtBGrKwa5kC9litoytZKvZWnYd28A2ss1sK7uV3c52st1sL9vPDrL72FF2jB1nJ9jj7CR7hp1mL7CX2WvsTfY2e08BFKxCrTAq7AqvIqgIK3IV+YoiRYmiXFGlqFHUKeoVGxRNihZFm6Jd0aHoUvQo+hQDiiHFsGK/4qDisOKo4oTilOKs4pziouKK4rriluKO4r6SVCqVWqVZ6VT6lanKTGWeskC5SlmqrFCuVq5RrlWuV25UblJuVm5RblPuUO5U7lLuVu5R7lWOKA8oDymPKI8pTypPK6eU55WXlFeVN5QzyrvKWRWt4lR6lVXlVgVUIVW2aqWqUFWsKlNVqqpVtap1qgZVo6pZ1araqtqu6lR1q3pV/apB1T7VqGpMNa6aUB1XTarOqKZVF1SXVddUN1W3Vfc4wLGcmjNyds7LBbkwl8vlc0VcCVfOVXE1XB1Xz23gmrgWro1r5zq4Lhj193ED3BA3DOP8gzDKP8qd4E5xZ7lz3EXuCnedu8Xd4e7zJK/ktbyZd/J+PpXP5PP4An4VX8pX8Kv5Nfxafj2/kd/Eb+a38Nv4HfxOfhe/m9/D7+VH+AP8If4If4w/yZ/mp/jz/CX+Kn+Dn+Hv8rNqWs2p9Wqr2q0OqEPqbPVKdaG6WF2mrlRXq2vV69QN6kZ1s7pVvVW9Xd2p7lb3qvvVg+p96lH1mHpcPaE+rp5Un1FPqy+oL6uvqW+qb6vvaYCG1ag1Ro1d49UENWFNriZfU6Qp0ZRrqjQ1mjpNvWaDpknTomnTtGs6NF2aHk2fZkAzpBnW7Ncc1BzWHNWc0JzSnNWc01zUXNFc19zS3NHch6av1Gq1Zq1T69emajO1edoC7SptqbZCu1q7RrtWu167UbtJu1m7RbtNu0O7U7tLu1u7R7tXO6I9oD2kPaI9pj2pPa2d0p7XXtJe1d7Qzmjvamd1tI7T6XVWnVsX0IV02bqVukJdsa5MV6mr1tXq1ukadI26Zl2rbqtuu65T163r1fXrBnX7dKO6Md24bkJ3XDepO6Ob1l3QXdZd093U3dbd0wM9q1frjXq73qsP6sP6XH2+vkhfoi/XV+lr9HX6ev0GfZO+Rd+mb9d36Lv0Pfo+/YB+SD+s368/qD+sP6o/oT+lP6s/p7+ov6K/rr+lv6O/byANSoPWYDY4DX5DqiHTkGcoMKwylBoqDKsNawxrDesNGw2bDJsNWwzbDDsMOw27DLsNewx7DSOGA4ZDhiOGY4aThtOGKcN5wyXDVcMNw4zhrmHWSBs5o95oNbqNAWPImG1caSw0FhvLjJXGamOtcZ2xwdhobDa2Grcatxs7jd3GXmO/cdC4zzhqHDOOGyeMx42TxjPGaeMF42XjNeNN423jPRMwsSa1yWiym7ymoClsyjXlm4pMJaZyU5WpxlRnqjdtMDWZWkxtpnZTh6nL1GPqMw2YhkzDpv2mg6bDpqOmE6ZTprOmc6aLpium66Zbpjum+2bSrDRrzWaz0+w3p5ozzXnmAvMqc6m5wrzavMa81rzevNG8ybzZvMW8zbzDvNO8y7zbvMe81zxiPmA+ZD5iPmY+aT5tnjKfN18yXzXfMM+Y75pnLbSFs+gtVovbErCELNmWlZZCS7GlzFJpqbbUWtZZGiyNlmZLq2WrZbul09Jt6bX0WwYt+yyjljHLuGXCctwyaTljmbZcsFy2XLPctNy23LMCK2tVW41Wu9VrDVrD1lxrvrXIWmItt1ZZa6x11nrrBmuTtcXaZm23dli7rD3WPuuAdcg6bN1vPWg9bD1qPWE9ZT1rPWe9aL1ivW69Zb1jvW8jbUqb1ma2OW1+W6ot05ZnK7CtspXaKmyrbWtsa23rbRttm2ybbVts22w7bDttu2y7bXtse20jtgO2Q7YjtmO2k7bTtinbedsl21XbDduM7a5t1k7bObvebrW77QF7yJ5tX2kvtBfby+yV9mp7rX2dvcHeaG+2t9q32rfbO+3d9l57v33Qvs8+ah+zj9sn7MfhGFKPnoKGUTolfENAfDOM9PYhq4hHKTqhTKnRc8hSDEbnr0GZ8FV4co+QUmvRk0nxjG0ewiBK4StPD9+MSG3B8g4KX3+XnocrI3lFPuQVRLMJ8a96UDknM+KJw9S12S2QZlhIqUPoewiinDgs1rQag+9HJJGFDwk8iUuIM45HGpNqjcE0+n65BF+O1IUWd82Iz7H3R2oqC1cIJYKrQkqjt3KS25AelBHd0u2YBsT2OhTRNoVOT0MOQ/PwGEwHIy1CvzUiYRQePQmnC8Q2ml0L8eWovqIeZGAa7QgQW5ZG76wgWgRJcLwos1gjHCb6kVVMCCm5J6ITHKY6hLJE3S4aXoms5Qpq06mIpZFHIvYm2rxodTgM3o1aoVbkiVI/+lXErIzA5E1UYqwF7o7oVsqrFHiK+/uoowgjvmfpINK2aF1nIi0utl1Ub0V8iHysd5yOtCNZK2hSbB28jdgdAp5uRHrOjfRHuvJBwZy2+yMeAFrgWmRRzXO/1og1RXLiGka1pj6DUiQbaMO0WihokixFfI4IeUX9iG+gkiTpm30ZECrUx5V+gZ6tQSl65wBjRnlbhVSBdnAw95B+BlCKeQbpbQwVmH1WzbcHkYZF2qM3Y727N6Z3V2I9To15BgwW60X0IBtG/TS2FjhPVotk0M5+ZV6/w2oR5etkPJWcJ0moh+K9UqbXwNohXy2kxLTQlwk76tG4l6tEttSEfI7YF7pQ+t8RPUfVC9UX6qojWja8J0JLGEJ2gkoE757zfiWSTZbP8Twk2dumh15OtFLJ0s6jdunHeqs4ijVFMMQl7NdqZNViD3VjWkW1kN4WiKeopqBOqAuxF5WFUhFP3EYY0cLXI87iGFeI8MVY29kjfVnCb43IL/pSWo84XIuMudQoojkTsQdRJ9LuYKNAT5xC3FBKjiHdrkZ4JCecOUf6u/rBHUFOURL0a1kkFWsBQsgbrI5IKNXo7yM6JNGbN6SWGhMppb4z50WhLTUj62qe29Ulyim+5RIfcWoxL4G0Sm2QJGl+SCm1JvJUkvbQ12mYIhQ/HBYoGfF8APLDxDGkVRbJWYBq0SH1lMo5XyG+wa8WSTKKShEtRPweAdIJw0V6AR7ViFrFYxtxHIF9BGmAfAm1jsDBi7V+cYSPpMkzUh9sfjgWkMMP9A99iIgBv0Z1OS7GXWKbIkn6kG6/EWlBMimSS9JAZSSlNqD0EEqbUa6rYhuhfYhdkbKAV4x5EDyC+d4PCG/kE2Mt0bdDXz2EevoQkm0K6VNI76L+cgx5gDDWK1slH+JF8kyhXjyF+Pc9xEt9Zx2SU8YrkqmIRoto/LOTEKMRUtzzSPZcFuPtcc8mwh1or3csXuyDfuSpSlFNLwmlwEhmMtob4yOIFL+tFHk+uIw8wxRKhx5GblHwFeFXIhPRoHpBbyNYDrI0MbqWg2MjPeiRkIYRtyopbUZxWnNiMR4OS++lRvaGw1GjzIDgVcAtNGrgMKo7tJ+peXHgLNIkihtlY0WMJipWLMX0lov0ZkcpsnbQgOx/fcRLQz1MIpucnLOZHaI3kBkNxdMYAcmKhlDEPhQdTyYCwz44ZzOSPfgx20CwbFw6hfmTPah204I9w34xNacHbA4lWp1o51I/9QtfDZSLNBYBL4WPmDc7osmE5mUJwDhPqQ8WixYSiV6i/NIibT4qYlkCHzwveQJxQH5mKXMciU838pOY/Uj9QoRxPG5j4pcKxGjqvugrIr5O6oOHIh5G8i2oRmLfp9uRjYm7wvdEZBN7jWjbYonS6NCL/EYAs//6SApjvzkPj5cl1VcdsSi5lNiP6lgYsQ08jTqbgqX4SoVcKmk+JhWjHbY4Ii3dipX4jkgflHoBohHpxTkI3i4Szf35sNQ6++On+IwvSmNYitdUWh/APS3ubdDoLM7OcGuR3mGI5gX46ClJIsZ1xWJEIbMyUz2ncxK4AQMEO0gBJ6HtngL/DI6BKXAFnAC/gH//BmYIFThH6Ik0cIsIEy8RSmIV8TbCTpQQ7yWcRD3xt0SYeRfzaaKLGWHfQXyfrWC/Sb6f+xl3h/xL7jc8IP+OZ/gg+UM+k88kf8a/iV9JXuXfzpeS1/h38e8ir/O/x7+P/Dm/lv8QeYv/GN9GzvCf4zspku/iv0wp+a/xQ5RW/Sn1pyjhyQxB5qAnM8L3uIWzAMK3jwrAKiDs1iCknRpvTuAZ0dxzqsV9pWuJe5AoUAiK0Vs3hLq0LlJaApD0X9EHn7rUJJJakJmc25ny5HT8dHeFCS2yUZi9ohZJvG6Lf8b49K2NBkWgEewGe4D4leJTT6h2z4MuKKSLZqQJcm7v0rPS0k/X5mm0p60fnRlyQ36nwf3n2DKetr8oAiUQEu2oDZ25eho+/GlbiNhb2iTPkXgtH6fFX69xjZnrB8OoJ4gn5J6VfvB6aUX0Di1gi+Qdhp+YVp6nHsGg3WADYAiMCGtwkOM5gn0DWMvT1WJ0JLn5iUaSC+/vnu/H25+KH19YJhLJJEhEYfv/no1I+9HaxKOrxCV/8hHCwpLHxkJTz1CvXl6LF/26UE8K27P5bLTSclojPeerBU9NgTNglqCf21Zd3n4qnH6slGxAeF/m/mcwfk2kx+LxSeJ1eHoj68J1iBNNgIvPkIU+iTrT0n76rVKvHHmCdX5WbJVB54qE8VA41eOHmPOEktA+9y29nDp6+jHhw5Mer0/Jw69z9Pmw9q+3DMPPRcSLa+vZjnAfSvrGi2gjbfBGi2AjbfbbHrFGfPLz4BGGnxuPMPyG9QjDb1iPMPzCI8xr4+dlzho9Bj8fc9TnW+Y37pwSHxEbpRFxNzjxjDzFX1os/aJHP43e8UZeZfrt8gBPa4cbIb0X5/XYp/aw7Gd3txmunWdzz9hDCd84O78iOn+j7N+KtNFv6y4svE2f9b1U0T3q2d4R9VDWN+K+puhe88banRRptxd7jERdEHn1K6APymsEasr54r06L96r8+K9Oi/eqyP3Xh37pP2Mfdp+wX7Zfs1+037bfs8BHKxD7TA67A6vI+gIO3Id+Y4iR4mj3FHlqHHUOeodGxxNjhZHm6Pd0eHocvQ4+hwDjiHHsGO/46DjsOOo44TjlOOs45zjouOK47rjluOO476TdCqdWqfZ6XT6nanOTGees8C5ylnqrHCudq5xrnWud250bnJudm5xbnPucO507nLudu5x7nWOOA84DzmPOI85TzpPO6ec552XnFedN5wzzrvOWRft4lx6l9XldgVcIVe2a6Wr0FXsKnNVuqpdta51rgZXo6vZ1era6tru6nR1u3pd/a5B1z7XqGvMNe6acB13TbrOuKZdF1yXXddcN123XffcwM261W6j2+72uoPusDvXne8ucpe4y91V7hp3nbvevcHd5G5xt7nb3R3uLnePu8894B5yD7v3uw+6D7uPuk+4T7nPus+5L7qvuK+7b7nvuO97SI/So/WYPU6P35PqyfTkeQo8qzylngrPas8az1rPes9GzybPZs8WzzbPDs9Ozy7Pbs8ez17PiOeA55DniOeY56TntGfKc95zyXPVc8Mz47nrmfXSXs6r91q9bm/AG/Jme1d6C73F3jJvpbfaW+td523wNnqbva3erd7t3k5vt7fX2+8d9O7zjnrHvOPeCe9x76T3jHfae8F72XvNe9N723vPB3ysT+0z+uw+ry/oC/tyffm+Il+Jr9xX5avx1fnqfRt8Tb4WX5uv3dfh6/L1+Pp8A74h37Bvv++g77DvqO+E75TvrO+c76Lviu+675bvju++n/Qr/Vq/2e/0+/2p/kx/nr/Av8pf6q/wr/av8a/1r/dv9G/yb/Zv8W/z7/Dv9O/y7/bv8e/1j/gP+A/5j/iP+U/6T/un/Of9l/xX/Tf8M/67/tkkOolL0idZk9xJgaRQUnbSyqTCpOKksqTKpOqk2qR1SQ1JjUnNSa1JW5O2J3UmdSf1JvUnDSbtSxpNGksaT5pIOp40mXQmaTrpQtLlpGtJN5NuJ90LgAAbUAeMAXvAGwgGwoHcQH6gKFASKA9UBWoCdYH6wIZAU6Al0BZoD3QEugI9gb7AQGAoMBzYHzgYOBw4GjgROBU4GzgXuBi4ErgeuBW4E7ifTCYrk7XJ5mRnsj85NTkzOS+5IHlVcmlyRfLq5DXJa5PXJ29M3pS8OXlL8rbkHck7k3cl707ek7w3eST5QPKh5CPJx5JPJp9Onko+n3wp+WryjeSZ5LvJs0E6yAX1QWvQHQwEQ8Hs4MpgYbA4WBasDFYHa4Prgg3BxmBzsDW4Nbg92BnsDvYG+4ODwX3B0eBYcDw4ETwenAyeCU4HLwQvB68FbwZvB++lgBQ2RZ1iTLGneFOCKeGU3JT8lKKUkpTylKqUmpS6lPqUDSlNKS0pbSntKR0pXSk9KX0pAylDKcMp+1MOphxOOZpyIuVUytmUcykXU66kXE+5lXIn5X4qmapM1aaaU52p/tTU1MzUvNSC1FWppakVqatT16SuTV2fujF1U+rm1C2p21J3pO5M3ZW6O3VP6t7UkdQDqYdSj6QeSz2Zejp1KvV86qXUq6k3UmdS76bOptFpXJo+zZrmTgukhdKy01amFaYVp5WlVaZVp9WmrUtrSGtMa05rTduatj2tM607rTetP20wbV/aaNpY2njaRNrxtMm0M2nTaRfSLqddS7uZdjvtXgiE2JA6ZAzZQ95QMBQO5YbyQ0WhklB5qCpUE6oL1Yc2hJpCLaG2UHuoI9QV6gn1hQZCQ6Hh0P7QwdDh0NHQidCp0NnQudDF0JXQ9dCt0J3Q/XQyXZmuTTenO9P96anpmel56QXpq9JL0yvSV6evSV+bvj59Y/qm9M3pW9K3pe9I35m+K313+p70vekj6QfSD6UfST+WfjL9dPpU+vn0S+lX02+kz6TfTZ8N02EurA9bw+5wIBwKZ4dXhgvDxeGycGW4OlwbXhduCDeGm8Ot4a3h7eHOcHe4N9wfHgzvC4+Gx8Lj4Ynw8fBk+Ex4OnwhfDl8LXwzfDt8LwNksBnqDGOGPcObEcwIZ+Rm5GcUZZRklGdUZdRk1GXUZ2zIaMpoyWjLaM/oyOjK6MnoyxjIGMoYztifcTDjcMbRjBMZpzLOZpzLuJhxJeN6xq2MOxn3M8lMZaY205zpzPRnpmZmZuZlFmSuyizNrMhcnbkmc23m+syNmZsyN2duydyWuSNzZ+auzN2ZezL3Zo5kHsg8lHkk81jmyczTmVOZ5zMvZV7NvJE5k3k3czaLzuKy9FnWLHdWICuUlZ21MqswqzirLKsyqzqrNmtdVkNWY1ZzVmvW1qztWZ1Z3Vm9Wf1Zg1n7skazxrLGsyayjmdNZp3Jms66kHU561rWzazbWfeyQTabrc42ZtuzvdnB7HB2bnZ+dlF2SXZ5dlV2TXZddn32huym7Jbstuz27I7sruye7L7sgeyh7OHs/dkHsw9nH80+kX0q+2z2ueyL2Veyr2ffyr6TfT+HzFHmaHPMOc4cf05qTmZOXk5Bzqqc0pyKnNU5a3LW5qzP2ZizKWdzzpacbTk7cnbm7MrZnbMnZ2/OSM6BnEM5R3KO5ZzMOZ0zlXM+51LO1ZwbOTM5d3Nmc+lcLlefa8115wZyQ7nZuStzC3OLc8tyK3Orc2tz1+U25DbmNue25m7N3Z7bmdud25vbnzuYuy93NHcsdzx3Ivd47mTumdzp3Au5l3Ov5d7MvZ17bwVYwa5QrzCusK/wrgiuCK/IXZG/omhFyYryFVUralbUrahfsWFF04qWFW0r2ld0rOha0bOib8UAnJucUgjfyQJCynwdg+9FYOoIhv+/EZj+TgRW0hjNJizvv2LwVizvhzD85zG8DoMDGMxGYPLDGPwRjMaF4TsxeV7DaBRYuccwGKOhCjA+mB7IdoxPEONfheXtwuAsGb1h/Jn/jK8r+v/FxzPHMfzLMnhMz3ibshSGH8HgZizvAxn8jAz+84vD06r4Noa39WLx7M8w/G4ZPGY/1A2sTf8Ho0nCaMIYfBuDSQz+W4xPfQRWNGI8P4nBJzH6SRnbcMnAX8bKfU98fJTNvw+jWSFDfx3T1f/GaBSLxOuxcuswmhxMZkzPDKa3qL6A4Sms7ViA0U9j9B6M/rMy+AIZPOZ/cD9G1cvgKzE+X8R0+Nn4ePqDGP4LGD3mQ9g2jD4og3/nIunl8Jh/Y7fGp4/y4ZhPYzD/j/u3KD//MRk85gNx304dja835ncx+k9h8J/L5MX6ggKzeea9GIz5OtaC4V/F+K+RsT1cJ7jdfgvDY/1a0YPlxfTGFmI2gPVTfGxl34zxlxnLKEy3ilosL94fDfFlZv8Go8HGfeUOjP4sBmPjS9TY9EsM3ovRZGN5N2LyY2Xh9o+3O/Wj+HgFVl9mVXzbZg5ieBMG4/GMnE1exWgYjOZXGGzH5P8BhsfqxWNtp8JsT4H1FxXmTxSlmAz9EZjD/LMyhNVlCoMJLC/mH2gbJhvm86PsFpMzyj9kYHmxvq/AZGawui967MbHuD+OLxsej8mNEXh74eMO9Tvx20J5F6vLikfLqfghRoP1KblxkFmHyYDHaR0yeDxG+kcZPOZ/KCyuIzF7xv0G+f3F6ZP6FwyfyFiJ4Rc7BkWNlXj8/HcY//djfPCY7Q8wPlj8ic8dGNw2+jC8TH9nMhNoFzx2ldMnpv+ouQnmq2l3/LqTWJzJYOMaM4rpAYszo2L7v8b4Y74iSs/43A33ddj4SP1lfD3Iwlg8IzePY76N0fweBmMxIcPJ0GC+i/57DP85Gb2NxJcT75v0Zozm5xj+TfHbDo9Ro+aYWgzeGb+t5WC8vswtGfhofPkp3GdifSHKDvE+gsdg6Zg8WL2oRhl8gQz8GYz+exge0z/91fi2R6vjw+S7ZPCYD4/yFbkY/In4eqDw2A8br+m3YjRYHI7PoaL6CBsfpr6EwRMYjI0pFD6nw/0GbqvYOMJgsSL9T1jdsTUN6tcYjNkhM/5o2VjM9thLGMxj5Y5hPHdhMDb/ZbE5O/1NDMbnldi8m8br9ab4MB7D01hcgc8R2AoMj80F5NZqomx1Nr4t4W2Nr3VQf4iV9XZMD1g8HNX3sbaI8jnJMraK1xefe2L1ZbC5yaLXshJYv8L7Gj6Pw+cLUX3hq/Fh3M/TAMuL2zzuz5WYPP+M0Xwwvmz4HD+qP2LxdtTYnR6fHsdHzRnl8Pg4ew3DY3FX1Hj3pPGJrMvJ4Re7LofpH5/PRtlnIutv7CLx6x+fT1QM/OH4eKoMkx8fT98ug3c9Gi+35ha1RvfVxdHjeAXWl/H+vlj8ktb0EsBHzdGyZPBvj4+Psls5PqkY3hAfj/u9xc5lovDfezQ9vh4Y5VcTwFPVMvhdj+YTFdufl8HLrKskgl/SuqIcvkIG/xKGz8f0sFcGj41TcuuTTxrP4n3f8Gh8QuulVTL4rEfjo3zguvgyRz2HwudH+PM1ufH0hzJ4bM4Y1U9bZej7ZOix5y/0hgT44HNVbF2O+a4MPY7/cQLlyvFJZNxkZej/RwZ/Vwb/hcXRR8kvwwdf58H9hty4mdDa0bX4eDn/L7umJzdedDyaj9w69hPHL9Ifyq1dP2m8rP9ZCh5f+8XiZzxmxu0QjyGj4jc8tsTiH4VM3ILbAD7uM9g8Fx+v8TEObxd8TMH9dlQdj2Lwxfg6ifLz+FpxyaN1IlcvXE7qPzBYbi3uCgafl6HB1+iwuSrux6J8BeZjSYw/ia2XktiaA3kJ44/Pf/Hn48dkYBn58b6TEIzNWaKeU5zBYPx5zU+wvPgzlN9g9MPx2yiKP/bcUK6/MH8S3waYqzJ4mT0SUXNqXG9H4sspB0f1BRk4ak3jaxgef66Nx66/j5W1SQY/El/+qH6H9WUaW2+Jiu1l5p64HmTjZ3xePxkfTxsxGJsLRK39RmASeJ6XL0ho/Vo/5YASE9wE93dQYhpeRiCc5ATCd1uEEyjkCYaDUIOQkmfoAxD+mJC+OJPy4kzKizMpL86kvDiT8uJMyoszKS/OpLw4k/LiTMqLMykvzqQ84TMpP2X3wnnIL4VvIDP/IMDUj+bD5IgAg0MIvwbh0feuaYDyqgWYRTQ0oqE/ifCfmU9DfUmAia8thCdfQmW9Yz4NDuM0OCzHB6+LHM8oeTyIT/p8WE42XCe4DHheXM9R5S4Sz6xRNMUrSxb/Dwgv1v0i4nM9RidYWVFt9FMh72Lwi+MTJRteR1l8/HaMpkdlLUiP23OULcniBZ6PoC9EcBnqC6gsWmxHApWrWdA+5ewH1+EnUb0+E2OHWF+Txf83wv86Bv8VhP+L+fYjZ9tydhhlt3sQPIJodqG8e1Bdfozq8l8Lt2Mi7Yv3EcyuZPpaNF6GHrOZhPCyOsfaSE7nmJ0szc6Xgo/PH/fhUe2O1UvOJqP1Ex8v6z/fjcr6AMKPI/zxmLaWweNyyvUjvL7sW1Ed37UQTwrhiePzbYn5MuLz54jmDsKTMTT4GPpNBP8lKleLynUu5EPk5I8a4z6N8J9DPN+BeL43Ju9dJA8dIw/e7igvifIqNggw04JoNiKazQh+D4J/P7bfxR+bomzg7xD+n5D8ASR/9uP4LlaJ6mhG+A8h/MeQbP+IZPtXBP8Rgv8E0Xwd0XwbwVYEB+bzjJLzfQj/4fkwNYZoJhBsQLAHydmH5BxC9NmIvlCAuULB5pWoXyuvCHj2FtItKotBZSmRrlixr42ieo0jPi2ITzuiuYpoZlBeZG8MsjcW6Yd+x3w/Fj2uxR+nFusfcNtTeAQaUf6ovrZYHxUVnwhwbN9MyOe/D9X9wwv1EQ752IXbQo6/ohfRDCI8ko380Xz55cagxeITiZHkY4/laWv5MTQ+ftH85fr4DMLPIv5JiH9WLB8slitDdlIdw/9nCP4Vgt+L4A8t2N9l2yXi0xKJUeXGRLkxTm7OwjKoXxtifB0+psjEYFHzLJn6RsFIVwTSFfWnCP5KDE+5OZFcXLpY+lcRzT8ifBrCvwnBPgRnIJo/RDSfRPi/RfjXFtJtVLm/RjCB4H9GeX+M4FcQ/NeJ1leuvchUBOctSIPL+XHE89PzfZ3suCwnmw7Brph+91GU948QvA/BY4gG2Qy5fkF7SAAm/xPV5efzYaob0fQjeBrBl2PyorgOfCAGphGsj8HL6RDXQzqC34zK+jkq639i+qzcfAr1NcKwYN1l7JaqQPCaBWGsT+FtSjUj/Nb59ozbKm1HcHB+3aNk8CI4HGPzMvKwauRP7Ahei+CNCOYQbEV8/gTx+QLKi+aDhDgfRDqhRJ+P+hGF+hGN+JCID+1EcCqCET0p6vDfEZ+fITySh1wTAyfQ7xLpF3K2KjfviJ7fYeXWIpoGRPNDRPMvSIZ+JMO+hfp+lDw3UN67821Vtr6o7wDUd+gfIPw/zG/3pegkSg//gvj8x4J2LqOfhPy8jD+XncvgeMwPyK4Zyq6VPXpMX9La2qLn6cuDX771Nzn8o/mTL6E487Fiy+Var1v8Oh4eG2Pyy81B5NYNZPAJrf9g5Sa0RofHhEh+aR0GX7uQxSN/HoNf/JreIvEJ2QPevo8/N1n03Gop64Fy9LLrhPF9bzQ9srdF4DE+S1n7TQC/fH5scfawWD8WZf+YTS4fHutHuM0v1g8ver000i4J4eXiJTl/FUWP+aVFj6dPAh/fHp48/8WVu7TnYk8CHxm/Fr92FH/cfPLPHZ7AeIGtYy8fHtODHD6BerFK5Gdi1q6fNF7e/2D+ZLH+SsY/R/tJzJ/IPBORk0fO98o9p5bD4zxlaWToF72WhfsNDJbTCR6P4TYjG/8sAZad3yUAJ7Kulcha3NOEo9f2I+0uu3YqN17g7Yi1iwLph0l4XiDHMxE4ym8nAMvZ0mLhhGLIBGLU6OcF8X1mIr4lER+Lj2Vycbj8/C7+fD+BdeDn8kwK+VHyY1BiBRC+/gJAEF5hCOfCez68iiBcAnXQA2GCrKVLUHpYOIUjYTpRuu8h5u3bSnYA6u0ngJr8oX5Qv08/qh/Tj+sn9Mf1k/oz+mn9Bf1l/TX9Tf1t/T0DMLAGtcFosBu8hqAhbMg15BuKDCWGckOVocZQZ6g3bDA0GVoMbYZ2Q4ehy9Bj6DMMGIYMw4b9hoOGw4ajhhOGU4azhnOGi4YrhuuGW4Y7hvtG0qg0ao1mo9PoN6YaM415xgLjKmOpscK42rjGuNa43rjRuMm42bjFuM24w7jTuMu427jHuNc4YjxgPGQ8YjxmPGk8bZwynjdeMl413jDOGO8aZ020iTPpTVaT2xQwhUzZppWmQlOxqcxUaao21ZrWmRpMjaZmU6tpq2m7qdPUbeo19ZsGTftMo6Yx07hpwnTcNGk6Y5o2XTBdNl0z3TTdNt0zAzNrVpuNZrvZaw6aw+Zcc765yFxiLjdXmWvMdeZ68wZzk7nF3GZuN3eYu8w95j7zgHnIPGzebz5oPmw+aj5hPmU+az5nvmi+Yr5uvmW+Y75vIS1Ki9ZitjgtfkuqJdOSZymwrLKUWiosqy1rLGst6y0bLZssmy1bLNssOyw7Lbssuy17LHstI5YDlkOWI5ZjlpOW05Ypy3nLJctVyw3LjOWuZdZKWzmr3mq1uq0Ba8iabV1pLbQWW8usldZqa611nbXB2mhttrZat1q3Wzut3dZea7910LrPOmods45bJ6zHrZPWM9Zp6wXrZes1603rbes9G7CxNrXNaLPbvLagLWzLteXbimwltnJbla3GVmert22wNdlabG22dluHrcvWY+uzDdiGbMO2/baDtsO2o7YTtlO2s7Zztou2K7brtlu2O7b7dtKutGvtZrvT7ren2jPtefYC+yp7qb3Cvtq+xr7Wvt6+0b7Jvtm+xb7NvsO+077Lvtu+x77XPmI/YD9kP2I/Zj9pP22fsp+3X7Jftd+wz9jv2mcdtINz6B1Wh9sRcIQc2Y6VjkJHsaPMUemodtQ61jkaHI2OZkerY6tju6PT0e3odfQ7Bh37HKOOMce4Y8Jx3DHpOOOYdlxwXHZcc9x03HbccwIn61Q7jU670+sMOsPOXGe+s8hZ4ix3VjlrnHXOeucGZ5OzxdnmbHd2OLucPc4+54BzyDns3O886DzsPOo84TzlPOs857zovOK87rzlvOO87yJdSpfWZXY5XX5XqivTlecqcK1ylboqXKtda1xrXetdG12bXJtdW1zbXDtcO127XLtde1x7XSOuA65DriOuY66TrtOuKdd51yXXVdcN14zrrmvWTbs5t95tdbvdAXfIne1e6S50F7vL3JXuanete527wd3obna3ure6t7s73d3uXne/e9C9zz3qHnOPuyfcx92T7jPuafcF92X3NfdN9233PQ/wsB61x+ixe7yeoCfsyfXke4o8JZ5yT5WnxlPnqfds8DR5WjxtnnZPh6fL0+Pp8wx4hjzDnv2eg57DnqOeE55TnrOec56Lniue655bnjue+17Sq/RqvWav0+v3pnozvXneAu8qb6m3wrvau8a71rveu9G7ybvZu8W7zbvDu9O7y7vbu8e71zviPeA95D3iPeY96T3tnfKe917yXvXe8M5473pnfbSP8+l9Vp/bF/CFfNm+lb5CX7GvzFfpq/bV+tb5GnyNvmZfq2+rb7uv09ft6/X1+wZ9+3yjvjHfuG/Cd9w36Tvjm/Zd8F32XfPd9N323fMDP+tX+41+u9/rD/rD/lx/vr/IX+Iv91f5a/x1/nr/Bn+Tv8Xf5m/3d/i7/D3+Pv+Af8g/7N/vP+g/7D/qP+E/5T/rP+f//5V9C1Rd2Xnevefec2EUBcuUhWXKkrmvc9/v9/thTGWCMaMly4ShjIoxxiqWCcEYKyomCiYyUVWGMFihmGFhyqKMjLFMFaIwMmU0iowxQ1RKCCaEEKJiWaayihVFoah7//vA2fdcTZOsWf+B+fjPv/f+97//x957zqwXbBU8LHhc8LRgT8koM5VZyhxlnrJAySnNSqfSr4wqC5XFyjLlGWWlslpZpzyvbFJeULYpO5RXlN3Ka8oB5bByTDmhvKmcVs4q7ykXlEvKVeWG8oHykfKJ8plyXyVXHVEdU+Wq8lUqlV5lVblVQVVcVaQqUZ1SlauqVDWqc6oGVbPqouqS6rLqqqpH1acaVI2orqtuqKZUt1V3VHOqRdWyak21qdpW7ah2Vc/VErVCfVSdrT6uPqHWqI1qu9qrDquT6pPqUvVpdYX6rLpWXa9uVLeoW9Xt6k51l7pX3a8eUo+qx9WT6lvqGfVd9bz6vnpFva7eUj9UP1Y/Ve9pGE2mJkuTo8nTFGg4jVnj1Pg1UU2hplhTpjmjqdRUa+o05zVNmguaNk2H5oqmW3NNM6AZ1oxpJjQ3NdOaWc09zYJmSbOq2dA80DzSPNE80+xr5doj2mPaXG2+VqXVa61atzaojWuLtCXaU9pybZW2RntO26Bt1l7UXtJe1l7V9mj7tIPaEe117Q3tlPa29o52TruoXdauaTe129od7a72OSfhFNxRLps7zp3gNJyRs3NeLswluZNcKXeaq+DOcrVcPdfItXCtXDvXyXVxvVw/N8SNcuPcJHeLm+HucvPcfW6FW+e2uIfcY+4pt6djdJm6LF2OLk9XoON0Zp1T59dFdYW6Yl2Z7oyuUletq9Od1zXpLujadB26K7pu3TXdgG5YN6ab0N3UTetmdfd0C7ol3apuQ/dA90j3RPdMt6+X64/oj+lz9fl6lV6vt+rd+qA+ri/Sl+hP6cv1Vfoa/Tl9g75Zf1F/SX9Zf1Xfo+/TD+pH9Nf1N/RT+tv6O/o5/aJ+Wb+m39Rv63f0u/rnBolBYThqyDYcN5wwaAxGg93gNYQNScNJQ6nhtKHCcNZQa6g3NBpaDK2GdkOnocvQa+g3DBlGDeOGScMtw4zhrmHecN+wYlg3bBkeGh4bnhr2jIwx05hlzDHmGQuMnNFsdBr9xqix0FhsLDOeMVYaq411xvPGJuMFY5uxw3jF2G28ZhwwDhvHjBPGm8Zp46zxnnHBuGRcNW4YHxgfGZ8Ynxn3TXLTEdMxU64p36Qy6U1Wk9sUNMVNRaYS0ylTuanKVGM6Z2owNZsumi6ZLpuumnpMfaZB04jpuumGacp023THNGdaNC2b1kybpm3TjmnX9NwsMSvMR83Z5uPmE2aN2Wi2m73msDlpPmkuNZ82V5jPmmvN9eZGc4u51dxu7jR3mXvN/eYh86h53DxpvmWeMd81z5vvm1fM6+Yt80PzY/NT856FsWRasiw5ljxLgYWzmC1Oi98StRRaii1lljOWSku1pc5y3tJkuWBps3RYrli6LdcsA5Zhy5hlwnLTMm2ZtdyzLFiWLKuWDcsDyyPLE8szy75Vbj1iPWbNteZbVVa91Wp1W4PWuLXIWmI9ZS23VllrrOesDdZm60XrJetl61Vrj7XPOmgdsV633rBOWW9b71jnrIvWZeuaddO6bd2x7lqf2yQ2he2oLdt23HbCprEZbXab1xa2JW0nbaW207YK21lbra3e1mhrsbXa2m2dti5br63fNmQbtY3bJm23bDO2u7Z5233bim3dtmV7aHtse2rbszP2THuWPceeZy+wc3az3Wn326P2Qnuxvcx+xl5pr7bX2c/bm+wX7G32DvsVe7f9mn3APmwfs0/Yb9qn7bP2e/YF+5J91b5hf2B/ZH9if2bfd8gdRxzHHLmOfIfKoXdYHW5H0BF3FDlKHKcc5Y4qR43jnKPB0ey46LjkuOy46uhx9DkGHSOO644bjinHbccdx5xj0bHsWHNsOrYdO45dx3OnxKlwHnVmO487Tzg1TqPT7vQ6w86k86Sz1HnaWeE866x11jsbnS3OVme7s9PZ5ex19juHnKPOceek85ZzxnnXOe+871xxrju3nA+dj51PnXsuxpXpynLluPJcBS7OZXY5XX5X1FXoKnaVuc64Kl3VrjrXeVeT64KrzdXhuuLqdl1zDbiGXWOuCddN17Rr1nXPteBacq26NlwPXI9cT1zPXPtuufuI+5g7153vVrn1bqvb7Q664+4id4n7lLvcXeWucZ9zN7ib3Rfdl9yX3VfdPe4+96B7xH3dfcM95b7tvuOecy+6l91r7k33tnvHvet+7pF4FJ6jnmzPcc8Jj8Zj9Ng9Xk/Yk/Sc9JR6TnsqPGc9tZ56T6OnxdPqafd0ero8vZ5+z5Bn1DPumfTc8sx47nrmPfc9K551z5bnoeex56lnz8t4M71Z3hxvnrfAy3nNXqfX7416C73F3jLvGW+lt9pb5z3vbfJe8LZ5O7xXvN3ea94B77B3zDvhvemd9s5673kXvEveVe+G94H3kfeJ95l33yf3HfEd8+X68n0qn95n9bl9QV/cV+Qr8Z3ylfuqfDW+c74GX7Pvou+S77Lvqq/H1+cb9I34rvtu+KZ8t313fHO+Rd+yb8236dv27fh2fc/9Er/Cf9Sf7T/uP+HX+I1+u9/rD/uT/pP+Uv9pf4X/rL/WX+9v9Lf4W/3t/k5/l7/X3+8f8o/6x/2T/lv+Gf9d/7z/vn/Fv+7f8j/0P/Y/9e8FmEBmICuQE8gLFAS4gDngDPgD0UBhoDhQFjgTqAxUB+oC5wNNgQuBtkBH4EqgO3AtMBAYDowFJgI3A9OB2cC9wEJgKbAa2Ag8CDwKPAk8C+wH5cEjwWPB3GB+UBXUB61BdzAYjAeLgiXBU8HyYFWwJngu2BBsDl4MXgpeDl4N9gT7goPBkeD14I3gVPB28E5wLrgYXA6uBTeD28Gd4G7weUgSUoSOhrJDx0MnQpqQMWQPeUPhUDJ0MlQaOh2qCJ0N1YbqQ42hllBrqD3UGeoK9Yb6Q0Oh0dB4aDJ0KzQTuhuaD90PrYTWQ1uhh6HHoaehvTATzgxnhXPCeeGCMBc2h51hfzgaLgwXh8vCZ8KV4epwXfh8uCl8IdwW7ghfCXeHr4UHwsPhsfBE+GZ4OjwbvhdeCC+FV8Mb4QfhR+En4Wfh/Yg8ciRyLJIbyY+oIvqINeKOBCPxSFGkJHIqUh6pitREzkUaIs2Ri5FLkcuRq5GeSF9kMDISuR65EZmK3I7cicxFFiPLkbXIZmQ7shPZjTyPSqKK6NFodvR49ERUEzVG7VFvNBxNRk9GS6OnoxXRs9HaaH20MdoSbY22RzujXdHeaH90KDoaHY9ORm9FZ6J3o/PR+9GV6Hp0K/ow+jj6NLoXY2KZsaxYTiwvVhDjYuaYM+aPRWOFseJYWexMrDJWHauLnY81xS7E2mIdsSux7ti12EBsODYWm4jdjE3HZmP3YguxpdhqbCP2IPYo9iT2LLYfl8ePxI/Fc+P5cVVcH7fG3fFgPB4vipfET8XL41Xxmvi5eEO8OX4xfil+OX413hPviw/GR+LX4zfiU/Hb8TvxufhifDm+Ft+Mb8d34rvx5wlJQpE4mshOHE+cSGgSxoQ94U2EE8nEyURp4nSiInE2UZuoTzQmWhKtifZEZ6Ir0ZvoTwwlRhPjicnErcRM4m5iPnE/sZJYT2wlHiYeJ54m9pJMMjOZlcxJ5iULklzSnHQm/closjBZnCxLnklWJquTdcnzySaJVH6MXUPPc2yLRCrdffFLiVTWjhG2FyNMOSA3MaLIAqQTIwyHEVkDRiTPgecqvPUCeKqBZxUkT4DkZYzI+zGSmUtJZoS2SOtMUN6K8D15HkIaMSLdBWQIkD7gqWafI2mb8FYXIPnA0w48BBkFnhLooXP/JEJKMY+8lfAAsop5ZNtsDkLGoa1xjDAD8NYgIPOATGPkRT+8tUW9VQU8U8CzKrwla8BtKY7jtphC6M8AtJ4HrQ8T/UCftwGpSkPGoa1mYVySS6Q/gLiBxwzIBuhzFPdHch/kTENbVkEbsgKMsL2AED1nUm014rZ4ye1Cf+R+xTvordcVWYdvNbOvI9yFv8tCZkfemuFBPGUUTw87JuIhNvZlMsv7Q7BbRrc+hNvCchRfwnJ4GxvFcmS/ADkw77LtjEwRD/QnhacA+vM3wAM2xnTi2WFbsDSieWS3YguvhZEuwVscvGUHybsgmehwCCTTPKSH71M87biHbA1IJjzlIIfmKYDWWwgPaIOjrXe/QYL/z0+4re9RbdVDW+2CHHkSNPabYo3JfwQ8xXhO5RrQGM3TBjNI8aSubtw606z4dcRTKv/HQzkl0NY7ghxZZQaHZxm0Os57iU3E85z91iEPw/4l4mmSPzvgYQZwf+QuLIf4DbTixsCev3WwdlDr74h4ZtkaEU8n7o9sm+L5cyyH+RnFkwk+6hTxUXhc0j7g4Vc3RthJ3OeML+Cn7AfExtjrqPU59t8h/m+DftpxW/JpsHCy4obBA2TINw98AvGZvA4LYU4XKS8RB+Sz8o8hOR/FT+l/grZyQTL4MaaU+FWsVZkWxjUo2Crv68axnBRvU4MRWS1Y1GuCHOLHZHuURzopyOF50r3WOsxyI8zyAPRnByzq82AtZO3MwUgbQU4QxkU8m5+3XtyfuTQ5Ay+R8+8PPBKzQ0WZOEgegJ31FJ8Jen6CbUOhSFmDgkcCryXbg9ZpnmnKI1UJXovmQatSxCOrhTWoBp5qwbORtUy8Mb+WJTA7+5RnqwSP/QC0USCWI91PkxMFS/hfYGPLJKIBz9ehP+YP4CkX86D5wv0ZI5ERvHpKdAAdghx2DOTMkwiLf5dVYmkkgvBxuQOvZZ5nFsuRGeW/e8AjV+C1nKFP8T94Lr5G+bptPF8pPANiHnke7k8KD5kvWg7MaYaM4vmumAf1RyxnJ03OOtjYFOXrUmIlRKJbIOeuEEHQ6h4DW53ANg/I98F+QlTUq6ejHuj5FMSCIoonm4oXxMYIDx1hM6l4UcXHOJzJcOwq8jYLIPmoQoOQKPjViyDHjT0YO8BKET+xFiMg77MlCPkYr1WMmDAi/Qkgf40R+fvymwh5j8xgmuRXFFJ8ysgWoL8miA4VqIcZA/jJNJAe4hMwtl/+P9Bbo3w2iGOBFfoDOpQXANILyJTQH0UmxIsP8ZEa9+eHYHVvAlIIPjNTFkWIDcbeAG9p4S05tPUHuIcKGfTwdXjrGfT5Vexh+KygCca+jN+SjIGcbRjFHIzi73jPj2NBElrf5XmQNhSfxtpgvsGvAuwz13Fc46MMB30+BpLXQM4N6M+rLNIqowKePwWtfg8/ieeXzuPfeTkkMtoxIrsEmoeMUfYE+vMtGCmJsEsw9jcBIdZSDvo5J/smeutLfJ9x6yHQxkf4t7DNr1D+ELJK+QqV6bXitzJroc8viPViyex92RKOrYDADLJ/DRb1KT5S43F9AvqcDzy5wPMOtigm98VreC4g7qyAR2okq0DIYPnagdjqLdA8eDbpRYUKcf4Zm0A8b4Mf62M/gpB98D9fpNp6Q/BRTD70pwS0Osn7Z8zzPeB5C94CD5AxQnsbyI0lVLZ8HfT8x6DnrwDyO2BR10A/nxYsShEAnlxAdOxVJPlz+Ml7AEbI9MjqFuXY58BnYp6PCh6b+Q4gv0EhPWBjsMbJupA+lWcgOR/HT6kGRvEGWMJnsCVIGvBbmeAzfw2icMY1zJPRif3PKzewb1H8CreO8h+EZPwcI/L/i5EMWAWvjODWWRip4ptgh18D//8rYmOg1Rj08E+hrZ9h5EgRRhQ10FY9RjIrMSJfwTyKXPZthCtAziXIKsHzsxUp9YWodmDqIerR2WAX5DZUNkjyFj7n5/gsVxzN19MiCIkyE0J04CvNdqG2Yi9A/HoX4mMtyGnB/pn9bxALSqi8ha6Oy6lKs4rPw8W5Oget95MeCnkmz0PyjVEqx64jsZKqXDhSw9JVJMgZonMk4CE5/5eFtpgd0BixTDMgpL6YgVV5D1bcgZ4Ps9zMTUUjsigvfou3qHqcV7zyKfwWb1FrGMmowwixKPmraWMfoOoU0udhWJX/E8ZFvKgHVlw59uGSZeD552SVpEYL//8sSv4a8HyR4hkV88iupdV6zWm13nYazyLIMQg8TE9anQJaTalTBtJ4ZsW1jGwmLaetf7mFi3JjMY87LRfdTctF29Py3sw0nqW0XKszLR9LpvH0pOVjBVS+WrVfcJBn8vnqeYwwO2AJv48jGtkVkW5gXydrx1mBZJJ4JHF9ykzD2vkyVZ/+ACJjFmQFfwU2Xw7xYhbicjXISUBbDcDzt6SHOBLJf8ZeQcgYlRtPQp//K1RkG9QuzY8xYvxHyOtoOywX75ygynRN2CuAXLScjg6wD7AOcmjP1pNW71yAGv8s1VYp8JwVclEGMkbm9/FTUgdIN+jwF1CNMqDVDoiwPvk84nkBtnEc/5Wpxk++znXAXsoP8ewwkEPKYL+OXYA6Lgt83TGFDnYU34X+jGAPiRFFAiNodkbA6nBcsLM6HNmhSrogrk+R5nVgG+9CfB+RiPa+8M2z1HgKd9H+I47R8m/ADB6HURBreQg55ClizxAro5DbXKTyzCjkUQThxJkwL+c2yAnz8QIjfwdIGbx1Fd76c8gBqvnYjX5XfBXnJNK3+RwAv/VDeCtCIT8CJEnldZuAFBOfADwDgJBdiC5AmgCBTI/5MLx1BRAJ8DwEJBeQOmpO2/DYJUbo4TT0MAo9PE7WBWj170GrBCkGOcWgnwckX8W5h/yvZNMIyQMeO/DcBK1+Fng8gHwRkI+Q3AayXGrHNQX5KtjhRbz3wrwt/zHqIezJSM3Q59PQ5x8BEof8h8GtS/6E6AfkGNiPI2ReyLE/GOGrCTR2+S+FPWFUuX8M70Lgtkg1QSNSUkHD7i67Bm8Bwu9UJIWdihQkzusH9Zn9ddDYbRj7N0A/dpgdkmcWyD+EeG7L7qC//jGP4Dz8zzAPX3/ZIfvKgaotDJILQRu/A5K/KtRWsp9D3lshzJesHnii8BYD9rMCWpXwO8BihNj8DCD/FnRYB0glWEIvb5lY8pQM+Vvpt/nVhEf6CrRVztuqkPPXQOvvkdoBcvVPvhyRZmFvjGIB9vx+EtHSeLrAa3XLvQh5i4+e4EMggkh4e8Z6noAZ7BZ6KO+CHk5SPsEPPF8j1QSM1AjIaWEu5L8C2wjwXv2/Q+2wcZhDEm38FCR/iEeE6PAc+jxOeS0brpL4zPMXFM+GGOGj1eex9UoVJOYCkgAkj/goxVH01nvQn7jgo+Svwgzu8dk7lUMCzzD0eR1mEMYlXYaxb4NlvkriDtT4b+Kn9LuUB5iAkfbwuc3b2G7lc4eaB63K9kGHBxaF3mKeQFtfADk74H8+iZ+Sh+QtGFceNdJC8UhZPbYBRRzyTAVknkWADGNE9iaWw4YpHhbrWfZNHN3kHRCtwJ7lVszDtoH3k0H8UmAeNiD7Oc6ugacL5EhxLJDBipO5YWe7GeT8G7CNk/xeN0b0uD8ovuN1+mnYb+kSViWrBqSOijsdoB+yloOAdAHSCQicZMneBw/ZAW+ln3+lnXb9i0+gPuC8CdWVGPn+v+wE6iV17ufkuI5zyN5CiA8s4QfyNxDPH8mL0O+f5v3hRxHPV2QLCPlNmIu3FJ9AGvslliz7bZA8hnmYAczDn9CNY8lodJ7DjDp9XF8ByYMgmVhvH/a08rewp5XeF3R4oGd4K0XPwlz8E6eKKeeDMNKUnfb02aHiBbXX/U/NDnVmd5ARvdyvBsVypPvQlkaoGUV5lPDWnnA+SBC0OgQkfeWmnMOC5JS8hXhsOm95yVs4r0s5hwWeDwunwMyHP2CkqXu5GJHBvPth3j9HslPIM+GsBGWeglaJfjr4HXKcdedA1p0NqzsqXoMIwV40B+RchFy9QOCRvACE4mEy95dEcqoAqaQyfHJemU1ZHalqK6lT8g2oFDopnixoK+XUHkvmbZXwxKGt9pTdgwKRnDhGaB7pPmXzm8JeAfJ+h5WL9KfAky2OcXxlR3hmoc/KFJ6Gw7H/BCqXfT7n/yleX1ALS8geEexmtFKVXWnaCeYSVED06eRRkJN6Ool3afpg7Ep+doR1qhOqrZQqcgfktL5cDhkXP+8gR/IAELotjlgU1VYxiXHU6WQvnE4OUzZfQ+Sk7QgtUjtCpIJuEHafpLugZ/rk8V+BHIqHCYJtTKecTi4dVKP8LP8B9GeW8lpFIAd2w1gLzBfh2VV0SfA3j7IOeWg5s1gyv5YPvJ+4LcjD+bETHr1w4syfwgyQvR08ahTN8c5bPcRlP5xA0TwNaTxW2Fm6C2PPJtoA3wtZgfQfeD1ninaWboCNfcC5J7L5hkOPXcL73oZUHqYU9EzzFMPYaTn/QHn+Ax5sLRdgB8YirAukGWEnZ5zUKbB2aB56h4HwNAAPvZND3UY4OHmk9ueJ/dBRRi/4McLDeGBcNM9nYFxGONnvp04nC/mTfeF0ktwI6oe2isF+xqm64L+QtvhTzuFDOZ2KKYR/nS06kMOfm9M85S/hEfrzJRgX1R++LXL6RnafDk5CUe7H/B/qJJTeoeoiNk9lO2reA9A8S+DDBZ5e0E8qz0kRj144m+Dtp5A6nZzgY26DiIdL4zGn8WRTkXFCqEZ5m78l3GpgONp+yE4gyCmGVfkY2qJyCeLDyb2djFXqtLRAOC0l+1Hy/jSeU2k8Z2Et/5iKgzuw007zlIh5UFuvQy1MtUXdMTOR2YFqPYe6XQO3dBS/C2OfJTbG/gcY18RBZs7rh+Zpxjy8fggPkUOfAhfC+tqmToHJWn5XfFJ8eMKLKwX6nIjYGF0zkphC80yBX6V4pPK0iOYFHrBn2Thlz27Q/N8IGiO3COiT61SEvAVx8LcUnz+Iy7I9Ko/6Etx8aE6zDfDh8l9+0Ck5tb5qKP9jTxt7e9ptqA+6ebUk3imlb3Axo2k77VNpu/FBKi7/NvFRaXGZqqD5WNBJ5ZAwF+Q2QsrObdotFH6dVoGt2tNuI3hBDrnlNUXlJKtpu+hHxbcRpPOgH9oOISdhH5NzWGgrX3wDkD+Bou25PE1Oe9pucyG9s81nO7itMuJ/qKxJJZyR8bvfl4RdCP4W031qB5i81UW9BZmnvImcFwCStm9MR3wZI47dJL6nnqNR/ZFQyE3BYx9mcRhxUv2hvfo8NadTFM81wYvysYmMy0tyJKqtx8JJ8Uuq/kWq/ipOr+xg3lMqO8FnsnphvkjWxLYISOrsgIWT868awXqJHDpH4m9j0neoSB4+m2arlM2jmnoM6lwBGXgJ8jpkRALSmYaQE14a4ah7wo18JizyEvRpF+8TOtOQNvGNTSaf/Z4k5cRZ2ogR2m+gbFnMk35rcVScVabrh6zcFI2lnWXz2qCRtFtwzF14y5oyLjGylYbcFd/O4nfeXoMTDcgzUTW0BncJ8PqqFWyevUdZQhRi7n2o1kuI9+NtVehhOb+Xgk9qvkDyH3G84K2XOkcjVseuUZa5ABGfgf7ADrDMBa0/htbboS17WlwmufFfgpxM4hPEZ8ek/kpZBa1pPBeE1XRwk1D8FrMqvsOA6jgx0ia+Gct4xNGKxFM6psj+Ng25/nIeOoLwNyRpZE6MSL1w5vJbsG88KHjIlBukXeIbpMyW+I4iquzE9xghe2cfUNFqNv1enPiGNrOoiCPJQ2wn4vk68MykZVbp0Qpui7EtcB8JZpl5BvbcBed6bcItlJT7CXbx/QRUX2xJ8P+zRH04Oyn/dQOVs7mFPBzltC+/0z4j/LcM/Mk1zdMmvveOsibRjpA0C2YHzjUk3wHETCG4mmAkBtGXOH4imZW8j/65A9/jeA++x7EM3+P4C/gex/+G73FkwPc4PgLf4/gofI/DAN/j+CaKct9H+dIk+450hp1l35POsffYv5AusKvsr6Tr7L6ClT5XZCqUDKPgFJ9g8hXFik8xYUW14gtMHMWNrzFFiquKN5hSRb/iO8wp+KJHBXzRox6+6NEAX/Togi96vAFf9PhD+KLHm/BFj174osd/hi96fBt/0YP5Lv6iB/MD/EUP5k/wFz2Yd/EXPZg7aOS/xmQwSomEUTM6yb9mjIxFUsDYmaBEw8SZIomN+STzGYmX+SxTJfk4c5aplvwGc45plpTK2mS/J3mN/TY7KHld8jmJRHoVUQ+iPkSDiEYQXUd0A9EUotuI7iCaQ7SIaBnRGqJNRNuIdhDtInqO+oImglGgGToqYZhsRMcRnUCkQbgR/bQj8iIKI0oiQjPIlCI6jagC0VlEtYjqETUiakHUiqgdUSeiLkS9iPoRDSEaRTSOaBLRLdTGDKK7iOYR3Ue0gmgd/W0L/XyIfj5G9BTRnkQiQ52VZSLKkjCyHER56PcCRBwiM/p3JyI/oiiiQoQVo59liM6g3ysRVSOqQ3QeUROiC4jaEHUguoKoG9E1RAOIhhGNIZpAdBPRNKJZRPcQLSCZS+gnvvmqYHvRsxs/JWHZ30uk+zfZSfR7hRzfaejl8W28DwVIDX6+8ANeI1s//Cu8KwmTk0hYLRWyPcCf4D0R4JEwi6JnL4P70IRvpR8+9ehZgp9IzuVD5GXPExLpXl/KuyfSpDnTkJc/u+HdElw3vvCnvCuSIHHCiMi4euHrNGWgGTIi0AbPGca+hpc2Ak8yrjLQRo3ceqCxFwr+rzmUPmfguQ59K4KnqD+oJ3OivoXlJfg2M5OJb5bAM/33Cer3f8YTyVQc2kOFvP/wGebnd++wdWQb/w/84DkieJzlXAucj1X6f855z9zO5Uc1LrnFGFaTJEnWWitJkiRZa62skCTJqrC2tVYMuQxJEoNJjMGYmOQWkjQhJKSybWtta8u6rcq2ts3/eb/v62fe0mVjavbz/8zn+Z7ze7/v5TnP85zznHN+729IEJGmZWIjqZ6/HtiPKt018M57qHGfO3sMpE797nigP/UmxefQqVN8HpGkBEqiZEohQ5YclYmw3peyHglKpBifJTp2uKk61cZRc9ZryoKzzKk4p4uxF/RscH9P6tOz570DaCBwLnAhcHmvfnffReuBRb3633cvbe098I6etLNf/wfvpb397uvZj/ZxdSAduM8/cmiAjx8N9M8/ef+9PQcIun/w/X1E0B5fg0SuVaDyLBXpYqpElakKVaVqdAlVpxqURjUpnWpxi35AdehSyqDLqC5fIYAKNYm6F9Z9LAtMBV4Au2pYQ3ALfQzONWD8dvufYsByuFNgFf/zRXQNDaAhNJzG0CSaRjmUR0toJa2nTbSD3qJ99D4do08EiWRRVlQU1UU90V8MEsNEpsgSU8UskSsKxHKxThSJ7WKPtDJVVpFtZAfZRQ6Sw2SmzJJT5SyZKwvkcrlOFlEiB42Q3YK28WeUyQ3IjyWRUhSWW4JSNw3LyUFppwWlKxuWPWBfUaZf8LnMyLAcH5ZTwjI7LOcGzyuTH34+HpYnA5uVlcxzYy9aF5bb+f6C1EX7UjNSe6eOx6eqqXPLNSyfWD6nwkMV3qk4rOKBiyddXFSpWaUHKh2q3LbyssoHq1SvsqFqv6rvVetarfCSspf0r55YfV+N4Wk9asrgaTXnBnevmReWa8Ly/aBMr4TniFo7g8+108KySVBe3Tgs9wflNV3DcqyPXE7H9RWvmdWYGk/+YccmrZpkNjnxo6lNezfNanrgx/2b1W7WqVlmswM/afWTPc17X1v72gMtYi2GtMgJntpid3C3FifxOfW6C6+bft3JliNa7r++7/VbWnVoVXhDkxumt05rPeJGfWPfG4+36dBm701NbtoQXH3TR8HVbUfis2m77uZl7Rbe0vyWPe373SpvndahXoeNt3UJ4vi23ST8aLjtUGCX204G+neUYZkYljq4Z8dYWNYlnNGxaVguD8qftgwj/0KWarjn5b73uKeUo5vFED7LySRZmbtFDVmDysmWshWVlzfKm+hiebO8marIW+VtVFX+TP6cqstuHKU1ZQ/Zg9JlXzmIannDvYepQcLMhFnUKCEnIYcak0joy328rEiTDb1WqjP37SbUgtpQB+pCPagvDaShNILG0mSaTnNoIRXSatpAW2gn7aX9dJCO00lWPFFYwxEojolj5l8oj5pPUB4x/0R52JxAech8xOVRPu9DlEfNcZRHzD9QHjbHUB4yR7g8wucdRnnUHEJ5xPwd5WFzEOUh8z6Xh/m8v6E8ag6gPGL+ivKweQ/lIfMXLg/xeftRHjV/RnnE7EN52HxMko/+m/GY+YDxsDnKeOTbW8SWDyxiywUWsamBRexFgUXshYFFbNnAIrZMYBEbCyxiXWARawOLWB1YxKYEFrHJgUVsUmARmxhYxCYEFrEqsIj1AotYGViCU0tgiVOhJT4LLfGf0BKfojxkK/i2sMa3guWRm49c4NvoHCzSILTIlaFF6ocWuSK0SL3QInVDi1wWWiQjtMiloUXqhBb5QWiR2qFFaoWWSA8tkRZaokZoieqhJS4JYsNWCy1SJbCIrRxYxFYKLGIvDixiK4YWudxvv70KdqkKi9T0I+UcLNIutMjNoUXahha5KbRIm9AiN4YWaR1a4obQEq1CS7QMLXFdaIkWYWxcG1qkeWiRZqFFfhxapGlokR+FFmkSWqRxaJFrQos0Ci1ydWiRhqFFrkd03AKL/BAW+ck5WuSe0BJ9Q0vcHVqiT2iJ3qEl7gxjo1dokZ6hRXqEFukeWuSXoUW6hRa5PbRI19AiXUKL/Dy0SOfQIj8LLdIptEjH0CK3hRbpEFrk1tAi7UOL3AGL3IVI+Sks8gtYhEd4/3p/fBeTeZy31J8H+GQe66vw7Kk+26sltaPOdjgp6WRlmWx/F9aS7DDUKvGx34a1JPsQ1wzO+01YS7JDUfPP+3VYS+LnVOIZWj0e61tQW+pE3dkbD9AwGmOn8Dll+G7J9rGwlmQno2b42KNhLcmOiWs0Oq5RZlyjUXGNRsY1ejiu0Yi4Rr//BhpNi2v0RFyjqXGNHo9rNCmu0cS4RllxjSbENRof12hcXKOxcY0eiWvEM07M7zb483Q7H1k7lT3Wi65wd7gerqfr5e50vd1dro+72/V197h+7l7X393nBrhfuYHufveAe9ANcoPdEPdrN9T9xj3kfuuGud+54e73boR72I10o1ymG+3GuEfcWDfOjXcTXJabyM/w5Gcez2U949Ul603wJrBlJLWmGq6z+7nr4n7hurpu7nbX3F3rWrjrXEt3vWvlbnCt3Y2ujbvJtXU3u3buFtfe3eo6uNtcR/dT18n9zP3SdcfdM2UmzxfGyAk8W50o83juLEUy/d6usy/ajbbIbrI77G77pv2XPWn/bT+zpxw54aTznHIJLtGlOOu0M865mCvjyroL3EUu1ZVz5V0FV9Fd7Cq5yq6Kq+qquUtcdVfDpbmaLt3Vcpe6y1xdd7mr565w9d2VroG7yl3jmrgfuR+7Zu4nro672jV0jey77odurn3Brrcb7Ev2ZfuK3Wy32FftVrvNbrev2dftTrvLvmH32L/Y9+xf7d/sEfuh/ad9y/7B/snut8ft266x/bN93+6zH9gD9u/2kD1sD9pj9h/2qP3YnrAf2b3uB66p/aP9xL7jkt2Frrb91P6Hffx7rG+Kr7Fq8TrmUl7DXE5X0JXUgBpSI47TJtSUmlFzjteW1Ip904bjth2159Htp/Qz+jn9gm6nX9IdHC+9qQ9Hcz/qz6uSgRzVg3htMpQe4ugezuPfSMrkdcpYGk9ZQgsrYqJOYkZi3cR6ia0Ts/Wr+q/6gP6bfl9/oA/qv+tD+rA+oo/qY/of+rj+UH+kP9YnTIJJNEkm2aQYbYy5yjQ0t5j25lbTwdxu7jZ9zT2mn7nX9Df3mQHmV2agud88YB40g8xg87AZZUabsWa8yTJPmhkm28wyOWGUn2skf1Uv8aNceZd7bTnK23k8M/V+4XWlul6Wl4VYb0Np8Vj/JlH+hTgPegjfScoFMp+jvUC+yrNmyavYERzn6znS/djayNFVxPG1qViEvcbR70fYbo6vaB/4znpAGP/bEeX7OKb/zJG+P4z1AxzXH3BMH0RUH+GoPspx/SFH/ccc1ye4H7yLnuD3gaLPxTminPuyv5oYwavoWLB/wBnnIqwovnxNX5vX8hm8aq/HeekquprX2D+kH9GPuQ9cS9fR9XQD3Ug30c10C91Kt/EI3pmzfFfqxiN5D7qT7qK76R66l+6jX9H99CANpl/Tb+i39Dvubw/TKBpNj9A4mkAThRFOlBGXJl6WeHniFYkzuQf8R3+mTxky1jgTM2VMWXOBudBcZFJNOVPeVDAVzcWmkqlsqpiqppq5xFQ3NUyaqWnSTV1znWlpbjNdzRAz0mSaMWacmWAmmulmppltnjJz7PPYhymP9RVhdVUPyJnZTXdP41iiXON/1rv1H4PPYlf086kT/me71K4O+T9GeR5HfH6+XYLPrVmSeYQpy5auzlatxyNKE7uWNbmAyukxKCvo0ShTTQ++NtX6GpQzPRkr6EzGC5CPLoB2RdGnRbWVO9nWH9En9ClfoEQyjzBlRaqoKKqI6iJd1BF1RX3RUDQWTUVz0VK0Fm1Fe9FRdBZdRXfRS/QR/cVAMUgMFcPECJEpxoosMVlMFdPFLDFH5IqFokAUiuVitVgnNogisUVsFzvFHrFXvCv2iwPiIM+njosT4qT4TEqZKLWMyQtlec6w1WSarC0zZD3ZQDaSTWQz2UK2km1kO9lBdpJdeKXaQ/bmNWp/OVAOkkPlMDmC89ZYmSUny6lyupwl58hcuZD7dSFn6dVyndwgi+QWuZ09N4/lGZblLCtZ1rG8xvIWyx9Z9rH8mWU/y19ZDrD8jeV9lg9YDrL8nYXX8O4IyzGWoyz/YDnO8iHLRywfs5xg+YSk+1esKtd4te/+zfIpC2cT9xnLKRIx9kSMHRBjz8Q44mK85o8lsCSy8FwjlsxiWBxLGZayLOzdGPfT2EUsqSzlWC5mqcxShcWyVGDh6I1VZKnEz/oTSz7LYpYlLM+xrGBZy/ICy4ssPKNxG1m2smxj8S32OstOljdZ3mbZy7KQZRFLAUshy0ssm1n2sGxhyWVZwLKJ5R2WPJZnWXiu5JaxLGVZzfI8yxqWVSxFLK+wvMyym+UNll0s61l2sLzL8geWwyz/5DalcPkXlve4rlku4Qgf/JUZ+qvy8xez8xdz89kzc0aYk79dRj6dj79ZNh5/JhPHdKxauPeT7O/66LUk1Wa/76u1mI+eOe4l5cSZMztGFTGaXYHj3AOogspU49Qk9YSapp5U09UMla1mq3kqV81XeWqBWqgWqXy1WC1RhWq1WhPeyZ/3VuKxKnovoTgyyJ71jnz1N7hWqDnf6KyJfJbkfNQ1HKt74Lz64LL8nWIeVbiL8WiSwUcy+Srpt4AuU8vUMqqnVrE2V6g13J4r9Sg9ihroR/WjdFWsVqw2R4t/l818lyS1Vu0lSrEplqrpyXoGXaJn6hy6VD/N9r3czDcLqXWsRiydI8njv2qc3WaFNp57XjX6PlvUO2xRv/NsY6mW8nnfTjPFkdEd+/iCo0RQQSmz9rm0LWiR35OrR1oVRD/rptbF71ZVT9KTvnDPfLpcF+iVdI1ezfdvgfu3wv3blHi/OR8aCtbQ10/yLLPOWWwQjGnnqq1vCT++/ej21zd9S8AW50vTYKe/ItfSec5d/0tt4uMG4FK0z+8lfjx53Iv7cT4rqRZGn/vfa1vwPWlb8DX97ZkSj+ZnvrMYeeZLWv/fXrW0xMeQ82H1ku7b589vJR/3Z/f89/Hc07GTFsbOF/vDCuCebzVX8SM4mKt8MY5XhM8vmbsvPWfdu3GUBnc//7H6bfU6PcvKDcfI/POq2fffst6Y0/otO/+xf27xlsA9pAfN4fltQZg/lpVS23/bFpa8B86tT/4veOBcWujvQibjyifCsTjYN5hMKilHFal8cP6bShn4HrI8ZkfKDmItC1EbHK8NCWtesGuAEdK/piKPmcE1/l7E6avO1IfE6/ErxWpo0oj60wM0lIZTJo2nyTSN19VzaSEtoeW0hjbQJtpOu2kv7aMDdIiO0yf0mVBCi7KivKgi0kQdUU80FE1Ec9FKtBUdRGfRTfQSfcUAMUg8JEaIMSJLTBHTRY7IFflsTxmrHavFWIstLNnOoxhHseUl238142q1inEV+0Wydwr99rL1/VXeEnjN912BWsy4mC0nVb5axLhILWRcqBYwLuDWSZWn5jPOV7mMuWoe4zw1l3GueprxaTWHcY56ivEplcOYo2YzzlazGGepmYwzVTZjtprBOENNZ5yunmR8Uk1jnMbelOoJNZVxqnqc8XE1hXGKeozxMTWZcbLiNqpH1STGSWoi40Q/nlWWmsA4QY1nHK/GMY5TYxnHqkcYH1FjGMeo0YyjVSZjJset5OiNMcb8aOGo+/w+05X+ceT8c432SogLyVFr1fP8xE4+JuUgSreRiBVQprhQ1GV/dxdD2bcFYpPYLz6V5WV92Ub2ksPkNFkot8oDnG4reQ29dl4fb4SX7S33dngHlVLVVGPVQfVjzXLY27vVkYTkhLSEpgmdEgYkjE2Ym7Au4a2E44k2sXZi88QuiQ8kZiXmJW5IfCfxRFLZpIyklkndkoYkTU7KTypK2pd0Mjk1uV5y6+QeyQ8lT01ekrwl+b3kz1IqpjRIaZvSO2V4yvSUZSnbU97XUlfRjXR73VeP1LP0Sr1THzKJprppYjqa/maMmWPWmD3mmNU23Tazne1AO97m2vV2r/3IxVwd18J1dYPcJLfQbXTvuk9iF8bqxlrFuseGxqawzZMpRqnwTicfk3KAs+NMBpgMMBnFGd+7bN9MnwGeYUaDGQ1mdIQZA2YMmDER5hEwj4B5JMKMBTMWzNgIMw7MODDjIsx4MOPBjI8wE8BMADMhwmSByQKTFWEmgpkIZmKEmQRmEphJEeZRMI+CeTTCTAYzGczkCPMYmMfAPBZhpoCZAmZKhHkczONgHo8wU8FMBTM1wjwB5gkwT0SYaWCmgZkWYZ4E8ySYJyPMdDDTwUyPMDPAzAAzI8Jkg8kGkx1hZoKZCWZmhJkFZhaYWRFmNpjZYGZHmBwwOWByIsxTYJ4C81SEmQNmDpg5EeZpME+DeTrCzAUzF8zcCDMPzDww8yJMLphcMLkRZj6Y+WDmR5g8MHlg8iLMAjALwCyIMAvBLASzMMIsArMIzKIIkw8mH0x+hFkMZjGYxRGmAEwBmIIIswTMEjBLIsxSMEvBLI0whWAKwRRGmGVgloFZFmFWgVkFZlWEWQ1mNZjVEWYNmDVg1kSYtWDWglkbYdaBWQdmXYR5AcwLYF6IMOvBrAezPsK8COZFMC9GmA1gNoDZEGFeAvMSmJcizEYwG8FsjDAvg3kZzMsRpghMEZiiCPMKmFfAvBJhNoHZBGZThNkMZjOYzRFmC5gtYLZEmFfBvArm1QizFcxWMFsjzDYw28BsizDbwWwHsz3CvAbmNTCvRZgdYHaA2RFhXgfzOpjXI8xOMDvB7Iwwu8DsArMrwuwGsxvM7gjzBpg3wLwRYfaA2QNmT4R5E8ybYN6MMG+BeQvMWxHmbTBvg3k7wuwFsxfM3uIMz9mY8TEpBxhn/Dmw7ORjUg7wDIMMqJEBdSQDamRAjQyoIxlQIwNqZEAdyYAaGVAjA+pIBtTIgBoZUEcyoEYG1MiAOpIBNTKgRgbUkQyokQE1MqCOZECNDKiRAXUkA2pkQI0MqCMZUCMDamRAHcmAGnlOI8/pSJ7TyHMaeU5H8pxGntPIczqS5zTynEae05E8p5GzNHKWjuQsjZylkbN0JGdp5CyNnKUjOUsjZ2nkLB3JWRo5SyNn6UjO0shZGjlLR3KWRs7SyFk6krM0cpZGztKRnKWRszRylo7kLI2cpZGzdCRnaeQsjZylIzlLI2dp5CwdyVn6GTDPgHkmwiCbaWQzHclmGtlMI5vpSDbTyGYa2UxHspl+FsyzYJ6NMMhzGnlOR/Kcfg7Mc2CeizDLwSwHszzCrACzAsyKCLMSzEowKyMM8qlGPtWRfKqRTzXyqY7kU41Vl8aqC3iGQabVyLQ6kmk1Mq1GptWRTGsQVQZRZSJRZRBVBlFlIlFlEFUGUWUiUWUQVQZRZSJRFavhMz4m5QDPMGlg0sCkRZiaYGqCqRlh0sGkg0mPMLXA1AJTK8LUBlMbTG0wkmLfcDW8l67Ebk57rIlv5TXxDOqAPZ3bsadzB/Z0HorV4DsP57XwHHJUnTJ4xdyMWlMH6kq9aQANpZGURf6vylSw54Aa9iBQw54EatijQA17FqhhDwM17Gmghj0O1LDngRr2QFDjXoW9fxXsjqCGvRT/7Us1j48QVvqWhOhC5akBNaV21J0GhnrOoXxaTptoJ71DB+gYnRRWlBfVRYZojT0qf69kabAX4MeoWuaPcqeP+F7mI/OKHUnDkdxiR2riyHwc8e+YF68tiNcWxmuL4rX8Yk9+HvdYHOcK4rVn4rUl8drSeK2w2D3W4B7Pxrll8dpz8dpy1PxoKksV2fOeWqGWcpbw1HIuVxRrVTrutvL0EbWWZ5CkXua5WpJ6lWdfVm3jWZNTO3i2U0bt4nmF/75gPfyyskqokb/TtMLPW2p5eCQHR2bjiP9mwx69goq/gbQq9HvwHU/iqVPhdz8e3ppMxd5pGnaDGuD6zTo4+3y8KeA/oTxVY0znaD/7M5I+19fmYveukGqo1dzL0rDPVBP7TOnnSSP/LU6PalNHGnFedPruW1CJ/F9j1qFO3CMLv4c2fPctPh1FGWdt7envej0evQq4Ty3hMUxjDDNf8HmX82Cvr39ecQ+N/c499PX6VeGzEtianSmTltHqUh5DX9+erxrHGDknnf/RqPh9v88xpbge/0sjw9n88lX92z9/1X95fl4J9v/i+pTU/fNK0XhSvL2lRZ+8/+HxrLg9/1f1z/tm46/K+ly/7fVlM85z/tY96xtq9PmRp+Q08p8UvF3oP61K+Lulqyj4TtY/YwFwHnAXRb5N9dfYarG/Bg/5V3C3hjwzCt6eax++m+E/68vf7ReUEv5m4MwvBtbgfi8wllEvqPVqg3pJFamdard6Q8/TuTpPL9CL9HP+CgeZd3GYeVPQWg09GuDXUf77Ce3OWYsk9YraqnbofF3IM8C889tOPa80tBNalGg7scr73tsJLUrWn3mloZ3QomT9WVQa2gktStafi0pDO6FFyfpzW2loJ7QoWX8uKQ3thBYl68+XSkM7oUXJ+nNBaWgntDh7O/3fwaWGc6urGWNf8svJ/PAJ/+0vK7/NFY14jRTj+WVt7OL6e8D+tw2xWC2/LaT4E0ro438Oj/OMs4zMUMHawPeeogE0ntbRMbSuEZXcNxSWPRz4d6vaxt4NfLskVuM7stiZX5j+/2r1xLDV5bnszyvqSd9rm4UdEvFF6dKqtNlqUKm01aBSaavBpdJWg0ujrfDmvVDzS6VWuaVSq7xwrqOpLMmUwSmDyUsZ4v/xcf+z/983/f/EeEOsun2Q/Dffg//JeZb/ypKwEXf0/6tBIpWhYGeJ6ykpFLwzL7BvpPHLVOW/7xB8u+6/34Da6V2k+Dex8e/sg12f3qxJtfBXnY2oKbXgGVI77B9399/eT/K/4x0HnAR8AjgN+CRwOnAGMBs4G1gIXM341XOsQTw3STv9/2yoObWittSBOuO3bn059/paZEOLbGiRDS2yoUU2tMiGFtnQAr97AM4GzgPmAwuBq5Oyv35ephrhlwIVRTWRLjJEfdFINBUtRGvRTnQUXUR30Vv0EwPFEDFMjBRjxSQxVWSLOSJPFIhlYrVYL4rEVrFTvCXeFe+Jg+KYOCE+lVImc1Smykqyuqwt68oGsrFsJlvKNrK97CS7yh6yj+wvH5BD5XCZKcfLyXKanCXnyoVyiVwu18gNcpPcLnfLvXKfPCAPyePyE/mZpzztlfXKe1W8NK+OV89r6DXxmnutvLZeB6+z183r5fX1BniDvIe8Ed4YL8ub4k33crxcL98r9FZ667yN3hZvh7fHe8fb773vHfE+8k4qUonKqgtVRVVNpasMVd+fL/rWkxmwYeCR0cAxwEeAY4t5ajxwAjALOLGYBx8FTgY+BpwCfBw49Rt7eSZwVjGP5wCfAs4BPg2cWywecoHzgXnABcCFwEXFYmYxsAC4BLi0WCwtA66Kx5VUa4BrgeuALwDXA18EbgC+BNwIfBlYBHwFuAm4GbgF+CpwK3AbcDvwNeAO4OvAncBdwN3AN4B7gG8C3wK+DdzrY4r1UY8Cwjsa3tHwjoZ3NLyj4R0N72h4R8M7Gt7R8I6GXzT8ouEXDb9o+ELDFxq+0PCFhi80fKHhCw1faPhCwxcavtDwhX4GCI9oeETDI/pZIPyinwMuB64ArgTCXxr+0s8D4TUNrxloYqCJgSYGmsRqANOANYHpwFrA2j6WTNb5P+jOB20AAAAAAwSZArwABQAIBZoFMwAsASUFmgUzAEwDoABmAhIBBQICBwMGBQUJAwTgAA7/QAB4WwAAAAEAAAAAVE1DIAABACD//AhC/YwAAAhCAnRAAAG/3/cAAAODBUwAAAAgASh4nO3Uf2hVVRwA8O+5911nc+4+96M3dc9z7nueK4XMDJFlS6ZTa4Rl9EM0RPdWUinqTJkbra14WCy33phSlNimw7u2WWLLILSJTJMlpK1cZvbHO2zfCCIxk+jW/Xb3Ngbrh/lP9E9f+J7v/XLP4X75wD0AoMNI5gPzVwj0+h1L9YFAOwCz/SYNbBBQAItgCdwLpXA/PAwrYTWUwRbYDpVQDW3wLjPYJBZkYTaHFbOH2BpWyZ5jTdop7Yw2oFfqNXqtXq/v0lsDA8Yc4zGj3njV+Nj4zrgW7uO5PMyX8uV8JV/FH+dreA3v5r28n1/iP/Br3BNZIleExHTBhRQFolCUiCdEhWgUe8V+0SlOiCuWZUnrFWuP1R7hkdsiZVEtGoxaEqQmM2RQ5sg8mS9nytlyniySG2WdjMuX5S7ZLFtllzwiP5THZK88Kz+VF+WQXWQX24vtdXa5vd7eYG+eXVuw2Gl0+pzzTr9z0aHODT8yF9wJbsid7xa5C91F7hL3QS9KvxL5bn/tVA5bfaeqlBOwiSyTZTHB7mQl7BEWY1WsljX7Tn3aN3q17xT3nRr1A4GvjLnGKqPBaDLOGVfCEPZ4Hhf8Pr5i1Gktr+NH+Wl+gV/mV/l1AWNOUTFLzBV3i6VivdgmEqJFtIlDvhNYUWuWlRjnJP7GacWYU0K2yI4xp098py99pwVjTk/az/hO6wrACTkJ55zv9IVztfOOlJPuZrtht9B3KnZL3GWeGHYiRReol07SCeqhj+gD6qYj1EWd1EFvUzvV0naSFCWLBM2gfJpGeZRD2TSFgpRJkymNDAoQeOR53m+e6/3i/exd937yvve+xcvYge14ENtwP7ZiC76F+3Avvolv4Ov4Gu7B3diMTZjABqzHl3AnxvFFfAHr8HmswWqswh1YigvwLizEeRgZ6ho6MLRx8Oxgz+Bh9Zk6r86oU+qk6lHH1PvqHeWoFtWgqlWl2qYq1CYVU6vVo+oBtVwtU8VqoZqvbk8OJD9P9iePJruT7yUPJw99ffzSPbGnY0/FymOxWFmsdO3UUNzcacbNHeaz5lazwtxibjY3ZexLPz3yP/4f/xgTtPThwuBPYgy00ScNbhwjJ/Ub7Ajc1CzGyESpNc3PiX7e8oc96aN1UmrNGPdusp+ZYEIQpkAWZEMO5MKtEII8mArTYDoM38thmAEchm8aAAsiNzXXvxTa8dF68D/5/Mzx7e++en5xeJxNVWtwVeUVXXvv79wbUhUoBFGiInlVQilEoUokAXkGkKKWFg1BwzANQnmnCoF2JEYmLalDLK/4CGImJQ7YYKGQ2qgQBUqbAgGFlIokIAUfCQEUqQ3n6yLlh3fPd+fec8737b3XWnud4HkgmIA7uOJtNXoBvpnrE65z4TjfHsxGQjjLN1k3AO3X1/8/SbgkvfE4JuMzpCEfB/lrPKolE53wlcQgGc/gZvkxFD1QgyOYhDYk+HdwAl9jkP8UXXUHsvC6ZMkU9Ec6VnBPAjJxH4ZgIk7znKESy7MWSEzoMQGFeBn70Ig43p9jDwWN+B5jQ1DDk2fw6nHJlmW+zjf6L1HmPW7D9/FPiZd8N5rnLQQzd/oT7mWNc/CK9GSv92MqnkQBqrBX+viLuBErcFpTg4cxAGNQii+duP2+2u/2H6IfK0xHBnfPRhkqUSO79E4b4UswnNcex4v4Pd6RWPnIbrdVPo/oDEQO5mIHduEQjvDOJKnVfF2qx9jTYIxlR1MxD0X4HdZwbxW2YCt2oha7xMlg+aGMktW24+ryMBNR3MKe05FNHPegGVekh6RIP7lHxhC9HKm1FpcfpAUZHn4dYtCZJ8/BfCL2a6zEJuzGZe65Swr8Ql98nbsMPMpnFhCX5YxasvKxdJc4VvmyHNVfOefi/VL0JhujWemDeAwz8XM+/QyeRQUOoAGn0CJRuUOSJVNmSZNNswrbZPVBY9AWNvrF/g++2Z9l5YlEaDKmMFch8S3GKvb5F9ThfeLSQi1cYdaePKefTJNlsl5ek3o5LN9oqs7Rg4yTdreV2mm32bW7MCgOzkbeDRv8OHYhMDjczAz3s8KfsOs8PE0ktxKn97AXf8Wn+BxfMUOs3EDEBjHuY7VZ8qCsY6Z90qpDdZJOYaZ5ulq3GexW62u5ttY2urvdMLfEHXfn3H+DpUFJsDmaGz4RlhHjbv4HfoxvQU9ynEl0ZlP9i7GMXK7GOmbfQR4bcZwIfYIzrKAV58nANxJhFV0Z3SVdMsjvtTqyZYbMkyIplW3yZ2mQZjkj5zXQiPbRwZquGTpcn9Cn9EXGK/q+tlo3S7FUW2Ql9pbV2WHX2T0XxJH9tCAryA3WRMoiVdGU6Njo9JguMfVX+179OEwIR4Z54dpwi0/0w/1Un+vLfYXfyVnZ4//mT/i2Dk0YldOFPcVzClM5ARlkfjwexjTGXE7JUjL/HH7DuXgB64lyNfuspxIO4jDO4gIuskORGPmOfJeaSGH079DxvR3dDmOns2S+5MsSKWS/xfJbeUFeklc7YrPUSK3sIvPH5SNpkiYV7aLd9Ta9SwcwRuhofVILtEjXaIVu191aR2Wc0Gb9Qtusiw2xUVZsZfaGvW0f2Id22j6zSy6ZMdc1uKagWzA+eCqoCHYGdcGVSHokO1ITOReNRG+NJkYnRV+PfhD1MSm4LMns4yS+9bEirdZLUqOBFLhSRrlscEkd31xagIdki+baLZau8ZYurVKsizVWWvl/A3WZqLlSTl0vwEjJ0iKUXV9JnIlRup6n7tcsN1KK3chr2XRAcMTFWY4sR4LMxSC3H9nBWleKJJ2uJ+SQu8dimet22+3Kg3M2lTsK/Xl3ox3QTtTWZX3EXtOTegixOMppA9KkE+epWp5WpwVSrp8T8S90oiW7bGu191wydtp0qvhHSPGtkoi1lodj9gsttWRLvlajHEO+eq3UHrpBCjhw8XTbnZIqM/EfDJQqGYIqqeebIEkVd2KR7IuY9pIHJKCSE22QLpQSN0LOaKF01pC4jNM9ZHai9tVKOUjffFN/Zn+0KRKH5yVHK9EQnpKt1NBjtoYO9XX0WeuFlS4HG2WkgPO1PXzX9uKcHZBF9m/pr33cGnpUArGvIVtt1Nkjtl2qgtZIT9mLX+IfaLBl1O3bqG8f0/4minRT+9/dDH1L8iwV82UwbSQNM+0GmYxe4Ty/V7NkoF4Il4Tb2y/6B+yN9pvac60v/aQUG+kuE6AyjZO+glOSg/F0lhqs8Hs4DwvpbY/yjVQmg/g2Gko/KqDzHKXbR+nIp+hTtTILLZqP7GtZsZleOimoxKpwGFEci3/JSmzDWNfb3aSp7qcoIYOF6GPH7IKbEnT9H0+fEhAAeJyNVMtu20YUnaEUW5blmI5jS5bSdpiJ1NSS6r6CqorrEOIDDoQCkaMApJEF9SrkrLwKkK60izF2gX5CP+HS7YIKssgP9BvaRZcN0E3W7p2hpEhdFBUI8txzzuW9M3NFs/GkbT44+Hb/fv2b2tf3vvryi88/2/u0WinvfnL341LxDr9tsI8+/OBWIb+Ty25v3dy8saGvX1/LrKZXUstL15IJjZKKw92AQSmAZIkfHlZlzDtIdOaIABhS7qIHWKBsbNFpovP7fznN2GnOnFRn+2S/WmEOZ/CbzVlEj1se4h9t7jN4q/B3Cv+k8Bpiw8AE5uSGNgMaMAfc50PhBDa+LlxNW9wapKsVEqZXEa4igiw/DWn2gCqgZZ16qJHUGjYFeW47sMNt2QEkik6nD49anmMXDMOvVoBaPd4FwhuwXlYWYqkysGTBsirDTuRqyDkLK2/ERaSTblDO9Hm/89SDRMeXNTbKWNeG7A9/5t6H+PIblvdyXi0khJM7YTIU4iWDn1vevGrIu+/jOzBXK7qBcLH0hdzE3B42ItuXS4kXNeCOZIJnDFZ4gw/FswDPIy+AHL0wLvN5c3z1B8k7TLQ9bsCDAvc79q3wJhFHL37ZMdnOolKthPpGvJvh9fUJyKzNg8FMU0jZJWoezbaTyo74Q5wCYD2GnXgcF1KTt0GNiF4NbfjzKWZBH4/hBFasQOh15HWZD9eKOmfiHcFj52//WmQ6E2apqL8jEsrhmM0X6lMM5TLs7sq5WLbwILHHAxXfq1aeR9rv/FRn+MDtI488TPPre7jnhiFP9TwySRcDGLW8OGakW7gk5l7ZBy2QypupsvVEKqOpMksPOI7vr4QSQrYgVZpd6/r2pjOsA93+D3kQ683HvNk69pgjgsneNtsLUazXZtoEwablJQraBGmFhFJxEp/OzDLwMpAs4rWkJrkfLadwFBVDmQt6cBjf/bRh/M+k6OpvmaUe79MmbUK9vBjfX4gX2suIBDacLGnN9rEQ6QXNxc+OEC5nrghEJ7oadTnTuRgnXidei1MnmJ5odPXqvADuhY+LGNI6TqtGGiGnZ63QpGePj72xTgg7a3uXGtWsoOGHd1DzxowQU7GaZCUpAyYD0qQ46JdaSvkLY5OQkVKTilBxL6JEcakpR0kv0mJOjwuVVCGTaKgkY8WcupPIpWJuFLvvTtwpVHSpvCL4JSdKjH/yU2G1vfl5UH8yv/oPi4e1IAAAAAADAAgAAgARAAH//wADeJykvQmA29S5P3qOJFu25EW25d3yLm/yeF/Gs1mZJDPZJpnsq5NASSCkEEKhQCAhhCUpYUkX9rYJLZBCbyEkgZilDbfNbbkttH13KF1ubwu3aUsbpi0Q6ELG886RPJNJoH3v/d8Qy5J9jj7rW3/fdz4JQIAZABAXaZYCEtAg8zQE2Z7DNHV0tPC0VvPLnsMkgXbB0yT+WIM/PkxrXzvTcxjiz4uWkEUMWUIziGArCu9vXaJZ+o+vz6BeBQDA8d+On4QZmAYsiMlWME3Lkm+Y9XCL/kY9oXcbep6DDwGXNJ873dg6NArqo/mcreCw89pIOFYuVT4zc/0FM2asXw/T6/EbeqFzEuN3AEC9otkMQiAK/lueLjHdTM1d8cxhZhtXMZuZy4zXMXuYJzwGSEQjEdJgMQqG0CLB+1iYJRmBtV8teFZHSAv0wqgIwqGI1WJpkhuPkRGeJCPhKN4HMAghZCNNQpatVtLr8RgMrM4RCFkHbYGI5XlyPyDJnGyIDIeHs6F66MYQGWqS2SPigd+7JO6DxunTH4xyY6McuqQeDv1XH7XWGtmesZ7dpoy0m9p+AlqsNWutBtBbDc0YhdxL6nY3t/2EqUdzIp+DDRgyQy2ttfMOpz1UraD/YJFUDml82AerXgjJvtaaJet9RqbY3drMVFKdm8h/7+ggqzIz9gy73OjLaPSe1m74zCWfEv1OpytJiqJeSGynrv/wieXWGX0aUdRpTSsvB+Pw+dYAUPj7LACaL2nmAR6I4IT8GdpltNRdLtZcF41Ra42usZ32qqPHXwsMUrPpOeygYxW9ht3EbGKv0ezWHIj/XsND2eossTJnK7F+NuL1eyOUnjYGhAAJKCgAVoPl4HAEKA2vkXlDnaI0vjiwx1kC6KhYQkNxoVeBeb/5uJk0e+KUk4oxnZ93SRLXg3Tlg8bQH/Ae9xKo1xGPEU+hJGm2cydcQOGhusUcbEhSA30XqRYqVVulXIrFq6EgsPC0lgrpIWKl01EsVCtW/E1sjuHCDaEPXJ2fMsAfwy1w5tzPtz7Z+g50tl63O/3dd265655lq+riwi3k8iWVTJoWWz9tnf7mzn+8QZ358MxgwGdxrtgKd7y45/vlKIDgrvE3Nf9AOpqFWjkThgmHJCZiVdhJVnRd5k5Hl2+uaZZ5lm+2cJ/DrKV52sGSIhMTv9tBMs3xN+SMIJUcPqfgsJt5wW5yGBKJZEpKd2RoTdwnCAGTmTcJfpMZMzFOwCYxAwktm9WU483xl2Sz0FGKk4ZyQG/KJcyc0CTSR4AJmprEQjkICWIQwiezgwAEwRXI4Afz+qGIO2dymnLM7kkunx76AzfWGN32F1d22x9cWbwvqTwfrUujWKvP9CDtzfbs1mUkE2I+0mVnTUIfnSMFIOVzoIEkAclIBkbCFIH0F/FckUakGqJNkNbSJDZ4osyJ0VDB6VCEovnH2pjuoTv2td74wdHrirMv8dSHGGK2vtRtYezX/9dbRz58FC6FLFzcXRAbPY50XLO5NfStgz9orfzDyyMC3LjKJxZjMTIUtC1orRveBT1H4c6//7tW4zTnFb/UBIB8Eem4C/z2qMlvrsHm+M9k9B70DHuIKzwQeLq1PfwgPcjPts9xDHt2evQmJJhjZksJBtHmaS0xfckKpOEBmva4SSBAwsgJZh2on+lB/7B9Z9/2ynVCSwqE2Ya+gjwaZKKNgom3If2D5oSWpgM2nuexBdhsPAEJs0lncyd4btgGbU6bm+l8jlwJVIk02tzvqfeoCo95LmGen8vvKduVyASQAVy5FW0hYnUYMxrrPPYfExYBvSxxr3HVuujfvL7oRczYOnbD2tg/nJ2auCgO33jmi2sCUd5DiOLQLvKi4aSYQrz7FvIPf0e86ya08hVWURcTl8WWVakUTBIpdCDFpLTUkc1I5WwlVe3TdOoq+oq9y9VZ7ar1dM+mB/WD9pX0StcK36rYqsqlHdc4djv2++4VHup4nHjU9BXz45bHfY8IX/U/1vF493HLcd9R4aj/+5bvOf5D+CVXMDfHXztitpaQMF6T+9COl+AF3k+ykCX0Li+kIE0IkLNbBE6I+gUhW8kJWdDZLQCz3iSYfQ6v4MvEOoRMpVpFnl4uizFerHaKsWpntdIZoHU8TevoWKXaqelFW9LXSYs60QcYnY4WxVhUH9XbHXpsolF/qqQP2B28A8vPbndkMxlB8BGc2Qwh0Nl7Eg5OjyxPNgfs0P5kj97utPcwux9SxSmhkAcnLEqNEcpWlS2UdmPx0roeXQ82qRpAL4uzBtELjXBJOvQtMjyXogX/VAH+2VZV3ueAOP6XY4yppOPQBkjSygmXiQx2+poVz7hMBq5ub46/KzvRDosjAMDXSuANxBtJ+VuZhCgYlUtxFk5Epz5i0t/SYWTgSPMgCmDtT7TI6s2EzQ+d1FsoSnV1Bvbd7epfxo5dxi6YnwmejNdXsMQOVg53+GyhNfCCiw2cVGbhONst5ndMa/z0wPxlM0VNLdVxIfxhy7JYTBWhKBKx4a2kfY8YLqAQZ/MUQte2XoQz1tncPj9y1qLGwA2Vlv17y/DXVRTS4ZHxN6mvI/9cAq/JAyVDPUawMTbujZFpKujoiHUkktlZ2VnFtbHNsU3Z24y3mV7OGrXWOBBhOJBIxIolUIY93v+MfT/OegTvOBK8r0kcl13evwMndJ7hSwIYJ4Q6/BEkYABhCfxlAPw9fyYWihsNpECXO8hQmffa7bw+egvnqTC3pJpE8kj5m3/FCGIUhbmhNnoYrY8isVtrb58ebUCuMXp6FHBvN04jQaJdVZRH9Xl3ngANRYKgoXjbWBz7W0UgfmjnTeggio7piK3oJ4oFLAsQxyirWMAOt1Klvr41xPpSexfOv3rhfdctvup/7ljW+lAKVxLx62LGJV+86BO3zm29XxT/9NLyuxaHhUwAedzSJ6et3XjN3Dl37/vUYxdc1txQtPsJzZ7jm29eMfd2qLtkaPl9v4w73SKKh2fG39RRyGdk4WvyDGtS6PBnY1mpEq1mZ5vnCHP8C6Q5mVW2lfYVjhXO1cLq0JpoQ1wtrU7b00G9oX9pVtnifULZJ5a2HXAlw3kDHBc1SkLUGIBRmM+xgleI+SSBMmXMPkHSakE86rLrtQItOmiiQ4t+jR7UG8jgcAzDf9iLNrDLrmXHssUi9t1jXNErG8l3BHp1xLhB0O0KW5vwqzIvOFZHvBsE565w7AopLsQC7whiE9pkfcRnMpqkgICC7RtHzMr7m8+azRnObDJhR2PKZvgschHmDp+JA7AJ80eNktHLNSElmxwx0enQ0US6Iwv0vib8lmzOdsCOJ70B63CdW8IR3LeIV4ERxfDrUPQyIqdiIofhkwEgg2EUwY/mnoffhkdQpEBe5fRJhIkQSDo5erqBNagHXyj6407jze/wVUJLrUbtzkg4amMAyp20FCHeFHUE1wMUJDqmWDbEWwWLIocg82nGwtSzeJNmzHq0hzbKOM2ktWMVI+GkqYfPt3wtDSM2hK3XUPk+MxFlvZXpdBk+wFDlXoZIsLMHdCV4+waXpUNm4KX6fLBj1pmvds8c2xCg9hRDZWzbgxeMDRPZmxKufGniyL+3EHY5RWTmenfkEx9eSH7+zGVAifMvo1h1OdI7C/hf2V6kYEKT0CaNGVPJWDI/Bh9ndBD7ctZg61/KBPFWOQ4bbIRyTCw1smYGQBjQM7xez+h1UEsAhmO13yTygCA3Ah0wkweOsMxe0CS/dNhiYZGwn+EInQ6dGWUPxroemvVZ/XH9n/WU/nnifwFDyIcBsGCchlxHCViCljcspOVFWAU20EkuUqUo9XBjKCka7cEYF+2f5E6iDRaekjns1qA8YjvGXLVJEYGGHhYL0WoRORaoWnpIc/mH7y18D8a2p+768CRluPH020sSV1FQE/8wcvejrV0i9fPrPgtXAAIkxk+SP0FpjQiq0CmvJiqwJ9qdmRt9FiH3KkwBiU0YpGgq1gt6xXqsrzoHzIXzY5vYTYY99j2V+8V7Sg9UnvA/HrBXYlE7JVqjIbeBpsyMYeQQCs2PAIqSrCJvtYpik3z6WaBNzQrRhSY5U7a63WZWRmMOymbW2pkQOfGbcCtKEw4jeGodf+kZW+0pK7Q2iTmyw6fPpq05H/yLD/oinVantZOJXDIJWBtbkY4+B3zjLx3xm+s+xOBn3ehdNtewhg6NKmz1jJ5Ug66r7tn2hwYCtoqDrZ/EmRnOIaDrA4R0rTWgcBpi14CZuxU0tkJSScZwxlB1Yn+KvGcdZ2jKnrWKPKnDWaVL8VgExTxiYmiF/Mm3edKit4vmWmTw4UatJ+i6anPfwJpF/3bHpzZ0zuCii93WQCA0/aGIvSPTX15Lfnbs4oVm2mANGhdYd13T3RG/dOH3FufuW3cnvGzLmmnLrj+0MOr297Vuvb2cLc3Z/CLSc1BB8rsByS8B7pU9Sw0IgWhcfpvHwdlsRg0ABzXr/dONdKwJO2WLhgUjUGaNJXhqgQM6ujjEqiMJvo7fZQ59vp97ijvOkZwnFUnr8Ycm9O1x/Us4Z09GLlUTdigN4SjVkPBO47SE0/f6qGcbh7IF7EGxP8X6if5hBopOhVEZhBOs0eLZJB+7hqkMq5DQf8Ha7bet2tt/GEbv3HrlsnKmtyKa+eCSORdeculs+Z53vFdVZg3tnf0I7H3uojnT1/YkKwmf3cpyM1a13r7hwqv7UQ4LkuMnqQaK72nQgy75viSf7O4tvVhqdmliMMomOrpBBdbFeqouzQKDcLa4Cey270rtkvZ0f6ZnX2qf9Nku5B1sB1IHpMe7mvAY8ZztUOqQ9Fz3922/4P5oHuUiBhHqe5AOIJUmGVbLGHs6Mjak+OzI3Qw8xEDmEVJKpVJXiSQAkmjlRYyXRNGaGpF2pNMA5KYH6E5sAA6nk8Hf1RmZIZiDRtbai42gCfsPk0eszXMtwKMvpz1Io//igZ5IL7KA3nMsQGpr+YSS1xFikICq4SgAjCK30c4c4DbuH67sSSS/raNYx5VKhFRTYKdSfNiq+JOz+q49X937oKLuSh4XpqsiLJ2j9laq0XohwOktDrEcvfPxnmke//Y1A/1zL77lG1+aF++Nz/FG/SY7A2e3bskFg+LgQ2F7JLL0Uc3mDx/e5GA5i2++7YN6Prt84//Mrmy7+h4Y/vbiYPrvaxKuMBnvHbuttzMkt7bfkssE58FPIXl3IP2/Fem/D1nAH+WensDqwPLE6wmKNdI8GyS1ARijI7qIvqgr6udwWkJH6K06K3LJOoMQJoSfgByKpT9GsdQgNomjx2QbrdMdXK/B9mI3sLoRPbYX/SlDGIZr1p3IarBZ6NFnjktTRNqMLSjE181K9o2NxQzfMENzZMJatuIyhGIvkhJKnwMObFZoipI9OGQrW8enPIzmSqq72qqalAdn33WPUkAanbApnFMjf4TOqgrorD9q25aSVsf7SFU4Wijrl88euLPh/9Qvbjm48zic/diSZamuQ5fNvnLFBY0ZAVeu53J4zbTU3FUzlnr3fvrApkfgrO8O986eufZTfj5l7PjEff2+4PRtyM+0mq0ByozsqhN2yYtf6oI6rxAQgnEQr8wNaqPVaGewqxN2k92uTu8gnFmd2bnCu6S6pPMTnbfSO3W7TQ+AB7xf8/64y06UrWUCEBBWLCad4PO6TJ5YUU6nm8RvZabSWQFVrkqgFA26jlTWI2wNXQhbV9Bwj5f3YpZ5PN7ko4XpEdCJvrxEdgvVSkXQAhYGUSx5lJ+uMXtqCa+HA2jqs9B72KOrIRwmH/FUHoVNcp7srnsWeIi9nn2eA57jHsrjrnmcnhozZ/GUeDI05j7pQmAcxd6TExWnsZONrQosH+tB+2drT8ig3nJlPcq2Ya1t495FR6Oq/0P/aBPXo+lREqytV0KSge0Sp+oJ7c52qKjaIlUHLu1N8ZBtC9PSRZpwXb3oi//X7qXD/ZWOnF+j1fntZY+1+Mre0NwZsctP37t+eZeUKIXMhu6+jX2fjZCmVqH1XOsXd05LJ3sykWBAQ2ts2emZ/yADV8PEwA8Ozeku9RYi7k6GNc2+euxqQI7fi+QbRnZUAjPAImjBevq23MfWFvLmWs3QnST0C5iFRHBJxfEI/cYSCnkDh4O2OoIOzczIXEOqVz+TiwNS06/vrvcu6CV6eyN5EssnBHeUp+fpCDu322eeOTws2W283W6bX3PDy4hTdTd0YxHH+7uUeqAG24NZE9CgPc06jSaINm9oxjWUxrNkyyw46wXYg9ABB3tkf7yrKxe/O/5UnIzvCB42dwQ6iGCH3EF0XLX47beUYuzWkycbGBKPNnC42qoY4kkEk5XKoVq6ciH/WEfZFI5bDcXKam1LmwhfDYBNGEgQIVyHmk3F4kpxFterlAwLSUvJp6ox9Q2HOixIpwOlwCao+kWcJ8dg+0hBxTHSBZng7cFP/PunA3PT/RaD2VN8ZdrK1b97571PLb7sSK9d2LzjwuWbXr11aX/4kXy4srCWSvprSyqtnetmfube7Vdc/LkZ5IWXd5dXP7hGrwvzJrPV6GTTXvGqRdtfGO4a7r0kEfbFktM3FuLXL1r+pQttDB/M/+7ifM1XfefCdOXMJeKywrRNq3srM0QrwhHu8dOUFtl3Ga6Xf1AJ9aUWBT8RvI7ao9PSIbgstVQarpLAxYY4V9QVdydCNdCdrRfrpblgdnAwNTM9p2OVflN4c2Rb6NrwHnZvaGdxZ+kh9v7gQ6EHOvYV95UeBwfhE6Enwo93PFw9ZjpUPFR6o5qgoT6k6zBmc9XHwKEqnelIp7MpSUKwG0gWE+PyukYOoaz6EVMpVSxeldWbTBV/hI9gTfH7IxIAlWyaz+LDbDZdHCntKJcBiBW1dFpinHWn7CScWLtMFi/rryQi/myaMx30P08iWAsPy8bsm2l3xe9MO9MV5qLnyNntiptSBEVZFAqpPW3j38a9gSBjveeccIpLMdgNuM4LrKMot5IQjsQwUg2su01qcN3auBKpkx5OGrpSl5twAROuvF0jRZbPwghUYBIKs8TDrTO7e1ff3FOc7brRYtIbDMGono8ve3Bm34DrBoOFjdZ37Vr5NziL5z0VGg5pNp+5/nsDGwaH5MrC1rJOm97MuKsmn+OuS+VceiF8Is2zlp7rW39v/ZS6dFbAbbKRiW4VPxHrkB6wKJ6+dtTAWGrG5vgHcpmz9JFOmzPirKcGA9cEbkzdb3jCcMBxwPlU6tnAP/wmp9XscDPkL/fpoV5v9jlH9uFYScpy3hxPxWJXId9kkEI+PoSlFQr5tL8ECM48hTQPxEbiOxIOFAsd+xwHHJSjSUiy3Y3yDtqXTIS4YQT6nb7kJN7ZOlkQVXH86dE6Aj4fh3DaZo0LaQjVK9msJMEpDtZ2lv1O4lzeI1zzSt/SZb09y5Ze/6rFylgsHfXwfU9MG7Ls5WMhs90IF2s2L+vtXYZfrdJYrdfG2sziBXzr77M7xRr81cyIIwwTVYRJW8+2BogLFJ7mwF/k2yPGGBeJpbNFYzE2zzDgnROfnZyXmZdd4t1k2CxuSm7JbMneIN4h7o7bjSaTwR90haNesykW8gayqUzmqqQJsTIZ45OYlclkbAorMyPZHbmcgQYuFD/D063mWD6RjHGBy+xHvI/EyF/qg/ocSkl/hPDPjuRhUxNZASvHYOxwMuaM5ZkmzD7djoMoDI6e3vY3xOBRrjU6GQVHR7cqFvCxLFcjXtt/4sCnsPxcftNtJVcD4Nm8agrfX+1btry3b/nyz/2kf1Ht+IYlC6eXEhkvazSmg47OVxzpKGtm4ULN5uV9vcvxwFbpzOg7d1x4cX8qNU3yC4JBS7OF0E9JYrGdF2GsiusBwDD+LuVFMijAz8gjSYRDl8eei1NMRCfqUkyakrySIPmzuWy+E+T4zlQ9V88rCQI/EJ+Vmpebl1/paOQa+U/mPpnfntuevyd2lD/meFY8lhDMOXM+kAvkqVQymSYJAvK8PRaPWyAk4om4JQEsPBNOAUMiRkC/WyCZcAykSAPrAnH0CVUqIjB0YdzCxyGIW/KpXO5Uej1IJKRkmk+rEk7HCUiy4dxIfgcACeOIwcCMyKw2mWASAhA4ISiQAvZzZvf6MJtOcv4RQTamDMLzsB8YiGmH2RTTJN6T2fWJg0l3Mem8qNelOrkxT+v06NvcSQ+HfR2oYxSDJC7V8f4oSh+kOjitpAmTHg+iMX9Dsp5Y/VESZUsb7AB1dRNtpYkwulvH9eiwA1S3yktFQzjNqJ9XItKaoc3hnMg8lIwjC2lS8YIZGEFe8KHW27+dFzLqEkMsvI+Z1REpzguleyMW1hzJ0QZx7tp6sTgjXLj8onE4z85HSnq4BHnC+a/NCLvMRrtPE4tZHJZ4dzDZevuA27yI5Z13zM7Pfug3F7YepzbNcjsFk9iF9cWP/OAepC8CeF+eAWSLr/6cBeqdELB6B8dyBpENG7pAFXY5e729vnpgDpgF8ZrRNfYbA18HB+1PBZ4HzxLHSBdOEs3sCIMzBKfVVWJkM49SPgNfl5l9zAHmEEMx2E8Okr6U13uVE6eNTivvxKJ3Oq3eEd8OQQCAwWmiOl7DHDSzVn/CyZEHmWGUIfoTeOu0+s/6yPkS9+OtOCtsx68/KOHrn2SCuJKEgxaKWu2SB5TOSQHbqV/1bDDa03pGsDBWLtcdX7emPtg/3wVNDruvphjmhw9e5DZaTfGG9f5p6cGCuIh8cJ7bZeLJWLdii/z4+5ofIKw5DF+Wv2Htm7nNTKzsWJ5Z2bN04M+LNOZFv15EgCgXjUVjYtVVqVZnDboGogOdAzMHZ62wN+Y3FlxjuLZnd233jLsX3aO7h7+v+8GefYse0T1ueIx/vOPxnmPuf/T8bSA0c2AAGCAYjAqeSJwxVPVdEAxER6gIPBF5LUJEHrF7PJVUVsUPqVRW39Uldffxffiwu7sPDAxIg3P4OfhwcHDO/JEFO4aLLyDpWME0EshJq3ZYC+jBgYHu7i4mEalH5Mi+yIHIoYgmcjDOphYmsqm+7jmD3KImOVtmPQepFHwp9VqKSDXJlKzvOkh1w5e6YTc+cgwcHFyQmn9qzuFB98KUs9s56EwtPAeRKNZ6GkNXXBtEr7EzCjjhpohXai8ngR60xbh3Kk6ZhClTEYtLLQLUlBKAZaL0pUIWRRGuVBeEZGMHwgG9fkttDs/VBpvjbx/maq7m+M8Omy196koQJCcxjRnbdLXy/wLfmEgzjEyCHWTmtkkzD+68qXv51tq0Lm/HrtqKaR3F8qB/i9uoY3XRhN4anvnoQO8c91aniTYabQu+UPP1jr1gNtLi8LaLFo6/6OOiRQYuJfe3Fn135oa++dn8uodf7t8Y9QzW5I2tvYtdOhMtdBrcjpuund4hLYe3LeRpo5ZZ8vNtF/yQuLPM04YL7h1pvUncvC7BOY1YaSHwIHxM4/wI9sn3WXuT11HEiuDi1HCFZINsOle5okKJrqph0DCQXFNYU7xYd6/ugfRjuifSx0xvVIyUi3cRyVQKdKQlKWNyehiYhEmQco04H8GoVgjzYaxogoAiBahkJD6DDzMZSSxqtaAwUtxRKgFaSqmwdp/zgJNyHvSwQjkRFjISQrUnBChgXbJKxVThVOaw5C4LTskplD+CbLEaoeAunas9eH0ZaQyuik5Ft64JZ+H6YFRZj1Q1RS0XnfXlbUV5DoXZ/z2ClCKAdEQ2o50QUpoOP1dL+5Vq7Lmacq52aD8Kfs/qQ+SG7X2rb+kqzXHt5Mw6ho0g7Bv7/FcQ9N1utBpildtvWjT+gpeLFpADQnJf/OLMi2YN9XUOt5Z2WhhOJ5RNPudf5VxqMfx6CgHf0i2tD1s/JXatS1gUAROgMH6S/DaSrxnll8fkUMnW7SPWh3eGD4RfCv84rOG6Ae3q1rH+LislF8olChd+zJzyLvtx6ZQ6ThHUJWF7l5WVi+XSfvY4S7CREPbISoVOWVllcX7LtotGbLv8it8PR6wT9R+ltiqp4yk8nmqPp9rjqXPHK+VXRQywgNNRglIY2Uc4z1bl+iBudSEeXrB38JnWz+7dc8+Wr/9qfjkycKgzFvendy4qkPtn71rwldaLL3zl6r3vPbO1HKi38s9nelzRD2F2R6mm9gdpW3NI7LcjyAqiRx0IdEbw5a8w1+aScMC2zLbMMey8xrebv9dGk9ESxxEkFy1ZLESpGCWpXLwU5UiKsDhTDscpiyvldr/sA6lI5JRAWCwVn8ALWOd9PiEyAnYg9JRrkjOParUEzTXJw3IlPt3IukdcjhGX0+QrJwQf15HW4xl6zKT9eoixraxfr79Cv1//FEK5Ov0lFeJ5+AIQyFnPlFEOUUaBdtbTZ8umKq/VwsAEwMWesz72W2QM2BZOj55T6MHAZ+q2XUDFa/NcT0/P9hO08q4uyqBpNrFIq7rOKSE0Tk+uk8NqW7ltfjRgsmBH3wDn9nRsuq1/7cbvHfqxWMqWfOmF+rHfMfJS8bSXC3Ye9OeCwd5ViwvVeCTQ0Ute3PnV9dM/u6n15q9OmFxHLywGRaMoEvNvImevjVuczFg8H4pc+tjI+qEBq2cQ+bEIAGQnkmEIdskzrQkGBgO5yApyufsSciO/0bHRfS15jb1JfAd8J2R0OFEm7vR4faQbOJ0Vl5t3Y367XO4QDeiAIWuoG0hDk5TkDNelCYyYg4HgviAZDAJXSEO7GLeLs+7XwXW647pf68Z1lO5NAHfowWEnzjt4VzCVC8gBInDK/ajLHXapsJQ7ffJ0Ay95SSchdxIJR1l/1MkdzrpOtgXRxoT3hIASeFYqsLXeoyZ63Ohoo14/C1UtGJkCJBw1mqkeCoy/dSTmrIMmekdGBBRDdqvvJqf6zrY/RxeL35+11byymVNDnerDrBMBTlnaUGIZfdZdwd/e9/zaam+qlPWLiQSnZ1jH4CVdpXcftdpCCJFmyP1jP4QPrevs7bygPzXHqDU0fnHfa8R9c1xev0noV9YvxxH+/AeSUxFq5du1rNbIJLQSlSVSVMyQyvdQ3WJPfi41N7+GWpPfTG3O30DdkL8n/2j+mfz7edtLZeiORcgYl053pXPlOemDQBcXGQMV9OZhXtPhCFrjupTBFHFbvT7g43xBH+nrgARhLWq6O+jgdCtbRDZoJgJEliCJEbgjUuNMC0wEyhhfkdMp94hnh28EeDkv4T2lq5lTP0oR5tQ43gRSuZScOo4++XWKTrlLz5OPwfREq+eVQ3htGkWZscbomdHGadV39eBuMgvuk+SU/qmz60cNi7oId6WyCBf5SF8DXj86p7EhHpvS2VAl/pEWdTfPzfR4Or48Y3j/sq6lnT63zyLmg5HejdnqrOzSq0XPl+7qW9XhjbtQ1PjBtbdXYsHO3BM7Zy+4c6mTM7vg0HUX987MZVc0bpxZkD+5z8GGkA3FkWx2UJ8HArz4OaAZ/9/DtpqmOf6/8m5zLempeIggESTDpqA5zEV9USFH5MgqJxMyOcM8nVvgXuDpF5aDFa7V7tWe5cJGsIHYQG5xb/Gs920UriKuIq93X++5MXALcQt5q3mve69nH7GPvE/zoOcJ8in3s8Sz5HfBCfK7wggYEX5D/IasQIqmgZkxWb3A43YJwO5WKqpm13py2AzNI/LnTQew4FCK4afX0yi7cNl5l2rH9rpJNu1D31Omg1b38/ASQMJLDkMBNGG/zEEr7uvxJ1x2jnqZPmjHFmH148agN45UqiX8Lpv9+ZL9eT/ucTqbfUjcB7iVCY5Nlg3q3GnkUHEpdkr+4XFxrYZnrFFQi+fnVA92aybWoxRHCskiHSE/sgiLq+bIkxJzh2+O3HSQs7IWa6Y3MvOx4RlzPV/ew+88dAP1+dZfPjX2YsVntJkiyx3XXjGz3LWaEOZkd9yh9AmAgfGTVFSxs2vl26z9TrgErjQQYRg1RVxhqcaWyoNw0LSKWRW8lLk0eD1zffAB8BBzr+lx8ATzmOnx+PO+Y9Lrpte4P7Anzd5cGbIMcAkM56JcNs7pIQ10EHiYoD/AUgYBoz2ukMqvy2/JE/kdkpHjKoKBN6jIz4AzPynBS83xd2S/w1iXXEqnVQJBPgz4SAT48iOFHcUiQD73adlpBAi10i+LoodNCKWEQZASHHdQQYEoM0w8XxKcCaeQKDGRtxS5KIKZUtZUGtBGkWxOKpFuG4dxoCqfqanCROxrKMni6ES3Z9tQ1boaLmyqvWNBF/rlYWQNR2x8H9dUjAMiNIjAUl8Kf4zeTfjjidQBe9PJhtyqrUp+3NLj1MyhnSB820Tr2MzQ5detHnvJZdaZjNHu8N6DfYPu/K7uVdd3lofcW32cWFDygLEVWateo1t0za9hQT/2ySUGncUgrHB9WC9WFj/+zf5P9M/vKS6D+y4Mm1W4j/SiNn5SMx/pRQo25MutXgefJFgb66CSZNARCweTpeTO5IGkNkkkbZIz4+oIdYQ7Unlnd2ouOdc2EJ6ZHEqtSq5NbUpdl7rVuTd1P/GgbX/6a9Tj1qfSL6aOp31sCjpduJ8p6UppaYqyMHc6UiCYcjidTfJCOeFK8S5XymF3OO0SypghBM6kJwUcwEiHRsKnIrTL6eTZcKgJL5ctLtkCLV3MFQzcx8AFDGQUU3WVlMICA3eAI/YdMq7HEmtkNh3vusKz03PAQ3rwZCbousK103UAaSw6PCLNudQlcb9rfIDCKQrEY6e3vStd2djqyo42uA96lMa0+unR+oSj3p1RWxI1GRfuS5HUAtBu6gSU1NUT3JOmxN0kQopGXNPA2s6rTYQACd+GV0YycNJvIwALIySMIMCqNLLRZdGBP6UhuXXOfWv4HooeKJcD6ddatyX6WsOS2cIU/ZwbrvAxFgrejITdf883uhzp+YzNWxyMlmZsad3fahIbxx6Ejne/PJBMUeLq+TMvvbOwkQijOCu3BsjbkZw7wRtyOeyCKb3k6tJ3uWqeWmbINRBfpVvl2uTaEL/OtbPrUJdZb7Z3JGkXFDtHwCkrpMWDySY8KAcCZjfN2s3xRBiFUZLSaLX5XDZD0QXZDu3KMrHswGv95mEzUTffbd5nPmA+ZH7JrDUjER2lF4RhuEl8ILs7UgXQ+Qh90Fx4qkDkClsKVxR2Fg4UNAUsmxpeVFZW7j9ABnuyoYLX0QY2SWdtskcIV2nrPcqiVk3pZKmpftSGGel02JSSG16kai9C0oSyajxRlp1YkkT8J2NKh0YJlkSzl7XrNt+eusA1u1RdOPf2p5+47LZZUqq2cHa+txhGp/VXtDqLPurrsNjJmasyycHtH7T+cOdbA33xgXigMGdJbfrTP22N/ufOrSHbcLU6T0ber2u7vOyLcPumTJhUMM+p8UVkB3kziMNPHwUyXwtitvXy9r4VjuXue81HScrMmg1685o4JUL0CoqxTrAADFILQjNja8Ca0EJxTXxDdIN4aXxbfF/wibgt1Bw/KbN6sX8p9OHtxDGhHBNLY03oeCYcfk/siDXHf4XxHn5HBs/WYxrWQxuDlEWIBzxkwqWhSBMMBYMXKtaopBzw6/AFSEIALSEQpqc7H/VYvi2EcX0vnLJa+5eGj8TjQCswQQbl+6bE/hAMMaYaU+NVE8Cn4J/iCR73eqAUkr82iQvwvVjGyu0Lo3jxHzvZOvrD1Vggtds+w7LVXkLWo1R52o1haEZGmqjItjs71NqOC2KfPvo24N5vzw8F9QY8f7KHTKn5SXqIsJUKpeJnF6kxzlL0INLuLiM7xl6WA4loxsX5DLrBQkfv/Vt2Xl8IWH0uQSZm/Hjlgoi0mLx57AJbrPC9smC1SYK3c970yuI9n85a9BbiUFqGdZRz94LjlIO6HfhBCuyTDfeDx8FzgNStJdYmpumRx6NJEpDopUE8DkN41LrWvdb2PPrARZJH7C1JP81Dfg1Y0ItBH3LoJaJZRiwR9Bn+Dk0HXvQKoM8FcjGQQBomjoTuLaCAiMzkJPobU7aQ+wC/jY6h18mTyq0LVSeN3Y6TjquLvnS8qizvxqtOxBg6rJ1cyiWLt6+8Y/nym9bsGt46MOfqWbeuuHlFOr2ncesNn7ntll3HmjftOnaMIncvv2Pb7bt37Vx9UyESy960eufV+wbuqOxes3vVrmN4xK6bjqF0C2qe1cS1NUCC6DQDwCuhiAdEElCAgDOBhogTHbhR8CT3O5DFWX/IHoKQin34C23tZoCyhjtwj752tzUGNABYaPZ64pPwYeCSWQIk4larzBEw8RzxMkgChNCkMkqHxnEPINVJ/Q7NMapzwNeRPSpzurtCIp7T/Rzxn1PnKHR+Tdsn6dxAPAqfAM4jBJSsTXjD0VlxAmYnCYEJOuRPNJvbdLTsDdcBZUYfimL7lBn9k2QUGq0BfL/XJI2biC+gE7HPEqBHdDhkiH+Kcl7kw39C7p/8/TchIKuO6+ykDGfH3Tb+puYEHbfGmN8p464j4vBFfJ0QJKJeL0K8H+UN7q/7rPIbTMpvvu5GoM7ISkYjnpGdwpkJGtq/TtLYDluIL8oMSfwXNG7QDLVpoDngTtCmUkh/lIrCf+VeLZpCc7TKnF1wGD6gcDNhaI7/TOFmfCr/kR4lx09qSc1mYAV1sADy8jpKoPz4LgqqA/dld3baKny30O2vd5Z6SwPTbYM87tCeXl8trPY/12n1C3xfb6XaWSNtZVGsxGypoVmxBTJZRpsyVRFtPD9PrPDoq96Rvj5bCjSJ92XGaKzbwPTuAu1ukl+R/cG5xWCKFYcTFZGDpxhNkfn1Om4Lt58juf9aaHsRvgAqcCvysIePZcW6OCySYhM+eXhWuqNJxp4dFp3iMBN5Dn6xXdDkPhj7QEko32+g7OLkOUWcUdznrSwBj072eLZdo5pk7OZMuEZQtBTxv3auEW8vSJ11f+T/r2a4a5wPxHwbrcYLZ0y/6Pjv/08644h3Ussy4Wh8Xcgdn7b20vk73iUS/0e9csr9O08o9z4lEdq5MZuEel4v6pNu0Z3UhLwhX4Wu2Wvusrfs647WxM7koGmWe9Bv5CwWxmy12Uwewe93eyxewc2YWIEBNpRvCj6v1cKZ6XhK7/b7AyYbbzLZInHGHQdeS8jHcQwgGJ0plbCZuPirgNpC7adIyiP5m0T6GZPJaUoxTeh5euL+s6xalDtbkKvj6sAYLsdNivGjdz+ZaZTe7OZwBU5ddUaoc+KGvyRU7nmKVItqr7qGDNGhdpZhq1hKMRiH34db4ayhe1qXtr499n3mgnWhHYccR9YF+i+Apx6EJWfrh9tt1Wm//+pd39HMa/2k9cG3dv7j17F5V8KX5sH5m1OxPEyPvTOvtbhfCKUh/Rvo/8VPFRttIn5fgX0x83vVr8InVV8MQamYSGK7Lp3vC3A/47jiiznF31x/ZdsTpyWzA3vi9Dn+RqVBZyZp3AC/A7+j0sh3qjS6P47Gu4pP49Q5oDnh75M5lUrxfH+jXstfJ+lshw9O+LWukkqn+nF0blX8mnot27e2qRTSKpXsedfSGtBcoZk3SeMmYqfix9Gl5H2+s368A/n7WxV/r/7+m8CBtr/PZg1n/X2bN9Tk+XbBfchHemQjDBahplhAPxvCwuSvbpTV30zpp/BmFziETuZ9hsihEQgc/vDoLImAqckf3mj/JuW+TxxbAN2OLSsmYkulEI9j/lTO44/ac6fQsqpzEPxROESClUvzeZTFw5XnyUGlg+XQprOdyE7IoVb8l3SGJulsB/dO0Fmz7J/RGXsP38c6SecR+EpbFsXeQKDNY0C1z/0UMIMK6EdRBchDXwjsCxKlzu6+7iES/hsADFMmSdoIshDSNApnXQv8waA0tIAfGkJ7rgVD6VkL/ENBaq4v5+l1TU/PcnX3ygZjqbe3nLYpPYTcjmp3mU7P6o6ZbZxd9uS6pqd9Gctl1lP2ubU6gqW44sXKXcC+zk7Y31roa8KeI5kdhZnoXWaSh7u65AIsXDXMqcHi9KiygzNc9c4Kdd0TAcLsRDOgNLEuCiebpC14ZTSDb9A7AV14TBH9h+dngQXvjrYjiFOpZpzteVEbBzGKVmuXxORXGE9W1UBDh9WQgZdpoHZqk+ASy2Op7qF89/QDw0q74B8PTV+8ru/uW69Z8pv3f/7r2x7c8ofnPnzpoTvn7e5JzNvd29r9yGfuufq6Tfcu1jzlGSq7gx3pdPe85IqHxt64vNT3uW9asqLXHwmVPz3nhhd3rpq3NtK1fMfK6U9/9j/yrTNfqFWhe2+hcOaSni39ly7t75wetyv6g+KG9rcKbvpDW7cXTeh2dzWr/1gfg/sJ71fswabOgbdNzOnpzDB4Ts85c9T4pP0tik9lUIPXyrfyLF8mbvEfZQgiaDSX0nhjMOqQDmnWaZ/SElotLOTzpWQiuy4Hc7mEhAAI57DbXcEDKNMKCZFwWDSbWJLh3J5aBWigy+ftrJY1JSEWT5GSyHBcwAV5lwuWBCEgSgi5SFIJMlQ2KQoujvJG2HKySW48bKom8CqA3lxKJLKdz5MbgRclpv16tuT1hnWaQlbQ5gibIxgR7GEdAzlXSRIOwUMSIbq6EtAlidzdLqSgjKHkcnUHRCi6nKLTJXYxalEu20D6I22dLMs1YMFSxP8hIDOm3MaFt1gpxyxo04MPla4bZeEpM1Grc03px5n6Krqy6FzZBt60X/hoYh/tFgpYl9WbhrfCiX4cE6TbRddi+7ZhJWpOrF6heDplpCZEhqiXjeVLWOIr7KoLY1/hv/Ke+0FmbLN5zdr41S3rVe77mLGr2DWrE+99mf+isfIJlrjPvGRVAv6sxW+Cf6G2lYVYTiOKxLRL+8+8sDSyTBRn3Qa/0PrkYnExiT6esYec2d/pjWcpdIDUs/WI0rP6vtKzWoAlOXUv9ZiRWJ2713hvhCxFunMzImSEIgFViCZjKRESBCsk1seviBPKnfJ6JLx4PMWP2PDRNnRke8SUS2VPpfKFlIllJcHDC4KnEI1WxBRSjJTHJLCUhYoEozDxMPFUHMZlPYNOQXdkR+5G6rejgIIKTfMWS922z0bYDjrYqMiwgqmQiordQkMgHhLgOmGTQHiKCcGT4igPPOGBniaZOiZ6kD54ioxSO8+ebGyVVE3Arf5YDwqKKtRHG7VsDcHa042xGlaEBlIEi3p/ML4t7DwtqLlQSst9gBwZUq6Gcm9jUS0RqWsqGCEhHGSd0qiBEOvUVXjljj7kXBVBK+i2SKyBJb71ytcff31173Tf9Ranf3X8ni/Jg67rjf78f1248m+wdi1/DbdEy9BwqIfa1j/2JITNpdXq+taGTovnFsdf5XwKN59aAqe/3/op1dlfd3XCRPdkvCbf1r6FfIZO8RnbwDcx0sc+Q/RAAvsM4WMwBvFXjBnYaxWMse3lduaU9PMAzwh9BC9RISU/1rVz3S9MYDKf167BM3wfh2NSGJO1aVz/pTaNYEClEfwIDfI0xmRtGjeA5ycwmTuo0oh8HA0Cx9s2jRsmrkOIqjTiH8FK+DkGbRpa9iZejc45t16vRGc05uutAdzLi8bw6ph/U1FSMml2Toxpjr9JX6qZx7V/K/NH4itIGLZjcEF8HbIVFH9/9fSsKThnLor3n9JsRuP5MBoP7ATCFGA9VAtLXjlGEgVkXf1L8ZZYuq4AzYVAoV5YsHRLYcvSGwt3F/5S0Bf0TSInu9B5wVNKO+qv9X/Wa4L6oDOnJ/WrmjCIaEqNRrmMHBK63vJKRT/+Mv4m9bISh/7YjinPTMQUKR5S+CqdF1PwfSvE95GP0II4+E/ZoqfcVJKqUeiP1OBySxPanyF25khINomH5YQG/EC7U6OJ0wHkNK4KuC4zHeF5QU/TUkDgAwFB0AdI0UJom8Tbcp76C5AdntIWcDd4CpABAM3IKcGIOBLbQdOWI57prJkO6IVEIsAJglNIKAaeVVryoGLTo8iYx2p1ZIvS2Omedp9l24CR2x5F9osBRjE7htv0xk7iYmBWKU4VUYqliWhIQnteN22xcE4v7U2/2bjxttYvNsHXfrLh/XsXLK9Xkxkv60mXa684MmGGU/r1Wv/2gx9ce2a0dddrfZnYTLWF1rpYaaC1R3EDLcYACA/+XdE3fRsPXtLGg9Nns5qz2Nww9h7us0XjHOo4cLQ9rktORCdwY7sfl9wP4rAsHzlMfZsiAkQ3MSP4hSCFEoNwKBiMkBSl5e281U5otFrKZrXy6EO7w044AkLKd8rtD7hjcdliQ144EoBI2LgzFqXe9lXBCB+0o3hMaSlCK1l5Hs0NOByS0807nW63z8lTEYKKWbV20nFjEAZLekMpGAw4fCPCjgANR2Ijca1RZzjIsQ4nQh/WgNvhrLmh28kFrdBqTTqdTimLQycSaAOqwTqruOhaTRGqiiEbarXBYj3HP5/zCAdVzkokxjPwFoFSpWlW7SbBL3R4QnfCNHkbAV5VgUqvLO4dmVwPVTplFceNPDVZV5o1q5SXvfvxdK/P54jktcZo+cuzu/oChS2fGH/BuxEJv+fO33ouvoolb4559ydbb2+fiztiL/ny0rtxQyyxa53YGetueV5zrkpm6VgbC1J3az9ENnhKkW8O/A3uA3aZQX7TUpgVhzBwtuqE9MGP/NoQHg+c7fHcxHi/89t4PHKe/3O25of0jLpbyQFPtfXM1dafSBIlF5O53dGx93B/bvu8WvaRPeooSSJJdRSh3AO+WKl3ZZDtZz+dvs17W/qxNFXzzvGu8q4OXBO4JvpHL6336tPuNMm77AIfjIaEYMDtFwLwmyRy82QJGEGG6JTjqThvJIMBgte5Xa6AGEWgICpmE1GRA8PwSUajYV7lnswhf1k91jEIMldkiEwTcrIhBxDgc4pZpvN4+4EuuPvuJIcMP4tErZY5ptyQhLQIr5Tjh0id9/SO9oLax5WoQlMfdITxWLu+gW8K/95kBWrGJ45/9sP/YC9YGTtj71nBEnvZtY3o79IdhcdgeXPqvDrTgu3vnvmmOPdm8uJZyUQOw67h68/85v4QH7n/PkCAEMqT8wpvc+Cbch8QgJ8KcgLn1+iTaSHt77JV+a7ULNsgP1eY618lrPKvTBqzmYRfQCi9Ek/w8XgiM5LNhm1wRCkUWm1G4J4ZZuP5RCLOgcvgKaYJr5fN67j9HLGAg5ynYHuTT+DOBCt/8KX4j1F0ujYfd8bzjNo4hKuBmLEncf2oMTR2+uxNCwhBn1cI/P9Q8vto8/OjmKMXW4wXzFRqev+0E/qjHCUS/7I3esK+puj/V8GPgAX4UWwzi3eLBBBFi0WGMIx4tuLpWXFsNlvLqp0Rf1TismoPX32/jR/icZZFE/ygOfbT9gSMH741/o52u2LHo6pdwv9CdhlGM+pRmI3Wo0QUNGH6KIrRU+rIDYWW0gur2J67bdNfRUap2HRF+wS26eo5dXxk09rtyjWNnhc7pLzNfDZ2eJDt00pdx31e7OjpTwlnbV/57UpdZ7Rd1zkFHwCZIyicixM/VcUjzfHfH42JQCdLXpnJxuoxIgYexdBi5cR1cFOuYxc4hggIx2CwmqsSVaE5/oFy/ZWp1R40b9X4ac0qxOs4cMPFysyV4yU004G4B+uzDiEuQ2lWE65E/EZARFnbfGH8DW0W318Hfi53HwWwW7fZQ3jwMlwiHo/aDRaLweCJFkulLL6NBM0IR6LlcjQaSGf5dDqbjoZBVlNMBfEjRToIsiiUCbPZWdbr4ykhqStno/psPbsguy5LpSuJbJrzeAQ5FCkJQxqc4Fg8QukNzV80hEZTTSv3uylQRAlhY1Ihq1pKQ0UlYyiOFbO4M2siw8QmQ5t6enQ9cCKdVOJVLWvFmYiSOmJLAsWC1c4TYAKTfASSwIkMcoq7In4Emfe/9tyrrSe/tnjdhhnrzKxPLCQOdSzpfb31p+96H8GPprpkjfgPZ/fFLHybWgTdrQ9fbLUarZ8uGxjYujpYSJhCg3cSlz20dXB26+tjvWuFhSR+hBV50YJkLK0RVbzhQnj5rwhv5MDP5BvwTa4ECxgYjXqCwaQHJRe6FH2K0jOU1W6XkhKfTEpImyWC4gmCwiOTdslKZWL0iG4HQ2eKJloQiFi300zorJKdoSChl2rSf0o/lyhW6qc2SQ9IVDKfkJIUwZmTMJksEEkn4Uzm20ke4uBkwj81y6vjFL+uIgh1Sf/jUzulcJVV/+FRyp1WU6L/ZIf1PwWIKLuDmxa1YUDv9tt/s6Fztmv/2j8eGl4rV5JZPyt0VHvf5ELZV2FSaZVWoMDi//rvhZWe4bE/tb73YT0Xm54KhHwMbVv9feL3ZZv/lGrHl42/oTmu1L3/1F6DJCbWIMWoTocrv+L5+U9hcg3Sc/4aZDQCAJ4TPb9GqdBRat9/aq9B0mqeRYBwUqWT/hg65G8Vm/e0c7NJOqGESkf6GDpagNc6MR0ujnzldfAJ7PeI78AnQPwZMhuDsXATfvsZXBsO65rjlz4zK06QxJSVvon8CV/n6xP0uRibW6h63wfQ1yGZIRPgGD4Jcr7jWvUk8XN+DvZ/xxGuERTf/U7bd3cj3+2WDUQ9B3PZe/EJipOktyo+C/f93qTQ9SnxITej7bHDYAf22OJZj63SQHhfUHz2O+f4bAJUe8nQFF889h7uJ5487yOfUz12NuuczDGV36v463fa/npde62ywDfHlylrlfnz1orx721M+b27KICvEMpRGIUD2CtHzq/Bq8/2UrAm045Lp1S+wGwZlumL8KzqlHI/njOO9GG9QkdQ+RJRIkC2WkcRoONjI8BZWkp9k2nnohecrYl2dHxcTVShNW8Kreu62jG6q6LO6Dp3LfmrrT2avYoM3lVo3AieaMdDj9fGnpXBja09uB8Vndevjhu/qj3OH7Baz8ZXFKU1exU5vNuWw+NIDip2t0ewFninSEF9lsrqNsY7JS8AIRDmQlyYSnZ0dRCBnBSSwt32bkfV1RXqCpfT5Y5cbtA1OzQ7PCM9o2OF9EnwSWjjneifyxYOOey2jrTkstmUHkcpgUHfYSNwNMn4YbvWid9yB9P4jdcKeKmYFdkE8qAJTkWCz2iKOYQCm8QZmc1LLydyP7Gd4g+7cCu5IfF8Xp9wJvLMnN7JDtQxePo0foADAttjU5Dg6CheGR6dkmdjJFgo0D09dM9EbvVRRPj/0ID6o6mrvK2n/2k76kcRIRz+Vw2qEOxHMtutmQcCUC9/+tOO2xxEjKtwAxzJERa72QatdjNJWPwUgFY/ZbHmrNBMAMhBAkE+mh1knrxbferu3fg5VPiBVHX9Aj2l15u1g/STwzpY1y3QrdM9paN0Osrt8dh9Xq/fbLcH/BTv91N2v89C4AdbWZFusHQTJUKSzkx9S0e4fYIX7dlXU9dTe6kvUZSeylJ1ai5F+YMJivP7nf7glHpH4yy2GFOeIKos6lprtbNL85PAAoGSK0/jnLjR2Np+NEMR18jN6E+9zyVUDdkoFO1CZATJSZxc0G3XpglX6394GHmg9bMvxTdT0y+OEq33H4ARW+uXN7lnL9GPrTNctD5B/Fs/ChetU/Cy1ucFx09MY3/vb81bEs8k8SMFZ+/BvKfafd5B8OfngH78dbnfKZReF34nEDeGb/M/q/+unvIIfgAJwu23Bgg3sAQJt80aMPGcJWjig4GAl/Y+5YM+n9tqsRyyv2En7PjBJrxuhMadmV4X7yYIycTzJhNPmHgmaHkYGSztsNsF3IztRrmO36PVaeiDDOtGI0L4EaEmeMAETc+HTE5TiGmnPVunFpVqtfpJzFuVx5ZzmFxz4aeaNCYq/0pVGPNVfUxJ+96VhgTPLwdHqsVqBCl+EdsBXaThnmVmIbs2ctvRGfO8c/fYPtO3x/6rV0vDt0R29d1og39rvVbxhPc43hqodK6Gmv7X58z5M9Lz1/sVP/TS+Jvaa3Gdl3lPrfMS1Yk6b0/eBT92XVzp01bqT4F2bfjkRI+MXE4rPTKd58dtlc7uSTrXE+RErbdYUOkUP47OoIJDAm0c8vwEnWpFpVP9WDoKDnmvjUPkiXpvrqrS6fr469k8SecG8PoEnVK3Sqfv4+loJ+nsgG/Bq0Bc1hMwW6vXiJq7Of45mcHhP1jJVYhKExGtN8plHLbaMUCl+7lJujsA7qnyP0tAuRf2ItTxMwRikEZ3TYl45UnadpW2goEibQx0mYKBiGwJlnIqBoIwh37JDxF8QSeqfhQD4d/wg4lrxxhotopi7kJfi+hMnbCzhM4kG/GpUGKlnGdKB9rEeV5qDWivVeLje+2+r9PtuFepMMzZuDfQGsA9/pPXfBNstsfNnctxZ8cpz6pUYjrbXuf809k1fDr2cWvrap+4ci3BNg44OiHHfEdKqdznz5cj7sN5Ualjf9CeM0mnkNE68ZzC+dhB6VNW6IRU7HAhAAmc8dYnzq5mvM+Avh5oRfnus6DeXbDLnCThXFd9HqKCjQxtzJhG2Mj7DMxaodXSbBkUnGOfio4Uurgnd5NCN6ziI/wIM0xXOpduc/zto1IqDjDlemJBgkjEm1B+eiLXbtM/Pkl/O9TBKxEGxHEFae1RjD5c52JAtR9Y6VtQaW//MwASpp05n/bvj+YlhfYxcwbm4zsR2a0ry1OfW5UC18qM6K2FQkmztoZvuZSrjLnEsnwSXQvv5Hn0gs4kpfc/Gp/uhvpHLdMpc9IJeSnh5GT+Cv4AT+IxkhrVGlM87thJ9M9ydjFWiWXSWA252FGcmSkPfTonIcYLqFaAj88+DA8vt8GvLvrCq3u/MaOy2q1xBvoynSeWwtK/Nzs74mWrOTD3/gqUWy+23vryZanuxYJPQxn6Gz8nWnAuLN6alwsRj9/Nun73E4zdbAhrvoSu2wvS4Hl5IZOC99PQbhF5ndUi2vQMq7XpaVbL62y8r2s/eAocB6QMYB4/RSSI5mfMJhPLRR0WXHCS0ECW1ep1OlaZwpr0TeKbst6sC+gInc4UxM+zszkOuKCLNglmM2cBYrxbixLnenG0UC8iPtQbxVEcyVF++xLimxrqd3NKanvCdAIWlfjPvd5Af6MnCmqsR6FeuXEy3l6ExEuQNA72Spu6pv38QJpUQJmtQr504hu/frQJo1+1PGrZxML5PTNhL9d6aenNV10td7XGXUJ5ZjmS3JONlaN7l6aIm1rvjLxwAflef6+nV5vofqe/9bO7l8+/vjOZm9FxVyvlty+CYAcgQQbjZoTBkqAE+sA+eXm2F5YYWNHBOKxCwgFhagiUhyitXMtmujJdXQELz1ssfABFcLebd/GQNxktVDYOalxNrpG1Wk+mIx5dgJAB74xHia6euMUkGHQodhcQu8YKrzS40YIF39JYg9lXCkXcINB4dYJbJ6CLe70w+tooZhBex0VKRVNYtWgtbnarTiT4Z7WrqD5eXVOKmfH91/jZlJh5mHEVzd6nVh6F8xfMufza1omxV4y3puzCh/yKlQvr0dLS+VsI29ML1nf2tH5w0XD1gR1zVhWzW68t3fiNgvu516i+b1yQT649tfWitVJW7PNvINfO9F7QmLawGN4od9uc8ozB4QtIYuxdIpzc0Bj78Rcy/NijxI8U2/5vxNNpyHdrSRNo6yt1NeKxEyTASllCGNbVtZ+DQS7HyQjspoKMPhTS6yWng3fiS9E7iVCk28GzPqR7RxhooEH9h8VRRd9eheeolgtr1ejrhVeRKSqAMR5DAEe92URVLz08X5WoqzeJxBdm3uW5S9EdVa8+BWvnqZBmXutzMcdXso6WGWnOdYo+aeix4nkqBIjxnwNAPaRcXwRcLw/ODsPeMJTCcBkFXUNA5ASrxe+3WAJGljcaWWR8xuuMcMC4zLjRSBp1NCvErdagxWg0Yesi/ME4qxO0ExqDDOzVgvLwzVFVXxpTrQsZF2JBW1sUZdFG1P+thC2Oa0UOVTXw3Tbq5VMPLV+y7eqnxnazG/L25GM3m+Db047d0/vpRV9pnfCHLtn6cDq+f8OF8O4bNl0UDYuaJdG7Cflb4t/G9hE6U2bVtV2FUmTsh8zlm8/6Ifwc3jD4nDy9YoC0AW6i4SoaWif8zjQAgyjFJECUYT0G1st6vZKW5rVaWp/XQaDjdEEdqdPRs2hIax3Y1/AGE03Tuqfww6YYlvAK5zibBmIG2kdaoBhOY6oyWIqKOjQm2KEqgMqIf+lV/n6DCT5cf+Rfu5JVXxPfGDvxMU5EyeXM429qhpBPjoGZcrzkh51O6HbAhLHTSLiHQCIQDJoMRqPZFBR2RkmTrWxk/m/W3gTMiSrdG69TVdm3yr6nslWSTtJJOkunk/SSbqBpoDdoViEgIKCA7IiiLCKbK7iM6Lig4zaOu6KDMy4406KOtDKKOHPvgOPozOcsqHd0NqGr/+ecStJpmHvv9/yfTx86dKik6n3Pe97zrr9XLCPaBo8MD7YND4L4EFxlSM/Q+WvpFZoz9ClTTesOfgvDcBCinm1Xf/jbUwNb22zJFHdJUNzRc+tTt62d0tM97f7fvZrYsHHPkW9BlBo48+6bm7b6dY3gmbvnXvbg1iNvHvnBvMWnnp4yi/+N8Py7Rz6VDIj3Eo1EqdgUCoGCE2RNwGQEV6h3q8nx6unqS9RUoxrICXFSrWY0LrbJ0hPQ6DJRZZpKRCnWsd0HCYLkDB4/NcQgms4wJ4dOIsJOnxoqqzNEV0VvZRt9XgXwkR6MJV/uEkxhognh38v9SjropksGetq5nFJHqhrWtMwMqvkvMJU9A/dCKjdu2P3GX/kPtm3+6BPIicmWqH7q6faFYlH7HJ/NYQtIo/y/+BtBCZP9QOmSU89MmQkCf/0SsmSL39gOjF0C1q5oKv0KkSVmF2OhOiAxgA2qnSpynRIMKBcrSRkhSqD1czhzpjyn1hUiijQVi0icDtth0PScB0ro8NHkGOKT5xEPTNhUqFKOO+AqhJvLq12hvLzaWGr7wUB7v0ZPq9JLxhf9olV996yaH0sO3L4Lg+oe6fTMmbb3e/e2bdJy6mhD55WFRIZuaS9NsDoDqij/Fc9f8b33n3t6Zsv4XQhk9/bOrocP3rpgWUP9za0zPVw5L4Vqx3ViogHra3gmio0oLgH/dnWxWx4F4QhweIDcAxpZ4GeBiQYBqpEi9RQwQX+kh0gE/H5WrYC+rsJK6IFer7ZCPxaqNpNaG/QHXWSgboxSOwPPwQtOPzCqySqyIiH/h2PPDRi4FYDgzUJeiY1TDnzwNj80/LZyWTru+tfoOQdeJg/xh59tXcSfNK65efXNvV2U+dXt/Mjq5Vw8vIy6eIKterLxIuBZ6j97rss1fvaawUOYHxTkz6uQH34iTlxT7AzC3eEHARbkjACqbBkBgJiz2WViMWuPG+z2uMUO7PE4iDf4vb5wj4EL2rw2b709KAZOPxmvD8rUTqbKieQZbS4XR8r9zImhFHOslCwJ7GAGawInZaUgAGmNTvwoC0zKBL14YSSDT1+WKjxv5VX5NHezwxg9EaS1PYrhD99e/PjLD7x/30X37v3ntvEJvZq7DNzzyK6ZPVfMDyRF3ZxUrk/6vz/M7s3p5WGaC098+81NywAguYtT0z12sGq4sG3tjRctk5fjhzMhTyJEE7G5mG9MgIkB8Dj07jReqURCMlqPl4QWvVdj8Ho13qIGmDVAk4/UhZN5a2xcnYeVSCWkSCNPQ5X/otao8MLvbBuCmv148lQSbqTUe6McKSWrHFFXeKLLlRBPZGA0mBEcbd8Y3UfmGsZA+SnHPhp19Ez+Z6y1frr/5sdnOuU219a5E8ZdlAi1FhY9eH/XuC32Kn9a+pds6M16/bMeEnWfPbLcaL9a//d2oy02e+knExt72y++8Y4bVx3qBk9XWPTIRv70z6+b7+4Fq5DsOKFv93tUC0NkiMXF1nwKyFIglwTiaGOUtPqAEQBbgo5ppEAqjYXyBMYsfoCgiWwsz6z2Am+CpvXhAifRm5Uaou3UYBuUlzi0gkqDUMWU0C8lXS5XVbDo3BAJTbUV7NLyLAh0cAgYCgRSqOmy8hEsxt+/dhP/zTJLeEJx2dKZ6xp8scmXjPfWz3FcO8HTDtZ/t/eps8s2rro4tWFyW1MHec2X3183cLW/mF2Sy/jjs33JvpUxb7bbsjDdcPFt34FN9zZ9/9uPbphTik2fuP0AAUb+C+oTNCciQbxYbC8kgMUZcjY5Kb8mrSEtUQD3Dy1XKCQIWo9G43OCBr0+GNSzLpfD6VTrk4lYPA5PT8IFXLFgAGVJVYSRMSaMRSNtNDJB9I6SBs4EqYFmt1rPwDcOSeRlq3s4efJoSdhnCEcE/gKNB6SZoWghVuKT90IBw5sOTzkqbztKDNko8ehTOg/WR1W5SuHdWACj70CD5d6I1fA3zmJdKjt7ZVfdRLB4n0erva53RWhvi9HgO8CRsaaXYge2Xd+/eF6qxb8Sbj7FlEjXuQM7uSAHNvC/yTmbwVty73KugWSM+otCCVJtsk2puwQlpZFcrYT2xuvQ3vBBHT216KjzA79G24NO8gQX7FHanFaz06JWOmxuDjNMbVFbIvqMm4pkkOGBEsBY7TBHkpAdJ86cOgPdEiRQySTcWIChyvsI7yRPY4bBxzQyRND2QSIFPNXWftHrf1zz7EOPfbh4QTbdSA3J+FPXXLu+KXA1BxLhS7bNOLPvev6h4e3ZcHLhQ9/fQzXxT/H8NRPaO9o2rN40491Lc2D/qkVbwZMFm+eR+/kFv9q7rKP3+XvRRI+RT+lHII0xYqAYyQKgUirlJICnEzAjEMyEvMfr1/e4vKqMUmmEO4oIURaz0QbJOwU1yJHBU4PIas4hPZJEmwXqFWhhDQlZ7ZLgLwhrZpYIdqE4leTMBFKr2IYO1Fgh9CNLAtKn182bTdL/0ulVT91+gKYPPQ7UKv4F/pubZy4C5GP3HH6Xoh6/98kZS2Nqb1q0gj9Yzz2zcunGd5VFsG3nE08f5vhzLRN2vnD3LbZ5Bx+7Zp1TFcb1Awm+U/Q2ro3fW+yQMGYmyFBZDdAyDDxe9uGRaTSK/Gcz6XSDxSyXWWVWKxtrMMRiDQ2xOjcXi/kiGatD05B2EowZrvcLcg2QwdfnkFYd/s3JE8ODDLKfh4+lQBxaJNpRB6Ii8NBeOXW6hHYD9s3RrJmA4Ezh0LDgWwUpskatVCIeaIgdQkjOit6ey4lMzsntdzxx550NB/uC94TkcwMvHZy8+LY/ttbnu+Iz7QpbxCMfD6YFSNGdcuhifX9RstPr4glS7nlk+I9pdhOrooc/HiF2vWF2NsWbJ+F6xSTzBb1nR2CamMO26i3QVt0PbdV24pniCmkadMVALgYCNmC2IaOVMwEJ1IBkTgvSamS5UlwgUAcN1xZkuGoidXWs22Vwu11+n8/tZqFWGWfpaagLON0+p8bP+km/36HRsBoSWrcZZRtVyFAuRyZSLxOckMET2MQrYVgieIQjWw+e2qNeGXTJ4mXLb/To/r+yfoUUv6esbnxuKjBmfBo2hPfXGMKzAhr+t09/b8uMpROm3Ynmqd2Exqkt8IhsV3/wBX/w4ACYAWRgRmvct6DZFNVeaBXvAUuuXfncR188sO56PF9tdiAgapPN4Rf0A80tL4Br//mGmLZocshEhpL0Cj9B/AqOlWSInxf9daGQLyaKi+pNEVHcw0p9OoMp4tPpvT5dzgcUOuDT6ZDu6YyLDHGRmJWK4vGIzWo12R0ONmo0RUwSNytlpVI2YjJEIiaTCaFDi0QRX8gpAs461uE0WZ12Mh5J6qQqePilUkNJbDEljwuMR605SFOXhVk9OMigH6ManDmt2YOXpFRC/6CBDvaeisBDLSeMrtGbJFWjoQ0gXIQyZKlZL0CYBqF4x4GgHqCZ+Yqip75xYPjSqBxQyxdd35tsrL/nUbXMvVJBXqf4vknDrCd93Vpqk2LYCijLxQFAtsYdFqjhVZ7QqnPX82dauBtnTvUHx09q/ZgulrStMo5T92SWDbPkx0uaFbKskfvXKb16165MsidWh3shPhfnoR5MEM8XlzZBSXejMzMSTxji8YQclQWEg8GIUmZQKmVKmcyIioUOxql40m6zmR1OvctpcBoMEaPZYDRnzUBqBmaj3qDUpIIur8Rsc9rtDidhNMjj4fqCDNCKBCEm2o5AdsPDAL/Gse+NwlbI7y7tqcQetOXI3rES0qll6demSnss+K9CQo8S02WDTF/Wt2XoaxTxA2UFW+1SsANx/u4k/6eX7p04O9yndFSRry9BXQf8uRtzd1+b97ota53zDvT/iLpu+I/P/iqU3JbcB1R1ZkcF9HqCFwX9zl09VHwyEixk+/ndC5sWAAs5jSjXreL6UjGqp6uZG+ghniou8LjddmjB0sgqgepXYTRZ0XgCuUwsohW0QsEa7AaDwX6DHVxlB8vtwGoHcmjvGyyEmTGTZrOWMVjFHhlhYkykyeQ2aJ0KtVMjtbudaEomOWr24yDgkeEj2A/CLTxYRVRlWYR0M1P5y5gcatk6AXgMWyV7jUuvsqPdsEiMqVdUS5JBdtlh84+vFqqtLk/Wea45ZDp0qblg71ZAocyGV/F3dfP9CxyotCoV2gCe7QaX9tdl9LJyfRXu3cpA+SsAdbH7hjSYmwaT0yCSBrY0UKTBxOSBJNnFgDoGbKLBUhoEaSCTi2OvRcAzEXB/BGyL7IuQkQQ0UfzJwoI8yOczNC3OpDJIO0yjaANF0RlKQ4tpVqsxaDW0loBS02Iym3XaVFKf1OtZB2twsKzVQkADL5nIhFgv5bA6U9q83uQ0a5ROscypMEvzTqrK4zasI3CsNYfE9xhSGCXI6j2jB59w7p08mmSIN/aIEMgNZPMeGkrvHukWgeWlFNLzQ2hlhpjBZK0yFwxDDGqMh7dWhuUJk1yRx5otH5KVkQ9I5Qulpr6sOKNYu5lPH2hWNC9VDL+oWMfedrPlLjQub2/U5PlP/9RrP/qxzREPNHrsHT3zwCPXGbU6tF7GEv8Az71qvlrMcfL50cXgHd40wM0jOY7qCawn/7Vt1i27Eqw3wemLUiv/X2he3pIOzmLgamrz4Vq2AGkxvykJgjKQFQG5w+Yg75ACmTVnJaVih9VujcilBrlcCsUbbgexQ2x3ynVarbyluTnrEDsQjtHcTNaQSTkz2awYucDi03Lwuhw8jVCKFsi3yQ/KaXlbbDsHuH0o1ZVyZNIpZ8rpjLjcBpc74gZuVypRCLl9hAt9dUbcLFdZTYpmJ1xCMe6fSJ1Ci3cU6yC8fKmy6kF7orwlSqfQuqDFSAqHwR4pI0zjTY4WMzJbkPanB4nSHlFlcUulseb9hfDUwQo+tbCMNauIVFjlaKDt8q56f7IjEm3xM3LGlxCpMVL15IDWgqGqNcXv3/bYjxvxSubbpvfvBg1OrXQjqsvXmnSBVKiO/8sPzJppMhOCq57mW43K86m7fnXt5l3xjgRnapZZJy3iv+YbgcXm1qhi0gBaR3kZw9pD3FFMuVnWoVapxBRJeggTQnU0OkQ0IMRi6II7jAaHw3ilA8gcVgfpMFotFqMNoByPhTabWTWhYlSkSiwzMgoH63S7PVBO2pJJrPOhK15Kwg2A1RRmb1VBna+datUTCsZX+gsrAPzBSq2BXlD95N6fvmw+vNlp12ob8sGH7s/X1Vv2QsW0xrQcN64M7+rmFy62seq6uTr+LOtt4qaB491g6xRbi1jA8Rq5feRrahWax0s8XFS54oSTsJPAAcXHicRzogNAwuFJGSfrbQ4n57cZjCazwWyMwJ8mqFxcdptJq5CLtZA9nNcgLStwKWIv4a0jTEa5QqpRYKf7SNsQVAOCs80MwlcQP3V6iDk2mEzmIEMY8AaUORzC+g30PZhTyeSx5B6aQSplD7JKcG+HhixzJIV1AuIH8IBsYwsAWRCoCeui89BIrbK/BNLkmvFWjovN3EUa+Bv4d8hfUICHZ890ubUuWYoENPGW+f11XpF7/o3McN5uu2NKadzAe9ANtgyPUNd32rVq/rP5gG40eJet6F44oWmmXC7ogbkjf5PMhmfeXOArPmjuAZu1YAUDoBbfqwGbpKBzwoSOiV1dvVOmsB1Wg83eVmzvsHZ0WOtjsXRDAxviDKEQF41EQqEi3ODWuRddNEupUknQocnMmDlLQtPsLI1h1izNLPVBzTMacqkG9GhKGrJRAzgNYDVAY53S5eyY4JzYEHOGIs76ibMuwgfkRLJ3qimd5ewek0TpRDkRK2NClnfqCJZJ5ngyOZRkhpJl/V7R8kg9HBO0crISLoJ7XnTewXmhpQ7fFtQD1ikiS837o7a7cNKWh0tLRNDDF0zGcsCpto3AV56OCh1oQfhbQSV6Wf6XasRSeFMyW5V1GQz83xxefVLOX9e8fUd+UnzC7H0IHntirHNaV5eLGJHOVoC/qxodWuOImTKqlVaufp/D7NlfeZ8x8X/WGer6rlrygLQXnRN19gnn1i8IeZSSQAE8/db46e74lvjCB9/umOZp6GpqXk7ttZuncVzI2nXu+m6rQawMxT9qTq4Ep/DbdeZJ5y5rVukX3vERGXNY+jmUb7+O70S1/kSY+FXR3sSBrA/slgBomM2SAJkEFMTAKq4TkxIEHqmWKTpmhOvqAuhooGl00kcCfkMg4A/4JT6/j3VKDE6nhIBGQdTr8ThlFpmuY4YU/5RJpeh6v9MBL3E4HSaV3hGoc4adUo/TB4UkTDq0FplC45fgHEoK6in440zyBLRXGSQIJ4cGKx5uJKIVjvlBpLjgdoS/ls3T6ipHRk/1skvgkwFSiNVjzV9xcgXXAGDrKiveIl+UqXfxLwaGf8vfNOfvPwl4EyWXfllr2AduTPkCkxTgF+CHr2tuQqshzsaXnb2P3nmW5N+/PO6wTXWwMuXUpitFU3NaPeDOXUnuT0eXywT/NslPprXUQcJP7C1O7RIBQFERWmygxRYxEBfpNTRJB8wmk1blcqrV8EBFRpNWo9WYt5pAn2mBiWw1AY2JNcVNlElrcFqhck+5gFeiUcspWo1M+7Jxj2OteMuA2pSiYNSfQJHoihkPDBKoqirxknIxulcSLNeeCykLWmvhf83/AyRV7kk75+enjbxmZf3T2JvuKvZ2bZpyx+bCREofm3P2NbojpmJf3XMV/zF5y0yH50rjpwPtve++OPBIf02NuWilTkx9hmNdqEb7x6I3odw1Eze9WHArlOkGJGMy+JecW65MxxFsKXyVHh75+gWZIo1mOaNX+2FSUfTRdDYYrM8YqWxGKaPFkVRPkQHM5hZPOOL3R3qKkKkIU9FmT6PXF82WtPjDVgRzuvYMKvJg/o6B9HHMLBWHqv8M7qZH/+FgM6QfB8vcQtCZSGF33WxCNiAKoUAFYHYBwCDOjaJh6nXiH1h64re0PXjP+wdO8cdWprbtAE9+sPYqX0+mIeIwyES0OWKWy2fEGpPDb71w4+pbS9lMcuaqntuXLqSHJ7r169b8nf/u7MYZ321Y9eknnwFVq64YJYFcapKLlbG6QCiu1i7n/wPQ1/yA339y36b2tkk3ASdQEwIeOn2MthJBIk+sfTEdLTSSGswxeZrEfJUp0wo3/E2H+BcLBBpcrlBBKWko0AqzJ+Jw5PIaAqwhvoLfRTTH8lIMii59XUpKfQWEcI4LPAXuXcA2KEqk4BAywlEHOZUcyyusUE1cOTJSAZGHEkf97CX+13fu7Jv85pE/9U6MpQN+hVujEInMEYtcATnVYDT31q/T8C9lfFMGZsNVd8VaO4J15K6H+Fd+MrXnKiA7/q7fkqsDEpFVLlXG6wLBuJpZ0TbRrfMeYsd99l/P1bdYAlfvvO3A1suR3PGTpbtFKwmOSMKd2BOINcbIiBOYjEY2kISqLBlIJqMqTiKVEiTJqhiDimmCkiWXxVVAlY722AOhjMvI6DMejnBR0G0xWWQquZOUOGXqSnYf/jkyqrjOML9BLoqw77B+SuIyzj2j/rQMVMe9N+LAG96IQIwgkRjCk6Qxu0QBn1si1grCJt3NF9wZ5wzF8DT1njqPD1xu6sx38o98zn/Fv8n/iOTAnd1gad+lh49OPvfmVVfznxx6tPei56dtFK381xervCmdHLoaVD5+Ff3H7rpuydkpi4ALaMBq8HWK0erWxUf+xL/+zuZ9Qu4Q6i7RB1B31RGNxK3F6VazORLOGMLhzJ4wCBcz+zNkJpPQQJbVofSQTmPQ6TRW3WU6UqEDOrnsfWgZNCXy7ow1GY4W/GadsRCsI/ySZMGh0Ixl3ZlRxkEvAfHuBOZdqXK2J4U8EXThShX+ySpHuMC8SlZRQtVkjXDulRMFhPyIwM0P+OdNETYpH35Lvticcqosf3a36EMbsrfd95N7FqwffOfb/H+Gnwdg+HsTpj2+eu7udZPsLdTBs9u7LXGtkuOkMkOzfQbVvtaclfAbf3rtDR1TH/v9O+/H44vj/zz21tED2V8Slbyr6NZyLdI1xWAjrj2CXoPdpFKrJeJ4TBqTSlm9yaA3yUxWE2liNPp4AyrhhiesKhZFgd+Ay2RFh6c8QOoZp1TlVI+WHg0KlUcpbCtVpGzUE8b1B7jyCAjJI2qMpP3buiMR5p6QBLj1xYMnui9fZW5y96qGlyt21mu95zSjtUa6Ly6+k3/riN7xSHtk74wptPLdqy5j+N193laDEtVlt1s3UKUUW83ENs3aOUgOvyG9bl1lPsFHOBdQgHLVG8+7TQlTER5wLdAEgBpcrPZ4vU5HOsVo1C61yxUJhg3BcNjvSwRBUK2hWGof9QxFU4pCuJ4I+p0uj9OrTjcWHDZFCrJwwvOMTlIuMimHZ9pSw4OlVG3MADs7tewqDQ2ilAncl2O9Q0pSW4EkqYkJCM4kGOUamiRc8Q3ndAee37YwE3vr2eOtk9OOLWg2wEC90wk6Wu+BLiR/Zv6kxQ8km9umXJaw0n+oOofL+G93P9Q3fhmaExA4tDDdaoDbtVi3hJ4Nfchh5vb1w8emzb7mneUYh+eNkRj9FZrZDnX/G8XuUK4pR2ah+lCpVaxUbJBKxXY1UOuliZ79KFpwUAqkzT6vl4X+kt7PcdBPT9eF9PpQCLqcBvjHyAIxC1irxYGiOS+qxVqtKY0E0BSq45ys1+knHVYnitJIFU4VdK7aTpftdZSaO51DWblUqlLaVLVBarksGO4nS4Mn8NS3sh0nBBdxlYwEh2CMHkocAZIxARhkp3kkATRns1wkhyrjMNvpr3q6NnsCq0OG6DL+oheihtYge0A2fJVieTzk/gd7QEHuUayI+5zRzemjvSH+zU2euT86kF2UT1Fd25ctSqll/A172A6aIy8DN6zyd6k4DsSCq6jpK2K9FPx7xD1P6trREb09pBg+ZOQ2LIH+6u9HPqUfhjKcJ64r9jYlQZcPBA1ZA5ljgNFg0Od8wONzhXYGJI0SMiCCh5ScJO1QLeqbU8mkIQESDQ3yna6GpE/kkdDqaCZHMXqgN6jNKOU1OHR8qAR/as2540NQG8LNXMIFRehFl8uVUK44h+otyrliYBLKCqvZB5zmgWqPFvJ+ZQ1ZHeVck/yjbzEdvvj9X826S+5c/Mv3Lp4beCYYbB7PfzFxU/+lYvmJWa89235zzi6z9D77VtsUz4Eo0+hd+PCsI/RwpOGBpy7aeX3v3tU2S8e7868fPptKBZKX/fjo1I0rGy5bHA9bTIXBtlXgWKs5KMQevxr5nIrB8yRLvFXceqkXzGbAcilYLgFZ7UTtHu0BLX0nA3Yx4DCNeXhQBB7xgtu8QOT1eyMSkUEigX9jAxKRokg+S8L/dPpcIh6vL8ZALKZgX4sBNhaP7YsdjD0TE8Xif/CDKyTAL1HXFZKNEkbv1q/RU5DFBbNdAXl8BvMYM7IE/1rChVs4acagYh+ciUdYYoLnjwGykTE9hGf7lnC0qYbvEvEYvpePIMhyDptD5zGdcqt3dP38ct90n51hsmt2Fpe4b+FEEdu4i5v7oN103wRArveaNJrYgjXzW7jdflHQnlrWegs1y+7eeEX7dZMcHS1xn29tdiP/QpAxB8Ld+29pe6K7OWC3z56yAGQ8ChPGk4Nn0KWoFoh8AJ9J2/lO8hiusW4kJhcDHk0D20A2NNgZmSwMQMRqN1jtEbvdanemY+EgoQISqwGlak4lB+GP00NJXA5ctWeGsNYcPYjLRU41GZgsqK3fcBsNwUY8CUKMahjIl/k3gkqdhW2aqHFb/W65pjt//zNpvQewLXNnRh1Q5KZdCqyfMdlc02KGaczlFlNnzz52Q5tfpQ82iFVJX9ph3JfumL2O+mOqJdjgYGcVWv9aKGV7e7ONfb1Q3m6E9KK+oDRxYzETq6+Pgj5iAbJzkymH3mKJI/QxWqVQKmmfjyLTKTpF05Fw1BCORsPJVDoWJRGqnS4tVqKZxbQk7OMUrgJcFqJt6Az0unBErW34+BCDWTP2CEaKTmjeiSMPtgLshSL9NcE0Cem5MAPbVmWb3pcVUrbkVtSp5sSNauFr+T/VZGCZVhPnaQ5FUOvaDYv616T7qevWD7/SZHOjRrWDvLU2+Wr5bZ/C5c03zyGdk1OTW7bxX8OT4aFy3bSbmFGsd5hMejIO2lBnGkFA5oihnaLVG7R6vVql1aqdUPcrpVYx0L+GE9KDRwbbyiGbZKrG1o0j4RA0lJCd50BNYgOMsT5EN+LeL/4D632o62tNMuAH8fextTF96kpRN+r8OqE5R82om4bzGldSw9iyuLRzHCHM+aA+xLHDzcXmYCDAafuYBQzJMGoZAY0Jh92u12nUBrXBEPFxBh8X5oJcliM5n1qjKFAxwmE3mH0uBaeDy/18UIMSZsNHcMA02XbsjJAo056fa9AK6zq6rGPNBsmYmGnNeprKU9eoDyumwtLW60YXd9dLwlKy3eO59as23/njGuNg09nRdf2ivIrrQXj8h/2zcazhFN+J1zFELC3mQ6GmEBkIBkMh7+hyik2q1Zptmn0aSqNB6+r2Gtxer1uqyLj1dk0QeMXCoh75zZG2Y9i2HF3SUgqnwIVVFU6e6sIKux+dM3iccq0CwHqvssArx5F01CanaNNUXyit0Vhc0yd2Le+aNgX0Prh86fTgispaf/fEp+akTqxsaTC6PeG0y5bKL9s4TF8mGle8BVwOaT0y8qlklfgyYhLxu6Ih2xFpaYEnQdiCQINMJi0QolRhZDgGww6WZdVag1qtVbNBWusIA6nJ39bW5Yw7EwmrE9ozpP8wWFb0SWQgLAvXhXPhSWGadmhl2px2kpZi1UH15FA4qFUzGJTOjkHppryvBmguS7/6YjWtDprVZnhVFSpwLYJzq0IFokSqNpUs4b6/tjNoZCdypP89MGCtqZQUOlPEkkqxRjX5KmS2vdUKwmoUEiWkPFUvXPDDy8eUzyv6psN3aNpt1//+7xvDdkvoSbPTu0hBPqy8pCHteyrS0bnu2GXjk89pouxCBXi5PqqQ0ZTIx8ihSz49Pk9u7G9emhNRDVcN38Z/vnnDxnBna0PXDeS0vlCdzijhuHD0yuGn75g7I99y58JnyGVpf6vHzBnEerlYZpJrw8hDdyyxu9rd1spMF1Er9SoxHriLrJ9R69O5IpAaZG3Otvo22qAfR3UYff4i1e6lVHjEgMqcVkUkRW8wLSkqzGkJqth1OIyZdDreYTR+6203eL3t2VzuWwGMI+ePt9MdzVGvkWoMjUPxD7MbFbR2NMvljR3i9IeZrdlGidNicaBvj6s0acdjrKL57ZCio93ozcbjjFafnhMHuah3QqjdG48yXm9n1GuOmr3RCZWVRutcXeZkKVKBhITLHEE4gM3fnmnTpuLC5KtaOEhRZdXHtNU2wSWPROBHK5eWGz1rgiqVxRyjXmrRrqtiwKWq1+izEmjqKaXVUFRJbupv+cl6i1mlDuS8Nz62y9qwM/e9Kxu7rWtx8BrMaP6Z2hbvvnzz3OGOa8lDIgMORgUra+ix8hsHVFale4bl7LrUzMePtD3SV2iYDfYv9rhV4kBheHYDY5q28VOQlH0G1/p61JcIdVMDsbPYWxcFnD/jJ5M+YPYEPVkPlVYDhd/uJyXShoTVAt2/QKxHSRIAKFOBHoPblYB+CWsAGhfrIl1WiTdhkUoaPQ1kOMPgCrgjw6ePnDrCHD9ZwsktaMYxZ5ij8BAaYrBXMpQ8nRxKVrKEpUrBmAcVFyHXrlJ9y2XLtXEeqsaYhtzUi6/cEJA+wf9D++rcFV/+jv/gT/sfeuNpYkTHf7sklvJyV5CJlY8tHsi3LPxw56rvL4N6bHPEOLPFP7DwEP+rXxxZfuWnfz/0YKLFwc4Fu/n783/9xS8XTega/uD//N4OFqG98M7Ip6JD8AyrJxYWG61sjiXzLjCTBB4iHtLqdGabjZXIoQUsZzQa+Ww5kEsCvihl1jnlGqeWtDklNEqsDJXd3VOD5aaKSnIExU/eY04I7gJgKNLj1tbqkWotMuNJ6nVa1ORWiZmLDr31J/4ePpLc7ShapsvJnygms2m33XljExB999YzK2zb6runt/Z/QbfwN/E/4leBa5Y/CYYuTmV1EoRGJVVHA4t59xvzeR6sA52Ae3thT6fXimg+BA+ketFKoo54ouhzaVlAsEDKsn6vn/OyVrPBCk0XhwP+9HMSmV+Gix8zEplBIlsDPy2RaBhGplCwqBbGaDYbdVqt0SzTSMQcFaTgFzicLtKoU0D+QE91ODmYFH4MQS7hIJOQYmZqTJah0p4ILh+AbwmpBsxAafmK+aVS9aBHcTq0uQqgUqpRKTaChg0qNoKGsLh+Ss5eMuXG8Qcucu4PKIYny29KaV2XrnOF2GkK8kblS7rZ4Lodm/K99O9zF8Xn8Wr+6BLlYo7rti0FS8GX2+N+Dcft8EzjV5PmQ73YhyryneL7oJw0EmuLzOwkCMciIS/b1QAa1Eo1zsw4GwxOZ4OTNVjZSEJKiJTuRCJBJpTyBipFJOwhZ11dWOK0m9VaZNsPQZFJxeEegec9smJL0M4fZIZPC2WFqIqiZGFOvncmiUNJQn9kOUp5/iia0UE0mfIEG4D/TXxfoa7LGluy89yyKcu2z2+aNjGFRtEkpoqlWrrOHtMaQdrP2BUmCfm7+/f0p9L0f0bb2rQZSfzwd/+8bPqlfU3pvmJk1pZi2wtgyyUpLxW8qD486eqz/AgtPsWFBN8S961C/WInbi92Xq8BXRrAyTIyUiIzy0iyjwIUpdDo9Go9DQi9iBCVAfAJQilXOBmt1gZNB7UOeGhCw2hIjUZE6FHlsdVGqkUIW1iBCpCHzuTQn2qxDyo8xvEM9CKwixEyxOV6E+wr4kCvR+IBZf/Qk0HACKDsEnpEq/gQ0Jv5QV4x9fPb7rsufMvZz0kjf8oEesCPt/1q9S0LQhtoIAoOv9M9/Gh751P8Do7c1k2q6/MPgdlj5vHEiZeKthYHcEh8ygUMYEyEPxjyhSDFIhF8RdIRJUQGyCmqMjKQJBoCRa6fIxs4QHAM5+aggR2vj8W8viCuK/DSfn9M5PbpZQWb1yffKvjYfbHVMTp2MARCL6D6juHSYKnUljpxZhCqGG2lxEDgDtQ3KaSJS2V5KqfQUYPIqdIgCmYgDxK1i5qqpe2jOEi1M22ynmyZZ1Q9f+BPZv7Mvs2so1lrV0onpJNNM/sWbbsmyWqdFmcR9P3JBAwvHp8WrOfQiBt+Zvfj/h/d7dKiETeZvs7UgvYCnnEDbu7+WG8aB9oQH0t8J/0H7AdtKjbnWSAWmUSkGYCfWsDTFnCPBTwIwH4ALIAArNliMFtQ4YGhh6C80E1inS4TMJsZwu2yQE6/5CYVSkaiEeqXhwfRjB94DIGKxBzFx9IeYYeh/7BmlgFaWz6NgtlyBUuG8WSrwkL/YfhpMOHjX/Kvbt88r+BJlZbM/2zXRv5qLZnICaJC3QdF5apO/hf8oaE3Oxu7QplgePCpf4KZjWSpIjKQ1oPQVxBBWr3ExcVYHQvyNDAZpQQgJW6Pm5VKDFKJTOr3ejyqHofJqHXLpFKJ1qLxEEBSrUWGRLUN4bJ7uMA4TIUqjwWaLCeHkvDd0frjCNBL3BLxaF0ODk0hM5WjsiLR1BDYNvXd3Edq/s/HfimiJvbcMn/Lhqka/stvv9pzg1T+5k8A+YkRnqo/fCrnH36o8cib/H/t7psZDmYCR9df8ct/vvFSA7mHg3Q9zXdSf4F7wUPMKzbodRJIkZh1sxGJGEqTtEECGPgUpMTncSvz0C1UQ1IlYrVZ4yaAGInyqfOJGkSV9KXzqUL2AyZpNLEwpusLZKm/9HCaiZf+6y+K/7j74OF5Kxe22ydcdsut37vkqgfufZ3n5VAov1k6iS/5r99/+t1cqtM6q31We+/d7zzyAxX4EOeOR96HtHwFaYkSlxcLaXI8SZIB4IdmtsvmNujlagLQsXAU9eGr8za5y6X1kxwXMBB6FOui9FqTBhCRQJWqU0L9T2pIaDo5c6KUHIKCCN8bTML3kDwK2xFIauNaQtbOXDWRylHEbGXI1FcKfuU/OzPL+vvWjOtateT+++wP87/ed/HKPZf84j9mxl+Rg0VfrVgV4Xqo6zj+bvENvamAQ693dU5ZfPGa561ftYzf9Ni8CaHIrl6D3A+y3YuBCvsGUoKgTokuJcLE3GLcYjewPWIRLVFQBkLHaKN+zmY1aLUKicVDc/64Hdih8ajwBimDolGHkiR4DXNxBEcDlZEO1fgcTZ7Ekb0TWjMkGMX90FkueOqQTOCpaGcCvkIF3ViZFhPUoewIdSpmLyw33662reKfBaL1Dc3x+P3D8BuOTm/gB0zgHY24bs2cGxdzG4Bn56JldPvSJYUp3RrHBv5Ts2MefyNHjHwyf1y3VTN/0UXr79aCKf0zEJ29I59R/wX3YZBYU/TnXCDqAjYXkLpAwgyMZs5MpmUA2sEOeV0wEEDtWEiLW71u6Om4vW6d0aKWeSUBJ+FuBFIJ2pWnTg+eQTYvtgEHk9VCXlweOXQiWdO+CWUY7UsJra1tMKqc5QGfHv9zlvqvOT5yTvzSj5vJ+nde/2Zqvqc12nJv85IpXXftGLwEGsrzbAq4M695OGT8sIu/7a8/etDOdUXbds2dteLo8ovAso3WvCDPJyGtFijPHLGyyJDEAgCAQxnk/H43pmtRMSzU8rt1RRdwGY0uC6NwS/xOwvVCK+gFpAawIA4oRKgYE1oqCaQO4SKu0mDqPGpPlsrN5LiVXFJtpaql01Oh0jLR5w9dOcS9u+yWvTf/7Vct9ZDGhU0JvqdHIBFu2LdnOT3b9Y3dD9wxZ+6OSOP3cg3jHgaGCn1obhb5U/p26OP8sNjX4gc5B2iygngiRkihhFpZE5HyedlwPAK2RkBfZEFkdYSKRGLB+mhdKBYLhSIe1uDxsB5WrlCoCCWjJJVsLEqzep8niiKRmlCd2K1MwLf1BYUUNVKjnuNS29Dw8SE8BQPET5Zqe6DK0Spsi5TWppj3oC4bwpkDDEVYbjEb05g8pr0sGGgDlQgkwhMSm12A/OnB/pnNA3lb2ME1uB2mQCEdS0+JGsbnTVGLS++qBCGv811rUISvHw+Mz82ImJkg6FkU7fGxHamWonNy0Zapz41bUQ5Bru+qi92+HedN+T9AnXeMOki4iAixq9hrpoCYAmz+IGRvvdkiDnBWi8QikUTUDDTfGKORMTB+ZjxDiaG9I5WpxYWAnPOkrHaLnjE6UdkMaTKZLRK1zCmRakY7z1Gu+ThOXIH4e+VG/JqEVbn9HHewlvNSlKgNCIkozK0glxISg6JyFzr6Nz917O5rjk1+o4vvVTjmeMLGv9spOmupo8DeQOrJW5akwvzfyNnZhDr75gxxLgY05D3vvnDb5aEW/txqThlwcZOp/nn2sNq97sknBzpvvj2obB6e76RMrucqGGPAA21/itC/TFDUo4cARUBF2dYGUEGGx6dNAc+OHSLczw+vJTl8rYRgX4HK9FH4pph69CWakhAELcWVQ/BzpyufhH9IbscO/hz6hu++h74F3RNai+AL+IueaPuxTEQx8MgEh+GtFRJKrUB/0Up1NHrnRYlORZDoaZD5x5zCNuAR+BP55acRKLJPC//PpDLwDwqRGH3GFPji8R2Pw//QD/A63w5e3/HmDvAZ79zx5sgIsRbup+Ootl9+tDJLTZGRUAyepcYECaXoLQEfTzIL3EWwRS1F5HON2SJJxGIaTZGqQXPKVDD4XhqZJpuK8XeF7/CK3hW+Q/RPeAH+jv6+ngD8js5O/B39VVSgyncQdSPTJDfg79AI30HTwnfQqG4iVZRRxLKll7QUydLhkd8eUig6ZpRQgEkpU6bTpZJCAb912SjW0OizvTbyqewJhPEvYArL/0R/JuAf5cNhu70Gy5HvlIxH9xeuI4z4OuY5Ehwe+eWhbFa4VsAwckGbdncVbxjNAUC6KvM8CXLo4QwGckYOj1C3pPGrWodfob+TPjzy8qFcDqES4wKpTKb8jPJ9+BnPCM+I1oBQv0wAsPZQMqlWF8u4xXynNISf8YxwX3yd6sckKORywlUY79IG/dkT+PmsZVrWw+u88Pn60eOo1Gn0+rxMAR/nH4f6+y0W/DgI6wrNNhQDPFtPmDu4g/whuJtoeE4YHWLXGtNEEKwJbg8+G6SKwf4gSQQDOn2RHAOUvA5jX+LZihOrMw8RxvCX8DncRT3Zn9+eP57/bZ4m8nmPB346PwZksjyrwoyfQ1r+7GvwOeqKVmAvev3pNjsYsYPV9m120m6aguCb7BfeH82VaKiZK7HjVwTBFU2ALQ4MpD9hv2LJgyxg9SX0cXb0AdZWZFLAWKWrGKs7oKl4N+Et80KtN6bbgiAodWHQ0tHbY/xKVEOWqcFa3UEgIAlf0UDuC4BEAGwP7EeAzCz6bA2a59p1FXwvjDlGV/G9hHtnin6QLObz6WQxUJ/ehgZMlGdMbEuOJEVJ5zOIluQYVgi8QLhjkRrMtR3EB/BG858DGSQS48en8WtbUXhNNgqv0QR+LXJyZZrIMJli5uLM9syRzG8zX2ekmkx/5ln4C51REucBha4VpLtKh6dKx6/J8fC+LS9QJCiiO4Tr0/jVGcCvRT2UsP3FZ4tfFylNMV5sK1JF6+GRvwlzONZhKa3Ss1rsKOOoBRUNxKGR1zBm3e9AI3H5c1Qf+rb6trZ0X9Fohj+UmnTfdpks3d8HNH3xvr4+6pm+r/tItm9B38E+qg/Bvh0m3ykq6qi+vtV92+Bb2cMj+pfQ+jAtUAmcPdQyTo4GrOHJHBkigo7/dZhM4t/Q+R//D+mMiB+5gM4E8SXIE/PKdIYQnduNJkingqnSGe/b1/dVH7UA0lNLohKSmJX9e8IwXRWy/h1d/zlK17gyXePKdI2r0jXu2XFfj6M04+Lj2sZR4/5buuaKf3gBXTsACVqINc9RvejbwpCu3u0mU7q3aDDCH0om3d+7rZfc1/tJ71e9lKZ3Qe/BXqq3TNnzdcKn5Fpzutjb30v2wiX86L9bwv+d1t/8P1xD/4VrKD8HaLiGq/9/rGGFUqPTl17QC/b3PgCJLfr+G0rXnUcqqnP6O9SNaMa7lfAR3UV/QQFsagaZhAIaEWdE9WOkyZWTmox6W0GtdusPg6YXLRJ3Qawo98fHz5Td+RL256H9V66Nk1SBXEb9vZQbiCt+PdW7dOG9jzz6o/CKv0y6WjZjyvWPuT46B4L853f1rc8mmleRdz778H3zF988efzT7QZ5e3jKRXfbAeBzphmbb20et7kyg/dttFblc+rXJLRnCEdRTVMkkYmjI4miqaZRYyUzOu93BtYbqvJaPFDWG29DvZEssjQxMNDeXoTfUijAo4keQJpjAA28GiApsoJLGYeMRF8aKZ+Zok9rnuU0+QmBEZvhl8Tr9OhRyGjNk1SeY3/Nc2whHheeA/pijUS86KSIiZ3tBWgztbfDx6AmoseYiB5jIgnOe4qKDXMzQUieEG+D511KwO+knoZnhqkoJ4kJ480WeMxOGH0K+AyBkc9FP8WzncaVZ3Tej5H85RTR2+MKQpOqd9RQE/rK0VxEIksMFddLY5YYGYqCgBJk60FTCOh1OjnqXvZ5vfY4An5ls1DQAPB73CzHsSxrYgxag9HEmExMTt4TMbFWj8Hj12rVVqfDacP59D4baLUBjY21xW0UsEGZpCG74hSjznDBcn/5kUEBmgG528yZM0JoVCdUuB5L4l4V0eCgZbQisdJvjgsLyjlgXS5eDSQjp31Mnzly0FLZ0V5zDcCFBxf0m4u+mz+2wXzCK6ZXVKNN5tZnzc90/5tG86BoBd9T01n+ZXe02lo+vZsfGdNcjsxfgh5JolmTcL82El3EVGIm8UjR3t3bF6DDk6blTEY1ozQbdATI5htJevbA1MOg+UWP28vKlWgKZCAaLuZjAQbQ0LMjOTWg1UDNBPp6u8WTxhWicql0Rr6QBNAdfpFISiZ5DYfJV18aYM0zCnbo3g2fwB5H24kzTLkYUWfO4VgHxo1InkgOoRajk8nkmaPwF5QHeg917+I0K57/KCkPgDQLwQIhNoSj0AjaEOFIBMvTIMsV75J0GW6iWt1OCb6zWCLywHdor/sG988XXtE0f8G8Y+2H6AXmxY6mDV9/s368cplplsqTfb7F6Pzjy8eX7ZzR4a3fkK5L+AohfzYadjaHgxerDMk7mlO7LaRo+Gzky19Ri1YVMkdLMW2Dt94QtU95wGLqTsbm98fbur1sOuR1BOq2zZv8o58tbtDL3TPDTe7s1atL9S2O3LaN5x7UqTwBhklP695VnYNKV+eG7iD3CvsPEMmGYHDMwNXMv5mBuoO4u7L/ZkxvaID7b8bo/ivjUP0Lf7+sjGF+uvL9rS2OeBHD5tbsb9TLehW+3lS+3l25PpNJJuH1mTHXX8534r6Sir17bXnuKVSoaDxAFSsWyiL1M4wpayvPoL2zfF0wKJWOXoe/D+mj8uwA/H1Yz/wVPgf2C1ua4QfK30+Blgt8S3Sv0dkI6DvQvaozEvB3NBfgh8v3ptBkzfN8SyEHgflQ9m1BscIHn5d1F2tH0iE+T4PX49ko4Ac1s1Hw9ZzfCxlRMzEgQ5D8S5AfBTxnrY64stgWCga98BQSkaAODU/zsgavlxUjqGxvyAusXiD3Ai9r05pY1uAoyFQazht0hkISghKRdRJUZX361KkjCEA1iYusESQJKosq4YjKqVMVOLAUnoZRAdGQAQ+VMmcV8JRFAO0XQpDoK5MMqQL/T/5fK668+W/f/6g4vfGVFTWFb8bcMVO/QiOMRnsczHrvPT597syX+0orayve3L9C89FyaDxaNYaA5+jheexCDAHLA44ZgJo4gfSfNdfhOAG+DscFQG0soKESC0DXoVgAwT53nu8vq/r+IFKZD3HBHkyQGyprnUriPZj6H/dggrivsgdnzsB7cGbtGQh99c8lb4q6iWbiH8VLmvIYaKLQbCgUmpsLsfr6UDyRSDU2spKQQSoLBEOSUAhYQ0AeAiGJxFhodTmdFg3DKFm3WyHn/D6l0udjLUaDxWK0WoDcAiw6rTGVcIbqnTGf28kGcILeKZPLdRank42RRp1TqXEy0kJjriABtLy5FosC1ykcx00MKF402vhZUzte6Uge2/WJFDuUry2Vfy73eVZ7xGs6bDBghRtVxHjGwCqMrZ/yXFhPhcArJG9i8Ar+9nBPdTDq8oTPe86Utk1Bc1EvTXLedeDrVaasrRvNU12ZiXi+rcGy+HXiViDjV87y91Mclw5soC7pDjfp5SKOa6xby+8CV3dHsgYZ/DUdWXvuJ5dkBFQLcmQCP1m0RbSScBIBYntxkquHCJmMRsZsgQeREP5kUfiT6WJAjgFBBjAyqdrrLgc9+0yg1QSqoU9KCH36MhiwrxoALZVDoEMVllc7SGqwQE6eKadIxKJK+BOMCX8KPSPwHwjRlgM3nP6a/2Y+7xVCn+AKIfZJghcC+Z/+ctdd/NGtXa/yH7//FEjQM7/85rc/eGY8/zIOewYmiawlGwp7vvPOrS8O3XX2r60PAnslJjZmhhT0Qx6u7BH4ILJi7dSrfzPzSn4Oz7zC1zc1eb3FWvj5SgxJIe2AdqW4vAffIz8mmp6jkdf0vFybPjzy5UvFIscV8TtFg8kOnR7AFIvFNcXtxQegSyUuEnHkt1Rxw5G9PFPSAL9TW8bwtoKjxNRiK7LXm5qKDDTUmyan+wYODpADxUAQmuweb3rfABgo2p3wF6MF/tDp0/GBBQOr4UXwchm064k4dAQjkbWRSOVmFTsa30uwoxOUAd4Lz8mZMAE+JFNrSJefD9vSONY0jhhFdMdzxnt7IY+YWmO6/JkZI78VHcf3SZc/82fhPhQRjxuN6DOJ8+/DQr/tC3yf8WV99UTlPqmUwYA+kz5/fj3yT+aPxvRIE3UlXG/BPwlz2FUiwxf6J6ifqBK7I03gs6pP09yMYnYU2TK66pnKfXbW3MdC7aj4H/VBHCSsHyNX59/DAn4qyBUJ5Qqd6aA4Rq7Om2lPmsi/CHSQgMg2oIn2JNl4Hh0oBvjO6Ez7MXSEwyYToiN2Hh3n38eC71OWd2QIgdwYOuqrc5WYMh2fVeiIRtEtamDwKzNyB0djm/CZTlfpsFpJEtHhGkvHyMMjn5P3VWOZ8DPYJhE+4/VCYUHmxYV0UK/U3McCXqrQ4XbD58IDgsfSQb5ccw/LqN3j96Nb1No9F8ZHoVwZqnIV9CHDDk9wGrMeaAbVz0bjopD296vrEfCiRafIwFg6LriPBd8H8zfModuA8Bg60D1+WXMPC74Hvr7Oh+Wqbsx6nDejCcrV3iod6XQ8jp4pcx4dKJfeVJ3RhOiw16wHsoLJmulVmX83CwrK1b0VOpqSejN8rqYxdPjOu4cF3wOvh5C8QHTXrMd5MePR9YDPlElYCfRM59Nx3iyO0f0BP5PDwk6SufPW4/z7WKjm6v5IotucR8f597CANyt0NDYqVfD65jHr8eHwN/QT+Hp5eRbi2+WZFU0dUMVV7cmR4W/I77AfIsyUejgkXJVtL09+QnOfhr8ZM0dq9LucQabGNv0AftfoHCn4XY9WZqpKJMJVYGQFtBXfgDZEgLiiOD7EgiYXMNpBwQQcpqiJlMgQKn7GBKAZ0SPx04A2SMw9hCTkZlmnS6kwGhjakDEalS6rl+UoZUahwVW2ZRjGJDQakoMCJjJz8gTu5EMO92h9bTltCm/KiGhR1q9NB1ESFf2l0golTiUbU276jWd2f3jN3fwl/O/56Vqq4b7e3oFJOvKNQwu23DjdvzwkykrOLQDX0XNfu3fTNMsDa/mDr18XaL6a9H7IGAwGccvt4O23Jg9sA5dNn45rDCbxk6kZ1EEoj73FoEarytOkljbkCZpzOhw2u0yq02pIbUGnk9lNrMMrkRWk/xtpAmXAIDIZDSJaUq6AqSUmi/q6IDHUDH7p1/zT/P/5h/aLx15fvnCRFvxsb39XKxepC5uc1ocngHryF+89y73+i6dvNeb91915/EqtQ52fCmbsb0738R4PUZktKv49ltk/ln3zjorMZhsTcLvWTEdDMmuFNs8SrDv1ZZ9ROXoGZDJjZRz5BdC+/CuUjQRxoDhNIpXSALCMysAwqi7c8q5KIjhAm91uNhkjYbM5HGZ9boPP57b4gMwHfE6H28joI6Ce8oWcYdLtdCLgOalK7qQlTqm6BhatDVubQ8nk+T2htSBozG9wA/NooTI2OsGYTttyZ/d5/aDYZPfjLPxfHfyTzj2K4Z2KzSl7FBTd961+l/feqxi+WL6r0eX/1JU29SrAn+2AfvXKgQX0zuyiswuW+Hqh8S3rCtxNl9Zk1y04t++K8BwJx9FzGrZRzGXhHCMhuYs2N7YRFFEH91MJ+s1RIkeMJ94oTss1gUwDaEwAqRvkdFwkHOaihESDENHg4W4pgmJrvc/P6bh6HQeIVqK1NaLjDDod18k9ypFZDnA6jfoBHdB1pvL2uM8jySDAfLPerFC2NmuBWkc1d6jlGi7sxJNJ2zCI0yDqwtPmcrpcrg0NURgSYAZODNWCOaHJkwKaE40R/Eqo/GNIWwHQEup/ZKCMTYTjXQirKK0/H245W/HCx6At69MVeNVGusQvbHHOStTfsfKdhu5U68SlK1bOr8VenmzvUBvlYBK/s4q8/NNrfQEFIOcke0QrvrtYEQ21Xn7r/tbea5f8HCSOTBpFYf7X3Lo8FWwZ3j2KwXxuzQxpzr+kA9U3NMPzCZ43GL/yomLangayNAjYQUAGOCmwWAOcr4cI98Dt6uzRGhI9KlrLZqLRpDVj4TIBKplRCMi5J3FuIFcFlk2eOTF8MvleBRwO9y9BLQaVmcdNoXLFGMBVi0JtnBDww6WaoIo6m20UZajVi+5ctf1Ph/hv+ayY3rPpxemXkPRbBwcNq/qmkNTTd5YGAFit/97CVfxS8u371l4OwLEnVyylJ+1ftTCqvHHR3zbOBconrlrh01/Z98yGedpx5rUrrrjzhqvu3+obJ5/YN2x5befWgy9v3ihgDdjgmXUnnleQJJYX2xttnTaSk2akZKMEZEnA+b15IpinG8SAEDNit5gSpy0PWIHVntca6vMqLV1XcLnifs5q4Yh4QY5TJscFcN0KZ4aPCnkTxJ6jyZqxBqYqJh7mDX4xV2KhqGXbBAR0agZPrLjz8vnb3/jgzT8/9fPtGw9NXbJtwU22h2Z03nTRVHPsdX7n4fsXTHvp4MKp9PYr5091jfviDz+8/5n7frz/uoL5qqm7F07ifN872tq/ccW+SQ2+ycPMmUf3vcyfffn7Qv03X8L13xZiXpErmEHQAKQyBU0wqFhXwxg0GoawmY0Kkx26xRrCYkLA0i9YSA1AZd4qqQzprRQqHERlrUIhFXO0XAKPapUFqmXAg+NUEjR60OfJ1FRxn/2GnPnCnsJT6jso6vlz39DKmtrts77tG1bEF7A7t2/n6F8LZbiAEPElXLdthGd04EdqcJ8aXKMGK9RgjhpMUQOZGrwAwB0A7AZQDGU0UKvUqErOTQAD/LTZqJ9qAG5D0UAaVCrwgkIuEasNaqEgexDTgshAdJysVK+eOjoG9VAGUNRNFMStMFVaqPrhl/8JjzH1PT/iHyXD1SLq4f5f//l5dvvurU7ydqFmuuxHRcV/qOaTtpCbK3ZiLITSSWgA1QV+VE/ZjxIrtmwuW7s4dUTWDFPLCHie/F7RGriuXcTXxQWtLIizwMSCLhJoGEan0QKt1u72kIQGAOBFDb2TuyZO7PD78vn6aFMuMCuVslnlMrvMbmfbOgxtHR3Nhba2Zmc+19R40p/Xaq0eXx5NriEZBshR+ErTboWODWNNWCmrVWZ3YTzyPFkfXxUNazomOhES84sEvBvGuC+dqYJMoKYAAcKdOY5CVMypChDMBTiVZ34DLYxyezACQ0iiOkW83cqYzUKupwa3udJZXhmKg3SxW5+iPJX9B/eZsOFwcCZbbrItn5GiNbP8tD1zccu2bQdiD09dVOTu8sk2elf07tDuA4u/rLuZZ8c9eNGEZaunKadwjcFYxGPyqB4ZflS5uiHkJUaMGWsXKvB86pK6fpt2+K+B2O7hrzOe5V45nyu4csDP35Q27SjVe12s2uJIeRqkrs1cKngFdVlXJI3CXUhHMfxeahe0y5JQc68pZlM5QuVWA3WrlgkGbVYuoJ/ldufE0mhErcoVxG4VUIlVYkWm0CCxOVZZzRqoz09qFYdB0/NBBk+QOY0jzoj1QoYNWmkpgOy35Ch/EW9PVGNY1VJm0vffsC0wevgJmPoIDIvaJaR+Z06+/jHXiXPsBZzataqhuGzRPY888qPfoYTwpLv611G6Sjp48ty77fyI5Tz+LFK39l/2zCP3zV+8tXnc5r+ZZl416jt6qjmNX5OzR/PETQHspNJU5oI8MarfuQznZ23n1Zf8ppInbm4Oh1GeOJyAbhLdjBK0zShB21wzuLg2T3zBs3xCTqr6vknhUci6C/3lMc+xuZInxs9RX7RTBNyX9UWSqEfeM4WMJRTZyuNgS/kZSuUscXU+9R+qz7AFfF7RLRHBlw5d4Ev/DOsWIdezhbir4kuH/diXDv6bmMAojafJgSqN0f9LGreMoRHnwhPxsL9YviWVQKxOIFYnRm8/NhcuzBnEuae/l3NOT1bs9ziaMwhAfEweoAhtUTHOMwkzBq++quyhFgo48tE8RoeSI3m+E+OL2ggO7r0CBg0lJHa7B0Anl2UjOiO0S42dRpA1AiO0SrVKZJcqWSc2Q50+aIYaLU6r9d+ZoQDlqc+zP1MCOEQl13OBoWkvI0ZTo5YkuZefO9aSXP0lBg99678zF78HrqZiAoDov64dtQttkDcOqGcaoJ4ZKm6a4AddejCHBl00aKaBnLbRYZoiksnGaCTc2BgOR4RJN2qFVCIXKVpZl8vq9hi9HtNEeJiYTBGz1WC23mkFc6yg0dppJSVWszUIzwaz1eVkWY9amwp7AxKzSSqPShQxUaMknZdQ0KOELIIMwlwqpzyOINZhzO1yrB2UypOuhGD7b5LJE6OV2+oK3GW1Xl90PgfL8Ns1zb4C/gbC3xb68GssdUeVsdO3qFyBxhuuRTPlvdoUmip/zdaWe7fkJlg+xEuwssryV8q8vg2w4ImozpHeyZ9FM+ZLYZ9SjKbMvzbuyan5pv7hNrgwd5YXgRx5szyP1wWF8IXimk0ucKkKzFGBZhVQqOyqiIraRB2g4BGOwFkdTtmz7BGWfJAFa9jt7H6WYlmOIl1On9PnixhM0Ms3Wcxmk8mgZfTqfmHAYzsyfBLQ8LGYSKdLbFD7PHpKKxd5ggUlmt50eqgNS2e8begUQtBBTWhYSsfMWxMkFaFBC/gcowihPuoCoR3F4qhxgBAsx5XZitxODLS2zYtNrcJwXOsJSCSIj9R16/k5ZdnN59fPvfEgsJRr34clM6TeApJdgHKzpAfKrpeYWUwg7HI8dsduNdjt1i7o2tgb7aTEbraTdqterrFajQUVKdbY3U6Ph5CUt2ZqCAkZHldQGoVPq4DkU/9rwpX0/A95Vurg/5xfRX7yyOeie6CuCREFaLO9XSw1FkFTHjxuA1fawI0KsFkBaMpAkV3NMgeCOvb4Eg3JlDfl9UYcMoPDbpPLHD90gLsdoMkBHBoZKyNlso66ygg6NFGHJCZ35HWt42yWeuQya3ycBIMde4lUY4EeD987JFfL8Jy548kzeFYG5swZ+Bse5lW204QkopBBrA4dQNsuVRlLlKsZdSb4xlAOLhhKVIa/HzuWTlMBxcg2crXes+ieh5/+9qHxRSDdfFGtpzxNv1QBJrU/VTu3jq3vMZN0af6UcDrMK6oeNHnt2Xc/njjuDrPr486aqUXmdq5FFCoMP1IZaxe6/dyU/Podk+7d+lXtHCOKCPKTRU9COYsQeWIiMVi8PNsGwjpg1QG5DiiUSqlWN9HnZ/xIxAOcFB61EcZvYPxBP/CrVXczjzPkAmYfg7CuGMYWzb9OvE98QlBuPO9oDUETk9rztmQs1NLl8wRCEs4vlioYtVOlTmUK9Di0PjqTuHZ9hqFyRFoS/TqUrF2jUqkW3E7AqcbYvoOjox/w+oyFZ0NzW0fXCaH2onBGpWMjXTM38PzlebIM2LZVPvwHefu04C1rFkyaPClaaCscWZxs2+oI/DGIcd34f8z3sfUtFQg3np5z6bJpbV7/zIPkIxXwtokKjiO7rwOfvN7Z2Nh19a7b9p5M2b6/dc9DfeNvvV1nm1jGcjt8I//3E1uWunuE3kx65KaRN8UkxgPn4D5Kgm3FSz6Kg5OxP8RIcRR8HAaH64Dcb/OTIh942wfEXlBgp7DkURd4zAWWuq5wkQlX0UVKXOBzF3jZBQKuRhf5nRNYLQ69vj7gVRJGzqv0mOAR6PPWu1nKY6p3ObCr4/HWG7zeevP/x9qbADhV3fvj99yb5GbPTXKz52bfbzJJbjLJJJklszDMDAPDvgcGBGVRFhUFF0BxRwWtxe0p2KpVqsW61K1V9FH1tQz1VYvtq2hbtfXZTvdNZS6/c+7NNoBd3v+vBWYBy/mec77nu30+H5gmRgMwuE2ZvTSlC2Mm4CYwkwl+Bf2uDGaiMcxkNjthHOdWyOVqjTbiU/s0ah/uJnC32qeGbpwm3DJyPwEIXyyqE7Dp/nDA73NHIjK3F3O5CZNZziUog9PGWGijXK0gZIxcgOof5qg3Dx9Gv8IU6t3DXYffPIz4MwyFw8J412GQPAHPhZDUYgV4HjCh4iU90iQXAs9RFZGtq/a00W9BxPHC1ACiDa5+T9ASEf4cdbSaHW8W/6lsRh+jNLmp8tgF/MBsMflJf158EECGUOCZvA5kpH6dODdqkeH8RQxxqXLiGdVCdb9C8QG/yxa7uDi7+ANlPppfR7yS0IDsxGP89dv+Irv3dv57G+aO2igl3HP+/InO2ZbtimBQLvM99Th/pQoPlkpBBRPeLrmcfw0U+fl8/6dL7p+95iJX0GIhZSjmue7U5dIj0v+CZyWDPVwOhDPAzIFQC8Kf5QHwRjMm2kcbSFnAb/TLfcBn9CNsezkPv0rTvvmIqi7tx/3wP4XSaOgBWmk6Pd0miwI24A25fX4YJxJGOkMqTAY14ts4KtR00cYcffcwdUQkShMAwCJ1GvxxrFKp8QdQwgaIPwtsJpV6bgsaOpFhaNBQc/ExQwpzi/XpOov0yKowOaKiJx7vnldViuzqKC3s3zBnnyAXWV7WOWegxcRl+I+yHYKk5LnQoLO+OV9NfX6HGylFqjZfE5jz5d8KapGWLTeoc+eZBCHJF5dWZ8B2EU9JwwaZKlzTypDsETDSB8qzlV67F/eRKPMP6ClKY7PbzQaj0ex0WC1mxswwbpmGlpFylRpmrnYU6cAUVqlQELjMqvLKMYfDYzZqKMaAM56wjGBAg8vzMILlHqvLhwjM/FTTeMvkYZjJHOjHuYrIxHSaYEhNeQipMIvVAsmefZ9/V7U+5fddech8aK3pDhW+W3UuF/asATkL//018eVg4zvgCv4amLtfDL45DNYNRuaR0INlYxfw+4b5u+/y5kES5ROPnvqudDf0Tz4shP26XIq42lx4WIbOmlIGnAyDxN1c1lBQ4TH73R6zx2I1eMy01eA1kUGF1yTzwZDCA0zwO+gY5rwm2muCIYwET6LjB4NnxNEWVGs0CqPVYJUHFUGFwm2wwiTFajWYdVoDA6zCrBHl9nh9btxk1hp0CrVAjyo4D3QyTxymEI0VSL7LHW2KqhuaQSI3W2UMcchXcfgoHhd0hdDzoqtyOIgFGVAnjQmDplGiLgDdgVEkufLmMzoQChMC2VWBf+aZBpsZx7fMxgffETmuiCOu+a6j7efMFcmuVhf4xyfurVObHeT9+EL8xyLRldu9jZHyH8GzeArGhp/BN3sG9lF5z7Z+sLB/TT/u6JrWhXd39bXHWVuQsZpttlR7gbpDDUzqLWr8Di24UAumaOdp8bwW0Fqg1iqpGcItT4IRsBxIAHgfPuEzU+l0BuM8HM5xygLVB/pSWpBSA626MNDdRctKwwh2iwNsgGSjaRiNRnWFUtrcQgl/xEvDh/zY0cqRwuFxBMSFfha6hYow+KwXuCph+D1eY1Z8rcKJH4nfqoiD0cKo7nuIRk8vItBrDqImqlrXQDS7QZOaqvjFJPgC+GptRhf+AfyzeJBs7ajE3N6pV9im7585P9qmJNSqaTGjQc90ZRjzwu5ZL1NaZVeLYzKs9VK/fcns7Z2LE46wldjPf3/ltHlWR7R9+FrfupXfnMeqzbHbb2jluNYgExzlgs/u3xCahHS9qjfdfVlfp1nlFXkXfs33CzXfCHZT2fOGF7zgBdu8YLF3nRe3eaNe/HUAZMjHwNzS40XVXg5z05j7fgwsh9lSLBKiwp5wOUyEwx6jyiH1OCyMVAGeYtwepU5h0YW9tfrviaNdh98e14uw4HfH3hPZGgXl9utFHo6aL0YPnNlSNd5k0zbIN+ql4TfK7rRGKiFHmi33lW6vJ1mx5Mt4X6NcvMIY6rj6vPOarbNidKUHf0IsHgPUrZTMEbSwtpWHYibQTwApbsJxd9SHFd+0gFcsYK/lgOUJC2GxKJRKiUzG6vS0Tq9Xq/bqntDhOr3EaFSkQuUQHnKUEphOjaSDlKIT6BoXlKzGmll/qzQ/aPitJuUrlAYFD1lrLDbw76L2alODAxlGMufB/Sfn6ZaQvI7c4FIZtvoix+7Zt6B3WUdvvyvHFUJtt9z4xGOXXieRvX/f3T7+h63ONqsVb6U7wVfVjz74w22dScbtVhbpUiycCV04e+aClQLOdgsMzPfC+x3HtpSnLsBBuIzYKfVYsWzeiwb54EvSWL9KXdZtguuX6PRufVJP6ILuYDJI6IP6oNpeYkmZQqdmlHVDVCEIKA8+dpolxqscnoIddKA5zGk2A8waG0iZjIfYu7Zyn18/VcWXVWWPlU6nti+eE4z0dRQ4OSEhlLFgZMErl10ELsBfvnvNktDWkq8NhsLKENN3cNvGXf3xhM3sUHer/WZj57ZepJtInDqKYdKo8NYmYOb4eHkZWwTOIsgqQV6OXpYQAK3ZbL5lusw/HZPIOpwOhxXuRyScz4fDbqsePi9Gs8Wqt1qB1URrtHpJJMxlzF5jjoP/FuBBtjoYBs8XwnptVUy0Lt0FrUMJM6gFBAZHcPAzHt8j9dgSvrg1dEGzTispERkzRIVjAZVRfYerZMUhnSi/mCME3mKE0kC+Sho9tOhpMGNkaMNW/sjEUc21MRPj+6b5my8E71fi1m+OjLa1899fNTN/9/ahxZnk5q3ZHUM/trwznbM9/7ak8/EV6eiyX29etYxNBjvdqy4ZxnfujI3IgkZLuW/qzBUEPvFH3BddXZl4844WmueH+T/hP4Bv62iViy2FdWAfln3REogVAaJPrGmldaQj0Vh7TNRJU4lcisOxdjoWay/EQKy9C2budq/Pl+HCoWA2Gwy67UbaTpusNruxYAd2i9kYtsoi3rRJwXGFWNLuloCgj0l58PZswajSKmr6f0KMf1gMgOqx/Wtn24DTR4FhrP6vyasJj4kYCyEKg7rmZWOLzhgE9ueN3iYmZdlWxQg7xbfmectzuWlX3P7pX7dUIolnzM+stRQdw4g8cV1rwrMW37FGoE2kJ65qYUf6VyMiRSQW4sls4e8cfp7nL7t1S+XqgZvuGwZrRyKt1bnfjfydYK3Ikzix8L47lqwocPtWHDp16tSV0DceRth3/G7hfjwHY/xNMMbPwNvRCYzluMveYsdVdpSva3Uw1tSYHc7OvDnt8baXsqm0Jw3DatrkcnOc2432r8eTpj2edCEN0mkcG0GRFuN2Jp24s5xsaYl2tOXNebPZHYrSoag56vOHPB4sBEKyLMirgRrkS2Qb+s+o2ukOjdOp6SBseSEES3HpaAuTSeEhP+NyexBh/ZNeF+IXGD+Bxrrhrxz6QG+B1yyZgZ+JN05fLR4nKXjhBMm2SYolMFBAnFEom6jV66qU7WIiAcMza3PLrJFSTNI4BY1Omf+0rpgYronNNXgZxSaZwca/0hubUxQ6ZMYgf0AudsgmwOjCFfyx5o4YsXvJnMUPjty/485RR7Bt51yxQ+Y081PV1tRlYocM5oE2n0lokV177aSe2JVXbvDD2znM/1TI+bEEzD2ulYZhzh/BklgO+1P59lAcmOIAZvxrQ2BNEIRsQGoz2XCZBWSJPgLX51LJqMNJObWkLBhwMU4do1tJOWmKcuIMuIsBMBCHh+OYD+z3HfK97COW+Tb48BGY/xW1mAtDc3yJbNH0PQp8gwL7KbCIAiOooPMzEzAlgwm1KiXjOEU04HJ4SCejo3KkArXf9Fqh/QZ353DysHCNhejtKCdM+VSE0XIU03GCAjH6WLyIlc11grSmXWwKQhpMG9UmHeE31hPCvFGor5HZMHKiwiyZOIMBb6nQoDNrF/uSAjbz4v5LNnOoIbdo0Q1TdgViB38Ru2wm59tqtG4YbA+bw0mFTWzPyQh+3IC6c/x+sLrWkGu1gfv4i6TbOQV/a2nj8Dk6+2V/UajLUkl3rBiG8dvvT/1cgvR9M9ij5cpQABQCYIEWvpVcQq4jQdV/hiNsPBFKNHQmQwk6lIgkQCJWjgIQTUfxaMjdRQM65QCOUIIDrMyriESQIFIGXqRWqwql2Ugor6uOkEDizu8JEnmvVSpcs3zeWZ1fpe79Kg1tSVLWxM1b41irObpJHlHyhmp1Nu5a85zlWWNPaHjHhkc3T10QZbszA6xda3Uvmkn1pZ40P3m+pV2Unsyy6/jbh3s+nvPo3MF467oeLlfm2KybplSGo9FfPjgMNswIijKUAgYJXwHjPhU85y+W590TApeHwLoQuCcItgXBuiCA2QhKLghoVY1anW1F5gwndNpcK0W1trKJMJ1IhLF3ZbLEQALkEkCOLBsNe/fAx38nPPhhNoe462gtNGkmwbUq3iVaybC/5KAEPvMxaNb3xqkT3FhNDq9qV66KWxo/UxevoYrX1CeoUT5DQxIIdflFxfUaRNMn1InxFQs6OhYu6Oyal7dsHTmz2n7zbvON8WrFvX2z5HjHggUdnQvmn/wYOoszq++4fvghsf7OLxN0bvplFwqcmm2IaTXIAZKzcDjZYmnBCz4Q84GiC1xKgEtwsBoHFKlUgiiWy7cBDHO32em2Nru8DbTZi6npnrZ4axgLELlsq92pAFItst3RsarOTaYqllx7halqw0o4fmNNQyaIHV6W4VqzoZoEV/0ACjpLegGlKpR6sk06NyAnu5Cf1YNzQTKdSAyeN2f++oFZ9pGl/DsHXwI+YADXZz6xn7eDf/E4krgZWvytwUuB1yw9/7PsB3TGJrXIWa+rNJQIZornJR9Q7tgD3GDnX//X43niApiCHX718i8niA+Gob3CMB97T6iFt2FXldsG40AeBHnHVAcesUHzLFOCLuWIElfCYMzWFmMxHGctLG1hWUuRK3oxVtZSikXILGpE6G2MCtNSWo+W0OLSkkU4axPc0Yowqjcu0O1Q73LXi+r0zbqXlZrFzm6s1qwxf2Y1m2yuWxPv8Sd6QbpurNenxzaNTi5cz6hXqIldJ10f0ZxVaq1Z6e0VQP/lVyZVqQ81V6VxcR5c4ClLYw+Xp0hUapVbJqFlErVOKZNFpmOZYCDgNiIFIDuMA6xurSYR1+nicbfbSsMfVjdwOx0wREwwXrtaotEY4jFh3sYdYEK41QRTFgOjolHcIMaENVndzGHhhh7jXqsPiZ6hV1mLCY+PZ5JHDYXrq5oidJOcyBfK6no9ooKLMLfHXDj1uctEFZHDvVvtB7QTF6kvSAV82143v36BibNPVeIceIZ/7Vu04/7SPYvmSTy7N/Vn+NWiesg+fvWi8BxUxglfAh4YBtsGYzkavvX8b4+AiY9WVFCeR6A5eeG8PVYeuQzGJ2FwXgAstGy14IMW4PN6nbpl1AY0jxTQ6kOECbtVBpYjTRx/0BRwwMg6YDKxZidtdm5zgvOcYL4TTHUCp81qtuiRzzOEgnat1iRRxAI+pzdAmsxKhLmDvo56c0zg5hTtKfq6SvUwCmY0FMR26Bhinp70gNT7Xy1A7G2JsGjSX/Ns1f5zxiAw27clXcGQwaFWMulgRvaE5dt2LZP94/Id5isyBj/VqgAt7ds1dyzLdywjYit6Yu4WZTl1vma4GJz2I7Bj+OiAPa0jmR4+DtpH21B9+wk0HyFwR2ex35dbL80Cm93u9TA+vz/ERWPZWCYSDmWzoWws5GYstNXhZCwMYyFlBExqsjFCkVUIZ62bUNByqYRQYARB6XQ17mCLRW8wxZKMxx9xSKN+ziq3KLAMlcEzGR2BwbA25W3mET5cTVsQoXeh1pGg0JEVqMSa0+tjdYB/jVVY1C88hmqO9e/J6+841Yh/j8EAS0D9gxqov0E3bBbohmH8Gm5QDruBtypi6wVeo/Tb06eoK5afWj7nx2rUw7uzeteaRfyvzeNkg3+YABe4tKYLVeBOfjH/4ynSsHy6Zqd7mF9UZSLGZwhUxLuG3XUyYnWLO+Wfqwnyt/Kvi/wcZehDH4BnuoxNwS4vc2sl4GYCXE6ARQQAWK5dl3Kn8FSfkwm5i2G2T2MwFz19qT68z9xHd/eUE64WdHApB97TQ3GFUDBcIGlKiUQ2xrrePCEOxtWsLPQZKhPvjVE/4iaOHuOodysnxuoDqehU4nUJzyZi4iQKbcKTyIkt3mqdsEE2qwN+syVHPGC53co++egz18XYZq5ixQvmB6TNfMUSGTB44m0K9VCmMBI0tGx5XylZDCaGw738b974UYexibf4teH1DeLi6LL2fNAX19KuzODcQt8CdmT4wD2XIM2wUx8Th4TZlSJ2U3nG1AKAIaPasJ8DXBFrDwWDLqkkn4uzMlYmYx0u2uFyOfKlNAUwiqI8FEHJFGUJkEgUuWwqFHT52UghDuIpUlFyWIWgvStTeRvJRCLNVVH/FoaS403SJQ1/Cn1p5e3qKCItFUtDiG2iroMtqiTWqOZhZCN+vTE8hwJ14hD/lx3/o3NUNjI6VTSeGZC5bt52Bf9XgzQ0NyJR6JjzqHtvWk8uSM2e88LvZrdfsThx89cJ6qnrywPFdS0LNhVZf2SWgV7bW7wpfCOI3xLTSJQz2/ada7YPManjK1fxR6gpczGsjgEk9htkaK4U2rL6OebDUtjO8lCeBQPkQhJHJ6HoQbqctNGojinkDrtNobDZWLWSVquV8OcR43Ij3mkEOqPbmDQSRrXOZg463KRSoUyU5DLRjt+FQWRNcLNJb1OMFA2FqgURf6DQOajxzIR1wFjTBwkL9tKBar212pQWrGzMET9atnjnxas2OQPjxwm7Kagr+G/4zhaP9eL1nf1LWoL8522Jlp7WZUPLLpqOP3r/tw6du/TOy7X4J2qly6MZMXy6Jnj+rNfnpGb13LgqO7T+O7fdCuzfhjYxihhGaJMMtq6c9Rf3m0FNeq0VSaWwMUqnjce1WtblpF0up8UFXE6tquTyYvEWJK8WhnHOUxSB5NWOZcZrEmuCmHfDAtoqjckRoYv/TwTVjFURtWqdUWzKG5uE1BaMeIWZiCOPv//Qc3/v/I/bHnmW/0QYj/BHb0iGWgO758WaNFJW8b/fvGfBjG38H956cQWx8J2dl07QaBgicSsfc5lmA2y7yGtogrZYAs9HDEuX1c4iFvf5aUrh93lgjltWhkk0gWouSdEwEQzgJhB30NgY4gIWFoSfJYkSa+fV2xCubiux5Om9X7p5WcdAKFaKd+WCvXOHluVbE9zcL13rWrHsyutemeLFtz/Cv7akEm5Z1JHKFuK5iNOU6Ju/+5prF3T0Xuu4ODdwez/0sY+fupm4Av59E1geO7ecjziBisRaDlmAxwIsBZebMxb9cqfViTuDSUmXZESyUbJDsl8ik2hKMdLJpfxGlymVg4t7yu2yw1W9xiGOdxFJMnGkgrYQ7uRrwpD/2NtjtZJwtfBdPbMysqaeHhYn4EUeFAGBIwzzCS0E4gq4WLYsLLaSbwWbL33trYMH5y1ojxgsrd3mJYuA91ZokQ9vXrNGl0j3P4r/AS68yIoLn3fj1de03bntlm3nbPD4A/MGWsuP7P+PZ8MtE/cub5vCpoS7XcPiZOCL80i5O5cHg3YQsQMLAOWsNc6l03GdQoFnMJs9xsbRDFXcSsfjVhjc5+IgDH3iAZgo9hSLvhwK3ttR8M7YXaq0BiABdY+G0MD43WrSJeNphuMyWE1EHVFccALVOTr7Qv5T4epjVlQjINVX5bGahogUZ1fJmRzb/yPcjaTCz+4FZ8rnvD4jt33JPwHdSNd/lvtYP0lQ5+0NQPL0+1P/IeAG2frUh9JHoa2zWDd2LbR1ATzaClq7nSkks6PAkoJcI+NqSab00G2knHQq5UyVYUTaWyqGtISqlMpg+VJLnLSY9bTT1oHkGV0+wYsKDpQTbCkQhwjWPMOUCLt0pGbKSk2FoOFOVFUJ7kkiKJOMWVNpbAz5PNpwLs+6bYm5gVsevdLummxFS+++Wx9+9uTJug2bnMxq/g8Tu9fTjsuNf93UsvDcZisO/Xj71kkmhHf3z9DXjMC7a8QYeHc7ndtUYJ0KKFQ2VVS1SCVR0XGBy2wUmtv9ih3stR+wP2En7IWZGnAAuiFS5iypVApzSQ+PDKrBfRPNTkGXJPKawat7vLJ5vFIRec3QiwRdlBm9zwQabzcGxBNnJqFrEqo9OWI6fuf9H/OftSWm3PGdS/gbldLRJZc89IOPZvaHXM8E8dZPnngWAMfdgNKfvGjenCPpx2XSyuCir5ivE/FGOFzP4iof22i5NecU+NgmTYERWNBkdhVflv9A/r6ckNtLZlNZC5KmLhOuNWlNZyFoE1pUenSrKlXO9X+Do23x/zeONnFNUqXQf2vF9paH7sqAL7eAb0uPSvGvS0HcBFQmhwnfLb1XiifM1rgSi4ciQbnMq8w7mWTBwCASMbtSHkyUzFg85jXDYM0tiZnNaTtaqJtMl6g6E93bqOyUMRQo6G3RwlGtWySaf5c7zsFLcQzhRjhRZxDUUGjC9KGMbLJGsKrbDU1hyVVhV6iMItHDX+AXpEq2PDJtLw4Yk+fc5fd85fGDP50PHPgB0TpKu5PyK6Pqm+YsmpjG78untuY78f4ZbVMeyY/qqScfunt09S133dy202h5CBnrJzoNYyW58A0zlj3N/6392kuuFt9RffVst2FD5SBNq/xSzOcvqgqJtKvIJrR+n89jtpcMhFbrIUutpCcMzTAmmAEGEEJ+r29g795GYwHJasRQb8CKkokmuvEl4brX7nmwqdNPjJRi80j50pFcS1ecLrh0LKtRpw0X9Za23HMX03vO2lXXL9oIZk5tLW4/5/oLFl6K/zbWfs4Vi6bPi3fp5KEILl86+9KddznmtZUyXds/yeq5tikwofGnxN49D9dqgWvNYAPlgN0eMxZlvgImkbWGYhq1WqPRSaymUoTxeHSBUorUKetLzRwb5wR+fXRXxxodxGqN4nQwStjXxFEuermaVoKwSMvyoXWvXnXRvb+d5h7ZPtrTsU2fowJBi65b+8L8qZ35SkKpNGe2nnPJeVPn4x8s68tZYwf3Lp71E90ti+es2gWUXh1j+GTzpnM8ntCiRCjG1dYm+U+4tkHswnIBG+yd0iOXxQvKTioQyDJFLTUtlbWYscGpvZ1KeU9PUTI1ZrZYbFqfu8SFYzFbS6lI2ugzF0yJhx3+I9AvotW/h7j3kxTc8bfFwy7om9XOt+zft0fz4Zf8Z/3MuzRLBlb8K2Za0T9HYVdX7wJ+UfUK6GZ3JM3/yHDBxHydononRL+I8Ce7oA0NqLNa9hrRfLsbl3AhmxoPeEuxRMIxYtpvwk1P6UjHU3LRIVREFWd4CU4cgydj7G3UjofHwtwolGKNYX4T7eXE8KCuzyQYidj14fXXbXzg68vnguW/2zh1+q6DL1+9D2SXDy9/2TLdmMGVncZpxkW98/D/OdGbOPfBBQMbVu77CxhN5w6vXLDqyWPeyODFaoeUDKh9rHDW67PoUewb5ZmIJQzfT4BOAiD15SQB/5FGMSfj8focPkFfBgZZPgft8zlsvrt9OGINc7gxF+XyuAiYpZo1hrJjkwN3SBUSxoPY+8p6hgk7rCVKoRMYxaLCBLswwj4m+IUJIduHr8F7dZnFJvx4c/VPLKHWdRgJoTh11kp8vcNRHXX/wW3e23K9p9ffQ7f7b72+PvE+Idny2EWnF91v3QJO1Ybe8VOP8f3Sg4IW8AB2R3lKayfIZ8FgAFgDbQE8ZwAWHRgsgdLUnE/Qo/QHBrKtOa1ez/pytC+X8w0x1u5iPMfBTIsoYB2lLEeiKemyMuCIqOAN09NV5nox5+o6Os4ZBKc5Vi8ni3lXvaIMTVYbpJrUqKhmYLX7Fg7VayT5s6C/Tw+c4JNysK5vPZ0/Fb/20Q8G++cBMMJmfNHZM/Pp3LxqhlpZIqSvie7bb3ro2ZO/HqrAayWkrJO0rv90cue927/ii/XGRhauWTrzVcDBrHV2z8r9z6CM9ss/uXLrxJpb+V+9LKaxWNXWQl4fghHpJeXW1hjoDwC5FwyawBs0yOEgEzbSJvgooLA/ZKRDIWPImNMqEkUGC8mipaCfTAq2NaltKiNVwqWTbftd0a5Ha4FozapNYADFv2Y+cpLliB/xn8WvPfiLf2yvwJyGpYjbTm76B9a5/IkmywDoe/4mIYX4ZV95aWsQBAX5CYXcJsctVqsjLtCbMg4Ha6Bog4Eym0wGQ5kapfZSB6gnKCnVoiz6HVbGYGKWmzead5iJqtiGGZiBVlaKYWGS0pYYt+p0YlORtU2I3Zv05ho0ppmaXvKkgT6hlFQnLSWJuu3EVpCE7LRJih3rn79iQyK3KpCYol8qA0/LOmm5dvbu733/wo1vvgrwxEGHy0bs53++pqv3yONH1k1bbBgv0kWbTRKgcvx46/lrnvr9/V/yeATfPIufIrmY2CX0L14qR5VauxaPaUBeBsKhkDcuTUhZY1SacEMfL9cbo14d5fHqvDodGsHrTkjphFTGyKWJRNRiNlptNiZmMEaNpIuRM3I5GzXSUaMxigFp1BtipIAJM4JOulWWiKZ0ckSeIs67IGO9KVrsXRjlHan1cAV/1ij9Uu/p6t8R5lEngR3EaRZgNJsor0+YZKlJzyHrIu05QXE6D7JJIHo+ycWqnNVZ5pcm5PxTA3Nb/uNcdUqXVIFPVc6ZtJLsAqsCKolUPUPFG3HTJk/PKLErCKPImRO/5cfTeX68Pze1+Br+5kJGIQ8G+/0pfgQcSUS0Cnvw870a/W23RZO9yMYL4fv3a+HNyGCXlQdtwWgQz1dlbGQWkCfBs1JgbImRKmwGAF0AgEDRxcQtblvShqtswKYqxgKWiC5OpjBARDwuxuEhUzohqjgBg+U3TyCxooI4OTL+bqWC2FsnjlaQrBH13lgDviXWksyTlGgF5lahMlOLGaBzy4VrGcSv0+GhfDY11yhVA3x08S29idRI5Dw7Ze8ebKPP2XN+vtM9lOkavGTiPwnd/aWs20Y4PCvjkQ33t+3ou2HGQCDUXrmwuPlwcmbZdX8gsmZ5KDnRXd7yjVV9hYQQJ/fzQ5IMsQdGBo+UV0plMlyRTMlTl+IA+amUHKbN8lRZDuRcMBJh9TSt19MuhqHp2/Rgpx6s0IOyfqYe1+eSIMliKZmrkwE6xs0kGYKhLUEPGWEzeoVGhUsZmUxUOhFBT0KJTihUwktrKFQELFylCQcHrI20W5zVrx01Qdc7T0r9xknCotVKULg2JlrzcQ4gyfBv0KtI/qn2P+8u3H1VW591h96i0nj9KkN43/62QMR6hdoZ6Lr66kXErs/fmOLrkEVKxJyx8mNzC7lZ4GDBYFXac5Td/HenK8fO5udHLc72ywEJ4MUSOG5k8I3twvaUR7CurlwmwypJWqkkB5V3K3HlHhKUSUB2++0ejz4WjRgM0I4m+BSYjCaj3qDUZDIxpoWMBEsmK2Y0KLFy194uvCtXIHEV1lWV8j5cfQmEzOT0sq5Y0kSnbTJXTbAu7tzAZNbK5KdVKhqztY2HIS+RTbbN34FaqHI2ahRbkTWLPk/NnErjb0QTgYOCifhP+XeI+97Zeem1zWVQfjW0LBsu5Wbx82umFXM2G3xD/wZt2YvdVJ4uAYB12min0zbgBCHUSqRVlA7eyD02wjalNc5x/vZSMRAoFtlwkA6Hg+GgP+B0Z9qT0ODFfCkcw4LagNJmLknI2lMq2jFz7B/Y8d1KlSe2TtZJ1zWOvwCc+M8NS/zNesec7is/agrn1D3H/6ldCUN2Dg/4n5/7SnOUZ/wI/3XM/M/Mi/ye8tSH+HJhnqUFO1aeNeBZ49nqIRAjkEandqu71IRaHU9YLRbK7fEHgq6gTtuSoBIUxbqCtMsVRJMswRuCYG1wWxBfDN9uX9oLMC/l9XgJr8svtMciWo/HKJABJRTvEvEEaR21bLLgsywAs1AWj6VskVgoo1DazVT7El2Z98YFZt6aIqM4N/RFEy6NTnpT7/e0EZeG2B3u99WGKJtHW5bP7+iYN6+jc94sy+VdeidlaOn03XmwfbZ+yhbzlhQ9VWfSgDnt2yQ/7pgPf+f8eSd/NfyTksmlCy+n+U/7S4Hib4cfnOJvAxE0zVLlRMS1qK+DeP5gnnoIGvxm+I5bsHXlTku32MDAzWYjBoASRuwq1T4SSEiSpYw0ZVxjBIuMwKhR70WTbRqGVDIqJXyYJYBBY/L1GWBxRryOyxZwH5w47SNIvjZ0tpsZZPP4zfI+j830sOECNA0+6LVZvqZbTxK7rAHH0MTLXcZW3Gr12mfg3VknR1qFu4fD9SAsfhrbX56bSibjMBLTyqTSNOZyx9g4E9eoAabVopo1Q8fjjCJui6+Nb4tL4kzAz8QAIYt43Wov4Vd6vUkzZqJgOqnVM1ZVHImZp+ul6qpLg8n3u0dgCl6gToi888cRMPgLNr9etK4mUk3gLKJ540VvJwADJkFg8RteMKu7VV14NLuCMi9kHHp9uhj+6v3FaMK63azt0vTIYrlzjNqFArJfun7iOnLx2umjEv6tc+xubXSJgf/c7WsLzgaHyCUbBpfhIC7i+9Edc1XtFsBi2Ivl9c/HgP22CNgZAZsjAItQkXJkZmQ0Io1E3H6fz63VaGQEjgcwsyUWZFxuk1sKs1SZDJrVbaLdbtNWN1jrBlY3ULiB28QEYxILiMV8WlT/xzUyhYlSuX2M3x84i0EFQauxGpL/DFM2jFmfQdaLU5EiUEvg5z/Dmog6STxWqO6Pxu0t+A2/3E3dPHeSGVdGO84frAj242+KdAC8JF1/8g9F/oPTLDgDFCJTz4FBlmjBiZtAIVDA4f15q8oF4cFGyzk3TM09GOqVIJy5lXY4rHc5wHUOMMUB4HsedgCHFXVCRjVAY9I5EOOBp2GQo5VMndCg6UlsYn74oo4HqJ0XfloffmZH480ZwF89Ip/lPqInty3WACXxi9q5AEjfSqoUcu+D5aUwwszCiMrpwIC5uFwGPDIga8/ncploJOK1OxzeNo/bVSx4vYUCm0nRmUzKmoFRC8ikdFptKhqx4w6HETDOoiyTY/L5tgLmDWh1KVZlFMYR4IvGjXHVyGpMLHCdOMZVlaQrTYPKR+og8jpOD2ZKr6HJZ6GFQSLATW0Wvar0Wovaq0R3k88HqIHMpUrVxB/XDgzLNEfv/Z+blg0ao7a+aUvve4GUDE6/TQne/fRYcvOkEwO0ginb9yD9zYR8weKd/Ec3rlnQN9fWnyn88YcX904NgK/u53dMPkDEPaKJeSu0ceHUh9LfE7diQ9ivyzdcpgJrVWChCpR7elhDF20w0h2dXYauLgPX2sq6vPBB88Knz+vd6wIuAymX46rBIXS+hpT00JBySJFUblTuUBLKsgEYsKFyl4zdEdsT2x8jNsTASGx5DO+MAV3MHUvGiJg3wCXInikZXWtbxkXbdTgJ0y2F0qBCSUEmc1g4iNSbHCfQh9dePiHWffMwcuoVjps8n4gSrMmpqj4jJF/SBthAnEkWYX7mTD0ArnaX/pVYWMDP1D8xSn//bafPyCn5r7fvvLp485bLHYmrCwt6Wrhcv2ujzaRUBCIk7bv267kQa9tsMWnVmW0b0h0TL+ro0Mi21bOIXRNXjoa9ajJUAt94ve+rVyZXPPBGz+qgfSjXvRpsmQuPEtOmdJg/dXqy8fn8ZSNmWmZ78oGHj01clDUZV9zxI+AW3p4CP1Tdx5+Vtx+kwV00eEwN7lGDgf/rbqqGwJBig3K7EqeVoGlHu2IjMfz03UO7Vt3ApvyksXlj3JGmjYM7V/m/bp04SPn/2+bx36vt3mf/p937/IPlEWH3iIH/4+4BjIZ+7rCA/3yrfGmxUMiW2lMd7en2dJrlsjSXHcwuyuK5LAhnQZbiytxMbi8n4cLBQP+UvlCor4+NhuloNBwNN+L9iBPYqvH+fph8h2FQ3w+Gu7MFplgstUfjmb6ObpJLh8IouNeK0T0anYY7VCW0adw+kDwtoId7c7118kyIFQb9XKVONN+gvvmXgn9hPKv+CXEG7U11lkaoiEsPu760oPOKyXnAD9DWZLdewDW25hS8lvqsEsw77Vq29RHu7tW8kX9v5avNKYHhl/jYTJh82J848Mgx/BZxe/if47tGwz6BEGd28/4OoDr6g3y/UJcbwA6XL3xECe5WAmxgoKu9vZq93gjvzSYSLBfT16F0KsVyGYM+mzFmjEY2wtIwjV3LbmNxI+tncQkL2Ijf7i5HQIRNMek0l4GZbXu2DSW2jNGsw3YO7B04MHB4QDLQ1SOmtmPc0YrIC9O0a7W6emXSq1XnIjpaOSPNrVTOSHQJ8h/s2RmURE0ZL/mlr6CMt0pEFJ8x5cpfNm2Vqvf46cREOymLSukPyE2//puY+NbYiPbzH59/uHmL9L/Cf3E6PRE/r5W2y505tUvMf+0w//0U7kkeu6u8UK9SoSvB2GmGsQ8xgNlo32/H7QVRICMA8/tUMMiGInQocmcELIqAXKQ/gpMRSyQcISIhxpNJg9YU0sBoSabIUFApIUt2nQXNyguFUtHR1W5JY+h2EvfT0UnWFhtAxBdET/+Q+4n41PrB2UKq/55x1xexPhF0YWTC9DPb5DBrPSBx7Ison2Ac+a1Tf5WshnmYG3ulTF1nA14pgNGkHaFfCAIVTZN2G2232+R2YLe9KAX3SYHUarOyRiltNEoRw6LHRti8Fpi5qdRqUiZDf4Y1GuB3DUatpmyYacANdhdDAMZtvAbGcaiaatAypIpRK21SNAFxOFNL4Cq1oqqA9G2cWhEoWCeiqKDUx1ovUE+CBxLifG2mlt+1ADRJK6Z5ktWyDeGf+vnN35CvlPFvyfyGPuY77kxKDkZBeKOyIocZH3nthAU/NfGo0zFitZKOVfjtPiuwThwH1/mZfpkVq/PJo1yW+LDaL/y7dDWxW8BqvF6+PJgCshRYaAUFy6AFj1mAzQLkFmDQy6TQZFKWbaPhD7bcNrNtb9uBtifapG1tnBVpRS9TA526Sz2CCg1WGwzz7W4b2Gj7gQ23Fbmij20pBaMwNQZSWUlvU+v1ahthlpaisrZcyWU0lxxKlAofF7gUBZQeJRb3qbfHq2Q8m7njiKESQaer4H2YIDelPg0UFyD9WVZEuoogvOrkaB5a1qcDYj8TYWIzUuEYEzX4kXR1wfYes2YVl09YV1llXx+ypN+811Hhr3okc+ehFeeBS4E2Ndyyn/8zufTLF6/0BLquaCd2vf8N/gBwuubyD7st5xGnRqzBl/6My6bPvvckqEiJl2zWc/iJnx7qiXPHqv1Z6Vp47/VYAptWZmNxIFdb1Xgk5JH5fHZDkcLQ8AqBJe1FZQA+eWTE45LHJDK5QFWE1s91TRwTLSJyFoxlagrRaCTO79NTqINhEUZtEJilurZQK4X8ozjcKF278+afvl56+CD/9Dvg/pO3XvOzztkH+R/v22h1ta26Wv6thW86L//yyhE8/9E3Dr/+OugA5GPfX7dyYH5pxufP/aI9xj0yvQdcdsEd/O/v+eB5TODc4mBch7DTSXiOythz5bW5EqBLgRJM3YA658zFc4StmOoAHR00AmlgxU0pkErFQuFwDN49qalcgCky7Za0ZuNsTBqDR4120zBL1mowGtDZQomJk7EwIyA1yq0liUlFaxkpvIg1qu9Mje47U7+EjYLfkUZiPAmZK2DPxQ8aHE7SKt9DFYwPIzE03UGhD6quzkuGUChgFqm2BDigOAhktkijbz/On+o2+fVFNa/S5IxOrcXcfe+K7f/z9OdTjILXe18ZNWV8fXtXb+f/7vW3/XbfBefxu/dtXj9YxEf4Xz1yk/OXQzR8yiU+HzwbRu/0D8jO2Q8DzxO32f7c64MeEH5dabnsT8rBJRcOlKdYTr7Evvwt8DD7xssvT7nYiupTvzj1If436Be92OZy9zQXiLnAYhUKsPMAeFRuQumVkyQKoL1K2utVemE6BJR+ywE90GNemUNnAiaVTlkNk1VY/fUYq4whAFFljGrkNKKPM1hqncnmjAWvo/W5BrFDHv/bQ4aAPqPgf9h+5wsIgJF0BYNGF66QM9y0CpOFmcbaKvwC5/jVy9u2IHxGEie7z/nD8FvV9RHr4FnzYxeV+1QetDILCMPVET6Vl1D65TsQChIt0K+k/X6lX1hgEC7w93pcj/nxf3+JlcYam8P6s68wZyTW8R9/4SKDbVkLe7d0+PMDZ19m6uLz+67CzxPnfX7B9wt7mcIuLk+1JYAyAR61P2//LzsRbQF320HS3kJYU9XyScpKp1LWlNuatOJWLvSAB8z07PXg0KPIYgG7S4XqKBpTLSzIjIlrFRfbXDwRBAvFPh8hI78gAvii3f17gTjz7X91xvqz7/VJ1zu+ya/+HOAGN51135/hhwTckgc7r1wi7efZ8bwGWC0WA6ZDI6A2jdZB2HU6ljLQlKFgADTMBcsUoBwKidtusDBWq81O6igt1oiIxgRujnrV1VLgOJGoPtnsVUXIEQw2/aAR7JyBM5q+lDr0R2CswYvEfa+ji1b/LjYxVzK9uuXQhd+7vA2u6e8wDkRrKmDXlGdelwFbMsCsDWlxFIRjMhmXYSwWjTZLZCiKDbF0iB1kF8FgnAixORYnWQuLs+XQphAeyiokbZlqPE5SxlLI4a9v9GlrrS9WLLbWe+SnY6zggr8g/pscX5/FErpK+Sxjwj+yOhxXf6F9QvzXfqOZfBa6V563BledZjPEekvsgDYzYamyBZNK1Voti+jVKUqnJhSUgdRpBcBZ5gQa6a2ioWoxbYNRRsjgDOipJHbMYDM+s87CtkedpevHb9wObhnqHCSolmkLCwZmaftx3gI+BC/6okLsPpcfwp+B//9mrL3s1SgUEjMM3nEJjUskHryM78UP4BJcJSHNRhLg8LQdQUWhI8j2wl9FD0RKVQXw18Lo2mhpxmOi8X38+J+AY4DrWjWP69WFR2cPgST48OS5xP6TrR1rFvY57H1R36mZIu7pELTFQcHXs9iL5QvvVAETESTw/8TBMzi4Br8DfxAnLsEBrlAqWAlOSyR4CfpCjcRXxOT7JYckL0uIlARIEgxMxinEahMOaUIaDWu20WbbGpiSGw2HzcCMK1WlcJgKlWxOxiUzGxkNhYQ2FHpk6N9wtSaGMDNV62RMJhyvlyCPilot9YBY9DTw4J0dJlknMJHWIZLEwb/McDmsbfy3rojP1q9T8Bb5VI/F8qh2JQke3ze0hT+5VeI4P7y6o4h/5z85/jfrbWbcCp7nf1Nw5HGr1WefjvemnFnSyiTWXQX426f01m0puVOwZQz7Y3nfc17wXx6wzw12keBiEmz07vfiS7xgrwx4ZRIZ6/HSHo/3JQ8gvu4B+z3gAg9Y6gG4zjMCPa6vKMeA5Ady8JIcfl8O9ssBDmN1edyG2UeFyWo7E3S7mBATClVb7dCR0bRWg15hCWC8No/MXQoGQ4ydoS2MTRYJlRBrjHISa0xSENCrBTxNxLI1vDh6uaDRl1fQ/46jYV8OfYQ+bWxA7emuMh8IQ3/efCcOjS9GOyJziQKgqBpViSV3aouB2JLf7P7Gjm/zc8iejEv7VRtFdcnA/0p7nCnncBxs4/+0I3yuXVK5DSYmuNm2nv+NZ/ND09usUmeWw3sX2GxWK9DZVvG/Ac9PfGstf7ugpQxOPVHlGBvGbipP6+roKRYoRBk2PJkyjJqhLOh6QE9PKui2mi0tLelUR1e+X6umZaV+gA31ky1symJ2lPysLl9KmdFUaOboeNeYSEbVdQRG0jVyMICmhE6IxMcwDqRea2IHE34TakOdlQisVmuoeccGUvrfowFbNuDqSdV8ZU5DLp0x+PqMlO9fJwBjRt8K1RynQV9OhN8+F6gf+gIGMMA/x/dL1NL1MAPpK4vjgHo9i0hXQtFoyG12CpiJaBwL2b3Vub+JIxn409GasmpTrHDkDGwVSShBPTIw0TJTLTQQYVYSda35vaZzz8z7//v6h0K+VMVFUC5Tq92U+l3uoX2PPds0obf15MTL/Lf5d265IOm0z3I61Wpjsjf3HeIbx6++pGktOeyGctE4Qi+ncZo2C4uKJ1JpjuUQm7jZDJ8IjqU5+DmbTLWAlhY24PCyaKFcK5YyoGlQhSnBukMls01Y8dEMalg3r1roSDffr8lN6+pvOYs9ZHUJ5zOMUp0GPcMwtHmP9/YpC2/8oWgdXC9ah9rjv+mVs1lo5vQtYxsfm2yiri34Z8hIwr36MbxXQXivUthl5RnY+yw4xoJD7Mssfit7P4tvZHew+DIWdCERRG8gwCrUtEKhtniMKSNuNKrV3QqgcMOgWa0reRkSS1JJT5JIBsIlhUxkGDhSEX8GYt++MtYYwqtm5WMiIqReQBIulLnp7eNQP2pyxIGbxcDhreGl0whimkML6PTSYiIQ7h69/HYC9xzsbq4z8RNi1LAZABCdmL/OFszNy0YzrDl4084FF0y8+S5TvSQYzv+wem5YLINtKneEDXnDVAOR1wJXKiicHtMOmHfSNgO6G8EwHQyH44EgOi/hGGYI0EG9zxanW7gSjTS/j0yITOsC1bqIJMpkajDsTFX7SBg5EWmCTj8hODSEwBzUxPJWvS+IWFCYn2s+HktXxYlOXKZ2XPNSYfbM6Vcmgwrx4pyUe/1Pz152+v259f7VV1nMrbG9c3q39HWrAsLt+fSY/LKZ6Gx8CPPFkuRLmAO7q7zgBtVdKnyRaq1qm4qAiVVBBayrLBdbrrEQsy1AYqEtfYgKj5JKJIRKq6MIGPpQSpqilDLKTOGUUuNVA0xNqXG1WqEEdspotcikhBZesKdUYqp1YuLNsa7McUH2dUyYbqiPA1CNd6vasK5xK9OIO6aO95+EYMVL9vtrfOe7/Fd9jWL0hpYO/7Xf2iOxtS+a+EBgOQfURXhfm92j9S8wfwzXfBzeB8QPH8CuL09xYQzF4Azj1N+qAstVG1U7VESnaoYK16ncqqSKQOXZJLYD24OoE3wBnJD4JX4/67TTTqfdaff5Ay4nLriQgEyHaq+W6qXomhBKNmeMHwnvcq0jX3MbqCf/ReXWGu87Ins/dTYE3o9GXqhzvu+66ORtpyPtVgI9vqvK916dZZCkBBxJB/ZpedXUOHjBBB41gWyLMQ0wjFPDNdOmVNqYJnB4+DiJhDWmaWM6vdG4x3jKSGBGYOyKRaMBNteaiOfz8TgbYGiXG9qCCewLgADj9Xj2MoDh0jK81Z3K+BJohMjjdrcHokwsxsbJfHvGpsZUlMoDLSwhjVrGZBNScRHVLDbkqrNDE4cFPmY0Gi1yOU0ip20KNKs6BpUK1wg/BVrmSZxstUlq0DxOVCdlq3Xo6pNFNWoJ+IblCam/VlOTpCxXtllhehYq+HZ/rS0YsaWvKXx5a9uQrfUS85Zwra9z6ae0ecnEZv6Vn7dqSbmqAiaGX52jsak986yfO935zPxHD3c9NKuQXvjC8E3neL1CiXuZLwo4BX/Z8AtpSiGViz0DtGe3C/Hp2nLJBGNNDzC5gcwN7A6HSy5RqZ0um1UN/6XMRY8r5cJdLj9VlCDaRquzZFPLS0qZoYSJmA9OKKyimHxcLIQJhGgZBBxHP2qsG9La5KpXjANFY4nkvl4h4gH3PXnOuqs2HeI/soNr3RfMHPzSE+sWZNzgWjv/0Qvfe9E5NPPer9+xc/qyC/q/c+iOZ95/9tiqzAXL1j3zx/tvR2tqF+vRWAt2XXnePAL4UvCLqeXRjVG8Mzojiuui7mgySkSjDpuN1ShoRMhrMGg0KUVZgSvCgYTJuN0ARgzLDRsNRKcB6AxuQ9JAGDSUzUQ6XCIF/1ijLS/kwdVHKjPpjYJhsjAcQ5F4Y4heRLdV20d4bfFNyBfi1Qe+Ob59eG48EtG5/bM9N9/ZPYO7cujI/bdNt56f6RsoDb6Kf8Kf+iv/h1L3ZSvvuOTSFtq31fTzud3de/i75yz67KP3Vu4Y6o94qnNZxByhvpEsW0ARc5rMRUInlxImwkx6GAxTAaHlkByH9wIGJUfGqAnu+NHxdCooxY0SgSe0CQCQz1TDVfiXJubwT60ieH5+Xzbvil1QGrzu0wCh09uYbr21YxHQg4N/3R69IpLt96d7dzy8eOiGt2bHdr74/khFgvhiTn0ohWEnFsZGy5k8AyJKYDOo5Q6nwsk4WaWCViqUDCCKmN/lLpKMi3Q7lE4yDP/CgDHJFWgHDmeQ9Ig4LgGSJybG4F+bo06InMf6DGeFixH6e1IxWAZiEmi21JdEgYwRZPBapd7KP+JQ6SX8lbGhP3EuCTk12+qO4zMineAJRFA6lbJ1LZk2sOFG7tyJ9/CXfn9zpDuiMDiz/YFsH3Dj2MQ9+Ln8J3+8v3+ORIyP/gTvVoe0A2vDest+GPpSITzkcZrtRZNWgUkVRadTQRI53Bc104zJZEZrSo7Ds9Q1JnDOITYQYUnvHamMnQYetBjFPTBJhVSAkJHNSxM3y1CNgCQd/dka2YdeJPrgjyKiD5N83e5YvCBXD2bbZo54V4vcIIVZkm+1zqgSfPC7GvwefwSO3Z/0dwZ8ca3Rkx2Y17b0y+33AxpRgswQfAmJYcT1Ahbhvid9Hg/qfI1ICVrqcUmJUDDogy7F43JVp5eRWo/JCP8EgWr1JMnqjbTeaNRq9L4gQ2BMyOVgPEb4ypusjF2mr3bI6pmq3lKoQw5Oo8HNJNE9bL6JmRb0qZxipeIohZB7kk20Mw2ogQ/ZtuqMiOszLYp2voNebpfzEnKpT0VPHabtplYSvE9uUxdvmzONBBpivYxTzuG/8na/tBvmnxlqyh9A/zyXVWm1zjfl+b+/fmE6r0A1dEzK9xPToX3i2APl0KVWMN8KDuqAQrdWd6OOwMJhlRo+Za6nreB2K+izAqtOK8A02i1W2gIzecbVYqY9MGBGkGOtSfeURaZVu6xPqZWbWTDKglksKLMgzQKMpVgPS7D+EgqkJ46IsbIgAAh/EskMEWPyWJ0gHLUQEb8Zl6np8oBmjEGTHiDwipJtk6IKol1vcc3sG5jG5UP8grq0Hr554nnslPDxtknxBT8RjGQZW2tp1aJbaqJ7EzPhL/zKXxnq8TQmPXWpwClth6/Td8q6uwigdmspXOeQA6PBiEyzTpQM9NutOpvbhttgaP2yDnxDB4j7dADX6ZK6jbodOonuDwbwpuFnBvwVAzhgeMKA32YAmww7DfgKAxA6smkDwAyUwQOdvE6rlqDQzcMQjNsAnqLUSpuxRj59eKLw5nuVMQoNx9WZ4CrvVpajAkidibqmSoh4KIRcHwkSVrN5GQtPXzjvr1tUYOmCJkxMPL/gq1fOYX37r3lbO9Da+3zdjOB/Z865ePPDSKjwrdZYfvvtposdG+pme6D3DuRrZiPtLGgrHzav3FJyIlAKmhf0gBTAgbkoC9gdOq3P40WjgE6tzqjUAUwHd9OJVnbiSAUeDQGFkkTaq2OZ1wTKjHEYMYkL+GejfWglEtkZI3y9w80jfOs3sMHp/2hcb/gcoIEv1kF+SFhLAL7gu8pT2+wgZwa4C1Hw+60alVypDJqtRSwAUzJZKuDz+6OYHuiDibAT1/nd/qSfQCJLLnOCDieUKo1cpwMutMyxgvBYnEAEISLKKzMm0IgLtRm4cXC54xyHbIAI2xGWffLazRZSSKdEDqZJq3eIOZUQwtXsoH6Elqbkxtv+67ObL793TVAyyQ7fG73lsZZo7qmGPU7ekIsy8cSiV5dcsGD5NQ2LfP7i/GtbGBHjINRmbxHmrJeVW/MSgCjFnU5lpwrU8wrkTIV2hUGjpgxSmtaEXaUkVhsTr8kzHK2yiDd7zwoaDx8XIEdAIMcW7vkkBvF6BAO/U0WjVt8ZYje+rPzO2pk2PdXXxCI+Z9Gs9FSH8o5eu9rkdluXJVspU3uqPH/Tvm9K6P0PbrpXw388326rk4n3dcy/fHcm8UbC5IzkYqVk+4zOEHcY+c9VcO0vCWtfXE4NhGDgQhqL0WjI5XbbHA42EKIDoZDXU4aZQshmsXglmlILFvAyaMB30rLRGZ9Mng6v7oRInX4WdphqfDCphCxKwooMMS81eGEQCU5mTiR6uTg6P+SxWeas2FGjhpF8p4kRBlHhzO/oU/OVDlN1oB5YNfduEnlh0F6/c+rnRFrgh7uw3H2pDKRTqQRWxS/Cow/TpwRLJxLsPQmQGEVVFpuiuDwIgjbGYGNl0WjK7C5pVYkULgE4kvWcvO8nxqj3RJ70ukh1LYUUEBIiNgBpBP9TViCxoE6ka+s9KzdQzSzSYbRU/mO01LMTBCGrgK8KVhHO/GH4bn4PxopebGY51mYfsONDFIAJpVbnJxUK1mylzVar2Wp26hWkGgNSJwmduB4+fdCjdTVj66obbqVeE1noBEwdmmhQVUe6LbhXFMMy1iFNxBtedbm3wn82erkLl774xiHb1/jvfnXlecB0S/v9e757x8LpeK/2nN5+/uv8tPW9D/1Zy//HzLl3dAyCPx3fsOrcRduM4iyDoMkoPR8zQK+WgutIR/yg4ANFL7B5QciWs+FZC/QyIKhDG+kwTsc4x3RFSyTiNrXqCHerVFGj2RC0sQV550qDjxQ+gyJxWa3u5QJBSphlq9PgGg1kE+hF+jL//eN3nuDHLshcd/Wxd364/aeX8S8/tXvj3mX5GLdiw/Q7Vy97ZXRK3+jolCnLiQf+OMFvnffZlgt+84ufXH399p8SQHLFA/yeH99yXs+MQURBqrx2yvLRvimjowKnd61/ZIU7FsW2lgdsRR02Ak+gr4hL2ICLCTLBIKuhYOJF0UYj1U/Np86liDCVR8UexV7NAQ2uwQMllyvIlCgjY5IFSxolIxfvcLUnhEjtRXDLJO07pGnMjb8t8nNJJdW+w+SuD1kjrSeyfsLs53LEQf5RoH7wvFd5RrHAqTV+xbaWBE/uGbyc780GVm/qH5r23Ys5cPkt+H+/ynpe+mpHyBqle/D4fHtWYrVGR7M9BM4/hJfK/JFb+Qvwm1Hf568w77pS4EzgsHOeJnHgMz536mdPqzQ989AH5ZRKg88zlqFXyzo86KvoZ3yeQ6FmSUUgXPIwTHLEst+CW56iyORTxOmkCmNvc2MsC/PLEyx7THDXWJU2RPRMVV6cuqJfhhPcWgOnDFd/mYS/6JONg7MAluy7ZvuDB55esXjODQsHF+H4Y8bZxpJc3mWcalkwvKy7dejJm+7G1/6WXxtPLzg+Vz7E3bF69NEPVramgomRFepAWB1KzUrZzKPrhTyAO/U36V7Jt7Ey9qXyvCIHWA44OSA1gUAwGIGZT0Gj0Wm1kViMZdw0wwjIFreHKTN7mQPME4yU6bEUN6ZAyh1x+OBZ0fr9DmMpq+og8lmScZRi8SpY+whiURQoV8bHRQLF0+HanAjXFkvttbKfuV4e9vsI8t9Ab9co7faAOd0zdUaJJntub+GseG6zUtnAc+f22dyKaKZ/WynVKunorkyxMSFNnP/dx2fgu6OWWB3f7XPd3DXfG6y++ZIxeJ8yQF6+604juNsAMikOuDkA3RiaTBQBYqTekGhJChixJE1RyTVJ0J+cn8STGrc6iWqnVGswFQD6gDeABwJeq81mCoXDtDHOxkwmuBleF+31utZ4Qb93vhf3OuyuJIcQZZmQwVhKdMVH4ng8romFGW+ACclgeobEU8WoQm2Dd/PtcXHivdFJrByZOEK9XU/SKqcpG4DmqakKkj5A8LTTacf0jWephlurU383v8jes7R4SYHV1VsddxyTT/Uzpq/pzyV5u7LfYzXP4F+YTp0j493yKfCzr+lWk+BXij6v3TwMpg5pz0OIN79zaOKlkrlV6PEOAxX/l7wdfeK3T8N7svYsaUWguFPYqZQrK0DhMIK/r84DHoQR7KXlHgsbCvj9Lv0OhNYz6IJatZp1hWiXK4Qgkq6gq9WFy1xmF+5yhrQ6Z8kQSpRoncvPBAJqxbtEUE1iddBj18R7h4V+eCbTjHhEVO1czU4CaLwZ4gjfN9Qvwr1iYFMCdbIQUPMQDfbu8o/C0Vs1//El/iftM+YOrD9/rMoZwtsqw9kOnJi/tc7dzd90cnzv8iL/wbTc2hJHSEXukM+P+ML988V49Zf8EPEX4jYYw/yt7MnbgDNlTyQTVR5GhzOZsqeSrjSaHdOoVCilW5+y08o0/LJKmVbuw8Gl+PU4jgaR0ko6nVYuTIOpaZBWKDOh4F7XYdebiIfFRNsNRqNGM9MOymh8CdizKWBPmbC0LNQSBEhGBg+6vIkYaWIMjFF5OlpjfLwZSy6CyTfX5DgySF0G/lo/mDBdFrp0b18vt7ISERMg6mpSV16PdPiOXI9QG9fLEVkz1jzbpajK6DWmAIna2EiNWNEN8kbiL/wRU1DfquAfawcS/geMXr5Fxa9VDiQCXA8b7whQSsqfkmqD05Z1ZYZClI3bsIrY9fl/DdjiOjJYJHbyH9s9Ok2LPBTSmw2hTCQK6K9YdLMVZsvNg+nZ3s0frAQLqrmEVsivLy7328FG6Lphaqi70wQMJhMrU9AymUKjVitWK0BO0a+YryAsirACVxC4TuaWbYSxhUHHIH0ymclakhEMBqAXGDsDfNr0QIMKJzKIcvCABk+7q7KaYhEMtbXnTEhIdEUfQQMYPyP7PHbTPUzXH2/97DN0D/G+lL0A317gdwxMjK8yB9/ABM7zIelz8N61Yj3Y7nK7sxvkiyBEAZICOWda6MCZLRY94+pJptKoB+dM08502mZ19rWLpH7pLNZWSibITkSlonL5VE4bozczlsZAaDOt37u1FOJ0mpqM0JiDB6LWaDqTpqZxCs4i6HkWar/nap26hSP8/7hkiqtUE79TrgpRvmtP40NPlL9088PPnvxdnRX9NGYa3RoH6x5UBYO6aZ6LwHcnkaPf9eMdl06sbSJIb+SbBeyT8opZEtAnAUFJqwRPxzCYgVOBVKAcOBCQBgJ2+UYSLCNBkhyBmTIp1XbpQIsO6HRuHa7TqUxmm522I+UIlVSlYmk7TdvtVoue6qSBjnbTSZqgZTbUzkmZVbQ+pRhFArl6qdPu3O885MRvdYKks8u50bnDKUk6k059qJTH9IyW0aGosMG0Bw+bKJ8C77EADkdKqzX66jM6N1XKiNov41WyDSH3FcipyUb+K3Zu/rUc2LPDst3enAfbLzJfNPCv5MKbhpfWk+Glw59/YTbcnA8XsJfKAygZdm5wgOUOMMMBko4uB+5w2Hw6P/D73dFYoiXS4mLsNrfN7WYjLXQk0pIuGo0tLXE2GECwG4lEY7O0JOxoC7xMzB2JBR+IfTOGb4rtjO2NES2xllhQU8phQcbH+CfbXJhq+X/UvQl8VNXZP36Wu8w+d/Z9y8wkk0ySSWYmmazkBkISIIGA7BBBRVChClZlsSpS91pF615fQa1YW60LyuJS07eU2pYgWkuXlyDtq9a3bbr4Wuyr5OZ/zrkzySSA9X3f/+/3+fwImZk7uffce8551nOe5/vQUh4MfZmx/WEWOTQxG79o2Av7lERTDalZIWfxucWMups2VpaQzsE/8b1nbnRd5Rv3v31XO78S+Sc++Gc9y8ec8OU964u8cLX28zyB5uLKYBZYDJvkZfV90NO+uR3dL8OKNNSkaYUPncfrQfUY3gyhF0IthPt64Hd64Dd74G09sGdxNNfa0pJ7HsLtcCdE50M4H0IZwu+3wzntO9qfbcf6dgjbZ7ZTFXgOXdUEcGbnlOkd0+S2zs62tmQuas/F4nX1uag258ltzuHcdjqz8zQ7DNAAdliftSLr0nlNVVPbdwNZyLUEWluntIHZzXUZcWbnjPB8KtBM8fIw3O0Pm/lmJ/F5ifZ7h9lnklqfWBVvTCEyzqHpAAeH+g+wpIgzlA4rpAPna86O1bsZqzJdiMMb+8fq8eUjmMbhyceDJ8+GdDqGw8CPJxHjYvEo6Ebe2BLyt1h8Bs30bLph4ZzzLzhv7lxLwGGa2noaBGoBSLblDtj63n3B5SGPU/f1MTxUWuEv9p0HgxZbMuCrm9OZWdHePK2pUauJT8ZEzSPLKu6fr1b+da3dZ0Bfnogxq3QKJwjdzAALwcfypvrZsKIZaprdzajRDR0aWCrCmQsr5c7p02UK1sRSvOm+a6Sru6p6SptcKYdDwRndkUh3d1KutMtypVuGWhnKlcR9uqsSVlb2OZsAFBb3NdWXlSKf1xuDMwL+GYI8PdDZ2dUNepqntIjz6NQbqtM05buyfELKN5n38TmnQApkqgfTh9XkmINptZr46Tngk0Hq6Dpp/xgmQBGi2BfMBz87xO34xE+Y7RP/JFd8sHL92eBvx+deOVo05Wdfk75PuebMiLhjs393MSourXlVPrpR0DM7pAV0gflEYkzRlLnLUHkpfMgLb4Lwm93f7Ua3dsPu+Sqq88cQFiTDFUQmtMKnW+FlrTta0fJWCFu7WqlQWK0KhWldMNYFu6YamupNEqqn6vVO86iZM5stUzPtcltddurUbJYBQzOUaPfmSuiuhFpCLbJ7u3unG7vds+uBZuHsppIprbtBnaBiQWfBTIoZ3UeJxeYNum36rqnTTWYL19AEdxtYSO7IkeN054MJigmUU5AWBwfHy8+fTVhQ6W9VCyvnyeosoqOALj1542RiRMWZqaWwp3I2aaGftNfydH3jwoDuc8TEi2wH5qoj3w0tC3k8xm8UC4uiTRl/u8N7NiqhGzVw6BLlIKEmCV02kWYQSBHCeYH7BqgCbWCXPO/+HEzXZKsbpXoDzJqgSy1yW8UiVkP5iFWpXddYHzdnQ1mUzZZEG3KxaGO0sTHp9RPTyh8MBPx+LwRJoblMDPpzNJRIVxKNCY0tzV6HTl1BGUzTuKnhA0co7MeEdbQC1kd/JkNm9mhxbdt8AOuZS9lG8qm0heCiTCFEFeaLUuRUlJBIup57YULQ6nnLbh3Z310S995XCDo6Ji9Ww1OVP9+wMer1fPV5KQB/XDdzcrTq1t7uUEl9yxLE5YOR/E595JQib6chqs3pkXsavOFGtSYSfzfhyylEIr8q97qbYU6COTOsq9eCEAP8LkvMaGtobGKxq0320tKmJha7Wtou5+qn1k+dmqxK2auqUrU1NalUVVNDK/UZWkFtqk2mw2trIPpZmDF1elXCW6EvjRQDXDKYvME0YRUy4MR/YPtOpw05GfCiYFipGHcljxeez6j4QtGxbflvxycj71mMA7Xwd58xcpYzq7GhZQ/tunM8EO5VkcUDjmgGnpQCFTMaSs8eUhvSqvGiDz+5hcxLID8v3qPbrhp5YuRVMh+t1dWM7stG3+MrCN23kTl5X7Zpm6C2EZZVwwY/1FpoLQCZLptqnVMX0A/yYq0TLZBdYfoFfUULnnVB16yqysryig5bU53bn/AjrR/623KX5VAul6pOVtRU1NQkI1F7JBKNx2LRaMTMhbgUhznOYWxuEcsrktXxKJu/pODvCE611WUcU7u9NZkIg516h0g8ie0Zsl2EtpHBA8RYYkvx/WeeQioCKURYRs1OSCYHk0m19ED/WDrM2coPTJqwMUydMxUk4CvOUJDgwJzfrr1zcvBibpP+i5UnePjh4vn6MpuqpYnyybUKWIy0oCW8tAYo8hXuHnje+bELzo+fX0gpv4h4FKWlHV7IcUlvgMijQGNgRgAFvA69xXtxd5iosK5ZnYvnLFjQX1V5bn91f3V1sqPT3tHRObOzuxPWd0Kx09WJOjtas01yR18H6giEMxfAC8Xzzhf7z12aqOykE+aZ132usLS5F3S0Nae9rmZOrE6bG8zxUqqujh9gaoqF/A23DRweGaCbum0ZhhZQhBNgmST01Khrui0mHVPPKSA/WBvdqcyELHd1vxBPqD14JowHFdYhCTFi7uIZ4tijOWd9zhqZDAEn0gxjDIilLGjdO3oX3vCWXDMlXpJaHNQHWms93t9Kke4bl7bOG33Gt/ayK+f3zJ4Y+26vPfS1SE9HfBAmx/DhVk/Zv3pn6zXQu69hBna39I38eXTLK65QI3EPZ0T8OtG2ZeEC9Ps6W/D1bV9Rfonm95fVK2llz/Zv5Fnba6KsnX0dh66EFR3w6nH0uI2f+ZVz4DOzWVwh0WePE/poBffJi6trMpWNUp0J1tPq65KudaIea9M1mjMwkymJR6N5wIJIOBy4JQA3B6A7APkADBBNJjTnxEA4EImUREE8Ma7E8mt4RwrQVcVReJQbJ+mvz8u/iIwDQVBDAuY1VV12csIF9/hpumsv1V0jKiiR8iDRVG/WzaxeePYsi4uJ3prB9BY+XwUl+qwx5ws3pX2L+otzK2hc7TyuloxlJciBT+VZF1dBfZWvCmncbjfaheH9GJbieoyI24k1EGqWEY/QehCehOhFCHdBeDeEqIP4m+iPVfAnVXBH1bNVaFYVhFW5KmpYzlVjaKgL+boVWxtz6YramlRlMp1OJpPxEns8XlKeSMQ3x+GaOHTHoZYC+cUTgXIiOEEuXRcww92eAHEpSwL66qrdlTTSgmU5HBuW3hk5qDqWmdQYSgSZnvRpiFJETB69edwUZOlEbok4n4TDVvwT77G0AJw+AU9q3Pbjak9zDtf9vtVpaW2ZgCMFm458O3BewGfUnskDfF0XnQQg9fPzlb0XeEN61X6bO/oe9wDfA0pBL3hZXrdIXiOjxfxFPJpa1j2FuO+Nja11qcqq1mRMzsodMpbLQYVUgSqSPhBxuTnJanWaNLzg5GKerKfDgz0IYAkjzCWTrTJuq6qoC9TX52a1cU4PdvEYuyq0poDZLMVcmAw3C4SkEG4WV+NxdiTRjzD1zlB/erBfGhpKHz3M1rOH0seHBqUzfqtmERDjAEYLG/t1OZUzYKGsYAEy8Yudxj2gXOavUP4tqItaHFrbH2yiHkHRn3mixIH4mlh59dv/5O/c736ofAs+qqzY/+2nAibsmZKt6Tovm4FfVqKPr/BX+gSjNZaST33yRc5S8/G+S+TSdjJPeuACDbIPAUgkktGj1+p0LofTUG91GjVaKNTTeImRYwNtA8eGaTwUiw86niZShJa0hAwBgkgLGr9V9Jnb/vVSw93Klpfml34drbuz8PlOvkdx1Cfv+wT+8dTjioV9+guAow/msXMzYKfc31ALNTpIEXSXah/SorRWQzc9Mhp7JqNZTKSjuEJzmeZODaZgunX3J2GCcKfVYbdaHWGv1+GgGFXpaq0RZOhifCIYE5PV1jxuLoPNTalQVHn0Furq5yOWC1k1/W5pAjoV4cz+MXDmSZi5eSlZ2F8eg+x3OQuwGGeAzY1G3IsTGM+K8dBacUHTmiVLrr0TI9+UM2PnJhNN9XNh4sZzLvH42xZk5zdnbr920bm/YsilKnYuGb9ONn5t4GF5MfGYtM4HnUhrp4tvBlFEUxx2Gx3DNpu9rc2mb4Nt79qgrT2by+UBwCpLSyORmqAcRMEpTQ4PaBMiseZsRY2Yawp6aGK7TSeNJ7Z/ztC5i4BuitJNioqf2mmBB7YJX8i++G+N4wmiYmc19mDuwrkL35o954sN56nge450eeP01hlVsXdWQRO0fJFhJapgFoqhXSyX7xeyqy4A7aaYCfHEC3VSjHBQVRWLRPbhQdmh4e0aDd+o2axBGp43ez2SR5LoX3wsmPdFG3zSBlfZ4EIy7hZv0Cxp9JHgPnxINtmcLhdpyiJJsoTIJT+Tg2CgCj5aBddXba1C51VBuaqvClXFyngJyQghcgpo6y8Cwutn+faDbGYsbEqKMYjUveVipKcCeiNb3let7LyNlcffEik6WqEMYBGqE9q1dEWfeaYoOUtnz66790eGFu6N2MPzI8tnzzT16kyCxu7gjWj/vdNcWQjcJkts5iMvoF3ljhh2R0fe+0p8zfyS1CiIGEyCFBatxePbBH4kmwqDC5qaaqur6eB5CsMKyaBKYbffby4rjUtSPM7+arPYbTbLatseG9LScS1L0nGt9ibpwBriJTZn8bB6wdamnU0DTfi8Jig39TWhptrsmYZUHdBB6qoWjedkgOMhltU/GUDrTONZKG0z7uaY4T8f3Efj/YsuvLSlQa+VoqWZmu5/MsrJ63u7+qZlDDazxlzZ/K2Tpw02Gt0NS+AHbC8+CdbsZclFJoOBDmQgFrHHYhEgCOTVb3NHIs5g2AItkkk2IRMdO22svKLCoMVJcv4hugPPEu7ISB3rZygAx4dUTNCxvMQx1Lfxnfe8c3AW9Lc2CD/IxuNZ+lu61T6t+2sXJP1ZSZQ8dmPJFlONqBV/ylvVv2dPKIn5N29r98UrrRaR0wXtW+HhOl0JdEUYTSVRjFtM7O675LKrPDDhgQfc0OlwSKDNB30+15P6H+tRp36hfrUe6z0G7DYa6SjETJLdJB2VPpBOSjghQY8EdRKUTB4jzcV3Sw6n0+Um3d9jkoyyERlVosnznnRk6IBlIutBCvMxEfCi4PHmfd0CuNcYu6GY3+ZwBXWWYHXOGrrrAr3TEBBeii1b31ASa+AsTWXeurKW7alr4R2V5oCWtySU733SWEL6PJ3wUZCbS/r8oFxf7+p0IdHlcpW58D/08Ne6/9ChW/xv+NHFfrjYD/fr4SY9DOj9WBfUiOL96EkWVUCHIBzUEW2gcwcheQajVudw64MUx0Wj0Uo6WYd0r5A+E3+G0sAAYRi155bGoQOk45QmNhRvbqtAJ/mdjw0bCtg1lCmKJXyB/oMTu1s8Etxc5fJ8j+E80uOusZGgfYeVrO/VYLMc2Oem204PVMLNlbChsrsSVbqrcLVTRXChXQxVO+3V1c4Pq2G1M+h1liT8bn814p1Gm+SX/chPe1g91sNjh9QAaIn28Pg4sHIRkIuKr4DzDux4bmHRQv7pMC7Be2PIJwkIG2vtnpBWa45feUVKXt8QiTf4rU6nQaPneWtA7frId2+W/HqsiQUNNpu3/bqa7w1/0hjpbC7z2CQjV8pGgdrdpSiJXVwnCINy8LZsfToMvxmGsXA2jKQwFMKhMO2+iRPsHCeEAHydg5yGfRWJxN0eTywY8Mfjfj/9Kmdj0YiulU5IFN19tl22gzZsMxklDobdsZBwXXBH8Nngm0FurP5Pmd9jc1LukHXxMskkGWQDMqgcMkgRdekLXSYiNEPLVOejoFjI7WTJyiKQj/YfTKcmgFhAFSByDD8BFuMnmIm9jbNJKLIYRpcm4vLWf/2ci3o2KAqXihvPN+u0pRjGUTuxq6u9v3u0xzXFKzYs5DpN0CS1PWHruKC6xIQjVXB51mw2mWDEWPoE1CiPth2DK6meuhp58S3cIuLTPCybN/EP8Pt4/BSEmyCkImHwBU6yk7fd1G8h7y85uQjweehI1qIBDJ/HcCeGd2G4FcMNGPbhlRjV4nbMHJswxpgzEf+F+jM4yiQML2GZeDwFCTNACI14MsSrHxrbQEyPMO9lhPgtw43ScDovXs7ojNiKnBG2bnaL8og7rpzyaPWGCsH2plnU4w+9lXcHdXpuZsjmw//1tDII1yvbn7xreVUaO3Plqa5ecy/sVpZtn+8uM1j0lhlOmlM3OgpL0F1kXDJgpax/A8NqUB4PRQO06y9G43o2KrIx/iJxlJ3J2kAwGKqlNKK3O60mjeSUncipdvIYrVzeRjtJYxb61ZSvX4wcpmU/hliRYrVK4JkKP491VS36QXrKoLaJaEF3Xbd67Zf63L6SmopQPOgwBmo4XsdP1Zr2O7UWwcC3zfd4SwyVoZIUh2cf3HHt9TF9qiRcXerNnhMKfvn9y5Cr3uepnHnb8+d8vSLudHht9lAyTXrdht5GN/BrrYLuEMX9g3PRW9xmdvxjdhxFf0M/osf6xey4lBy/wY6XsOML0TB6i19nFcRv0zVE+Cb+CO3g7wZG4JUNnA5sFvFmTreZeNRtI8dpGdLjA6oyrWNLMOTNiXZsWtwwe3bD4k3cvy7eNKu3oaF31qbT2jKShkhzRnGzMLEtdRQdJaz8HtqxaPPmRbQ1/NHmRYs2s9Yo3d9NdOl9DJN9nez/jgEe5OC9+CWMbsLwSgxXY7gR3Y+Q30lF64smE09BHgdlt6ixE50hanidV+cVrSVAkERZRGKBoAdZuMTgBPig4eNFMdxqxkW0kGehegWqVB0LMEH3wsbSbW0zH7jA4V47MylJfmLjm0WjzVbSHtYZYoHSTMeStdzD514wrV+j/AMuE6+fNW9ertxnsLgjLf5YqtQZvJL08S3Sxx+TPkbA3N06IFAB+KIkEaucme9uj50IR7fHeacd2jk75zaEgUtyy27kntibfppKUdyd8XCOccuvkD8RZVkTUyBR+T92uWNy2JlIV232B9Nu95r75zT1rPve/Ft4FPeHWiJuyegrv2xvNlYuKkQmafqnXfjqZRRrsg/s5+7hvkZo7gSYePw7FhNzK9jKLeMOAAF07MY8x++DkKhwbEeYgwIQ6KEJQTuCAPFIAJDDIDVwZCCVGYAeYsi5mez15D/U1sSjFFEpwy27XXlC2XEb/OHcrbj31G6uY/K9OIQRuxfP2XkOCxBAdi9esPMC4DEHBB4icq8Mvd0Z78XupIXcMmXqXKX1NngeJI1/9irXcWo3pnSJRE5Gl/K3Awyc+wHGh/eQm0CICYkPEtlBI96jlgy6dM0aToY9hN/u5oy4lfFfDRurjzkJ3cj49RQbq8eV5VA3+m3SnoO191K+vVRRc1C3Zg05rYfKvYTyITKOfo2cb90DIEbwanIurdM6SAQxL0ZyyFg70pO68vHH1djPnykz4fLRJ8j5bllfjhqJxYXJLegNYGpwaJDqtyiMwOWzlddgKTl5mXrdYfJxM3sur2x0EvVTTz5iiCZcyRODCm5Wnl26cbHyGDyX2gKLyEsnfpScLIJS2SIKAkfGnOgbXuQ1iGWAtQ1Si6aRCtzGlLqSg20RWwZ1Xtp+6Szl3y9tx48qb8LaUytgLZNR5Wh9vk37XtaW2g55irHr2bXqZWpc1kkwHx6EHxNZ5JH1TK7pN+uIaCODdRaxBg8WxBqMFYm1yW0xuSZsFoloK24rPkGswYMFsTa/SKrRth4EbyALksnoRF8jxt5hIJBfiA/vxoQL9uM3Sc9SwwM0v2SE5n9H6jJ1GUcGWZRbrt529RvbTp6c0EasXQtEtQHWEEeO3nyBIzOcGhwYzjcCo45oXbQugiykCWI5fP/kyW0TnkUPMt8HenK5jjXEk6fhRJ32++RpSHOkUUxeIX2ukeEBmBoYHhkYbzb/fKRp2vo0+no1oZ+fwhb0LHx3jE6JITNOpzTjFz1L6RS+ywgVkv9Xw93YBZygUrYBp2Q16zQCcDrtGp1eMnN20qFj6aODLLGAtHIwc1p1z7qiUp1wd6FUp6VsrBRtoQKt0V41VnCW0RePBbyff5mMwx1y/Yc62KWBH4rwEwF+KMDfc/D3EP4eQL0Oi0DQQI2WEwGvJZJMiyDS0UBSKMB9+E1ZD0Q7AKKgxTpMj22clli8Wh3gBFFLZhfqtERMZI6lB9ISDR4/NpA3Mwfy0VtmsMFs3mAuKKMN/VAsE8tyZTlXziXi/Ss//XTlZ5+xV7y68Im8Mhv8ezCJy4kvUgpqwAGZ1ggOV1gTXKVZsiaCfk0obAqbiEN9RC6v5OyVgl/DVSZ5rpKrTLjcbj9NYOA05ZLFmrCKArHHNX4NM9FtCas9kbA6rIlwnIOlfrfV4WKeqEZfmUhJTBEdS6fVjfXB9JFBhv7yzuEx03osVKkQlpsHjDvMcD4OmPkxIHcN+TEdMBcqhOVRy6gZqTo0EwrR+U4vRIfLhYjJUnrKx/34XH9/qxjQ+gWYEiw1BoErPeoQERZTovIraJxmK2vi5rqwVl+r/OsT7rInZpXHNsLn6iw873JVOPzKKWj2uTWC2TWyUKtdtMjjT6i8+2Xkhe8Tfe0C18h6WuXQpdNqAV3EGZTrzVa72XqxFS60QkK7f9PCI9oTWvS89gdatF27U4s2aK/XIlnbp12pxVrEm8cclT1W6t/nS5/QlY2xBbZ+dbumKK++UD2nGNuksFfWBuH7B60WnS4QdZ+/YqHpMWOb8FN+7cjyVpNV487p/mWGqwaVV1pi2BVV+3Mp8qIcsaFrwUNyz6Y4JOaGD3glb9i73st5y+JlUZPOoDHV5ncKacYjMEmEkLBJU3bQAF8wwBd1UGeI44iQ/B6Ed8IdREGAFFsFkyLW9d6tXuR1E2aWrciqGi0Hjgz2S4MUqK2fvFuYH0u8i2P949uD1A6X1EOWA6nuEU5AaGP1gcbQ2NTNqHEgtpzXyYXjDW0VPabqlbXpaCZi8UrOgM1idEWDgZ4563K1PaV1AZPLzC3a31yZycWq5trk5ksyXpPW9Uazr9ph7cwsvKpjZiJupCzN4nyJH2YgY5UD18ktqepyydxRM78GpWsgV2OvidXgcgfUONwOJKYdNc6EUA5kTZ8GaYLliXSs3in6eVRfU51K1bAVwljYbzXri8dl6CAFMGkjfabvYxB2h4b6DxUWMw6nJSby7Oo6TsGpV/FtyoTC4vVY2VB1a7UN5gsSYsMUc50u15kJWa2S3hpzLFvcHbf7GjzNMV+go1NyBEzRCkNtU9gRlNzc2w3uplB7Ywdnbzdd/WLCpTGmjd+YkZjfFZhmMbZ36kzVpvajFT7eFVv8pUXRWWyMqD37c4a9tZHas6WEL/ZKks/vd7qpryqnaQBI1B2F2igkExGJOvNR59UcpPEgiJq5QUMFiATdPnVRpNiRL0SXU3O3qKKWCjjxuVbvhOjlMfv355Ps35m6dk45ylVZzab02QzhT0vMYWg22001T+btYdLv+wiDbCH6gyc2lg7xIrGTMOIJI1BLqZ8lAkWilgjRwFseVvbB9/jgw6D4OhGEiUHMi1p6IYcQFOm11sb85UMDheuJZcla6H4YH30Ydv8v20B3kv//yzbYo5w2BsTYA0Q5qnZIqjAG5VC9UvGTqx7mg2wMzifXzcDryXW2PbzIkfvmrxmUDtNLLBlLBM1QPOfCW/H6U3+ecI0I/ETpagUiDwF1JcYedmiAXgwjlmj+8o3nkuvhrcpGvF7ZyOzba4l9+4/RR4m5VSHbOTJdCDYLxDupIdY3QrxADMWBIbbuQSxdtg43SO3dCM64cvAfyj+U/1q76et/X6E8BRcdPkz079X4Dfwkv47ZvWWylSpUnpYJEwX+ao4a6XkfmMUjDaqpz9QMor/4SWoKocvoK7/u8ceVUWIUEV/hIzTM9THfYRF75v9QboQPjN5BnrlENqnPTLwnRCxs0vWhIWKaDQ0Njj0rsYrpsz6w5ZUtld95+nLlE6jduZO18wfSzoOsnaBsIBPNE09J4Jlpr/Z5UBpqZOwULROjtgx8sOrp71RueUW5cedOqFXlYUzphFWjf88/i4B4ns43eyDAGhhSYR0GKdXAeF3cIbpglfoQSqf6TLSdLGmnlbVDngVxAuaINUaIB4DCYxTa4OtyZXU8bFU+oU+hDGxhD0X3k4+QuVw/+ge2n+yVDWCzQdhsxZsd2s3mMROdGKx88ZYAsflVUz1dD9dvXLJo86bFSzbO7G3MzZ6da5j9wZKNmxct3rRxSWPP7Fxudt52vwC8AT9GUdWXSsAGquyINzXmERFtFae+1MfMl3qDuFJo9BViY7/IrhGJZesq5xt5xC7liVVIridDxiGRDrw6fYRT1CgA2hImv+hF1tpIoU3iipN2SXtvoP2ohLUblo28IFKAATqZmMu3Rlui88C8WhsRuTa0Xxnqu24OfUElyi64lP6q/t4q5Qo4NHobcIB62VtmyVmQRe8QdMCh11lsZoHTOMw2HWcjs3JAOjYwyOBWSaePqZ+oLyiMa+b6MV0Mh2jBvs47mv35Cn2zb8p52/VXXdKzst1HC/HJ3qXMfn0H7kZvE/6hc+iTjaBdMLRbze0O3K7FheWjd4Yn7uvgos/o7UKm/EvsQ8f0ldyP8wnxI7Poh46VKwhX7uAAOsX3EHlj3cOTuSOjD9oYkQ2qLg2RF6dOroH93PvvU4+b+gd3kWv+XLiGnI8mXsN8qz+vOUmuAe+vIXSiI876GuI788DyEgLkZDIjg4XTiQh0ZOAa5fE1J6lP/z4Z+7/QD/nzeYh5RlFj51MPC/Yoj59coyxf8z6dq13KcvTA6Dtk5iOvqz4kIUPq/EHi/BGpQ+Z/jOjZ/Ugb6IER00Pw+w+RW206flyd82+Rdu4j7fDAs5+28ALgqCPzPE9aoA0Mjl2P7iNXo8XsYpDH811OvKKdQEuxsldrrtKg1fAqiBZq4EIINZDXigLCAk+cf0HD1MDQIDNoho4QmjxMPm7YUFuzYQMfcUVxnS0jRuDvlRm7zn3jjXN3wb3P/yf0maDvPwFUbuDfBj4xQuh81n6iljrlBJBLSrNANknkRW/IbgXPEvMUpOjLTvAcOAFGSYfw7WgfdOwF/7YVbidsmuofPjUMUv0bLk8mk6xXtqhyA6y6ZIEYUZ6n/bmdfxvGC/dB9D6Y3gfT+2B2H/wsRmacoi878XP4BB7FhICOqvc5tBVvxwhPvg9lPBhXXlu4jt4HzlHHbiHngm8RO4nqHocdx3AW47wQJuJvkiBmcpTawdEyPgoz8K3VNym/uRim/51z/exncD5pb+R1/mdgu/DvhHPOl3UGw53CDuFZAQsvw2bgHB2QJa0t63RKANyp3aF9lngf+2Cz7HpXgpKsl7JmKSW1SViCMwAwzNDvGx3YHYhk9ankcCZFu5LsH+7PpCyNqeRIfzpVW2PLCCx+spjRKasvq+O50KNLa35maStvCi+ctzJgc01ZXJUWfms3rbvl3OXXzp4paMIp2v8+bhqq4z74nLWBOqoKuQ/UtYFRI78HZ4RGev4LhGX30UwNok8phTIGIUr5s99wpfyer6rj+0vOTFT4WmCgtggwiBok6yjUYj6QiCVmqzVmiQtBHQa08k8XbnGGA8/tWsavVb51w+qaqU88ocr8DFcKl/K9RC7Z9pPjK18U8N+16s0nSSO4dGFr66KFU6Ys4PbTCrRTFi4k8n8b1whH+WlMroVepS2QabfCK/cYsPnvWgegGLMHCrxajA1S3PLo7Pr62bPrc73K16k6or/c9+k39bN788ezSb/r+J9BvRgGIeKjWO2yP5K1y5Ija7cTvuY4wz5YK5d55Uxd1kup2suo2gvN3h3eZ73Y7N3pfc47Shw/s9UV3Id/sFujwcQ5+YGsc8lac9bl4l7BlDoMpiwmxJAmFELTCwl1jhF8JtVP6CRJiMQEGXGoC+hEM7AF9NIctbvpYvpXz6uy1JfMbtQbHIFErA4jD9a1JhKi4Y7zrqkt1ZuE3trS5MLWykTCZLdrNVFdNOQtz5UFYhmq7z/FH8GH+LvHdEVB35s3a8e3GiaN5wSF/9CmxXR9bvGmmbMbVIVPdzLoSt2mxQ29eY2PRn/CWdB1hI6ojo3QZeRiHUuo6SxK9roxJUuIaVzJwtHvcnYUZ3yflB3E2iyYcOM2J200b3QW7Lh+rWp0onjB6CStqlYnpc/bOBn8beJ6NEWcHF+PthEb+G/qcjTVsyHyYTE7XwTRV+kVFBQPH5a1IkdXnoktQuO2+wcKY0gux3QNevGaNW+rzSgvMsWIlGFOYnEdtK0q2X022yY/UsXGDcwbN/CDIuOGtKZaN3TsGQ8LUTLHbpCWAw+44GbXrS7U7VrsusiFDW4g2OxabJKddjd74GFaNXfw+FAhe7ho6l3FvA7XddZUd3ek0x33FTH9MzWd3dXpjo4riph/khxBWCNikScChZLYQEGO2MUok4RWaoMgtbky2jJ3PW0HLr9BlUm/QX+DXyFtOUBANnKcxQF0JyzGvYBKgMyfYGqEAb+pC5oTATJpbhX8yv1lgdpWnfG86d21VfPXHuKnLkxFo5FMm90b71jeVD/zmktunkfvc4DcZ/XYfXizVgvazTy310ru8yeaVNiYkg6mVU+ZAR4UxYq6nHD1dat3ufL3umDajJoq7oVvXnvhtIoF5G7R9BS7p2za8sZ6auOgYXgVsdcsdE1coxVAu0Gj3SsV7jJ0oHAP5noX8HDgVbdnJc+akqWXphtWP8y9+ZWo0Wivvmxu2bQjX7qkcw4NBEV/Q8/9j58fPfcFn1/5hjITxAr7Ime25Qk3R2Lj2yJQuYxc4y3sieQrE1GBMOEqFxEB3qItEXLd9cry0f9i9lrsBaLtiEVLTTaA3yR3VJfYeUCX6knvBg7V1uD8srq47eTJbcryq7ddPaGNKOPz3ZRrX6Pr8nSFPr9vQJs4RNfmMTVkiZ0pnty27aTyy6vhJromv4V7Bq0TblHtPcLzLxBJRu09mvo2WLD31IWKdY+NPIc+4p6BjY+pevApvgy+LJwPJGDfKwKsNyHSk7bBQzB1WF14idSp+MF0KnL1Tviy8peGCkciKVc0zeB/sztu13n1Hl9TeQ7hXtKfPygzR18mPtv4nkp+rzg1vlWMJ+ypdBa2VJSZE/dUisdmwp7KC8STpP3DZHiH6M4F2w7B+T0VkW2pKMvZnsrENoq2VHZzRIjl92VGxvZlxPyWish2VL7HNlTG22D7KXx+O+Yw3Vl5QQcRmyw2VRryTKIOqBspY/spuGg/RVS3U8jMse0UYuO9pXwI9pxt34+ube0pbPtB5Q7iU4fANuABWdlL9EHS47J7PC6Py6o1uSCZfZe92cCbGU5IasDSOKH6Q21NXMjjKUwKmGuDMNTWV//q2qJ6mo7Glm1/vKV/XXGZzPCvfqfKvHfJc/yGPUe3XPGUDt6ie0CHwCN2eJn9Ovuddmy3643GpFZn1+oolrVeZ5Sa3VzhuazjYHEMJUJVHM5CrnouI07AP4V7Ytc3z7+wbTqE0z/tmDqxfsDs7kht/fl3vP+7IV8B2nR09LPXlN4R3ehDVlG/b4SuYFKd5lTWgW+MXsVsi2CRvfZS3l5LjZtrtrOYa9843VpT/jbZWqP3upbIk+A/X7dwncWMCZ5mxXww2YiByo0j/zn6w9EHiZz2ywaO14tAT+x0MyR36D+UZi4GXVQWVXE6vpLubF3dt9Gyq6I5Ea/NzvrtJYumJfx9OV8kVZUKBTpVvmtSbqE7d+Tpa2U30VekDasNLDLarNJRp10jai8VuHzy5dAwRVMePpamWD6MZNWF/Fw+lobq0DIypcSKnr7msnmGWfH6supkxBkxfrtn+qOH+qtKgiGT25+J1GqCW7JOlb58Sid4D7SQ+4dlk9EguIBNFlxGg+46On7pdIoOoNq/nFAEaOEaV6zvLZhzjpNP25zprOG2S+YmXFNvOdwSnz2vxyLVW8Wo57oaf2LGnG91svs1E/5+bOJePbO1Cnv11E46t7BVT3j2U2U5+JPqp7+qyhQmUTDkcUGiDBXsLBuRJnTx4U8PKVMfQh8py48fh5vIGFcqe8De0a8CJ0jIFuAUrBaD0eI0WuiSjN3MVnoy0vEBZolKQ43UJnGNlYwknczQqHf2sre6dtHSurpli2qrey+5iPy/ZklDS0dHS8OSK8g/Op8VhB6/VVgTPaN9mjrdPHWp5um3Ji+Jkv7vJ+1lRx/57/m5NtXPzRbcXGWm6uaS5zuXtHfr6C5ijxGPZNyvS427dRNMvVvHDbylxXbdyChpp6LQzrhdlxo362zFZl1FkVWnvDpm1UHFoFwBbvzfrJm5zrhmduOZl8wu7p2wZEb6MUx0wtufpxPeHtMJpxQii2PKT8i5FupD74eQ7eiPudAwRl1opfOrRC75CV+9PXofs+sDLxK3gOdfhRRaHOevoqLpwDGiKlx0M4D8vj0yE+2hv3/apjz3VcorEJXALbjhfz428MzriVvOODi4YeLoQOVf0WL4JPrszGPDFt7VRffP1DUGhUOL0ebPOx9trv3s1fHzh+DN8Db8W3J+iSyR8/HVLIUPAwbzSs3BzFD6Zq4QVVQG4W0jr1yEOvBMpfV++EPWRsPob1GKv4i0UbqbBuXsQ3bZyOKkEIW8gUhLQ4EJTaoQ4Wp0Ekqduv8OfAl/0aeb+ZtVOTzBlirE8OmJRVUUnyJOiHXpLIS6fDAe6TJBXv3TdUVbfl3xTxOWFZHyDOGt+Oi/Mtpx7EUC4KCIiP01qPpng+zKCK6LOuLKLXDT0gPEtt6k/O7AAdIPv/IYeIrJujrZo9FBDQ/NJo1NIwIoahw2i0EDTdhAn2LgoDSUpj7lcSaIaLNgwwZbVM0ljWbzZEMBojPpp3otczKR4JxgJNMn9fruuioW23iX8uHUyrK6urLKqd9cTDG23ueCcAf/K6KLP5Avf08Lj2rh/dofa9FFFHcNihRz7Q8i3C/+RPy1iB8Qvy2icrFRRG4R/gHDn+BfY/QA3ofRGgwbMdTgBEbvQ3gQHoXoSbgXolJYD5ELqlEk4yEknxs/EsnHj5hBCKTIgObDSACUYJg4Hvlokv6xcJL+0+JJyD9CvBvO+K84tgTuWH799YX/3JaiA2b7X8jZ4QIhQWyIEtmiBzzSGLVAI2nCGqyxABqZ008m98DQsYNUmAhqvQqxjhIbdQbggotW37Ka/vIHhDrrjfWdy8RVXM51U233Up7aQR9zP8FewcNoJsjkDX6FSRoewudFCppMyW7g2IAqqqjAwV4qrtiq3/2qyCFz+H1OgnPYeoRHNhT7dGqwmAotTVcd5oytN7D+VXBG+At2nU82TfTriq5ka7m/oJ4dvzbv2pF7PszVIwffQ+Rc3ZnknIbIOCLqSB8GBo8NHbB+QTGHHGcUc3zPJCXwf8vfx8pHnBFtZzk8ZuADzbI2Z4ROY6kROfcR41gyGcwmQD7JesFo0nr+jm1GM3mCoSMMl2bo+LBEV3+GJxTJIqq1jIxpMSIy2k7s1t7eXEPvj+hAf3NstfNu9b33UTryvx4zoqHyHpF9/xi9hzxV/AVg1r/C5JUGH94jcmbRSEVxZohWehsalkaoIUjxZHPZNljwHjRdCzZBQ+rBKi1EZZ6wsr60P5p47LGQPm5i47uc+wmaLbR/IRsO5m04NPtJZfmTxH3+yVtvwU3MrxixEP276AvpVD5P4nDRZy9znfRXVapIGWD+5bfV9ciitbu9Y0t3qaKVO5xfuRPZwh01StWFu3E/lXiCz3OADhmifunYOsDwYH4RIiJuO0mk83I1XpDQOia0fj2Z/+lyGPi0do1DcIlOUWMy2l1Wj4aILr2R8zgdep+VUfzhNKP5xsPpfEHG44NDFhV4iC2eqbRPxFAR+RNxNM4Bqd7KpaX1njwTpLsrl5alC3zgn5Oe7qas4J2T7nQtBXj0F9x0MlcDhEYjoAq0y8GAK2J1GiJALCl3OQMhn46L+OyllSGr3SnZMWg7Rh5u8CgxPgeO5nerjw++o5YmoLboGEoIfa4z8ikuOgPuKrV7Iuma6DnfPiPz/r3wZ+FLVR5jOhKteb6Ym5Vb89+qOdJUriwTriR8nQQL5MoyIqpRWSTpDzuLhYwzGQnr9OGwtzzu0FCDKhmM02WZgaNEGg8OSMdo9tA7gxKRPe/kRY7F+rmSB59ZHi07Y5fEM34rXDmhX7+cLLOI/a3SnxbU7gf86AlZAmENQDwWtYKGgzxgrKUhrEXoZECiVvkAkcFE/Dc0mCExHcpyjkwdoc1t205++OrVV7/6KlsjGaNrASRfFMLEXXk9v46jrsUIk0Nj6RyDBnUtJ0eXXF5VV3IAcI+EyCSc4H9AeERL7CoiXUGc0FQdaAXTwSwwFywB54GLwQawGVwPbgV3gQfBv4BHwZNwnvyUuFN4ZCf56e187KFvzXj4ie6HrtpybXrbTZdcevd9C2+7o76pKT1v4aXk56r0uUtNq8/3Op3VVtPUKSVBE/kprU6nL6+YC3SGXtwHDaUVl1+l+6bhX75Jfrr7nth50artt3fIt9xwwxUP3LNy+T23k5+vXBGOrVu/ftP8xZJ9sdvf0LKY/GQ3XVGZuOKKrTWwW5zFaTuJzIBiFtRINahm61eenL3zsd5HiLgg7uPA8aHj/eQ/+0wGm1bdOMKSYRpTKWnwCA1IY3Ce5CNlY/Ll+Bfs78cH1K8HJCbrh4g7SqaNtEabKmqHXUOo8Z1CO4VG8u2wpthTHBtvsbDDTsUi3YyI29Ugt7L8uy3/7sq/w/y7OOlY3dvPb6f/k3MnH8cn3atw7zjdGInQZ6OLrejEqnfhtJEfENtiGmpbtUq5pyabrWEvn2RqM7Ux+knJpcm/ZzK1tRk0j76e+tq7q+A07lrltXdXnbLQP6Ib6eu9tZlM7cgzNdl0uoQew4P0VVlOXz+hF97Dju9etQoH6R3pfVe9y1377qpVq05dC6fdR05JkV/ll6Sdd2kD95MPC8k3I1eTF4zIs37atupd9Iva6vqRLvLVvTU1WRTOn62I5MOH9PpfZ2uy1eTDFjjt1LWryLO+y/ZF8Qhs4Z/+4nE7LWrcDrexELcDQR/+CIZZvtDZ14AnpgvBMF3dauxV04WI79LTyBaBx/eLDMANYkSgIGwkjoPk5EWsk3m6YUslSWGPKD1p52ZCJMn4Ls7qzU/RnSK6Y8Q35h1/5YN0R0e6prNb9b12EV95JfmkB7PkSj3S8JwAgdasC+lSOmLHc6Kg04oaPY+IyQ+5QtqdIOoKtrvV1cjM98xAunBMfKQi43xlkTmuPDbJNleGlc7Rk180DgurcVi6yWFYpJ3fk3b++kXisLA6n9LkMCxin3jJWJxgbRiBLAe0ep2RG1vv0RuMxNfRiQgZRS1x6Wizg40pooCHiKxgreej144O0fvY1NgzI2S3O5GPQHstf9sH6evvxu49iZbO4gNPyvcIUye4t3HJxnwaW2PPrI1qThz3ArqSXwJ0wLgbEHdM3d1h14uCSiXoyppoJF1bcg4vRFMQZiIlat6JskdZBjKjPyRUuFKucYoWbLPzMse5wVZkt2llnc5s2mqwGZBI/DlepzVZnG4AzLJp6502aAOpfu8xLw18bmyUaJ4Aw4/JeA+lG1NeMgvp/CcLIxJikqjFkKhdz5A9S8syglify3R3l07pjFRXBTqme3tl37IKPZyPDE2zf+/WRHpqq+YsLK1d4DZb5oXdX4qm+wNeYt/bid9+aPQnwAWixNlslSOGzRWiJbY5CDa/6YbuoHlzmU+7uYqMaqTLAi2OzT66xNp/nBaAk46QET7eTyxsoq8LC9ZjRW/r1TJNkxav40WfD106ry9nEhtX9V126dwLmkRT4+xzvtTZmc1O78xkupQfd2YzXd3pTNfJeZc2mHR96/vmXjpHZ8qtOyfbSf/Ulcl2dmXS3V2s7iR3KTwozCEW8nq5x0XYCBH/+gPxpIj2ij8WfyliN/XNtRj+B/4vjPbhN/CvML5ZvF98UsQiJ4R5Yphzt+AH8LcJmwIkE+t8gONFxAG60QXJ4KfpBDCs1X76rqaYq2nm0VzElhHhwRVrWkYBeeHvVo69BmOvsTysPt40+i1Cn3TtknhqSNYa+fyKClsX4VEkjDOFqG5ystKvnDtasfytpx955Jm3li9Xnobz51SXllbPof3s5Ez8rfz5pD0a41JoD7Ot8LEYlwkN3jqpQf784hbVNqfxL39eXA7/cu2nr43F5Sg65UN8bdH644TzaS4avpaeX8hFI3OT43fxi4GN+Nl6YKN7PhabaMLUYD1GvajBY2NeQWzMAOVoWchd8cbu628Z+fDW/fGWeGPXtluRi3zkF9/ZPvfyy7fL5OW0MYE6LdTxsgEzEKHCmBQAx8QoiIT5W8loPPPII0+/tbwCjMLH4OOcSR0QOJ/0r1lZjvYze7LiRRAm/dtHPD8e8PC1/NatMLZ1S0Xs8AC5QQMv1hGLoA7t33aKw6eIebrtaqqflqEY3M6dR2uAgm/IwdvicEn84jhqiHfHUXUqgsNmMhxIsoTCakLJXnPYbg6HzTQXdG+ZxREG0VCA5g6EKhwG3YD2hPavWvyoFtJ8kq2TMkqKEEVoJcvM4IE0e75jau1cqahoLhMkoF/FESjOKSkCEFDdMjEfUJ9PjIXbr4dmo1Nb4ph7eafNPL09XnFxQ65neus0izNd1TC92mHw+cvCjdwSRea0Vpsmpb93imdK7cZ04J5zL724Nbds5sULnlq/IOwPV8qXqz7PRcgLL+EWUQ0OFr60pwQajDS99wVPyELTB1yCxmgICT8wwO2GnYbnDNggGASdj+Uj6SSzbEbmfLrAWK4AsTBptthw5tgIDUgYz+UuwjxWO6h2T2QxS/CSDdmpyVn8ynmrrNc98PyU5v7zV62+JRKItVdmA9PK7BxaPbPEahBi/guWSQ/tuPiCFQ3NPbFE9z0aY2hRpdqXQdKXCFsvidJsoZJIxB+122wGmoQ1uMfjt3s8fhUWQhD8fo/9hO2vNvSWDW637bQNUMgDi2csS/0lf6SkxKClQ4GjBRyU4TwOCmG2Q/lUoeJKJEXZQhORUIp7Po6AEsnE45lMPJbNXK2T/E32ZasX6OYbEhpJPMTb6F/imewJZUHUaF1qeKTXVQJD5Y4S6I6wvnbm580EgqBLdt7mh0v8F/vRAseFjhsdeLofznRA8AoeBGYgkj64LHo6ZR6JkznEjU1ZftmCECNkATwsyLCQ1lM2BkmfJ79LLntuac+Kq7789bVVzntrI/ZcbWWj2zIj58bfu3DgsuWzdlyz5ZyEt92avv9ri9tMzYeWEBk8FSXhPdxFoBo8J0tvQFgSVXmuqjqfxGU3V5P/F1XDJdVQUw2rzeaoCvjjcPvsbrcvEg77fO5wJGJxVIOSKGXHgC9e7nbo7tLCldr1lBMHtPA0ZqRTtGFD+kiaKI+2DI30yaTyaL/pogkr4LdIE8tYMLo9G3uyYkl5JJcCd5L5vOfLZpNG4ypxzF/VZw72xpd0zzZ3WBz6oHAodoVGK/irp3XXc4uUK7K8WbRlTPd3hDMXri+/4JxA3V9bbHaRc0WVi/x6XlPbfeM+uvZzGZnjC8kcl4Cel5wuHRACdFwskorjuoN7lnuTEzhDhI6J1SU7+5wrnVudnNMueWQP8hSSnPrTbUOH6G7p8aHBQojQGRJ2Cju0NF4QXuj0sDydq6aFfKH0kjnWzfdeUWFb++z8W/Bf4oFQa5jm5zw/b1Y2npgj3bU4UbX6lcsYXS4izzzEMARqwbNy1aZauLB8dflN5ThX3lWOSiEUoQui2rgxEC0pCdD6NzFgMvv8gTxiizZgtAcCxoDRQaE1kmZbGYXWOCS7qmyav4lwQDwiniBWA+KNKkYNTeYLlESjseJkPsaeaSaGaaTF8KH0xNJKBfz2Sbjt8Ey47HluyBXYFufHjJw3BcKhH9rM/rRjwYWzJGtPfXn52q+uXFlRXiUlRJNw8L2a1s7qiMORuYBfO3Jeu0Gaqb9nmq++9eaK8J3PfmNd9X113ihyxZUbOr/35bkNturjZM5LiM66hmGQvSG76wIwaoKcyW5CKgZZEdSYl0KNWWwv2eAuG7wwjzU2jlHmHgfTMlP7agIMWSQPQwZqqijsGN5ZNcAwx5BFmoiR9Q6tbUH4KH0a5lhR9UQVZYwhIY1Vo7NkxiD0/puwY/Ca/39hx4hNcQ+KI0j4qAvOkWN1dXB1FtZVwoXJ1UnUlYSL/HC1D9Lk3bKEvzwRSAQYm7UEw/Zg+P0wPBqGPwrD+8K7wnvCuCu8JrwxfHOY04Rh+G9BSCFx1ge3Bk8E+aCNcCZhL6u1poal8ar1nlmCosMGurqmNDfT76vVmfFoyjWNml9rOF1+imwafXNDVbo8UBWOl5aSZzEHHO6aKjpfUbC9C17fBWu61nehH3S91YV2dsGuKe0oGLBZJ8/YEXXOiPDbkJ+wxgHGGCzP8whLFqawfZOmb2KJMortd6yfnjUBXK54WvvHplYtHleiQvNEJ81zMeKVw87A0Aofi+DQYN/queYOk9EWnp2RrPEHNmgN7lR3a82D6y12fUgYjPXOKTmna6bk6wtnE77gLOs0s1HgXS7OgF6+d5o3+4cag6HknC9FpnwF3hIy6psWX/803NbsVIWqsqXsvFmBxvO2lLY6zT2JlhNpk5GzRgSJxucR/XTO/5v4YfCc/xl+2Og7pM/N3KfE5rtC9v7IDZ90Q5vVaoEAOGl2NUZuF+fiOAYXZbbYzRaLmXTGZkEM8smko+qWE09Xt0TP0FXFdCGG7OaiYnf5HHS1hl10kkkUpQBPxIlrdvSu0lkCjY6+Ly00r5hr6Ll4VriGWzRd+VbUZJtr/NqM0gycXumftUDNUdhCdM1Gwtc+0PKiGzhs1GLdbdYLIlUdNrMkWbx0BmySIAtIyD9om4qtxKCUxqvw0PGtr5MKQEpY3UclY7yRGNmzH3CiEkvCYHijBX0z292DT/Vc0FjRtzVng8KXcshZ9/gouGeWt9szQ12P+JQ812P/T+ctw8f+D+ctj34fAO4RvgcEwJflhNtMaM8QEkXsdCLo93kx9npDZoPdTH7pi0Zj8Lrs/n14tWyGUGu2B5wICwZtQNQQTzN9gBZeo7VRpQOU+FIMnfD0movkSwsL+O6HpxdNLM2XTRRxhLtp5MAVnvt1I1foL6mJlpxyZr2z9Oh+80XpeMnlqBXdrKxbFOvDFLvwCryqp6LBpuPj8fryDcqNzOdOA4AX4B2Ev+bL5Q6H2+u0WS2SS3K5km5IbFqo0WohdNuanU7O5dZpNZCT9LTUIcXXaKN1h4YnAuwTeUw6YbHCRjfNBipI2zIVC9qExIgYwdFhT8jqsDeHvvZg23SN5DLDB83Kmus/RXfMD0as0kLHb+fLrrqp8+vSyhR1beCbAPA/I3PgAtvlaQ67PeRy2l0up2shA4IzGAQAYYjFxuBrEWxGECGB40IqEGfWBkupyWE0WhwIOu0cttHp0QEXEvQWU8BQmJkDIwcOHDhGAa/ZzPQXF13uVwWFJT87/WPxsBBHbFG1gGBhlmCUfMf/bJvyySW7lbc9odAK7cgKw5pUqgxWv3KJ8sk2vkfJwctP4fkVZbSgcLy07CY8otwBf0L7+jSht09JX8uJZzjd7/NFkshpJa6eUyICryyRSJYDezkA15TD6vIp5ai8HEOYlEx2STJJJp3O5PP7E+UQSM1lAGtM+oBWl+/eCO2cCpCSsmQ+p2/DzK2Ap/WqxISID+Fiy4osTx5lyGRyzruVA1be2KpTanUtoYgHtoQjrSk/jzkuXh0LZVLT54SxddHbvPGzF9pKLDo/isdDkaXcbGu8MWHx6vQ6n9Fhba6oJapKOcLWWPO4SBNiLvL4QpNiLnDr5JiLC5SZ4OOx2H3cgBEGiBajLorCxxH48VrlN3BaIaWEjPvi0d8JWf4SEAL3yH1NIRgCgkA8v5DeaNfrjQ1GaNSLYhst42qOEPc8GAxRjWO2OJ0Wi8ns91icAXerEaaD0Bg0hwBwI5PZLOo1iB/jfcooRBhmVJR7+g1Frh6TANTAsbBaXilLccVviaIpqUUqC3KATM5EUQCFrPLD0AO6kUv1q1KpzHdPmepgS6nbdbEe3a1fW1NT+xT+T/6Szx5bFz+HiINU6nm08NRibuZNoZDXTURCruE7Iy/ib9NxmDr6O+42/CgZh4flRflBSKqDQEfgOv0O/bN6XK0OhNtNBiI5NhB7LdDSZYJ1JhgzQaKRnX5PwKUOh0sgwyEgXq8JCLrThqMwGBTAof/0AemfSLHSYB7mpGg8JolGyN32c+uFWsWjnx21+daONJW97SgxZXTwA+3sUqfvYjSAHx2R2j01hBhT7pXwqpGd6N9nBGI6jvBj2r9C2Y5WqnRRrcyEU/8bMSRwUgwJnPp5QSSQUOx7eBGRwR4wVfbFMXSRucTQ1BQGMmncRyxz6sTZrftgw14X6ZqumaOlpg9RTcKYWa1hMlxkiJXlgjCTHiv+zqQvXvTSq397urvcs7bl4fXnVaXnf+PG4E//ccPj6NqP3/zlPeFc10+ffWZR67QbfR89AhgWWT15rtvxDmsp+gsAFlF/Degb8YNy2QRBLKgFMozINns2QpP+9Ab1XavNRkAqmUzWwWQdbSPfN9LGVrUN5aNTfwDNz8MoPd3mytJ3WTJKWRANCCYZhmWLIxvOtxnOtxkutEle2LON/nX0t9wbfI9V0P1hkrwIsTzgveTlkJkM7j7oeAEdxanhj/uHyaDREDEYRVqYJVKDCg1yRSe59j12LY1dWiLrpJ86nZj7qU6H98FO2Q6w7ace2WrPemSjKevxIONPRfrURKdniR1w+n0I+bLkx2SS3HKkRRqWyK96Z5x2jpUPiRR9hn9kT/RUXR8NXZqDflo/Z3aufvYcJtd0PQx3oLGn8E7pEo/eTvTEIfLcPuIRlIBD+0EJ7NwTihwl7yXkceR46FA4bApCohMDdgpH5HT6RI0GE7vZ6Ac+BIM4gDHVhCajyW40mozYZ+UCOuJ3r95NTJfAPiTLtpDJjAmb6QIOp0arMXWZQ+SSmj2BPn+fNeTbj1MgKp0c/vjjD0ZIZ1taWkbIL3ln9d/p+vHNpmq1Aq+rkRUUG68nrZoNJvK3Ahr7CJ0kdaiYy+VyMDxVde2KsvoUlPNBaKMDOUVZPn9x86XKWl3rqpX4B1VVeKNu5CV9X66M13qVm2ez8YQvXbRuRuVUIt/0sy/nrv7sO33uG7h4XPCeeyEYhS8rnXgVIQFCPyKaj/rwv9D4tT1COxDwCW0qTy/Fs/T01PNXdnScdx7+l3O7KIpAx3mEQ2UAhHmMfqqgT9bOikJPhdaYpcSzB6CjgOUkO+QkOARhaVlZNBgIROw2oh0djpBa8yjiiGIuqCcuTFYva/VZ/asoCmx4NdAR+idf6hgf6Mk7iu5J0TWSQPnL+GLA4dV7SgNlCGDfy6gBuMlUVpLWNVzUro+2RZdFvxblItWJaETSdul0hq7rqMz2RhKJiq7y73m7/PtgTjb4BlKpCIxEXJFqXVJqSab6pZPvDX88rFqg/TTPm34tDfRDIrBpVdHhNvpC//heMjlCfgvzzOfnuTDJmaIZTfbTaYtjWl0wwwoyVMOkuowVtmVwHjiXlRnG0WoY3csmEH/7/uq3HqyK3x/Tti+6ZPY2y13wvL8kvv7ZJsOqlaWn3PfquMZFUXjvv1E++Xjko6tWjfw1G8nNciiNzf5mGFNuj6OZN+Dz5iXm8XHlmetuBep8iT9n81UHl750q3BTBE2eq+V0rmpMRiOF27TpDbLFljUYPG7Zasu63b50bW02GouFUzU1ydJ4POEP8AIn+kJBro7LhiWbLeQT7T6fmA2HQ4mknZhsibDPlsyKkiZVylGOWxkMxk36dCpgqCGz5/RESwPuuEYSbb5sMvyc+FwSzRHnJFeIK5KcXtQn28S2JJfw1SdEXzIh0cqxc3zY58vJCfhm4kgCtSXmJFYkdibIOa6Ey5eopzPZkkzSItnUoCNHbAoHqIZIWxjSPuFWxqvqm7WIXU3MkK92sw+Qfst+J7MulXCZNPkt+mJ8vtl0q3XdmVKmuKkFLoZFpeDz0144Jz/tZviXtZ6mC/ToccMFq2On3A9qRy4xr1heeqViu9JN3J0vG/qXlZ5yptcQZ8fUf24ZnX/lTXj5wmRZFWFwdM7Vpx5eEDuH6HbUfQO8R1l3Tik9gDNuwKtmVZTWEImAeq9nezGUHrhnGT14wbO7bzLCydSwkFIDLwoC8dMNnJlP8W085nm31WKxaw2GkN1lt5Nfg0vLWQEWuQCPzNaARaN1GW51Qa2rzTXDtcTF2X0Jl5Syt9kRPduXZ7YkY608b4200P+W8WkYq1WtVo1Pn3GQTx9dOqDqSMLDenSfcXl/7B++b+lGVuhXrSj9h6eRqRUvGYO+a049vDw0j47TzK/i/kVl8RTVLUAe/S3/Dstt9hLtculLrgqtISvtGz1B1bKZvpPjIBmnvT4cOAqCMEgVoO+QnyrGsFaX9fuxsU7Ejjqg9fSe0P1Vh3S6sLV3Dn5dxcFgbgYRJm3DkNLRyJh6JjqeD6O6LIhl0sAhAVwi6KAaCEA80zjV3qsV5XcwAe9+9U1oVDTa5U88efEFy6796aFTUdblEEzs/RQe/KPyp1eUn41s4ZuuU36kzLnp0q99AD+h2CN9VOTn5bYa110BThashvFZj9FZ13oIuztdVCi7XHqdzkz8YYGwfoiwfbnNYqG83Bfw2QMWc8BntlhCFMbcYuMEm89nMQkCFwiFQuWcvbycswhmm4/XlIcCuJQ4Rh4nMYRdWkQ4P64JcKHyZIKTystd5UmVMBhdjFFFgUcJH1onUUdjYzrVeLMmz7aaMbadzK5FnDo22ox8cDVkVjOlHx9URbCDEBQTzs10Yz9NaEolJ/TJBlf7Sj263bDgfOuS31x7uQHeN2XuOmXrMt+dpYaRWboVM6IljBlnwj9fuM4Sj3c1RM9RLoPV3+tcYI7HNdPvHfmzcvBc3zJidVd8mc0DcfGFKjIPFaAafPqSNqxjFDYga3X6bGl0FkDVlM6SuOooqIbVlM6ShyrpCRZCZ5WVEVNdDFcE6zQ23sn0pCHr3IfFl2yy0Z61vYJFcpMAOdtEDgP1gkPDdfGgQkMbSOqMWY3mTvFNcVTEoqwzEXuOFwR9r1wGy8pqXF3OQHCrbcD2Vxu20fMd5AybzW53OhyWXjkCayJyBEVS/RuGmbIjdExLD1Dazn9DjsmoU6QUMoPJlveSHyeJICbzOZnq+5PJeIRpRiIxrSzhkbjaxE21Zdi2XYRW1JZAJAwcdsAzS/IZaPjSsnD8qpEj65575opVB0cfWjPy+hWlmt5zodbyxwfgXtgFrVCvHFAOn/oHm7y/ti9QtsDzW+HP9/bfrbT9/X2f8gi8KemorGiteudr0AB3Kadef0O5uYmbwliE2Nl/J/b7N/i11lL9JmK/C+jGZwEIymaMIKiosQNZotZleD/6CSgHScK7dXV17Lq8bWoVAM+ODwHAlzN7/X3mo79OjjfzPcR2fVKubNQ0OpdobnJy+hUGaDCIPuIsEoedJ7o3xIt2nhd5l4j1CJihmZo9TsJ01fqAAflQAGqM5i5ivzpFl1acIz4mYt6fEHlpBXE/TYEQtZVcvD8va/OqsGDLWDLScIqx1/Dwe/0TjJhi7umnayH95bBYVY0ZMGxnAM0auUJ/4aLKX1WnV+u4ORfH0Zzb7rhZ+SB+XxwtuR999GgiVK2JK3eXOuddXHkqcn35OXT/kbhZ3AwmfwSw5gUGUb5a9mJgx5iMDkQoxPF2juN5HgOIOfZnJ9YIHKZBSDIxMTlOg2W9kQKuMGXMtghVeUFkxc18tVoUsfFmIhQ4dbGKEFjcBjl37UWfvYbjrSNL+LWf3rsQN5/6EZunfeTO69k8/Z4dv0GOL6XHRBPQ4+8TXn2f/f0/mJ5YP/pbgSd9MBI9UQ12veQJE/1gpWVAW8gHf0L2+rPmBEwkQCVcUbm+cmslrqwsCZjLUmWorKykxGWp02NXHacNdgUCvi7gh36/qRdQZvN5A9kT4K8UrKSmvCuRKO0yl4XoVfZe6n7t8QeyNGiZzOhImvEb0yljB0y3ECeEfNdC//D/cfYegG1UWdvw3JmRRtJIo5E06r2MilWtZluyI6U6xY5TnOIkjp1CCumBQAoJgQABEkiAEDoJnSwdAoSaANlQE0pYln0hlF2Wpax5gd1lF4jG/70zkuPA7vft92MsS7IUa84995znlPucVXBTRptFBwM4BfD7sFxWAYNkTAY3mwfTSR4mJEFTqQXIkEFRdF4uE74ROj79SOgDDnDTJyeAV3hhXbcgCC9cMH/TN0du5bcG8QuJ8b0R/qIgaDijezSx9HVhhHASOI79AO4BhHBy+Y6rK8OEf1111ec4N1oYy6ln4swS8ESuIVWVOfGsKGNFTcayH8XHSnGvbIR6cgjK2IpdWTbmrUBOUbhSoVBLhsjCop6RBeWU1cIhPngGpazUDKdWMxZWjZMmhjFaMUKuNJicCqOCtWAMg6vVdjHTlxGTLzUkWHUwpzZB01byNHeSPuVN0JYQHYSpGpcZqumpXL4BkGfFyMJwdeUIPTFrwD2Vb3afyQiXd1xGfC9b8vPVC6jGuJzniZaNPP5S5caHRjbpeV6zh7wRXvszEJu/LurXXyVZ9H8n3yg+7hNj3rehbB6HdkODBbAM9uAjjL0aGtmfhobeg3IJenO27AGevElrQ27bhnyByYSFUGGLelyZx3A+DO+Vc4l8SBFoZRi29SA0LNpMK0+04tDu8FgQBIM5R6vdbm09aAM2G1Q/datGg2HhkGTn+5J9mVM694un4Ab8ezP6RvETMviVbmT3UVQrKlfQ7/VB7ZJJD6LAJ6qa6GuhBzCcsvnI7YJLyORGnh67sLL/nB4HT4zfzhNjuu5YNscW3BYkd760cIZ91/afr93OW4dMwg/MaQ37ZG3CkpixoW7oHKvQaGCywfqx4BVO05VoE8JCARyZbs+EPSPOlHI8y/o/kR1E8x5UIncm0kX5H6F8fYAtl3ZTuzkkEBVNU5o96ofUUG+0ZouF82GY22a1OkiKquZA9Rzndrg5h8Pt4LQUREE2nR5p5UIM9zkxXKUx25xqq4LUUVq9m3tU96j7Rd07OvIC3UXu3brdbnKcbpx7pm6mm1TqlO6SruQmHVp/WKd1O9iSdoX2fO0OLbkDrlIZgQNtYIXjfAfuhsZCa3aYtQ7/QLiDop1o96rB8c6vAp4KXJFm3Sk9HxTq/AIzDYBuUdtPQ9lwpaAXPh1y+0Gd7IDq4q76tzy7VZUl9OrJGWAWTMIf+avoyhp6flf9p8EbZG287Mr7K7FVkYkwUOl5iDh20rsl0oYCkkn7CHxzZAbS+5egngdFvf9fcV12w8eL4LoYsN2Pwv1/ALjLGlbHsZSC1VEKSq5AwtZrWbgWrE4v1yoYimXlCgy5Szmx4FE9qn5SZaciz8BXaxQsowetGGagW9Vqg0Zj1On1WibZnEk2S1ahT9RodBioCTmUz6CHRNrcJB0PQp5FUUObMsmx+BO432sAXg/CMDklyHllhgDZesUNQt/fKlfhIYANC+74+R78d8IhsoX4qXtdveCtHH9EmBHAL8XPjUBdvANe4zbxmr8XdRPZQdEuqn4QfQ0M1+RRcX5nDMsA++PhOuhiEgf63ytfCe/crXnK96WP6Aqco7lEs1tDDlOP8Y8KjcqQSn9RnlcXA6QmFKOgs2KsmbjXJ/NboGYHMcyvNxgYI8dZZAzjtvg5i8VvYfwyMmiM5SgqnvN68SDU4FBOo8nkrFa90ckpZH7mRT+wZMN+FnU/lx2ebMnSYcEtFoeyrh1la8qMEbonlQeFPblUuxgWKaFDc1jMlmwV4Ev+qi8qziqMrooOyrFUmtPJvma2b+CO7peofxCsz9QidKSl8D/o4BANulwLXAChxRqKR5kXqWojdUGIQDPklYs1Hfz3+M2qQEeXm/nyHeEh4XLrJSF1ZajaMa/T//aJRY+89Y5Oc+W+93/7mHD0qfcnTYJK3DQ37nz1uleET9lJvkk837aefn3X0pcuamXrg6aZJwkPmHPPowGLcMMj47YoJSx5EVw/u7ie/8CkuQkYFUSz3sHqsvVuOVAg7CCTW6w2G1lo4gN+fxGalQPg+bJSSXPwO5vPo0f1kSiMp6KRvJKLZmm9ItFEc3qCVUbzWaIYYVmtEiSVPcoVyh1KUqm0JRKRA/1vlFNqNT5lZ2Rv5OEIEYn44eLDuKPocrvRIGM/abO5/UUO/km/rUiSQ7wWHu2odjlUf482ySacmhSBD4GK4PI6PQqyaNtdfKKIK4tjil3FbUXSryyFaWWR9WfRn0n6d/hxt78Ef3zsh78z+81Kf+mUkYpGB8zT4LgfmiexQJ6Ed/7PC44UJ5Oswpra8mP/Nn9DMWyzrJlpbt4q3TksYiBkzaDfIaDj1qOeMRTvMQR1KuKDjkhi5YIqkmuQ5vhCYydm6PAj+Ca6eS5//8QtI+vGv/6qxd1cKMaG7P3mYC+32aeu9NBndgZ6H/gyERxb3HV9zrP1PsPNSGPOrbyr7t60HVB34zzV9cZ166+YqBJeGO6fAtXnHNDIPr+n66w58fEsj1/QO+qeeYVL43hoiHOKDNo/6J1kJ8QY8U+DIkRDLUL8/x8CpsUQsESBfxMFekKpUDlEhEKxX0WCnsGRoMeLAkHiE++3Xnyld7N3p5fwoszbf44KV/2nsPD/ORQkuv/7MPC/jv+wWixAfC8/pg8iXKqj6HrsWbANMSrC4M8XNspQ8Ie7n8JfGYj9sFN2G70P2W30PvDUwPtyRblZfF/61+9L939GjkOxJv6g+L4U9h46a1mGgV8oaDKVWRyEBkWa4nt0MD7dKr7nURSf0qmx4jsAVmiSy+EfAoVB70B/QxhL2sTX76/+jRPwb4QfAwBEa698RI4P75z+OBatC+rKUfsT8I6NKrPRaJf0N+P9n+E/nYqJ6dRzGGYqqwDmccOIGIBT4bD0+jHwunrEv/miFENvwLDEkzCERrFz5Jd/NRKx2cS/mmliSOmvigLCJfmIvRp+7OrylCZL1lHyw3+G8FstBERsBJH3YZzPh/k0JGG1yNHJKvuDJkqhkPfStKeopWEcSfpc1uMWi0tzXItYP10AKI4rlbyrsEd/UI/rpcxcn8jo2i3VcMSWHRhNQdSUTsKgajB0qiaHmyR8RMjR2exchkX0Ql5UMRFtC+qdx1ETVb6BGAVkh7Nh2dzZyWsuUe0Tftqw94WfV11krVuw4tsp8TkziC3CtNUj984XKv/616PbbgAjbntp9mGhaf+NG56R+uY74fqVoB2wYPXYG+WzHVm41QFRbzWZzSkmEvO4eMxM8KhYx0OABG+UqizPu1Jmc5SQwcBaFpKliAQTMVl9hMduJjgQKXo89kRRAexFjgZMSmYm0mEZwcYKNO0qYGwPu4c9yJIsm4EChr+TnHdGapOolUYkK16NOBFSkjLmp+XqLHpEfhqVEBSEVWLlq7kZiK0WUYMXAsohuNglA8Vo5HDx7LscTRpDblqqQEFpDgEoPJVTU4T+MUNBtmHpBxdcvO+6a3dtenPFuumNzZdmhy27S+XUWQIN3khzz4wRHS3C2N73SeLpx9ZdsmTp7/JL9p0v/HjxGS8fB+8PA0vfb4zIXJacvePHGbPPflOqd5eEUUQr1LMgtrtstHg8kWzQA52vhcUonGVh8Kk+AJaX1Rzno3Ct9jhrt/PI6EKjDH3m4jLrditLWpPbhJtkCK7LxCexkqVkYidQYCcF3oRhO3oHq8uKP6EJpqBouletzmT6Kn3RqmSbkshAlhD6gchTAqNi/M5LNE5AIgaTGymxEVzHUUg2A4PnWXC18q2WFmDQD2vNFoPurtKT1ovHORzjR4wYUhDU41M3AvzsbW/f3VXCL7p0mnDfvn9edfXo5PBhqfHTu4cIJ6XaAA/tS584gy2GnVM2aiPuSNZE0GUll6Vpna8IbYfuAP5cmZGBcNFBMwoYG0WD+AFwBnQ9XFChiBasZZ0+axUxIcQ3VmsiWHCX9fase6BILO62qtY01fIWqL4WFfdV7YLEKmQoAcSDcWaI7VhMlIOeZ4C4v6Ce4Oft27Bq3eOJoD2RbB4R9iZmvHChcP5fr7j3G3BR79UXL5z7KdH52vqZa2e3u/PO9NBowldqv/P5a4SfhV13bL4fpIcFLxfevPJGcM/9XaIuIPvaAXUhjz1Q1mM+m9rk8sXUZbjr1GrWJGZhETCLxUKmok8s6XNZ8SfDij/RMc+szxdii3IqVEzTmIF3OJJ1Hcwe5iBDMAdw95NKZUfdnjq87mncjSX7Dz0Bd2wy2WiAv9pPEHwhl6yG2VFENN2HCAqSg8SEeIWRpHTVGx2a/Q3FVpu0WKVJrR0mrM08rj6DbNIp2UKVmtO++OC+m25rjE+hFLMmzWlJcE0ubTSqZOOmZRetKjRpA3PDTcfvv/8B8L1+efmMS5cPD5XmnXd/R6ykVQTDuGL/pq254jX56NQt2874CsrPITxATpDtx5qxS8veRlbGgFwSsXLIFCWUoMQUIBx2BQL1qILiMh8Aj5eZepqVYQRoJAoA0IUDuLmsIgja4PUaaLoOKtZjdvsQw1PAjuWSp2w1uvw+STLQPEPhQPOEsjlNSdTGi+4icy6eHwBoCJYZ7ZiqcOQQSLiAOY2ihdOmWEq8e/ApJEysAf0Cf4leMfzS3UNC0QdvDKX3CZ9lJkxdek7nb7ZOn10fiTSPivW0bInUNZhWLxkD1h/efI5sf8I/e5RzaXudvXgltUWYsCs/xQ68q6dfcHR02pO0OicG8oBoWjr2OB7eHZhdXoF6EqGN10GdC2HvlM+nvXlT0UtgppDZe9xzp41WMmo1QymVUdTVzLAh1Klog1GbTWnCWMoWogyMRe30eu7xU4YMQakZi4pilSGb2aJkm1j8JvYmGz6TnWlbwi6xkUw4zDI2C8uUrfZsmdkMlfJ/GZJhIhbGbDEzYdHYR0WgHa3lFCCwE5vLJZMP1bAi7lvkFWW/qp1mxP4l9oea7LuBXtI3isDRAUapQRJHIyXzkl2vdkqCgw++OblhnOWlHnmFKH6p8TS+P2VS//NWt76u4N5+fakDfA8Ud3W0NHZULhReveLWZ/EvQpxb+Psjwu/xK6c6vP4pqIlyPIqbJ0LcMATaMAYxIWJnlO1TPcBctFicXBEDziJFaz1wP3vQjflA/xcIPVtQBteF7pg9WtKmLxBlzpTdQ0AX6LMVyqqVMK6tFvGgETM3wV0YHTBc4mWia8Al+2QDeYN0JkVOULi4DfUGwnTJ7a8Jj9x/+a03H/96xjD/smnXLdatGZbqvbNXtuTZWw5V/ig8/MJ1d4O3QHx7ZfkPF0y4+mfh9kbhgk3NY0EzaK3hMIbYo5fT0hw+e/+35CyoN3HgLK+ze6PeEkQk3oA2qyW0rE5n8Hg9Li+DzqwTMObXuV0uD7zr9XkZXzxah9Wx0Ah9zSN0ZGAIDJvhZTgvFvcyOoOOMUTRGQuXJ+7zRf08jBN5vs6v8yi9LgeGxX11x6Ob4hSjIRB7/sPlIEkZDVbCco+D9vlVOgPBkJTH5acoV5z3+Xk/63Il/X6zqFhQrYCUnxrYvDAOMDeVKvD772LWBaqO5BuqGX1RvwbyLxBHSIrWx/7Q/dlWBdus2ChGfegbBX2HKfQcCgHRymDdgK/avCqRi5wyiHnuBrN4pi4JBrSRauAzYDfW/9q41vrCmfGo1RjI2VuGOB1mfSDBp+4c1Vxyp5fP73/JNFrLaUBnM3jqLwdaS7nVQXO9NSt8c9GI4Dhzz75pO/40V9iHXz/G04JHCmI+65r+b4npUCf92I1lrR+D+BfnEIuk32+hnwYLMQVRfpwBrB3Y0SMLUS47XDQGVLhfhnmA6jjEs0CnVnLDpug2yWSeA/1/h54GPvJsMqmVSvjTlEIds8B2HKITxH4kFn/EnpVoBSKLPtFh9NUSXDD8/qwbfiOggYQsFUsyXlAjH/VX7WXt+E+Gq54HeE14FX+NAJ313dGgfm1Hy2xZDl85wsr3jrkY54jLRplM60cuvOC6+Su8IytJu23XuJVbjumtwAJlcKEwiowSWyCy+PNTGAs3nF1vyC4Gi+nLFIRdGVU+5yAWUOdQ26zb7KQBbciZcEO6vV4iHI4ajus98NX6O212JaGyIqJcq4qzWlVwh8KtyMFv+G8QWNRt1pBypwqTG1j9PUaj/BUnzWtplcYKMCJqjYdVVozdbAXWA0RdWRm1mqNmazRey1R8tqqWqDiVQ0WBQF9TU0nMUPwyizoQE1h+EMENShmK6YbubrjEXqLqcg2ZQacqguhUDo78EMVU+TnF3Cp4TuMZ8WTbqp8PmU3BTt/l+5rGWZ2fPjrS7lPKmIZI/dDS7FZiS2VpQmc9dh3YWlk83mC+wPJjc75hUrdwb+zmi8Zlo8VQbO2j/4S2ognimMuRrVD1V3s6HyANsm1YK/Z0mXWUDITRNlwrY7AcsNmMUg+DLms0+hjoqZmyRpdlGKAAmUwEQhMsAiIRH/LVxkbaYRgu08rMJd2moUOJkbFYzj2y6rIBcKvMZlUOYUGaDXqCe4NEMDjGjVx3s1Q46IO+WZSRqImSE/93/jta/aUIiWvRBZSrsebJq44cPsrXHjCoacLswn/l06NA9Od65M8ln94zu7v3jaGjD+6oi6423nnO5avmrF1w5e2X3zpjzqi7Ns1akIoFCp3+2TvP2rJzwe8/MC/be7ZsW1A5tc0wcfHwkUuoFRPCvtFd9aUhjR+s7pmqIH1LZ1388uiMN2HydE6N37z0UWBfHK5btMo1p2lSLc4nXkRrgdnEtXBA/3Q13Ach7JVyaBw2TtvlJMaw7dYxTiJia2JbrISSZfURlggFg5jiOEWh47igUB6vgUZHo8U1WpnX48G0WleGl1OUrFel4mjP8TJqatOaQYcZmM26sJN16DD44nBYy2o8GkNWq/lYg8P364BOY9ZIrj65SvT0tZBO/EI2Y1Va7FaRQuAK3BNpMRV+Kg5G5rdWFht0PDNTOzVEVI8r51GtAHXkotZ5itg5OTZ5pD8x/O2DY884snDskq7iiEB6yubs4u0NNl/vsvGEp4jfJ5zc3tgz/V97xrwOOOHZr24YHeXz9ZPfuWO+esUV2feluLhXGEschb5Pj7mxax6jWYDVarBuA6tzYYRLp6tGwAaZi3CwRh38SI6igjIWGRj2umQ6woPCXmuhh95DH6QJNOqlrIH/AE17xcjXcyryjXb/Ou5FWnlavKtvoqDLEbON2CoU3hqq4S02ENhW01ty6gzh59K49SPWPrXxmWeFo98vGZpOrU+VOy7ZNLRQbG0Wxl58Etz8p0/PfmbnCWFZ4oE7wK2ZHeCqtcO757+BeB2EB4j98NoTWE/ZoFKhhnXK57O4XGHMAiwWHdypT4Zpux16Zx5tRu1K42YjbjSmNB5aM2yKBmHqlTEQg0scrYb10A+cvgeT0vSFQfEELoLmX+0vyV+IgBnffu01CX9kxurFV7wzoves1asmHzur3JGIWxPjgnW58pw7954JcsSehXk+3Tha6N/S0m0nCffy6dccaaxzpzVcIhCJZR7Y+jlYKsWiw+A+2QL3CQP3zYSysgj1GqU/dGilORg1afEMIzdBPIeTWgNEOVYYQpXVK1Gax2EorFSBGmRDWUgdXC2E2CpSSbwbUF5paVBAGchQPkZquoIrRG4ZIvzmbuHzd+5/5n2g/aJr/R2Xjmxa/TKx5f1rLr1D+OfxvbcB17L3Z568dPIMcPFdMXFPZ+EePwQ/qw07s9yyEtuF4TartbZ526SNyxkMmDZjkbYsjfbmTdo7tXhUu1iLG45z3ErNXrhBk2LU1y05H2n7oX6nf7fxBnYdXt11CE6LGw2f0xOZMI5PTHvk3dKK+Qt6vTZv9/Jx+BS0u747u6VnhiA8OPcWYAs3q5dub3xfyoOMgddwM9QrHru2PLxofI7HfXUw7geo3RsL2I3HuTsZp90eZWgYiNC0k7GTHqNOx91jNmNFQHngStgZ50wG0MEwQ7OBA+DeMpsie8gVJEGSIZo200FpT4mLcnqTrZhvg57htAySFEckuyWfChrE+o6kfb8IHygp4YYyAvMUu24RPu3bcEdgutZtqst5tl9X7ExvnFl6ZDlxnl/7wjW/FZZt2DB6G2CTBl/deOOn41uH7hBumLzoCTBuzUNQ75pgPNYtnk/wYb8rW+weGNtniREE7rNBHO1VKowcpwJiz4ZKactimEruNRgOgHvKKk7Fwd95VTb3AWJFeZRaDYoYpTDainrawDFelQFTAc4fVrEdHDjEAY6TK50FtxZ8jEq9OlM2pe3RroDwXRsoy4G8YObMnF8SWZ/UzLNqNdyzqH52WvkMAmiIUMS6WdNAVAYsogvNVPNulAxiHEaExFEAkQfKsRuqKA+TQQQc0GUxMQGPxIpP0+fKCyadeW/2yuWrrxLeFD4+58ZzhFeA98W7n2pxpHhiT4Jr+Uh4ddKGEF56bPdzV74vLMCFM8EtJcB+CFaevEoLvt27PHk+wr4ThS5CgPJ0YDeUHbgGIgsHq4W/YJg2LcZptZgGZx0k0JoQ9DVAIGyhMCBXoEcyCIQDKi2jZTCAM1p2k8OBb9JojABQxxVlFZ1VKFzG4yaTVpzEpMlqUVOQlDyRkky1hK4EecUbsWoEZbR14+Gt5OHDW2HAIJ5VEE+QZMScE3yE0k4iZTI0evhfgb7yqW5SR4ebt95y5niF8JzwOd5mHj+6zR2NXVPqNNPElpM/ffTAtG///o3QRLR8snHyZ5Mvfgfum3XCWNmtoq3+ZzmxK3xnGMcNHAcSJqMRo2Fgj5gWWIbJUzIOmoVoJJJHzZVOO0CFwHvKI4wYB1/p9xV5ilYXlRRuShQNNMDknJFhKFYWcUZtAL5GlgxTMszIfiwDWlmvbKXsTRkpsxvLwVBWhHecn89qjT1G/KARGGVmo1lmTA6uzyF2mIEmggEoIDURVNWrgv4fHJH9OvQX63UoDGveioyVqGwgA2pFN9RPgENgAJVNTFdViRuq0ZlYb8N/e5sgTJg3pDTzf86PR2SJMn/56n+9sPbW8za8xIZjw1QMk07OWVnIr4EC36sced4hYPpQFwStc4Qr3r9CmAf2We+7onHKZde2tICg7vzuyQcfGroiCNeh2P+ZbDWKlbGrH494xHoZ9CJ+eEcVdBJ2n89oRzbMWOSocIWi7BU1jSaFBDhReg6lBoJji1MVJNyBgNttgXaOjkpJAkLMCULcQBBJS0GbrOY4RekhpCvmxVErKtyMGbGs0FfFD0kJ1EajoIHUifnvKkcYiyFhyaXUAYKsegRyCck7BckhOuC/9M/rp2/13/2bDVvAlG9UFt2+ZwrZ+RcqtkyZ/r1jw2XPhYgl2bLw/i3CB1dNOPflu66HWP4ckPcIgRuHdt7bPuwgAMueF969Eex8rnPuQI3nO5l5oMZT/8y71QpWMCa1PeL+wV2P1ToP8Rp6j1jnQfWyXf3vIq5pHMiSOTNZhm+KnaoN5WpY+AtUG0JYWKxH3YeJ1SQc88OwuIyDwKl3VP/GiYFaEnr9XlQjewqalZefjEQAKAMQ+UX9SVxr8T1HpPeAHVi1YlWf8vngO+oHvQP0Py9kUP8Z1g64crI8dOiwYcOHK9usbZE2orENjG1rc+cbuXxbe76xcexwIjdsGMhFo9kACGQzWVQ07/YFOF825wsEMvF4JpNra8/m2nJZd3sb196Wbc/ncmyHzeaBUKDd5/UADwyUWAPHsgaLxWBglUo2k4i2+1QGi8fujFlx+AkaG+GbAMWqnIrqQUq4I8XNVTosniNsanr3vzlOnWGxF7bKouJt7byreLBQwUa3khsPY921A4fIJsInUR4APtmNicwTQDwWy8N96cIzlFekg6idWhk4eIiOHg6R8gboKTQsh1ICSsYQ8J4bUIR4NA/1YADwoUUbKETpyjK6IxQ20Q72s5DHPZ3GN9FlX9Rl8E4H3blGOVuXp0E/3Riu3zhMeAMclgv7ramwQ04Cigx87Gc9Nq2bT7jWCLf8PJk3+qwMz0NzGeLamgjjpbzXZiV43mDNuNcLLwO4A1VWhytG8TypYduzwpcn77f/RecPBA0am4aygu1Wk0FpcJk68e0od9gCMadCth1zYWEsi60stwZ0IMiCiALE/S1+3C9XECY3hkUKmJbV4tp8smDii6ScjBbVCjVGsqSHJDA1q/aoCVJNquu9RQdWD71/NVkosnChNlz0DZJ96BgjGvOOqAEkMnBpVglVS9Nj1dEs+ipjICIMQFn9QVQ3eVJx4cKLd869bsTYRetX73lMuP7LnZPaz1x+x1PPzTt36vZrH5lwVlfHwpOrV85oQ9/kT+uGZbN/eWda86g9l34pXLts4b5DPwHZb16cOLrj2bg3VvnDnr8fvQZ+ixjcBuUxReS8KWLPlc/N1ANPoy1RiHxOgZcpkKVAkEKELcEYoGK2CCHDH8IOYvitGNxyYBMGerAVqJ/1tsgjEbw3sjmyE/WitNgKmmwp0BHA4wGgDbgDeCBg0JsLLIxTcSrfGMsb9MY8/HKkiiHMUaQHSY892gR3AiueP4We/lg6g0agH2VFnN8tPkAT0UVCFYkHRcREiFeAQzQSWUSw4PVA5wNdj1QcqVGdVGngPTpOC0xgkHyhhKdEokRpxpobhX7hHVucHFp6LNCzdryj+PCCJcLbYEzO1Ct8131mx7CNjTmXux73BHYY9G3qn86+vs93kScdt+wNXcNPu614LLty7R1v/SQ8ft6z41244p4/7L/6avWihc9J+Pt3GCZ/RrYUq8cWlBszIZH3xmQ261WYTGauC9XhdXqWdXucnMfj9FgtTkKdIOo8LGHlc0HcaXXqTU4zNBd96b50CSWpSyfeECfD144Rd8Pdf+LoqYZWiXoe9UchN0zIaSA3m6qdUwPUC/4GKBCqSn0tf6a3PE3hocKXvH9ofGeAs02K0ZVOOjU14/LOCk5c8Dsa361eefsfnhmVaCA/GbFkFG1Nm1Qe4V9fC38TPjrPU8fzWfdZYOhFy/5n6z5e8LWM+3nfH93BfpSjwqh9sqVsCH8T+wZZbXyDsBxZbWTpvyir0mmeh4Y7N9jOi/KSfwjt/JvVvotPwA2S/8FyuXAY+Z/GgbYL1FRAiLWWeeJ8ABeMc9aXgws9QOEAC22ALuzxA79fjhVMJh3Fu7WsnCXtNr1OppPJEBZzyFlOzrIpCMxt7qJWT+lYjLcXSYqWyxg0mQQNdhJvQbJ7gGXl8GFWvJUy1mLgM3BuGeWdg9XJS4YMYTLDDQ4NK6KQqc49JOcd3P/BmhvWbOlZdPjZ9y65/uKNPQu+srtSX980d1o/dvOCmavwjs8PPGAUZoLb8YnTt31x5HkdeEPIKmfM7W4bPk5z8kXvC/eD/d43n3r9Nx60nz39n8nrYZzqwBqwm8pzp+cX5fFwDlhzYLQBNBnACAXIKYAyDdKpMF1XF3A7C2iECzRsONnkCRQsF5l3mfHVZjDfDCaZQdY8woybDbpwmiYSWeWO4J4gHtQo6YTbYjbg7gwmh+7r0LtH0uyx0ltHV7FHJQbXI+LOhHoK7V/6SFokCMlkjma6T7EXUX4ECcXBa7XxVPLqyIaMDHXxVXdnlRIPvla0i/L64kymNPLL9S8X7/7NRcMaNwz1pry24asbxhGrQcVlMMxeDmGSPTCm9SrHhmvndsCgPj3s+itu3PXyy72Ttn28j2S4ZvX/FBx/U+o99f97w7X31s8Z0dA+e/wTN36O5t1ihDCKvAziyOHYbeVZLSXQGAJW1uhxuVXKdAiEEulsS6mlqQzKGE4GgoEW+NWoSME3ppRAObKxlACJVFO5CW8iy9kyXh5WSuNBUp5vgrEzfHtU7lH6aHvRoBanvpXeyBw9lO4uvYHEBu9AvToMbd176Fa0htCLIBKp7tpP9sSJdFokzkFOHHCyan6Awr3/bn4dOrefb5AmlUtaKAFyv4g3KR6xjV4mXGCff15DYtgFwleDBt1phnK08noCJITXgqM7OqLFzWMe8s7b0JiY9fI1edB8xkNziCHPfjZlwll7fxSsg6fhcZ+Nwu8ae+1TEwvlbGzZiqGL5ky88FZQ3t911YHPoX4ug/HSQWgD3dAKLimXIylQSAJbAvBBkOUBBF2mAFBagacdy6hoWkZRblbPsXq9Rs2G202+nINgNU5K5aSZWE4vU6Jpa1WDCJKVd5ExHKAXZN/rG1A3KCsM0WKdYlgogdrOFGNAnkX+gKgR8kEPJTsovP7e7PNS0jHDZemIN/PcpMwlFx77/TubPlgvHHxs24qdsxvq0nOWt193xmzitu8rwtoc9+Bc60QITzKRsx5NPrNm2V//+IcLt276gADkebcJO96/YuGw8WN2QNSkQnsVE8aivDG0VPXYqnJrIQHyPFhkAO7CHgy5WcKDpbAyNGoZWovOEckViihinjMYGM1O3V4drgsVzN6inaoryg2I90VBO9VM1UEguUCRnOgeLJNuxKsw2EDJqdNIJ5BI2F8yUFYZUCEmebF75lWjRo/XL6MELTXGazW3DY+P++2hrx4b5//n5Jy/e8KYbF3IVRyVd0Xwi/fddsusmEXoKxlyuMXitY0HckP9pLOB4u3XLy+Hl7knn/z8mrqyJXXrhuXXS/4RIn/ZjdB2u7EJ5UheBqh2uwkGaTq9ntZo3CYzh84ucyYMEC6CVppNnEbnNFTx84dH06WjaMDf0cEqkIZa8CG6XECJhUEd6003UKf6hxvQrmExb1p2Y3jDW98+cBfwbC96zGdJXm9r+th5W3EOzPkXudt315/eE34S3k6tnOibzPPXnL3pK+AFT4ifOw9tRpb4E5bHWso+axpNOMpjIUOjXbkjuSeJJ8nHsCzFah6LxGm3zwp3/onDoi85DBeo++hh9r2j70nDHqG4o2CAFbIWNZ9iQjSJ7R3SaR6/B61UEaQbyOwi05TFf1530Vmj4nMtvZYJ03SRNedds44wlM3LzKMv0Cu6LNaugPDdk69++vDFBeJP99jnr15+3nynjlg8Ldd85fzFk9Tqoe6ZZbtpMk59CzT/88kI8brgf7JXYNwUwjaX6zSSDipxDERCwaDfZrdzBpXSqDQa3R4/5/HLoXd1Ojxqldi5jxmAwaD0OJ1Gm9Ou8AedSvj0o2h6ILR7aLtKTqG777AIYbp/RVqG9m/6qMgdI3KjICLjUDAKCOnMCXKjp5H5GEROcNkrM3mZyTl26K77doM9s8OqmcEnrpY1uSfTlZn04lTI830Ql+1WydqEG+emR/lcAiY8k3Wf69aQAql3l01qwPPJ4ApiyIXBSXIeQpN1cI9+B/2pC2KJ1nONIKRt0OKsVuuGwYFWwzAUlIfH5XRajQrKRJlMUbOVM1vXWcFU6wIrbrUChRWgUaQmRmtUMMDppJDLPNp34qMPT7xROpQEyfQvWP4sA1d+FFFui4oBL1m8dnEnZmqPRMacKGggvhsdx/Opyx+7ZsnsBB9Jbko6Lea5S57/ERT0U/UqYovw3tZkXeVknW++MGZhKFhZRI4px3p4tMbB/i/IldAe+7HLyirKB/wKpVJkh32lTIs0eyzD+zwe9DjB6TmO09ttNnhbYkGCBQFf1oezPh2M7W2cGYa3mF6nU+AyRkkj0wxxelpkxKnekTD7afxaiOswPWjDIs+mRBsBFVMpkXimwQBC8Erz4shMRF3MITKclcLeKABLMlmVNdXwIMjsOfkHM5gXrz6TfxDU307w5JyTzy/MdWnAaPnWsWeBJUIrQXQuqZeeaFslXAIehzLQQ+D4Z6jnSmz642YcEIh+75WyGlXwcbi8NBQJesIkpziU25crASZH8xwpBU7gKnFmHVytQxlxRFuman4scBGlCxOTZBTiDmgAGUD8mRGw2WBdxcPg5GxhC+GorxjxeD3+TeUt+Fl2Qf+4T1yP7eUJlNfsxcP2RvtoO0FZzBa8YAIdGqDR6HRahtFqbaSsmQNRDkBfXcB4l9NmsdjtVqsNKqTFZqU5K/xi7BYPoWUUMnE2KfywIi0lirTYQzqRPCsNvzJobBb7XiUN1VEczS1240MFlFwoYAkcYTOxc1Nsp5ACqhC8C0FbwOsxm2T77rr1+/jlM3omXBZ7/utr4uefvXPCGb17du/avetWHfCAM4H2hWfw+4UDwkvCWw9w+ytA9fXDTxRuqCwG/TedvSR03bCSuvIDTqu68u/+HuVWb4NY3kxOwqzYVeWZl6rANGohdS51HUVSKrWW5GQaRqFk4BeHE7LCBRjEZCsxvB4ZLhbzIKYtg5er54ZyBMaxHM5RKpVCqUa7Vsu4GRy9FTdwBI7EkjwqDmDpZtEwAvEGoHATecvu7soRSWKIflUqVCOBgFBelw3JQnxQugkmAQwuzSbSLIxTndAIZxvB1eawsNIItrWeveEjOsiDxb//GpwtdAhbPSeBb0PrzaNvmbvq1tabHuqep+fxh19EufQ/CKOo6VAXl2I/lreYZ4NpU6dOnt7V1TNrlntyHReNTZg4aXLd5Ml1Q0qlkcOGuZvyXFNTvqW5Gd7qjMZ83dIlSxZhAJDeBQsXkXK527OI8yxa5Pb0ePZ4HvJ87JF56mZ1OSdPdU4fVnI2NTuHTF+0xEkCJzYd75kbGjk6H0uHtNY6r0ceUjoMSi0aawX3bybz0VH2rXT6aBoC0dJbyHqz0i26QcP40jUq58OyQbli9o108qhu8H6XfsNuRMR6Iu2zzDLoeSlsFfNOQE5Kk4+llj3JA5JS5DpAoigSBdfgrXgIqEaXVYvtUepK6kqr/maA+lR6kpquaXBxnHDncOGHD1adwV7SUWgbPzU947wFG5eC5qnLx0XqL7ywMCY5cvoOe/zCptbEqEmjR7uwfsV0GvygyTt0xn6bkVFb+fgOh9m7s/Y0axK+1nORjnVn7FWMp2VtfMQ+8ufZf347SXUkO3snTs/U7T9/1K3g3pdHdHqSG5Nzbntl2CRv/ejG5jOJS+3mSTwfto4+edkMmpOrw8nfNaeXghPi0xHzmJOLmzWGObt+hycclgnIRz0kjJJ9S1yJzcL6y9c/EwS/CYLrg2CDE5zpBNOdoKgAeQJM6uyMBiZyAT7YMWFiYOL1E4FtIqAngomBEa2t0VSGS6UyUI8ymZRGlwo4Z85C6fFZDm7WLIdilmUWPut5B0g6VjhwRzkAAtisiZPkLXuawfLmTc1XNhOl5o7mnmaiOZMfUaI6p2W8rWMzqWAs4HQYgZe2aGVVRToGNQmqkag3pRqVe+nQW9BwdiPe6O5BZNHINbwrpjMGlEekOmYlTkakOTXGwhrKV9aGfP0nrfmVzgwQOkqVRrPpNEbkKsu49HbZt8I/Ryxb+fSqXu3GsYW2CZ1VJQlPXVSy5NZeWNi+ZgNSkWnDEun8KNcKq1GlDIQpznfxfflg1LrKDNUks255fUvlGS0XhJoxkdhyct0XCxYhnZg6W9SJTYknwPUvj7hD0ogzeNvY/NAzwJpOs4lyNqrsph8dnmxsqrC+w8TJrY/edvexyllZI1IG4JYw9AsYJp8O/UcDtq7c0uDL5zPIGqg1GsrA1acz6ICrPsPpMxkto2+KttsyebT7G3DOVJ9MakMBF6HXOim1U1NLNCGSUzThoiRt9D72w1pAMYjR+9RprmOocH0qsBDhWV4Ufm0GtSTkKrduNdyStqJ8uuqivDvwqStrG0tXVtDr0vbovL/ddsPsOY898nW+rmleXat9Xms5lpmz6M1e35loV5Fd2fNOfru4rgGiDp7HR/HXgmnr2jsu/PbB+0zOphlL9u68Y0q+tAC0n1PXK+IdlP+9T3YllsMuKo9riIEwf8j7lhdf5QWYt+yd4O31kl5vDvHk6w3ZHIzRojkdl8vprDmQ0zUkCtZsyoAZUym1v67oxFRKXKZT0zkEaw+J+oxIKaUpYOIICmj/aip9mqhQTlMifBzgucerAjJIKWH2lKSkZOapdKWBvE943mrX6eoLoTtuLUTilheEf301d/T4o0febE42TBpli6w896Lzpt+xOdsl6/n5rmm8m4nM1As/u32N/k78LqF1dMdGgH/yvstXmNyiDbPuh178x42v3XomiIi9jO3QntwCfdAQbHd5Ys4ALO1IcuV0fX0MkURltFmQzbpdTY0NHk9DgzsW4WKxiDJmjeHwhybIR5qKLofD35B1xuqdGTwSdHr8zgClCyg4mpQMAfQmUtRezQ0h4uIP02i3d/+62NE9cFSwygqI0IhXHJkyeIsb9DqJHbAW0uZP45cVdTKAZCq75bs+4d3lwl+Gt03pqG7i9NRndu8Kp86++n96fTfTlV7VxXkX0kTTeBq/StJEgN/3wJJV4H3hWuFr4Zv9M7vEHQvgEoLyOY3DFwiPnVPXheoQXfXnE+ziuiaWEnUyuEvYt657vtTXdAPEmi+JveD1MKIw6o2MgtaEreZCCONxMqNhEm76AGgsu/RhPpSyW3F7CNOzeo8ewhnW7rETervebqyDL9mPhfyUEd55VKNAILSvdCg9UIFABJQohYSKEGgEHcSiKA2HcIyYLQfikZwaxbU0eMaU8eiyocH7NN8AgjW9I15yjLE88/iJ8j36YiTjK5aGefdmgY66+fIJTaUL1+4+MdnbKBzJXjGlpXzlOcSWWHd51E+Hnl63bkXr2HPBimDgrLrEmC0zJp0TnCD84YJgaEiVi1Ld/yn5Eoz5G7AxZb6gAlpGbXDbve2kHDM0hVPydjtDuhNa+KXks4QyZ1aiWoGUHYMXiaZooMt7V9cEr509gUa/ipkNGSkRYCDyH5O5eq3ShfEBQvQPcko+OLiGyO2lt3qEfwk3nLvo+reb+FmtUz5+/Junz7nmSC9Qg/NxUBdvm7LFSKhpXygx5ck7b9p7xkXk9rt2Dl1/l/DD7GUfXteZqpfH8p1/WNOTLl1waNvwlXuBcnQiNWOcc0jI7Zt+2fL5sabTrjmKDSm7DFojulgVHXcE5O1amjT4VPBLYQ0TaOxw6eipi81ULzYtXa3Eno0uNJMGZhwVPf6Lizv2GcD9gnCvsODlnv/rdf38LJC7hJe+/09XgyOwLTfBa0liaezisqXekGLSQZ4N6fSGVEin5VkmnQ7pQignkGXSHMOkd/LgphTgU4aUm+U5luV1TquBVSVkDJsNMeqon7AbjLyfSKfyOhZ6oUMV0bKeOMS+dTSdAex7732EJrR9dOJIdfwzjJ5Pm/+Mcsq1oocWcSsSSIkHBm9AcXjcoKFWgAMEkGuZ6ZlOhVten1r28j9/noA/t8Rcl1Dj9sXTKfOkMTNBc7Nr87zU+DljFlaCi4Sd5IF02wiNLW9U+Df9+eRowgAe7s6bEkvnmq3jo8Evz75qpb9pdMl4shPcICyEMurAMPKY2JuQwq4vuxq1wM6xSTrFJnx+xqvR+hk2oaZTXo0/RacOEHPLRcYPJeW/0wt2esF9CbAnAbwJNhHVeDmNxosxKxmcYTVUHUFraKU/5MasrN7rplIJRoMswYkBgYkDByR5HeseENdpAoMo6yNxUHQ1Q/wLoUnC/IXMKDmUGtnIZ0nGWd/QedWuihVc3GZKxmlc3R6dQkbfBe6kvntSZtikkXMSqcrH44Xv8LUJn1ptTMfn7qs8CR4Hw7rzhmi0ZYGe3fNa+5mzffERhUK+qfIqyAuvQZl1938qnwj9tAeLYcvLIw08YAMgZwMWK8jqgEwHGtGUcnAnD+5Ugjol4JUhb7vWgyFKpUSoXWt2m3Ez788paVzmcdmJSM4gWo7DR04c/khEMt2oOPveUbF82N3dPShVjNeI/yUPzMrkYnadhRAhLfLfZr3ot7gX1SMm3nk08UTy8a7RU1959b3rnhW+/Kfw4k/X3gHmgg6wKbDdf0FZuEr46xN/68ZJoPvHtRfLrhR+cgzN37tpwhkvCq/89sG1F/4NLAcOoGEaKg3fX/ftXcLe3z0v2cZ0/xfkGuI1LAzthC8iB2FMW7DUcQaqsMO9x427DboiZ8Jl4aCfoosO+heXVzkG4/k+MbMIRDvv0VVz26KTbBCDVQkGQ6whXRm55uKDwR288HY4MX3T6BJJ3j1kkm7OWDBTqdy/54+3Pf/lh0DtXOzsHkq89keHYFg0dOx5S3ZcwzU4Xn97w7I7twHV4afVDSKGOAl1fh7EECXs0XJPJp2OQ+vr8cR1er06m8s1RnGAawk3kSQIYghiPaIabfZoLG6N06pCU6Na3djojlu5eNwqj5vieJwzWBvjhRyB+/wqe7SQc6adWdzKOdU6p36gJFr5CKq+OEZQ4uRP/xJMsFsHQ9ZVR4/AgGMQO8rRI7URUrXR4RKf5ykUm0c9mCJqpVCqfAgogionMQQYQVRgEPcHcTK1TrPKJJ+3/lVPzjmFrkxmJrrinNf/+rnr7VTYPVXHyS8ZckJuzlo71Pg2ek3CYaM+ShcJVWyMe1EbxxYqI1Z4M3qVHOIHtd6ZXIc/O9tibRnl7vTWtc6cb5vvguoMfzcm3mMbnu4WfcpnxAFoh53YjeWpjSwgCYvZ7IDW2aHWcEbaiDsdBOFwuI00ZzTSJvgN4ZJOLqP1uIbrcAKnw2ZxDjEDtzkJN47ZSNAKubNeBjAZK/MgckiCRmmS7m4IIsSflXT6o24ob6kEjUacZGqE1lulmujpkYFYsqIQY2qDVFAQu1nFCYIylJzXAuKAXvhQ+DkuPKsPu9Iufey60OR5rfllWP+mOBhhiNmaDeOJR4eePGslrx/C34hrhq79CTy1MsS1/CjtFwJie1S7i2FXlafODAOzNWTFrSAC8BQLWLPdGWwJg3CwFIE4Fyc1Wk0QfnkHqncJb8kMzClf2Yf75PA1US1uD5Nyty9A0fD9nFyJGhXe+G8rdt3SneqEr1O1Ovz/oSg36+X/qgQnPP8fK24Ic/4sjCKDUC5o0uWYcqIxAfS6QEEqLq3ESKxe63A7kg7CoUzVgboCFSx6KI1Jp40VKUTMnekrvXsUFZP6oLnshtdaeVc0KpLxQP0WZpP4Jc4aFNP0Idyg96bNJmpwF4tXduTVby97wqAB5COJB24ozFLUO8YsXHhZcUlzglQdegukb58z+6vVv9lw5rq71i/GF3/1+hs7NjYPP5nS4LgzcU8SBwQX2LbsPDAaaIB/6pSZr33+yiuvfvGaVIORuL0xG5Ytm60WoLAAgGlZh7JghDpctFKsVgOx8iOoU6dyBBqLo2Iw+15aRIyoPhQaHJCaa4sDge/2iDndUEYU45nJVYpxRDxO0J6sP/TaQw9MbRlxsf37PRf+/c3fi7wPwhPCKHyOyBVoPJ2TivjTwIyKt4gtmAkrlN1WNI8EUAoMMFqLUk4X9PKiQoFriloVXkS1guohRPhp09Cgpw+nD1c/seiivJS3Ws7y6JAZJ96iX9u1elYMjGaEJ4zPv6cVPhfOf/s1ECe2pDfMuyI9csSPaSg+86MPSLMFroOfJVf7LIilnWYLbvgZLZxBo5bLmKJaLTcUjXJ5kVQN+iwZ9DHYj5A1EOMxSu71S10l3gavVJXweojc268Jx9+TPpBwgAFj0QcCNnABfo7w5aMPDHyg/v7+F6C/eAdx6dBXilwdcmEU8TqSIb1DlNkl/Z/KnhRrg6Uyn9eABiUwKqDYAE9BFAzXWqf30u1WDMhyLkKn3WxSonVGSz14maXOg9pIzNpiZ8S9iKHlxjIe2ZO+IaOmXfbQni2j29sn3/zH51Jrzr7khe+Fd849C7zxBXCQG/i50fxtlxz47aG93fNPPDRuKgh+/8kbv0UDGUCN7w2rw94oM411gK4Do/XX6/G6SARh4IxBzxkiYYM+HIm4OSPHGSMcZzDqMZGUTCaXu3V6DjlJXSwU9NnsdqPJhN4X8vo4r8/ndHhlwKmv8xmDzrCB4zRh3GszOZ12nVyjcqrt0BW+VTkE9aSSPpQpoaIEDLPTb4mA4I30kUG1cQgOPnzjyGmVUjFoFPsJxZOYECLKBrJrYCCpWqu3KYF/YICDODssKHpBiMpeVy/JxTw/WXYpKzPVq/NJHzBU7owIR4QKe71KKCsn1bX5AB8PesaowaPAhgNZG5+Lrjx58+QQKp2nomcRD1Y24LNObmgMLJPxPOFuPJv4qp6h+cqnONTN/h5hrGwB1NkAsJcDjQFgDYCAD5h9YKoODNMB0gd8eoM+6vdxfr9PF/AHEKbuROxirM7vz/hxzg8xHvAbGSh2pUuVQKRWhFwelQpeK2gwmwZxGtA7mIMMnmCAWC9ggl6Px2WZaJ1jxctWYLUajEb0D+ecLs7pWusCLrsNc6acZecE506nzOkyeJw+AjjZgNxpdxotTivj1+sYtVOudNIqCbO8BVepWq1PvwVXCrmTWjG0OshETHt8CJfgcHdtrImUE5FWTJr8hlrdLVV4f0rPffLB7G4G4CdOLRhAi2UAsgX0mKLxbs1cpaBRtw8x7asI9onC71WLaeH3yjV+UAp20WB1Czif2MLnRlcOxZ1ovER6LN5aseD//PnviFyK58m1ZEeAr7yLx0R/o66e3XJjCezp8vzG+KL42vj1cfK6MKBcZhfeSgAZbsR5nPAUnsfAHgwgX4RDJ6xSaS6hd9N4KxS+Qh4Jh6gQRUURHbV5qhmMNIMC9NB6nYFlUhzgQoGi2UFxBgXNIsoKjUJBahgmEi1SctFvif1acBNUDrGH0rW+rUwG4cJaxVXEgyADn8hIhdfuWnvEoF5NZGMpb74BWjixzlxtlqOyVTuCGrcNeeLojXd8sWSolQdNrPBi0CX87A/eorvdYlhfCI9b2n3ePfOX/uDwDunI0cnLU+V7l5bwzm+eeTkxeeOw1SPGLh02tgRufnH63hGFCdPTQ2OZc217hGgGTH8V2r4YtH3d0PZ5sInlTN4NIg5gcwAYRspJECSAEZ1iB3lcFCpuaMd8VptSYTNvdhEKpSYnV0oer4KGAMF4591BXTG1LhC/R8ySSEnv6owNKSmEybrPX/f+X/4ifHauaBYfvvWicWPaJt9SNYt/g45l8ncvH1p3wbeSVXzhWdEqPjx2qvAB6nGp2W0aorKJ5UTBARqMAEbdFAcCBmAyAEwuNzs1alfC3M6rNTolQdh1uSjhsm/2oQ9+WPQ4R9mqHT+SRunoowM6PmjW6//RrqNoh5zcO3JEb+/IUbPB/H97LcLx89f//s9fAgd+/8ie3hEje3vAZb+8KsD/7dtXX1i7GV3bqXWJYT3lJrgyVgcIWEBBh+bRwfVRatH6cAQw4SDk9Vrh2iTQ2gTq6jT/Zn1Q3ri2RoOv8r9ap8Gi+L+uWWV9TRT/efWEBVUhnOLRpXB9EPHo6ijVSfAsuE7quc9mw5EyANlTnZi114ucWX+p9m6+OMCZVSjDN6ATBw2/4MyCun51/7fyVug/E9jX5U1B92VK3IxY9DxuBUF5OYPBGuB5bygYjCBqU9RyDqh4azkBEgn47g6sB/sWIzAsSnm9bolVj4t43QqZw2DS4QlEnpRI0FT0eQx3ZGi5KadTBkLOoIKKepXRUnRMtCtKRpLhaIS1tjPSSBR1lmFSiMY8OXC0LXr60TZEcyYePETHQJqrzBmDeZdFql6JWFU626cTeyFq46hF8joC0U0SteNaaOBN9TSIv2rFM1WOThgzgZHkyp4gGHn5jruufX3evoeEvk/mL9A0Jtbcs7h94mtDu5yb6MqV9PypUeDrv5GXtQn7J2zIV54/f9Kx894RzsuFPWDa3bNWrx0uvDo/NJXnJ+8i/kH/ANdM5LCmGH0Qv6p6ruJ+cIfEPuZ2qTWIfWwwO5q4XjPgHvhcnDm79ClM0f9JmYES87lwnFKhET9iM1BIo9FTmzEXod9sUao0tFqthUEoCLRiD+KtAAS17W570o7bq1xdf++ryUek6So119iDRCpBiTIJVIlnfVgVAUNp8WZUMZb6ucQ9Ivt8Q1Bx6dwHhOdX4rS10td21rx3wRTjceGNG4/9ET8LnDlv3Qgug9jdO/OhszYKb/ZPeeKWZee+5rl545/vBHPwvRFzGen+8f5PyftEPK/C/h2/8f+ZVw7g/4FX7hczf/D+S6HuvwF1P441YEfKsVI9aHC7CGeC0AMlxI8xm9Vq9qATwMCZSLhjGBeLYbGEk8BSbijmJxsarBGb2YmJONOCs6wcYndlKlfnjCicWAKaGWwc1oWRscYwFmM5CH1iMWWmPRBoUsbMscYB9UbiRtL/xZAU6cxwqa/SrBuYrSEbxOfYPcCmfOo8P1JsFTj9PDEmRQcUg1OEizCiudci4Wz1sHEC+ElMePryzu1PLRnRO65YirssicVAsZOnyZGqzjFNyXE7n7xrwiNfPlxZQi/qjv5vLHT/U+WFq2RAiAgfCTvumdSc6xgWv4eYOGwGz+PRdbcLFdw0a+ukza+P4BVLr/9Q9fWVxQU+JO/nIVZHvRZ5rAxy5bnJQqmA48BqIc1EHrPZSUeuHA4RDX6fz+P2dnhxr9eR0abd6Y40kU7noHqbEdWqnKIIpUJBBxsa3DkHl8s5zAThphmOphnG7AiSeitN5BpIZdgqDleAplLh9xj1Tq8Bz0AsmG7KKRRBR4OZIejbmdsd+DhmnKOL6XKQSkbpKDElB5mjh4YdORia5XJ0c3s8PswN8VHOTJvhLwYO+VVX7rTJKAO0Pn2IKXhg6AL8WaXYHGDXlP3HMQs12mBpfaujU04t7yCAOXgyyqA5Kf9xnYn3hFULAytVlZvpM6ZlPggkltP4arqzPTsd7OiKhqap8HNPX/Ct9ISJmf8NR8UFx7cKuzf6JlE8P/0x/OQGvzur4nlFz6PCMZC/IeiNKX+1+uSURz+orb7oa6C9q8D1TwKifG3QBiB+J5IOtUaj1LoRmZXO7fE4fF5vIN5ainXE8FgMyjncGol01IG6uqBcqXTrOE6n45IOhzsQ5AKBYMChU3JyG6aw+GIR5G4iETwZfL4Ot2RwuVrr9jkZr0LOKXXJoGMbty2I08FScFywK0gGdKkwpwsGWJ2uPqAzB8y6QKq2thKrzmCG1cH0z4Ncz3/igK45HsnCns4GPbCW+VOEMBIHdKlKSHcaRzRJ+Q3QWwV5Iv7X4xfucI3xraUr99MzO+qGeMbl1r42yy56n3nTikAv9F/P95BNPUFSOIG/8OaFc7KL+7FzXB0KGDLMveqDlZFUdr9wqNc7DYZ9k48Rz6j/AaCzqpBV/PA5ZdYHCXPVF/0T3C/5otKQvAr5otJpvgi+5zkMk7+JMAph/CVGyaQD6CRh5hRGgfjt9f5P5efJP8OMWAv2cTnW1BhrzMcKFrPZ1mIyFTLpdD5VX5+gZZiWBSxrK2BYPhEKNfoKsRjayWOdNs4J7a8t39jojiW4WGNTLJHIF2xkyhlr5PlIY2N9JOdWaghCkTMYLC2ZlNNUj7MwPM3HnESi0GjzJWwwugWNyW6zaF3NTcnu6rJmkpV0Ei6uRNigaxIPzv9qKIqlRrMiHqNHhvf0nZtBVEnioXDR/kq0SKcI4iQKcFDj8qha6AZQHaCCTpCLTVX4joR/BG9tKY8Y646P80WP3f+bW3EzeE817crOyo9t2y4567pxhXUGVVNo6DDhH9Hxk2h8C32HdR/obtoh3xlMzB2Wy4/oiTnGXnSBUOGJhdtP3rnx3FWTmsbc0ZGfRay7qhMqwGJfZ+UoPrQnNgrlUZ4T1spPwL3ZCFSPXRIDaEJPeRyEFhA8KHAAGjFEQohhOT4QCPv8fpG9XaZQuNM5DtrmcDRaY2+PphXucE6mSOKNvM8J/LheT9ucSXEB1VaFLKcIu6OO/e79OXyce1xupntmjlS6lbmSu5Qj046mcC7tdrC6Vr3esSIN3OlkupR+KE2m0wVE1542O8zwRYONcPcq5B7/vRluht4zk5QWWPdvZ1P9wvpGa061xnGMrKmEBn1w5aShHf7Bs8ZqrzBJ5PvoSbKM36Lq7ozVvRm8XiWcv3bzlhG8sTz3TGE/vWB65PPgzTS+WzW9rSHwri/Xfsu5bdE/eRG9say5Z0clfgnfGUzd/ei01mkrAkEw9WrCdXEAkbvLo2s2Vmzn2Hnn0N2EaRXfKfv1nBToY2EQKBsK1xGdt3waYhqqpMCTVFJR8hF02I0BYEcjH1RudOaaQ92rKtptCXtJUhVGU/to2osg5BOYE+AmpxetWtSoUNnd2+xAaS/Zx9i77KQlErZbWLKVIHA80P4t2qx1FovZEhlERiFONKgimlOQpq8GLXWn8ZENWgaJ5K4bVCekoLbrwc5M9HKGAY8G3CrSsjhI7Di84KarnrhrwsNfPQSd1pSO1Ae+prpY6IGnhi5cKQvxwtVRw6qzKx8MeCZZ928Ico2/LvxzvuagfjljpobP0WOEz6FsjXCPuNBsA4gY336cRSSWRsQe74B34B5BQw1Qv1c0zkWjcSoaD+M+ZxyJUInhaouFtjrD4qANgyJs9bvdVjJOKeOl+Jh4V5yMJsLxKEvTmtaDqO0f6jYEn62WqDlaHarXV2sQ7hOd08AImiZpAIeo6M1VtPgL4m+o0hI5cFmrcssCNrcxEIU/3VYfJh7r7JIOzXtrCSyTeWDMBNJ5Q3oIsAH0WEbIVYBC3NIA3Eueo1ozq/COszh9Q5BZc42wfteBB7r49aM3HDq8unU+8I03XXB4LbhsU0McOKB2L3yj4j2jPuslhUmlIZuuKNx/O3hwzE/gFrCmdUgoKHzXLtwv3Hpn4Rbi41/PkYH2aTPEjm/KZmHzwctPehrGNT4TJJoQR4WeyzaKREPwDrQnwWfczwTJJsTXvhBZLzcdtLvtQVImj9RFo2TP7Fw2k+n1BwLeRDIZxVngAXDlyPkY1lufSmWKhUKzkbU6VeTQ3hlTh49rnWDdpFKRLFT2TVOn9qYmlCfgEyb0umG0y4c4ng81NDWhUQp1zSUOIoMQH20a0kBkmkloDzO9HPxTmWipIeTuJRXz680TxoyZbDgAZj/R3j7ZOXR25GnQg+XQ9Ez57NlYSjOZwOc7Mdz/LHw6Ab/r/z/i3gPMjepcH58zM+ptJI00aqNRG/W2qitpd6Xtu17vrru9thdXbIOxsekG40IxEEIw1TgUmxIcCLkmoZkUcHINIQkOBBMSLqEkccjvQpyQXFIA7/h/zoy0xTYEcu/z/L1YK2llP/i8X/++871gSS1eYfl0WUkujamWVpcOLF20lMyeGV6apVoMPOD5Fg6KxI1ZIptlsmfWOYqyMPlNTcklWlrGjr77rrggXloO/3tx11LqKHxxdOqeeGkb8zWnXUYxKqYhot9sbGuq0zmcLnwdX10hQ1tSxp+I61JGYzGsQYfRhhcnrRIV02/4NtqMBGAIRKCwdVLIC38KvMWCGf6poLRcXhpKG19xi4pR0OtK0TAxCz9fc8bMxMLztwy0dN86q3/JzEJHzOXyRLKBRat6Z1diXZ0a4aotVr9rjX+ZZuwbmpUjpUXJph7hGmFUverAhev3nzOk1fOMO5PNT1s6snwjpc62tyyJtM+DEq3YepfwvG76+fc9dc5we/NwJdJ3/Yobw/TWP39rOc7jYH5IuP1ST58exsvPg6pvydgJnwKA+65eJWvZ4p97BlcMlPtzLUu2LEpsmhZsnUmDgS9nQn4VlPUXYZ6qE3fVb6vRIiGSzushFNFoyGuxWa02D7IiTSLnpjm0TaHACNs2s0oX8Ho8zmhgUK12DmIUR8GMNB7pjf4H4unALMAiRqUfNhY4iQszstIOpxZKXGwoJaJS0i/t5I6BbH3nrbhVWloX5CGK43uqFMU20TL4CD9YHXT5qNwls++76Yff37ld+Pnbwv8c8D3w8DVP775ES5sOvjHU/8rqoGxtVMfuWXHpy13Wx858UngPkPyBIzduvQzUVP/v2oGFAmL8FeNKMU8YeGyHCoirC5+B2hzzTAQkshS6s4djGOLYZHba9iLyDBpxaSJyPRSdGE0xIk6ZoxEiTMfQnqFojI5GYyhooeI0PJvwOOXM5I+6aEppjppiXDgu0zrwZNDPYgFco2ccrA6GL3ElFeZoaGniMHKJo8glDiOXOOmi0uE4BSMXjkpRVYqgqCYUr1AwXqFc6SnxymekFo1AZZwz85SIRXwibez8FFrNBufMhBbWF3SNhyrjDYqJMtd49ohcgBiCkh34DZquoWLkjTon+BnZZ8cKhq+qx87XLFmZ+HUwvUYkBl+S+T7+E91XoT6A8OgNx/+5LoDowc/4Fn7XcSHPzeX5VfcQxFVeT4bk+XWPjK0n8IxzsTSbKeIs5gPdYMNjOzgQQUi/DEFuF5GWYRTl7MCwtnpEX/b6fG6YLji791j3o+2cAb8/mNiZ3JvEk8loS6XSViqX8+lUKhMKtxMdwUitSrRF28ORiLfWTtdq7U63mwt20MFgR1s0Wg9dJ380Ew26I7Vwe76tw6lN27pbSqy1jMN8NM36U0pnhzvYlo8O5Ac6FuUXdZCqvKqjmq92kJlgT7gjmM9QXDAF00siGOzlMiATZDJMMNPz/y/2mFFKbEB9g4m0RRiJw6cmKF9ASAhDytcdsLe2d/V74tO98ZdgngKyX0hwTk1XvqAcASl3hbFBBdC1GRUfcHOcKxKNBpuLxXK+UMigMoLN4eOxClEOOqC+e3y0x+OzOVyERab2ecrBIJfK0FBuypk8loJmzCELxE0mvV5hCyBbG4SZaExBNOfZAu6OxFlPTFnOBAcyizK4CqYneKolnElRIm2P38nmPOq0+qD6HTWpVnOelKfqeclDejytXAqkUkyqZRKXYH0t9KQgWawbIQpX1EcrmaS99UxpSlDXqHhP4dc9Lb2utNUOxs0NYgA0QPJZPhbxsDXyGqDAF179zUW1GZdMm7m4u+wKxpJOTyzatW6of1pvqXuBRlhztzPKrw5coh67WTO7rez/rX8XqigtnpXFf6y56IUbLuyb09k0QAdChSVfvTHq2vLf35+l4sFH82LCHZv5LiXPq+zzNhHMphiC2rj+MYjlNSc+kAeg7Y9gj9WMtN/kUKnVcoBhWo3GEI6gE3aoNLlIhCfk8jp1mEFOEEYtCLMimWomgnu9DMsyKpWW1SgJo1xlrBoHjCNG0hANGw0UbzI5DDW1LmcwxBwGxhCd6DOcUoWFQEyqwp5EqBObxKaTra/nnsLwhdjXTq3HmsR6rDyg3rw49qbrDg1Ui77ZTTDlFq6rF2Gnl1ERtv2sv+3kxTsX2287fnxZGB4dn1hxN7F/St31j4SsfyEv1bdP4b6bzLX4WVxt2J9rZcTRBv2q7vMztJkciJpNommbcQpF2/XG67nHjY9/JjPbuQbAGVKGqmG/gTQYAqfjYxMT/M9in5bI2D61EncSg21DKf6vqdgGlZ9CxXYKFxvEAfVoD6GcXf2u+HoKbxkGpDqZeA/8uzWvUg78PqvPYw2gRCWEYQEWBrAOp9NmNPq0AWlcpV1B0gqrTUF6fD7OaqOtPr/VZvMESNLhsyoMBrPP5zTnVSo8xDpYzIlTMMe0emwBH6m1kQTnA75GRaw0URFr1MKk7sKn1cI+rf41+nlrXeSDn6+uBQ/7XxayCOwWKNMPiDIdw7JA/UQScbzxKEu/GMXR8ayMJPW2mN9NcgxuQP1MJOl1CjeG1Os5hqMZhmP0HEn6LNm8TObPu90iCWE8r9PF8jabSOFGcvpPOFDl+rkR7occyeTCHPUSA5iai8uhuUbGqUoPLlUCRBL1mMWRUzaoLpTKfHDQKTY7HWzuAydwMgyTa5B5S9vuRk8idft3WN1GJ9O6NdJ7K4lqKaS0ZkISfV8gn8PQDJmf8cmlpbTe+mJdwoDv1E1fbX8bO7H9l8IbV8r7hjRjG9WL5rl/KfwDPATmy27detvX91XmzgGZnd+9ffRqiFF2PvnmXds+un8OzpkzPM/n5/zqkT+By+3Gpf95o7Ds6vLKKLgN3LNlYNtpOd1OPFuvQ+YBURsSSyxG9AA9QC5fQ1fE8k2Ibg26eCfi3EPmKdlEJ5NNfujEpZKWLZhUOP1NpDIKcl43m+dwnU5jYaNIUaZD4JoUfmfQ9rjz8SZ8wDnQtMi5qIlUOVVNVWe1iUzaCuGmpNNGaTTaXkzn0aV1hE7HJVPJapJIJoucDdiSjI2Bn5tio+B/MMz6lGbQv1OElEBDa3SlmkyWGC8+ZiZVHxslmwpovOsvyt9UD84qJF735c68jNfMuezs4241dMTJnwfuUOO3aDb1hd/1p4een9MUCf7OdZcaXZZdfueY/gLOWxBmz24+Y1OQ9y+7F399S3weDLaWX3/87U2s22EdupqwLuUX8A3uPfm9EKcM9o9a1WSOJ8ikUavTodQsg2FJg15vRJ0c1NFBGZcxSRuNyUAoxNldNHQrcVcgKZNx5qjSaLAcAGtqA9GoHs/4OBbz4FoDq1fKkkpjwBUacA0kF7kWJUlVsuqqJq9zkXZjNpw0uuzUDCMwIvJiozFnR9/tRsbOGO3ZBi4ipfHpI+5JhOjHjCftnf7X/qOuUxOl34bfIOvL6McjKEP9uqEUOZMA36ueNrPq/427bSG6cLlxZmqFIDx7wZOuEnuNBt+sOXdOE++5e+OPl/q650NY8NCazcc/ODuS8qKLbaP3g/mbLjw/v/L5FfwQ9DHKxY9ccX7uvDPA4KZQOk5KsTDMqVQPQlw6QEttcXtHRysMglEM3AAD+Xfk6qFCkeXW1nrcOwGMwWTiSAVNkgrSZA+lWhUGVyBT1lqb8z5Op2YLHg3eDlgsJrqdEQzGwa0QJbtBYSIPKQ65DmWIRQqIV4YYUEDoMkRVAWHLECqFyqXKECk72QlDZZddQVJ2O6lK1bS6HJaqpvBUqotMQfxIBn1GhBBi2GBOQcZQBFKC8qA0otNYqVq3jRRCVYT19Hr2GcCeEiD4pyhZQwcnSvxT3zyNPjKKTs3Q3FDi54HbNPgmzfqZ/jfc2YH7FrU1/Td7thof0Cwfyr/mzfV9dUYhEvg9u1aDn61Zvyj1W1/vLA1fHLwb/6+tudmA59V3XTpGnO3mbMGHiPTKYLuJ57VnHhiznOdh7bbhywnbSs8MLYw9Hjj+50u8iRDgpV6OKAN9YGFtZQ8yn73o4f9eEjo7J2Rh9b8hC/0NWWhv7+jFOj2d6U6iszN1smRMm5CM/tNJhnGS8f0XAoLs8P9aRETT/L+XkHqR/d+Wk8t53QX7/zeyAo19adXt0m74X8MY9B4oMw4sgD1VCwfkOXnVTQQoA+HUqNWYw4HrnU4OJ2kcJ/Uk5cQDrFJJouz4MYpiSdQz0rAqHGNZJAxxh1JPOq8ngYqskv3kCEnifJjEKUWvUgmjUM/gBxZgsQRxnMH5SU0j4+fvGk3lFJc66sgGA7+H8JunTkHw4/2idwdn5YHdI/x5b3ANcalmsLMlumjnUw/M/NZ7+8euBYfroy08Ofw08bLwJljP456zvyK81OgbzW00i4gT/4VhyhF4Xk6Mx1qAo9bLIRXjMSfhcDVlMslIOBwMhUq5bLbAWK0O2mKh4DnqYskkVyjRhUIJ1SF0FK3TUZSjFCNpTFdIEm6RNJbCMHckyNBsyII35TSsG73ZlVUrY6Wkg3LpBqiB0gg1UiI1lKZUpaolsqBrDZcKlI7yDqZlQCbTbSuAAspxC4U2Tgd0BUbHwM9Mjlhio2LJd7J7nNI2bRSkkIes16NOy071aTa0EXiCU9p39aYpmOjiFaekY43P4UsnWnrDM3NH4m0L1fhNmtn9pbRwvN7cIzZo8Nt1i0cD/3Tcrx5bol2xJPhPewf+64kZlNlP4L/Zzcf89fGU4xdJGOJ74esZlx+/azE3CznXaVcSo/NDsTCqS74OLeKddWzvrwXHkXVBJBtATsDnoCB2EnAaCByEzYLXMfOrlRCvAWqEwjVUlcJ1wbCIkUwWQqjoGF1wohh0qtyPtUzwZ06V+cY5f+4jxpf867P8HKcmzfEoYf6K7iD7sPNrFtYDDbUF1WtJpc/nthtNJlocvLLYbLR7G6Yk6G16lYOx2e0+16BICmJk2JxGEzDBBBb0Yv/h7fU1hhDFYU/jZ04ixkBWXCyPZnAtFOb1BcXRTcwsXoShvOiSGxjhAWeML98++y0QEpLCf+79n3M8h157DOgLY/+0g+Mq4c0df2lCvQijwyv8ZEz45tjxLbc5XgDNQDV3TQnsfGc9koPHTvxGuQ7+O0NYHvtbTdOE/pEZ9BA7cOIdxHIWRfXqLHzioNADlgiK42wQDbS4CpGE6dGk2sR8GqM32QmNSjyfHABmZTjPEhYTa8bTeb9KroI2ldETA/oRPa7RV+FDARE/JAaHgyAY1OQGPej4DDBt9HiKaCZNw2gKExIkHt3oSXI0Jg0sSQvSj0kG9DOIoaVSY0w8aXjW/pOVsuHXsiasAQCezwGfXC3RfRRMRorI/mmDtMVxJVLH0ll1HT33z2eDdz98CegEpfClsT8QMxd/7cGzF63Y8pMX8S3CRVMUkU+Ron4Km0EAnC/88bvCT8cuBb7vzSdkW4XnhOEdy+54F/wDKIEM4nQpzEXCUF/9WAL73dNYCCb7bTDZp4wJImBA4Q0Kc1C4g0aNrKiM5aBdLodY2grQBvjbZbCSgaA74TAoXLRMh5r2TxiNDGCDYqvNj6t1NlZrhQ5PMRAYCeCaQDWAG5Jh6B8RQ6nBkHJYrZHBnR7gMTCGesdeoklB6fwpBd5jx0QwmJJIHwYmQzKJBusU69owqZNr9AiYkNQWRXVeUITpfMHLSPSUMJeXhzXLy9nIe67bNWP3Uwtq5gutrf05YaOwWDN9ZfxrT+8VXh0D9j8Uk3c+MbDkHJh06IKlncdfXu6bAdEwntsOdoOmrrG/8bLVbe89x1f/8uVjo9Rr1wyv9RBi7Sp84ijxC5GLSSfGEe0njpJOqDMOaDs31FQ5tuLDlU6vDQkuKsXYbASBqb0VSuOsqBUYqCi7lLiSM2O9AATKuprJmtsATaNYHoE5nU4X4sobzMAsRQcwnau3LkfHWYNSEm+nRI0gR2vSxzd9S9yB8FCAWNkQB7yJv/NF4XcXn7t1UexHH11xn7D1/W23PPeLV762OC/c3HrurvmjR2Vr/8movWfdufUvd247ISzZdcX3wAlgWaySmQTvLqH75nVAeP1StPsYcdSsIPZgRpFReR3arPxOzacz5WBaaspV3ABjfKaK3c4yFa2Crcg0dhNGeJwSA4LOkLP8ymDwlPEabcvtwQGOxhdxnHeWlalJ/9aYyMzeuAkoMdjCuBeMU46aAlJpXyYR+9Yp0kRWSN1HHz6476ZHgOv2FeufEZ7fc2v2ipuyPS0rh3nwO8ejV377a5fcA4a/Nbc2f0+z452RViHzzKJ1v1y3COWR7584in8E/20e7OynoYq9U9NBOVc7nCrSCDWKOwBWP0EooAU3wGe1AK1xqOGPtEbMNGxaYiJMJrYsl/uwGpgBtgECAG2ZQRMsYl9K+l4nKSuJD3XBNocaneY6eVDjXmihKP3jnrE88tSmCxZd+frChTPWX8B+57Wrb7rskdtXXL8I/5P7ljO7B1a3rd5RaZ+5yv74WfPmnDez59KuzVAmkxCnQ1AmKSiVC2qBnKnC4AadETEdGSs6BVYBwEBjAND28gbyJfJtkiARRBSUP5J00eU96mfVL6kJdUMGRQ8ldc4lERRlr2jFGoS6iG4CJ3wNkQM/p34DcGHj2zvuA1u+X0z7Kpe+suS812RdoYXC1v8Wfi0su/NLH4L7XKAo7B87vGcznr57e51Dgrha1C1KzO3/ceKoAnGfDAJbLW4IGyI4EcLDWBRE8HC4EAF0JALIwc4glI6ITqfw5nJ9yZ7O7n2daMGNpq/P2gktnsu9z4Vep73e1s6kBsgj6goJyKA9MBgbqLk5Tk3TFKK9p8pqezwQUEe6e3qaKpWiSHYP3y+WmwbiVM1Tw2u1CA7CgKpGdkb2okX0TSp0VLhaPZxuqjVtaCKaIkyj8SnVM1uAROMxeoxC/MziQSJTSI1NvBI90KhIjdpCodhf/D5mLE2evYRmdHx4rP5HRBTMWSJbCExi5JVmRPAp4lREjCl+6fbCpLmRxgWQcQ4kYu6mjzc9XAXs7f1nL6jGKsVsePnTC/Kzz3b/4sG1FzMPXfrxpQ8NCv9v58Dq+bV4uTsYWXlgdhn9dN+qyxjwa7BPGHnhk5nT+9fkotC5mt3C/qNrF51r++M9mwZWCPPBQ2+/O3ta31n5aFPNb+LA4jdWLFtv++PubX3LpVrOL6EOvgvxjmD31MwyJVZTwZQYC6Id9na9p8LVaZI5kY9GpclxnD1YUSqBwv6aWaP3c2K0EIc/gNl+xF/W1OBTjcZV3oMm9mKRXmivezegEjjTy1nBXiuwpkY3HmuMh9RHzY5JpEfjgyIiZfKxUiMoiyGDZC5OGRNpNBobYyKhYn1aRK5YH4laWXNge+GCnTdd8cP3vnbhbi83fMGKzf1D+jXbu6KFa7P4vYJX4Vg1b+hqNvrwFU9vWWS44fHRwRpI71jUkp+5HulFD/QxAVEvONHniK9lzZgeawbhp7GmEx/U8vBcRiKrqIuohyKkNQqjM+wVTAVUKh06BJ2OIAwaOfI5iObekA1HGMIW8qLz0sDPIqJgZzFaQK+D0CoX3s82G7J2pzMWstGhkM1gNNY3+GWNhXScidC2A8S3agm7vHCkuMWgcIe8xE7PXg/u2RegX4jHAxq7zRkyZI21LEiHSmFbKEuFEGGmJv2dUohJM6F0Y6SV+vvRBmXm5FYXBfVlVORzrR5Fs8mlSdyBk4kzSzbqw9hR6u+S2xjnhIToibl1DIJ6VBxthWH0lLakbJxas9ig1pRW0VQbHZx6cZknfh686P3lV5fiPYlE9ULhwA91rsQzFywa+6mW4ef48vfPv9bedN/P5lQG7Rtdq9Vgrqw4NtIRLc2e9eHYgqSJefVVkFGN9cYM9m22lbsuS8x+6IPHZ5Yz88DO5Z58sILyCzsM2Wgo9zHsl7WBgD1n7fERNGKQBz7MH41iESqCR94PutDSVcd0iVcX8/sL0pUAktYFI1bg8NgIF6j4fFggciS6BVMYdYhZN6VQuCos6w6oSdrmINVWDj5Vu7GgPxAMUDX3QTfucdfce92E250IBCSKXbEDOYlkt86yK3ZiGhy7jWiuThg2JU8Wr7p+OHq0bqVio4DIFE4Ze5M3OvJ+sSPvlwpGPM5eeu6G6vRlpaaWcpRzc1qajXVN66isTnAhzSc3NqeC2z5+hlmlAbOJPcK8ytY7FhSTyVYr4599pd85fHiRX84D+/qi0IHvmuEsknyraFvugb7lReJKLIr98fERAKKIfQ0xp2NYSIXEfgSqgeqI8gFAEAWp/0tbrQuloUeoO7w1RJNGP2ePHjFuweQq+U7lXhjH7dNouNftGmAkDHTIqjcC3hALGw0hiuddqkcNwGCIuxrX/FwGhmcMfGxyuV5yEw0F2DihAMgDjCJKtmPSfb/TBsy2v4v8i7HGtKuaz0GLGUIPWCyGplxHzd6pxLHSVhRiapNSKtV9hB/5oYUOz/ffvKfS73vosuEhzznVa6upaW3JUMBlTKSWO84hrhxb2KdnrrZ91JvnL8IHwuuEHf+1qbmY7vDa7wULFgVmKaWzlsWhPKdApUZZ3VYOxyhkrlHAB5ARhy/YAydefAq+drGE01HHwuGwhtFpXQ9PK3wk9IBPrTajEe6Fbg6KPMe63QWcoHE3hxMen6+QxOhkErOazQtlBC2TEUmfGyM53GwlCIdRplN4OIXjiHMLqwjzO0N7Q3hoXzQKcN3rCg3GuVg3kUSXA80ezEdYZeakLB3GkoSMSqG7nk3mJCNj4HuTbshMojerF46MkhaIrqKlpY4YtFgtdZU5ZahJ1ugni0/QcFOdiZpqIFkfQ4S/RlXArzmlm1zPSfmsGZxECVwkTgiKYPmW8iXTih2VPO9zmqy872za16EBi+MxcNnHB2mrf4S/8eGWLjv+6hhF+AX7s5e3pqN9PnvXBjDa6WD9Cr517Nt4ZmxFl4W9ivmoJx+eB+2T48TfSK8YGws1o9V8EYUbTTAdojizm3Y56+A5nYyoSKG6IrFuBukShdEUhblpumBhaIuFoQiGcGq5ihnJgZnOmetOHX2vdULBMJstmNx5xLWFdSvG1UyrsagBRrjhX4HVLPZcF3MWhlPeMEYxFmobcu8+C3zKUN7JBPQN/vnYJPp5EaMWCBLy5YhmrV7oO8WvTEJk4jpadrKvEFtfXsluiZgQXiL08TO0NTIrtPLG3vZWT7Pwp+0fP+3kq2owu3gptBJXjq3pMdmutt85f1osuOGHQhu+4wwvy0AjJczFTuX6ha8dJz4kFeJre31vyTTip+Jrp/hztJdms/haL76mT/xNJv3cJn6+JvRIPM6YF0M5XEmYJrtQ3A3YjHUCZe3Bq6irjLgqpMlX8rkyadCnkiRitXXU2oMhedhmhtExukEBkyA8TFBUwRambbawQx8kyVJbGAtQNpc1XpHLS5WAIlvRatvQprAjYAtOALP1iEVPhKlqeCC8KEzYusLwuQ1UbY/aDto+sJE2W4uqWF6iAntUz6peUhEeVVq1VHWjilSpulvKO7m93KMcwdkYW1ejwIBghSHbaRgsUS/sw2N1djxxUqAkDWtPvitdmlJhmHTPEGYzEL7CJLbdiWKDpF5ooIwRkZZy6/pkk9c3wRv6E4TyvjMuXn6N8ORjF9rbA5drxt7VdM0IDi/ZeOaVa/bd37XeP9vlBc0d5+3IBKujN4794IJnelouvVqm5lvGvrvp3m2CsPLi32xNLEBLPmdfDSybH7xyu/D9eeuBd7mL4YSO/xCGR4KV28EPzpsx9o1z5j8BvjdzHsT4fhgPGhHGGqle2SNcgeJFmOfpa/YRxXVe3I2qeDk8m8ULWSxBpsu5XNMB4Kipy2W/XMERHlmkEQtGjoQf8FuiNHodhnpNv2+0Mkav3x+TeaCV9TB2e0xvpPV6o0zvtxsVnILGPSgaTHnl9BHLFkYRxOIRcmd4bxgP78Nx1wtqjdfjlzFGe834hgfXy1rCHpmRkonxoP47LTJGz8j0LY148MPTxYOiO2yEgyfPPp02FEQRSlYcJcTEEX4xDOHlp43wsqfGgvUlDzAnCol7EPI5Yn5H90mRXsvUUFAf7HVatrMus8HSdEqcd0os6Cyva3IVw95l68xlly0XtXeK2K2A+nwUYhfGPq7pe4idxAcE4XSpCY2DbiBEHzE/oJcimNoqFMK8z+MEr9XrCw4N7XBoCJms4ONpn49X+2Q8ibmUM91uqxbG/1AtCYUDokfuNO814+Z9Vo1Woyd4me/PGrBIs4jfyb+tIR2RsIZ62/FnB+5wRH0OxjHpnlOjtDcx61GHpaVBxf6voalHKxr4P00UePT/6gMwXvwjdRx+UopaxjFBtFZT3FwVyCeGDoIrYBRYWGVeHF925cfP0ox3IX/T11u6HKn/2DD7HKvP4iNaoWW9u8MxKw5+3HBq3fnw4ntXLezwTr94msvuhmc+7cRR+RJ45q1geS2ym9pte4h6yEaOUCO2s6izbGQFpVNp9GCgWohWPWNrIjJWZQMO5RHFA3gwyqPXKQgH/743FPZiOF7Qt0I1ac3m8wVrBkaTmXA0WnB7YSjjtTVRLWQm0Qr15tsYlkHqsyYr548Et4QV0byX4BNuq16GK+U7FXsVuGKfWt38gsmUeMGhwVpxfTaTt4a9UfiRtnCrPmP1uimr1a36QA826B/VH9S/oyc5fVpf0y/Vk3p99UY3cOsZK+Nm9FZ320RDWaxTjI6eMmwwlb0VqZ6kfQg7UQNbqNMr4WclZvWprAmm93E8sSnfJyIc6XPIAhcnnsqX/NDIeBYF7ru90m0vCS8/UR52pOG35pmO85xcLxKHZ3S8eej57oXHv20M0IMvdI2goLUiQt9VCM9/Qaj2dWVGHhaqPd2ZhWDnYmhZof8dOytFh8ofbwDNqrGbWkzh0th60IxkQ7hSlI0hcEMtvlu5m3pI+RBF9lEjyhHqLOVZlCyLBCMchTF3L97Tg/f3YDVysLe3C5lXanCwWaHMEXm5gYoQUX1bQ2bajrQ+0OyOsg2ZYd+3cx57obm5IM/Tcnk+lkgU9FEoPVEU6FrtUHrslDKSI6N8HslMoRBFMrM2JmePuLd4FL6EnWB5q17eXMGqbcqdrXtb8VZofE3pF9Rq/gWTppBvlseiCb3H7oOfGg7n5VG93Urp9VbVB3KwQf6o/KD8HTnJydPymnypnJTLZ9xoBVY5gwRHrrcO/ztiQ/2fyE3dkk825FCM+H9LfCbs+0nWXXb/9MG2js8rUWOSEG52WLaxLhPlbe3NfjHBUtUl8umis5xwL9xgqjjtqYSzR5pNaIE+4GcwV7VgHPbk05jpxDu1kMGYyzEV1xw7QdsCyoCNsJsVSmWBxmhaqaIxJW11ymQK6wHc+Jha7cTg91qrQu6sUBoFplyEAdoThpG4u4zpON0eNOLnJXtlMnkNht6YnJJ75ASEnN5LP0oTNM3QnsblOmjyG8Wxk/nWJw0poGFZmTSqL4ZTMSAu34TZpxRTSZXHIj9RIv5y6Jz1UX4Qt206c+v8tcInL++8wg12zbqqZ+blBD+4HOiEhRddPnrvh5vnNZ35deG5mYOgc7gXxq8jMLfsgfrIwHi2DCKPPUoCCnUlKYMpl7NX3LcaCQdpLEWbpfFTda75/eykbP99Oop+EEPNzCORB8q+LMwofYFAvbxFkGQBrVwgZUY6S2Ny0sja0FHW5HK2+RXsSOkVsMVHKNKBKIFKwHhkXzzOVnQaXzZA0KRxb/ZxGl9EL8rupHdmybSxEs6maSPlKYuZkQllRipjOt1iTDNGBv54UnaJ0pHTDyc0Yp+WD4+OvdsY4Jt05lO0p565SDoUO1qv1ccwyaVKYEyOfmA0Ow5JQzfwKcwVRX4H1IHi9pVb565b/+rNX7mKG2W8oGPm1b0zN+OfHDa5U6P+277ZPp36srlfw+jAHNHntl20admZT226bEF6Leie4bRxwndFEDtmd4FvjJVajN7baOGjwVS0BN7q9lRAuAjlHmJLVOvY7n9iJ/koidexNU/Cth75OCU4cXoyZpMgS0HIpIAHAQTRWUQ/SeNGX1gEBFMtUaGsA6YafqORMfomTeWcJOcfHjOOH/q4nBslO/VFzvfTj/FfnRiqX/3hxFH8n2IOvqPGk43auNuGxg9sFYah3WIlnH5Nr7FbmZoNSB1ImFDbbB5n2aPZo3lWQ2g0Po9YBt8GdqKLwKZezghqItXfyaVwVPcebcwlUFMGE8QauHPyVUmsUf6WphLEpsKFCd7gsVWGYzd8XXjlx3N2pTwzlu0/VxB0gPC2Vm5YhW8Hbq/evOvmvwpLF2zXXwe2ZbYNVVf8TrKBdqjnu8V9q0Hs6Zo256r4cYfBTjFRK/qHrYToW983Y2gOAdO7tXaYmSLqQqPZbHVUDAa70XqE2WK3OyuEwltRaYxqu5kyjpiB2QiN4LNa4NEu0e7R7teSWq2RL++R75c/Kyc8ovvbgNxfGEqFJA/iUYyKYiFppdSJbaGkOuiYsTS5MRNryEV950lgUm+2OFHkzBLAN5FF4oXZoHvPNV8TLj928UPOWy//+DtOVN8sbsW/sf1HhXDXjk3g3Z/8+a7tHwuLv3LHzAXCIH7dGa4Cqhr0gqvGvnVjrvoCuP+8C9AMxxVQh9DuVx8Wx959GtOeeO0xKCk0uhCgRsGqKk74FagIV9uAxsyPYA+4DXo9PLjpOg2t02lcbndB4acVCr+R1hAqg5+H2b1K5dTzFZdc4XUDcie2F+Kzj9AYjuj0ao3CSodtLr9bkQj7qXMVG2C4qkiGyzUbuqNK2GxG1N5WMIrExHVtKY8XUwkxaBDvVqMpLCmbkMrLqLR82lsuYnG5Hh+IwQA/HkqGfNJYQBVdARPLZvXyJyGNB0B5JW4M3PxgucddpuJp4Q/C45q2eWd0l5vz33nqV2DnQbPVuyHuG934FYP7QzFcXPNT0C5cwxO9F8zra6KZ+9fdPra0g2bxV7V756/BGz1LkY+eknbCYPsafPTxmM9aw0F8Ch89+vx7ss7G5zVN2OPw886ajsCxTLPBWqNwAk+N/5HxvXU2oYf4ULYW5oVv1Jwe1utykARGhvUGg9MFFVlNu5dyGzhc7I0tF3tjXpiTwFTEG3Y6Cy4v7XJ5vTxHOhgn4O7F98OcAJVj3W4Ff+TGIICJB2CyCgXSIKvhiB7+rWp1mQ57na6Kd8CLe10URnN0DUUHUZeLGa+wSSpBHYPw1acTkMmsm48WaTvD5MUXyG4eFbvKWelCtvjANBqaXoW3saQOx2B0ZnICqZ+pIPwA7cesR3f4KNhqEq7Yf+mf1rV2/1V49bDxggfmrWS45jf65n4MyluMW/ThVlSPIa9qGbv7meNzO+8Zu1HYN+LrhMk/VMxhLy/87nbhV2RfS9rFWWV8C9SdX2MY8QA8YwJanecQW29PTUUQJHjRAAE4ACw1D/4aQTCOGvRMB8l3SPiLMVA1B5cbRiVIrcmITr+mNeaMRlqt1RbQYlH4W8sQDpNCoa44jpByg+mIUa1mtNczdzIPMQTtDDM0peiVy2UyF/qwc9wTTYzITUw2jWVSU0tajXt5o7H6fVioOvD4xWuw6DyBX+ZV+IP1RfMTg00hfAPICfsXCY/jh7uC8tcTzxo7NMJ5mqDHvpueJVsr3PelP3137MyKI6XleSIyH7f0WJp1kiwiGX5Y3Pd9WW2aBTWqvB6NLudlceSVcFyhos1mo6oCTauiwrKYwviaFWY9GjW6taBW4/ryHvuz9rfthB1V4P3QIZl7aZqXRiXQf6nRMSQ/n+p9YlNW9BHjG/oaSaUpUG9sEA9fzivacvuvAGa98F5Ta/Oy29n/fOmyTfcBzU2J7kELGyb2CL9NcO2zhFsz3+rPz9rpfOWutXeD7ldMdFCsn56AfvdjsX7KivXVCHy9RNw/Q2P1mQX8LzLGFNRcAvVZrmn67qv1zXzBOI2Jm/n8U7T55P3dUO7uPnGU/LVY88li//nYTgC0aN5OZ8zpxXk7+CQdraRnBAkOcFpOT3A6zmANcjEyjhYMF9BWYYDrKQojgD6S9LJMBAVAOYLAkhUoapicfZ3RYBR4iAL6XJiiHkXLxxyqTBmTL5HvgY4P+ru8Q8/oc5OjoPoAw+RQiJIWJxyTAs0pAVE98Jc2XZwcCOlxxcmNjDY8a5ZCIzTpQjy1/UwYGK179ZabtrO3zf7S/Dm9O/pTbR3pZMSusWQK03b84aHOvq/0xOYNQsBQqLTywKbL52RW4zL6wm/8+YWrKqmmaT564V2/eHmjMFd4/czB1R+0djfiiAF4tkGsCQQf22kDfnSmEQOV2xR50IbTIB2uJLsAGcT0BpLidUCLW6LD9LMwsHyfUkfFwD0PDaXqfVnUxlsZSqOVMTZbgado3mbnKS2OFwgZTRAyG6BkKh0fiusqEEEihDDodDjoOK06YlFvYbSKeMWrIdQMZdPKcGJENkJdK7uTIvlMmOJlBAXVTJUuY+wSdg9LsGyW4BmC4TOTGhpS3Xu8rTG5qwGzg5bxxYkTCI0b3vGuUz1JGE+0613a8UK4uKhkSk+jOP50Kqr8BHz4/cJftn/8rNXToxEbHYaUlUNPCxDVOesvfvkrV93gBrfD5A7iB1DX464BGOCKXY/7ZzjtbrIe/659euP5S9Nr70OB7+oP2rqgftlP/I2Ui7rSLeqb2CtH/pYoSnvbMLSfP/wYAGDca0oFxieqqRSG1WLOJ7FUMqiuUbHYiLjHrT4/gXw2N9VnA6xYxLQ1AIoTPhvqZxX63nvFeYsW7Ie1xMmTFZRGjlaO+Fm5nC7a6JZsoqnliOF9D6VI7Gs6APbV+JDB5mfzlImgU9loDTqyeJWdweJV9kZ2J7uXfZQ9yMrZA0TtSXpfEe3+O4D/vWbJRlseMBT3F/F08dzihuK24t6irPg0WI+1Un8f3fjuh0dHqTH45Nio1CE2iluRkCCI4EtTlqn6EOzUaYipkxCAdwOTuWBCTiEJGvNByqkdYvhDPAnQqr7LJk9DjHlBLhz0KpM/DZbCtp5iy3QhKdy0uTRnWrol53PEZskYa0vAYBufiRC+vTBzrrBH+K8WUF7M8wmPn2uaPlL60linsG2oVJxei83fli3jzdc2E5KvaRUuEXsZLcBUc4xg12PXJb6LkVFxX4ZVrbaqSRpmNUpUbdMYjbyjBYsR8Uq+UWjLH8k9kPJGxckgHqqx533W52cTqVSsEqcrlbif52MOlnY4WB6LsaQnHEd1tXxC7jni3eJX0I5KJp+S78ztzeG5fc3N4ResmkQ85Wd5Rw3C9gb7RpysOFrD8QpLVcSGhuM7rRXGwcA3TzfgckpS//kbGkapDjalnwFObVMUivJ/1duoUy7hN+96cJpM+bylk8Djl0TCU9oahcOLFwo/1TKBudKEC7j2nX3THUomyGzvcZU6NE6rylvqN5/c4PjkmycNu4gYrjvxjsoO46pZ2DdrK0s1EK6BoAeU1SCIg54B5xKYrJrlsUw221wocIkYnUhAB59OhBMgERswx2LmAcLfNojN8Q9qC9lEmkXLRjJlq7V/mMsbOvLDRHM5T8ZCeWW/fESOy0lEDT36qsQBeuxVxJGIRu1GEY27uOQbXfBIISoVkZxnMm9siTo8mqEai7FF2glfCG3FDhqlrb/S+EpO2o3tIeQNyqPJDLAGYM16zAVjY337OMUV/PMq+z8+FOZ8864n3hDGdt0HPgHLVg+vndk5GySCbo/wzs6NhZ6bu2dUw9NNX9bgS9VnJh3e7v7rQduN5+Q7rxpyWWTknNSMG9Z96Ze77iauFzo/+tvFF193CzCC5eC4Jza/a2EnO0/rMuqFP74uHHry8gdivghguwJzQqF2/pJPLgL82+Cim9deF3BOy3TO21TLXHkdwmcGtIevQR3zQet2QdEKChYQsgBGAUJyoJTb5PiTJOgld5F4Cw5UuB2PwBTF6nVazbSMMpJGijQWaECTRjJmpWkrbTVqtAqtXhtTKWiVQq3aowdBGHGYjJyCNptUaq3GIMMZUmE0yfVyhZVAu/QPZhFVQRbK+cuZgxm0Th+ksm+Njr6ZuaYxJEG9KT1F9o66hqzTAFNvHRZJcETANo6KJPeIiMBPBIteOUx2QuJ3c51eqYA4cMjDxnuFByJtwjl8j8oGcIeC+xX8H8FOuFTRlTY59OVWz5xZhD76P2P/gw+MPYH/ZfGskbnC+aB57vLpS4eEK3fxPe3tS0KtSxmxVhGGPuk92XQsh9WwR2qj5SqIVMHVXpAfxDpcTqcV/qtNVj4YCvlZt7ucSgb8lYrfz1k1tFWrs1g1F1l3WHESHhxuVSo0pmA5lWrVwU8FrFa3JeBmnSyLV1pDGiUrn8xFJW4roN5E3w+/dVDioxq9XCRGqjPXwueHxpmPEYOS9JCl3pJ29NeXvnsnmKdQzXYKoyXM+cU4WySEF2l4ZMhN+AlR7Mn35s+59EJ0yebMJkvkbc+BhXEXvwTM1RSYAXTfZtAfDamUYNu5QXPCd0N51W2tF826Tzjk9q7ZeG88tOfM5eDGzWetDPh42Rz+K4T2wtJZYE3KnDMrlTyPmyw12iXcMdzWz7uEPbhSn1x4STmT84/9TL1+LTp304kPZX7iHhjbFbDdtQWlLCjEgJoDark3ygKYeKTKcjkVKkvsD82M1Wq22Q16h52yU1QMlYvM3WYQNBfMuNnooNiI1+9vUmdZudnKMoxdQRnVTRVC4j2rwrQkI9a8s4eNKDTONige4HEfMqIxX4nfoV4tTI2WTKX6IZMNIiaJzcHbqAEpChWRKrjO9tDgFpC278v8wnvf37Fvy8xdj+wf8dm3Cx8dNq7QgbMj03e8ejTV4WnbdsVopfRxrZLvdCo6mvPdDgW47O73dq4/79rBB3eX5wnT8Pua6QFVoFn4y+4rWy65s6sWmDa47JaQfc7QqlvCqKb4zInfKL8O7XI39mxtla0VFGHcqrOisBlYexGnGmJSQ/vw9RpqsFQBiHXVw5VLzd5mr5eLJuhowpYAcmimQ8Go1QKAoqzh9Bb4ZVZ0YlW0PyiBeNSiIdYbYHml2SbyTY4Ts1YPHpJIraiDohQbs3UhvuZkhtZsFjEBTb4bQr32mkilXqdXauSC44xF4r52zCtRck6s1JvC2CqhUSg29rkrv35ZULl17aFvX7tM2ue+YRXa5y5cJbzxnUu25MbOly75rMtEvB8zFed0dM3nzEyIWwdUg7eB0tR97+dcdfDmt+Y+efeazT/xCH9Ydc5TO28Q1i1xIQaabPgCYuUMxBgo4/lidL1w1Z69YAZaBg9O7If5yvegLe4C8tpXNXu0QGvpQoDQz1pessAkPJ1KxZso5ADzfioAAgGPTm0oR5qBphk0s3udjzoPOomUEzidnBtGbZ68xxOLxOlI/JY4WBMH8+KgOw5C8WIcl8dBPMhHLHQbAAbAgRS6t6AsqituHeKz99AEraN1JmUH1qbIZ9h4im2S16l21SZEdcWImnEqmqPUwTEE5+joOKCjo6cBFXGijNZxHZ3Y5gV1KFPHdhSCC+rm55Q8/1OQbfjg7DiPCtrU/73LeYXTXWoUAqoFsRBwfkeVf262aZ1CMCj6vXZmn2GtAryn7PLYLV0/1uqmX3bD7slVgpZwSiwTFGfsdL4y0HfB2nOEt6vmPG6zeR1DeHvOlVHYbNC3/slt373qQlRBwMV9tS+J/KV5YKktv6YJ7PCA1Z6LPfguFdiVBVmt04nIfhiaMwOzmTGaTHqG4eQEhwMczysV8rRckZbH4DcxNIphYA9UuLQP81N+HHoRN9uU5tJPceB2DkQ5cVN/rRSO0uFoIJxO56MwrgLZvNKupZugRVRSSlyphDFymGc5H+tnaFZvZE1ygk1gLI6oDl8+JrGni4RBEFUEJARDJPzNQGhRCvrm4borHp3Ewzeapd4cPdTw1w0f3SBYRk4qM3nZ++GG1+Yb6MkRbHJG2tOCuNERnPVJrLxIASUGsypgZQpF8iXt2JimzaKRGQbDbnfIT8jyGuFFTc5h8IdszJO7luqFW1NcfDHxYTxOCJ8Iv4iw06/neb6XvwjM9FfTq6+9lIa2LWDZdO2sTM776v6eioHntYzvbHLXJzcPOlcTdwkPhDvODki7+xZDHDugXiaxHLDWFiiy4IkM2JUBoRiQR61RvDnSF8FVEZDVLHYAh4OhDeNwDqPtOBBRA87hKRg64XKFMpWOQkRj8Sgdj2IgnkYrpvlAAC0EfFyt7piLnjypVuNzIyGR2zbPpWkJaq6WBmmHhmabmrLKdDSVIiJRRYjHOR8O0cT1RhyiiccxHDepseqr42iKz6qHxKDhcDaLGMRRgefFKQEDum1aH5Gj3qxjKRKLGydgHJ2C4+HSOItMHcgQcVogGxwj6M561gzjCBBSQCDJDo0Q0MynFfpajTVbKR+hmK0RvqKZZTP4KIv7o3SfRvhvTX4gjX+j9cfwQIWLMj8o0GsgkD22CtD5c/7pzZsojuc5+sLmvnieEd4thCI8r2kuEGBM229xgJ+89IvAmRfW+Rh+DnVxEJsNrqs5mvvBeX1X9OEr+sCcPtDUB4J9QNHH9OF9MFt8XOXsmIue1HpVTnyuYiYzE5+pQcBOVlIRy9lD8iGFfKhfPiTnBvrpgX4MDAwhQCPR3r5wn5sdHurjhkTFXBfuo8PhvkAgHE4MVdvaSrX29q50U1M81tPdlehKJMTL8iVbCchLoATTtqHZff3ETOXs2cMOjZEdHo729kRjsXRXO1tqY2t4IcvCfCgjKXNAUmYzVOYBqMxm5SnwvzqZE/3Qm4eMIpE8Wmd7OItE41Pdb8PrirwdKYkQjJIYT2Xj4jEhMkYTVhJ/Uv/BJO0XI9HSaCx2sth8Hv33fpYfn2wdFD//nNYBdI3tXnZatx70bMXvwFd/UeMBLhG+vtR5qpePnCv04z852bDgJ/aj/V3QrkzDZoC9tfnWnmAPPtIN+rpBqRvEuoGq296NK4aZ4dAwMXx6+RuY3iOfLo/19dB9PRjomw7tSAiJXzjS1R3qdrOD07sbZgU9eQqZlW5uOofI5XaEuulQdygUn95SqTS3GtpAW1t7Kp2ORTs72uPt8Xgs30znm0eaz2rGi829zXhzpik/faC7R9HVGRVFckCpHGTZyN7oo1F8YxRgUSrqic6ILo3KolFjexvbXGFb5VL8kDaHJnsdJKh9yOuYoaE6dJKoUlNkFdHTZVKHxfwFeaI3D/0rcR0dl1dRImOxU8X1U6ycKK0/niKtDVn9/BbuVEltxCXeydZP/sDntH5AJ7AwUNEIBg0KVPYa1qrBexoUqLThONj4RU0jSAnvoMglEECRSwxFLj4fjFxeB3tPspnLoc2cIfJlNWH/qCVyfqAEAHkqv8/PhSJ0KJLxAY8P+FyhkCuRhg4qmaCTiWTS3ZQ6cOLFx1VMx1z0pDZHxeBzU0aYdxitDGPWyZVyTq+j9XqdXol2HCuNZjPnctMul9vtsttsLh7Kid5nN7qbQEQeUpKJRMplZ1FqpmF1DPSgSZjUVaEVg1aOqssJU8pmEStuCYoPTNEQfpPKO6jAI9muhgAgAYnFUAB6zfjbiPNQCmLQZxD0KpCpM9AiwKes6EboIvMjLumWIk4g8wLFjLFVi1bMcw5ZLQ5/s0a4NKubX1wnrdy+NG9LLWubMeATnhZG1QsfPDs787Fb7xJeJncd/z6QyaaP3RgNBNb86HvBLA8eWHelsP0yDi3Vnss/AGamk/mxEz45wL9WW9WcxDdOG3tLwkjWRFyJRbA4qNX6H46C+wLg1gC4nQFdDLiOBotI8IAN7LQBeK4xjqU5luNYp8PBsiZvLB6L+by0z+vz0bXA0gCUCbA2CgLReBQZiPP9AdrvD8QVQRi5xMJB6L6CVQIQYQyAQBg4wyAcNviB36/V6RQqVcxE0yYTPUKfReO0yfCMHuzR79fjer0pHMRYzum12QlcQccDVYnwyBCN+X1yJ2s3GViVltVBc4Ao5l8+Vo9Aq1JmOCrBaqw3NVD6LXFXjk6CN5MazaB3EcwNMnqIv22clh5FqePlJEk6UhLh5SR6dqjjBNoZK7IOS9yjVSB5GKmC5IWuxoNkASbysiaorZxKZ0o3+y2WGWje/4yYl23OBG0tP4B6vGSYOvNiUDpE3CCsADGjgXQsEPjdPA8cc5z885e5OQ3Pq1L8qud5ZoHwLq9YZN79OLhLWPn4Hv1CwiB8V4o9YdyivgrqYD82Hax+MjQdRINgmqhc7o656EntMZUbn1urVsvtHR3daB0PH0AeAOlnKBKJhQLwy5WI9/Z0J7uTxXJ3OckVy3SxbC8DeRmUc9li38D0Aa6/j+7v6+93TzdOO42eqvVAbz69rkKzEov3+vx6ndGtlGum9/VZpw30d7BVth0vF3NssonN2KBCSwpsgwpsE6OTur2XjH2qeuzYq2+iCDULIZbwfhUFKaXTqrKpAfKEMksXFiWIbQ3nIFLOTvIQJlAq2VKI8Ub6+xq1m0aMI4UmX0TnPzssgeZAfdUXMQfFs8Y2rDtNTLKqKeA7n9R+YUvRnRHWr2RODUnCG4QrJRMixSGKu6EN6cJ6wXO12+/sBdf2ggPdgLirG+CLuoG2G/yoCp6ogour+6r4rCpor4JMFexuAYds4NvIuOy14btJkMNguplN5wuFEjIwoXA40DA60OqgbhcOrY7fVymXAqVAIJZI04n0HWkwL70qjRfTvWlcCfObaCTR0tPbE2ttoVtbWlvpm6qg2t3bjQzSBW1Vuq2t2qtoRwaps53u7GxvhQapExqkzs62til2CNo+aIWg9elsx1qQ+fFVJAPUW622DLfsaSFaWrTdPW2tpQKbzrJ5eSLKBkJsWD9ukfTQIuknWyTq5fHA5OWTjNPLousxmsYFdqp1yqQ+zTRNGCZbo14yNagxQYkdrcurZLzEsZnGEvTJRJ7w1xL49TkM2WnkdjxImWTjFHf/axtXWiooB08bnnQR4FTr54TW70cT1u9HyPr9Hlm/r86LC/9oo08NTD4AdwpnPr5XtIrfQ7XLeYhzXr4OW4Z9t7ZYNYopzhidv2DBwnlzZ43OXjg6Ol1nMLdDX9g9qNO1DJpDIfOK6QMD/dPYwWx2GiFfunT+grlzF4waam3t0+BXsXd01tDowIBqlEj6/VauKRptMhTtyrJVrFgermZTlEgMW80iWposVa9bHs6UqJ9l0PcU4nvPpo5R9apkijom8eVlxWa7PfWW7U1j6WdiDdNOwReHxR6euDjA7zPArMVqoWTokcbFtxqV4Ox41wm+Sfp9UlXLms0Yc16fQuJpRXQUZmkcs4hYsrNo3TAH0AfJYNKupJS2yLqltcXC9s39048/57/WP9KSW1i5fM/cma3zp8Vj0WAnJ7x+1kcALF35pfD94d8JH5kZ074Lt+56ZXXwzKDLZ8p3KbvsYeXHyrKm8I3eRELe42hSRjeq013bheNfMg/N3PyccNy1aHjZ6o45jKczVupqu+KRL68/zwcu+RjUlCvOue9rwgmwLKqjwCNVlyumd33pyekIx4TQQyTJe7GF2PdrS4zm1paWrnLZrJqHKebPmzFz5uzhoYF502fPm9dbK+t0PG9e3NvT09XNlpuaqG5PN95NyEdGhmcODc2cZ2xp7YZf+Y55A/3zenpU8xRxBGUqHE4Z8nZ1s1Xz2VBOQXJ0MpQZ1EI/LYJUHeGTkUR9lfpWCBHJ+qTsxOX3RkdQxFHaF4GodqW9EidBSCQbEHbm5i0ZOOuHT1znOsc1UEqBAe+6vV17u+MtJqpqeH/hS/OXbbavYfbs0q/Ysf6OkRjaPaFd1WWLTOBGXiripuQyS0e7C7bow9f9h23l7Jlnty+5LN7e03LF/ovPutAFfF/G01uXb3xW8Jr2T0IL9Qp/BP3ETNlarISN1a65CJUyQTgUCjg4D8c5HbTT6Qh6dnhwjzPAsk5nIBKNJnIyQsZlcnQmk8skCAwjiARlNGoZm88fsAY06lQyoU1otZw1QFsDygAImE3WTM5XlBE2jC0VCWiTIx4f53CyalvK5zNDAx1hWS6CW82slmKNjZ6YaKLFBk3dDFMi8fm4SX6xwXzeMKvUuH0dDwDQwMS4fZ703ujkN8WOg7zeHpOLmyQqoGFGPSFodfNeszU7yaIqiPH2I6OYORzWpCJMaPb9woNL6W0+LXT05yR5/1LhaVenpgpGB9QD3zDfpcG3aOYmA65HHhryRXvmnv2mjZN1qZY5992Qntm/0yT8oCMwl+cTgY2g+QXw2xl6fmzhIjzU6p4LfXuKXzz2qv3Gthven3cOLuJ2rjBNhnbpRLFf1GY0h0CIBG42ZrYxjMlrBpiZMuN/MYOXze+Y8R+g1+iC4KNm0mz2ysLBcEwaceoLgqCWgI6WIHx6j1fn1fh9Wq3Ph4ZcIl4d7YVv6YJhT4SQaTAQUXh9cjfrsTlMZg3jUOi0er9Hr0HM6Ycz1YPVw9Im4lIJPS9NeM5rGr1LVFweD9WnYiB2ezeikA+CLOKhGAcETVlDLSuaYRymEJVMQciz5ixACJj4jOwe2ZxqNFYsDa66/OAl92z+aiYMZC5LRJ9JLdsqc8pSY/cKwq1tXPVuwCSIrwTxfZs23brw4nIv9GIPNSc24wuCeg0RNG45Y+wX5xDzj+81XlZ9FrxjEu9X1zkHMBPmx4rYmbW2Uh5UcsCRA5oQCHBo2KbIADkDSB2Q4cAXsMfIpHkQKyUHVYGgJxaxsz6PJ2PJG4hMXqZqXLTJ/jpzOEMdnphfmMrdjYnU3cE6E3nGDXgK2R2i4SuKBaJhnhrk5TB0lT0r/PS1XW8Kh9dld1zxs1++suWNS4VnH7v+3K1ze7TRttKzXH5aU+/IvPSPPLV+WTGaWbZ+cPcyHXHvX8eES+Z+fOG6P/729Suu2fIGAcjNNwhvZOSWWxzfEz7suoW1/mLn6o6h/puAPYjOpH6nHaMwL5bF5tcK8wnA+WwRMmYsGzAOW4LtwZ7FZFg+VkZ3MnCVL8BGQjaPAzg4lk2aKzpFsiLXjJ/Fq6ONwxg9Rr01Wj+OejMbETRLXjMkdlQNQDqCKigoxu0xXac4J344uuim227bes9zB997bMD/j9l5f/9cVS1uWcGYHHikvSVuXc5Q/kIuGnLH2pP41Q/de/fiM3ZvAcqf//RLtfA6rv33jvgyrfz2d0PLDN+8JVqz+bcuEvXtf078Rv41KAd+7K4aCxMpl8PFOjiDjjYYdBYaPWpdrFrr0or7Y1vVWlqtxdQvaH+lxZ/Wgmu1d2i/riU2aUGfdoF2jZaIaEta3KYFKi3QqklSwXoJB2OgWSuu00IhOVRFwy1Ir1LoVOq/3nwRZj/gB9eQUpYjKRJUImUjJkVua/xQFMB/Uu4CJPGRf83HN7NLGN5H8cfnxuOE11nT4mXNYh8j8+A/mEt31cr95O9LsVSKoxKffI9cP+hstVugGepNrx1rJQorTNUhdCalE0dJNIvpxL5SC6miKqpjLnrE51qsMXgiam2M6VNdqzqgIkoqELUBlY2xoZA/pVDRChW2UnGBAj9DAQYUoE0BFHsYkGYAYzSzNG2xOBQEIbc5FIxaBQXlUEo6C2mKWjySN9GJ1PtWGzdutEG7kUm9eCyD0r2G84ZHgAbdxLmdPG81I9EhB/pytjY67BVUKcKl8s0w2sDgqAy0j868AKrokC851j4reg1YnXqIDIwIwuPg+augzIv4Kwj4TIHFsIO1iJvjfDISug0Cx1AFzRfgfRwDlZGxsC4XfKQDvIkO0OJi1S6UvtDKiAmYXqB/ReNP0+Ba+g766zSxiQZ99AJ6DU2UaGCjwzSuQjmO1hDBFSTgIwT8S12sG7fQk8TirUNvHYL6Mkk03hr9DNmAGbItdfjNw28dRtM1EoGIn8gS8PfnkRfyxRsjN/4c/saPNwSH9n6q4MgeBiPCPjAy9ltRgGz8pwkQIcmPbJ14pn7swVp64jw9rDvmtFpNdIx7xAiuNwK7EZSN04wPG39i/NgoixmB0cN5RGFC232MyjMMYMAA2gzAsIcDaQ5wdieEgWV9Bo1G70Nn6fEpOJMRlaaz4yd4ikSNC9R5550nidTPxBikcXqTT+7TZYxY3zgx7NOFjaTrB/Xcpwid5H+EHuVvoN1pxvqwBdie2tLIfOCaF5+HB4eBfwjQQ0DZBTSdoLkDyFqArAKKZdAcAZEI6B8sZbFExOcrOcv+UCiiM1lt5UgJfi2cOdg+mO8m5uZbVdYInSr4OS/r8/kVNKU2wKD6sDgcQ72KHDqy0UC8Lgdj6rGMJD/IalNvvXmYOnZSpirabLxhtydPm4bE3FU8IpSHmsU8B8pafYEdTxHScAcFxOkNmTQhgEvzeGaT8jfD7FnffuiJHdFY86zebGvWZ03PlCuNZMSZNFpALkA5NRbl2ddH4yWldlq2NHz86k+EMeFbz1+4EWBAAYaf27hO+IEv2PnL3dv8oc5f3rGVMJ1xS/F+4Y8v/KLVPNycG67F5l9eqz4GLl+Z9RGhhYlo/2V/FX5//Xs9bbwvrqfd2f453cK9wq+FIzuueBWcAXiQ2LG9trJ7SLhEOCC8saJnCFwrMhVC/yj0KEzQLjZjvdhs7JracGkWKEwHqi57Fy5rsbTgEQgC3uoHfeVPg2juULl9WqVbMaPSqhEhkhAqTEB0KIMw+gIQ/dvYyEQbIUUjKPgaX9JpNilMXxiW/U99cN7gjCe++5cNt/6ze/uyofbtK2b8G1j85/GXfzV96PJPfv6r3fKzhR+PPXY2KGInpLuGxhPXyu+TPY8xWALbUhsqxUCAz/F4wQNaHSDmAGE9UOsdejyEw5DNguOqYJSMWpwcxUXhl982iKX8g5w2pa1qCS3r5PJmykKEg9G8glShWdTDY5nD0qMYsbwmHb0Rpp4Z8WGSUgAozzI0MBoKYki2eXQZirFislwwhA6VRCJuZRAYME2S3yf8QfgfYa96WmK560Ph/wEH0IKl0itgE56/YkFkcMQr/PXhO6VnQP/wncRm4SHhr8KJcLw8KgfqN8F8oAdAfCX8/ZZNBwx9M/PC76EuvCg9B05AwDNSn9iMJkAxOzyjm2tLGHgYuBwH6rf/P87eA0CK+l4cn+/M9t3bOtt3ts/O9jKzfe9u93qnd1iKgoAUARuCIiIGjVEx9ljQaIo9liS+mCgvj/BM5NBEQpIXzsRoynv5YV4S81Lklv/3O7O7t3eAMX8O2Dazc/Pp/RMAzwVeC+CHAmBPAMwOrApcFiAQfMxvO8Bjjhcc+EEH2O4AFcccx2oH4XDr3GH447fxVXkVSP0Jf7HN6XCXSJ1ZCoFWkooUyhlAOy3U1dWBxgOKnXrGm/9a6IjxnQmohh0agDzgTGYnkKZ5wAmV0ghukFpF9z11qPY3yWgqOST97PNPPwJkjed/mxcYWeF6auXixiO+vHb2Kw+Gk93lpOq5PQA0ny+6OV5ePPzkI9+rP/K2/3vyTdIfYErMga3BflTZExwD2R6AZpaUgS0ajuK2CMh6gdENRG7AKQGtBIVsCjrDJqnEpIJqTGVYuIwe6MIMIGVYtsyQIrpmj1EXd41pwiCcTi9Z2ZGJxVbC46TyimiOCE+JACbSitwiQmTTabVzMyuJoaGBPoZmfD4GUZ5AZCiyziXGT72LFNYxNoEYnq+KbpAjXw5d5Ut8kJLjtBOCUJhOm8jJ8vpRmELvYUWIy/mq8wafC/Y3Xy/thbR7brl0UzznBOtbr9OeUx8tO7r/M7VtQ6/tePI7ILEWHKkVLu6+WffldUE6lRkmyN03vf+Hs9jvbnnpd3+uvYNrwPp1sy9tVE//4YWDwwseuXf8pnu/eP/+ZY/9aYiyiok53Nzbtnz2NwcfkNKffeMNkPjSF68eSjGOUc42wiRcVP+Zn3335O/uemhsDNB/ButxpTu6aKqI+uuQt379+Lod+/Zdte4RYAUGMOilhtnuhddU2Gv2CvoW+jZSi2QWj/Ne7FuVtYUOEIyh+nYzj2WxC6R5RMcT0/Dc3ZUrALpgSBpAwtDVZUgQXLk4l4KGTJLCqX6uGE6U4vFuHtcIxzjCcFepW1oqFXKvgPw3IJI9HkZZR/JpHsnvIhw3MSzwTbUFvVWeHKbwq2uJHP9T3CKZxDT9K6lX2vAk61rBl4Oy3vIJ6AO3PfH0L3Z2dIe+/c5nHnv+xb+IDl00N87O//xNhXue2X/lrdp7nhU/eV4kTWrff+0oHdz0yiM3Aul/HmPf+upLizp6b7pp4sgrX2Vfwhq7/uRWyfv6AFFFPT2qzeKd4AGhp2fp0pGRCgDVf8PfmOrDRTXvvxcPw+NXCscTeKMHKBTSG+DxsZYeIIB9pjaMdthhCWx9JV8IAAbkAJ5AlZnAaDJp9XqXnSLtdso3plBQlMVsB6JMDAsRdr1Fq6bkFspImdR8g844y4c8jkwe40NSCFPT0gQo6livacU99ZJgoZlxKlpfBl5B37bWOB5Zy6hrv3v289tHxsbmPzTcuVjIIW1NBb2sf+6lXfdev+vHv5iYv6dsYznxptpcUH1sz+HvHX60ulZf++kKF58gYq58yhut3PPhh29+7+rr/Pos78sGa8Noxhz03RdWvEpMaihGIgHoz6ABsWgGaSDgcfvbSqKk1G/3WM2QOr8ZUHooJ+US7vg0f8fHTvP3e2Cq24JLTEKLo+mETu23Pt8t5wxevj0pl+WbO4lroaqIVLJ0z4LhlbkMpKMgvb1RyWkzDXkzvV3LlwLP7Ss7BvE/diTTxUg26DDGehfduv8mSD2q2uXN0k0AXKFbBr966KFvMnEUk/7T2feI/xZvwAzYTytmtUHRJlEaFCqpDJOrpGJM3iaRtLW9gpMVr0pKqlRSqUSCalh0uMag0BIiTK4lACbX4QY5JkeHyRUGUqEwaAkCveqCQhDXCeWdmBFK7TZMpVXhKpUCk2qlOHqRVFVUolX4ZTiu0bl0uFSF63S4SirCFHK5AWKkfLh8WM8zNe/P8clwPhR2FG3BOyDiw2diIbmkgX+EGNoBEU9l6I1UUg7MUkYK/wEfYHLmHPwHiP+u/dt/Dfxk/TsDP6wdvx0s/83AB+t/OTABXOINk3+4fcvnvnrLlptrGpy9d8vdX71zy0HwNoLVThGNx8UHoO1kqyi0mF4lkhg1cqjVj01A+ubGT41zgn/taU6oznKeuqWIx7vjtQdANxR03XGwnn8iNse7pUr0Rv1RmA39jKgHz4sHMQ1mrsilGCBU8gqQYInDk6eggTB+DDlakHYkEZDhWJ4l8PzIdu+Hs3bsKP6wsKGQEfV89rOPXzTcD+m5nXgGlKCPpEXfJZdJMKVMroFgPQbduvEJVFEu6DJEe3UJCEqLmDaN37GVjnRvEWu6EiatMVTOW265YqDYjfHfeRTsgt+pw6wVhUislGJKsajxpdCsPt741kajliBXd10y52rdl8MlKCDTI6I/Xbq4J+iYk7N7EjEk+DBQu1HsIsq8filWvDco71Tigjq5SXGPAt9IgF04QDpCIoeusAT+Hkh8aHmQcImmdG+V7UR5/+7aym5BRF8KTjVkLiY7E6l9jfix+AV4LTP0rxNYifdHVmFvVLbOGqMWLkh2d3W0J5ctzWZSSSc1OGQNhSWqNp1e4qcxIK5I5khwicVKDY2NaOa55iXmEfMW0qGlCxevZKKuleWV+Mour92KObVOt5NwFjkZwWWAOHUo83wGT2ZApr9MaspdbbqOLojWtw9rT749DhVVtYqev4uen6wePgWd6ir/Pn9EdQI1vrw7gZ6Mw7dPwgft2/zfiZMz36qTiNGXRuRhaHneeJ/H9AXeJ85zDHpOtx5TXb5z5/J3Ls2ndjaenPkIPUvlL30Hv7vx3j/+X+O9nc0P/9Z4Nrm38Yz4wT33/HmwMvkg/4DfeM89myqDf/8z/4p4lX81aeAfPj7NPwD+f8QvsjOjtbXEyxIRpsJMEJdJiMtBiMuV2P9UrlqydPnK9q7ujsF+YqA9GI5F6GTC316YPzQy5nZ53E6z1WFzusVSOQFZA0hk7lK+YDAZ1dlCOJLwB4gkrTeY1LREJhUrMQLIxVJ66YrlK2ePDI2tLHf1drcPdPQPZrL54qAXItrlsdpcnsGVWOLdkxMnx1ErI/QzIU4m2ELhJArknjwC+WNi4ij8nEVv8BV+wiHmwklIykffhp/CI959u/EFE9OPgx/Uv4s/g38TLSdGTiqUcUI7DeqNNEqMHDAJPAjfhxiWIj0qzAPL8fyZyWZ8GY5G/M9PtIGiEQR8RvgeKggRI73LmbgMZyScZbM1FM9u2HwRNzAyufyB+X0jo/jtGrqs499Mf/zZLRdxauE1vjIYgR8/UFNczPWPdtTPFO9TXHrXrUPtZd3ft6D/l8KXoq8L518MT83eOrQbvfmP90c6mhdLE5dvafmSf9QaZ25vXm0DqMJrwSsWhaui3fO1nfzueQukgvcq10r9Zj/jJ7I+MH/evPQsdrZMRVpRF6zf7/NRbreLnU2y7GyMJGfPTsTLLGAX9vf1dReKxYHBwcxYdmTE1V0mu7vLkm5TN97dXirPnpWeR1E2av7IINXdRw2YFFrRAF5up8aymQJVZBOocyRelPmhTdBsMmBR3u7diVOHpxoOUJSSz9QJNlGh0Nh5hhTcqapgMY23lgIJrsq7qC2rUBd6oBmC4LFWj/YjgcuniHizgvDBtxD2I0CwL5qb36dXQ9RXv+fEj961bee2lbvm9vktlK/cx3hd0VFXHCSUu1kn83PX/f9H+7R2i20suvq78qtyznBzC/zWgi9wKnA/2gJ/ddEd4dfAKyQPrS/GQpm1Cy6qWJ2UrWdVuPZ5Gl+YvvnM37b65hO1+Qtyq9q7jCp6TvSu5k74WambCOIm9xwJTS9I3FtfCk/zOwFQn7Q4D/XjCHassi3CmD1eP+OyQ/vzefPrZtxs1qfY4RFoqEaSI2RyZORsEiTHMI1SIqn0dHVFSnmyVMqXOztLA6UDJby0Or83fzBP5Eud1KEyKJe7NPI2vEs6rO3pT7NprcWsNyYjsXxa6fVoRrQS6Iag1PrbLGTCY4gzUWyjgFB7hJ9cwKfUUbst28AcRB1i3VNVlrcItS19JPCwIxMnjrLCdK06IpuzyhttzNNanwVTuD7eFTtfBzRCKvHXq34/r2deMdKZLOau3DhfmNv6WEks+7GkR2zSbMv4bramar9+sjirpRe6d/+8vuXi3KQ/OhLJjyx7ojY6ORDSWfdafjbHjjqirx1xFLpVMZWHMswz7A4verK2Ym4xuQQcvNjV6Iv+5o7r0ZrYll1rDiyI3VGZ08GAMAOoMSyscfMjOwm1Wkcm0LZAvRcqKb1P7/O5lDpS1abVKXUyqdLLmLUGE7+ot9JGmNvMbbROj/voae2hh/X1RqwJyFk8PzXaPKbaQpuwrnLak6cbXNPSDprjIANwUt952j4fbG37/J+vmZ9PgFjyRfKlbZ/Q4Om/g4gNP/HEcG3POa2cjdlv/B6lAHZLZU6ILtC4jLbQeMhf8ONil9GF24uHkDPSVlEBlUqjNxi0blKnNWqNxohcQyqUao1cM1cOkvKKHJeTSrVOo8WMZspXkosUkD4n30VZ5wn4g4L3MwEyVQRY5bs4BdNpSo4I8OB4eLT0awqURZR/uunOy4cWuX7xFfOXc//IvUC+9M211y/PsB91zh4sD8zuLYJrJnZ3JHJbEpuJtuHvfnd4cs9VXe2B3i/eVh37yu2ILuo706GuTmHfq1xJJoE4CehkJvmXJCERSYm4UmwX42IxlkzEiC1xsAKNqW/zj2Gcy+m0Q2ColKFgW7CtjV8Kbd9pBxI7sBtJy/tJ8JMk+G4SxJMxIpEIhCKMWKJEkUl9MMDYnZQbtxipNj1laPYWC7XUHMcdbVRV815GS7H9tMYQ7QlhQho/qrPKDxLBqtu389QEtS8CIC9wG1VoDeHKh+3RSAlBy5qz4sA9XGn5wu0L141u2WrOu2e1TV6q3B/TeT+2PaDEre+uvrf2n4cNji91RVZ0jS3q7BWpnroh6tjT85BRW/vMbG8nqQI0jXdZryCqS72LRHR+8f4j+OS/y3KbehehWvb67HSMwbLQDrptY+aaDL4sAwqZoQweTIFrksCEA2kGIHiL0ymOwFCfZZsdbZgMFl/HAApZ7sUILA9hbnV7dHq9ShmLelHVQ1sETWm1XmUFG63AYAUiK7CSBhObThEJDSqJTETDfijoXS4ol6UmkmrTUXp1LFESkIHiOBx3vNlLyR0WwvV88wMEKZheF4gYuImBetNk9TQ8FB1uLtRxABox5SlESFvXNwthOb4RmZuJDEjUb/6n179x4eZNV3cOpx2xOfLJ3yi65gc+sru1eSUYaY+9eP2aTLz215VDFz/Ktg/Ov3jRiGw5/qXae+8GXJ/vuacceHlN2hVogxgZ20cMVYM+hZjJP/747N4777p88ti8rbf0blS/xPt2r0KZ+O+SKuT9hyqBLPYZCS5bhSasiBrLJ3GRqL58sk2kJZQ2G46SpEm0eVKmpBQyXCu6VftFLS7XlrWztcu1ojY7WjxpG4DfDhz11ZP2qcWB5yyfRKO1hCGz0yZrtVZYgiogPGAG+FDuEw2WFf37xWioiZ1dq5y8QnXpguDvXJ3LFeDFe2/bxkqqtSc+rq32unOIOpffSjCbUjGflE5evhWKszKUe1eKFmJ27L4XTGa0DIE0ps38uFJl2mw2KFALWq9clVa8I38CwiGrNZBarcEAb1mqEB2UPwpl3VdUSrvd9A6+xyzBDaJbDH+AnzqCBq3W/g4CAKXVmrWOC44VQzfOD97TTd18Y/tBBN04cc4OkTr/ZnPElfNqE0+Tdnq1/7bn2mc7bjTPVYL2e+8uihbW3p98ZsBEfdbyt0o2uBp8f74rrQrMvYHfeQ9l3TW8rLuuElQplXKcwgCtV7cp5FCEa1wWF2mxuLyua1zA5UAr7jXGNhu/KFbhwhMUoHAKl+uNBpkcreP1UqgP5PTp8kRd6+kKb08e5qvGjxyFTKM92iwogixjOao9yfJVJFOtxRGAWosb7TsN5SfcpfiajTR+d9/tB+4DeXPtB1vpeyGGlds4V2DHs8bn5sTvV4hHa58PmL6YME3+YbS2Z19wPsRyT2g/uG0UWB8LDqn4/fHN/XIp7J7KrHtiQCbxyd1eiacqBVIDyRQxboHnCc/LHsITORgF+6MAi4JoW9EmlUvcPo9E1oW6bJJeXOcFLllChntlXpkhujICIiG03UwVl5Jag9swx0AYdKg5G1U7Th6tsvx/Qls2/MNLktMnUNbkaBXK7RPwobV6hhcTzehbs8sagQQJ6Hp8jhHiK38fiGyOJ64tXbvAFuPiQ/x+uq3DKzekbo/R20qXBcnUrcvXG5/55uryLPwvSzsDnMn6mvd1jukpDTD+S6wvB9l1F4/5e4zGZ71PO6ztfdeOOu/yxxB91PrFd0H6aMceqyxLxOLkGIqwdEYjkaDL7bbbcllH1uFw0UGSDt4cBFcHgSUIJEEQ9HpoRE4K2mYp5Arl+Ow4Hi/EC64sE4xQMZz2Ug4XpXTLtBmFVKTBykcOny4fb+g8AUh8hBwkTvC1nzNkbqvOgybCCRY5mVoC9/B5fVSBKySf65NfphGUwDJTBCdI3Lv+eLp24pJ3lX1u38Uu/PI1n3v13ruDySvuPrl6is5+CmlMNLtOhYcmn31203bw09o9td/XPuzsBCM39LcDDVCAylX5notrzzbpD/8TT3wN2nz7qupaRIenav3ES8SNGIc9X7lUSpgJPBLWFzFMi7mhYssEtQxgGL/d4TCbEnFL3GKJePykx7/BDxb6Qdbf78cZP/A7PRTAKC1kRI9K4jGRqURKE3aFE2EinAqn7HFUoinxOCmLnXIo1AqRkIKuQ3p8BqS1RyA5XgDQgjF2AgXEaT3KLjUSRcjsYpoFbdOhLMw7RO4e8QL+0x/V3vuR3xWMJbL0Q7s2A/yZrpEOYdZh3CQxPkDOU9YnIG7dveXAMz+q/eHwq+tSTlvv7O+//NQZy0+ECYiicNugMAIx8OGrtesDjyNY7q3tlL4lXoFdA4a+MfsScMklaxa+SjBYH7aUYCrGLqxP25fsI/r6Zq3BNmg34Bs2bN7xCvxknVyObbZbKbOFDIUCQx7gcblcJKr40egvIwEZSKZWrV6TWEP7t27ZHNgcCLgSa8hEYk1gDVgDRXIim067SgXorhVK5USukLiK2Lxm1cZLFu5YSsxbpS+RBZFZU96K5CXjSbv8ffIuYiCQiKZS0UuoDbh0YGAeMTKPyIeiVNhMubJhmRVLlA+/fVo7efhIme+/OcLX2aFWK3PhexBbk/w6o8PwH+r/L5QR1vSFZj9CwZJo9jqcW1tr0Z6owmOFPivUyKCdQM7/kfqYFPSkijqB0It6KVZ9cBL6qffgmBtTIPjSgwu14ghTXxtZhHpKobnukA8ETJUsSaaX5Zqkb83J9YQpezBoMoWZ7MqLspq4Tx1duJtWljN79milxtCGestO1pxYng8pC7UDtapi3b9daV744qZZKjVtcqXS6ZFiemTVFVoFaQ55SqtCOcugEr9cuS5jDS07OtfXyeZmXTEQ50THcnNKoWXtHVdkR2jHTcy3DjrXQqd/fv7efAIHXdpY7d5dbr6bJ/A4KIeUY5NnvVIAHnesXy9u30PPX03l/MWh9FCEuWZ1fOcInQyn2hRg5I5Ekh+eI10dOVg7arou+6XPVKp+Roih/7W2j9+nuQE7Xlnh8drDfsIV1JrMmEIhxbTR0JrCGnwNm0yuylZXZlZyq1elV6XTkcxKMpNZuTIzf0F5aKivPDu6IpADuWUZs0lkEpGq0jppdXWJy2YzK1dJFszvmd8zMpffv7lIOlIqKdMZRZiEr1+KKr0eLMGVT6NyX76QEwoBDnmqicOThxuvIWWxVXbyxHghoT3C6s5XC8xVGx9rT4ybC0fYlgRSHfNN/XXOeLTc1OAQtBGztVClsRNzmpKDb3L8is06jTwSjPZESpcG9y/sdgaG5l/qtLUvqS99GeheeVlHVliSWdl5+/MjbAYefElfILRvUe9t/JbMbR1p85NoxWb++jufGktlCLwvnU+H45vUzg9eemR2pvsys6NzCefMhF38WhhzJmTrWZJaPHqFsD/zld2fD0aH4Dmr+A2av/76w0e2Wv7f4tGrBi9Cuzdf2Pt5JgLxfKy2QdQGfel27OpKR94DcEmQYXwpg16hslksDt+YJDqGuSRA0smxbDLF1725cCaYCqZc8QxbIAxGvVbjsin44hWhWrs+2wXVaSMsccKElpMNzuXGC3zYR2iGgC6HuKUNgodyfTkmI8wJR0A+X/sKArKoje9Tue+WI8PzRtfNW08aNQv3m37+sPeJp26tLqn9QUXqv3xVszVFk7l6wf75K0Qb630o37h1j6pn0cVdHdkcuHyBO+qZoF/ZsuE21IWydlOjC4Xq6INw+mFtA79vtIRdX+kVSYIVZg6DM0ySrkPKSRclkaILS0ADU9LBplIJLAmS0PeDTpyICSaDSU8sncpL9QajVuOxCWUr5XG2cB5wVQV4najOgFe13j3SgNR54DUFsZmNIoId9ptVw5d+98o1N8yegpZ5rDCGFo2u7u5obQYhffsy6wcW4e+v7EW9H/tWjLX1L2mCKqZKVJZpbls2f22z/UNqC7OC7HiltlP8G6jrhrGjFbvNQpnMZDBIO91ul9Bpp9HTZC5X6kJqJ4EpE+QhEidH/b6O9hJNl0ouNkGyiQxrhR51ONHVMaD0SaXEAEHqTZoOdI7F7aQTkRKb8fki+QyVw03QZHOGZBakmyYPHy5PCvPOCvxfNB28UB5Hb/DDuI7wZv60ljkLJM6TRxCsddNVFa9+zq9onOD8eibbdJdn6A0BA+LfDGUj3XF70Cv3FkPdy1bkFe2F/oXX0srR9hsfNiptyfX+nYrJzytHLLF276989ynxHcpL0+booseWDozmrZn+9uGRBCf6XrY/zxTVYzd2XpT03Wj53nfmyZFGuKuUAH/v1Udq9+/x9ULZLpNpl+4kzLtD8wmaJleEHqidaJvf9dXdoSVhPx1C+0Rr+/h9oj3YryshymkOuAm7X29QPxgBQ5GlkY0RIhyJRFRqUqVSP616VYUrVEl1JyqOnYtdJrtehi+XAdkhNciqgVsN1H2JYiFZSCYjKY5Mpbgs18sBLtVZ7JYlJBKiu8AVs6VcQa3SKoqlcCSYSCTzBWkqqQgEDXotEv1BpZNCon/yKKsv8MlrHpM8ErUTEEXat6dQOc1h442HavVktXqE3+jWyApUqxYo/6fEf7Mm2VSP9l9A9CcAj9apKfxsA4sishBx9MhdHb3Dc0vRqFVHL/C2MQNN2Z6KF9YFNMFkY/dobteuXDo46O4e20IUo+XYVTf6PBcvXcbutdhKW1IzJfhlR8dsnVMbSWuLaP+cg+HFiK+gL4z4ahR0VGZTVqej02Z12sv2cnlBp4Ps7HTc2wmGOjd24sFO0Om423HEccJB3MiX1K12gLkOQKQdIOAIOHxWKJcavOiDKrvQg/hqLjaoXKLEleYnSXCIBDg0MGeRK0k8QZYhg87yekrFgs9XKLiSMTIZ45JWKOGCsZ7SkNIDGXSIKHdUSoVkZ2cpy9kdpN6sKaFvNXl8sZDT44A/IY7K4OZAiLIyMkxgVUGX8zt7tQKSDyO7McEz7+F/zraog7V69GT1XO5Fjdt8cytq5kcOQ72k4cJ2I/TroWf2z5gZqvh/xtBJTWKDsrZhX3ZsmUFjpC/E0b35i2cvFi9ccWGuPmRboKTBE6+AHKs1fgJPS/RgUe3HROEHDcbGWncFc2CsMqDUAIs5TFpR/4TVFIksCJvJcNj8ZBiUwrvDD0Jv7FtmcCsaP0VB3JNWa0SlgUyveVAFFCpKo4zb4w/GiTg/CAazy8DHMnBIBrbIQFm2SobHZUAjc8lwmf73GvCuBrylAa9pwCHN8xpck6EDDiZAmQIgQFERYSWxz32FG1zkBovcoM8NAu6sG3c74wwrc0AxwQbcjK/kD5jMkVA0HA6oNHoFU3JYHWb4Q9EBKXRcnJQCQ45IPX2hr1MPTzmQgs4jKtCfhrgA1bqJyFNQtXpceKhuP8KPSJ6SHUgJVKvcFPWA6rkyBJGOr0k6LQKjDDjp+WWGV2mNKT8+xI6NiKRmZkpQJIK9szuz7bnpsmLZ0mGdV0qDwtNALFHYW4WD5A8nPDsvg+JhmnywVu6DHqNVT+pdditpt1sL9iE7bte4yQ55N2oM6lb1Yu3adry9vdjbq8DECQVQILTPyqTTqXgslvL5/e5sLleMRBNJ6Ka7nOXOUtHtLhZdqTCU7OFUgA5395aHVAonYv1iKUdl7VaNs6w3l1PpRKkzWoY/gTSVxcPCIEDSTFn9wtA4reDdN+c58rM6tMgAQgYPdP9b+zAPaFvC2Odpw5ya8ghlP6pV5E0lhER+BlmzFdCiPXYBVV7n/XMZH6VxWpifz+d8St4/R5W/+ZT5q1YVz/wrQt7IHeSdsz9Zowu8f44yx48Oz03xrK/LxW8drp2eoc+FmedYGsgrjwSNAKgB4ScBAcU5iebsoqm7JtJkgypeYWtPAmXSnowkiSQmPSRo8Czt93ucKSFm40bT5T3CwCbIiIzD5fbYPdZoJMjYGJstYveQds8GD1jkAQMeIPMAj91EKqwqfTSql0qSBCf1+F3BiOOO4KHg80Ei6KdomsHUeoq02wT+ZctcYvJUdYKX+uVxvh8XTZ0r6BpMO5XFqCMfor6ZjmyOgayeHB+vQqxDVd/syl2FRrWsQpm58/GrwKygiWPIsAjBLML8uQxr0zogw96RUnihWgf0l/VPiwWWnfOo/sv3QP2+bSbLZqkwZFnrGh1X6xZh83R1jv3tvMm/0P5fIo5FMvoUhkkVkGf7sB9WdkRSpRResIPpvDtkXyrwLiZuV5IDKUhhrgSeSEQRj7Ic53Lmc1m3O5t1oRGB0XAUsmZ7vlsJGbObyHIUi/hSb87nA8kow16QHSeP6RuQR83QiAl1+mkseJ4pb1VUk3NyXCiomOK0I0Kh/b/Aa8DnhpLzfBazVPHpmQw43LU/PBrYQKz8NDbzeTls2dXE72sTYOt5rGW+dg/y1yGoU6PYlyurbKawCR+WA8hMrcylsKmDmEYKpOq413PI/TzUbW6H1e+z+RDLOEi7o98BGAdwHLQ/CjErlQSJiBTxjVrl9+s9Dp9ET9ltJGKQw6fLEwgvBR4vPH/w1RFNrhBS8zwWquPjdQNoStx9MvEbGpv3mkR/CBJ9p7pB9A41T/QeEtmyv2M2bY2gLXyXn4/aSxae2rsC0HQl6NGLQVtth0Dm4OxrtZ2SX4tHsU7sx5V5iQTXkVdRSqlCioks1mwuLxWJXHkzmc+bl+eBPG/N43mDwZUwl824ueJy2G2ZNOdwQDoP0mSQjgWXB4E8aA3iQQ9GAzqTRUamxyp1mGmRlxMF86KYzebtSIIY3pnAXaTCSxncMlXdNzws/I9Inc99wlcQoNC4PI91eVR7BCVJ2Yb21059dESHUtnao/BjVDzmbSkUEoL2QrzxE6f9NF5Lfq3cnIl4zli/AL3AOzsv/aF2U5L2XFnTX2G9TzF5hfLSpM97xpS2jSjx+zQbWNq7A/zvVlPONqoUj9Lp6LYzDy3yz+Xjgd+JGeg0czm4u7Z5sX8OVBHpwBXE2tFw3qAQ03Q2tL12E9g9GsmRcjGNdrVD3w/tamex1yqX6A0qu5HQWqUy3ONNsTiGRVg3ybJudrb7DjfOuIE7HU/4kgl/wu+P0AwJJXmU6WUAAx+TqZKbwsX8oFm3b45vtW+bT+Lz+TFWEi3F4gkp7VfYKZlUjFw8SmnQT3PxJngrLlFFdkBh8rAg+bXHpzw7ZKihwH8dDXUcHJty6i68irlR51PfU8LUF5UYRJ432swz/La+m11dwhb2tIGqr2HfQdw4ORzTWs/vq+22bPqlsJg9IiNwtKME3CHEQF7DMNkXIM0XsVOVkXAo5HdQlLVYKKTVGo0SdaHKjSaWSyvlcleaJNNpUpIGaVKn1ZKkNRKNWsypZMJqTSRcfg8JFbLED/wup8dsQsTuZ1MpR7pAFRNRyh+iIkUgZ4q4x0VZ4UVIHaVUU9p6gcbbddGubVTR6fgQamvZ3DlivWUakXaatTXeam7Ve32bBA9aKX2K7i9M9rIv1PNUtR9av6CY3KSZTvWrlwYuRPT1PNXHf0J0T0+n+JEbL0jwvPy2nf2L+ABf1/FS5RIvBi0WKG/9OIamWuMAiNteV72FKuyhsAwwYqk0YmRII8NoUZWVhfZb/dAxsjlIm2OJA2ShHMfNDsaBO2xAzEjogNliUThQN6VfarMq2lRShVEnzLA4hqZYoNZXhICJw2W+4r3FuhFm5p6vvK2K4N4oLGiu56pTe32Z3UzqFh/gs1TPkabQPGYot2htdtCdPw9pf/jq5IP9estN1u3crEqGuey75yFmFM/rlz0Jabkf+0Flc6m9vcxnVrsqZUcZpVahKGCYRjpVQdNhIQc7CKk9G4vHg+Gwi8uSXNaYBZIsyCYh67dT2QJVslm6enpcQYYp4VySCseoeD3r6jk361onZCQnIDR5i6W1ymhashXFTBONpOz5B9T+02Rsg5SBZ2bS0NcMBfBNaE+ePy171zuXuO+FVK28NmOLAXPNVPsVfady8krllZwj/F7gAaX4FcVN7Q52zj8+KUm7pvbwZZExaJiMBh4ijp/x7I2OQrrG+5g7CHwfs4ymxauiz9d+fwWfr4XyvF/8H2j/NParyr4BDuS1AGVtGYLwejwWs2l4aNBiGRyMREPQTAw9EAXRkEoiqaCO7rS+iLK6ODano70911nmKuV0GSV0cmQmtyQHenMgAO8fl+bMOTyXybVTHR3lXi6dGB6FRo89muAGK73STFrh9VjsIb+ymcdtkj7XnLcDjXS+YmmGfc8vvJnai1Dli3VnyqjmTJ1PSvEKFbxTJQn17bQSZWMKAV/pma2n+4ShH+J/n8r+cmwj+zvIac1Khc8vMwbu+mLeH7Rc1+YMZD97w7yzr9q9Ok4J5nZcu6fjoesKfZb8NZtaMsKDIygjbH4mQ9pkjqzKaf6rw5mNzANPR/WO9P7ax7Wf4PuqYZ9KEijV5r/W88zcYn7Ot+nHhR7jS8++J/4D9OFCWAZ7obJtKA0sadAfB8Y46ImBMl8GKmdAewAoAkCWdQKpzWzL2YiAFdA4YEXJQS/wtvn9DkvKDDCzG1X0hjHZbDlwyuNyXC7HsJxjzBDNBIOWjJlgve6MRi6TiSQZpbJNgxI5SFCx/LwclITn2wN5zQD9LdQUWOV3B3IctDvrTZ8rWxo/UQlZsyREmDWjpf20VNRcgQPfMOg5N9/tjaNWW4Ne/Idbbv3vYOnA1b5bXtyx7Noba2du3gX0QA4e1NZ++tRtXOWGZHnfF7/5D6D4XWrdrq2mvVdvJ/6r9uFfP75Fvzn0cDx+74Ffgc+d+UjTb6/9/M+1d7+06SbT3l8CIzCA/POLatfWHn1mVuYKMApKEL7Js78Wxfg9byz2lcrGTAR8JQzuDYN0GCz3b/LjTyZAIkv8hsCJmEvl8djNq01grgkkTcBkuh8aPJj0uAy8LgO3yx6RPScj+DD4ShmQyTAsbR/Th0o0bS6ZpAkXpZZVoBsgJcQKhUrN1+0lUIstD8WZkK3ywOXHktbBO85W2cawUUDirUBtZCKbW0DqiclGpSnfuRx7+QGdYd1K+7Y7+3Jjs0+uWP+98T9qHt9x0dectvlbrnt5/Dl6cLCsXTzYh1//Uu21pZKFrmvN5u7h7/zsjbdZ6y8Pv3RSuvjOIy9+f0//b39wZU968Xe/xfc2buB7GzPY0koyJwMmqdDe6KSMtM9sVugyqM9Rq8spxkJAlOGwBKFTG2k55XTbkURgC2Vu4ghqaTzC95yO88lBFLKZYAuCx3JuNyMnOX+y65N6Gn/1neSGtVc/MTqV6CJ/csuF2xonHhpeould3EhwOUOqm1s6GwHmqW3g+xrz2EDFpbwMYhWz2oq03+GMhg3FZFtJlJH6acarsfFNjS9GHQjd0MTlbxn1M07+mEWJPO1JaLZWP7GT0XzBm71AO+NdNzm//vNZU3dq+VzO80kNjTfZf2bqW9pM5iVsl/c3WxrhvT5W2ym+Fep7N3ZdpTfoBnkXSKuAVGVWMSrCibmACxoANjwByshkwjBJmwrqfolM5rLYSIvNZiQtFiMlU1KkTKV2AZsEGq0voMK7ycOnDpfLTd09pbmFvgzox9Yf6hXVvHFJg3MdK36ims8gvnW9H6/9pfYj68PX8K7TL9Xb2IAfxB+79JIFzCZoKd5FmU5ozhALQ/OaDhIX3ElMinsqt4Mt8F5JeK+ozrcKQOWuUrGYae9IdXawHSwb4TIkl1mSAdlMfwY3Z5gMntFyQMvN4Q5yBBcM0AP9fQzT1xcJB8lwOBgOGjTYoerz1beqRLW6YO7cCGUjKcomp4aoBygCPlFICZVGYwtSbm7uWPdAJ9udKVKlUkcgxYZjXF+3lGOZoAKrVEF1wWKbwahUyBHLlJEkOFaFWvRtqEeRGi3w+pPvaXq7DkykWdG8wUbkmrXw6WJda+wG/YN+06nqdvY8ejeVpM/fJjFNh6IhWb7mC+Ichcrr01xDt0qJKXUsfvPpRvOEZ33Gl2Ei1u1mo1qV3rmF7Zh8VUMGZl+zbu7Zbzu8ujTqpti7r/i5K3fbY/sKi7vjbL7XeZnVqJD7gzLDh7+b2UwRGTFAoEYXgc/MNpES29ce/epx/La00bDm7h/X3sNvXM14eU077z97H78useaxN7rX0bbBfNe62q0LzCYplVfYUV849NnE3xaP6iWK/+P5QF0bFi0jbsSC2FOVxF7bQdujNiJl67LNtRGYTWtz2wib2+v2+t0Ro4E0GixGg1LGeP1iiVfi58cHiSWkWIKJZRJJxKBDe27bdDqDVyKDEtHtF4ssBoOasQOLOGiTqJWlNiwxOT08UShwqCBAe6yOVMvJI1OTmFB56nHtyeMHhBldlgT0kFFygjdOoY/QUkNPBKYcMInZgBDE5ETLlDF/cFntgXUOtaZbUaMV5aDDvsZrMGnDSvCOMm52ySQKEjs7ZCTXKYkbaYndec3kD2oPrbPZRX4/7rVcBBbjxV1+m5ymdWYqUK1x4OGrir0iFFv4mgBLLIH929djkDcCYeS55kViUiQSe4OBgIuyk5TdTdkTYZFUrFGazDa70a6QS8RKsVLpMtpJo10HfS67UamXm9HJLptG4pLgkqCYCoRFIrfdro/5MDce9+IaPe/xTgcfx01U+e1CKIiJgNisGKyP9oe8cFx7fII9xkORB+KRxsgzy1HUToQgiZZEwUdhbKOJ925znlwTpJBj+L3T8IX427mg/Yba9WKw0lT7Sq9ZcjCgnBxW3JrWOUdrzxnBHPkOZ9A1T4nfqvqGfsnP9+xQgvug2+gkn6qJdT2TSy0XQ9t+lu0SIO5xgg/3Jvwamt7nmVe7DMSfG1rQRiNfbLxOk0nsxNcT4WgYLaG8qLIeUZpYstd70Puol0h5u7xzvQTm1ULqJLzhYDDSAHYUEwt5OolGJUBcqZBKVBKV0S6xqyJTUKeCUXFYLE34gLuU9MLPjBqzTQrR8A2FWaHXlHQNYkVSqB5aE3oPeEg3B2mfA+7qSXjEFLyFxOwUyKUtMG+ZRTwN5DwV26dT8f1KEDfXTvS20nJv7R0jiMk8ekuToiVimf7jOSR5yRRB+0c/mqLoj0bNeHFnoE7S/lWIpHdlEUlD2O+v7ZTY+Tjmk5WIzSGyRCQOkSydZfKydIjJWyKkJZm2pGVpV8RCRizxiM3jyDtEDn4pD5MnmbzDx9jaKKVKZuvI5zFRNiSxiSLprCRks8gYhacjBeJUZxL3+I1KykvK2mYELRF8OUjW45wW9biyp7Xw6QFRPd57VHvq+IFGAL7RvF8HqKGlLhLqUH4wU6NtXRASgAdvxsO/ZxCKrZicxC5nwz0P1+4az5Hs4ut4JXuX6pr81n8slXXsVNXCikxgyW3gC+8kjZHF+GLlJt/Or9xOm9erxKO03B45WHuh5ttLDekayhdfkNiHnf3v+fLu1LCIphXmzA3gavD/LrPlUPS9n5lf++CBfe20s1cixGvOPl7bJ9LxPu0vKpahzmHlYLlzOFKJxuSRiiImVw4Ox+QxxAJrO4fJzs7hzkg6IgdyLDCQHcAHBpMREBlUDkYqEbIS6e1b0Icn+0Bfb2VBBWcroKJsVLwoMb1BWYkEe/pK/YNK9cDYcOdYSR5jJRJiTFoq5dggqlBRT6tQOc7qhRSzUKVQEPQx1M4TvI4GiVPskXrZoXaiWj3eWBWByhH0harlWGPDRB1TU4F6fb0L9YJFiYwwvNTbMmorJ4yJy9Fopw0K5etKUctiMhxIjy7knC673t47LdjZu7PTE1uSXFuMstu7ObuXNRX77aOrs960nZGC6irmInbzqh1EMtlhdoY+UzvRzbQZVp03CLqr67Zt2e0O42auW2sZo9aDiwdiskD7PS8dLF3H4/B1yDcTkG9K2NuVS4IekHcDqdKsZJREVgH8CV/ZN9t3yCfy+bTQb/WGoBWWg/akQoGGFYhErlyazOXSihzIJdLlNJ7uCEUiLqudtFrtLswN3G7ootlJgzVXpESAKnndPnsIstzLXjwdiSPeU1hJSqqg9DIl6idG5ifya5ExKoRFG7NVkOXZ0LRaaHBNH8leN1KFHWdNE7UZ+uca1WBC3Khpowp1/AEG8JN/2Zbac8mE4mbWEf2Z94HdPF+dcSqGXFGHJQ6UX1gysIzZRPxivZ9Ysaf2W9+eowOGoMXAvO+IKyBnLWO/MKm+ilrc4CqVLpd8jHha3JO9H2yp3RWgLqtKz/h32/NiKBxvJkxr/LPltDD7ph/ykx/aOAGih9+JvQv7AH5gqSgBNtBh9lS00A5u2UHP20H/B/H3GN9j8a3K2kwbkLaZ25g2Am0BgigSqdug/S+12bO5vEgqdVnzpDWfNxmtneFIJJ5Kubw06fXSoWCQltGA9uZLVHs8QoWzqbTXTlEmOkiFId7acauJkqqgz9DWwFKZD/vVXWEU89MKQaOWTbwsChidavgS08PVifGpOHVj6G+9ubBFEiJ0iAQjtwymkv2NQFIdVY8p9mdd/vecGeuI4Gn8UHkNa49cXKu9fvX81Y4CdUCJX6vcxTkitPvh7d9f7X0IJWdES9PXnvnfjeGcToY3JWA/fQ9YfE2usj2/5ug63ywxTcsHmfv3bcvtWAnGrgovlSJdg11c20l8wNebvlhZw3J2s+x56evSt6SEVIp7fcUShuMRT4n0eEobSqDk0ek1StJsPuh5FG1K4TKZCFq5GY6h3ciDMRALYyVJhivmfeEYTVNJtBBOKpPiYo+dUup1U14GSsef5oto+Ex8+fAMePNB6Rm+Rmu8GnkcLfmY8zsUPKgl02De7Lw2EB+8Tpo9y/wtndZZX2+vLfHctpFch8lrXIeWxV9iWBFdcyNx4+TF/QZqv/F83dV9mcjSxy5hokPusauHHRkx3VF7uNs2Lwq+z9M0dFsRTXcCdeUqLKgN4sFgtKOIiVRSA5kvFBEl64ukXl+0FEFRb+WgYs+azBlzJrMgbSHTacuSNEjfbQEXWUDK0mWZayEwi9bithAWS0Ktr0QTCZfbR7rdvoDPNwdKqUyCjRZFRDrNhgJmSx5KaCSanHaribTrpRoLlFoBi91i13SAANUZxFUaqm3KpOWLnHR1JaODNgA/EKFeK4c8BZTF5Bo5M1QKeYzfqolql2bWxVcPWGamM49rj/G5zKb/MKMJFzl9OckFuCSHqt6zMzklbRtWTl4mcMnuzd1j7X3d53DKldHrZ19Xvfk83ELX+aTo/ODttvPwyuUAvFqbbSw3OYbnmbMf8DyTBOHKPcZwhIzoY1GDIRpdECFJ+PfLkW9E8EiETkpluEabSCIeUidJdTLpUq9S36E+pH5LLVazNMNEHC7S4XB5XVkXoF1A4jK5cJfW4XYkHcR2xw0OHHOgV8KgQslBx6MO/AYH2OYAaxxgjgN0OUDSATwOgA7DHQYyysDLJmJh1OxgNxv1WrNaQTpcZhL+KLwln59G3Iih9OjLCmUSk6C5TZNogwDKjgrTDHncN1CPWBQif2pIb3X79h0onN5KAtPGJaB8qVBEfqCFHFpzpw3GPBfXAneaBTTXGZS+86uFAVuikMyORdPhaayZWz97fbjQ5E7z37vzkBU9pm99QTOTHStqcEntYaUNMiU4+23oM66HPJnB7qrMwTiIFrmElMslcrQNE/4xSHIGrU+jDgUZrZZhXA4r6bB6HHKHFQLZaE3KrVoJJ8HUqpCD8UQiJr+H8uGYgTBROFmvN52qDUfyTfBXEMymZ/6PQYZACw/rGecTwHIcRUfqvogQ/CBmpIVaGoX8QjcIzxzi9crJ/dMVw+RqxU1ZioYsYhlV4ncKLALw13fOXwXZg27RB7WXeOqGnJG6ntBuDOd10jpn1J68JlfeIXAFr9etZz8SScSb9BLMwOcQBs/+SvKReDNWwHqxzZWEqQJCSZDXAfhb9RTHsDY1jvUn3Y+6v+Ym3NZINyEei5tIxunvVqvlBJ9lRvO05J2ZNCHXCquYhdQxhJ721DgKS3CQDk+NH6vyEc36aH1+DIKnOTc+x+GNtcooVYPmbBrJltHqJdAs8zGbaCH7JiE8WclH2TOcfMmCe264adey5C9q2/744H2i9f+ntD6wYLXEeUlbTBHRiF+aH39qy7Nffuq5tVf3pGv/Hk5d9PgXDmTxvTnizoVvbigc2bB2oGtj7YUvPfohF3rRyyy9cbHBuFHLadVLf/fta/p7Evnbt1Lru2e9+FDtrz/l5228f/YD0SZ+dl0HtrWSM+NAggMmDtJFTKkqz6EAZQoWRZJiVK/12z1hlVsJlEq5XpQlo8VEGITD8iwrlaOOWjU/gH6cX+1dEHYXIPH87hTcJgS4na733jeGiPHhX9zn1tULF84FWa5Zhl7fAo4i/Zve+uIJ+cKRW77i/PGZ2s/agraPFdNA9bIsaomueORLX3vqV7lk+9ahuy5aR+hfvWK5ris8suwBe+0skJc68EMu/xSQVgN89sjDazfuae/Z9RfTuksRTdVO8DTVgQ1i11ZYkRZodQa93jzQiQgKUhQ27EgE+oG0H8j6IUWZQ2yBxVmz3281R7zBfl7jqa1qgpB3Z/KE3KDnKYsTaOv4kckjdQChFkEk5VZWq6d4I07Y3SDkD/kC3Ok0Jib42tsGmWUbLVqfks4G53/5hv27lyXfrt03Z/ec/9gvkNrQ2GIEQFW8QWtbn/nS0xegtec2XtPfvbH2hrH2v0Bv/Fyd4hZ39QrQ1LVBktvVdw7JIZqrneBpLotVsP2VXrXmZh3QabWGHKI5FYZ1W6+P3AG1VgekO4MlEUzgCcNjbrDNvdd9ELKu22iATNuRiKmURpHZLC9keAJ8SadFJDjOCUTIccfYCZZtQJcviEfwPVUPuHNCn1F1vGWcXT0RgSCb+f9LjN/9YM7uuT/lydFyXws0X5ZHppHj3WumkePvydqHwOh5XyDJxTc1gMiT5CMX10ly7UYo91DNM8HHbDEZkoNn92KY9C3Ja9C/MfCzOrfg327M9tyyZe3aCgAbW2d7nv3r2Q+kj4hpeDxXP35JY7bnolkAh8fPa53tiWoh+BrrudgXKws03UpMPKhkxsj5He3thUQyGe0slyPh3p7uaLS721XIkoVC1lIABTaVpZxOt8uVlRKziO4y1RnW9PayhXaqE8/yC0/dSZk/47RAU7yl0RyJ3HGhGhO01DRcqHJHKIA4fUKoxzy32JnXS1qUN2+te8B0aaGm5F9sX+rNpkbHvrF97x8/qL3ZWgBxGND/89G/1sX0hYFKaGzpk7WHP3y/UQLxHyD/x0/ZxYRsP0utn+91yGDPVDYOJUExCRgVEKlIFV6UgxEFUERTmEbqkq6SHpKKpK4i1qZtw9ty4VAoEIl6Y1Ff1OfjJ5T6A0sDoC8AAoFsADfDR7/V4PcqYjGfhEhHAyEqHI5K/T6F3awTShyEuh7t26hiFqILNTzrhMoG7XlKG05Ux8f1ham0bjPow5rM55Y04BAzrR1IM2qTs4UDz4CpwoV4rl64sGta61FLseaG0ON7GzUKnQu///JTwDS91UgoTAZnD0Cf3w9tsSz21crKkA0NJq7HbJDLz4dnkItktpJmq5U0XGYG5nw2U7IBiw3IbcCWYMtQ9MfpMDU7DrC4O56ME/FkJmq3Bj1yczMew2YoK4rViIAwmYM9DYldcP4hlMZRKWC1yq9HqKKc1XFWGOs2M3MopI2nzWtrzRZ6CBxNp582HMyQzekzkPBzEr/i2qI3MuG4fxfv2b+pvClhTABN7ZbPLvGsWlvd1JXkZuXLMadl3oZMdtdBmvdV5iTvPXPmIkboukN+/arwE8TztVDtR8tqZ5YtCITK+dHuGLA8/Qy4YXiZMNfjEejTHyNuxNqxZytroUf/FqoN4B15H3TkfQM+4Gs48o95QMUDPJ3tGPTuSyMBUAwAeyASwOWQIKFMcUGfng1qs3OyeDZbSgd9ybCyxZ8vlKiAD3kR4zwkG759E6TjJ8d5r553EJFlcqxaPSeFWHfoP407n+MriQl82vR/gWyJY981ksHFvkfq/rzFuDbjK4x6n9xd7bNvXvOldF9HgvE7dPH4RbbNSugzLBtqM99k+cl0j97ntA4ZevP0VfhIvlr7TO3Zdi7R47E+BpYs98+TBeo1l7V+vs64gv22stIkA2jJKaJWO/LnJRKXrUjainLozidsZdsqG2HrTiYSYY/X60yxLOXIZTNOZybjCjNkOMxYwkAObTq/j9FotXqdjimWUXixkmGpVC6PLBmHzSRR2B0OfzhBpXDGTzk9lM4rM2W0bYoZA0OQYBCKW7X1UrZp4vwT5fkpFIic8tenGl9Q7zQffgR4QyU3RPq/Unu8KRt113438uO3/tEqxD+349Ly/Z++BDlVO/PYw3XR/dm9P8fJT1OBjHD2LJTbqAbZh32pskqmBfyyAIPXB/EW0ftIvc+n0QM97aQoi8tNetxGt9EYMVlIk8myxAL6LCBrAVKL2cJYCItJJZGY9GogMpAQqUbMJ7FQSOtKTcapwSKCtBZmCfCdR/wCzgtK7JaZg2iuUxXyAuabJqMRpGfWFv9PpXbtRz/yuflJItesnR/fdZ7iyzNvvFc7hQRx17x9W74IvnZu7SW0T+q183oJhBHy8+o12/D1o9NisyXsaGWTjERbfoicHqAYOi+o29qkVlsmm0PC2pIjLZZczmJAS5BWWYClA63cg242Gtvi8aPdfGilnidXpEpJDq3Sy3A2j8NhRCNaUGgdN6gtRhSkVTfmvzVDtAWhKpPvHTlfjPZYtR5BP19h8QXjtFJI02oAyfpfDNOmbcPyz90xf8PXltC7/8U4LW11Pf8YePZThWlb4rRF7HBla0uM1uMtFJFodxdJ1DXnJo1mm16tPuQGFTdwt6fYdDoSipKhUBTKoOhgFFijoWghSiiiIKoNVUJzQkQIK0rSbCHnjYb8fkWCSiZZqZHUIDHvplQKYQycINfPjdqiHpHpSKjL+Alexp8buZ0eCWJmSPps7tMEbek7v8q6OEHOJ/ZYPzFma/67ecA6LWjbscodu3DIFs1+q+2UvglpnQP6SirEATYF6BQgU0CSAgEHMDha0kpZFlApNuVyUqTTSXEOO5+F7WI5kmU5jgUilmT9LMG6rdPsGZRWsttNxlVW0GkFGqvLmrAS1gzEUcTn9zvdbn5mQShChiJy6BEEaCwEEGvYuYgTaYFQvbmKdVAonaGgyKmk09uHueZCYFao26k290xOFTCfgog7j4mj43fN8/nC+i7glrF90zJR50yrlQMf0VrFzDe25zwGIH1TtSkTdf/DcvdfmvNoTyq355Ie7OyZv4V21Sa19ytqFfm88KgX0LGAe0gFPliL3wRZJhPZduah+czcluGzycjlxGUfPyLaeWZ33r8FMgzhyl9B/E9KraTPrCCewBo2kDgK+aUbyCvMYDcIdwNlt70bD3Rlu3ARDaAAKlcCla5KhAmQDBPopv00Su9e2dVNdnV1d0FTwTJlOHn9pNfr93v1Bq3KaLG85QXe3kQ637m3A2zvAHM6VnfgHR2lFAMwRsu4GYIJzsmv5mfV+rFuST4bjJY6qEOdoLOTqZSlWTbq7ArQiMG8DqfSoG/Ji/DIQ+oDlW+e5lc4lw9Dd7o6cRSylVC0qT05Lsi58RYea5hRzWWhjU3OUws1LtC+Mt3AAj4lmLlfqeEYGIA4epg0+ZbSgV1TNVZDvsKA9WBNGijeFQr2r0v3dSX8PpshkLuUXKsEK6IRsLvJjOyXzi2p8vfkmcXgr5Nawlez3tK1o8Qmu73Wl0G1296upDsmX8RZIafoPPsBfjMfezTzOutzGCb+B/LBMXHdp75K8MFxLEbrDRUchKbt1wie/UA0inxwrE04HntD8MFxrFJJJODx7VM+eP37fyA51fh+ZQq/G36/taIicCwY1OsraNv31BUyWP0aanFP4xrKFIYCMMI5Y2M0jc7pnLoKOufsbRgmfRrpXiXH32fg7AfiV5HuVfZg9diDeBu6T8Vvhd8bPNGINRRS3lAFgMy0+4zB38HP36e2fp+PNu4zFfJ64X3GWu8T23z2PfHr/H0+KvzO4LnmffZ26nTod87MuE/87AfEU+g+wUZ4jkSZuqJxl0xBq0VnhFvvsiVmcqoRM4Hw/LZwHRxgW6/AQAXg+Kbp16nHTXoacROEAwGe8Jy5c1HgBMcXzIDnsbPvifT8dcg6Dk41r1Op+P3onNSM6/wE3k+Wv05auJ/mVcplnw+dkZx+P2imEbzOb6Ce8GCXV0oBCvVB+EEa4C8DkALAC+U9AMCKmS0Wp34ME/ucJaiS0V4/qAZUKjUwW1wWlxrjHVMPrpYL4e/CzCk9bHVce/Jofatzgc/BII6WN7Y6+9xEYxgPX5kBeDffZ/CIfjP5vS193V9+cLz251eESUWf36Ui9bis8NPLbl8VvIJ4WMxMfk+3atmVb3xmDxDxQ4n2HARlUIsVHwdL0D3Og3azBPqSXuziSq5IgiM4OICDDA7edADcAWx2u9sEnZ+kBEj8bo2a73Sy4XaP3eNQawwKDXDw7mGhPIG68NA4LbRwjDvKokFNR9nmXTXKHNBNNXxoJsc7GbyS8aHbQnclkign/7RxcFTSduzB//rsyiFDyNozuuLhb0lFQ2N3KsCpv/Pdo8SNdC0mW7xsb+3Xt2xY3LvA2s8V/vSjK3oG/OBx1DTK0+N3MEzyluR6iHMjTye74Q3V+YpjaQzyFTeNr/ohXy0V/QYenxGOx441YnjZbFsbPD43TX4I33+q+f0pPNCkw74+DENUlZ3BV/087/Y0r9GUH/Ccnh50ERwvTqd3Yb8vuo7iw/p1HE3+RUEtxI3BGddB+28/4uWUrX6d15pyyi+Bvxs8h5lG8a17hO1YEFtbCQYYYHUUUFuaYayCgV9i/4vhWJjKWUHACsxWYHWNVeRAzptEpoR1lfUy6yHr81ax1epDy4R9LcuEq6dBYvtpFHthIWHAZyj+jn3CGmFPlpiKzV94b/C+xfiKcGXy8Ux9VbD+vKuCP197+5na2R/dXt8QnGnu0arvCEaT0RdXSpRNVzyEPY+9jhHCprhtmAgLO7PWfitudRfvkKNVwYScKt0B7/MtaNBZfWhRsK9lUTC6T6jX+buEj81A+Dk7guEPtKL4/MOFFwP3L5FqQFbsz9feSAn7gDPn7gMu/1YfU9967InP8auANzZ3Uwk0Q7w/nWZEBBaNajQVQoQnLkQzxAfTaYY/B9KmcM402pRB3WLirxOu65ZKkwcCAUibkJ5DM2Txb5uyeHiGLPb7hTOYmboFe/Pse5JreV5213lZ3+DlSNiBeDkyLR5fqfUTHyNehtIbXWP31jonFwqsGB7dYgm0fP+p5venQK15Hx0dDp6X4zPuA13jJM9jnjq8Hm3eSfssCGN4TnkGvPjrSEXN6+wFv2xeJxgUrhM+9zoiK7SLGveyd0/jKsVO4Sqlc+DF16Xw9+Ov389Hzetksx7+OoUZ+OfrHni89J5zP9EooUTnTMO/UJPHz1X2YtsqlYwGSDVmDaNB+3H9Xo/HqddqNGq1XKl02Z2k3WlxArkTOC1mzA7sTg/lBXLGi9stSjVllmmQgzPJHmbLk0e0Ta+m2urAsEJmgm0sK2vpGeZm1GJNn6Rc+w19z05aeWfHpjebA26bDcBnPPuC85t1VVNzbPkZyrWd/AzlDmxHxZtIRbgi7VFrJCIZVs7lI3aH1ej0eGTFSD6Xk4iYzCtgfaUtkSpKNVq1W42r1Sr4zjdoA6N02OtewGnUt1UuFFA5BotMgNN1S5+fLgnfPAK9AvRhQ3RMmy35Ca0V2cZkw9ZhybfntwhzksP94fBQPXRKXlTuFqYmb08vmDEwuTc8fz0/KzkesdlKmSljPq70U5ZBXX2CciY6sKI+PJnXtf+FYbKlPL0F6/Lmb015U6mYGCQ7embQ21JoB/fz9DZYp9H2przp7CQK6Jyuc+itn6e3HPZQhYNUVshlsxzqGPbaXIxer4nFUywX5ZpzvaMcGeW4ZCIYimr0oXgbUlWkIgUNuJQ8GqIoRuY3a7gsJW/0Fp3mA938RmV+qtDkYe1hSIvH2aMs11r53xp4mnh3Ynwqb8aPaD7PmO8Wr8tICstpc/989DeT6FhwsHPRgp7ZqeCeEfvkS588CPyWJ0bW93f0Lu929WkcQLZmai74F5nmXPBaP0/TqA970U/y4GgeDMvBSQn4TwnwOzwhUp7JyrKyvESaWyUFs5CTbCDJ9iI2mJubBdls5bGuF7rwvV0Hu/CurrZioqtSyTpz8Rz+Ya6Ww3MSeaQTFSgZM3ldjzQUIVMGgOaE4waDVIYGhX/dFVEGrDw7HJ88zvLtoPpCGZqJkxDox6vb4VuIL/gPUI2s9sRpTkg4X8cP6BvXCo/aCX6XX7WxNuOcYeLnhfk/nzAeYVsnjPdFK00M7BtI3vsVgXUSvm2lyxjjzIHjpL114PiZR2e3ouOlrXX2MZGtA8ijgr+xv9bP9wV0YR9W0vICkFIgVwBQZsqoPIVDKBdkuVI4ao+XwpFiKVyi7HGRSyLLiVxOsajkErkQcc8Kl8hwuFTCgEgk05lMNjuXTudiDnvcnpfK7DlZzhW3k/G4XS7rScXjASZM+/0uVzieEoFKLk11sXjYz1C0zG4hZW0aNHRgHBU5c+XDUDYfZhEzCISOMHdce5QVwhFatTBYqRmKFeJN8CC0BLB+gEbDH6LRAKFTDEOIa8RqocNjJGdk1yBPgH+pvwAYOkbm7FvbOyse7HLa0zlN7eV/LKWCn6rFYHLv7Vv2LVnpDw8zpaXzZrt8hPi/5ztjn6LDAPUX9PP9BV3Yf1Q8jA+YFaCQ59pVpQ4oj1wdKQ/nknsVqpLc6+1IdaBI1Cy5l5TLvSkXw5VQp0GxZOyyAZvN6XJzLk6pKpVcnCuiKpGqEqfGnFgntFjbVD0dcglRkRayXL5UlKbi3jDtclhUujqiEmiyT5mbYNnxMnzJASiOjtQ3xh8QxFZ97BVEjr5Q1U5rHkAVnDOH/RjOixTiU7cNpObt7+gdvqEFI49e17l5TbNXwDJ/ebneKzAr39Ir8P+x9h7wbVVn//g992rvva/21d7bkizJQ7a8R+wsx84O2QkJ2QQyCDMhrBLKaNgpq5SW3VKgpbR9S1L60vW2lC5KS39Nx9vxa0ss/8+5V7JlxwH+n/8/giDLstF55vcZ53kCe6srX81fs3CaHfIoLjpd2sbcDjBsB8PD6HbAgbPodgDUHYh3kO4UgavUkmkCvAzgp4HOlXHhXK1bi2s5QCYV8fh8UbFQaEonRc4mlzrgbMpQzianVh3QszhJkZ7F1umb9CwUsZfanE0qp7OpiSVXKNTRWCzp97k16oBaKOCmkuqkKGkJqFWBgBopmqglHA4EnF6Px2pzokUtemcgHOPSd9V0boHAzAKFZIwsRnCnTa0QSc2k3Mp0EsbQo6Zaiqbw2zV3M6NhzIUC+BSq0rSmsS85w25eZZv+fo2949NVbqCF7kmpqbXoznObx21L2z5e44TgIW31jgfRvR7B5Jl57vRIqis0YMPDl1Q7fW/1enS3h5r/Vo+tF1z9Mfd6YDwtp+fO/rIU5BXA5gRYEtkQeSxCnJKckeC5bLLQLC2GI8Vw0kTyzUmTgG+GL5j5ZqSDyXBRFQ4Xo2EQNlESfoGP87F8czSRNJmapc3+pEmVNMWTWo1IjEnLuUwy25xvFSZexF8pWaISSYDPKRKt3HDAY3botZhGprFqCI1GqjDpmWEt9A39t2PIgNYm0iH+vo16qM4C2btvnYOo7+fMXSumVli7zjM+j0rOUkrINYdm+nLPpW7yQN7FXZe6zTMsAzLtrwtedKXH1Oy867Z57/GIq/9H84fOYE1BF4UbL/PsjfV+J+kWq0bV/5h7dSfc+49s490dHIMujn0S6icJwdyekjtpB6TJpBWJxXwMwnezWqPlczgWrVel1Xr5WqD1+p19MjPKnKnVJq8bKZKYjwqGWhPJmW7ymF4cRS+efis2a9zQRTVBUGtfqhW0UXNkKgfqJVfCxeyXpmcAnBR2kBEzswVq8nfVwLP3/filrdqMeVCMe1qPLO7fskBpggIMeJKA/ooLD9Grn0DpmzvXgAMD9qJKgFOTOTb7qsuPDe/A6XjMC+V0nM5tSxl6TL3P6YT0QLM5Hi21JEJA5/a4cb1Op+QkDUajw2q1KJMqpU+uUCb5SqBMJiMeVMz2eFUer9eTjvSJrEbS4HF5AQvz0pZGIJfHlTrSgCfj8MsXODyew5VjodREDN33ZvoHzr9dG5OJIqzzsneZsjSQoy0JcYivaNLpZi4swTfXK6oEh9U4NGKGdLYGwsZjRsBuICWnc32s+ofnr196cvsPt9zWQMc7ayT+m3nZXQP7Jp+cpiv+bvWWL/6kw5fp/WojQevE/spl8eVAB54YnaEvpCekL3srexMWxLLYc6WlqRjg6XQ6NCDLHwhCMx0MBrIhPumw20mnm6L8JF9FCoRGaBOuJYGeBAISkGF+EU01SQTyiayStJMnHcDhoLCALwhJjKUiOaOem3qRKL8g5bt9OT6iLE1W+DfdC44mT9YWD55HjpUpnh6s3Zl/g12nKiOX9AUMRl6ZjgAuZ7ow3bAkgM4Z1SBqmoqDGoil0MyT2qV4BXurDdH4/pZFXPNVY+W2pRFPIbfqgc9V2rqNrRK1AHTlq6+Qy04NxqrxwbVX9KftzkUPgb9f/8Wf2INXyXXrftGZ6m9ZcdMdN219tvffY94s4W7+6NE1SUjmb0zuqr73jaMT1n6wFdlbgEO5tUM6R7DPloaTBEjTu4D94YgqHImEYw6LgkuJvVCMNVqJVQzEXJ/Xa+FxVTwelxeGkUQ4GIHEpCIRCY/LEvu8QYlWog2qjDoLEUyy6HRhfZC9Yrrluem12gzJ8fj0rYT3xmP1kR9ogl5Njuu9FSyHld7McKl5/2oZ2wxqEYERcOy0jFZvD1X/NO+k/+rhA3cmkZgysvk/1rctv5473P8QWgZw/4Hcd6K0eGIA2wp1/n/RPRLs5lJvI5XsWTnfJfbqtFq1RiLme30+P1+g4gsEfIY8LkgeAZ8mj1Rj0YQ1hEQj0QSVBq2ZG2Q0eppK4/OQqVb0hURCvbrz0Gha1C414L++FqAmbaz/9SACfa57XH/64tn+aBeAEUpXEy1SntjV4u3amxrH+a9gZv8bDsqQSDFyVN1L74uIYidLQzkd4EI5cEsIrM9mU3rcbsqlwQHOJSMmYFJKJRKxWMDlWtB4BLWSp9apcXUR2kS1EjeRXFLsIl2k2OFzhwiBmFTyJEylfJpE9aHAdDdDQzMJvUwC2sRxhkjxMLORsr5HAmLcWgdgrc3J8THLIzYtWMYf5IC791PC6pcPcIZ79116ZQSv1LmGNFd/oxC1021/kwA6uaHW5ovWRSAZqu4lwnSs/nBpaTLrdBqarHm/z+fx2qwGpRTr6Mg3N/sNRpXBYPyXEXxoBD8xAmN9Rsig4YsG3NBkMxjV1uZ8Seq1eMNewua1eUuuoC/KxTpKDeNBzr4Vm0esQONNvfHGu6yQrDMCxpDvY0Z/1HzFJwkbDTuJ8NwZH26/c2BeyXvT+AnTPNz3ejtcVjBXHP2PqTZzajM7UJ8qtGs/hf44gZ0uVZCuxhOqeDzBT4BE3O3x+EMhC5ev4vI9MFTjcsXxlIui+AK9ABfY7Wa1QWz2e0izyU6Rbqi/8WgiERXLUU6pJHLjJp2cH4rmuHWHcZa+qCCvuQy62wn5DNRtjXopEU5/i+6jv25aVKe7Ken2Gtq6fUI7qm2WR+b8dDNj4XyAuHRDKusQ3cL6LnIVB2umLnwbcfSS7agUazB8apK1NsGYPNSXAf3wNuIo9MP3lBY1el90G44vVPGFwhX8W5CblQXCTkdGUpHgfIle4pUQEpsNUlJmdvsos8nmIClISeh7gz6Zgs+SCCmOSacQ+mrm7yxaeoKIOIuMtPWr0xF1+TJeuAZx4rULi40G8GM6TmsrCJVp9jYnIt69nYt9x+btNsXf+bIZkixZt3/RW8C352svnTy5IUpbQDD1tan3uXfSd6H/VlqL6JTLq3J5kMvnQsGgB3qJeCpl4XpUPL7L7eF6PEDvAQIP8HC5olwBdTFKZTKRxWoVCiinQyRyOCw6elySTgf4OqCTq3PxCOkJkiGHlbRgeRdfQMeilMul0JGkJYSrFaRISsp4qaYZwaQR9dv14Z6yt1+T1YY6h+n7bR/bXspIbB3uTK+5rUkv+pee5TFHhj9dd6lt5nY8lGXunRtrstz3KRpL8Qfpqbh/RzJ9oCbTkVsB/1M0llIJ/+UXXqZxEO3PDVC2vwNtsRN7pbQe8czhVDkcTqfDbDL5jXyVUSA0GPnGW9AeUbHDpVGrZVqdSK8T68Riv0SmksgWy0BK1iHDuTKtzC0jZBKHzQml3GmAYFKkNxhsRhNHpiY1Gh1XIhaYbXX0PrfZVPb2tKufb/IhI/X1bcOyS0v/xRM/49NC/x1PovpHJPQB5UVNp//5MrnsM8PT/t55X/vcptPJm2mj8A3kw26e+hX7P9DXh7CrS50ZJ/A4QEoEuDwtD08DoNXpjCE07A0YTSaLXKGSyxWQdAqFPCLosxtNZh2pkEvUJNBoJKxkAHMRkqS5BhTp+16oVnKeHpSBQsDZDaNnGxv7L54Ix3jzmq3EbVa3Sy6jnLb6/nb2fyZc0uovv/CZg6PrUi371+yJB44L8C7+cjM7vKtqrf7n5HEwCvhgtBB2LM9rAm72pmofWHt48zM//P2D22+47oun/ItdLnZC8kR17HP3AC04/K/XOSydNMrcM45N/V8WF8qTD1tWiuccQKPVGtUqlVyWNfoQQQxW6MoDguw220kbbtOSKhKo1SJOzoNR0AqQwkYa0GVnBGeYLZL02MV62Es4mCwARy1j/GvjmWthhi2GDsziFvSsbPOml67ces+g32lRL+OAZznNWpE2X73y5ctWv/11gAcfN5r1xOnqr9YX29546o3qX9PBHX2+rF7P8qo3VP+xef2X//K5261WeL6fQ31B89/M2C2lSt4EfCbglgOXkI4YSLOKNJtJq6IoB3K5TKbR6WgPy+WLeyQAkwCJRCrl8zFuCfo4iRxqCXy7kY+ulL4gw3XG2LTVou+SIhfwHt2vWhuDeLYR6I2fnRUgzIQIs6drUKAewG66rO4uOcwMOFYbMyLup8iO7K3ZkfjNxB5mAlxtQJxpVbrmCRF/VdDG3wr52wVUpfsznWARQZ+80qWqVLq6Km2lkl/EV4lEfKEIiJbzf8HHMWQ6tKcrAKuACj3u2R+wBgO2gM1G9yg6FztBGe3EBFqn24k7ZfZb7Lhdq1bBD6/RJBJ+vVal12uX6YFeCykG/y8dKY1IGi/lo+NBMBAEQVvUSd880pviiSjXbtNoBW0dM7FsbTRcfS7c+Dg9GA6t1aEpjOzNrEFwzBy4WMP8VUmDGRqnd0PPgO5GGzQ74P3/MhVOmebeStuq+zqXBsr/r0bBbZ5lxrx3/XlQ/enHvrWuqd61MoOM3NQUxp/6FesROr/zAM17xdT7xErIew+2tBSB4QsfBx6Mng4dBgTUdB+/ibQoskZSkoNRMhCrODkX5uBqNRoVSh6ejaE9hfHaapPz9AbdGNTv2JvjMajeZxuXCUMAQ1uz6RmeWg4Sbaq+iRK+QqzscBF3rT+UifcodncP3LH3dsOZ/1TPg/zDV24/3neSpzdBhf7Qonr84LJmypbltlV2XHO54uvfrXabr9vZ2+7x1O5yddB3ufLY6lIItTvDkMxsUaHddGadRGUu5HO5dDrlj1htqVjIzTcbFFyBlAVypGW6ujr5WoypKKGbiGdj752t7RJ/ly6h1nWWHv7BJKjxmVRI477ET3cZawrrWnPrHwrBLGWPLDQKDX6bqBXc9Mk3sq6ewo69riUzYQvZRZIijiKm/C175aVvZaF+5A76TlYC2vIoC8P8zM4NgxEIoRHXK/hSfSoRj0ciIcpntoYCHrtQrxKzuNI4aaQ76M5/DFnGG8E/Y7Xr9OCoa91DH3t16kxe63XcXf3bIy57ZNxMyMzqpEGe+Oelrk698v2Oq1ur720JmwxDejtfpAy35V4kFs1/YwrFTn/hPQ/lYhnglJyjo309eFeur7noz/X15nN9uWWh8Fiw6A+PYXhXeCzcl+tDUHR8LKwag1+NLVw4NoanUuEwlJ1crtje3uVy+QOFor/YDfCuLn/Rb8G7VDje1dZWxOHDMoEKlgodl2ezjC1aVGxtHRnpKpPto7xcJpNM+p1uEkeTQp9PUbhBI+Ez46PpWU2xMFKr+J+YJ3TzRZwhNpOPC6Nd5bXu6no5U45grjzObDGnuVJ7Vqu0SKXTb5VK6TcjLoUIPyAkgCsBM8JLc6QApuMzCZipp0wnUUG9GFMAdDUG/o76/nf6Si2beEcXSrT4brvR1+foeGlTWzTionJIhlsShsXNB1AUZxIWA469Z064tFGIs77Cj/laP1e9/WyHkyqjCk0xm9n6n3xZoMyUUJEmRYUvL+M7wR8zLTZe1XvbH8dfPOP1NCc8ntbg7vx/vg6OdqEB4R6ba6T6/mcPN7tIYwDi5vpUtgedTjFFgagzchib+jBdkVst5hBOUUKNaaxY69WHOOAP0BZuwN4pBZua1pZ5nbpOTyfRGaqwyx3sMjscqhgjnSaQNAETQRojLIJklyPwG6hGA78FNSlSLlcg30mp1GgkQwRJ+CshVSVUISvk2k0bNiwZXLtqYnS0XEpF0OIh0hryevMpoVHLVoi4lZ4NJAE4yMPVKjHwrzBdn4nTG6EhYkJq91Y8zEgBXZGRMz1HtQCnXpGBfosuq8EndMo8GlHazEALOcNcqUVpDIc9hDMXjhoHsNFVGpdbAhqbEmrfhz+Lw+8xXm86+VvAG9X43/gTjoIq2q23pzT+WDqXDQqdLqfATxlKroUxs8WgNOeci0damkt+n80WzI3ZWwOBWKK5NW6yRbWk1hSRxF0rUvZwpN/jsWyGilYMU5ScdGuR7gfDUPeJo5m7l3atJd1xoS4fjzRz+VyzanFb9Z0Wt1izQH0iFzSZWkonezY72tXqfAQVe0SSuKwlDlZ3+gmVakv12v8p5E2mtM5nVtA2Ytw+zKPnE8BAgLsa2oh2bBj7vyW+rhv09lkcNhu9LzAWUcViEZvF53N4HcARCQSKERCJJJqadAVPAS/EEjFLqaAqlQqZTMICH9KREo9XxgA+PIzjFqlCJZUq9HqFAgJGaayEtcLf+ly5UskOD6DfbzREgkGfDwa+fgOeSKelAgHO5RayZBOPhzHmIM78g+wEbRtqUyLgVyFQ1/vG6BfJRniOyQDjMdpSjNNzJ+R1G8FkYs/TQHzWNCQm3g3hUPVjZhy6tnSBuLQlQCLjNoPpPnDoBcpbtWbLBvHkRuFCm1Mjc3xkkDpzfiGun3jscC/vXo5ep7iUATg+tNK1zGFNaW4YHFg7JtBK8G3Va4esIZ0OUBQukds1e4jxRU6FVScFlKHz4CondTPH4AwZLqX7oKzgjbJYVx28cWIdmuWMeM6pdrMfg3rfja0B1lJILK4owGfYz7HxNBs42UDNBgo2l+1Ha8jZhErBVwHVsmwLm+hoZ7d3INXfSrBVBMFub+nu7uggMIwguCIR93QLOM0FLdwWrn9dOuNyWcw9a5oy1ozV6veHVPDfVCqkC4GQ3+32r1neHEqSqVQm09TM9Xs8Vop0S3oGc2a9UNXepZBIuEJSLCAA6CKRF0ateEUmdmpqqqVEaLFAJv98jF4eX+furH1yjJNgBGJ8fI67QFIwM21Xdh7iYR6UGDYSGfQnRvsMZC/YSjNRq8S7wgCZCmgJQsDNnT1GqzbJG+FibqqeQ+VwmcI8MBPxWAFnrErtzgD61Y+JAqvT1fNnZDan38Svdgm65JyU3Kl6+vtunZjSJkwa9TB/8gNBMeB1/d3I48kUKSHoyQc3tra1TsTjAGwbbuZf+LrUYDDKZGabUxv0qm1ifdrtsGgTFuIoxY74vlc97WjykxyK4sSkDtFGXUj7BpclFT27ImlVKCRQVjyuI0TXhFsuFLPY7sxDK632rsoGsV48WvK6udSF93VWJZentBuTC3zjyfWr+joU4qgDytJ+aD/OQvvRiY1AlLE03Qv4/TwQ5AEJGpjP4XKxEuUaqTgrCjnAlEoMs1ScMMxyVpwBn8+SiKkSiVgiHXNaLM5SoVjkmoHZRDrho2lhMBiL9fc1Vbq7sURohB5ZlPa5XHJOkVPEAF15lmNyQPLlcj5J6DG61NqMO63WWIhU0rc7LIGABZkSCNVjf6Ql5rxcC0UhPC6rTd1C/WvnmVoq3dlWdzWys3TCF0GQma2j0PXUAqXGubdyBWiiMxpQZM7S5oQZW1MbDOmiEQeT13DCV6eXD9aX1dPyAB9OBEe8dFYgRDjYrvr2cvhgrz4Ven7Bghx1l4PfkrBt7j0glGqsS54EgX3eEx99UbbYKjPwd2maKXuqenl1mbA3pg9rHlk2fn/1B1cdAjrWNYucbAPZNrw6X+1Phe9eBoFDJLSVDSb/NxI+MPmXhD3dIRVUh51ZKSlW3XJH9Tgly5iareBuvbY8+Q+KlTA0Wf6wajVV/OtNe/ZUn1rr8cd0HIVs06brBpMJuYyg+/anjkA8cYyeadiDLcIeLy0JRyJ5DM+qKovAIl0v6NWqBEJhMlt+WgVKZaAqq8pLPMNZX0l/ix7XG41+5p6y02Yy2Ww+J7loxKPXaoWCPIaxK5EYt7c/zLGRpFGA5qg9I2V6+9EAfgjRoVc4S7fl0P0cyBrQGl5b8wmVO1azAbLzNLqA3KVH5DAhTa0mDhnBIIIQjq7Euu11/hQBzSMGMNq4tTAX2QF3jXk1hebUEjoqlMMiSvxFXZ1lx3DYfMXmrUcHtpYtSok8EKn+rvqssDmgaYuUSb/ElHx5bOx/wC2im46PLPRlv7il+/Jgmy4SDjnsFl0kv+V7Aft4U+ZmnkYK9qD5OXZ5zm88ns0FetZmQysieEv1OopwKHqzC50RkV6leXhLT4+/c7C5qzyx06zyceVCTSza29Nmsrbte0g0OLhoPe0H0F2E6kL211BsLPgL/bW72k28h+6/Car01xemfsVj0bN3hPTXTZC//ej7mLW+A4v9b6j7FRApNVcwVSeRUgM1ppJp3lQABVDKNBkc4EDZSQAV1qMcQ52mMqwkEJQwokw8rwFutHFDR3QSSHU3yTQqmUxDyIRCmUxHkkG7RqexOO0qp13jNJl0umR3MEg5OzvKrjJ0LsmMKpnMFAoZXQZwMiCTDIWS5VKJn2lu5iudnWaVyiwTidAiLlJQxJPhsCsQ0BmNdjP8zRehiz8xT+TM5Lh67rzmU8bnYIyaV0GbisJM7pxGpU26WREIj/YicoUW7Smm4Qf81dJx+gElrtbfWkMVEiAFWq6bOwtaCJFYmvF4zbvU5/bMzMjmEoC4ojvXzJf5oEuYEmY80YOtR4d6urbe3+/3l4WTzwmzGcttJ3RSZ9YvnNwiHHB7NEKT7H231bJYiF8lLNn9ZqVtDPSwnvNem5XqTeYAmkYnlvUl9j3ve2R1VfSvQJAFg4wmX3gFeLOqX0Cp7XrkLlQqt6q3iVBfT9kMeog8lPq4ZX/1NRBEORbj1F9Yy6AdKABDaZGLMkVCymjIb9KpIBdv0YGIThlV6kxaXKOMqgi1Msoi1BgH4BqMQ2jUOF5Qq01CqfS06WkTbjLFS80FNsa5hQNUHCcHh2/EOIUYB8GQNvjzyihHGcUKsUJtoUM8mc+jpQ6uJEjGlbG4ICr3uShKrdGITbaQT5jMkfl8oaCUi3k4QfC4yDnAUAPFGnQqn2kHo4VBAZEGCIcvEgAaMujomeaoTxa+Bv0CHXSgnUZ0xwkSI9QlBqOYg9exoMRg49ehhD8zB53uHOMDd1pLT9yCpoSZ4kR3SXPN7NnBCQS6oJZyQ29BvSZ3gkFvk73T1u+IZjcGAgaVXKdO5oIllVkjFXBwsU6hkIep6NCCcrNFZpbFtq6Z+oamwlPwxWAkD14C0b3alSWzt5Da4dLyFad0R9Nj10zkXUqOXans0a4YGfFrxiu/WVV9DL+rYmsGwJut55m4Z6C+r4Xx4nL9asBbDahO4O4AyWTT+Hj/4sV8iYTHzWWb+E18vkWpVimVaj20CMrWctmyBqjWrAFgjVS5Zo1SSoQus7k12lAiEQmtYa8os7ukTfEUmeACdmuuuVmsRhZBmsC9FMlXymR8MblACrX2HAP7mELt9NjgWLE29wbCQRmdN1DQTr5u/yF76jNRZ2kwPaEF/l1r40NKhwY/0s663mdp+6RsQeNESPizBOM8UIiIYgcJTnsWCPs4S+TS+3Z8e71END0hEuiqN3xMumCPcH/UEFgNwGv7hpeb+l07HvrZycK6ilvjSlp1PotcppSRquja8SEzeKFp2LRjonoq0qpg5knGDxLfu2TOAO9w3skMmGxaUf3HsQ8eW0mmB+P2vF8vN3u1Vo/ZqJAbUhvvu4zJn7HXEUexXuzJ0oS3CfCadE04RwrampslXB6vC2DRCB5Bg1ZlKolEJpOks10S+PD1h8MBszrtA76WFkE5J+Vxo/EerEfOtXFxjAu4PdwetixERjg4WyIQuB0GlF1lwv/i+VqvwzidBZDH6SF3aKzRW/FpfHZePrM5WvIGDcGQ0T5ba16fSbnW5xd9TAifthGpmdlpjcNfkrjDTuRj9ISj207nK/bHDlwyShfi7xzcveX60UU/+n71l//ttLpD0Th17/5N4KkWcPMzFYn2mO7fHSnXLrznUhG5q9pHDQ8frf71a/QAr67u73zpDO2s6dlHvLVQ9y4HsdIeagEgFgDuMCgWo9kNS9eskUj421taympNpimryvK40Eny+VDpsipVFr4A/apd1T80ZNkOVNu3A7BdBR/unXa7PhrVoSY2vX56LlIkAv9yONzbNw+NSsutrcUk1C9fOFzMpJFO2jX9nV1QS6GR0sizRbKEJiM59TYb1H2VnFwusyPnem6Od6WVdVpfG1dMFuP12G1+LxufjuZruqxgHO3st063XMvrrhl13KP/MpPD6qo9Ha7V5vpIiFkvfHyZ+1MoOVdLK/k2vdE5hlZergyEXGjlJZvHY5mtS1BFfKU/6LqgMerXoor4eCjspiviRsN6VBFfHY87d2BTr39ahT884qKURkDBP9egHZkyh40UUBotesV1lFjTBWNBFY+iPJ5DTP3cQ3/p811Z3fOp9J/eOfgyfX/ip6WdGR3QoDlxwC0AUNsjlMtlNURjLVgEs5hxgGb1+yOYKoJZI1iElzVE4CPZNnvbYDLd3JxOJ1tKuRj0yw6cZYY+PhZzMCsHuYmkwOFXKCJ+oUYkBSj2p8ffNEHDXozXF2zGaTOBABgzjagx6md8MQJdyERM9zZcHLDVrAVt+uMfp//1GUTaWtw/X32ecP/nyl2b59X9tjC9pTM+6uyotFjM9T2dSnmpVrUnjs6r9pqHKjLdMX3/ao2fovzOHbXdnWaBEM3NGaVnVe7l/BrahBh2qpR1e7xeg8FmNls4LBWHw9JxMhycwxJhIozPYikSXOiSFWqVQqHW69VqhUSiUOt0ZiPJQUtfSgo9bnO7FVIpXyRiAdKDodnk8bca1ZjO1NdB8TTFGVrWVLShCQ3qHwQ5n7hjsxYYEw4a8aLcCf62cIfXF29cqbk6GIjVVmpeEwpE/1suN+jXHaDYHJ+3mN9EhSNPo92Zh/19EKoCn+dxAj/sQT1Qlc4nJ91N3TKryVhd4Cubxgs5lbK2F5lL7xx5uLS4ta0tX+otd3WlU0Gfz89lqbhcFhdSbNBEysyknJTL/QoVpJvKaFSdUYHFKuBWAZWirVVqpmQKrijuo7gqA2mEpJQrBOlUKhjtZcGIqRiLnWWSVEyTCL3Zi8GUtdlNc2RWV2uQQOOoa5Es3SjAZjwYopCrcc1lCNAFWCYArdumhkiWKVHM2i6SSksA/t/Fsu4gh6sQuZPMpksezxmjV10Wxy1jra3ZuIvSHZJJeQKhIa51QSRX3yoScNi6RaWIbwF4QmkTCOX1TZcTXrlQJEarLicOOdY4nW6q2DRQHU0pBTKeps2hlSbJrRFT2mtduUXZROrjPr19WVCvQ37tq9W97L1Qhtuwl0qroPfKqmJAFQaxcNjCY6t4PLaHBzg8DQ/nsRWYApOy2bqy3S4Re9wuqRSGgUYd5IsObQjRqVS6JomYJwx7fD5gtFpdDtKGxzIZnVotVSjYgMSUcwO/WkqR8UzFj/NDDKanhbwu5XSCkJFyJkfw6QeHzyP2vxTuj0scGsoK/cd8U8QbsWByjgbwK6rlvUd2JNFE8V3+aQQo2+BrkvHAbMD3wkUKQdfF9VAnOOxNWDvkw4Z0CDxBgM/D0F2OYU+3v9r+vXaivx20t+cEQhZPLJefyoFcJlNbgEfebADohlxHwO/3BEPOcIgKQYvl8qhcHo8rHHdSpDWeiXMDpMcfwiiXAGvPFdD6O6EAo3O49IyzN4o/j52vK0m9VbqmG/WuhVid8qh55GzsDYQk0DJNNMQSrYy91Dqd2TtiEZ/oMGq22tTKtSyOxLhYx8h7b6UFLYW9UmRyFo8cWfIvUFGt4YK+fPXCTU2fPZy1W3VXy7VCsc0hUP5R6z2Wc4YbNudUVoaZnbCPe7Wm/IHqv6s/Zm0s25s5ntyFA2dLT/rdudRQdWGTQicwpGQGDFT/UJtv2YGFXsI86EJ0R4e91EwWebGwxU7aIrhKVF+7C6W4fnEkEqU4lyrGf2LjXiMcAi+gqnxzKOt0hpmqvLANLP84rHJhDtA5Xr3uda2pKWw2d5lNYrYiJv8d64VLg5AL987CL1AOqw/U5kXmsVBJS+XzrkQ4FAokhC6OlbTZHNwZCoTPF+l2DKSaZyEN5m9IaMiaNPbRzXHmIN9fPvhB48nZHvuPGnz0jv987SIvfmP195tfm3Va3pVX4B/MuGhwcnL9HB9O11/U1b1CK+TzTuwwVik5L1szOtxaXtDDW7aVMJkOHG5vX7sAjzoP+P074w4ZriSBnEd3AaE/ELMwdY+z9GKQs7Jz9MuRqBdcMmtkm70Vx2GrDV2M1d9R6+aZX0pQmmlOrgqn81R0IZ2Dc220pAmkTLrplpNz001bqos3kKRp6QGXJJe9vbr/9vFlTy2h9ncWCitWrIr2kU1Oxxoha7dgVyiYGwRnls/OTi0DK9eJGxNc4z+ms1v/eqRfGLCWvrEP3HCV0RQEplqW6lxVPidLBfZVb14XScil7OpwS/6qzg6SfPJB8AWn68qD59Z/Y+Irnc0qFUUloueqvwedsxNaXwXt4+rGtNjC15mcGOvd6l9dV44+Ub3/EdL0OeIX9F2n0NT7vDugDa1gI1hbydHSislkNn0ORsm5YjPX6XDYXK6BXFKIEcFIBA8JcIhui8zC8+J5NEWDLnQyox6L8UgUQGmNzxip2dtkp2dP1ITeAQGpY5Yd0OL0ICf4k4Bew4w2oCcTrJ59/9n3eOnEzae6ksmAv+TPpeOeVePLAv7U8CbzDx/dlM9pH9v/n/2PxDZ++71jw0OvvvpKJux4V/arw4eN1f/av2HD8p0bN4F3wZnqku9ceZXX21NJJhK+RDSkMj/22G82hoPbdH8cGNzbtba6CDx23bbv9fXf+Pfvf98E0je6l77+2oebVoAT1Q+qvzt9JdABwz2HUd3gs7UZpyWsB1IuWTL050danO3t5QXFZggFyGgJL5vFpIZnkmC0067Zv9j07ihIq5kbhGagnXasM6KOFME1Z7woSruinwDomiF8H7DR7yNqaQEwsxZKHHXtg+721tR49fZp+bV0R763uLlh6ijtv0Pgp3avULjjzcVQfKBsCo2yh5FLF1VT7F6Kvbg+ipTFBrQTfiUox2sSqRwsAqPQV7q8acWb6+zMTFLGsxdN+A08gpqMpbLcajspTAbBmQnQt8uvVUweRzRMTglYi4mjWAprhv4jXTKWS+5CWtbUlG0P+jwmC2n2c7KCFMkW8DAsHJuPiJCKbAeaK2mzQooViCIIEW4XJNc0gkHAhQtc0+gdbXAkODTZiBiqkbiBhpBRpv7m49XfVD9c7Ry0xv1u5etKyqzECY1Bx+a1CsBzgoJJqTZx+RBf4FwBeF7QYtFo7tATvJYPX91W/V+wbcIxnN/ZDLFG9Zz8n8dzQfyfwEiozB7NLwiVxauL9C5doHPxIXXcusoanVsCijhFcdzGyuRHSzReETiZ4Va/sx04Le842hXV04KGeecFzFqSZYNkEy9kM5OYFVfJeHTmqXj2fCwMyQJF6dPl/C7CcLVpnKzIx2b1DgkOhMO+nzUiuOwWJuaBAnGplB2rpfX2SRxCNwtZh255pRKFPnSO7gjd49aFeUrKTtLbxSnl43GHUCBgWx1CrQZj0ixMxIsOihDDJ8YJnzJxJrpUoOCAYcYXPzZb9quEep4AIWM2xGoBAgo18LWXzJYh3Pqtqbc4X4J83YAlSvoNpaXLlywcGghYjdDUegP8ZhG/RBYFOFYDTEziQPbz2HsxlOePRujMUAinueqwS3DEVm6tUK9FeR7UGFSvBzJtIbPeS7vaWDpEoNS8uwB/UGOhf6fLzXqAzdI4gzq5AL9ZoDRmUyHJd7VFl0SrNynFFqtZJIyMj3aZ/K1k/lB5+ZNH+4Wi7/I1zoBGiX5ATuZTQcmveBxP54qmSofWaaP0hqxOFF3YV3Gkhyih3d3TwbpDbhaRDgUHqoI5F50sDB1JGiktnyuU8EyBkk9ldRt0rpFrxu3dPvzrdp15+q0X/qoPadKLm22mZMWv1EiM/pJH1dStTe3K969QQZl6nN7vuwnrxHzPhBMoRSD3aJSk2uNxthTIEs+ZZBNM/RWaj/fOx2STbyFqEkxGjDarGnqjLiIlbXJR7xVCF/ANCHLC6JWeXGDGp9+WBkvc+05/4/KJMwcqGoGAMigFk1WBXOG0mgRJkTHW4Vt/o+du8LfM+uE0T1u9QsEOhasvtAs0zhCk8uSOGpWJ/de9sicVWHxsSVuv06Z16ClKYAg6vupz+TpipsMnJj8UW6LOgWaL9c92A2lnSJKN0b0xaLIapwOeOwG1iXomSV9wlyTCCgWvOWkhhDxSQI/GpusPb8XRUiRq9iGKNXEpsBhScGmSMCf2A0pZo4SERYsOKw0/fVBDCSb7BQ5THn768tvjD+/vIEtrb/3a3g1P7mvTbLs/M9EZguc9p2AHw9HqH46ryVjZ07ltuMkhpZoHAy/aDHUZyMb+HBy7cbz5hmv2LUuFlhwd7eitHq6dlhoAv+9JRztD6vZNR6/eYi4tSeuZ2G8AnnkxPHMZCz1nc5L2YhNdfSnb4YOnTUZmH5tOvr8lm+fotIKgOtZF7K/LxWxisLrowysR6+T04f8lWbl8/Q2etMBlkiPeK2UOyHsBtf+BN7ZPPHpl51xizDo6sTzuHZi48sTrMzx3Xve13anAkmOL2xrogDF241dshDnKGFUSuJPN/GiCjOnRYIPnFRyekOTTgwyKk+++h04NRXuu7jfKMcFA7hizPMxVexfEF0TddIDH5qp2P/g9Lceq6j4RkuNXTkgtqW7fhqOUgu82yoU4LlRGEmJq12e/snH5Y4e6hSLWHY0aXP0zOk/Za7FW1UlfsNWvvvGakk3jhCePe3c8vCHmHb1mzN7lhWd1T+1HdX7o+5wvSEiZjEhnXOi6RjIU5xFJA63H585OxtD1JHRUxEMknzQHQ2BGliUs7iz1tSlt3FiBxbp13dbmtUPNXpXJ5RBUt7JY7r4dd768Zd/r13X5l1z/8p9uA2X/WH+aZ6juU0G2Ve8VVZ9bBHriI196/NSOVlZ02yFf54rNO1NUnJJYVX133bh7YTS76c5lC770zJlbLrejgy7ptFi9IPLloROvvvsnaJ+eh2e6HfKvCaO+HCcD6DxfjvLqDEQCW2PgW8Xzb30a/sHDNrxSs0fP17l2osa1AfC9WVz70dM8u+Xf9Eu1w03urZmhS7Fr8j5SYbXUz8SYHjD12NQ17K9AHrVizueRnVVT9Gpbfp5MZnlUzdi+dR6ZHaR5l7a0jEOjTS3t420Xn2oxY2UfPVjRzrWyXK4pTpvZf3LdenBfzdLuk8ODXfjRLPvqXXhkaetIo301BNX+tqD28IkLj+qVdk3dyNaNKz71GIZxX2NvxHqxMSz0pb7OXjrzXFQoFhqSacLvIX0Lk2y2j27YOi+rGdn45DnUoTNdc2Ex4y1oG4pzibkWaIYujZbGhujBqVdp2O/qJo48uKxycFlS6S+vu2HJl1cJYgt3lrqPbOhT/XmuO/mW+5Y3/nTNzh88uELRvCOzvDPI01R/p4QEIavvDIxc5TQF3fZk0KsBC0euXhSwtK4t+5ePDRecYMRmS47mrO6erR0XXm30NPjz1712IBuaOLkiXfwhTaZWC3XNodX5bMxYXNdD+6FlU7/i/ADKdwRrw2wvmPSkEW/zR5B0O2Sc5iRBX7RDtCnS4oBu7MwmT4OoN1KCXfc8NLVYT1eqb3+0/AvXDIiDS+/+7YPn+/kKs1frEOAPCyj69AN30gZXVX1Hwg6EA1Xb2ltX5SwCS7rLFx/tzOqOgP/+6J++pcdXO7YePLi2COQWnd6pFswS+riFYretP7R/rSE3mjI4+/aOgjdR7vd5iDFQ73EvFi7pupJupzubJpvc8MEzkPDADW6nNvUP1Q5Ry+5cxzNHu6WgABgx4DC51vkVBHxrLq+Baa6ZTqY2RlY8uKtVIOSxWbSu/B3qCvJKSR6HjHf6Fp2gXmxkLvFuo9q/oFSGl14zaqtAh2YS1lXlJUNI5W8JqPdcTdd2oS1j5SAd/JixxLdTpANXkiI2upqDEj/QfBXrznZedZ7Dbngqmx0IajbpFG2TeuY9Xy4dlLxo1xrks4zR7AMwn++XvCT8fBNY8FmpaJD00HBQ3M/pbCc78GSMTPCwpJFfa8ejSx30hF1qGhM0YmaiEU4zi8k+hpXQUM8C26w/JgaLUdVV0z5SbrcaBUPuXZ99dfvSRw52C8VD7MiHX/pkxg7grwgZRl7F45hiHX5zaU0neJ7xoIhJ1d9d/8qepHv4yJijzw/0CoFl8vbZjLbpG+0780PdhoDa1xLQIh1+EurwMLTpSYglrS/E8KakmV9GxHtOAQRSFjTpP3/rXXpYUhGqsDblnFFUJJ5mAnnceqk57bKjpygSNwOCtmQcFGZICPwH1pMgfKJmmn6CbHXLTR3bH9oQs1W23ffdQ8ufPT7adfjpdQKVML9xOMXVg1YoFL/Yvhn67FLYpuKv373gzh1trNfxobGa0bbnU9rR3Z9Z1P/UY3fvKkfXP3zFFe989eEy4BuCSFAcFxbv3ldYf+0tN+9dJNtxlOz7r198iAEggfr8Fq3PnpK6xZhsb/eks2SGR3lIF0fEJ4V4TZlriev4/PHXfFjqYlNfBDOBGfjMRaHWrYx2Lrne6uBDtUWiArltMwnun4s5E7FVocUPXgklZ044VeUbQmp/i1+9e+PuGTc3ea4Rcz6vULqGjyyDEgL15NyUnd3FfgpzQz0Wu9wqgm3QW/kcFhugVS7F+FsKLRNypt2UFrUeWKBb4wIzUctXQe66nO40MeoJ8tvB9/lml4bHcvIiPasyk+PjX33mdOkrTqFYFeiM3VP9/As84jll1nfz30xyi1ELzVO3Z7C3zVB9071u++WR6gJvQWcOheL29W+OWKAsjk79F/tuGuOPIu40k0UfRNcsNdUxaFSrjfxEEqMhRjyMhnfKtU3vIdBUa2+AEqdFVxyKQMsOgemImOl/0KLbEYw7rhlalCYATkC/QLMSCjRx3+aXb+gv7Hlyq9ar4BtVapNBW/3AuyJ1xfdXxhbk7YHVp69IbVw97mtZ2mTQp0bzw0eWRoxOCCe3cBY9CbBqhzHpMziaejy9t7cufZa9Kb7h9Oblz3/x8WG5TcZT6TSGP3sGXK3tukhHOLpuOKmmIsbWR1772d7E4pJj4fEvLnWEKY31wPtf3PDR5/lqu8Ho1ovdllQHHf9ALPlzSJs85iwJPRTphgxMJgjUUP6smIRgEkPIq1jHXtQlTPDHBz6s/6IVVFd9RwkdabUkkItNRi0HiCUQ9vvHjl8U9LgP3P81iPyv7tZ8OIDUcgSCBIorJzXEmbgL4n3NnEgHYjLfwmvG2vsv/BDyGxpujg1iLT9WxCwvYTHUPW/iiWVorJuIT2B0KkR2lolt0uimFPykFsBm+hCR6YGHsaEUUIGVDhEEYiTTlwpNDhvcZ1/23qaRR05dk/DafdW/UPam2IH21h0LoyqN+0K5azSz5vr7n1nqmxhf0qGweLRgv8Vo6M5H161a1OpiW/O2K0YzYy1OceonUXsskr/50Vc3t93ce/1Id+GO0488cKoUG8j7PnrDHrNKt658sv/WXy/27Dlx9x3HIK++PfUr7ik6V2wrCZuh1wnww6RAhvoFvxSiEz2T52R/ijHnmjEuMU0dAM1xQLNsTz2MS7MenDYoGzefkGqqP5dDpjl+795932vbIU965snV/JOJ3w67Z8xIrgPFmxd+iHjjGTm67OI0zKNM6HbsBiSHl8OYdAzK4ShWKAmVinxrEZAE0d9Kw+R8wUVSefjoDydJfn+SR9RG29O46By94fX8OdT6Ag8e59rqkofQEO1JcObYtcMyWJhFyy0TyE1/yXwX/6dGUD0uXnrTi5sWn95XKay5sgCKm3r9K77wt9t3v3nzIAWuEmqQN9y1a2TvcETPU4e6U9U/x6pPHQWD7mqgkvEaxIZg3h7riRkkrCGqf8+Q11beWOm5YihIAH60Z03+8teOD0SWHBrsXkCFmouK8S3dl19zxRDbU/BrNwDpsDXR0dvn8OWcMlusYJIqEY1+O/VrTh7SqA9zlOTeAOnzqchkht+i4vDZyILFfh577+y0qjIhHXKnjC3KgWn/UstKuRpAY4NkwCcsZODwVf7xJQOkxre72dEaM+ucQfU7P+VxkMomhltj6gjfZYRCggsQDjEJCO+ee16tCchdPENLayFKVrZfy97EEUq4vWKFxJbyGCiNYFJgCKgQ4xHoeGRGiwXXfXV3yo0kpceHKwihhkq7K4vDMiZPcwLKx3Z6DrEP+leQTybF4iywkna7NpsntEkvv76VGgoC/IvZEetIJ+jiHTTc9bgenb52dM2MZNCK7qAvvWnZKhcfiLihvWWjvvnQ3g39oX2bho8sCdu8DgG4nzv21IUHdr1yrDOz9vjjX7+sdOyaQ1kt+G3h6KF9CaJC4jjgS9hkt5do3njr4y9N7D8wet0jQ748ZXJd/YszK5o2nJpY95UHj06kcHtzyDhIZSsOGgfD+JCN6mctaNZ4Pqkj/CJ+iAwKePX0LUL+DP/mRnwsui9v7rdm4kTwcl2hpyHhd70HH/rm9vSW1aMFp/a76NuBGiyoqbM90WJOLO7Kal5sgAUwevv6zV+7Iip3ZvrWFFsWTBbkZqF5Jge1NOFHfDUU1/fRPPvx1C72cdrv+kvqMr81KeTrdHxRkAyH+c4UgfGRc5nhmQJNTIlG2HWmQTygjNM3kjWorjVHR2ec7XR+BhW/9rh4kHcbqp9/esxDACBntx0uKmNbN63qDlia+sPjx8dDJgp61m28iS8D9ud3vni4Izlx6I4HhwuXJ26qca/vdBIEhSwOIVPguqghvPjq+15eXxgvWkZv+uKYI0KZHYd+/diq4vZ7li156OSepRk+WXCg80KHyrma9qWeksrtJPU6F3zwtIZknLgonpPPl0BlIgY3QSlr5blZ/hR31rjN/vxcIPdH8YqRf1Qnv3Xtk47otC+l1ZLlvvfHgH1y4J6bdi+MKGYnDVNB38Aa3YXHHsdfVt944KkZXZRd942r8yp/afG2cqaVjskNECc8R8/G68YszwpiEQyti3sh7AnyYklVYxqNiX1oTn1C/qyGkljoniADpMANPVcujhb2fGE7jls7Nt/97asOvnqkbcGNX371lQFQyazujc3No4F3KwcWxwJt/W0Bm7tycCxpbFo64u+9LJ9YXvGrvKqhh04dXZEpbbtj5OpffO3uHd2ShoQaS5tZfnVnenFfuTIYdS1JFc98/Udb82sqHkYfOa/D83Zj7mdiATonnMm085IOokWraifb1DOKieT3rWmPW88+zZuZmZ2PmFsCYB2A0VgtBTU3iPvuTHVgOg/8DsoDpzrmygJLYQirA60BDcpGzcq9fB05Y//ia5a09c+khP/eKBL1/DBdVyoiWxTwwuhF4MezSR2Td0GHnjd4+URsgY44T2GItkUL7r+qb15gMW2JLir43Pzqzqh75JoJW7cX/3pjPFpHFowhAtjCqf0cCzxPHxYqqTrayDKeSCrUarHDRTo5EOQisPuMcDrdQF+yLs6DduHJZuD/bPc5c0LlXMIA1v019PvfSrbHV83Ao2VEPfmd+YnTO1sEQoEHhWi8WkCukRujZa9/QXdBe/wiUlXfrKFh0k1Z/YBjkfoGd3YZIz6H2F7T3L58wNfsVpKtmwfBb2cR7KOvIFosgH40wd6MDWLJkhGQg4NqgVqV6vKTXm8xVSzYBMkuIpW01XckoYFetDNlniC8XHOgdVihZTfG6qlpiMWQA1kzKkTM9ItziXsEGr1Vyd08ll/R5lQ6Y2awIFSJG6nKxpueWLvnzVsGZSpwvVBjcKj5/u4VqcrOAV9XT/Ulb0tIXzn5gxPjj1xZkRNnKF8mKxsddjR1e/TJmF/6lLbYM+zP7tq6vMObWn6oh+pxUfZ40dQ0lNC5W0ZC5TWuz6vzlQH30KPHRgILrx5OFKb9Lso9ZzFzSapVkRoNlYiS8em0MxOtN2adLw50UpfSe7DYvef0t/dOPLS3jJZwzko3p4W6cJtv/W2ef81fwwsuPrbIVnE3JJlf9zo95Th58MSFBy6u3V0G+ToKz6HElmPBks5ug0AeU/WQhi4VfPAWJlv4vGSgETefOy87S8fk0/ykk6NaWp5huEPE042Mg5KspjkN5mc19M0uwltY0+keaQ12ZtwGkcwS4caWdKel8uoppW3boSNx4OnK2Jbe9Z1t43dvzbdvvDrXtHk0MfpEdeqJzV87MaRQIlhtcKh4xvRIU/fO0axTehkRa151sKWz295U6euxWFIe7SjOVyqaSjavlgsEnmxvcOTYRMzbfVlzeftwlAX43vKq1q1v3L4Quu1BashHhYqtykBnwtS8cs+uteSiPmb+B8q/iqBNiGLWZ+jccknk5FyUeS2iyu4nJFwbyyl+8El51RzKK4NOOkOprl4hZofC931MDnWmdAIB/hcwjGuke96LWC/mLql640mFjc6PF0tJP4yKSBx+8skYnVhj/oPGnyJmphmzBdESI62owQ1+doa1kKUMfiTqQmCrgS0360bBZF7Q3B+1SFa9dHLR4Z8B54N8ubsQFOBvCDI9MZtk3VdOjl79s+rPznC5CnfhobZ960fyVnt+KAQ6SnvXLyzYHc1DIYqigMDaFA5MfGb9qQ/uGbDr1CYZPCPPGPf7l9267q7fnx7SuaRao5TNSocXXH7s9p7WFUUbERnZee0d8GnBXJvf8DT0y8vpWtFSGAkIh5MU0ZFMhC2GJIIjrc2KGvvg6d+KT74Vfy92vnhx0pwpVDP5xBxQzsSL9MuzgIqyIVhkIiWAH6J57ECFa6ZSIDkNTXyIawAxNXTJkact2+/95q5VT1zVteTBX15n7equWJrBL+oFJbp0/+bdyxd1bhnK2KSmeKe/aUk5pihy8FmSEKlBFQpfue2pvUX3gkNL9p+9fZjNlwh+VC8wgf8z1N2y7qp960zJ3og2NLi58FM1hezBM9CHp9jLMS2UcNkLzqSIr6tluWZyW9N1E6jztQIRB52T5b7qjes6fEtv+sbk5w5/64bO9Ma7v/mnG/qvvXysM2mXHdjTe3TLko64XUYVF7CXl/Y9s2Pku+e+cWqs4/BLV+z45XeeONjZXdhw070P3nk4eOfplq23PvDoZw/7h7a2mtB+u0NTP+Z8BGVYgKkhtgo9qyW7U0J6egHhcIjsrGSJL0L1zDAZpBcf1f1x7D2mOusmIDOAsmZ3wLQF0irrabm6S2aMtQhy2knjUDzN/s61+84vPL5lMKGf/NUq5FjMmb7qpMARaHbJnK3jTefXvnB8wfpn/s9R8C+Bg8YfbVd++0TPrdVq9Z4fPDKFPT3GVVNmfPe+HeDCm5nxfUevAdvAqBXGFc6oWVT9NpUZvSycX95K4UST0NPftmxni5ZW49/7l94wcdfv7hkIj5+YMJd7BrzIF/8UP493QF8sw7QlPiaT8QkJxoE8eouZ+4NSxOiTT9+4R916D45vumJZz9DxlPsy/HzH9zZdcdOS9gNOsT24bYjGbj/B/4rvh/qhwIwlIQZkbIGADTAx+q30XTPZWXQBV+mudbW66r+e82ftZynyMrl4Zblt9av4X30LQ3ane7lN726Z2Dhw8H/R7z7MCuAB9o2Qi4rnAYYTOBIoNKQILTyCcN7xL5CoPr2UfWP1QfqzrIfvX8F5EnJa9QKHLZfJOChJdfYc/Il3z9Ie1R3XQCMkIdQOVwEHI9RgkWK5ZYrkcKRlIk+6Zaa2cfZT2nhzd6iwc/Ww2ZNO5IOlHSsHmZzAKVYAvM8+Rn8eDBD47M8TVzpO/WLrjexj1TPwvYvgZ7mf/QOMxGwliUSM6dgkJhajaxHoI713Fo2Tjb93Vvbe2UaPiHMdDbYBXE+G7cpkyrt0IC8MKUa2HS4G24Oa8MBlTawJgyemdYSo8prSus9tzmjcSUt8eVeQniv+P+x/cDyc72JszFASYGw2wcIBzgJY+Odn6WFfDKuhZeLaOPKPvt084CI+ZP/jR8fQGYtT77PPE6extViuZFkjEGTs6jQfPgwLBIl4TtgVd7sNnLhYvDRu4GJFuoEWdYefLypq4+pj8WIkWr9Ag/q0QL1IPFMupnu3UBSGOsBU9AxSbR3pTl++oRnFddT6XGpfTYrEYp6y5Lb33F82x5xKfSa5ccvOgi1MSozB5h1bNiRSLRLZXrEQ1N52L/O2AyKhhCsMt41GZTZX2Dz5FamYq2qu9FMCExU2T+G3+JIinqSc1xzap7B4NaGRrw7dva8bBTqxiQfW3L8t19lkXRCv7q+/7fBelGoNjYBTvqiAKzZ17Flqbl9501o0MpErSi69oijPrLhtMyM3MzT1ldRrRjiZdBrSkivg85d2ceJug5heP0/PZosz43fiteTLbNIUp7NmzDO6eRCSKz2H1Ex2hqm/Q08cJzgNX9nY4f8faOgO1WnY1e8UGKmIGZv6WyMNPdrgaI2GAW10+QwNwbWNNPRqgqPVDd5YnYZtq25aO7kzqYI0XLKrgYZT1mo3iwVpWMa8JXW8rSzIxL1eo16nU8eNXAGX5EtqEIruvDxf/Pm5aERLO2Etg0eUzL1UDr3jTEPD6gK7hrCnr/wzUmbj2j4w8Y1RN3/yNwJrIuBW/lMk1KryXvt1Z4qdfHHC2tk7sGCh3xChNELx7qndYoOmWOmDsuSKWvGFhsnPP74yITOqpQREIdLgcCsx4otw9K1F3UfFuLHd90R49fhIgVJRcbOh3V89AI4FVRpXx6pmeWTh0dVjNL62M/NBMB9WwuwlBWUnnRKdQaDm+FVybjLOpgeyxM8W0Tbl2KyeDXg6LeR5nOvgzjr/TDoyTUMyPBlYunSx398a0Hq7Vu860lrslbr+9Ic3Dd+K1g7/AXP4+6lKKeXR2MzGXHPeNCjVW4FtZG+f0902luh64L6Tm0uV4asu/GTs8RXJxkOzhOUt1x7Zagk2+Xsua356iy1kEjH6YIC8FKK99YiXmngmE/T7fO54kIvqlpJWKxCgzUGN7IxGbHNO08Aux1zWzpgayNk48dc36wf6tcAaD7hV/6zxS0hFstbJ1xp4qwlHtuw+2GIIO9QC8UPfnHMiorfGJ0Xz5of34XfMMDUz9FjHZ/YPKB1xG+To5PeYcyamfsNC+bkc5i9p5PF43OOiYJDoEZqEfA6b5HB4GN1+A4W14aR0ppy+bVjfmljXXFqtaYvAXE8oNmTRQa86WOCDkdIJfJ9h8toH4RELlT4XT210aADvyHxndELhZW2o6CmSylZ1Y5PnaqcTO7MLS9W2i05Xk1dslnzasQz0MmKLXaLhOKBoBhtFcx65BKgWSwezn1Igq2/xhBzc6bnCUPV/+Gkk8aN3SK9ZzdXrxthgtgRag6QY2ZLJqTJLB/nihr5ZRjk4FtJqtWMigVjm1gmQd46hMUeQL2eZlAwD1MMAlWUZT22bzSTw7OID/Y7g4Pa27iFC5lRofFZVPFU9AjqmmWI0TP72e2NKR8xiTrg1CjuL4MqNaqurkQFx+Nnug7rBg3TtQzITRx4hJWyLW61qpUIhjau5HGTozs7YOfQEWjrG4MPPAj5OFy52KalZmvS+XOD04DzDhbtB8zwSQ5u7g2IhcgsuR/fnkFuAOPEYLWv9lNAazLkfz6alkPSs7kuJT/Wy2T5UUwqA5+t6lb7szGEm7oL2nv1ZSAc5tg6LlwxYV8eSJSvEuX7himIxEYtGQ/EE12El7bPMfm1UCbonChwNzVeUhGB6ky7pDWbIxIWGc2boQK6ebJGwWMJVjmzYqRdJdGaZKZ7KTX4otIfzzohEwliX9y/yFa2acHD/Xc+un9jdpudv1W/1bTp854Li5v5g+5VPrV8tlLpa466h4YFKAbxsTbZ1tBlISsP3LP/cZxSZ9Y8eejzabZjfi5QQTftO7emOjW7LB/1jJ1/e4tclBjIDx1YkY25fS1BnjJQq/UhPg1Pvsx6Asi7B4ijjhFnJOEeYcwn1pMFgqpkfpK01kuG1zj2EK5hWAyTjkCREY1Mg/sP9jkpHyZCNJMobol8RK8UcidFj4IPh1hPPGZ5b79p05Pbe8t6lCVdl7dV3DN9EeGx9B8e+s6Wl+Lkn8BPhtrCZrzGKWbTUVz97+LmdCWtl96Lhe2/YORyCOqCBtmUKfuZ+6B80ba2txXiHkB2PcCnS5fJgBi2pZ7jOfHZGA2pyz8gx0egqplW10d/Ppwn4Bzy2QdPW22fhW90B9dIZp4HYCg7SujzcWq1aK71DI3X336gPtrhDzhLjx7U2vibYvTIuTQxs7a5+e7YXYXsZjb9wNLxmxaIW1zx6obIFdJq8m54bW+0Gf4V6QKLN3WgwflzL5QmnbQBS/bpBnav6HO4HfCEbmU5TNQzyM2JZFoget/pMSu4cRYXQhMZakP7sDyD9t2DJEpmNr+UuJcfGxrGBXrJfwokHAhaT0aiLW4QyDr1jaNoSMQyZga6NbutSSDZVV8VPy7ksjwthZ7FrsA47v3YxnN207QoazoqkhyFLJeF8J4yKqaDu0iw15tu6+odrLP2HgRI0ANDJ7ZcEtvrOCLgXcRtZL2mg6/LRS3Pbu2LlkrJ3xoniWGzqtywV+2aMwprQTSlvTiuMi3MOIQfGcDDYRUGBPM5M4ESJcErLrV25g/qoacynoJ6fetqIbhlZIgTLeSmjcPRG143qlRJ766rD90/0XtHvdravvvruxbHbTkZ8qSUdCbtcKS9cNlzwqlh/8eyOqAV6qXDsta2VlpYlzzxw49pscGRvT9dt1+5akmJPPH5BnO9p2XDtjUej8Ykgq2/vHXdcy+CcMPRZeigvGXgKeZrDqGkwrhU24HJaNqIR9iwQJ2FPw5dpVjcAnjj+29kMe8La2Tc4rXnYVJ19L9CArt8ldISzjsk5qA1fFF67YlFrXc+IHR1GxJCPjtedTuayRw/T55BO/Z24UOtNUkYEBr1eDaXcF+dxs2QuB99SjE1bnCKaKlYXy/ooiFQRaGuBWXombiUc9VJdmsJPVS8YipXhJcvj+pBNpbtaLhEowgbS7R/u67IXy7orRXKheeGKtSF0A17IV1scYi7oY2+6cMC7atVYp09FJazMVXaBJEn5NJXlTbpSJDAEHverhfKOfQ8tQ1ffHQmZUisgPDlazvRT7xP/ZH8G68VWo06OBS3BVHd3OgXG4yTJj9OzHRF34sxEPrRyvdbK24A14dHq3ILyRo/EIOhXaaE0s7RolRzd/wK49c6lWt8L8YRQ2Fa3Po8UOwWipLkyOLpw1EOlHHJ1euWpH9wi1mR2jGWNvnNk1kzlurrbNBFvbnxHRnjj3j8J+RFvaVV33CqRiY1tnZWWFL7a1uH63SzD9SLDZJ03ZXbvu/2Rzz9Q5nA4LIHRFbNq05Y7HUGDSmnRK8U8gOvkpliy2c3z3rXekdVmitrMsZuu3TYg0cqDXRNrVs7EKCx6vqa9JJdA7E457HZLnOLqBFwGgjVAdvZ03zP4uLhkVsiJ/4PLs/sQqgUZJL5dEEA5wjn7TDzCkKpB5AWin2jdUqNxjNXaKLuNgcgMJWhxb/Mj/usgBjhC35UeQxmIRS2Gdk5vPJ32ez0eKu4XqgUoSXG2AVUyeGAa+rpqBUj6ZIjR84rHNGhKO9LxAgHqLoCRBoI4Fyv7lGSk6Aj6JTIJV+5ZvGyZ/40XzU1iQeOBi/t278rp416Du7wy+6jxm22n7v/85NNSmaZz6casXLVqQ7C/ycreBH2k1hhzaz0mmUGvk/L47Ts/O8q78YaBdd/whbkN5Bg7vatdbMsGM/c+/8b/w9qbwLdRnvnj886MZiSNjpE00uga3Zct67AkW7blQ75zOXYSxzkcxU7inCRxnJCEkIRwhzuhSwihQKCkXD0C5aYtBAgptBgo0CxsC4Uuy7LbprA9acHj//vOSD6SwLKf/88Qe3SN3vc5vs/3ed5rRf/QI1fN/aJgMZYvv33YU+uuzypXnDi2W9Z56/hHCiWU004slufXFRYAtMlGOkE3pG02RqVUKtIMg02n3lBqxXh3fl85b32myD9KOxRLPGvqwNd0gZdmLBAj0+VUNAxnMmBGLEQNptEQheZ6xGYQKiZCrMuqN1lMzUMXZavnVvKORKM/VsloGC9rKfeZeV+Zj6eUn57PiszhjMeeLwNHziEn4qxS3Jvf45s1uxPmNVW5YMeGjkBJM1671spbtSaDEabFnkxlZbaljIvbJVmLD4rt4AvoX2nMmmfifpteli+NTYr1HPeBYlNMzoa1TN0M7KNpTnOESzZ1r76kK9oQNpq8FfZIhVav1Wr58nCIO8tbxv6z7YbLRnqTRlfYbA4LxqjLwBu0FM2UdQ23Q5uohL7jgDaxCEvlbTW1C3t79e2z2poxRbq83AkjhCXtZPTTeJC8q+UomhsYnFCzVIb7ejNBa8BBsWs8jVa5Fsc6aR8NOkrKZEKVda6vwwjdLeZAJO3H2xuTCy9sb7k6F2RcbpdaqI05beW1Xs3epr+XFGdsHb53ZGzjV6JHWxR81La0oZxTCj3J2p4Ub7FlKKWC0Hqqy5wJrzH6M7k2FxRn4b8hjmExzJxX8ZCcx2LlCrp4gIukyFJNmypmqZKBU6Vh7FDFwLqtjfWrZ5bVLr9o70XLa1u7gd8+9kxlvn7F3sv2rqi3V2RdtRe342/Fu2pc3sZF1S37Lt6xbevWrXXlVf2paHxg1fqRPdce7s12JS0NjTJ+Q72hPHoGqjE11NfXpvPMFJ3RevV07npODvH16H3+BOJTSUvfAMm/Om34Jqh+/mQBjJtgrvAR8SL0Kc1jdjoNpDCFKv3y1GIoblKK3mmUMiBQkTPkHABxcV6yvnvHdTu6A1VNVQFHRSYT1VTpg15LqKalJpQfHBnM22INgc3irHR5fHlhSe9cnyEUS9e3R7x9hcL8ZqOrY+YsX3xWQ3W62l05uGJ5oT8qBM1KSRdtMJ9AZ8AOotnw/YuFpbruJkoKpyE60542KiaO3pN28JpWz/z/U+kGU8kmueb/TZVb/Pn0YiL41v+TKvcXb01nragGch3MgwtSDbgV0z3u8uqiWuRVyKXSxTUM5/cssjReKU2jkAPMB5zZEGlOqJZcd3ywbqAtmFu557I9K3MzZoAm+9idqXysbcGc3J8DuXJrMBYkWZetanVPkq9osFZZAp2z5kYvOXl1h6N6frbrwDWX7NyybkU8noKu52lvy9dEiQZbrCmcWdzbl7Kks7XO8stuf2B+sDFmL3IpDCOTxN0wP4DssyKiiKqr0y6XkdXrNWkjjZ1NO77K+SYGxlCBPtuokEeYwM80/opq99nOlty696q2soYIN2PXPUtAl31MZHy9ffMaQyFP4hB4xdSw9q4Lz3axuXfs7XKlW/zLf/K9W6r7y6xzBrdctCdXEUVz4RshnlRMxxP6q2OAjCf/J/g/D0sAiyZQP1xZJ3wt6p+HAEzifMfIPZu/HufPje+ID0EO/FOJN4byXKyioiydpBvTdoY16qZWr0cnizATWdwEITZ9YyYEZUTsKGV0TRq9VyLHf0HFlgVf08sJmqPyhssNpXLqP35fVm9x2vuJOYmhFX0tIYM/7T9/Pyd5jL62Z009stcWyANfg7peg1XlnWuo2bNmdabnRtIUNZdOq5ela2sdVp7n0o6pZLC4jFZKDAExOf/y3DiRnT6iaSohXfY8g6Zn4RupurB+ZOP6jCPmNbm2nV332M5D4Io191bqQtG4RdxWv3Xjuq96qwRy6L3acCzOEVeIw0NHh3Mmb9KZXzM5ylmqd4DDC4wydNn7RvbPBgeG7toM35wQ8msmgU4eOZ0GdHz/jv1tk+N3KB73YvG8ta62tjrdwMxKh8OleIym0Zw1hDeltP0N6rbfoLz9H19bqU0O79z3tTVuecgoVef5XwqzHYd2f6Nid+uW74xIte4TYj3x71A21dgszJnXVWA+vYPK2nm6WU445MEURKSkCZ/nDPVN3SNXZsUuAKaProSuywwunCksO88Iy5+/8Oy6/7Xt5U0RzuCpcMSSKo0K+u+L08dasuKmyOKbVoPmc0f+7hx+9JI2gytiMQecbNzP8gYVQSvIP80YueHqkYnBl/aOUizAfwX7akb1TJNZrVapqLRmgvbDyHYe2u+l7Semly/BMfvZRP7Jfsl3Idd4DWLWXqw571+5YsXy9OpkWqdbTbe3CG26bemeHr/H7Xam/cxUCDuriMmeDWff2J/1YHqB65v7NjG3iH3j2Dfz8fIKS9X08thD39zjSzj55f5v6PfzN145+4mzCmvd/ycYwMfdkM98JI37LkRjOvI0iPlphSJHt87IWQwx3l4uDXTLcwrRzkHT9TFBAcjivDnaOw0d/Nn0eQRNEdImQ2TxefBpVW9n3puYmbK7G5btuq1f5Y3ErfX45faxfUpKaU+VoZFvV2U0aNxvv+Z3WvU0KAA/oJ1ujyYxryXtM2bD5V1V+JeVTUFdpK0/3XPHTbuWpHCa1b3ZL1QaWSunp6GsdKH2mn5CF6uZSghVwth3eMFAZ5duu2hbrKujukEeV82M/wfxAZSRCYti7JPanIchchxdmkeXmbKqiAyfNasO/9BfkVja05J0BOM1g90NZeY5sy5elCyfu/mao4vmXtxbEZmzcf/d+L/Xd87Zfcdd38rUts+//J47r/ko1rO5ZebtN1+6oia+YKRlxpED+waz6IwZzAp9aRH0JRZzoF0k8tYFWI5rrmquMtO52SBvzvVHmaK+5D13i1N9pZUmYGIeD2qvAl4RjQqZF6D9EqVJkcX1GnVAHsSYnFNXnCckoxmNvzRXqfJ4hETQYVB2gHf7lv1H10VLm8JG0aZU1ubVEM+jdWWCpumt11W2aOvyJo1d5whbmRV9/7HwiqXx5uFbevMXzI1qml765eAjnx8hrgAmIWbwCe50vjlnbp75p4W9X35Cdm2/6ZptX97iKGfLbIGAzl9X8T598y2mbEN9pQsPLVo0z714iZKwhluXpHt2zg1ZEjMqfeXvP3B0zzv3DJAStqXH/538BZRXFBPy+gglnWGNCWmaKUczGkYniuBlwDRl4P48le8mkCa85CNjgxuTG7btapKDEiCLg8niY6XBfWiJTPOX/wXuBdvbb9o+q1Th3ib79hfXlwb00y1dkd99+c7UuksOC+aN5lytSqlkrLXqVFjQF8svTaMwCZP2+x5NFWdynVWEAdPHSKeXYpoA9EKpHJMrL5VjcAK/xHu5e97ILSvOKslYy8IhznmP/+g5ZRmKUWzvu3v3rPMWZlZsR2fkzB//CO8h7mQp9fuS/J8DW4mN+DHMgLnyGgOG1nsZDEqVjsAS70m7PAN0CIW0w0lxPi4ChuossXH2j/pzm/tb9B9RgarWUPWOavBftY3OumVNzemZcUsZ2sYIU2LtYi+dVrRgNiwFI/UqGGNuxX6I/QzNshPi8Vcu+9aPXpw7gCVGE2hOINopVYIsKU9zKWRPnVi0Q0+mM8HiHmglpjwxzyA8uZbUJKXsOB9XyHEfTGyHNqkHhVwzoktVClBai8lPzqsn7yubU+ePrX9od8c9dx0cbnHXzFk6lI6AJz3B1Nan9+/9bu7I/Q/Mrh3sjNjibf+0AluiPVa588ADK6hwfffAxlzVtsEmcNA3rzzW11JmrlzWGRWa1s5Mb1zVs12+8YN74I1v3oxuvGQoXSbOlG+8576pN1Z8gtvi0o0fHEQ3Xr4pl7lwsEncMv3Ga2ahG4uvn9MK/5wZLZXCN2pH28jNXd+8FfKNz9+O7dMl1w5v/BVym2orVmgrs7HV2CXYbdgj2C+QrcysqRk9fteeCyyKc2xlIsMtLfEAoeKKNpKXtRuctIlwaW0pqJbX6enIYq5vmlKLL62zBqURQzIs25ti0ir4YqHZAqjiYlwyKxsc3sH3rNqYnrm2SYh2LktyZS19sfJ54mK1UNkyY44/t2l5d32YXvnAgZ2Vsfa4XfHT8ra4DW2jN/uB+4/kvrt3/9NbU0FR6S1LDy2ZU+Nu2XzzXfd07H5ofcxfN2eVdOtZa6bdGjxQuvXGgSm3Ttj+2Trt1vftkW4NPvdG0kNL0a2HD8Jb73lQujV541e0Y9qbv1k75C6ueFDuou2fbV/RjmldLLZj1ddL76wuIgybV9wfrgtreaI8LJR1suik4B+Z6nk0ad3ENZnypjL4HyVUVRMqSlBO3SvOkGbfS6H9AVOlPeOmr0HIpiWKVF3aP2Haq7L16QEkVfT0neN0mmCVY8qCv47jluPmH1qObzHQsQX1666NVKmBwWWcsghUGd51z4tbtjy7JxpoBRZe/G/zWXvJpepcKnnVwV+6Z3aDK+tWdoT33Pi0P2ZXy4uPnGhNUuOeH+/5z+6Zk5vJAbFc7Bw/M/4q5CQY4c9WoxMj4B8YMGkLXViliy1aGtcNCbFbhVXCpTGxM3nHHclVtwVXrw7eJp2bhxHkYXAn5cT0mBtLYBhkHCArOQGgdXh62iOT5GalJ9rNbh1N+6K81c3QtKfiNemxN2pFjylX3EMJCZvVxVC0t8IK/5KHuZDNGrRYglY+yE9cmwNo0UbADp+TnkA6D8A2/QS2iYEPaH82DP9L0zwNVvxy4y+P/fJe+PveX5L/MXdu11zpR+KJ2+Bn9kqf4eGn5NN0pROuiCnXYEgbs9p8fjXT6F+wtHithteKV2I2baXPnxRfK14g2WDwnu/Ae2ogajnhXaV9SYsnzRPyA+kMLYXflAaj6oaAz6fSps283zcH3hQ+UDV7/T7xtaGtQ4pXAolKX8zBJEXRn6z0eVPJHeAqqL9GqL/jUH+wr4THVJ1Nw+bylvSw+IO1JDOk0ruyqSGxExRYqzG9ukE6CwtbVewrgeQTzoK9p3pPKZa++OIL6FwO8o94K3zNU2yvtMG/D96TlhuLjnREMb46nLXgYdNIvjNgMnlii+yGbNkSwbQl3+m3uAyJSBNjqC1bqrgy39dYXdWxJMc3JVbmFzfWtmVSwVpbk7Q30zbyUexDqga13UTRfnRTyNw8uxXMYpXeW50asYNe8teo5cMNdUvluseVYif2e9hfBfyMH+l11+6L/7D7D2LnCy++CPUodsPXWUkeUI90Scg8NEB5x/A0Oun8V1C8fp9a3ez1+V9Z3bvYpQdDBLlW/MFBJGVfCoDEJ3UNq9NGKyveK9dcDVBmbxVtSt5ZHLbX6AWPr+5dUvw46FU8VfwUKKB1AzryMP7GuZ/Bf/SVn8HHn4SfSU/Y4ZRP8VO/Vd/R3FS6g/KTqQ+m3G5o8sbkeBW877NFP41i2ZJ2ofpLRkiHJ+zcAr8oWC1ldxTS9tRr/CFud0eDY4twocXAXdLR3jL2Tro+0dCR57g9bZ1tZkMcd2oqoskunbY8Ee8e+6uuIhGdr9FGEokexfb2Fd4lwcWhXMeKFePBJd4V7e0rBztzoRXR5vpkrLExlqxvjsK/cu6GQ5m/IbXZcW576SltAj85q01zp7Rg2pd2FL9I0qkW3v9teH9DyePDNPRE2oI2C0qDZ/lsc08VF4Tel6FifSHjkOKX3TUN6kvBVY9oLm2AvtcLbc0iY6ciTVPSx9BG037YRvHOIV188RIEnhWHXEOuSysyZ2EnEDeIfePvy7ZMwKhhSh8Q/yEc6x4S+4aAEb5+HfTtz4qvS7Z++cUX/37374u2DsQ8/H4g+z6YYt3i8qkmLX5viiXjYx/Az/SX/IOY8qnwlOsvO/IlixL/McW8xM+n3G1oyn2BuAu29RV4XxW8qx40gXAT0IONS5937V5deE7YI76w1DtkvqngHeKwCQz6lewbJg8x4f2Xgd4J3FpNOcV7J3ELl3D9tgl7OMtes1Pt4WrJJJs5bq9skuQUIyR/MtXwJg0OiAuhbPiv0udd/6s+saWwfc/D9kF9AUlfoFsCJ/IwUhjAYuR94N7i65K+QZX4uXBs3hB5H1K4hG81sA0Pyjo1TcHz68UfrJmQy1l4Lp4g/whmfUPMBvEJzO4rYXbTN8ZsHFutoMBRSW+miYhW9Ef0lTBG3mhcU19fY5R+d/E9Pby1p0dxc313dz3619OD1rnh4hdF3oHwCKMhJXDhtMwP6AnCgB49R7liNokiQGrAeXRZSAusMi2Ior/7EQGwSMHfFHppKhFQjNdBQT01/lqRmzShvYL5ia+BNMQ/+TXwkWJqIxTTGhGc9ujmEiuBjEUJmzMqM5cKK++CzMVbAS6ifBW89CaZwogbJ56QuQwYpOSL0hOpiS7YYRemEp0F8B960RKwWYKvwAel/lmnXGMEshtwo9RXE+aH/ZzWYkXWS/NTu/fhBLmSGyYuF8BswTnxrPz3qiniVA8NPVcUtdQUrPidv4Q61EL5xqDPSKULKebCryxdIDKJViv7+akvAw+ifq4Io2ry825G/Jtfr2rymT1aWp+y3CWA64Q7noYk0AbfAbkWFOx+2JCKsD9pCS6wVvqTprCt0jpbbpP8NPSduvHQ+B8lm5puUc+eZUPTbAbGXPg57C34OR3mgpJDbTy/hdwStk4yVm90grHyEmONZZL+8/JT6XxpaIvSdxR5Mj/txtO/hphubdN48rnfejZPznwVTRZfm0aTEdaML8F+O/5TxANpqKGXkdjvHxoq4tBW6TUIS/yEQEqqZAN61ALUkgl1/claieRZ1IuEhzshHkYVDbDP2keVGKnBpOQczV+Z2sFLaCFuK5J+2BEN+d+SgVml1k7cJwHvo4WYONWI4CdjdqFMw7QIpc9FI+EKPijLG+yclDc9TcLTpT/dVxZOlS/8+x6UKfJu6CYaGjrGtrNcd5q8hye8E7b+xakeivrxd/Aw+B7eh+xzugjEohvSCCfg9+PEFA3KXOFxiJfXwf4gXaUJ/7urRoYyYnGe3Xfxj4k4iXYY0D6KE4CYkLOX8P4dz84fe4X0iKfk+PJnKMtvk1+g+xBQlVoBXC+Qh5HC0Jj8HfiF5JXwtbY8C/RQbt3YMHYAU9AEBoH087yDVmd2gsPgfjSdGiRBHsBv00NkxZVYYnlh9L3CaCGKWRMDywsJNJ/XD/ALxdteA+vIK7+wkp/A7yAuJg+TKVmXYEKXcZy4VOmFeFCmUSNvh7qEAohGfJVAEh1sWzV5G3ZG0XiODdRD67ELEdkGGPL3kzaAS/XM3WQGfsaBNeVD6mY9kSCaiGHiOeJ1SDkIQjA0W/PWvEqbsfY6qWZM18yh8cHEGcB+HAV2K9t1hn0fdkZaco+Ktegb0S4MxLRH4F/bB9Y1JGZWhLqOtw8OtsOriplkZrB9bl/FzET5zNSXnw+0tw/Aa/gKGlMjzgCG/Jdi3jPBYv40Jbkk8xN5JBA/grh25/gofL/2UYwiVCX9Tk1vNjH1ckrj8fn2T2Qxss6Pw4B7ktyE+bD2vC3iACECeLxeLECpgZrWWhiY6qstimeJFzEv5iJewdTwSosl0J7d0nn0773GvmqoLbAnU/Khk4BDrEg6U8VrkI9qkpajh9GJI00AkhYLfjLXsGrZcsFeaQJlY29q3QudkYRFgy+YOe+yTJnDQfzPktYOvU53yxXDUXE0tWtfedP8Qnq2O6jqn9Oms6hmNBa5EMIgyMd4P20pdlcGoRfu8Ad0DMqS1bqUH0HQ/TuslajjldYdQ3K/X4LWXgv7XYs9/jTmgvZbCe13drY/i2NRNoprGZfDhWNO1jno3OIk9YqkG+NIZ7UBxz0qNoOrqmnVU8TP8zOcZeq0PY3Ta7w7vDht4204zfHckxzBYbZ00u0NKuPrDMCAa+gCuYncS/6A/CmpIPUatwbX5JrioDs+EB+OE/FEYYR9ewQ6ibG2tmDgawuFwvIClkg0vX/CkI5ihrRB3mQVWhx8oRCFkkQz39OcGxUbaZSfUObSA3TEj3zyCRVFKAZVEJbfbeHx58qaN6x09tRuS7pnBs1dgi95aSAlnpjlUF+58l5lKKEzlv2bp/96hzGOzxjItW/dtDYbcTXsnNXI8AsXpaOJ1r5tW7o7wXMVmxNrKqoGlsSpVO3ez7eXXdi/f3WksVG2KeJWcgh61uDTkGq986jOmOGfIl58FBAaPfz7o7xOggyPgcsAe96e1xkydpYhGY7BacaUpACV1ACNoEuwpwqnCqnU8gI7mpCcbhRBiL1r7ETiNeR4UZDmcsAjbRdPo2PQvNIAvF+amgXCnv4XgMJdVtH5ybtf/uld8Jd6Y65dHGvvJofaTs/YfO3BGeIoSL/ZWBdpnl0zLNvF7vGP8SehXYSx6/OsPuAO4GqMZVkPS+gVoafGP8u3anSZ64y3Gx8yEuuMFxnxjLHNiFNGQFoyljYLQTozzjYnoQxZQ5EQQYWqQx0hgg4ZLU7SlqQBXcZazHYkA5vKD/88AkgMdiWVOJNIpQDsboKvXV4YKUg/UVnf2PIC7KZF1q28Q5F0qI2f8BMKU+mExgQqX4NNTnvF3NvNnWob46+/wDlL8bH4vdOPDSw3BFW5/mFyk9vFCnU7wv5V4aG4K9OwKbd1OagWPw+BCqNqRsd1XkfOGUmu75dx9XvjHxM/g3p0Y7PznJa18zz7MMR+dpjFVQqWdklK1CIlugZh17yc1iF1iZC7BNiThcRoFBiMtchqoQnXSkfTpLm0N1U8LlLa+QL+CUvntclqc3n6wVvJKGVR+uuH6gNbNxrqg+4FBXHvnE6ouLTTZZ3nDtkTw7t/cNuVfsuaV599tHNeajPkan8d/5hcILU3jj2f9x2xAcoNnnCDY25QEwC7QteGHgwRA2XDZXhZGeXBrBRsbb5Sk9eR5W3lx8r/Uk72lg/Bi8fKT8IHFFEei0EDaAoMBIYDJBYASiqQIFyup8Y/yTuM5kyTq9s14CII3GV04QzpclmtCpUxqYFSeRIKRbNPBVSJAhSAlT2JdttKo9g3AF0XncVZlEh6oDCCLPq1LiiwE4baRAEKCOl/pKAIV5uMskiy54jMDVj4Oiok82ZkEvhatrEievXY6bbuC939+IJEnNQohYbZWZz68g5dzODjGnoviOVM/nq7tQUEgH3drNqR69qq3UZPtTdallq9ylG5Rfxtpd3efOXcza28UlAuuFmENvAE9IcN0B/M2BDy5c/yXtjz9epdavxlPaD1vH6/ntBT4DgHMA7QBEflqafGT+QNZZWZg9Td1BvUBxRJ8YzS8GMCpbkk8XPptHtoHKdGJI9+D0kCol4B9ryA/Fm2cxiDw6YJs3a6MiPXB475V+gfVrY33UhuqjD4yrc3XjX20h69Fl/j4Oqt1sy2S+AXPAXb+wxsrxNb+SNej6FvVWBKiNTB+x1POnCHgruKO8QRDMVZuD5uDUdqOE6Pu3HcQuDqvBq2/VEYqtDfx7zBjNrFnozKwAObWQt5zPJCugB7gNQFNTUVgqlQGE0MRcO2SDPV4Lo3NzvaDn43bN2RdSgv7zUE1S4efyd9y/YlKb0ndE2hiSSV9c1V13ieOVZhaCt8/gzyOQLa8EJow3HsR3mrKmgL4jraA3huLYeTHDASPrPWEUF2qwd5Qh9qCnWHCJ6ymkzIKuuhbn5mAk2mbtOAiSAwE2vCGZNJe9IFXCFPKBnqCRFMCLChSC4CsAgbwU2KiMOuJWPKJHLmx5AvxxKSyZ6CQUg2UukXOtcXWa9kvgiUJKMdO5FOnChGpYIEU+e1U2TH6AkcTRSBwUgmRyDq6cfnJ2OSpbbkcWoc0zdUVFwl9tdWarhFh9vYeJU380Qo1hyCfp91yaZasXKjbKpFOy7feekL96/VW8uufvaLSz314REZu9ZgGOmCduDHdua1MHs54njF8a6DcJhsKBC5CIP+p9A0lJDPvIKZoDjjmMN5yAkizhlO/GrtrVqcMGidJK3klWEloRxWAIVJThcIGrN4guypFBRH+nRhdISXTz1GnAgadurtM5AOISdOZ43FEC2t16KpMGXwytOX6LARHeUJWQPru3ztMtfSBVXlHfU9OLa6KrmrP3LPr69/4/Ifg20vV61dt63R666b09FFa68TPzx2oHH2E3rw8RvfF9U/kfv5CLgdXwL7acR2PQ3D1+d5u47NdOuAXufWdeuIgzqg08j1DUJyBgo6wyv5oF1/sf466LkGhjpA/JbA9cQAcZQ4Dtnvp8Q4QSsJgskzyAlC2QzDQScouerIqCFd9IBC6iTEqcpkFISn+AElHbYGVs+8YK+reuX2799lOo7/MtleWDNU5c51bLjig8pU20p5L8oHxGPEq9DWbVhn3oDZPLakjaBJs8WGkaSWRsFFDw2S9pBJEie1DqsRoB7QmArqrAgiJxNbpQgj2Wpp+v0UuERnIdIEtDv8Z+L2tp7t7n7wb+WVtFaXztZqeqrfMuAfz6odvqEt5nNZa2qc7uVLRFy8v5GRuMDjkMesgO2zY0vzauRMHhOhUyhR9NYbgERkML2U+8Bm6jV5TV5vymg0mKIboSHL4UrOiUEOA6WGlqlMJTBnZP4CG+03eVPSgRGST2QlPmPgcJj8zX4HVN93yd1fQPuH7X4CkL2LR564GqSfXn3Ik4tsvrFN/Nt28eTj23NIlneMf0YcUfwRq8HWPY0Zxj/IG/XmDMYDuyLFavSZFKUDUQQbIZ3L81sHeNwBHnIAqwM4HDEjyNZQgElRxIEYiBnCIGysg3x+JFGApv32KNocErERaOGQpUB6WqQlUVNR4/KeiRMSL/q+3ydNu0b/Iz5WPJ9SgvNP7K6eFmeMizlB4+rFgr1sSf+yJpoOhzq61t7UqFZpq/Pib+9J5fSBaIvijwE2HswlKmZ63AbrhtaOwbmXdM9fsKq5PdM7c8eS3dW14dr8tcsXrbUbbJw9lJ8JecCHUG8vQL0ZMAF7EGpOx+o8OkJHqpGuClBXP0PJDQ3MMIfezl/Fk1V8O7+QJ37Fg1v4Y/xj/F94krfzdvCE/ZT9Yzth17v3W4DKUmbBlYeN4HbFM4qfK4hdCvBfin8ocIXFSADcbDWQFkFKlNSYBhqoRYp3CBTGTkDzBAkozJERCJIjEDsKI4b0SGFkK1q8VKJ5ZcAEheUrmi/ktHRQyqJkRot/MAZu8ixZ953tnqVo3adXLLtorjuKO3Kmlkbwuy1tPVdAM4asdv769o1H3mytqmiQbPgfUBafQ3wox374RM7cb8bLBGQGfidMZzjwaw4Qv+DA7/1f+HG9v8k/4H/OT6oUnN+igu4PgULv9BhMGWeeZjJOpyOiQhKMmm0ZFYzzeYg0F0CuHoys54AFAxxW5vJ4aEenA6cdB6xHrbi1AjJayN7RedYQNQrp9KlC0QuAdDB8FHpDk/21U6mUFEEGkFwS0DkgFQChsDSbMw2Jr4SfOsBXZy0GjkDbC09MA/UbwffIwNJ8eoWNnFMbr9aqCMULjZ/elht7921wcXLpvHnHn9gf3zSM/9ihsQVnVa5fn3Vw7IyI2yfY2W1vXiy+9oH44m6Q3jAwcOHG18cOg2dkXB0Qj+GQZ8AcpusR2iqTFwIKxKEHCftz9tft43Zy0A4IO5XHGKCiGDOFiM9j/soMJSC8hDAJ+yShJuQ3WELiDIj9Fok8wiVEfE1SeizTHLcA2vbd2DzYpBT4vZebfubsyXQu2k5uivhbZg7Wzt6yoUv89FdvpBj8pysHm/hwoCy7dQfU8SGYw++FbXVBnFLlHP0OPGgERhTnDEBpfwa2HbXc54F5KBAY7lbuPu4JjniCO8Wd5oiPOaCEzI2zWikPezolhXtomOn3RhMFNN3hNWmfnEJhgpnJ54NCwzSls1PannY09n3bNietZEL6sTd/LSrUSUP9vC3kpkqrt2Fbonzn4SWu2VdvTYF0dP2+uCvrCFSu65fH8hbBPONq6K9GGGB3Po2pIJNhtWwmrAFq1s6Ws4QScyK0JWkO2W5Gq+L3qQ+ocbXXiT2D/RzDGaic/YrDivsVhAI/7Lrf9aSLcEDO87ABJA15Q4+BMMD8Gvrfb0YhfYPBGpLPFCrmvDr2EuyclE+HJsCXxSAYS11CwIymZUB8A8bBS939v8bGxb++E7jsftDWe+iq0PzGj6/H/yc8uGlfm/gX8X/GPnz5+/8uvnf8glR35f7DP5T8787xG8hWqJtW7IG8z+EDFj+I8shbVDzmJ006PdPNHGWOM6SSYEx5E+LOVbQmM2gCJlNbsiU9nNyXPJAk9El3MpEcTj6XVCiTzkagagSN4ejhKIjWtCv9wI+1Qsk80cKrYnWkGV4+xqZ0VSyWOPn+CfYMD9PLVKoA2LdTIyh6F95DcTyBgH2Sg48apaID8jxpxTkKRtPoLWS36HRseUmydLr2hPInY78E/bTCBB5H50qEH+rzzNyx29a1hAEA51udWlPd7Dpvhb82Hpp9sb+sf9Cfm9de5tlw79ixPwK/i290+mqirRvLD60brOZ9/n2dVQwdCJCEga30x70NS3QmX8eyql67R7Ane7ZckDMn0v3xTF3vtx64cmvoJjBP9t1LIK94FtpTBXZjntNrMRIxiDfID0gFQWIhrwlDVmSw5u2YyYzReRrXUjjNsk+Nf/C4ypphzVaEcn4YJ6z7zAfMR80EZgbmcIAKPBE4FSDoKwMgUP6ZG7jjCN1SENIhaBVQomdIl/we/i4y5JfSCfb0QEFabQXtKAdSUpSEJkb7M6UiDjr+SuKIEleRFraDwYp8Uw+t5ZZdkdQ3tfWugHkdKJ95QUNFzJIJv2UCuG4n/nF1/YxWkyXZ4bvm9Y2e5TCjiy1rq99/zR3iLeKZmQyxNxVcJdc1IF0kdkGZhLE78vE1qh0qPHjAD9R+u7/OT/gHHMOO4w6CcTgcOQdBOxwspufdfIIn1ASq3PxIQbMS39G7nxr/7AlanXHbQiFkrCpHKBPCeQxXlPia4g0cbMEBrufUZYgmQ8+TRJO2FmFxggGNQUG9ZERZ1dZRSJEQzExxQw6n/N4SOZIlZ5kQHHAWtnn6XwbkjR/+XrzjX8GM+/fePZ4qG/AJFM00X5Wi6vAz7oLEkQ6LjT8F6WeGDmXCPpcv3OI7KfFm8Rh5C/TLJPZC3rgTBzaygsCUUWsUxq4ogVzocdbHenQsioJRbC0JOkhA2ioIiuJNtI7X4brXGTDADDM4oWfcTIKB1LXkwRmbO1PkiyZTZdQR8iSEJmFYIPSCWzgqHBd+K3wKGyp4QgALgQ9Cn4XwUIp9G+Ku5JmQYyHONeGaMCyOjqBtulGqgcklQbYLuvWIQaoJFkAYnYBeCpglh4UwPVkkROZF0b4wZoYyBGsMK+ZWtCzrrhtyzB661q+t2HDjrV3O3r2Ni3zWVe3iT2mVSTzGgFXA/uiefpM9OD914aZKZ6ByjXt5wOV7+7vX11y7eXnCHjAsbAyvdbLik88sGf6bZGfvwbzLCOVajX0vr66lgCdDETqMQPLEUz4noUPgZIlwUQsSbNc1GUB5MiSmsOFqQbBxrAEkYJhibeBh2wkbjtlglLTZsktSQJ8CKjLli0cC+UBeyWQGoBcOx/fFD8SPx5+Lvx6n4jVQgqNFfgGlJSWvtajmAsUq5S3QTZEIsaY0RMUuGRZRqRWtIoOWVgXTGEhS4yAxPa9HWawkyOrsRBnOh3J9nmg/Pbb5XfDghtlAQbJRX3bD1ba61kE2FuwPbdzRXSlwiYahfEPdtW6QFN8AacUFs2rNZYGKiMGa3Lh5ebXdHt4k+PqgPw+OjDSuqLsy6AxbPVWbZ8/m9m9IBNCcn8cglj0M/daPRbHrnsYYGBs5gyWjKAe0xQgWs+tYvI0FQZSN5IN0XmWLKHmg5vUOwBMOtO+TUanN6Mvd5YlyglEEy0kprzKgvIokKxZ713kv8hJebQwSfiSt0RKAFQkavEpLdWi5RIWiQ2EEvXpuXUri/ZRfZvqI9SvSchEHv158dM7M7Z5+sHTZClfQ3dE4siCl0Mzoev36HiMk+2JT8B3PsOm0A/94XgqS2JWzOwe2rlgS7swsrts7eOfe3sSScF3T82P6rS4G/69lMsb/EHKG41AuPDYT1aU+QTVmqR4poBrGUctxC26xaEKaqzUEqQG0RqXSUzbGNFmfRBWolEx3UJGuWEyWiXep+FQqJHu9/UALFJ4jZd2uW025dvHp7na5hjz21xstWtzYUh1uWZDcDNsFcVbxbWj/7dj/5DnKarHidNRv1mEKbZ1Qh6uJOqQoTRXtrFLY01WNrUGjhKt5iKvv5DtjqYzVD2g3uNV9nxs3+92Enc8v5sFt/Oc8/jMe8DUXhUCoUd1ob8SVjXhNn26NDr9VBz5vAzuMgNAH3UFcQ8E854N8KFaZwXRtRlNQTSuOQjxG4xTlaYJOJ+yJ8gR+ewIkyms6od5Tha1IDFAKPIxfEt5ACgjVj8LYiAGygq3IpVD+UiiV39PpxPsnIAyl2TPwA3xKYlGy20zzkHQRgSafpL2TvAFNYZkgDnKqEw6BxLa1LkViaEltTyocLX/2og1rBSo+tKRmTsOVt4E5C1/Kxd2pwRo/FZ/dkl62+s7u2rEZJgon8H+2bN2wMC40ZPtmtxoLG0ZG3v+sblvxmTktxr88vuunNUFTwpfNJ/e6yyO59IzazpnzfvfWrQfS8w8+D7HrKmhTn0GbimAX5/WRMLjGDfqYNcwOhjAEkJb8Nok5mKCbqQWgIvQhYKSEkA2TncomO1WZf78RKIxmY9BI0Ea93qwpn7S0CReTnGxKHS2Bkh5Is7cWz6cvjmtMmiI6UqQ0sCYxb/B9tqtzu7v/zxBBbyvrEW41tjQ8ltrBMypcYXOKe98dYvx7kEvBKHi6fQRZqh5nG+ti9akdO+oSzdd2zgXpxpculDn4E+Mfk7+T6rxR7OmnMcf4Z48azRkFGvFoQRVfzy4PLpd9g4AO8sH9QSLo5I+XA6wclLudzzlxp7Pia0vCwbLKTA91KVUqC1MeqocahE+coD6jKCrmZVzKsAGFB5IHdvIpVCk+AYFaMrYTaGzk7IIxCpLvTRaPC9GvKB8Hz/sscYtcVA4MykXlsT9Of0xuiut95ds79haLzE5TrcNaPXJJ7/mflvZl/5h8QKrFRbD/fhqzQtkxUHYo6ONahYROM2DOXK6/Tn+7XHvTE0eJTwnCTQxLtbfXiXGCIsYZkGAAzCoZpuxlH6B9vG+/j/DZuONhgIWhRMO2vA0VqqFA0d98DBreoO2g7W7bw7YPbJ/ZqC02YCufLAIqL0VVQHme05Qq4I9cjgB6wGF8qSoPf6GqHgyZsrzPI/DCyHvFIiCq/EmR4jzlv/OX8UtFwRf3m46D49PFjf8y2bFszVDGk+vYcNub5am2lZXg518haiRrcDt5WJJ1EHtVqnw+CkXLIRm74IX3rBKoyU2UqqDIwpQ2yqFEBGSR3Xex7zoo3YDLdsDyWwuutwxYUPR4zvKpZdxCW/SuJtenLsLtAgddd7sedhGu/1PpNHxO6fT0FAnKBt51BgLo2/DpE1Ci55Nm8NyniHuLonz8kOn42J4pcp0qxxv+LY7kGD9HsnIM3QKeB38jZ2BKbGG+BlfkFXkacgUFOKA4rnhd8amCJBSQxuMD+DD+HE7SJE7TebM146YTdBNNuOnjNE6r2ZPILw1y0oPmd8CHGIoXiFX5TdWo0A0O/XdudezgECGIx8BzL6+uljEHfj9xRPp+A7Y738vgeZ3inDYo1AzD9DMXMD9mSOY5FmAsIFj6a9s1TO+jD8DWKWjTtNbBBASGtpRUrEetZE/Yre+dmNJORemCqJEbPPblWQ0/ONkBfHwpzKlI4jBmxwTsO3lnyAxYlsEAsFitUdrB0bRDrXI6GMbMwXxiZb7WwXAORik4YH5FGw3QOdDAUwJGLjxPw6CvhG+2CAJmttCcUWD0AksTghUTcDWqw5xJvYF+NZ0woq3jTrwHEfHVQipRSLO/OYlOj967/+TJ/dbo/r0n4YXu5H6FlY3uZU+CtFVabg3xER0WUo2mSHilM8N5M3oIpH1cGPiHpMTZ9Gw7h5Pif1pWCG3iXzQzl+F7uwT8nX/+IRgM0uWeBYvtOwPOCBEMajbjn4/FUqZefL74aySLVsj7PySuwOqwBpDIz3umATyZAw/mQEcOfK8adJSDegGwR/XH9bher31WB5qgax7QETodjWN6MACOguOABMDjcjd5kiCZLEP7FkTqc2W3loGy6kw1EuDqXBmXKws35EI5K6+kbbTNFg3luFAolwulKvMZUJkBWIbNeDJERu8F3rshV8qkhLKEkAz5BE84kqtv0CGWqszxGMzf9Q0836B3k7TNmfOoq2uFHJ2D0CgJu0lKDSDvTRTY4qE6J8ZOsEUtgEThZOE3kCYh0e+XBC1Jnd2vKGkBFOAz0PJk8RfY06MwjBXS6EQ8iKbwUpouI/0ANGMDBngijeZZpwk/KsCE5COk4VPSEl5Jb5LaLEXFoTdleeAlP6yxz8xubV7rXlfdVGZbbaUaHL1lPYa2P3zX3v/lx0yH3WBLiB8tnmGz8uKfNV3zwemK1epfiFsBRlzxu3VlbvFuh7tPPObQzbOoxT/V2sue+0tQMM25eX1fwqoAIBg0rsbbqt1hPJgS0cRwTD3+keIocRSrwBqwmdjhfKGjGdRBVVcBp2CoO9p2vA1PtoE2Hqs7GLs7hsf81RmwWL1ODSlohmAYfx1vbtQSvEaTh4xWcDbmzAlnEyQQZqe5w+5O+MtojZpRd+S0+pqcEk26eiN1RjpoePSNUUkVSCVpqIN0wsjXogXrqHTF/qZwBv4rjJ1MSZJFM5Foeeq+HmSlxEQuWZUG4KAkq+UVN7xFkUEzlNH6TQtSgqlaIX1Wkn+14mhH64ZVC2qadvtjv/J9/5Yn//XeD+hC99HbXe/96Z1WF7k4094cre5PRcV/dLhiS7/tMXm9lktW2cde2N46uzqdTzUP408cuOPQBUMRx+2XaDfsuu7k1kXGbLBn3XfdgLyxacPl2Rke86z8v6wLzxUf3tEZc+gXgQVLlrHhioH+9tkdF2HE+G+g4E9D/3JImeAz+WEHHqgjnXXdMNRjgIxZzGZjyOsJhz2eqJHhNFrWYGSM64ygzwjCxqyx00gYGX0PNH+dkvbACDXIHGTuZhSMg/XmtPgIqkSwIU+oJzQYUoRCZR53zmgWeCpcloOQRaknvEI6s6VQOAG94QRygxSyagMaA4UQpDupQG6gsBY9QrZ/9vQpGN/OsGekM1zRfqpsGUAmnTWhZXKSIUt5VzgT0gOiERAZP4FmpROn2Q+OiaQ4V93l4i0LtrEjOX6DCtwNVn2mbq4Ort56YPapbTbbnuvBXyvrrhD/EXRauoCncrTHHieDj97R9AeYzwPxO/hu8eRN4hZwDYx5qfGPiFeh7brRHnO1VuCG4AV0eq+yzgzInIDZaL3GAG1u9NWmEyfHXgWJM9Bzoe9Ks9tgoJAmzxfNJI1sC4VmyYTgE8SrLXbVM49uXJquGrhvU/mhT76//sIXnv1HdW+5wesjjoq/++TN77+wriG/77dLVj75h4d/YNVIOT7ULamFujVhLmxTvk0pWIWIQHB1R7HjMEpiHiwJnc5jtViijJJjGKUBhpl1DNp4tgOSREqRVAIlwwqWnJGyOnJKSiAn1CVDVUoeok4UoQpYWchCzqAOsTSFVCHv3RIOIT0QrL8IPNWk9o3HxDGxT9PeYDqmCzN5NVgDPvjHr17Szbpv1UJcM44d3BNMtuA1KW8ZzLOD4nHgHOtLcrEfHpraLx4LYSfyO5VBazASJASn026d3reImeP0bpfD7vHY7VG9klOptTq9Ur9BD/r1oEMP9EqNl2lmcIxhGZwpdtmhzbkwNav2qHvUg+ot6rvVD6uVarXfntNzgoXy+KeLIoX2Ky9Asy1Z7VebrW7CcKGY0C7n00VVMtoJcaE9u88jskXQYJumiG3oDvb2BdNFB2KV/zZFeOL9leIHlSZJfkDy+V9D+cWxt/JXsTfpwT492KwHTfpu/QAkoHrtD3VgWHdUh0tR9IcAhtFhGEgJFEWT8VgsMhElgxEuGFkdAUsioD0CqiOAj4QjeMTnZYOeYB6mckEYHydCI8/yHp5w63le7ybk4BiJCcXYOCU0TkTGKVZWKOw/R4ijaSjH1GTkgz+jEhCE/veoN2GYxK9rrYSx+sHe1e5NVS3l1iEr1WXtSC9iBn5/l6Pw5c+ZWS675UHGz1QzxBUfNDvni9+xeRaL3/FbOiy0+GbIHHz+bzBjnYW3hVw+BsobUrjx8fF/Hf8I/5g4aqSIjMTpPhY7cBXEBzu02a351kMKsENxtQJfpFirwB2/8WogzupUajWkKlGdhtPpNIt1oF0HMjr4GOgYTeA3Lr3FrDMAK02qBLVaw0i73qTQfmuvQtEBaSAUSkn2xJRMD9Ls22dKQavYf1pRPCcFxiEUrSwEV9zLDF7jKsP1XKferBV/UD9qcLLGeKPv8EMN88Texoa+voaGhYQrUCf62v01IJLFf5Yzu/ThAZiMt3+xr3EhfL2vD9nXI+N/ICLQvrzYQL76WssRC36RBXg9HgfaE1uhiFodnNXq2OG42oE7rCaGdVuB1aoz5xQ04/AIBBAmyBI6jQ2awPvvwbTm7K5Js4JpdIIi7vUVD6WCaYzsLpPqjaigxwzuEl+cm2luruxLxeqrVPEdmgjVpCGuCFa1iQ+LiwR/R7qrX6hVu/Zb7wA3l7n8KpyU1ysgrFkK+5IEXN44I3pRFFepqWQiUUGSVEV5BaKPNxEkRxBkXQUoqwAVhIZh9CRFRg16zqAnDRggBigwQA1TR6nnKJJKoU0TA8FgxMLzRkN5WcQUMZmiTjfndK9zgyVu0OEGWTcIQh5ps97tBDc7AetMOrc4CSeUDKSctAHQ5cBQbokEBbdPCFBOm2CyCLxeI1AqgZlG6uWwCknMGzJiF87ypiJAlci8bDKnCyMwsLLY8/sVEuGUBQ4/QrLR/cq9JfeT6JBUPDKh8TtamlAQZqRppHJGICsBnRqI3hWUHpBLNYuGfz3sskQbVOJM9UzzioJujVq0MHNcFuthyyo1+I1qpsdgbQDG+Q0qqCFV34PisYHwbDIYpFKuZlAhPpsU0pA94j7rfFwzx5WCKFNhXfDOO82RkDJYwrcmqDMf9pP8Fh8WgHFNCzMgu8pqEWxqRkvZ1EotZVfZ9Ta3DbfZLEa9yW3CTSaLk7cIMFWKUlqYD2u0lHadFvRpQZsWVGsBrw1rcS2lVqkIPE8Bym6zmAQtKxgpwZMDahVFCJi0ScxY6v1RVpI+uiqGBTkoFMPCyWIWhS4lcRYkMp/Wwx9ZB6PyIYwSP6ebwDRJZvUlMCOaVo/hmhkOsyX+bf7OQd1qFfideobAm8sesj3U52z6w62iGHSaZ9892LcCzE464ngw6LDMOrB+0XrxVyvsgV+UbFyxBsorAJz5QE0A2AIg4AO8D/QZQIsBkD7gM5qMUb+P8/t9hoA/gKy+lzVwLGvw+9N+nPMD3A9QORoAlUsdh4xcTVBUVMdyOpYdZsByBsQgpTige06Hx+UKCq6DtNLjss6zrbDhecg2bSazlM5WCS5OcF3kAjBuY0JSyAs9wkFBIbhMHsEHXYANUIJDMFsFG+M3GnTTrf5EmpUtPy25QCl+7C+lrFJwhvKVciw0+WjylTTaPwxVoxDQoHTXysr5VimfksGmaN4oXgP/FGs3hfxZrwko1jAzc+b7tCtVolbT1Wh5cEx0zPu+ej0j/qtqu/+FECRXWxvAPgQ9M8ZOxIQk1EhqFt45ZsX/PvYQ5BjQzsmL8COB4NjbeAU2gUGfQf2ksU/yV6LzZKCYSTXD0AZjPEHSdJRNQFUkEtouDdBo3OxRFmerQsGgh08iZOXCbMQDo3LEFKuIclw0GvUInMcjXOQBfZ41Hjzr6fTgIQ/w2G15AUJM3JgS0tGI4AkKYRIIaUqwCzHOxAtWVivQakEzCTEpGWQkkbPo4WS83s9OIgyYtHBJ+nKBISW/hZ0M6SUIQkEc5UkTwkbylfZWOit4Sw5BE9LAdpb8TD3Xb7LfbFytEm0MvHTsE0Oq9WpRYGb6eeu3zD5NlRp8rOoOWhx7wbvK9WqoBVDpWDb2Zd6O9JCwLwc/ETEPlwgGY65eHMxyBtQEUpCwXJyFY25NTRDtWYS4/gsotqOd8KB+fgcfD0qxPZ63aOowp8loZA2UwqDLmU02WqkgYLB+dbRI/GXWz55G0184DDL9tJQaSiHZb5IfpD3EoHjk0/EyT+MjP17dfd/Tl9nnW/VeY3KwGezF6/4s3vnbm9767tuffAJcAY0V1bxc4/8k3iWuw3Qwj4vn7VUCoJyg1gTURqDPYUFrTmmuYzx1ZHGtEUo/YAOwQjGh9fsCaCertIe30Bl5La9cE7DIiSvx7nX5ngfF558+cgmgf/lqlXv+2H9+qzxvTd65e/Ntl5S7A8Dx6Gz/UyBweN9dLz1/osq/rGdWpjzsqm+vdpVxvFwXdI3/FbbxAMyR6vJCtRWUU0DOjbwwN4KJkk6vh0kTTJ1QngRlhE4DQm0dfZU9DWV3UmqvIlglKb+YL5kn8qTi0DTx7vnSIUZKoDYtmZJAPf9cMYGS9hRxjX8I23YvZsMCWCV2Uz6brgShSpBJAnMSWBLAFgLlHlDnBrUuoIYOgdudQBEMsQbSECINJo8XJ4xG0kAiBLMRRo4wEvYcljZU5DQGY6TOTJD+Oho5zqlUAv6DCjgBNfD2fglpYBQ4eRKD4MNK/gIfFlVTKuRwNC8tPQ+HcKnaEM7ysM9kSVlBAJUUBBM5JG8h3p3ZmujsmfPgd+56htUE8vHW3sUPgfqly7MbZ6xgxI/AVRXCZvHX4iVuPu7xuxt254F97UB7fFa00A/8RxoSgURrrK3yqX85sryrI+ElF4jbKBu4FrfaK6L+tiqHJDNs/CPFAWj3ISyF1WOb8810PbDZNXXJLMhyUMfhg2E87InVpY3KPAe4dM5uS9i6bbjRZrTV8s6yHO8BFMSdAF2bUydySnkP6TfONEEAOVMqyRjSZ1BFJp2GsVQqxEh1GEyyWhIS1/BEBebcGgxasgfdSg6WJqMC7Y8kFV4OLF8q/vbg4HD02R88P7d9cNv77MrOG4763vl8sDmVbKxduvq6u/666uodMws7tw+MfWfvpUszqc4L8MvuP3rk2baFR25YObgwUSM0hDrX3ikAIuic3easOMRuEfd+tnEzqMPGd7mWPTY3170T+qVawoorMAErw+bkozPQmi2OEuowV52HSlJ5iqCivK3OwgXqdAbck3M4QrxAhXJqadNQVJQ9U1sLreVthLCnC2felg5WR1MLKNoiG71cLKjOyuN7RWKQkW1B8t0XKv88L1N5w81/Oziv79l7Zq/if29ZfmPn7p0XNmW27WjOEFecTjHZqqZfXXlNbf3IHf8dGmyKtnb5954RY49dtuGmNw5sRfsIg0eIp6CueYQuNQbI4+vwoxhAeTaO2XR1eh2uzJlprGnsNyckdIGZmTyuz9Gl2ekI0r3Vpc1ongqJf84hjKhpq3KJf7WU9d5w+Dv77sKv2bz+ydsgtMQPbV/fOevWwbVHsGJ95X7wJvz+QN6YxQFfh9k0ujpGpcEMOYopfm8aCUkqQBRLdEgkXnlDcclEiPtL3xMEuolvB2/KX3TJyJqJr5brDMQpqDsX1N11+QXuOthhLIo2u9XqUcGLpgJ+pV+pjJosnMmy2gI6LH0WnLeELVkLYWH1j5hA3nTQdLeJMAVCOYoktX5vzmITHJSJFZRaQXdW9Sstc3Q5gE5Jd0vRE2Zz0rJQWedFV59OtVO8ZPE0IaP2qWuGDyVnz9QEmUaNyGrm2Yz8fbrVanDnoTkXfr7doNtcyS+pqsCPH+jKM1+WuSJqAhJrYDfMw+uTzhQe9FSuvhyIV1CLZhXP0SYPS3ldGfZyfrfVDhAJQWTEYCzz0SQZ9bGcz8fOgIRRqznAAjbKwdzGYeMcDtstjmMO/FoHaHMAwgEcobqDwt3CCYEQLGZpSs49NjBou9R20EbYynIOE2ZkjR4jxFStz5+DLMRL2SwCdw4BmSgcnpBgAgkPOkntlEzYCiFDooDnIxtyBiMxDV7a0lISpR8UL+TYwod90jQx8jC9xqXX3Wtj2SZK5BXNQqVjToW4X3xCVxss7//D9T/c95OIa+UN+8LEFVZl2p4a++liq81qBXr7KsCJnVbcYrsAcJ6R73bVZMC9q9ajuL0dynSLJNNy7If5Vd82okRZ4GzAaLPbopyR4zijnRNKjM/ncAqI8ZULXLmwGLK1u8tBeQXGA54L1WGsh82zd7Mkazc6cj4fpHCCl+MFmyS/8khuiuxk1sZKwhtLodrVmbdPoVp3SrY8ViZuk7TMWLu/yIel5yTJ+SY5mlywJGAwCld5TWnZHAmJRUBLJLcoZ7h5/kHdSlpccGj29r/OtemFNjBrT8V8wwYVE16z4yIlD6Xms3eN/TTpzNBWIbbnxRTgFlsqcKvYCbhaRxZeuPevvQxIXIKDvnmNVAMcybea51mAx5K05KHbwbTahO8DB6SCFXwvo9FQ0EUNJs5gMum0d0MANugEJQMlYdEDN8CBiZIqUGMnflM40VQahUlNZgYoMUgUEBuRpmNKFSbUvWnslKL9WeKaNit45GXtWqWo08x2WfmXX9hg7ySu+JPedKN6bGmFpxJySSc/B7+PevRPsA/h8d+TftiHKHYsz26nwE4FiJaXB1GVhJSIRJc/yPmDwZv9YNC/xX+pn5jnBx5/0p/3E/6Y2WJx2mxRVgu5vxb6GXuEBYuhz0GQCZYLpBKmSlHoM6xJMFNOrxYNeKRHUyXHMdTK66zT0wq4UmKPcqNCav95ii1I26V4MzW5l40AQo4DyNwsS/qVW707M3NWvX7xorX2rZoNavAn9Qyv07zNmYm3vtq9QxlgmxD/Vm0TVz02Y3m6cUvlUnB9ub2ShiKydYrbBxvrA15gAEecnoRGIe2xphx/i3iReARLYEvzSYvZYFULDJX2VsbicQzTMPFYAouWBSxmfdQuqO2aKOO2J+xNdsJORANShCi8dwYGT3YMpudvn0m9hg43R0pFZBw+/8Z7p9Ax5wqLND8bGnIwjK7lTANGWnR8qBRykQSCMtkKE0r8gUpWpZ2//UPxNRV+ywKtTeNZaP1ia7rvwRNN351XW7lY3LLK69XAmA5+8IJOzyTmbLq4f+yEldfqQrW+6++/ylZ5Ze2hi2pn2kacfkNaDRbKfPQthRv2Fe2Z1Intzrf0VYN4rCzpq/K70rUz2zs6rJQR01itAX9He7OK0JvN/k5rtLk+HgtHU76qVCDqb0SzG92pRIpIOaL1sgSmiwBNG4JXRUm8f/K9k4azxIGI1mR90DTlmv8/CgqEu7LZrrnV1XPB3Gx2LvpX/81lR/DZrq5s9dy5Yp/82bmxbyhMmHeInxIvk/dhs7Bf5FerOoEtDqrDQOkHtTU16crKaDLHJZO5dI1QW5urTyRzyVw+WZfLhSKRaGuQa20NRqJ5q8MRJWmOJGmHi8Tybe3+QLA12JqfU5kMGlhabTXBhLvVwLI0jIOtWCJdymZB4sTbKVSjZd84wZ5KyeUfiKzsGynraArV1OQoNXGNISdMA/aE/FYJgs9MvJiSsRf+KCbEW0zU6FIqNKGMUAJUTTwIGhRyosmbzEFJPUU9wWzh5ZnZ5tXi9b2QPQg1aoflH05PpqIPXN1t4Sjbj+657zV0JrppxS2/Ej/ErxgMezV0KCfO/1nbvXsTK+55uWV10H5dtt01bDOrVYGI0uS76nvVoahthDfrNOldmysbxn6s50Ldu1bPw8Z/4vSZUmrxe/WXXl53w/bdjtjltYta4hKmd4//nvgbxEMrtj3v+TYJIHTrSb1BH6VIjiJVeaqHwikDb7GYCJxA+OhCqG4wYfhRiOomi4BjE2VQykASWOJEerIYClH9vVPFGIakyL5XeE1Kv8BEQKNo4J8Ga/JgeJr4W9ussRWdAj5fCY4pG3k9wYGBQpPqc2K5oe/Lv+AfV1hbqWAw4ZopZsFtGyuC6mCxP4pFsD9h7O95JhwK+S1mmrJQNGq6w2zhzGYLZRVcLrfC7XVHrQrOalWQfq8fvb4KFZVJDHQTgFjuvcuLd3uB14oO7dRp1XqWjSqBSalWRs0mzmw6qAYr1WCeGuTVQI0WFVj9IZwAeBizAKuF8poVCrcLd5pYXK3FdQ7cSdFKEmVbJ96AEa9UvUFTlouSen9kVC4SSwFfktZr0mIrKLQClFtq/9QKmUwSED9gwfP7SWTPRZGikAFFerZUs9Xm4qOihBWLqPamsVN9MbFjUQMxSw2+rayzmBQ+wJLEHBW4U1lQeoFiUSsqCGv7vvwMHxi7B/9b0NhKBmBAbRDbwIUzqplmMhjcAq/XXxRy0fIeLuOQZBGrpDHQufnoUQYcBIABGIiqGU4NcywlRZuN7EFoPmrMZGByJkqtpEFOCVnS2EljrfQLJE4XRqXhppL5oGmBKiCPL9HeKiDlNv6sl1g1Nq/6tsE1i53Lxxj8h70HZi1vsnfh/05c8OWpaOzCMStR4wpv/Ai16+8wn1kvjbvvys/pxAFuBqbvcKCXG+Iu5G7hyEqumcPRYk8PR3CczVCHFrkDUrA5MDtr99jzdtLO9EB1m3DOztm1wOygtGoGRflXU6NNo7XyLu6o+pw+XUhBTC+ckkcqUdXTiEbMYUAHpQQyW6xBhbMA7WjnNxHrGfEn375yx6EPut3dFw62NBzWAfOjG4ajwS6oA/GB7MMH+ue9q79x6YKhG/Ak4OesAmh7HYyS+nUUi8FsN6IgSU8dpsWgeBOBCO9sQutCVXV8iHQ69AoF48tV0EzOLKW6qG2vpd9LvQazR2n60duozaNvF48NkHaomEhp0ykpvfPIm7+UqmewI1Jy6SHWD829MHjtvL4tixe01M0B+LdGtoo/WD33wsD058AC/PNdM2r023NNWy8YXjyrUF1+/1mPka7uK55DlsJ68vH/j7c3gY+jPvLFu7pnuufunume6Z77vjW35tA5I8mSbFm2fODb8okvToNtbHMZQsDmhoTLkAUTljsBknA4sAtOYggEC9g8QjZZ7Byb5OW9XYds8nLsbjR+v1/3zGhknN3s/t/nb2F5JMtIXVW/qm9Vfat+FXGuSEp0jCYPRiFKS5RjIgUpooZyHofB4ohKAq3zMKacStAlcbVt6oMp7uSxqqXLgvP4j9AHkx9OKZtYMHdKET+tENyba/PKCru5UdbC+Unz07jqo9m78pIbd0qfWXTRDy/t9JskkzeywLf+uYNXv3Lh4lVz1y57s0+TLaf8TmdPadkDG7PBhyzLOu/a222fl+gU55x+8PHNayvVzetvWzr08Hwmk4zHxpo9k/0ynr62NkESYMduVrdeD/36hXqyMYmi16txtZkXOH47D6t4GOahxIPIR3mSNxIGzuAzUAZOydL0OuSR1T2AsfXU6UaqBpnjk+0dKKUm38huP8o32rdKs3Z2akvtnxOhf5B6wzyor1+uT9to62FhiZ664VevTW/pcWQM4bAqYZxLWkesFaOyv+rMZvRMOuoBFE/21bwUSdICraGTNkGwCQSss8GEDWwao8mk4y089rl+jU7QaHSspabZoCE1vEZgLJxbhxJ1GqWpZxPmCjhpOnlidkSZPJGfFVPC7dVrkQkWm8w4Sqepr1VCSf1RHErmjJGPoAgTlsMIvFPfLoeRsHk5ZZh2oPjS6AP8CekoTByurUDZIEoUcNJt4QSLhdtnAYvR4EUJQDScDUEo5JfklkrS4xc8/uX+rX4y6h/1k36nw+NR+ifNbNofchO8BWfZSuNV5qO1B84TWGUH22l/mB7YllY306RzFu79ZysTpQd/0q6KWHy3cBt1dYduqd/i+nr9tdeF9bq6T7fQxzvutW3ByQHV5dxZ91VCOXU43CFuJg9OXzLsK1DhMBmVVsOZ+S65Ht+s01ho1e9kHDGC5PRd6kFiBMZrb97UA8XOzpw30ZFI+r2C3+/t6PDnQqG7/HC9H3b6YbF/o5+s+SGCAqw/V1pcBq7sK9fKVLnc/cgAFAdAGAByAO5Sw4CaUierA0J1IFUFbxWq1W6804zqtrB4rtKYzTjsUk4y6Ht7uo3dRmNSyglSbkUOclYBt2II9E8GekdwP8A9wnSX3SV9T29HIhP2+kOOHjbjzWQyVCZjzXW6S3TIHWYkq9tocfOtnL2qFDswPQKXAT84zTX2hstFQWSPJ5rNrmZrl2v1eFttxkJGGb1vRPdJmcPTbI0pBWflSw5yZ8Mj/GaC1rKgFoMwotCV8DqucqlZiZ8V8xsLu5BHU303xZtDTs5x8cLRJ2u6iLZXV7cY5jlFW+3BuQvsYjx6/faQdfVl2m16+J6uyyVaLr+0U3IWB+d+UeConWq3/dp1vuIGp6T90O+JaNCJkYS575t6qhdEly4wF7URoFbWOi4bjKz2wMVuR46KROzWrvqd3Prk2q/ly6D4hoeRT1fLufeXar1EBsAEHiABsMtbiInyVT3p0QOL2fJyi80icJa9jTO2niO5FErVo6LSskTgWoiiLCjs8ofD0UTQKlq8dn3TDSbcbWfr9GlFlXiSDFe4cUhoUj0bjfWPz25ZYoXksX7OPl5KtUqmQDTTMjlOKJJHCA+7yb+a8ZjfuGpy2HnRxsc7h/sy0ZDLnE5vclyEfChynfqx6R/22ltu9OHKZP2m+pd7C5khv/1RWLkmtEQTwfWqCJmkxtUXES7CSzxREygvgi4kgpNeN+1maLdEu+mj1FTN7pAEh0SAw20xWznOoNdpPW6DQbSKR6kPakG3QXAbrG7aanCoKA36K8nrpUQJnSULwrZkjSTJo9S7RHXy2CkMUVvcZHnhwdTBFhtZERnKnbiTDcerdFHUx1t9dSyzBj85qJitNSgLboahPE7XjzAlOqFW/ynf7Rn8LR0QA1VywOkkH/jpd8lBUVRTwkXbq8MhX5gSRZqT5pNfmd6aM80nQ/U/IJn4yKSqrl5F9KLzHap1Pot3U2KulNeIOcjoF0pkTKwRfWg0ioNpyKUhnU709vSU4rH+vkSiVChhqfB9CaEvEYlW+8J9NiutFtWiiGW5LNwnhMN92/r29pFSH9B90BfOZj5bgFwBiAJXQB6xEPCHE4UwlYrG+quiF30rB20lrJx1p/WIVVW1GgAM1qpKHcimHGnOX0NhAMn3pVKfWr4SferksTyS9RQevWqSk7GBZjJdXFPqx/O4LjSVl2kMZ1OTZV54Sysz7GR5ghm38hSKMn6hVJKCnZ8maDXB3dnE5Ka+lH1/ZREKqnpe/Ieeda4NmUpEXGtVl+3zw3PN1Z2rls+Xlk5vZ/qcZjFRPzMxMPBb2usMleDpiIo5X3u0/sD/VK+aeqT+LdE1UT9u4+YJ2t91m0PJ5IpTNp919LPrFyYDtM3GCI4h0pDRmLgoaUvXR3A9JonsfhPSsYuIEFniKzXLiQy8loGnMnA4A6/At4EksK5MeCgn46bc7mcRWpePgjYaTfp9Hb6ODvxRr1lAKauALx/Ea6KuEKioUBZGEcg3Gc0qP14S6EvelTySVCeTaZ9XEO1ER9ps4gw1A2lQzsRUfgr5j7x8RfHkVFcjPM9U8Q4qDffTeeTGJ0832Asya1n2zAhqtjXRGy0DFhQPTeHqncKR3bQjf+nbmY7Bua/Xn2MW2Q2Wz9nW0zC4LX/g6xf51+7uFDj3nLne8e2C/dIDqld2dLvslTvm9FYcLlvY0ge/m+/MqGwG7/YLKagfJ4tWb1f9+ZUuQ/1+8uqmPHcjeQZRplAm/qlmeq30bonEvRXkoINeLCo9XpOXCVGhEKmSBZlO52PRQrRQwB9tZm0Cy5kFq421bbVdYSOX4f4L4N4LaWP5Ixb4nAUus8AmCwxYFlvIrAXAYrb4cU/BoGeDQsxMEnku78vvzN+VP5Kn8/liNGJD+VWhyBo4XU1H6s4h72PoPByTRd4IlQ225yy652w1YC3k820Nh+BZepghKzfa2Ez5XArZzX7j6nZ9TFzO7iw1dbLD36X7lFqof0lVds3ohE19vaGVvTu6ee5751QN8mcFpJvXkW4shJ/4TM37dR+86gWt1+6Ne6lXPfCOFV61Qkk1oiKPU4DN/kWetyu+KmzQCQaDDl8L+4DhKQN50AAGDaMzsKKZsLt0Go6u0STdLtep/KcMGIPp060phgbhXhZWw2R9ilSa/qJEvZ5ac+2+o/VnmQv9n2e3MSDCI29eEOn+qnHovKHzskkVfdmCB4dqtt0kdHqKtK3+wZf6bdP3p7h4ceiKi2TM6EfPfCd65g7ipVoEuW98bTx24SzKhcCIOawm9FBePGbSZL/i5+2WGbB7YjASWx7bGqOisbLMfw2HAw3eq8J63SmqRBb930TMe+V8NR/pQ0J4MZZkZP+LBIFdq8J+VRrfXEswZ7cCpxSf2vCnM1b1F7Ney9SdnTaSyx1esNq5Kdcbsa2xqkestcxC3fLv3SmdNz2XGfRIwmHjaka96kSfNFY/LroW1b/lFmsCXf8kyAee/5HNK42QhpSUYmwKt6OG5PdzJL8s8XyNbXarBGskisATFtQEHxV4PnpfFLRRe5SM8tl0JuPNesDjcZsMRqML07xIt5v3ZDyZaATHLp+VqroBIWCj20pxURVkCZ5jdOdyhQ3JNUQHmTYJKeFH5i+euwM4uwGo8G8wqlKuvuALMtLtgdZnytTPmUkHa/i8zcT2qafnJu3JD5cLWv1EpiYtCRkN1jU2cAYudq0eX5LtqXjC1pp6lY1JOZLT/2fCJtl+9HyAjYKZFmqiG/p0pjL6o9fIpaS+E1iOj5EO6h8RvkoTb9bSt4RgXwhWh+BoEN7SwbAa7gcohUZCpI520AmastpsjjSeNACHy4XF7MSUO/Sb57nPcvdw5B4OVnAwgrJCUwD/fZLQcBqfhkKxjXfYjiBswgpeISM8L6gEwaDqQNHNZHBxnpqH9Cgixj2jY8dlkvV7kyfzx3B1ECUghcnJs49sg7JTkLkr0Dy8s0YbqgpTy99MItrnHJRJh3+siNovv7O3L55b401W2fNoWK/2hrSMYezaW7+3Pnfi4ffiEt8TMjpF9UX1f//+vx64bcPwYvP3C0KnKJI8Z8r+W/aL5138y3t2USSrdSu2ySJ8thrZZgHUNX9YyYytLR4drmyQMpkuJbPpsJgKCqNuXwaWZ7ZmyHJmNENmOKPBwHJe7gB3J6fiOGuEi0IUWXVHMmG1JhL435X9HpRhevb5QU64y82EuyNl4Xkpk/eHVJCIRgqEx8kZGZ1Vsrdb87FTSLz4rdp6hcSOR/KajoA7m7XbYNU12KUNC/90xtf+G1t8YHaO3kRas5xEg2yq0HrLqtVMzefk72fX0vXd2qpbFEbq3x9mV9P1/UzVbRPuN65l4A5tv8dmHYbEoHEdjaze5xia/kOnNUfabD5pzm9+U7Rm8UtxmNSmHFmEtPzSnJ/9TH6J9RQmk+TtSE+4pyvi+hOhNGhBh+tPpJyIYSn75ArUPh628lDmR/kVPMUbDdg1GDl9DX0hxrYq4LFrqmKTrTYMt82dNimfk39OJg0pkLcz/W6Rv5fbRNcvpge8knCfaSN+NvSjT/+xYsHP5rUPk5qclKYbvnCYlKgUeg4/cWmNfUb6oUTinr5Cfsc/f9ThFhwO9wPup9zkXvdB5PYc1ucNbxjeN1AGs8MhsuoW/HiJArdv5jEKJ3BUOHUSd6M/xfVvtOSpBvWlQYhvoeqG608xWwMromJm/uCWx/LRMQcbL+Z0sQtNm9BDifvq799S2JrvuDLWP8fhtRidV9lvhouy1hQtoudKIx//T+i5SpCv5f8tC+9m4dUs3JqF1dkLsmQsGg3FE4mU0+WSTDhUVvEsib5ULOa0Wn0uk8M5jo/WCjStnZ97Nkfac/Ecqc9BjjZzHHKggk1rE7B8gnqtoNdrkcBY2ktnaIqmJ3AhEqXioi2TRlFHkvDXdfpDgj+0J3RjiNwagnJoNLQCoUWP2x+K2jJOGoqpRLxEoCNp1pskp4vjaihvP9dRO5ZHyc5ZBjLrlE0qhwx3ODAtvpWrK6duFi++xXKdOW8N9rCsF5b8y9jyZXzJJFLXPzFehzeUd1au3xBiwr0MylTn8CuWmdYw9T3MEodROCStYeAAM+rTWYvf7ee6sG1SGh0K0IXd9Q93svMpm43usiP0Vz+ZlSpgs5FpcRh+eB6fR3/TZRl7/fUuuyWuadhuHOnYgHRsJ3bXWFMD8ZjtBIHyFizzjKJA5Aq1+7SwRQsj2uVaMqota0ktRdJmVmsw4cl/muKghs5uM06fPFGoth/Cs1gHcqRu5OrtLghvs2sw2gyrp/fSNexqDCtpOMiUu623OLo+vp5if4YedpjUJ+ydKpsN8nPr/tVW/8vK83SRSTWLnicCO2vz34nAqxEQw/CtELwYgsdCcG8IbgoBFwIKhVofHOLhZfNbZnLYfKOZDJohGAj4Wgz1nB18mKdutYTCISwLlregQGshzJyZjKB32MDL4QhK1iPfDMNXwvB4GO4Jww1huDwMm8NwXhiGwxAKd4bJsMyV17BaL5KbtuEX/Erw5kz6fh2wOi+m0bOmjKlqOmBSmUwyP/6DWsLjEzw+n9NBIPAUNkd8fICCEBdBMcWkV2usks5itrfnL8c+OMZ93DT3wjGshbwZt7VwtbDNGSoVwBmdtDHiG7+a7a/2xt9ks3w/A9hb48eBsxjcwdn23mDMs8wFoftMq+j6Bcywzy0crqelsYd0KM78Vp1zpIXn46MMBHrhBmTY10z/ISdhl+t2DJPs9Hry+el/DAqDyJBJ3j9CrkrZpv+OzGC9D5EB1SKkdw8Ya/PeFOFFEW4QYa8I54uwTIQhEYoiRETgRSBFuFINK9UwpoYuNSTU4FKDXg1fV72jIm1WK+9xux0YKlAUlr8Bl7YckkNSi5Kc87hpNToS6hekYxJ5t/SoRBLSdRIpSXqDQUPT+J/EeTMyFPN2HniU5e+SQFI53DxtpUD0EBq92WRQqduBwEfHONnfK7rCKGASMlP5WSNQuCA42arQHpw9lX9uhTTdEBVU0oKmXjCRXmHulFWL6PND37bVv/4ws0pd/z3tZ/udX8rPoYGv79Keh/IBG71/eh358vQ/So65yLHY15ATyKdM/wRu8Tprapt85nIIb12KZJ8DshYaSUIxCTf7IBQM+kRJEnLZbGpmgKEj1QjqnVwKQa7UbSlIccb1hkuRMAx3cHCAg4V4N7yXq3IUChNhXwQiET6ZiAtCPC7/Q2WaYavvCmWUYYWP8jns7lSHJesLqiAeCecItwPDraTAi9JZgCv/KciVbzU8zjnBMKkEA/OfYRS2/55ssqb+s0mGs+YYLmXmeS3iDfwaun4FPeLn7bvqS7WTdH0fMxiwip+1IYd/KzM3wDsuhy9rJrHDh07v4np6Dp9HRyPnXAF31/M+vmCzZTwT8P4CWw4dkIJzTX0PvOdlKzac4z9G2qnvqfGekwBxVa12yI9VhNL8p73woBe+bYcb7fCKBC+JcJ/4hEhqjXZj3PiOUfUdA+zTw5sUOg0CFaKot0jYS8pFgK/yvFYu2zitLOHm1DU1qW54/+oUZE4X2nP6Nmo72WKUNWbmo8pw4kx2/71Xr1t949cHvIsnrrz+2icWhr9x4dKhFRX/ZYPpNX0V1eq76+/OLdw3OnDbzTcsWHz7EPWF+RtPfua8ezqWf+kRZR/IY6ST+i6yR8zB3lljb44djpH7A/ASA39Ngxv9zC+hjJVoFJne8LyPch9PCKf3X+UEA/6k7YXQsRAZ4kifTM8mIpympiE1zafD5ekpXMqfnP4wfxobyXT+w2blDRplt9YzKn+ei6f93Y5v3L5r/8e7RheML7pzKBIwf8u87ED/RRft6Mpsv7Ano171Roy/+1t7rip2bblry45AR6wnke8JXPZefdMX92y47vUbtqNnxXW1rXKdMkocehGXGeW6JO92+/XK7SAGhg74NX6NBn8+jcuRwj4BcDGSbCtFBkK0SqX3ywVI7KHaj43smxoFscKfLVPgI3C6Aa7bGMv/IV9568XrDyTnDJrO19R30RMurfV+dg0Ngzd2r/6bXSbT5ri0pNChOrx/Xk33j1mhjIwdYqYRUl0QO0lboHNiD9SfVE8MY513IDmcL9cX08QPa9x3UnA0BQ/qv6NXsDh+dlcoFBOyVrBazZ9VwSa8iXG5irxTDyq9QS83MWTe0YWGqwy3YmSuo2mOjcfMMbNZzhExinfvc8Ny91Y3GXWX3aNuyi3aHKxBZYwnk0Is4vYFEG6itQ5Rz1lrVtLacDsnFZczI8L8nxHiCRR9Z9p05rPE2qyNyewva5BiZkTc5lp87QI+f07i0nmSwdk3vUtQs3O5DRrkVQbk/A2BqsVA/83FBvMms2Vtpah6/LyhuPcPiy1x0ga3A/y+bMPuBRd+dCkJpWyPXwH1r0G1T9kXj+T9mJy7HakNPWU7anvbRlk32HbayHZuLi6GkZig+wa8D+RzAI/g9khjAT5BNC2UVoyTb5J2zbMssKZvEXflzEjm7c5keGeld9hjK+hSfqWUys5N332s30Y++hK7Tl2/iBnySNaXvrJerKlX/YPIXKedfqhgV3K9UXIL/eg/4Gf+MSmpFqJnzhD31NhKeG6YzKTTcRTbaEzf/aBmiUdRjIp+Ow7xaBSFPo/TiR8rZmEFi4XFmzXetsArFrCw8bTFqgKnJGaIqCfI0u3wrYDtYyY8nYuyi3BaeyP+LGb7f8jYbQ3TobizUJ21J4SLUvNX3vu50Yq0zbSRgXuZmtfJb3dkkr2XVjPBC7QOcy+CAaLK4h2p3/rQvOWjlQXJpbAlZ0sxouh1DNYfWlXqDnjGK/vhMq8twhvx8BcSCSmp+5GsYsSfam67Dw4zyHTBS8MzKkCPjpLHgMvt9qpFGQlrfV7B5w2oKFmOdl8ARfgAAZRPdKL8WGHAYfob/lqjwAsCr5MzXcyt+6BWEawC+k+s0pfS5Hr6TvoN+hNaNUEDHYhaaZ+gUnndPKczIvjliLEuQsOoOVVNhQNAAy9XjzXOqFyDEeXccPKyyzOnDs5Q3CSlDwmz2HEn38s3p0fbZqdnsNinCHH4aPLllmIovtHlQsIqDk7/ezBe3xkqU0NamMdwwxrf72kSgbH5zBKN95/7TLoBnLTrVk93k+HpfyCPRoy9lCieX98MEwsdhp7G6+GlHoH1M6IcCy8iHeSjqhWED1ntoZq4NXxTmCyHR8MrwtTbTtjvPOx82knJsFaIshk/63tXBzqtluTMXh+Bu7JTNQPrE1ifj/URQS+KnidqxoTZSqpZbXuMOIGs9oP8VLUw9eGbyGQPngWVJjFhgfu4GSNbpXyxseizUcFoQIIy0wiTDRIU+egBijXatAHr4stHeHZ4IJzYUSmPD/cNmW35VGU4bTU4XVFfl2qiPqzVWnhNRn9vv70/tzfvvmfdJTv6ymvGdix7eucyn8vXUbtclssOJJeHkVzwrZL31cJHO+CVGLyD8swO2NoBox0rOshSB7zEv8mTvMWij0U1khxEdD4f47BLGo1SkjArpQu9lrfoTZI14PBgAek02gTTjoiwVPDaIZkYDK3GXQtqykNeDQipzGjKvr65dWhmgYNc4mFBFhMzCzeRD1+qCOSO68izZfVXflk8WFLUt9b9fS+Shxb+VsvMktQzvUg4u5Yve/oyPPPasBsLrfbJs3/oY+pNJK8oUSEGiVdrtrcG4cnBVwbJl8uwrATl0miJFCUjBlF9eDH21CsxT4amGcaDxVTitRpNl5m/zQMXemCtB5KeHs98D+UJdUmiz/yC+cdm6l9FeER8XnxfpMyiWaxaHYkQlqWpqtWrGE2Bbj+yWJ4cNrfWJifsI6eU3BVz2/HhPC334JDRcR83Zgib3aVPrXLCU4Sl2ZucZOkqO+oVI1S3RE29+bnNi8eszuus21decv2mm1TbNqy1fPZzn4lZyKI3Fnd6Sx7HwwneUZoU9IJgHO9h6099tuKJeKJD1Luvfv78tfM1tXlL9wx36r3SJZv5LywL1xb6E4IxFV3RL2a+M5JwcdrOE4WiZXMxmUrMle31PKSPm9UXEgJCOAe+ajTJxmg8gNGM08GaXCalH+ClNSg31Rhqesjh3Y+c3odpfJrzNKChRdaMJcpqMD+BcHnOEmm+Wsjgd1M45CipT6vDbGqkRAiJtOAdtkqmCgVqRl50A3cgc7z5iu03nn/JUWOVeTu0fWJ4JBp8sBb32aTFLtFrW1pwUM9+8cDObvKalDlEScH6fcuLmXkr4q7z6r+wGHMPLmz6rt+gZ8YTuq/XhJfjcGMctsZhRRz2iQ+Ib4t4v/ZULfFCEpLGcM7oDm4KABHgAr7AooAqEHC/i56aYcgQYWKdLjdJyEKzuY2C223c5z7kJue4oeQGtzHqtGPJ6FMsT6qNDId8IC7GugPBIIYceSyXNhcnx+RPV98bnk4prMj+bqYd3/B4n/J32NspBliFtuSgH8jffItnXXnrsi3zOct4KR6/8IYNGxLxFBdjTPRbP8v2jaT9Vmths/rC6Y0DBm5Mf8+Qs9R3MOG78/nPX5S+r+gIkmK4/tmR53YtrvDpU015XoLOsIQkurzGfT0AhveM8IjxeeMbRsoo53R2r4x1jbTGaPDSBvSmc6LocOJlHcfWWJJtJXiNniWedyicLqADNjnZmP6cWXgmtvn0hnnIx4u85LLOweR89YYl51sOPPCV/p7JTedvPeR3hwY6Ot1DUUFFbh0LWAx0yLV5DffgIzs2r6/0jIdic+/RGL0rOgii/VlEwk8sf+llB0jyA9RY1sV/Q4C7hCPCCyizkUsNepck8Eb05jHb8LN4zkpW5WcxY7XKj4E8RkHGU0JbVGrzEtSMz71k77pNW7baa3fgp1m62XLd/V95dnV2GD8KdfSCb1R6lnXEt0ebT1L/xFgYW44eBGFJ/POvQz9/jthd88acOhRtF1k2WK6zUDnLgIVsjUPqCFXiNWqK0BERHG6cMYPP63ULIociL+mm0/h53FygFiADs5+noOQaeObr9MenTylbk/D9msgy8RHGGDHYRrDG4yEznxCbGLLVriPX9RVU6nLO66wZAqzB4dCGtcOx0OjaNZb11y0qD37nkvm9i4c6R6nTfT1jxVRnTauySXQ5P7pgDbfPG5l/u9exaizisbqUOi1+/lH0/CliX81zEwUrqG0UWaJGKJIhRTJKUpJk1utiIdJM4Mf3ESr0+KJZp9cbSRvveCTyfOT9CIV8asQY6MBCMM7O0RthAUmhC4sBT1SftnSdOvlWHiXvDRQiMJ+iwwdavGw8RaNwzBUJkKOP75kYWXNHypIZ746G52kDWmuItll0OzuTYX/Fbyh/+QvULy4M27euKGU/oz2vlOudAJp30urb5gz1uG3WtXIcZSFAvoOeu4PoJkaIO2uG6oDHJfSkCOhoFCRSBddAwKcz4JLziwWyIxPDrilb7eulPMOSpxjQDWigXwOsxqvJaCjNiOUtC2nBl0uS3IAHOI/Pk0WRVRHE5MnJPF4VO5nPT3Ef4755derklDxfPpX/cIo7NZ3Pv5XnPpzCfPXGUr0GRb25DqKtmDHLIESmrZahEFeijSSDfIdfyi8c3Rgsd4W0+n3xizaNX3z3cP7LQ7ddenXf4s6IzTFSqSXsvZIlbBcz98Ydm6rp6h2qwmDQv75S0LkFq0FFOsypDZvzkWwwe140nBmvdGzd0+PW03xnzxWjvVVzcP7w9A+6I3pNZLDsFGSf0AcBuKnh366s2X5ohF+owe7Vo+zAqNFqv6/Cm0GxjB1GvWA06n9phLeMcL/xSSNp1KGvMnIgyvjWFdCr0D9oNRdxeEQhgDs1pazfaizfaqRgkzPLt5pX11LyADELwVnIrX3zFtykX2pIWjXvhq7SmbV6Z0RYs2X54Xw43NkZDhVUOj5S/2nc5pf88GzQaNGK3YaHp4PhQiEcLnTi8xMjA+T9KDamwFvzfkSDLRaJkUwMVFEIEUEu6AtSwaAnHBFpjcxKS9pFQeWwi3ZarXKo7E4Nx7Ka1Lsd8EYHfLkDHuqA9R2XdpAdHSh1xTlV2KESHBGnQxVXoWzus0h0ql9hmzug+RGyOY0jGnFGGumtyyO4PH/0wC88sM3zfQ/pcXmCoVCE4FiHCjR6UXBxzpqTRF/87lc7cOnwBE7iUd71oVwP6TqhAI9GUG0B4/ZGnLlwUMMlVY1aeJOGJXcrlKk51YcHNSgDU1/TjMOTCi0BAWk5LWahNWkhNhLkTFM/yA9iFKPkYeT99HAxJThCVh2tEzyUxpaqRN0doo71DPYe/rZR1PnoE6EnXvGPMqoRkYsHefsTG03avNpoWtrhyVmHDvVMkY93mJzI/QWn337KY3OqcS91GRmmvolscxSSNTtdhC1OWO6EUSfgvT3RmCsec8fcuDZZK8r9nl/64CMfvOmD+3xP+F72UXt9B32kxge+f/EA4eE813l+7FF5eDOHoq7Fks3KGRweDrPykhW0CBfyxOhof0+PDL81akGjUc/T7Nf8QENVNGDXxDWkDqGjnWpg8Z2EPZWULxyJxFLxvItypzR6q5RN4bPAedwWYrR/QE3ynKWGHE0jZ27NOFYLJ/M4qIhd3DGMkzi5LIPXI0+e1bGeVWHHgBKP6itfN1MHa8KoZjE12LzxTcl12o7UbO2VyjOpUfNlyzeVqW8u2rqYnWMy8r6FBc4SfuAyrUHKzO3LHt5pFvReeiq0YCKwdHSMcy7ydcacnvmWIdZIq0VRZSBfvXfI0fm/swZDYOnF/v6r4ZDXqO9eef2X4DM9NoFRicF6/croxvnuro1XRvps7His98d5k1Fl8dMc1jvy908hvWeIN2p8FGWWXlAa575kwp/w+7F6IoGQEAj9feiXIfK+0BP4bqC9oYMhUhNCR1lGs1TABio5OvhsdsFmsz9gf8pOHrSD3WbWGm2haCyWSPr8dhfIOmNRwmSb4IEPtKi/WGUfT+ZPyvBV6X5nFGpBO7NA4k419HYObchurTm3dBbPoE0fsjbwnkHyKXZ9urDomh2jRQtjCUla50Gd0DFRCueQ0PuZ74TnP31JoENFB/L1bx6et3OwmhTMtMrQ61gNr/t1lssXzv8qXN9tDSABn8HXjCuY7y4kSxPhISZr0ZtdcIELVrlgmbBFuFGgDuvgSh08rYUryPvIJ0hq2AVjVpDhA0swCNyKZj1GCvb2tEfpVZw6PYvEhJ7V1Lg/4ZwdCvKuS19YPb7+il23X5iy3ZvzC+VcR5dknleWqOe2HLt07fxHrrlyacwxYMnff+vKqqnnxKoW5tmEfv4A0fd1hAUQnLMZXG7ufQYYg/tOF7gcXvTzvWLRtePTE1PVk29NIlWdnJw6jkKQvBDkXISPxpIkJY8lN120fNXSQ+kwspjY5SM+p6ewasKy/97dCZ56ZsvflCvbIz19PokzOp9fNFEMxSa4u1fG5J+RypAH0M9oI5JfkSnOX6XUJrnwYTQSJEeSJL48DXnwqY8n8eKXU/LWF2QbwdYZRS8bO1/IA+KjwYrdbI+GxSNGe/681ZvG11MvDFYvXls1CQvmLUqkVnf1r2nK5gA1iL+vLJuv2vRKd8lgsilsIE6hkSrft3A6L0uibe1LYea4kwea38z2xeb3pwaVbzY+p6/53fGOkzchRH4RPa+fSBMP1czbSDgIYA9IwOFVanIlo2YOBBxOg9HI0NGIy6lxKtVqu1ytfoqHEDpprMkcCXl4yW53uuQSEBuNq8ysxmCanWR/jMuMHM6yFWeJz+Dx1rTVQTwp3lrPqNT95TGQVtlCLoo1FtC1nB8zk4C30u8v7rvg6nDKa3Zl1PW/pcdDn+N4nZ95K+S8cLzb53qkq6NngzcYSdVcLPWNZ2+6Qryox2uWNDYbeTX8sWy30pQY2LQpG1++crj+XL44f18V6Wg/6YAfq/4Xwle7a453BeAtFjMQhE1UaoYUKYkqUfFTFtYssOYnzVAxg5nlzaQoyQm2Tqti2Pa6obLOdOrkMSWpnt0Owcl0oZ1IPSuLxkTqfigXGPixdcH5OrO7y7ro4uXs+sWG8R3zfVnVyHD9r4MmfrHx1nmRAgx3uOYve0w+h2uRrT2HdJ4mnqwZA0Gl3JlKN8qdDjYtsOlvp2Flenua1Ka70vPSVJplg+Gw3EVStpni9aYHnU/ijaZOn98fTJmtaSIoaz4cl6w6Lan+9HPi+l/1ozeVS7wVxINe5NtK+U3fO6vLjG8W+DMF0yrMhMBmvbQK5HO7WJNGIwas552/iPUsCK+au5CdY7bqPQi77NZoaVd6aG5JNVLf3almGb5gun+Or7BlZ3zzUnfx1728EtW2u/RqTW7ujUdlmV1KWslnVVtRHDtWc3Sld6T3p6lYGrRpe5oMh0Lb3HvdpFMBMPGEQ0h22B2JVxygcYDj4cRzidcT1KWJA4k7E9S6BEwkIJEwmVlWDn6MSmAYFYPOFxsOuX2JqL3DabaqCIeTNRoMDDPr/GBTgMxbOJDhKKYUVGVhtrYpNAAiEuU1siGp5G3MxGQLVcgLLjKN7WmNjQmyFDPkudZakM9mA+7SJ308j8UC9/sYWpMfPvQKDbdldSxjKbL3zXEXt+4JbSY3BzrYIVnMU6HdWi3jzNTGyvfvMiFdWEPCUqQL9yK/EguWkQ6EB8eJYeJMja3MgQeGYP8Q3KyFnr4+mWTCdQuc2VLp6ua6V3Zv7ybndYOmW+omu7mUgvZCTo/gdHrejMFfx16MYTqex0M4OWSRnJqmSe2c4YZBBzXDgmb428MwzDRzRo4YnmPRUlJ3Tyzq8acSPdhw+Wyhr+aUjCT65xqOM9ZQWtQQexPZYahXbUA/PDr0AXLFH+O7C5tG2xhpO6Fc1doCFsqCbHkR6szAhHxPUbM0htFDy6ZbjMY25NeqfbfcfMPmFZOnvolABcZxi/znwnGMVmggQB3tmTfgmUGA6BRc22PzIs2SV0XOBeN0BmMTAVLsheu3XF3f10CAWI/7kC/Zg3yJkxh+USKsvFmmF+hphpHDl5bnaSPLcQ5ceX2pfRqiegxbLS7PTCNZffTeaQ5hMaW2KofQIieH82LZRuF1ahh0kXsGwomFD9jIgDlmMLzdSz7UOXec+tP45q7EouswzeTiMmkrPnaGuGe+Y659nmxnbvTzvSHXWXbXym/TgMz2aRoeoOFmGrbSMBZaHSJ7ENCkbZTkez8GMcInGTgpZItoaDz1TtEqFzYOg6lDZYnoZvXNTh5TJt0nW6PueNJduf9T/tUqFbfNu5897Y7HlJqj7uQbo8WhRUOWsezADUNJr4YX03zX9sVjl9SypU2dV1TjToHjQr4CeVOX2zZpynqXz11n95rid6zd3FsORHq2rYyvW+CQpJRcIzzzEYrt76Ac2U2UiK/Vgt8pwVOloyXycAm2l/aVDpWot+Pwagye8EPRk0rmckkc7V9m8YyCMsplTCaDnMkYDgXZYMNbWayCxRq2gogyLLNFlUkVisVo0Gd1EOGohW0jJONj815Xl1xQb3T9u5S6wVl0U3nfS1dBrq1nlDJMC4U2ZrgwGI0qwIqf3aBoFtyR02pKuES+U8qPrwpHrx6cV/QHCg+mIke9UnRkYOG8QtfBUmdA6/krX3RRNkSbdSG/xTGp+uF4rctV27JgwaJFffuuqvVcR27f1jESDQVjpq75wubp38Zuv/B8v53y+8xXYpu6GuU0C+Xe2W21RfOYVQz5BPUy9RZF3UvBKLWCIiMUvAbwvOsN1/suykX8yP6JnbRbuzUQRymnjhStNN48T/azgAmnGZZi3zeBSWdlDbwMnrSiRtU+FTpVKFQ/mDqBMPApfFHX5HEcQfFVHejDqZl9vQKQSrUO+wwr06nkgUzr+Cys/5v62nmP65cMiWln+BL2msDKhdS/faH+6/qH8ycfGl3yk7VwR8pxYus9h5ZIq6TNrTrzC8iGvESSuKaWfiIB9yfgxgTsTcCWBJQTo4kVCaorNC+0KkQdEeHzIlwvwi4RNolAsEprWwr4HFqtz4Y/4iIBSYoxSCix9nQaZSG4QItTkffQH2a8semsnaBK2Iq21v8o25bwrWQR5WBRndGZwvQLTtFZ7oxmStu9PT+6b0m+CNu23N5fmPOcd99ArH94sEet4n09pWwkvSo2vuG+n6Szi397yf55B6zu+o7Orsx9a5etvft6+fnRGfql7N9CxOu19C1B2BGE1UGYF4TuIFwgQpc4T1wlUgfNsNUMT+ne1pF7KHiLhN0KS6wmuoydBmjuilD5feqdPvDZZO9o5xmrjT5kgx02sNnUtM/qkWxWyWiQwaLBb1XR6tnxH7kcdKI+wJfJc1PYecr3AOBAD9Kp09zJy5SXuP5w6mz6mbJTJKjcwNlsU4h8G3jGwPmXW7Y9MDo5+tord+jjNoN9UXVL9zVjycihUNh7wfpqJ3XXgxfvhP/zx8hjd/4PzsV62PJz142JsOrNgS5hcEf9Hu2D18jz5r+CFPm3SG5u4sqaKOFeE2M8aCTBYCSMLtbkdqM/sQgkk1swuU1WG+si1LQBXKzLwNskQm60G2hKYzLCLBx58tiHU1NV/E6eJv/e1Kmpt7iTp6Y+aq6WVR3nDh5XgqsWZq4XiVJBkPf8Ii8il2/L5N/WX7WsyvA2dt08p0H1jWdgo05r703xDseqCU5DP4tCY/Z05127i/vqn8BvNnkW529e3XHlJ7JvPXGmF3zk7YQeZbPX1UwIDrsCXxBA4HmDSc4Xe+0uwW53fYOAu4gjxAsERdC0K+7qcs1zUbTL5iK/7/qfrj8g92AXeJPZjglDpM2FoLRBSxmIzCl52i2fmWwWXCcvw3e6T022E18UlCEnxK3CKnNWjoCdAVMF8OHSaSEc6ixcpeNc3cKarct05xmSVuYEWWzUVX9cXxY0WlYbHl4gBsAbtwZA8mNdnjgzDo/DfsJD3FVLXGGHmB2OS1DRg81q5Qh5yY34pP7benJEj+95pPR2AyUZZfUqK9E/4n7B/Z6jYhzYOdDh4Sy70a1i3BJntdlEyZSVsRaRmTyG17IhpPXByeMyY7vQKsYAjqp5jG1bM1fQ6mY3l61+qiAGj7t4q+jRmT3pssV792a9zeCmXwqt2VkJhCqQ7446itHeuzLXwh0drFurNsfqz/2hK6A8cy/pQc+cJh75r+dIyf8oR2qlR1nZrInMTG6U+f8jN/L8JbkRbP/Lc6MzP0dn4adIVk6i/1wYkG1hwKyM/9ATZ/7r4A9+eg7wB54/D/7IMxP1EXIQnVGMf16tJU6cC/+8HYMHY8/EXo1Rs2FQTct6vJgY++eQUPjPIiEFCGVlIIS1K6OgzH8bBf23YdDgfw0GwZ8WVP8LMAjp/Rf1ETiK9O4lPltb9f8aByEIlJUhEIFHWguZ/+/4B46eA/+AC+Ofj+avOTf+OfMysqGy/IxJ4t7a2JUJ2BOC77jgNRc844KHXKBz3eIiv+OE15zwjBNudT7kJLVOuNIB76jgNRU8rYKHVHCLCq5SQa8KxlVrVRepKI6Vx8h9ETsj8/+METUVcLO8Plaj8LXKk1OnTh7PTGEXOI3yilOncWeNmKnPtv8K2xoZhtKuFINpwKsQ8VtrI3gLF3VSn9z9NYkB8gLXtslAWe3hli1dGK0FPSS9++qjmy6/fc62edW5m+dV37jr10cCifvdGgCza5MDAIzWRQMLjz/23Nby/luuuHLfrftk+XwPyWexfPZDxN/UCmfho5sDbRBpq/kmMykjpPsp+MtBUvjPgiQFH2VlfIQPmgyOMv89cCRvJvvP0dHi/xgdffUvAEdwZlt9giwhmbmJK2pOfEfZA26KMUaN9xupT+Gj0J/DRwo0mokhMi7K/D/BRaX/BBeh4PDncBExcuZn6r+nHsEsOTDUjuzph639sKIfbP2g7oODNui2wSdW+IEVvmOF16zwoPUZK3mhFVZbYaEV4lZwWEFvhSIFxqoJ0sgdEF1HuqCrS0P3o5DWWa0m+YLAC/kCXyjwkXg0mvS6BK/XFQ6FvJ/zws1euMIL3iMucFl4k1Hgqz20Eb3pe3qKZabQSXtD7nA4ysTTBZek1x+Fylc4eR9fAa84ky+YQi+b13HlZX7PCbkp1M5BNheUPVNSix4GhQLuujZ5QJ/+NcMMwrIXyaDP3FluFe+bnORwoZ2oXGZmMYfUf5+48J/nXaVdPnbzk57v/an+A+HagXv3Vcbsl7kC5k4dLOv9ponRNHbEGm657ZmflrO9l8x7YNHllGVsznMDgm4gMbbmsLN+BrTzxl+YJ2+chbsaG2enV+Y4rVqzZM9PIK9NjFzbO3Tl72zL9yOd8md+Rh1DOWAH0QfO2u5oACJOiJngKANxBr4Xg1R3YzV+DcHcqiSKvOEInl7lfVXvnV7S67U7I9HOYsnBOKDkcCR5WuAZC0/zdITRHjH8GJnwnSEIue/UgvZ53yc+0sc5LdwnbjjCgZtzc2LuKDVc64n+JA7H4h/Eya/E4br4XfEjcSrO8Lzo9kjASvArqS6R70s/ksjXJXhEeh7PpKHvV+mhVfJFC1i/WBOXXYZvaJZrpKctCnkSk9WOTU5NcicnjyvVnAL2FY0hs0mlcIcpgIUGAFVQaOP6v6ZjxlfboSMFymFSuG1IqwzSKqMcOKWH0bgpU+EfNSI3X6KOHf/yjx4/CpKdqxoH6URps4mDqCuqh4W9w2Z2QF8l48UNRiF/w+49te76GcldHC4G44cykWLo1mUJ8vr6v/yP1zZS72jWXDy2jtS4jToy1vNr9eodCzZQX75zxcKrKvHsnNQd9YTHugQIfM92/MzPVK8hvfYRY8TvaocqKeiKQMUL/WN8LunDRWo8zGwyGjVEf9/Cvof7qL6+ckWwhiM5PtelphlNRVOpJHO8kEOfqPHAj8/pdtORmIroScYyXbkM0cP1kD2ZnkywUHSfKsH7JXi9BHeWHik9X6JKpQrUhsLXBe8KHglSQQZ/Iz3PjSBdf9VqV+7GQKAYQSeU9p1uKE++3wupDGvs5AnuhOLtTuOK66zuulr2dgpQbipNrp7LulP2gcrDSlgj5yIntk1oldsUil829QmtuzbKJYvqNaweVvuu1546L3T709c4PNeuGR5anY3192x69OG5Q11BoaFXK0/3mqw6mNc7ZNQO6OvxRVt2LywHQiseU/0QaQumRy8UnFfxv9+ZXrn1R6OlhQMbbr3n1kteHD9mxKqlClS075fU6rq4p37qWzes8y2ES2ROWf1ofUTFIn3OJ35au0ZThvt4OIiAMQ/DnjlAzIE5c0YlTDAm+0Xwihk8mWLiWLPXTJrNJi3KT02l8uDQaHHUw1tYk9drMiVHi8LoaNE2CqPFXuRB0+Fk0UTpe8aIssfVxQ9apZq114U38FotxXi2xxtkR4fZIctR2P4VVt4xz+EZ3OnjBfmO+ePcx8cae+Cq6HON9ntm5rI7uQE4ozgpc3KqOV8+2RhrmWxSI5o5b6NAju+ObDtkpIyWiw0M2Kqx4iHcmcMZLNtKZYs/r2JLmUjJ7+yubu2/O3j7Aou+cdo05om5C//u4OORQHbSDWDxWIsOIbdZaJ5QTtt1q398TngKkq+ofpEZzIZtvVr7vL3/vqf+vnzyyPoHhz5/+8UZl2Oxy6s18JmhzjfgBhrrEU7ugcQcuArrjjrz9pnf0WMobi4h1hHb4d7ar0qrAIldHIFYCJjNoB2BU73wWi883Qu+rdu2e7e7XUODAx7PwEByu1fYjj7hRac1W65E05lsJBvqqoTDFUDvkpGsEIlk78vCyiyMZqGUhVgWspFEPL4ocleEjHi55zAAp4n0kv4lJLvEu4RcsmShZF87uU5cp1YtmlhI0wsXJteJwrp14lPrYB0ngujdvrHQ/6U5sHbO0KqtW7q7NOlFdqcvoFIlHok+j6/BSS9Kb0A58SKOfU4Fj6hARSxapF23rLBwrD9bdKOzP9DPhCMer47WipbGrn48iYJ7Lafz3AfKPRcnENx/L899jGD/CYvYJRfX5WsycUyevR7krM2PjSEo+e6tqcZddE3C2sGZL28yPMyF2eScxl83apCXKZ0aurEJsmFLTZIo3gcp0z/QHwyF+zhBuT0zE9PFFienSbC3KVydcIM6gmBXSXnNoFf0WCjdv8fStl68GE3aPfPvcLj7pi8bvtEXWnzmmp3u3mCqb6e+Gfs3+5fF8YLxoGFnccVgOl+Z44ld4ak/aTUZinvp7kv9Yt0mRCZEx+fsLLnhlr4lTO/M/nO3r9CxfJuGr2x+D27Vcl3j9Z/AlyxrDvUu1YY2RAMYH9S/pro2ixegXwvP9m0JO+ZWBrYcNE9eLtCOF7SMcfeEg9/oCllWKPd/fnjm/6j2IHseJhbA/Nqx0hjs6oaVLtg7Bjd3gcYluWIu6skxGCu7KO8CvEeeWDgM1WFID4N3GEzDMDxctTvmjy+QFtDqgVqVYRD0WyAJCxZIDyx4agG5oCaBNFHI51OdRX+yI+VLlTze4n3FJ4pk0etN+lKCz5fam4KVKRhOQTQFKR+mmqFvOX+sXFIlBg65wOFSR/yBZGLAzKmJ7EBtgBwY0C2YW+hJ5d2FQrHaw3h9OrzrvmmfTetU1pKeOIlNM38yfwJvI5VtE69ialjbwRnwoD7b2rj/3Hwb/q4g/2+bXD7FBttWB55lhNj65H3W6G/ExuW6bQYoG10h3zA7ZGiqPdDZv9Hn40S9LhjSWCOf/2IlFJPC5aOSfcmZq7zhknqQ7qye79A5A+aCHhb3bfael/nCNV3DUswdKanqr3rmXPs1n5HccP6SDTuKgkPjKhk84h9cnlJyyXUaT7JQ/z48UQlun1gPgclEULajZ1RXdn5pcXdl0U2l0AWupz0XdxBk/d/qY9S7yF46iQHidO2OrSYom0ZNK0zUKLONIW0UdJJQ7H6DgAECOMKH0MtQRzIZSaUFq5UxsMpOIwvjDIUjjgjd3ZVJM2mGSToigsMR2ReBHRGIOHxe0eboKuciSXdHRzqTYxwIZvrcIYYNeAOZABXgDISW0/q0lFarEgW3zdTdO4Mep/Hc8+SJqY8nu7pOYpVnmuagzASfaqOSNQJZU+ltCKSJG2dGIxTU2I4QW7cctdKymfygiR7byC7Uu99+4YP+sUxGGNRVIdG50eLS7NZO/wLBfY/bZakZBk2vWawfOn1cRQ/ze1NfPbCxmK7/Yd28zUfyvdX5O7J28vH6T04dj3yRW3T+0GJ1gccbh52LNYv/QJE/nIwFdepo5bHHJubc/fld0yeWrLz6nQvk+s+bKHBVkM66iLdre5fnt+ZJTRgOe+CQB7o9oPXYPXEP9YQTsplMgnUJjUtH8who5Drzrnw85nHnXa6kOyG43Yn7ErA/AbidtC1BJdzBQMCdyLgPoEiVzVccHinoK3SyVCwqCVl8pY1bq6owLreOQIdS7h1hxeRFRTGYiTmJo0TzMLatLsD7O2Ucr8B4S9es1RGNfm0aGhXlNqXg8nITPPRA+9my4LNFVTKecMTiNOjcuVCnzWg2NTCEzSUEfzPPaGhABmPKEuSKWkj33qx9emW5bx2V2DiY8KZ1tczFKY8MGujh2yFMYYzw0lxHjmXcg3WVCi5dVUEy/waS+QEk8w7igdryua4HXGSXC2Iu0LrsLpI22owkX7VA2gIWi4FQqw2uaMwZs5uMBocBJV7OmOB0xmJO/3U+8Pmcdpfo95iiYZHnOKeB0sbi6ETIIi2cPIEhG5Jpw9ahcSdQu9PimjfTK8BsqrV6UyksRBqhrS3zCbbDLwuehqcOjKcKARsrJnsS/hLrsTSkZpcGT68WTQ2hWdjr4TPz++ZRXGp8ZYV3r533TkWPRaX+BKqMnPDAo4E4ks+ZMz8j63LcOVa7JAJADA+HB2CgSvXlkUfPdEJnJ9XtwrcaRjwuKmbvIqnRvq5YyB+EYDBmNJk4guVYH17lFOskyCE2FPG7PLYhM/6f+Lkh3xA55B/y27p6iAIUOrLZDsbWY2L0eka+oJo7dlp+P3m6cZufHBiQRU59/B7+3VzVpxgfd5r7KH9a3o3f3NwnL7ZGiEXZP221MY2mp3xVpsLhVu6gadZsZrgEWM5UMNK6KlIhfCNp7KC+uGh579JuR8IVzvlctkhPZ7pzfocwx+vp8CAJ61aRa5Zc27865YxKoY4wU+ybTHj9o5n0fOeAnvS8NqR/fkVS5KKwYFPHgqB3sNBXc4+Fwtk1zw1z1ivn9Nv0/vq7m+Yvk5zx3vFyZdlqpIdvIj1cq/o8USR+ULu8EoOn/Ef9ZJd/nh/PjON9KIVOaSHCkSKn6WcWMmSGAQ8DLAMMw/n8HSlvijVRZLGT6+S4pDcleL0pbcqeIlNeFMW9mRRp8hsiQaojoZZyIvhEANEsj9obNGo1T6IE5JXOIs3xXkcjdk/hCxdONMaAClzTrrkPpppuos1zt9b8toJxMw9p3zUDs1MOpr0P0wjJs5KNkrypkrw2eP2YYGjYuUmIcG6zJd0XvPHl3ljS0SmYWzZfOCTcsmnRzs5F1A27zhC0nMnfWHH4TMEVtl96At29q74iZxLkc2OFsb4D9V8juf/TmSVUiroB5fS/qrkf6IBQKMlKgsdDdBRLyZLRAETi7RIk0Gu8yPtSIiEQREL9MA0HaLgE39sN/fRCmqQyNJB4GxlJ0+sJIKp9Pb29yeyxHNydezRH7szBxhwQOS7nyy3KqXK5ZMAc6+0tlAwduly6CAUdfYR6gSIpquR0Gr+G6dm60tfkjeBVOWRmFI/9YUMLePs697GsiRbymSpwb+F7c9ejN/lzrW1Mx9tdz8n3zPJAk3aWo5k5KEpXtDnEoxwaaMXVsnKVCU+l6k8vcSCdQKKwqevyi6/0unrNToNmuDNfWT6x6cDVea/ZLblrUB1zIf0Y/6bn/Ls/WBrL2pLzqBvqF/pWb66OJ68PPXPYY+aTbmdxYqSwfqDnioxZa4YrXWtOh79sZOMgKbnervoIdUb24d0oV7/mxaA/7PYehd6X6FKl0JVCr2ppkiA0NN3TndWBbkGhKxwW+KFuq0Xs63Fr/EGyq1Kinc6RXE+cGekxWZG5f81iMbHYBZ3mlMtFxK4CviMQvcPLe/ENlafl8kdBLqHIEFYehFMrM04zIvKXC02f0nA1TQ/DdM7wL8QStFjhTRxypv7jPqv7f339/W03LhsMpOq/993iO75xT2Xd+rUnBl784oGXf7tr6YvbF1xwekP08t7CX9dPbl45pGESnfFssC8aJN+8vRZwReIH1o49883NOV7nu6Sn+NZk2pwLpIQO5/wjTyypLepeNZnyPTCnw+LmuNr0Wxc8xlv3b0pUfJUrL27wCpPUNtUIkSH+WBPw6hN8P14gGLSYY9EIz0cickvB7USQQy69k1o3uO2SE3mlJN5YqNFq1Vw8kWysKCuxSYFNJvW69Sz0swvxcjilUUU4wUlBMu2Lxziz2RYJun0ZBUXeGVAF5MkRp92m1rB63qbjpJpESq1lKB9gDrS8gfxka+Ul94G862ISLx1vLvX41J2E8l3SZ69qMp29BeusPWRVCM5sSZm1c6+xhZnaph6Wtuj6VPWTdFwwmjLfymh7qPqP1DXpfG2vCkLqmNVsSB3v0ParVCOmJfXHA6wPTCarKXPkiNeCXy6BNV7WpzKZbJbE4cPyS5QD/l19RDWEfBHeMXCotljTIXVUOqhyBOiwLUyWQ5AwQ0QL99MgSsAHfNZuLQkkyJfogCbjdXti3WzgHhQlrNJd+MIJKdGjZ4F42AMeUsLe5GQel2tlc8cVwUl5sg/fXfRW/jReoa/cHIHtvNU8A0YtB0erfBe1bNqYQVQO+xVPADKNqOnLVUNM/Z9W5XbX7/j3g8tWvX4bGLtuB6Z+6OGRSCW4ED5T2D3WXxnatvuSjdQNzrvSPsd5bz3y7/VbFiy66VcPXr50g/P8/l3zYpuAm160ajK9dPS6B29/8F++J9/VcuZn6u+qLyRWwi21S7ULQKtFkBJiAvT29FT6+gf7LQOhar+lFi5X+EqpwtfCQoUfCJmH+i39FkuSrwg8X4lWoMInE4k4wjaZbDEr1sK2zlxWtGbFgVBWFJPRuBCNxuPRSC1cCw6EQgO1cChcO0ptrc0fCAkDodoAypeCXNSHNxR7vF6eeGglrFxZGxiYGB9P6hhBp2Oe1cFh5IQYL9LAkGXAbNEZC+OjTKXH3dvb1w/JeCfyPrVwNkeH/V6/J+chOcwgFB1Rv97C6whiJbeSXLlyYglDKqEYk1owxJRfoVCMAPz0B1PVgtJ9wX7pvca2vsnZ16207rLP51HijRdTttZTHpS7WzOL4ViZ+swqqVfjbMwEeJbFqRnLzoz3KMMv4fbNMdi56fHuktlxnQkqK8yVYI6rjvJ6ClwUpsIFoEotYufMvu6y+rv3PYIT66sNrlD1M59Z9ceH698WW3F/h2ftzm/T5oeb4f6G4PUXQddNwvkMLOi9Hmy764vX3dp1+PrugE86YBb1Rn9Qx//zH+UkG56Ji67eq+r/Wv8+6a3/aaIJDxYseCLdQ7obwGBX/SDQMDUc6KNjPfXaL+sP1r8+VftSMtpTWlxf3mWRdI4S58B2+TxBkLfJZ/ZrtYXeAaxJp4Zh8BCkysTiOqHearM7nIJTp6XVKr1Kr08KTkEQnK844T4nHHTCBU6Y64Sos+wknXjxv5kTnB6g7UfJv61xNq3WpAK3l8ZLSt0cvncMr4aSCyrH5HKxsmy+sWX+bFd3rutdGr8nm1ttkWNTJiVa245aC+fJ2zRDfrt18GrxqoWWi5k6y4z57OLEXtveQfZChrpBCjnHfj5e/3WVL5KS5HcsBG78552uPCPh2KJDmNaE4naAuKNWmCuA1+OxA0H4/Aa9XsULomS32Cky4Ff58S1FdsFiP2SHbfa9dtJus1oCIhaAFQE/0Askydg9bq/XT6sYi6kBUfEBwGJ4bzI/fQyz/GcNhMx+9MJZkyEzRqpcjYK8vvLQSr+CIk3iVVWzi7Ok+wP3P9O7xDy8x7YnK4yyViMs7d0P0+M/6LF62Oh6of6vIz3Bnl+N//WcUAVi5fo6GbPQ9TEVI2OWTqKf+GZtoFhIdeOhbdwnqmGmkyhJzkAQ2YiuYSBaTbmUz4WCuqBOJ9uI8xDeuANOZBAd9jyWRtBGZku1ElkqdeUyEafP7fcHQxFGMOuQbZjKXT0aull8UZZ5Nsotys0E08eOtd/VJCP3c0qqFTw/RK7jRP50Pi+PetNnjxS1mUpbrQUdZTwAx4K/xPibNRcVI27IrcFll05XahEutixNud1P7rftL8+us3j/97p5m3sgz0fq707gcstAygzvjl++5XjkxY2d3ogxHKZqsa1kdfz1tkrLtt1bX/j8rg9WP1H/5ZKVCy6JyzXVn7Xuzy2BseZldJBkcZcurKZpCoOXjmAoXAozKgqPKGN8v7YUFkrh8HUl2Fi6rEQuKkGuNFAiiZIPybyCb1d0L/Y86iFrHsh5wIdPezoV8PsyGZ8vKZkFycLbRMl8WALJKpjDCXzHrqvU2ZEK2hDIQQrkNQaGT6U6JafP43bRmU6zoWHM0w1oc8zchfSEDrYZ5VrTMsh5D6nsU7dHzFo/PNly9fhXvqnemYKaNOvYT0Lj1DOt1l3L/mW009rrjdTK+5vb2Xn51t7By8SdXnxz71XLtzkc2BU0bu/tsw7BU4OaEFvTaesrHa5SpnZiQr7C9+fjF+E7fPsuy61ePf5z5RLf4ujPf65c3VtPr97Q3xfygVnW2c9UF1P7iRzRQ/yktmBf7lCO3BaBbd2wvBui3eVucj93M0cymlzW64kUksVotJjvSHcbTTqSuAQgAxOwHt/s/H/Ze/M4uYpqcfxW3d7X2/u+7/s+PT09M317JpktmWSyLzBZSFgSIAsQCGFJUDBhUZCHRHBhVxYBIwGCKERF5KsZzFME1CTg14WoRPQpuJGeX1Xd2923Jwn63vvv9/vlQ2YyQ/WpU6fqrHXqHK1K0VfqMYUCwaDVZreYLNoC3oBeu2p1YnMC9ifmJaA24UlkEnQi0R3JumXSIPr8agD6MRQAPPOlO6X3SJ+UiqRPhXOS7qqB5D0cPDl58DVM5YPMMdz7hvjHPG8VClgUI3vqBPNSntPWUwzhHx22ripon4/lp/Ltmk2A9GFIAKkIMU2B4zCc54D2gutIRHot+khozUc2x9DqVi+6eNwm3vKGCkTBCsv84LVfOtS4VLTQvDCw6LqvqX5aHzDb5oG7RzbX5Upwu+S8WarGRs189uZlPvrKxrRDW4lGjzGaudeu3QViLtvcxUMXu6LRKgC/Dd9v8cfTe/W/Pfn9odn1sx9mufopBuSD8TkN1MPsULUKFFWw0QrOsoIrpCAEgRkCk1pfEgGzCIjEdpuNJDlQJPRcC+Gj1NUVDie8bqPX68a1Xr1ukqVgi8Sk3oArGAzj1AOxzeK2MyKn0iJHzhkycl4t4GaUrVwT7KAJO9lwdYZIXgFJGZycJImRzegkQy6gmmecu9rEct9QJokHTTvkjAkGkXhXtm/xrbNj4cWD83PRq8fDm3Y+dADkzRtwlsHjH5FZEPcdeGDOBdFQ18DkgL/f4ASy63rXikJzHdiiOPnQ6fMLkP0/iWjcj7zcZ9mF3RmwwQlWOsEVSlCbEyj39faWbTqzSyrDHbFcsJ8KhkpdZeT5JsoBY7kcsJT3lmGZDYDA+OyeVH2wVJDKXQ63F9c0EgeM3mFMb00opnSotT3lXldfH45UYBWRx6Q+cfhVYmMiguMLZ0zrE4KLl5mFi3COJsNdSBdaCQKTcv6+z0KfieynzRhoKt7OFIHJxvMkO2B5qrb4tuYm7BrNnrPplGyBMccASRFoXN9KDhBf+M/7SGJA49v3zTtfuBWPXzAzVeDvZ8V66EjfyU+cKUdgLvU8e+7ILLAsDT6TArsTexNwI2K8KLjc8gkLHJo9e5bRFI/5Qz9E7rEryZAEAa0ESCQJnBuQTGo0iVkDxlmzBmYNVPPdAxotrazOAQNdfdVkIqs1xSKGhDdi8ypm4VyArw3hZAAkU2pHp5hjuNNWTV85+VKBbzdLiC6IvhEdcLSZsTE5dRQLmRlh+lMv/33S0+6QT9KZCWBqZQKc4fb/ZvCzYrp/SYtJrpnraazv626mAbibWQCHznDzf/LIM/ePd2zPhT/aODMHgPa0Lv/p6TsbQ2ITsq2GqOXUBdQv2ZEvBcFeG/gEbzyeZwU7lDcp4SLROhGUd9m6oMIG2PqssyZXZ0SFFZWQL+AJUcBs0ujk8tBwz9BA7RPIZ561ce0B0Pu1FAktsclSYaKnDEwWsWFCBVSWoaGBRdXqWSCzevIsUazkKiIu853rcJw7Vq0O4OhprVaVnluNaUluHA4qcSJ/EskvC/GrcTIurptTIdV0TuRfO8G8lkf2Vf7ES/kMv2c4wIrj28yr+c4uKWfcK0HpnXbhnVC4sxaTxcfV6YkUwzNDUFxovJVDJzadspdP5TetvZwPST2w8+k/X7oIeEnU6vD51+OoFVB4b/LK3sVBqWo0WE7GXb3xyLw1oct6Cw9umHfBWbVFsO+UHV5TbIepHlpYn+iZOE0sK+T/YbzbW75q82Sqz1nZue3DC2YndG6GYS8+K+V3R0n8SoX404H4cxhE2Vkbw+AKE1hqAnfIwPmyK2SwLAbWPJBJ8plcJqGQIfdclpNJJXlJrqAIOCa8wBuJRnR6vSESUQwPDdXzkjw2A9fiHp6F/lq9TiEOXq0A9yjeUsBVCjBfAYoKEEDuvWIU9+fr66/lC/39hUKi2GUsdj3TBR7sAl3FLuzr94PaUKGoMERC0aRep1OoM+6kMmRBQmHIRVGZk7jAb61D4iKTj6g5wct2UtimlXLBBXu3FrBFiAvc7Ba1S4hOETAkw7td5Qa33eOaT3REdLhOE8DQKnFzBmHdLHyDK8K3jHx5s9GeyKEYSQXzA4lkX5BRMIGsWBNan+lvq8tr53Q5fbXCWFhnzW9aPw3mmkK6khws7m28C3IunWybkv54WGfWhwvRWOPd+y3ahXKzpfHgjLPyDbc9tzCw+ZfnNB4RbRi2J7XSUM+H84DV7tWq07Iw8sEfawzBPegMZKjtLLvSvdENr1CDdCoVdxisHq9HrlAoPZ4M1pPxiDEej8QjSo/L61cwciCXQ3HE7Fe6tNp4ypVONxVia2smub0B7VxW3MmIp/XRqaaUlbfSXM6s+AhP8jYH3NN42uXQ6XI9kTVCku0aLW68uCeWsgKNeaMSLEA67O51do8mdpa+8dQDczsI8/VtHn93aCF99xx7nyRc5eqkGZFsxHkBa4CC/cwGI1hpBJfToL+vr7vGFutsiS2VEl3dxq7uvd3I3hrqhjgmdlsXWNAFGHR0cbvn0ZF4fGQkkUoYUyn0VSfXmMymNQi4ybRs8eIEV05f7h31Qq8rMRb3BgqLJ2bXS7O7+1z9/WyxlMoWRmZLS13xhMJspRAma9YsWwlMBpfKqjSIiVn3KjbqmuTl0piwK0/cVXx6cTaTnnQuFJQEElL9dJWBSNbxaesChT56T1pFt4TlgnBqSPvOema5oJnxqh+s7dzFwtp1OAVpq8WkURW3X5zvO/m81hief+W5C6a/0UxA2vWxHpx/lPpYhU8/2txMYPpD44kZTPDsWpJxBD4x34zzh+59+FX4yaLJsPaOnzR+AT/ezDha+L1ZOOHovlcG+Hyjxs3NlCV8NuxIVuKYxAj1c3bXyhBoHQ9ui0fIFtd6e/ktftgL5N670C4PuADlyrqgayyXzSbyhUixEC1Eo4lYwhhDhhBYkkAHZygBIwkc3eyOJrKuXK4QiaKT0dstjcbIMRgBIyO1gY88Bp2HQPiabXdHKtBkfvK0x4Izd/7NzVaCU/Z3xqaKpKuFunDXaGndRhyUvEbtDnfddN3C6eebST5XX9tHcnx2NfOCft/YN2MDX9jAhR8fS+qdxesb/2y8AT/WTPBZ9MIgye9pLGlmBHHv0SXI5/oByRcZot5lPz1oByvNG81QKr4CV9fSKjcrb8XFWj0WKTwfP/yhw1ZgNVqKFkjhm+KenheptyjopVjkW4xwW+e/LQAuCYB6YEEABgJuV62/WPAUPJ5ENGGMJq5MgPMSwIi2MRSM9vd2cRtZ7JJGQx6/K6ip1au0xeSyaqBDaZLOcNA6I04z69ULYhWCpJ4TxEfGbfkmSc/pqalm1frTbaIDnL5NwJnzfBZeJdzBnWPj8sd/jCNQS+QNDQlA/eUjk3ye/WJj7ox9BAYFCUQNark4FD165nyfhWj/cL5PmbqfXb29CG4sgIuC4AI9eEYLvqwFd2rBbi0gJeElkmw+lPPZFrqBm9GFtblQLhQitxGxy2NgQwysjIFhXCY+H+mKpV2ZTE4u6pJqXWFdKOCMKAImjp1Iy+/a1FSbhTqrc1mn8rx9UGj14hO+txBm8hROb3IKmeaUPJ7xs+3p/nCns+b440PNBJ69X18lzN85973Zz9w4wzNbC/fyKTwnXwWfW91N6DiN9Ps/EB3nUY+z61aGN4YhsvKW10C9Nqu3wkQjTMDhjRgMGhWjwHWAPXwQSATAWwxgJrLoDHOdXOl8XlGZVatXRlSauKQ6MncuoEaklSqy0fK5eDoddcexhcaJJpyWgu/aT9QOHkL/bnZRJ51KSOoJd93eTELJI/ueM73wSK61y4zsEtPpjzUvm06fsyJIVoH/aOeaXG0bly9Ksm1CXzcSXnXp6XJWrgjYW8kq9D3tvJMb/BvPifoah2dswM1DMxNXrhvM1bmklaY/rEK21gh1Kzv/wtpVNbgshd1gzvu91XWP64e4u3FSQUmljE5vSCS1Sa02MauOfN/6rHpPrlzXilTVWcOgXupFvm9GGzNh39cW8Sqo2hGBu3uoUCugLzPdXQ3v8HKZ7pzf1Gp10eHkIlqf2ceFvtO5uEQNiFR2J+/gnl+7VaU4jX97brXn7safOf+WZrB/a8q+1/XQnV9Bvm3W48+GDKzMNrr9w5Mv5oOn+D6HNjWOEe/W5ifebfkb9BOvf+xyvh8Zkhk3obPeQ61iiysdGx2wSKWT8Z5YUOLuSUplLqfJyphM3mQ2uSVJJ4NRVyxWjkud9qTE4FbYVdzhxcWOcMEY7EtMFjI4ioDIxJysvH7oBKLwS+3Ky2eiEH8A8aPikJ4ONvMayFmkb7qoOrbpm+CimJAuV48bG5tpjc7uquusYHw9DaArIZbPKpbdcVq268GVczY/eNsMWsxeGN/ztZ8vnhQFVzTeayz94Np4sqYyWYpDgRzi+wfQWdMhWiyg/sGWZQPWgeUDFwzsGRBbU2BDBKyMgCvMIKJYpoCjI4Nz5yjH6wOD6fF6ZjAtzyrmKOXZ8aw8i925xfVxY70+Xk+XNXK3vF9Oy6mxOek5yjmJwbRxMF0fBNlBMKgMOn1RvcFgjEUp5fjE0OCIa3R0ztiEXCKhJ6T1/v6ebAk3bYklcIF/zQHQ/Uzak1CGrby8ONFy5HCl+UqmUMNfmIN5EmDDD+MO4UpIXNCMOTrJN27Roc9MWg/pKly6jhb9Qebsq/n2K93Wg339v3DXSDaKsLsjPx5GuFc4Zi6rWaSrJq3LjPFwcd6ygtvj0Dv7gss6ZUlu/Tnb+32p5dn1Pcn81oGCw5839ww55q7p8hcdESmYXB05J3/R6kvobLbP4o5d3nhpIKI2LjE1vjNDnHzt4h31T27p2uo0XVQYYKzjrvPBuuGULNz7maduq16DzrsYnXecfxWh7mW7ZV6rF77pBY96v++FG7w3euF+AK4AYCkAUgCcLpPEysikJol0FrgDwC94wRwvAF6PF28ycgSNON4sjUW4HmAemdPucUml4CmDCzNGOOzlMqryGbxfJKeqlahZYF7OZ1qddKzM0SO6ytH2uyfidsuBj+udfHqOKYFWbtTJ56jpBZF0KHFlpzvsPPldGD9M/s8i+uMnJwzmwcbkDK9urQv+B/o9qHFx9yjigb2IB3qpMerz7OKIH/zKA173AJsTdNvBWJ/GV6DKGbkkkUxmJBJ/MJjQ+IxeRqvxLfcBH6sBmrmDPVafX1Kret1SuRKNC0aUsxmjJJPr0SiVORFnxh3iqqMxfDiihh+Q4fjvEWRs83dP1lYzRt7inhLEfSfFxlY1rtPHeGuCwgvcv0rFUrO6sSDsW+4S7R0dPGu/p7T2ym1e62UX9g+dlQ5NnrXrsvVbnMETr9N2U0hbCax1L6iCwa5w7mRjbPLSed2p9EBp1T+Wl3OfH97w9LoLQhct+N6i7MKBc+55+snzzt57leakWaVwe9Xz9Y0D5w6cNyCSSkVdC6v0lz7VeOfFG9cXxy785v9P7/8ZvYc2/i/oHWsMiR/h31Tezy4oDYBSHciKYDQGZDFrDEa0YKw/UsHmhMZtWm3dbIX91nn4qSoTjZW7KxqGSUQqxkhlpAIqkbmzenKV3pJGpOoF7GC5JMWPI1l5zJlSMoZIUMtdtR7CxD5RO3qoQGxkRPRmQbrOJyWkP3inFOg0Mmgg4URsO+OPF76t4FmJ4S84SHkV4e2G+BHezPjidY23B4EoaVdAGRuIFrVaq3vx8Mj35nXxVxw/xxcclt6P3/H1Zz/8kL/eWHGfwNJoDH7oPa7L60UBUSZs8vriRbf9tU1AtJ+74gCB9/fPHTu489bW9cYE2IBon0JnnUJnvUTVqEWsh8rKQ5JoNBgKdfVY6r0uT49Wrg4Fe10uf7dJ6kcK79mCWhmNS0RNOp6okSpUr5LKJEjJMa9zKZPot8eQJyc4ovy9Jh9G6XjZfbqzyb3fFlHkXA7Prl98feOn55/zuYceelTwovuc5olsPNB8t83z/38NBKpA/uRDX1i17pMdD7m/ej7bPop/ab7YxnaXDumhF8l7wkvZGjUuH5DMnj1gsBQK8aCnPrA4XrH09egMpUo150+lauGqQypXD+Tq9Tqk6kzdW6fr9dqEWjl7uE2dKeLc8ul22D7gWiswr+dfmyKXA7ozUEoYw+czKpoeQjNyz/VfEHRkOIWM9IuEeJVAcsP63Ss3gYnRQs+163ZvWnZFT2KJVHb2/K40mzBW3NpEQq3K6S8bqG67+7OuBU2a8pz9baetWqhd+7uiLl8euorNB7KrEtV1V6+YuzTBamXhKJSdtXD7rs86Gr8VUBb7bJ9A9LQQn20D2yUqSvoqVKpHMsHiBwX12WGXRaUNBCJhlSIcicRE+Ux1sLtajdWqc6RaXcCnjdkVSgrZsYSSmH4FpLBJZwYSGEJsmT82xbyOC1agQ/faCb5JhbTdTFE6gx4mnsRlw4zmDSTy0+7egKuAcFSnLavnbPj2dZfd/c2lbJMshKYrPPOvXTvQe6W2og2aDQampv360uH+8mRKoTAXrlh/+fnDS+EvJ2d3WeOP3rZywZ431g+2SBPBZB25ACS0n1y58NyPA4VPr1Hpf7d1yzqvN7w8HY7nEV9CxJcyni+vYXu7uoFUDSRKQGUl2qgnmonS0WiXxdYTClrkETmU1/3A68/6ob/uwgloPRWdvMvtClksvQ7EtKzKK+2tFrQzOPcEyZzK40jNiZcm88xrOKyWR1TOY3voGBeIEbeI1jIrhc1N9AWvzigtnMLB7XRQGSHYlyyR1Xff/zjPvPeSagwgwvR9o8XBXXsnLsVM/A+OPjDRW7trzbkt5n3oLgcAjb8OD568UaBM4GPmJVfdhriY0yPwh0iPKCmW2s72BUkzA1W1YNJnstmCXh+ORhNcAVTqiETidjvcJOdAfoQOS02WbCYTTfQ7LMpCSc/wNMK91DndfAzXGCLXMvi7oCl1Uy/rmpnEgrpiBqF+FgQe+ZIVp9fLcPXSvr4lS/r6l2whhOs5f3PvQt3NzbSzKT4h7bwm3URv9i1Fn1i65O9/xIQbPf87W4eqwR5wbHYA56KdrDRz1B4VkI3EVJBvRZ+FzhhLLWCTYRGQ0GYa5nu8SBQOdFd8Vr1U4XbHw75Kd1efVKFyO7WBZNUkFeNspVdPHuKeiOBCa1NTPDO+nMcp883a06KPZMHmT00LpFWLnOe8s1auaBy55dZKpoPvFkXWp/q7QoOLx1aVS6nckv+4wb121TWf+NZsH7z2kS/e/dzEPQIhFOEEGHDe0J3qijpNqVlLb77+huW9gzc4LusauX2IAo3v8bGMIWoLW7uqD2zsA9jO0Or1idqAsVYbGKhF/RZ7Ot2dK9W0ItXAbFAr9Fj0JirEhLyhidCa0JaQJGR3ppP4zBzNvzZ5LE86mePnYCRwwdGm1TU7j+MW7fLc7WCFFkAckmiRLFLsJFkN/KtQxYXVrrEldzf+vDKm6SBayjbZjlHceUqM4uq//bLxvXsax7yZdbM6aTfn3NsXtkMUcAKHKAA1hGj2Ojo3c6lX2C2P6r+uh9RwTS6p9vbWJJJ8sZhgcrgOcTbH5HIUk2UgMy8YCYUSLrvR5bLjV4o3usDlLjDsAq5P2//T/ic7vca+yw7t2aTenM9JXH5XIBCSRpIFs1zZW60Wy2OM0m5W1uot4VU4nG+yJtNKDMIlwAAJJs/ofokzWBiusrPYeirros3osKS5XLh/VWfmzBwsep1QvXvygu5Q1Ja7vnLGgjMHrRa1JlxpMzORfePrnlrr9JQLSx85WPuIejMnL1qktqm8S6yNZ9YOtTkbTC9F+yNB/nQ3tZdd8fU8eCQP1sPLILwrD27OA5gH2VyuK91DgS0SIOnpKntsGl0oFNNGQbSbKoNyFuZyybxGEY3FkgrKyTi9zgnnGucWp8SpM4QCWkCV8+QlwUvYaSFHnqMljt/jlliThZcn0eYQkYA09OTL+ROc2sZVfrmG10CQrHBGIVGDboDUSzFQBj6SBSeSKBurJrtLN3/qz+evGI90ioaxWOCBhcD5fxVgS+PPGzcnQuP0x0ONb8tmD657fsslhWT/ZwVkinCEPmEb3QCWHAgil20dUP+/s8fjpvGP6vEY9fA9Htf8pI/r8SgVdMO8vIB7PKZqXI9HQT+KADXxtNmioCSkfLuW0Yo8oozoHtGTIrFIRd7ymC0HzWCBea35OjPNmoHZyNhYG7Tx7aFfxne16ARN4n4QR6deyjfrPjdr0TUTTtttxfpBIQ/PMVtJf4rLBz2C/hRdpScX76HfCzs9XIOKfQvnNBtUpM5bffZmLo6SAL+BlyHcY1SOWsGqXO6gKR6XKilpmjSw0/gdwXQ2KdJlDYasmnTQUmbdLr9DiHih8HKedApDtvurpGBaoXAyz9dkISG7llhvrkPK+zvkPXSkiytljRdDevehJcLLLLaALeozR/Op7WBw5Ip5teXnFYpBq8QQ9KsvemLJnhsX99dMy86l3wu6vEGbx8ZoHLFN+30rFyT8o9UBg8pdCXsi535jU2NVxb+mVYP4fqTXnFScOszWz43dEINDsaUxuDFwUwCOBlYE4LNqsE0NHpGC7dLPSuEjEmDMmeomSJkYk9dEm0wGs8sBbFary0lRNO7qoXORlteFkNnhNBnAi0bwuBHcYwSfMoLNxp1GOGkE/cZ5Rqg1eowZI200aimn02oDHp0W91CJMHIWWarN6sUF8nyFf1xK/nBVbvgGIVyOZwWH5/gKNu3KxoCz8LnjgilpKUakkTIuwW/h26W3jv/9V16QzCxdfc5Tax/sS8TNu3TXa+K6ZOrau7o8lliyuzLWVxFX2M88sG7F6oGxR8/Zf5Hj7InZgRF3XRvIzW58YpYxuP2u1bMfv+//s/3nwPQe4IffRGcpR93BhuMLE4BNgHwCJBIpjVarklIa3OlLFYtGUhEdo1bpVXo9aUcQSRkjkVQq4rW5Iio1lGeB3hJx+JkoG4WIvX6wP8akEmrSGeZgAXf3OobbZRK1cuqND3lczAVl2mmO5FzgvoSdaY0tR+V02YuYLt/sKxt1/nB/aJlp8VDY072gf+G6kW49UOrUPq3SvWORMRUzX7V/k9gxWFAHxdrkyJ1Djd9/ds4N5Xi9L6fTS6QqV8R5OXhrCDiiv8Q0+grwg+fQ2QhT97JWXFcP0rQ4TLldSCl4rCJAicVcK9GSx2r0eNDv8EsCg0JrBS6RdYt6lxrm1AvUa9U0pWbUXjWtni8DMpO93XV6vycYCnGd0LjeooWDR6YmD5GX2UcPgszrTbK0iCZ809FK/8fFb/ks85ndgEj+v6HZWRQ8d/Uy4zJvbOjmdQlnkZEyNqMqYFluWrpAnQVa6fdFyxpdQ+cPba87g0m9TipSuA3XLR0C+ZzGDyw+LIPc6Nx8nvQuylLXs87RyIrIhsiNEVF3BOx1fdkFkQl4gH6Fhhq5jajQWDagN/j8FNdwj9H7jXq/Xx8zWCi/P+TzkOrWjFiV0APGwlqgpdX7HJ0VJE4KXGDgSL7VWALJDitzkqsDSrinGbaPNG9GzthFmm+J8/kvOOaftycVy4O03W2y5hf2FbDmvKAcZyfm4E7Sye7ZGb/dGXd3i+afPLpqzlqjLWZPl/qPPIsbSZ+zcWHfvJWjG5Y8cumCXk+mbyuJM20HQfhj0TiVoL7LKo/L/yaHP5UDbyCAV+1nDEaGMTjsdsMyXIfMbAgbhgwiAyMRi6E8nuAb0qYTMmMiIUtIq7I5srNwd454WK6mEgmX43E7+KIdXGP/pB1usgMEx+wlhcG1gfDp2nS8yvcUar4t5J6RHORsaWQ351t1QJpPSITGNSmNSYLMZUE3jvIMw0Ta7rkBf/y8qlf0SvD2xb6z541pxhUaY0CstqxcPaEdkzLm8Lx5JdHQye1xY0hkDYDG1aHzF/szgPKpNF1Svfozg5biNGXV6IJjX/wa0XNboB28QXz+BHWQ9eAe8Sq1OhbHZbbf8AGf1+V0+B1aTSLOxBkGk67H4Tc6HH5KIvH/xg/e8AO/w+N2OxJeJO+0Go8mo6EPmsB9JrDFdJsJakwak8GPm6XJ6TjpM4A2R/g2GUssvvB4s6s0os9BzJGFFrWmOgRZkysnZz5KE8YO6Nb7tGaJvfbjNNy/CbxRCIdzuPljTjMWUursVRMuTx4f1gy5VAlgkh0KjooN4Xw+HCoUGsHUxyNyvkz5ral1XJ3yf6KzeB2i3/2kd9c2Fje9ZMwyqZSv2J1TM0Y18wbzDvNXhmbUsk9L75N+S/qfUtEa6RbpLimdk9alC6Q0flmgZhSsAuIGyPsZo8nUIab4c4WrgvJ1ycnT1KYwOn3p9ftnVlxH4uZ0ldYxPxVgAvxONERZqAtYtcVsNiAJgpQusvRJ3XHMUQaZAbxjAG8aQNgADGoVYzCLuMadCkYtVQir5eP35bWj+YOt9KWtAqSF78Ul0o4HkyQfFuERNTKq9Yq6qPG6KGFk1OvlLH4BbtYlGg8FNOQNOJMCZ3l0bpEG4d6FcD+BcPdQX2K9+BxKZbLmw9FTXo2Szjzcy1GZAxx3gDccoOO5KPdSlEhKBX4syjAs8r4F65pqPp3veDO69aMejArfi3Y8F22/kO8SvBxDq8EUiM7RjGXaVMiOqEciLUrclHqwRYoHUzd5GUwLenov0qE/JbwcRNx8KWsyR0M4WsDodHqtJqhyOF0alQoTweAKGV2uEOJh9NUYD6H/jVuFPoubb+NeAOT48VxZw8xI6mS0GZFp5VS33jqTOMCMpgDkORanHaqgrRixZCvkwU+LpPNquBDeZbEtkU0u37colxhgr9IQ9dg40r2FhsURsR4PChULv2hEl1YCj42zfg/4YUmBleTJy5cW0RlYhdZ9Eq3bS81nlfgMaOVyLy/odQ4rklbW3WijrWoTFFsBbjLucHs8XJoyXt+x/NFDhLkE2cncZsmbl1NcXev23VSZb8QOTjb+EQW0TSeGtDpntnjkGo/FH09enX5SXZN8X3zhh7v3qN0KWhZ0qw1ut0Wl3Vn/Alyc1IVElgDmvX6E+/sI9xh1DWskXSopi9bowPnWyMBpdpPyBY2+YNCndLhtar3b6VaskW+R75LTdfkC5BHIodiHew8/jZtStpfFv3Xn0325/OsWJ7ZfHnXKka6yRWDZkN/xt6OtJb//sl6nUDiD1p7qrcvz0azbOp701AaWau7nlnxysk9jkFkqylem5kW7o6agSnfP5qFRSxbGkrogza27DybgAOJbO3URqwCU3Y741cTZvWa5xCiXS9QqlTwiB3IaSuQqvVZN2mWZfDg/gUGKyyqhGcACCHjrP4984cmCQPB0RLCw6JkiL3CF0oZ7FMivHA5UG12imFGLRE5VBLyEDSd14U8vgd+6kwidsz3qANRogEkXb3yrR2vejnBZCvz0C0j+j4EyGxwaAqUhMDQbdPWB13vB61Vwfmp3Cpa7unLdlVRPJV1Jp4kNm8kZM7mnc9/N/SRH35n7Ug7ekANLc+fl4HAOyHIg94vMnzKQyjAZmAn6fYMD9UCgXie0CQeN4XDwgjBYEQaysDUMw0G+wXLBZjbabObP2t60wU/wbUoz5poZasxuMzQHbU4w2j/YE+zPdZXLlVQ6HKv3E7smnQmaDSKpMsAE2SAM8iVDjuF2b6TX7BSXUMw/rTlMrjuOkEeCuhndxnZbT5NS/pHNZoWJqmfocfrfaEBLv6BfUQqO3bRupIDsbbtRHLtGrVJIMkN9xtBnt8hVlsxIX+6urc32s+PBxUPttmUiRaS38ea+7svqLG+Py24BT6a0Ktpy5YbZV4M9XhXfg7bHwvegvTx+Tqt5GToLO0CQfkc0lxoGKVYeNYI3laCvViOunL7XqDcYe6q9+t7lvRf0wkrvaC+U9YJefSafxyM8Li+SyN54LObt9gIv5WJc0KVHygwOKRW8LJs7rDAODytGh1cMw2G5RuFWwI0KsEIBxhSgpgAJBXApgEYBFHpquHeoOtAbvyf2ZAxeG/tUDK6ObY5BBDyQSSaVRm1fL956Y21Amy+57FqIJlLoGS2rhdoOuxbvNjZuD5IwQssU4U7CQdJ0mEvsyecnZxi65NmjgAn5fnQvaWb2o9sK+Ljw/7of3TtfZ4ykp8id//2OdCf3dDnItoK//Q960k1vQr7aI0gODFB/ZFVclUhqYKDS1UU6mHG9oLtlD8tgqw30q2KwWvyiGIrFjDaT1qV1JIhWCISNgUB4TxicG94WhkvDYFYYlMLAHA6HoTQMwgG32R7IFLzhRDKZ1nplyq4C3kovdf8A2DUA1g4AdmBiAKK5e2HA6tUZxcKuXoUjSE4WmJar0sndrd7EHMe2bW6+L/jkZGd3aV51dPosWnAmbu7kWuEzAfjI8rXzNXNkeot38bg9HR+7ed0w5zLLIrtwnxjcung0umpsrnauQiMVm8wiNTxwx6AjCyiHQudZ8LnVD9cvbTGuag94vmo2ESad3pQ8f5GnME35FVqRzifVczZvs0d0F/Usq0qnUtFMVodMXr5XPXfT4nrVDu6xP2l/0U7b7cFcNpTlWu2kw1FjOPpm9HgUfjcKvhR9JgqHo1dEd0f3RkWyKIiGc6VQNJVOZ4MhlxeUSHv7UFgktWstTJhFIpvbiyM4WsMcnLkFhU5xyVFe8FSjfVGKKPgR1skZxCV8WLsnCqB9psVyTeYsjvy4VbSQ4iKRL9dgb2A6rZjaPaDAUR53jLa0aY1oG4Eh+AHS7W7qt2z0GSv4suUdCxRZQEgCHhaDG8VgRAzOFeFOTgY3IjO21mn6AH2Y1ditRrvdakdut0UsIcWwfFYLMtDvtR60QmC9DucsyZQ+FWBUQKWKyIAE15w4zJqRcNUbDBq13iAxWcxuq8juogG5M9DIlHqNSiwSdXT0yhxkWn4KLhJxEHEEMRs4C2mSozoJkXEZjYWmcptR+KodUsWvnZREMkkDnI0RjpQLBr4IzAf0oOXjpj9eIK6K9tNmRVR/iTct/vG+AUkZ2/SiiUYdHGrcpWOyGo2I6QM3BYCmsf93yNJAlj1F0YI+3HYqRK1j/QcU4BHcfPtuBeR7by8LgaHg0iDc4LgRt3/CKuMprdOCnbhn3Fan08u14vbOaMXN98ArFI6gv5PtJ7Nn6MctRX4Ksurbbbk37Vs5d/WmSz9zUcqE23LHS7Ti67TJ97y7YtU5wh76ifNe3Hz2nL3XfGxRxFbXh26ReuQLtq9fVNOY5vZR3NqQ3jxfvJxKUUWqSv2EZXaXwXYb2AZJAV6A/UwczqrkKxDgthwG7NQQjehJp3GuVVSpUkmcjlLVZDS4DGJRLhuPRSVRCWmjZDC40G/LLuDSqP3IeS1lHSQQYYqGXP4glauaJEp0ckSMiTVB08ye0eSUFLDJg0ukCTsoCTy9U3y9E60Aa6virpGv421p1X1BGotQt1W02ycNc3W5cdE7zK1cc0ELff7ODXdF1CZFQNr4scyj1sk06sgvP37R3pgSqTsp8EgsGrcptqpv1j1jt65hK2+tGazOoz/58LmLdDelFYg1odEIxFKlIbNH8fRXNi7T3h7BwhH9UqoZ/bQ0V+6/0N1QOrdv/Lvzmi2bJr1YPsaRfAyi8zZEHWeZAyLwcgZUyr3FgMtlNhoxWVXJuDGZjKfQ33gvEZoyhUqmGaIo+AIAWpABO8Gt4B4gBoD0pssVZeVKjlUg80SF/tNPA/AHAN4C4FUANuOCIfPAKkBrAX55QgMgoVi8SVYqySS9STqZzOnjerMt4jMKezgWkL7K4847SJ3VDk7lm1ch+PXIJPfS5DXyPqr5woThLkaE4lTfLNUGpNxTk46X4E0FxonYdipB4cxPTIIOs8gb7GYTY9r06lyhK6WPuhgxhOqs2ZLqTie3Z1xGnTox5kk7VLEhM1POzQ2XXBqLVrTsud5koTuQnm+q9W4s2PU91xndCpE05FJHIw7Lzv571/U4lkbdwYg+OTfuDo/GQmqpkeiz6XvRfv2I+JErWYWU2kmuFLiuYX5/yIj+hvwOo9Wv0kIPsgbkoSjwm11aPRNgAzDAKyRsG9QKyJHqfDGC6TTJ9UoT3hTQ8LSXBJyW+VFvt5EJhPvCSxft4C4HoFyv9mqV7tt856w8n9wMqMIibXL4s40vNfYvwvcCWqNEqnJGnZfD0nXjw5yeziH/+APRb5FsuI/1fTkFIuFwiNoJ0J9E0qI1YD8Z6ZAUpEXJJN8GPRAyBkIvh0B3CIQCkRBMpvBJcru8NrXOq9glB9hrXkvqbUsDbiXjZb3Q24yFtyrEEZ+5NnX08NSMp+RN/1lXICTiW0XMaJYuhTMtoJYXzZdxk4IPTOPnynXOisk2/uWmuaMMqq36JdrVC1WLe3IDHq6hukdvWKBe3TjC1ol9o3Trrs9KRyMFMCvlSYbmPIDjuJNIP/wQ8WuG6kYWqC9qALjyfDZeSCF/Oa1Aa2V0yZQ2RcNMWpTmKGXVpozalDwFUi/iImuFSD4XixYK0SjpKO61Gb12h9vjte1GDonLaUMWTTSTdMdyCJoUOnS5XNkbCofJRa+6ULaZTm0zT5qvc6HdTAGXZcrgu5bCQa6l+GlrMrVb000WOiqRzYyo8Tf7hHdPifU2k0/agTViAkkLXTWo5YpT4ovjH2rm+DUaU9G4eB3XJ3zUl9J6hzVDFt5HHLlToS3vHTy42yuTS8v02altWbl2XLN3lqd47rbgupzfVdqSWtSnJ57DP3XOA+LfpbbgRoXcXb8Hvo/soDj1PJtfypWnG3bQZgeQOsBfHeCAHjwbAgfcQCqLx0xGx1edAGnpCAVehQDiYPAUq4h47davIm/eRmLvUS+4x/akDdpspphstXOz81Yn3e+c54Rap8cJnfjiGBqlprgDK/oAo2E1UNNU9AePHjw2OYWE42Hy6usgzjYmrzaOke958nhUWF0J4LZFW7cCKV9fqZ17RqoqISunIKiDQayc99NaevA66b6N63b8Yfn4BunHhszazAeJwYg3G15UTPbFREOfYxR+q/WGKxbMeWrdKKuz9n7uFsva+Ysj3ecuWXmW8hZMt3ugm6YR3WLU3axF4QV/94ID3je9x710LBoN4KJj+Pwic9EXMPoCAZ/PZDY7beQOzMGojQz6azCgr4GozyOS0SBmspkZg4ncPjg9HZfGBV7FM4ePojOKzfCO4kjNoPVugdPDWX1bQUdZJE6HN4uc8mEzXq3TtHiWcdiTrl4zWqgxs6Q1CYhLcFB3tm7djuyw2CwPS0RDZvHQXy9OdLtDsxzdJ6w6t8hs1mkTJ3qC8x58X2dwSWkzkYefQ3yO70kT1CE2X6Jn0/ADCN6A70BIeTw/DIMnwi+E4c7wreF7wvSmMJgMg3lhkEJyGIbDVjPphzyolBqVSqmOYZR/V4I3lceVcIVygxKOKIFUaVFCpdTjC1Jxg+6HDHiBAY8z4B4GfIoBOxmwiQHoUxqzgdDS6uhsFCy8BCPXqoj9ua6ikzMzyppjuKrjzVw+7hqRy4vtuFnFv2rfyj+39sJPfsXOeOV6U864+Kyl7jnJy1cvyyiGXLF4ILWN/t1ddzxwR31hZrVDbRxR714RWfpGvuvOm26ojqfiVgOnV9YiOq5CdHRSfc9RAFnKlFVvwJYyrZKJaZosUOGkKIUwyIg7iOInJsdemmJO5l8/dAIHFMMGzAImYyuxt0CK+xFTYBXfM5RvI6oXGXMqFZxfegBQd8wxT5hGz5q7rjuBe4mO/cq6HiK8zgbfgRPo7PupG9io1dFNOjt+3wFuIWUMd9uB37vFBxb41vqgz2cHlM3msDswM7gom5GyUZRWqjDRdoO6Jkaml8ViY+ysHdoR/l/zObhrpaMvcSt5bfIlpNuOTCGGL3Dvtna3+tjwns3WrXJg5vIiwq3L7uZDW/6tVhlONB4b0+uCdlXcwxYz1XmjabdWFwZnX5O3OMz2vGioscl83tkuZVrtzY5WIoGhpAJ8QamOvYjWuxf44L1ovVHqn+zOs81g1AyqZhA3A4cZfN8MnjODh81go3mHGcrNMfOoeYVZNBgxA4nZbIaUmTF7zbT8x2rwoHq/+iU1facarFdfpr5eTS9Rg/fV4Ddq8BM1eEb9shruVQPSqqCqVXvUGTVt1F9n+LThPgNtMKiogMusVqkxGY0mM/rvBdxdyma3uxQylUFNJAcTkYlcHqVKaTcL+83jZAuuHwuiK748R0YozqjnvEYrSWzOcPRcxYfK8J9Vk/hv60dgbj08CjTfwJV9ABcXl3b4+PB659pYouB2WKbB3GtyFqfZlgNXNB64a0nQPhID0KGVYEPTaPOAW3sD2kigVFqiBzcjYh9srKv//Ra5W4ntSRW5+90L3oRXIdrbKC+g2Gt+rAcP6vfrX9LTd+rBev1l+uv1NPrw+3rwGz34iR68rAdP6cEdeiDRm/WweqMedOuBVu/RZ/S0/GwARgGoAhAHwAHA9wF4DoCHAdgIdgA4ClYAmABAAcBgBNn2wAzQWWeAF9A2i1UH9Do9pn2Me37ISL1SKHVDpVYttn9KAzQ6jVrrFIn0bh1QtmKUX7PqBcf5aAUbF1MMF5s+YqkcnXy9uQWvE+o36d3agMnJjl/IQYFLnZQkkFiPCPaBPKZBpL+q8UDxnDmx8tp5O5mgN7a5vQHhbH5o1np0ztftzEfHl1l7mIEm0e+IriDyRonO+VFEay91Aet+xQigHVgpW9bG2iZsIpvN7PaoNRqvx0wBEvbQm63Q5rF57GqNXs55ps+j82ZH7vIh/PZt8gjJaqpkSL7oyZfzzCEkeKcYkg5W4B5bASlwt4pe4dQu3kQPlEOkJmIZHpU0XupfQct2rPrYou6EyqqNpcobymmR+CkJcH2GHbCb00gxNd4Rb5z76MJaMVrUxj3+ZcNbP2v+Z6r3fuK7X4nk6GvI79AjSRqgNrHhuwJge2BPAF5h2WuBX9eA59RgPw2egWDUtcL1iIvuRo64nUv5NHzPDdxfQsYN17LZa3e7/SYt8AszPAUBCmQPkhDFpODqAM54sNdsTYxsPpoLUsDXPnb2uectzSazmf4dt6PvOweG6tb0j6KmodeGZq8Xff7jjW+ffW5fZfn5n7xx+RP93aLld3V/9o55jZO/Hp+g6MYJkRreTO5UtZSDmvN0VN2thuYDYBurZBhkNXvQ+VRT+GeLRKW2vW9Q0+/LcYfhe7RPal/UirVqKnN08vAJ5vAJkDn6+gnmKLLBXjtBHo+370pBAPikgp/hzfPK5Xnzyt3jjV+sbDwJitPj3M9zRb/B38vzxhvvgVU/5f+N8Pw7wnNvC8+xpyPqMofn1xgNQc8j8SB0cdxMrTG8b+tAUf4+jdA8jJEjaHI4Mq/PRDMCAoYONPei6cfHEZqvNZ5cecUtHNLleaLbecTua9wPVt3A/TCP1AL8RWPB9MHpL1Me6n72ooIYIO/E7Ug7oNYBph3gVccxxx8ctENCu91WXY5BwoBhvAzNMP1yoJV75BnktlklblPaBLUmMG0Cr5qOmf5gok0qlcTsBiarwy2idAZNnO6hIS2Rq0QacBuWKRoqUzgyOaWzVLbiWr7oG2nBsXXrJZcwr01hQ4SL9yEWwr/LYyvvElrKvS5ovTGING9FzeQrq/jKhRdeWAwVZPXieatWrWpsC4Iua0QuCtkMabnRFA4POTJikddtikt0nJ/+FdEg7BaPoF2ysQqtTC7XskApAhTSwwwuwDx1CNkUxNhBp7qAzm9XFcDuSyo/qlzcnZuz1fmPkUtED50zf/bWm24i8F4Q/QAGxT+gxJSX1b4pPi6GlJjeBUSUGAM9ehR7r/YpUt4BiH0lXxkGG39qPAJ63hWvvmPXLgLjaQTD0YTxhugdEYS0GMFATvUpMHyhssUHHY1HGn9i3wU9oh/ccdEuDOMIgjHQwgMeR/YoQIjgr5DKTGEY9qkCB0MaQYjAAfbdxstgmbh8EUEDwfiM6Afgny08wDsA0lBE7QLoK5gJwyeNhHzgn42X32WBFkGZs+uiOzCMxQiPOxEMKTXCRn8rBT+VgHfE4Cdi8D0IjgMgEksoIIW7aIlI/LYU/YsCEhoheHTqMK4nQJx9+1Hu0qv1XlUakaJVl+Gd7NsfNF5j3/09wnnHjjtaeBfQnNvInANsCM35Pckbknck9Ds0eJ0GlBRIRPQuRAWpGIrotyVI/ZEJJ/GM3IRT+aPNChxolyJoaWi2bY2f/B4tLvnB22SnLrpjxw7EP7c3hqie6SOUi7qeXfyO9a9WKFWC7ynBJ5R3Kp9R0lcpgMlo1D6iBdsRt6utKgtFSRjcUcVsecUCnrOARy3gSsuNlrsstEWlNppMFqfVqfYit30Cd8GWOTGhj00e1JOGVgi7qTxnvPM9TJvpawTZrZOWtj2INUrb0SbiuMdpMJn0jEznLmU/3as0q1ySp4P9dXs1131hT8TutkRmf+GvKY1LLtZF3708uBDnItEnQa/4K5SE8rMaiQiKxQBRDQK0bZhozFHylhihdfQgYpRQKWSSWkBv469Afu+99Mkdz+9IPvoVZNs07IhOb0+/j+CoqV7WoZQrEPkxFARNqlQp1FK5TCoRAbGUyryGgDEYdgUfsdenjnKToLnQHBY6QBcsZTUolSMl8dvcDI0tjb/eey+Qr+Im/r87Ul95NLmDmp6evqUxJjokvlAfRqeY0klhEi5HZ0T9LDpkoZDDwYJEqYTGUdHGGP0T+h40Tj1z3NhYJtMcN32IosQxyW/0YcWv8TjlNeACcBdlZhU0VSz6/SwNys/BV5CrnECfQHAN078SSfD8ipP8+MUIrhUZTVlWzRSpbNbjYWEEUrUSSCRKFJmjMS6Oiee25jgA30Gf0TxH0dNP7O/piUZZHnZjHNcvbsE+AJ3cODi9e382a7Fw4xC840J44GdIBFOU8hmayudTKTyIwvMieMeF8MDPqD+ScZCKxdTq9rhPNPaIX5KK0LjfUBQTUe4Em8n8WVhAtPCwOkhVq5i2CL7RyELQ2yZJE0ZXYw99nOyLBsEIK3fWCATqMfS/CYSBATwlVamIxQjC4HPw/7QhoDU9g/bhC3gf0Ini6crtA+LljMmEPpLs2Afc53iSzKdF4yXKa96kKNc+yB6YPvg1ubl4YPobz7JsPM7CvvZWkHnQXnwB046fp7UXcPo/9mcyTRpTsca4AD4edxFPO5ZlmBbtELzjQnhoL97mx0WjInObxqLGcSE8tBdHWvDsdgG8k38WwoMp+Ct+XC5nFsCLnfyzEB4a5+THzZpVKgnxG+uAV2zBSyQE8KZ/gvhKCK/YgjcwIIR3AO3TFqkPnZV38DjVJihD/8O5D7nw0w+x8nKZopA/DwVMQ3iASk3/ip6W3IfgM+R8XHXJCzqp4kPqEdBFRVgzTaXTMbRbVDIJIUtrsyBLdpwcksxkqXVOZs6/+X8zPzqfrflTqX9vfkTPLYT33umgJ6C6unS6Np1uQPLnBiJ/GG4cOMTTM51BM7Tp2bisA165Ba9a9Qngvdm4rANeuQWvUNBqhfD2IPogXgbd5NxeDQ5wfASQ3JPLWQAWdfAR09iD35ei8RVuPPUjBIjwXd9goYD4brjNqmg8+iN+hcjL4zyf7mrCx5RG8PNC+FxtasLXOn58sjm+tzcZRuNrHfh8avoX4n9IdqLxUjL+KjirOb6Qj0TQ+IJwPK6zLPKLMHw9kQNXrac46b1kCRI0NFjaxp7Q5wWkr39N8P8tj8/vmvD7u3NSBL/agY9t+i8iCcHfwI93NsfXamS9vR34vNAYl/ya7CcH/wC9kN/P/n6Xq82/NiRfiB7h4R6Au/hxtVoi0d5PDt8jLXg5mEXz21gVBFR3dzaLD3tVeNh5nM/Bn+Fh5wjNyWcWViocg/R2fgbhvacD753UC61zHQi08fkPdF7aeEuUO/dwo8plHmsCa0wIC5aQ0uVG9fV10mBMSANYgtkmrQYS3vacn0dn/xtEhsn4s38bPy6dlkrb49Y0LoOrCTwjP24xzyPFmFvdIcPob2AZwsFT/oz6DZYhrAbZQVQgIJEgAtG0QN8IZMgQliHK7USG5L7KyRA5kiFdrJxGRMjnWSyJDrPGfB4Rmt7cDVZ3A2036EY0D7TkySSRKKX2mRT/HfMsJef0Lvh660z2u92n8Ihq+r9Eg2S8mR8vaY7v6iJnsmvmmRT/ndBPzp+1v7XOmkAWUSp0Jh2EfmaBzkO6EUz/eH9vb9NOQfCOC+EhnfdgC55JLoR3XAivZX9gURGLCc44mvdWcl5+z8/blIGhkFjfHvdyYxzXUEbwLNw4sr8Ev4f2RyJ6PdtebxXLEAwP2TMEHpYl4AnOnuEBYx0t06ENS5xiz+C56L1EDlk4GHguDINSIBh+MierJZNCKpU0UwhMSgiGo5NwXYhOF/DrcruRcGqty904LliXBPzsA26Uz62nBTwlhCXQOz4fssmasBr/2RgT0gjpHSs/Lhik6facz1OU9AfE5nuXt/Uub56hZJJCh0K4GrSXxun3xT8gcK38mXuC0xOAWrwIcwxYLNQTHHzJt1rwr4Ej4DJejqcI/Oxp4I+34F8DLmnCX7mYwF/WCb8xLv0Boce7vJydw6+zkHK39SFlRGfhB0RvWvlxI/y4lYurPYIzOP0nyTVEL5zg5/9Vkx6pCCVD88c78LUjGSsl+Nq48URe8jxLeLDagS/WC9cQfE904jGQSnFGJ4evHfGClOBr67A7sbQXyE58toTw0Nk6wI8Lhw2GTrtTAK9ldwokNtWU2QJ4sEiruHE7YzEBftN/5npGNeGhc9jDw+upxgWy/eLpt8UvEjvtD8RO20L8L6SDkC7Ih2UyFtIwNkNv5ZFNnyI2mp3w3A5q3zQnYf+IJGyKddDIfUj5McP5sXDtYeVMUdsDeoSmWqJlq52Cw1aCA5LzyOGlhnoIEiK67xQ5j/EYlFx5Ch45oEZ45FiXiEZWezLZRATBIJj0gb5OTDhUTovLJgE9ohGOHtFT6cHbrPbT28zRqA9TIxjA1MDlESAInmqznjL35n9vbsFetO3lP7bmjvw7c09/B+m2MJEz7/Fy4/NNvw5Z3LFOqYnG455kOiJnHNx46rWmPVouI+cWgu4OviLwCd++x/Pt1U34hQKBn50Jn+bkjIPzG9fz0Pu7IYZenWEvvojguwj8P82Ej28H0Cc6dC0VwP3TCXwnBz9KUVasLV59NpEgciHagf+LSD65CN/9iZcL3qY/+ub+SoUT2bw+6iZ85xToPsx3iZBVwJ8EHtF9f+L0FoZHdN9tnN5CcFktAUxTtX6tBdnItRl6C8/1NLGpnQLdh2zrKMVpTzIl8kizDnR2QG6mL/8isg8Ea2rZB3hLVKCNq7FxXLAmpPfe5bV+gF8RGvPj6V+IHiP2t2Km/d3fj4MdnfY66RX+D0J/F0f/plTu6yOje2bs74+RvH2MnDfFDDu8u1ugV5FmHcf1nXm4mP5vt+So0D4m+BLbksBTXUJsVc5eHxzEKEA4OMP2RjjTCyVPc7ARr2WpF4hGuRfZCzHWCql6vVhk0UxdmAH6WbWl2A9wXIrjtqbEO+38l4Kr/635bxfM/7EKN//65vz9/T1IVSLjEsuKOp6/TmzM082P6dncL3R2yH616IojQbVZszBhT7N9HbRu7iHC5xqe4n9pxpIGBzHJT7OlnLx7APHszYRn/2umjxoImEzoI94Ono2gM/MzgrOb1+XR5viIz4V5Ntgx/gHEYzeT8/1f/Jl5mD8LLpdS2WmvXiv6jxbcNs/6fAK/hVqM+EUAD/FLsgnPzgh8+15kJ7bhIX4xcqO8HpOU5xeq0hgTwkL6eVfTRv7ifq+XQw9R+OfIThTghuxEf8tOFOJ2sHGRZDuB92cyLkHsTvWzEB8HhaIVbx1qXCQKEv7w8OOyzXFDQ5znUOLgXdYBrx3v6Mly4Lh5o43LOuCV+XgU9jE4cNy4LyC7RQivZRfHm+hxtDuJ9IoQXhHOatLl1f09PZxphfGb/oVkO9GVf+60W9BC2KKN+M7sDF05hHTlGNGVnk67hdgLyG6B1PhctoRObLGkUrNwnFgL42AcAPZ0dstMHC6Dd7T907FRggRNj51it2A8KsRu4fC4irqbt1tozm5B+n54GEfzsChRszSSJRiTfiAUJ512y58RLl2SXyNc/kLO8A7whyZvxGIqFeKNWAdvVJAseZDsxzSRvzu28fI3FCKebLZT/lI7kF3cRcb/heclWdOO9WJ12dznItJJN+H9I3AxL32bH5eKgLZOoT6c/oVMJE0jGijxOMWHcBv4DmVllTh+JA2zjDCAxOOAcBbPIzrAy30GjFMU95l0Kk7hz6RbaPOf4ebJNedB/tOr4OX/3jzofCz99+aR/Lw1Tw5+E3yWcrBqdBQqNTIRhF2CmXg6cHMNtubKkbm4zxV7yGQQ5gSzCelHZKGS99uub+53paB3zIwt8POMt+a5hsguMr6YjsfR+FxH/PDDxrhMRGIHyhn+WKWQEdxdVJCMnUf41cufi2/w44ppi6nN19dTlMRBZP37/PxPNPEd6JWYZ8ZOph9APKLD+KLpOVl/SxPfsVkAScfOeCcP/0gLfg683Yq/DYzgCSCszdCn3ByDrTly1L1UM0b9XVY+MYGlMISCibi9xnGgb5C1fMCv5cFWbDWj1M+MrU6zuA4/ob1PaMviyCqeAa+8w9Z5BcHfROJGKgL/yjZ8q5HRoU9YO+D/fnohzZ1XP4F/ZS8PP52IYK2Yngkf7dkmsrcqfs8O83vmMMkEcbrLES+n6I/zcDEvi/hxuYRHEPd7BelFATyBXjTphfBuaVwvgIf04vrPUzpWjuzUhBeBi1OZUoc/LIg5Cvzh7m7k0bXGIZuAXiX5fkt355BNsJvf90KBi6EGZ+gBjhdub53Za4m+5z5TTHOfyQk3vbWHt7f28NqVzU8M9AITf7oEx4ToRoTbT8hn1GS9r27jfZhq1ec71YcRxOBv489VK6aeToccHI82VyLoJzlM7WNX9eUqs4dls6lQ2BdFlrkvGgRQNjsIQsGgz86Yzb6I3xf1RaOJ2TLj7CFaNls2KgNlGZDNFmdFwC8COvxUAlDUbPQ3NJutdkWTWlfVoMYQ6APggqd8MrGEqhUKJ/KZKVz1tTBFWmZPkQIlBb4bz+QkLpAobC38ko4USSQZw7gjAa49nssaasDAPQ9rtktqFzvDt+gaoAVlLaAh6SCZhqViP2wV+my9sfC4bhu92TfH7w9ffNWVe9cs60lEi4xOq6rW8vP9pVtcu4cXjc87vCdeixp13qQjlcV1pjzGLpu+cCHIrz0beLYZDMP/Z+XysWqxLx+wOV1ypWakum/3qyvWLG0cbzz76Ttu0bmjZlPQyaQDXq1OJBUbsgPp74L7O+i/h+1Deg7so8Dt1P0UpKiBOjvMutxuj1HBME6Pz5foZ439/SyUsGZ2iKVZtr8rnu/vr1QzvpCWxX06BzzD6Nsz0Km2VKXIfDpx5Fj+ZP4YR2eQOTbFdVxuPkXJN2mqaz1jxWQtF/rBGQhKSlp9ND0D5X66/LT3y+kNpU5y+rptX/Y8fu8ZqfnNm33eTMijo/dtW7gt3EnOyLmztp289cy0hL/ZBhSWCG5UBaYPTL8tfkV8ETrke9mlZSkISYFKOQyWAdhtBsBMmYxpJdAqPUqoNCqNDj0SleN6vT9hdzg8+H1PqBwCIZfTT0WN+GGlxm4thaK03+VyyJRylUpTkstJ2wZcSjvPNQnLVApTXIM4/qGFTg8qVvwqQKfnKvHouJKTOpLtAcTtV1HN2mmhMggHvErg40+0Abcz8opfaby2Y3jsO1/72yOXJOZMfPnKzY3jOnDj7Fsbv7/xRMOnWB7IO5S2L48+8ezfwJWi7IfWeQuv/vvdn1yRLN33mcdfk/SAZZ9v+D78boix9FiWwWFq+s7PE7kSQnLlBJKNEriPl6vjwlwLXgfHWSOk0kw6m2bTW9K70hL8A0wfmD7IyvWWIpWOKnEaRmJya4nY8ePCPAwEA/sFXtYCn6y/WIfz62/V4Yv193CJ8mpGj6wS/MFLOH2CNLP4u1JvK9eDEX0dfdawD0bRZM/KtcWogRlJtO72ebm4vjXXN0ksJbQP9mLkGLmquKYXK0ckJBmSxNA0fia5WAOe70niO4uJ/fwsvYTAeUL0JoIz/xn6YPowv1K701tMs1pdMR3SjyTgmgioReZH4OEIiKD//VR3pYi/s+pIvBhh0cQRw58Iptzq0LdL2jiLUmRONZnzSupRMudX6eNoQJ1N03XW4SquqQNtfXN9JyLXe3VxvduHJr21AuZX7qm8VXmvIqqE1qPfgL7WmibRLJNb2+u6/DTregz9SFFDyC/AewnZ9ARaXTj7P1gPv9eY/qdZy+OiS9E8ZTZEvzcwPQCpAWYADlSof28JTR2P1nDnadawT6xAAxbto/MYP60vVPTkM3nI5ifyMB8+MP0tVvs/Wk+iY3+8M9cEGRr7y/X99K5BMIhB6ixF/J11oXM52PtvLS6R2Nran3eb51ywtqfF6/Ha2AhdZrXGIlUGbHlL+XCZRv+iygMhZPz/908e+ipc23lS4yn7tZ/uRwO62CDNzpmYs3MOTc1huytosn+9oskSJzfEl0smTlkPJz9WsEaaKjGlbIktbSntKknwD7CEkTZj+YFMXQf7P1kXn/eF5A2RWZ1r4uROGp11amQgY/i3FlM6jUx4pkMm9OyjKxi73lqxQsRCrquI4FZyRgQO97+Ca5JbkruSdFJ/YHrePowwwhPJm0STX/7U4pew8uorOc7/CoJce4aGO5Fj7jsAbtuPcRto41baJ4GDi5cfmP5g/+hIby+bcDxDjTKjcBTJuSk0SWJyRetcPX4a3B8juFeeoatsOlesYsSdKqb4XnW6Cqs520eifkmCi1F08noT98dFuBve4n8H92/uHx2t1RDuz1GjiILeYHEUI6IyuYrZ0V2jt43So/0Hpn9FlpNIrCh9xHo4GTBnH13De+GLFsl3h5v7rrOS7/vlmmItd2D6H6zuIxeI/wj0yc9bvM+vETLEqxn812t8mpozRnaH1T059tYYzI6xYxNj9FhvDK9p64rT8v4zHbyfYz10dpAdhBODgBqclyqhc/sRqDd5oIOvm3vDcXX538BbMblo9iTCe9+i7gPTf8U7wOOK+PpxyfpTcOX4ehDzdZ2pZ+tsfUt9V12Cf4B1vKlWzNf1Kubrf4E9dSoPN/HnOLiCOPjJiRcn4PyJtybgixPvTUBqYoww9BmX1TQpuPyocWG+FZ8LYWTVYHXPiz2Q6il67ZwVwud8IFwEeVd8fAqNh9r86jyk8kmViozfWhLkx3lb+VwM/RqxmXyAKWaLkCmyxYkiTRWZopf8c01RQhWL2WzL8uHyTJCPur415zfp8xCMyD6YxOfZ7Cri76xSrSsmDVjR4Cu0pinTkacn+UZrnTvAt8EWyv00mN+7uhcemN7/bG8vuY5qX39O8nPTfyU+Nzf3DuoV/v7t7FTKYEDeZakjPtKRj4dlPdzLy0c7+lzpGXiw53AP7CGaEdlMPdhm6skhmwk8Wf5hGd6GNVkhGuOXz1tGPB5/I7zO5etduY2TjU/xlkSeWEV5oM1vzu/Mv5V/Ly/Ox7BVtCUO4obtmCpp4RFo2kJnwvcx0QCCnGS9MNvD9kC2ZwJhnc+eEc/Jre2coN2n4Pm4CPNainXS7xWmC5AqMAVYiFMfhd7p8isF+O0TzcWnfx/sb9k5/Zl+yPZP9MP+PLZzzkxTfu08Tb2duCJ5dgLTFFkyRVDkLRn8nTUiS6aY+gikm/ZLx5kX4Py06EuEYxNwENsvWJBtGdw1eNugmCLiLJdHKJ7hGAhw5mWZkL6cLOtG5+CHvWCid0sv9PayvRO9L/aKqN5cLI6kwZlw5niMkwPYRpmBMycPYqwLrsb+CZJaRB6cCctSU0bsJvJKiCMnKeKsjdZWVlcgVSlgSXFGvNryg/5PskdcrhsDX0ZQ+r8KAC+c3S4ngERtutBe6V1FF94ztZZ8Z9VyZXELboXtNIlZBkFNcLoT50vDn2GZonyTkykkbyOxD3i5j6mL+JGil/FCr/PA9K+RDAXA10KwZTNiuglz8ZQHSN6JndUDxu/1s376sB+4/U69jBOKhNYnG+PCvDz0mZtJ3JuBedYTLWbzAIlRm40jKx/3vhjtz4vii5o5C/y+4M+wuL73RAJSiRBFNbeCy9tAuH2byGq7QFarn4VUPCjjEBLkQ3ibsJFf2c35iWFMCx069t7wH8PwtvDh8NthOixDRgOvpRKtvIzjRD7befmMY9ipfTCEt0LOFPH3Z8324kQIhKgD078jGinUpmYHHnxeBjmDr/OycwVnnx1MHE7ABEbKh2RnAsvOhB/7m7Xo4ejbUfrt6B+jkIo2FyeUn/mWX2k/jV+JJWicSNA40MY3x3fG34q/FxfHfViC1oIgSD2KUQ6eIkFPze0R4P2Y6Do0IIv8hmwCMT3ZpUQg+5H4tvYO0fTbp8GX8x2JJE1M401nEEw/9VFofiRt94nw2evbR2dacjSTyUA2M5GBmQCWo+Z/gW9CQF/vTHx5vxBL0yRI8tI02ZSmydBHIM6JgFPOpwD3p0W/JnZWkS5iebqzCP4f6t4EvK3iWhyfuVfS1b5ZmyXb2iXbsiVZki3Lm66879kXkjhxgrOTkED2BBKSkLAveexLSXcoKSUbpFBK2pcE2sY0bQOUlkBb8mjfaw1tSWmBWP7PzJVkbQ4JtN/3+2eRrqRzZs7MWeacmTMza0I7QveEXg6NhfggFA1R6MVmRzpyCflIi/9wG3YT22rMiv/wufp1KO78eQhODq0JUZyvsgbVhOops9pwFRO0IuHDEP0l9jWzDZweV+HYMgBJlI50H+vxpWmuTuk3sSPGrNgO67kD+59VHow3IXHVyf4VPM8YUDnPJtbuhPC7SCYoEi94/SReYItd5aEoW1iMXpDe7YhCczQapaJa4nGNLwEPrOUihkR/cvNlBxO5SydJjEg1Jsol7y4PeT9aYglFG+GxsV+zosZGMjTApvQpKS5G5GhVJmkVX4R/gd/Ea8GUn4WAZbVajDhOTtJvzaJFfBHgqNKX8B8KRaoQaFI2WZpo/IYzPGSybArS9R3RYEnSMG4vYyl7GftrjLondib2uxgd0+axl4iWoVS/cPayLNHfyF6S+AzZy6g0aSybMjzaJA3Yn03wbAtVhPxZAyuhQFcT1wld2eutXL29qXq3kPxj1AcdxH+WKEOgQ9lBLehAXPgLK+po4LjQkbcP4n2C5/knU/WnjUftkG2f3E6BdjYRCqSNR7zTvMJU/ePjUWsTjzc+Hh1HZaflMCRywHBMYon4iecgFqfHJO2o3LRcBlTubEKLCiob/Y1s4/5GXmljGBan43A5BZZUnoSS+JOVrBQOIhtCDYb+GqKI94cGBeL9iZEnAUJBNeftpHQQ5xg4CC/NCV5Owp7YQRjGSDbkR/jDbJgCYWUYPxwP859AL2fCdFgCsE8xnr2XMEQcbcxqoo8vJ/TRhfTRzRZCX1+079q+e/qO9/H7WENxqM9ACunLFPcEXfwmIu/HE7r335jXKO6a1Dm5c7DzTOfvOvm+zij6sKbzns79nYLOcDUuqzONoGTOC6FHmaQH6dw/kc65D8Ie0jGohyb3DPZQPaXHxk4cyaRnwJOfnoT+hQ9CLHuHtfoQkcFCm5PIINtBKzomdezooDti4myqUvMRHF2WJF0JHhY/B9n+Hf1Uf4pr/X1JrqV4hmgZSvXNS/Q0PL93EHZiFAvmWSfbSYFOJXo73sl7Ar2c6aQ7WdLZXZkcS9Ih+FOKX1uoMHwMVB2EM3F5JoMx5J8JLTP9MyfPHJx5fCYfzOxBaqKEeDPOq+malaKtN0Ubp6PWo3DylB1TUJz6B1Y0pd3XjLGnpOllUm8QHctTdKTpzTT/NApM62OYLL3hN9Evpeoa1xtLv7+f7d/fzyvt74zY0nHImjzOJ+HW5JEs3JXMJ/F5BXpMly/L7iTWdFcm13TFF9WJLI+G+oAWY6QtPeD+xPsViE+dWPfn1s0trB5Ws+WVoWrW7gwpqs3VFKj2eRJanVEXsQXWRB/sJjYGPtTcbDSO2xiuHZZkHchPOUdyEqAfy6NQHcLvz9c1hPwM6ExOJKTaMpQq/yWSX1VxEOI1lUOR6obEUsyZBtigODZ2luhD2jxq0hZzuQ0/SLVxCzyN7HfwIKzlJs2lIWWtpZatpSfXrql9tvZ3tTxQW0nhBmCT8Wq2PSZ0vUjkxpqQG5zHYWLl8Hd1f0Whu7YSE9KWNvrjtQ4Kx1eMgt8LLKAO3My2KhQFOp3ZF9D4fIGAz2wBFh/6y2+wOZ1mvlDD5wvlcqGQDyG/QKkUymQBW22xnOJTlM/pKQYWndGN4qDoaOC0ciSAr/uLcm8BfPxa0EeOkuUWVvHaX8Tg8+FV1fRz/6r8ZXD8xHRX+pnpeA2wCYaDMHGRQwkMBmoSkF7KbhMINn8SlSz2+Z2f6ouKVkj4OskCr9fxfkVF8NsP9++sKb+o89v/ZSpSNXnLWU2l66K2sLy6qKLJ6Sq9iR6aUurUahmnkyot3XrxvYctGnuva20vvavsxouPzTM7C6RKjcq1i17aWVbi0Ai0+IyVEmT7X+avBH3gE3agp6e5TakQ0BTVB1qLTMY2Iz4RQSBAQWWbUdPWhr4oLSszu40dRqoY3/MSnBSuqWGj0UisubY6FIwES4pbms3m5mZPJKiJRNAXbT3Fvb1sdRGv+Bj1EmtpbYG1kWgxyzYD0AyVCkVZaalAIjE7Ko0aTbAS3/KJ70UYTnQ4eo7iLveNBt5BTMCMSF6Jmnu7iYo7Ai/IHXTnGxjANwOq8gOSw7ZfI+e34fOo8Gq3HCYXt/Xk/Be87h0usE7wvT0cxMz1QnxHI2NNPfPu6d6s3PaBTKkSq1RVde4F89h2a7VLY/g0/lG+b29R3abXyj1FEjiloRvKdYln/srPmi++WdEqk6nlpfPUD8UqCqwVhY5p9Jz83zb36g1yMeOq/yz5gHiL/CveANKLSjCZ9Ze5oMEFS52w0AnFTsgY9UYK0JWV5bU6qNPr6b7ycl9Jn0xP2auFokrAgGggOhKFvhHURTiLA59goB6/j7wE9YqcSmQHCMJBOV+rKaGCgSZedcjlpv8aiiw+cH7HgrsW+MLzt912187Vzv7W229aO71KpHcWVXbXlRfJ5BL6+e4fDN30h6cWsqvvmbzo+W8/sPOaaRF58+OHXnn9vfXWcKm+ecWuHWvstQtceL2fxJMPofb4wGy2Jqs94aJkk3y+cu40LNyquvLyqpI6mR7a64WSfK3KbNal2+Wl3HRzRXn/vl/unr6u01I19dptO7dc425tu2Pn2ml+aWFpkb8nUloo4QnFDP18z9dn3TRydGXk6t09g99/+vFbr59dL2t+4uhP3vyfjbZ6T2Hjws0bV1iNHZ2sBtuwt5Evp0FtC4BmcD9ra6qw1dR4IWREInOFV1MhqajwAuAtKGB0UFIIdfjkviWsq0KiqRCJJRUStVqCQFTupmCksFjkDQR0Gg1DURJVsRpSSKk+SCgUNmfBc+8EuFsE0V8lPkwydUPpwAAyX+jbvUKlh5+wZviAF3LLtZUhqqAvgE00d3CfHDJQTo+niDRRYdoLkcWjbZytQ1/IaVhGbRXPnsHn7YQ6FJlKl+BTmPvvaBv9++RH7ruzuaa9TFE1fS3rWrZ6ufsNeYna0WHrmlJWVj5v4Cq3c2pfM7/XKfA3Kopk8ZnwNmQqHMo6hdMpWrRw1HztY4sqCt1VhmB3wMDTByqpV71sgUv22cuN3pIyW11fuVQugHiMiP8RjS3fop8AXWAueIA1zarzT5oUA0KetI7nidVpYrG6ri70YsOnlS9hK+qkmjoh6llpnVRaV6LQ6RSKOpvUWSetU1d3T/UoYp3FXV1AbTTyiEwFyOUnI4HouXfwrSF4jEh0L+o6rotTnUxSnMgQIiTn+mGbxXWwDg0H+F8TTRJx3Bk3sePOxv8yu9vLd+MOt9uYatomp9I6fbcTXyxVbFcWetxubbm60C+VOpyhmrIyV8H0zvlPTa+7Yev6YLC9XB2YtqLWfs21gwa+SmvQ68Vyt7aoUqWd6YiUaavMFUuWLHQ75szqoZ+oLLfPa7jhp3MdTY1NjvYmjVNl0xRYqlzOck9t85zKh1bc9uelHat6XFp7pSE0qdok0jpMJVctu+7aZWUNi4022n1RgOyVwWYrb5leLi8Q8xLxXA+eE6SewWM+MzuZu4nPiNDpWCpzb00WvIDZl9zr4ysn0OPLJuPxYjr80qHULqlSjEBTFeMYaXMo6TjrcnCq8uIsT2vHMnAEXLKmPG1fT9p+iZqSOIL9KdqWp2iLxTiMpvztScPZkMJpYzmclmwcvIaJ4uxrEnk6AgZ71XgHU3zNEadTndjAmwduXxJuTiYcigD4fv41SgQ3RPjwGADKgzR1LP5oCrA6D9y6CeCy68W7cAsP0WS69hAKmI6NDSThJ2zT+svFwX2XwFkOEvSMLculJw1uQ344oEJj2CTC80Ncvybzb5ubyY7YrDzPHPh9pUn4RgLP5oH/dhr80r8kc08jEbIJPk/uKca5NQ1n3WvZOK35cHj8NJxlk5M49fWXqudvaTjrG7JxcuuZD4CgFsmDW/xHvGqJLUT8LEjs8njySFUVPj8i0fYdObD7xmH3ZcIieWFe5WBxxJiSSJzP/asUKAf7vRzYdRPC5pa7LAU7/Lnlrp8QNkD2UOK+O5Kwk/tBQhJ8PhfO867ItJNZ8PuIPUrkBxP4qhz4YAoe9camJG/KSjne+HPtCsIxp+Ek7GQaTnVenOVpdKXsJMIqL8eEZdWUB2d9HpzqPDiDxOZxOMtJfyX3zLlcGKc5D05vGs6GpD1GOK2tXD0dWThIPpnvEh7+b4Z8lh2EOP3psLogRN7lCvJ+SCRGZubwkepqr5eFaXkpe3LK2ff55TyeWw6SP1EjV06OXL+TBB+XvyzYdRPC5paL5brwEAU5chSInF+nyOH6Jrf89Z+L8x7GEexPw1meoum9LJpyYTdMCFs5dp4aIjL0HGd3H0tog6OYpExYs+wohu9Pg9+XhLdz8K4seB6C/ygFzzBLx2pTsmO2cPsEnFmyU5mFsy4PTnkuDr05ja5lJ5IYlny1gHw463NwyvPizCO68FyKCxxOXTB1HNPn4GxI4USCqRNqcu07bzeWESDMte/fP1JYmNwwxtn3LNg0+/71TFgkryieIrA5enA+BZrSgyzYdRPC5pa7LE1nPq/c9RPCvodhsSynYMfl/n8/F3bDhLBkDZb4PMZs/7oUuRJs+hp2dR74fePwFW4CX54D/88UPOrlhqRvacenCHAnQuT6oxk463JwvBP71wm60v3rCmeemvLgrE/DcTrz1IRwfjz2O8FeYrM+SMoj0cqSg5SNLP1qQjaSFi+Th35ms/F4bGpeFfw5B3cfwdVyuKwIIR9N4iTt9djvhHoOJ01O8ZmG+xKQCVuaA7cuLxwqj5nEweFd6gn5xHC03Z5ZXhbc+rxwXYhXjxHb8WPObib3o7lcDgd3gkqGHcyG35cF78sD/880+KUpn7CqHJ+hR+WRBYzz8zScdZpxb4DDCebD4cVSOFh+xsf2qqo8NSVwCtPqWZ/yb/z+S9XjIDbwx+nxWRoO+7k4G3Jw2nJw/oxswJ8I/z7GO+hSskZs4U+OVFQkDyPi7JBQw8GmyY4ejcMki0EkloTECYRU+bk46zNwRMUhXjbOexiHjMcfp9klvF9ckaSH9Gv92Hn+daRfT3EaRs5TSJw3R6QkkGFjsuH3jcOHQgQ+fEn4pWSPIdejgYDZwXLbazN4nY2zLg9O/efgLCN5U0kcx2XVsz7tLIkkTt56iHxwOMvTcHp6OJzOz8HZkIbT3c3h9GXhoFFb8E3Mc+pbGbZP8hzc4PFYrcnzCHLh0mTvz0eCwQRoYrwUVnOwGfaNgo3JIpO+YhbcurxwOL5axcGl2Tdu7HsGiX0SNBlfZcKunxD2PQyLZTcFuzxRvzoWS6s/Fy4p48oMOG5uZ2VqzmVPcp7K6STzVM4sO5gJzzD3pnJ0keXMxkjNC6xMxdJ7kvMIkTCZF6jNKh/DfzUN/t6kXY7UEvhINj3JM3sSsd2eJHxpKT4SE5blgS9MwWP6307qaHmZKwsj4ftWE3jOV9zzbAK6hPOvS3L9cVqbBn/vrxPw5vzwnB+zMjX270nGyxSw2YgfY8uZVyxMg0/Rj5ySfPDcOLcyZbNT/eN2G7FFcucZ536Sgsflp/ao52Kk7MTKlP7uGd+D7/Vmj6R54O8l5/Mk5gfywGN+peYelW7OL1QJqO2byHksNGhsUijYfJOwnlSsPI7vwuN8OnZDI4edMymbylPLwl+awrexBTwQa0b4E0yd5qHfhece0vHZWCZ+VT785WntJ/7k5VOQpw1ubv728qkYLyM5N4vasTyzHdOmcyXkm9wd74c0/A2Z+FOncfj5Jnq5vVDk7O3EnCjCn00yCbaDTxGb9M/ToCmKd3gcS5v2Tew/zMLbl4XX2MThzcnC+2u8e3x+F/P9MYIHURwIjKyIB5pbEGLWfG9yDjkLd102bqx5Qtxsepel0Wtnxal6888F52/z+uwyEvV/bhnJeWLM77QySBumz+DakD5vnN6GNNwN2bjTpk+EC5Tp84FE3/dzsvqHxPlLsWZ8QFeeyURO37Px9yX1JYnPxgh+7uTiOH5qfhHzfVMSG8kpDdra8elj+ScbE2cap801jut7Er+1LRO/Oh/+8jT6l6XRn0FBvknItD5ML2N9dhlJKvJNSqaVkZqXRGUsT+MDKWPWbK6MfJOUaWX0ppWxIWl3kmXMnMWVkW/SMlHG/Hh3+nwjlgg8l4LliZwuFWRFFOifZNexlzuPyfF5T065+3LL7eu/dLmP55a7LN6dPpc4bjnIniQjPql36jS7js2auyS8/14O7rps3ClTJ8DNrXdZGq4dn0qdqDf/nGZyvMulYX12OQkaLl3Oe7ic8TlPbEGy2zK0ONGW97Lakou7IRv36qEJcOuR7U3FLVhaiPeLrS+OK4gF6OiUMmy+EC5Je3YZ+3LLaO8gZeSGdROVsZSLfhNlEOnv6UVlTBDq5W3Lutwyunsyy6j/vDJI7DcRHbmhYN4y1mf0RxYduaHheBnJOA/bk9wyBuZzZeQLFfOWsSG3jHkDXBn5QkdSxnPx7vSYEEvIWG1C7/FaqJaVU8g+ahB3U7Fkkqe5uPsycPXPU6ClFaMeSwsvU3YhPW5MswsCjMkqaNDZpcG0j8eRaTqZhbsuG7ejcwJcVG96bDluF8guNqJLiXozYs2kPcrCXZ+Nm6g3F/c9jDsef47rP8ElNM+ZS3DH49Y025GFuyEb96o5BFeZg5sVn0q2gQeS8ZHXS5x8b0481YPPG03Abx2fR3a5AETw7jzxyMqUH7snM57w+Uk8kRs8Z8QTOGeWi7cJJrkRoyJxk0JOHW4uxs5TS27A7UmL6XtTbdoyHlM6naRN/jxt6k3Wx8Gn10dijHzI42d8nCRne3FntWyjbh+/P0WN9+36Ms72QvACGTnfnIPfSu1Iwpe6CXxpNnzaWTAohgWJ3I3KfDke43D3JuH+Jwsu6x4fzjPFXKioJOfHkHxdCG+jT1H43B4Vvs+Lx5cwQMLnKQCIng5AfF/RawF8bTYjYNwkf5bLgdJRry6ZvFH1rfL6UmdVqIf39xWzWkqLJodNVl+lz1zcDpDvGe+GzWP3AQVwHgIKyYv0a4AHhPRrzzE8BSMDqNeC504HURUjylFSh8BuC+N7yRP3RcLmjhmboNT3cKUIUu5CS3yNa8Be+rWvmSVO+X+S7ud4NbSP3wu0oJo1ulVhFaWSaAVioJWIVQUKgVDMKxBqFRSIHh9+G9+dyV3m9PawCj8N4HaMXzBak7pTnfZRZaGF7XfVF0VlzYLymqv794SNMQm/d3nfYMw0d3XXfNY4B+D7CL/Pi9AHBPtR/VZQCXpYJVe9RevXUogGcemLcD2wAR1czyqKbM7Cf5i1QkWBmOcxI5pOvHHi3NvDx5WjJ6DvnRHlSARRNsCRNiFladfh8dOe6QN5KQ7319T099eE++J3Ji/LE+xPb0S8BP9e09+X+LU/Fa+sTMULe4YyopVgiEQruZNZSXtC8Ik9Gffx8YlyPn/qHGMCk5rzIvbkbZCvltwJsHF7pCL24UjCnryamtcuM+FZuVCGPVGmwxN78mpmfSSGyYfM1YdsvuAx/kqcb0I8HqTxj6VWDJLpJghuSRYcw9ybviabkUeDyhSqCOz/Zpd5NuVCcmVmwGWUeSIFSexI9l0j21PngjY02pP3GyF1Pk2fol9E+kgjya1kdaX4Qg6hSMGDgKYkPJGwAFIFSDvPDiuxgg6/cQ7fV/YauQrPDq38HE2lX+yPvwRd8RcyFFYJ527O1lmu7qOJun2sQQ/dMAxpXDugYaJ2Or32M8Op2kXkSsic2o/i+yA3ptfNX4nvgsypHbUddqD6jxOddYMYazGarMU6a6beWk1GJ6eoTkRHQk0xLW+kNFSZtFoT6GkOjcfzauj304nO0s2pWdQn5n7j43O5km0nkjPF5eQk5+y5Uzz3W0Z8CQ5+azIXw2LWAu7k53T4sY8R/H1pc8W7n02dtFteDriTdtPD++o8ODen42jz4pB2vEv0kaNry7OpOXLSjuw58uz8iHnjdbRFMQaqozmLLnx2wAfEBxAm/K4jyXMeiZsCoT1jTEfwvELiAwiTflcSvqgIH6oLizLOekX6y/sT1ksgzNbf36RSCRDcT5Ev0puAu4fT3/E1n5+m5V4g2SygDyT0UpPSS5lUzCkmTyrL1EtOLc+dytBLvDeGSUhdUi1/PNMtUziKVjs9zauwVs6L+XRKbVm01nDruo66ZpCq+2ii7nG9JLVjxSS1p+vl2eHx2lN6mVE7Uctr0+rmtDKndqyTBxI66QJR1mwuKcrSSJ21xJxfJYfTdfLUpTUyg7r8CvliGrlZ+nhtFt2JtYlT42sTSMZSaxOVlTgXIMuvxfB/I/r4Y04fk2sfZWXY2c6Re7y+PS9trWT3ppTc19SQBW6ajmTpVjbOzeM4oVB+nLHBeDc9TOLpH6bnKlDAbSksZNP3jXN2IhM+I9fFxWGU5bT7ENH3HyfG613jaziknwLZ8Lza1Lo+w8wj5Sda0dCAMVAretJbkbY/kZfaV7eNEo7fBcXocs5r5vbhbU/Bb4Wnk/A+L4H3Zeu8gOh8IneA03ntweTSviQEUkv7IOEPpMNnjN1/zcw12Ito+YDMc32YkaOlP0iVp+b37jlSXk4uYsBINGjnyejzqXuY61gRuTBarpDiu5gPK2VSchmzVCDFV0Xje5exz33u7Ijy7AjxOc/h/8NZ9y7zs66Hps8n712O/4TYk7/n3Lz8Apz71vi9y9l01bOisAzqZC7ujuijSrlUwV0TLRHI5KLCf9AFHGFnjuNLiTmilO+MkHNAL3Eh9DhhJ7GleTT/hdDjhEFwgaekbkZ00Xg9n1hXCCga0qhyfPks1xWo+dTNpKHYVqbNna1MzfPsyZj3Ih5kpI7Mv+UuMWbMvxG/+FQaLrn/q0aadsdAdl1kPTJvXbnLk6kyyJpmb7IuyRaSX5FYA8UXHaVfE5GqszdZJwefWSeZk8uHnqzzQk5e1J70DC6RKnTLeAYXHhdzcr5S4yI19uGRZC4VVzbJR1iZljuwh2gG0btDopIQPqQnMd2TmhsjuRYr03ItuPKTWGIZwnokDQvZtQ9QP5wjff+tRPuTd7kFghpmPA7fh+S7kciRiZUnRkpIgSxJwqMi3YhFkxv4ONzDKFg7hMZZJdCjXhEKgAT5volQeJgbwbLHKupQ+iCqyB4/8T6t1J+q/x98Hns7PgIcfBHqP+UhZNK/T58AlG8ECXSVv0BlVzk6+aJPzgvwHRdwzIlgf8u/GcjBu2yZnL3hhhCFX+R8Pk8gE0gkUooW8wUynkhCi6WMUMRjpGKaPka/yop4Ig2PJ5IJBPhTESPVMIxUyMgpvpQn5YkFYgEj4ctkIhFDv0CfBAx9klXwgUwkE4kZmmYEYrH0GH3ysFAg4OH3QaFQnqA0UugzjgQMvkLlCNnnFyzEe5mDPh9A3/lGRvDOtADZ8Ix/CQTQr5GIOrI3cVw396ZQKJgGYYOSETbwGjwe1HS7inGH3WF9WM/oGbejc0/V009Xfec7+HVPfIS/6paqp57EH558quoWkOhH+AzqGzHYeYhKNBpADfpJJBTiTwogRp/EgKEgD7UK/pB+BXU6D7WCBWL6FVbG8IUMJaKFYjGE4Af0KXAc8NGvAt+o8QPUyqAvEgkGUauO+5TvG0ePn1eRSRTUFL7Sw8NtwXvz8APeDOwOWxH3rO4wfOatqlvjH3fAKbdW8Z55o2rnp4v4/7OzCtMcn4L4aSc0bzkkFIkIzQJk1gUMzePhTzK+QMMX8PgCSsiI+RzFFKGYQRRLRWLIE9IihuHzBRzBAP0IfSOZBPuOY3ovEGJVkb1kU+beFK2oq62oi1FHW+0d8Y9vrXoLEQwRafyv7Kx6482qnURXgQxeRd1HlSECRIfAIRr40JhUYGWs/VR70+jzVNmZy4MZ+xt8nKemdNheIOuGggkxoK7i0T5+Q8DgUZ5X/oNgQWu1laf+7F2eFT6+mdQfgz9ljlNzsZ4gjwHCQ+gJCRmpotqqjTHb4U/vxZOKyGT2xtvp68YeQBAMmPJ9wOBalDwLz89jeTzeC/RDyDxBVm1GxQr4fIqCRqR/qMuZHyCrJYT/gnKAaPlHgxL97Vd+TN6Bb6Bv9OMBVB1j1ZK/R3iuz36D/6/Y2bOL2LPF1Aj1C2LPylm18gD4voCW4yNp5XIRIlZ5DC4+JIrRvtELWHZ8HhAdxU31Qm4MJ9szkamjKgdWrpvXM+WOGvdSaqT95yvX3X5V61aHzFZ57RRiz6GDGuF14RwG5smXsTV/Em7ibHOfRiMSpWwz+C7cQ/2J/hGggOwwBS0AIF0dRuZYBFXUn0ZPUt+I/4HCe7y/N/ZHeBGGkI8iPiyMURIQRXQ5xr0LLby4qK1t4cK29oWd6LVt0aI23M8Yj/ctgqcH8qMaYUyOcYMjgUxsXt6SqO8sJE9tqTK5TwvbCO2PUnx4nu5HZYsOIZoIo0F6QecHW9sGB9taB6nFg4OtrQsX4nt7VADEfycEgt8BPhABGSgAhaAYWIEbVIIImAeWgjVgHdgEtoEdYDPb2D5zVtvMtqnsPG+wpiYQ9q6YP9/rm9qzPODzlC5U+iw+1kf7Br2WIqVL7TSbFHaoN5RJGForFfIMwBcMBs8FAoFTymF8zEBwOIA/vRE4NxB4Yxh9dxZfZu9DT/jSAuXZ5KZexHJ7tb3ayrdy/5GsB6uD0K5Figitye9VQW0QInCrFqqwuAW1dvTKc7mryXEPeCM51xN6rRfa8VZpvOtcYId2ZHe44/hp/IA3AaPvgvi/M/EuBEPvwpbRHyHHLvHKuzH+0rtDn7S8O8Q9p/+KYM9uhIXxNXB3/KNPP4UlF5+72mRbXhluaH580i0rPbMLi6eXRxpeuu7mrbwbZ2x856bt9++Y2tc7pRs+OTT0r6GhIeYx7p3/+LtD+M+/UPWCqxAF6AH9gS3v0u9Tw6MPDl18ghoeOj30+pC0UL3D4q70lrGTr26ZtVYp2WYwBUu7BpZOGlgNFfFRanjTkiV74JJ4vCVW14osfwsm9iL3hmVfPaEcBMFMsBCsAKvBdWAD2AJuBneBm9gYO3lKdHK0t25maaXfX1FVesu2bdtvLBuaPbustLft6oq5yjJLGVtGl80pJcLgSAjD3u050kBYnyUO47JwSvWlJML5b5cFfh6YK5ePLysa9Pb0XycWlJv/HQKyLvt3gM/nTMmLEdiRP1+J3LMwaAQx0AZ6wCQwDcwCc5H9GGArFg4NDdKDRcVaiQQUDUD5YnqeTABApJUNddd0tkSDHc56n8cd8VeUNgBOEgKBpEzgZ8R98nw2gM9Q8AWHVeSwEWSZOY23ur3QA1N8YbQl0AyROCQ5eJnWI8FhVZLTabIDRUij4buzNIHi8MY/rdk2o7OwXL4q/vsFA3VdLP3WlbFf8BLHRI6do9uSwgBvJFr9c68rfo4aXjK3f6mKEtaY/kwt/0NbyFcHn5uIyzxjgl83cu/nE1zP5FOmXnuAD+k25thUwqe5rAfxafriGX0tLbWD0wci7Yvr57U11dZq0xU4Q3svxaYAx6cEl74wBy6Du2lculI9zGTEZ5sQj0eXT8DjeUkuTaxsedhwCXaOPpji0qXG4SSfmpFWTQcDiFNXseULFi2a3zd/Zlsk0tc6c3FD/9Cs+r6+K2PUMDa+hE1p2vQF+eScwG5mfuPEXMJO/pfk0yffSdm+7mk98OKv3/nRy28+s2hw25174JlPPtkId18+i0zppq25ua4Vc+XggW//hFo++tltOzbv5L0xFP8FYlQWjy5t864Hs9iyVUvRw0I5Z/WgXCagr9DkDQeDZxP2Dg99Qcyhgv+gveMlXUU0ElLcUTLkaqJhbPq+m18teB1fyvQt+sHLX73/xZeemL9p0+DS9WuW/tss4Ic/e+LpX7z69afPUDvv33zjvtt27rznMnSsBfFwBvJ1rsc6tmrx3Lkzrpk/qbFxyvwZXS0tAzOnzZhxRTqGGIiYpjyBT6pRcoz84jo2EXcuZwT8cvqWw6XRYmwo780vEZeve3l4NHrrJfkPEN9CY6+K95H5MwXiXhnh2hRkF1eCela6tC/Y5Rpsr+iaXmc5Bic9N4d1SQq7pOjxeXWXgKZpHG9FoyMXRqLB4AVythk+bw5HeHYI1KTzKBwzARdyC7mTfWrU1UaY9xd1TbVuQpyJf+Hf/pl1E+/tz3Z9fPfyPR89uHQXfNVtKu9a5jaUtV875S8Pr7h19P7BPfB0RYm95VpHUf/M+g8u3L1y7z8eWHwz/Fl5cRm72mbq7ez7S74v+Ss/XcD/KvLflHdseiX+4e3b4dqKRfHd/SWl8+Ed4YtfgY471v93/E/3rIMbK+fHt7ZZ3VBzNnIPVN+25ZX4X2/bDDd55se3tFscb0FF7d35v+Zi6ij1S2o3f6VSID5NPk+hfsHbTD6/QuZQP6R+yZejzy7x6WeB0i0+Dcl9z+LT1G2oACtroPSsSBYq1esLClgoxWF/qVQqFJIJVTITC6EZ1bEA8VoMZN8HIvj6QT5NQm2Y0AW9yg6vbm30z9wG/bwp22o99XfcHSfzLxSi55e8QYKrBaqDGtEx+PohJcYn4XZ6CWmP9ycKg3ROqXB7evk0OILK/1eifAvQHjKTKg6buDqCRKrSii7IWyG1JVHPc4n3i/5LVJxGAhzbH38EnkWyLwDSw3x876MvMBzxV9EFwQK7mxn8aOqHX79xG4J5Kj7rt78FfHjj2J8Ef+JPJXMPdmTv6kEda6mOhEN1VcF6ob+2vMRhMEiBQBBQ+KN+yl9TW6uWAmTDfMETA9iC4YP9kL+g1qNaoG3cGtFpz+nfW9OeRZReBBkRdIsgL1jZ3FyZ/O9tbhm9M/GBtyDx8Fk1NZuaPTD6JHkZfXKAmj36JG9dEusz/NTS7K1sptrHS+L+045MrAFcEpHH9WPn+RSRx1M8LIenqACeUmYLINRN0kGLjtVRrC6wg4Y+3THKe7TTTUGrED0d7HQjkTQqXzMOrFVrajDvvzb2Hm8A8b4AeWUzwXTWW+j6aQnr/6m4hg/dfMivU6h/qgmzkGXr6us7Y1P51Xa7pr4l1idRaFZ7sAwHoqOv4YvtItCHk7fwvYGjaMgYGHhnRPnOKB4m5DSDT3zzUm4cm7rJOWMlFHdOnos7ioz7yCBIexMdboJ0IAnAHVZG/V1WWdtkDl03GFXbfMUi2Te1bTGfVCbVO6uMzV3T7z2xZvFjK8J9Wx7qaZjaUKkvszkNugJJ5XvWhgqjsaLBaquvNBor63lf8y69bnt7YGDx2jZjjc8pEls1tsUF1nKdvMjs0Bp9Ns1UtnNlh93BXlU9bevCaeW21v55dZv+57WDLe4pF5W4KGsDKcpma6goJPNVy3gt9Ene+6g31c/RNFJYQOPD29BY6uMmQR+kvf6Lv+K9/3UyNzd2a3wmIxx7G4/brIg3SbJAQkkYLPXn1qLuYoI6ntXiCAcF+G1jbD/8DeRBPnznsdhX4rz4b+JvxwWO2atWz3r6t2+R8qCAv0l4syCeKG+/5FlUHhTibMUBMkq7HFYLj7HX4DfhzbHH4rb4Z/GLcdf+2LfgKCyCxXCMv2nGmtWzDr7+JuD0kSqmdgAGyI8IaMjHpCH+Io2EQVhgl8BB+P6D8Y/f/fot98Qfod8f/UO8FpbF3yS2pH+sQvAXJE8suAn8GBhY8S0dz3zj6lW2CgEE0RPEqTgRyJj5FDCJ2yHxDJ/dxmDGk2My3fisOiwfMOy2pab/SuCXweV/CVz6Nv7kmNsT7RG1eZdVVzR01xfE3M6epratdWXlLXqpu1Slj3rK6q/vblnpaddGOusrG1e647u+CBZ96gth/W7oFo+3PRaq2rKyqHxZXamnmcfrsPbEPPUtt9fG2IZbo7Xu5kmOFh6frSirv8Zx8akrRCi5Qngi72PQRR2gbkHSITyIlIOEZ9YCK9U2+sISqgO64CJOL07G99Kr+b3IFsVYq1AiZaQMBFLAvAWBBgL0LDwgkajpA5BSHwBqZHqiI8jwjEDfOfCjvXyPEr9yR7VW+WloZZCnwtD4aFbsY9ZDph7+Cx6UWBdPsx89KTl52FzW2iiJ7xWcdHZuHL3POfroNTbkfCI6iuN7qFP8nonoAFByQCjEdKgRHVQaHcO5dIigNYyP6MUHvuJDel0eGKZOxYXxSVmE8Hs+qUeEUNc4qcUcIegPDxwde49hkD6VgHLQhTx6FyvxgNGp7livVVKvPAY7jwaY1TEd5wycD0SR7f0A61eoBpC7WHHTtWnZAuiZJ2DUaV84Lx8Uzt4N4ZQGT7B6Um3dlJ/uevrH345/cpd662BLK56HX0Ddd+nf4Y33/gDW3jVjbqWpYGFFoG9Gx8Ybn7j+ppf337QlfhJBtM1f0PrPzwdJ9Av/eKJfqlHU6mClHtQxTe5YrVXixR1zmFmNu2XkfJDrFN+V9UrCURZQV9YDTVVtX/W06v85tQN9tWDBZTb6IhRR7/bWWAdGP/1D/DhCaxkcbCH8Xzv2nkCY2c7q6v98O+l7L93OUe2/tZ0QLIovp8/RbyMf1HRIJOK9CK9FX4rpXxyiKQWSbSzduGFa6IZWpNb2Avrcxd/0Uo/Hb595q8/+JP2289NDZbxV/g5yvzYEQ/F23jFkSzSg8PtABd2sSHgA3CGiCrjiRkbO4xlXuyqEg81qqwV7JhQffQF3X62rZyvgMWj/8fMfxd8a4oNP2gWK5bXlFa0/P/RK/FPZxYcFL5A1sAfgHh5eddUAAzCyMsMdigOs7Nbj2jv4BxjgGxkxjhpHsIuvKYH1UJtwIq1au00OtQyKhulZ2vqYYfTI+qeeWk/1GmL12nNbtlA3LI14Kp7asOGpCk9k6WfwWyQGAOvhHvrd8bpwHSxz63Fcpyy9rkR7uHENReSBJlgdxnF3Ca6L6sV1jR5J1jWcUVd8Drd2OGvs9/T11B/x4vghm6AC+E4Ev+SI/csvMprBeVc82FAAxg9RavorKDYoArojRQekz6uP0bcdpmJCBhvqC9lLieOtwl6pnlIvamtdhNco489zS7FdN9iXUocXLWrFy5SfvZhYk41OMjvKyZosoLA/l/C/TCgaVKv3Fz5bSBUqdFmuHfHH/FWZ/l2md5bf2xPOzeuzJZ1AQVfKd6PAsbEb6LP8/yb+l/Lo1R3Y80IMDLyBeej8Ejws+BK4VPCL8L/1iyD96wplhrZdqZDRwDv2e56Tv4zM25iAnpWqYwZaGhNIaBpykzI4ssfzMFSaqKWLHc958cG76BW6ha3YnLYNxh9OPvGXfbqZv/fTt7GVRf/pvyYesF664U7eMuoUsgHh5zQA6ERiwTEID8tkQIXen2NpeocYio/BYwd3IJEz/mUg4DOO4HOlIQl5SSgG7TYH9ovsTcju8/AsTpi3TPDw6qXxlf2tc1V1wv9aPgvKno12LBRRJ5/4xpFpg994YmXv/NnYP7sJxS0gGbfAScIFQkrIkyB/bnhtIDvOYEBemY3PHI8zwB7Ip/+b1wzmI7+wci7xC0FNGJOI+yn1EAyYYQnUJ+Uv4wMRRhiFTTD1ISWZbm4lNO2hGv6qSmhf02Eu/1V19ffKXLXeqkAsYnQXe9/0222tJpNEr+bVeItL/TVCpVFmMrXa7P5fBdsecIVqqoNVd7bV/KLc3LHGLQj7nWYvfPz+Wt+vvCXtSyswkjWsV4tEdNk1nbbSzki1zqmveQZVESqvu6tT4zZWRzpLbZ0rPExNlcPs9YsqhzpKvGeDsUcduGwSO9WMnad76ccT8xrFrFIYU1CQssQURmjUxOQ4OePsAP6XacSUac/pyRd0L86RwP9TchZMfkMdSWROjPYmJOyj8VQK5Hd8SP1CcDQ1J+QBhYdteikaFF8/4krOC+GJIcJ3VaLTmYLPe4SWKnrLLF9j27EJ3qlfwJvuvq2+rHZ7/KZLPREaQ6i/hlP95QN2tqDCEjNyvebK6LQA6jQlni27nH5LT1qhvpnTh79O9eHkz+/N1lSv8sEDY+d5vjR664GT1VQIY65xLtdqYgE5l0hDOB24XJodE8DAd7Pph6XJb8afkr9N3I5/ZP+AxpqpY+epn5D8Zj1QPi+PaehEBlF2DlHGiPtoihBvsvrWpLX7NEMGa8YmCz4UCFP9ZWPVmL+IqYjHmMFRI2UEvoEgSeXOYa96IuOb/lyT6owkWaOdya/4a1JP5gRhn/YlSKWuz2YwH/wQ8XdjBn9LWTVlFFosgWp/TX1EUyF3uSKYu3j6UflG4FzgVAA/Xh7dGf65lVsrwWuQvA3JKUPYkpiJHHXmfPUufGQXfDS+eFd8CQ0Tk4wX/9XMzT9Sz2R/A5+Fj8SX7I4vho8S25TOaztqVyGWV9z/lCYG5H45JcdqF6UoCjEEmyhljpmaaDCkapPd/HiuaFBXJwXv8TxCwiN0/ZJ/zXifs2ZDrEQaU5egv+UgJhA4YuWiGK2NKawxU2XMLQLR0XfwXzQqjgTxRR4Rn0+JpAc76mlZ9ZfxTP2So7JtwfLkw7LkwxLygJrCe6VtAUlXi09KPkxJPkzFD62DC5AfkVzPwz5kX2L1dSFYClaCa8F6sBncgPy5m8FitirWXR8q6TMxckFfTV9plU0r0wBbfZ/N1ldPX716xfx1g9etWj6wdtLiq2ZMuXrOzKlL8i/p6VGrfcqz6IPy3AlVEAkjeiIfkm5iWJu4roOMnkw1CiRCLjefsQvSGanh1u/UBfZwE50aetGPXPzJfOF8Cer69TuXTO5omLtu1ZZdQ5PbG6+KV4qXFW9az9rcRWqFQSESNLdNXyHqsfX2e52VBpVSJxPKgjYF75Uvs0J4qu7spt1vVqorXt6+94eNVLz69W17znqVnuM7bv1BA116T7zmLqfRUKKTSgtovhCugHNK+cazbKlJW6iVinV8vvi5hfCdy103xHZOluK9BKjQaFsIzMBJVuTxOm49iIIW0M06EQRF8RgoBgI+LZJIrBWlRYESv8dt8sns+gKF1aBROiZMkTgR0CfSzURUWATJEgb1BVlDLYEL4/vr4CAcrI3vh4si8a/En+Av/DK9DnfAhXCwDpU2GInvj3+lDi6KP8GbedndON6HWqQ/ZpLRkMwJwhkNXUinIqxRpABaracm4Goorauuckb0ldbiQo+txOidcN37LPaaiejbbRli/4Ulm165dK1CKAkaqup6apqX3v0o7/4v1XXttrsnqwzFdcGq9usXLD0Y5O26fOm7HNlrZy1iBvAYPk8MILwisRsOnhvGF9ngEc6pQj2SGLS+cNe9GZfDv0+GF+LSL5eodgp+NBl+FJdNjst4b16BsmbmoJWQ3OIqUI16ipOyZN7MAjCJdVoLFQqVhYFqFQ3EApWqsbO1tr+ut6Ml3FOGXABPY8hfwU6cfXZ2WHkumSSYyg7Er/+RjBl4+0ZYSL23MX7zBEljs76UkHLJMOgl+OUTYv4f4EPwP8YH+p+IDxs3XrxxgpSU+f8vsSHNb6GBC6DoHdSBJtAKukE/mApmg3lgEAyBZThzttTjqXR7lRarwqIQF2mht1LsApWV7VP6YrNaZkzuZacHOhtqQ+2NkequiZhxgvAilTvN5VJzPLmMjOhUzt4X9kniG0fvy01yrm08eOPNW0dPk3w93t++NIOC8rwZzh2zV04dWE1tTGTxXRGjVGl8kiNP2ZI2PraADtADpoAZ4CowgHzOPtZhL2RUfD5jUxqhEDBMtLu9bnJDf1dbpM8Tq66qjNYEvM0TKkwqF1N5NsGbiXLRs7/5YlwRTNn4WUN6GiUlSEujpMu/PD/A2OelVsIXLp8Zikvk7mGtmQnmgPnI21/FRlbW1m7t3NbVtSLcGQ5sbF3zbikEpbBU2WhpZBvpxsWBm/oztiR8/v6U4cDZgVMDAzj7BetQkGzOu9J9KeBydh9k7DT4fIwrzeujbtoYpybacMB/IHOLAe/QhJCX3pcSvPhfl9ptsChjb8FnRZeAvVT+eneK7zegGO9ucBPbdtdtu3bs2HXjuzsh2KncSe1cGgptbN3U1rYk2Br0Xs9eo4xYImyEjiz03tCdIQKKXXBXrhQM5BGDQJYMILHAaquOXEFmZ81/QBJot5Wxw6AIunzQrsEr+FcqG59+eblYF4v/ProTKndDZfx5HsWjBbxFb08sLJv/TVJCrzp6FIsd5ZWoDCKzNP6Xy8mnr0f2YglYA7aA7WzsuvXrN67ddO3KhQuHNg5t6px9VcfsjubpfX3EcGyybGI30Zs2Ns+ff/WCjVdkO04FSO7vOWQ+gr7kCMyl20eGUyPxFViRK5cMZ45kwC+ch4/sB30ya49ang1M3Nh+8Ug+cYBf/5wMfc6EjP7jcvjPje7yLPb/GU5OJe1PvK8tKQdzwCJwDdgAbgS3gP9i+/bu2rZ587aNYKtyK7V13eq1KweWrh1YO7Du+tbpM1qmtzRN7upaNahcZ1nHrqPXXd80Z86Cuddn2pJtcNvn2ZKUWASG08SCTKpFlEgulKeu3Kr8eyXDB7+sPUn6BF9SUDZfmU2Bv/13yM3H2b9cthzh3ZEPglvZrhuvW4JMxsqBgU0LFqyaCzYqN1IbbxmXoXuUt1huYW+hb9mLROjevRkStGtQsQluyiNDgUDmiISFBwlRmgxhwUGihdctcaLuf1J6CnKkRwS90G3XmEl4B3VmGAy5qt0Jo/XlNkxmCxPvNxMJ09/yycuoLX5MqKBpirf+QdjAiOQUTa2Pr0/zeP89EpUzEv05/keqQFwiEihb4zr0y6diZSHfWlAHTyEv6auZ7vBlydj1YBuSsXvB48jfaX3w3nsHr1kyFyxWLqYWbxgXrhuVGywb2A30hvVIuLavzxCux2+/fa1iCVySV7x8w5cjYOgx8EV2i12+bF2BJDkm2Bbzn5Ow0Wc/T5io9qwNM/8u6bpsWfpznu1PgAIHqVupk/xlSK5qgOqgB++LOWRE0W10+ALmZzKhXMAlkIdrwk203oYPlEncg831L/4eksuyKZm3vVJvrGy0d653sP4ij73GFKmtNimlEplMU1CqV2l44iKNVm4q0NZYiov4yxx1Xa6mXVuWO7rN4a7yTRsXdTv8RRK7QKBW19fs7m/sVflcxmKpLtJ86PolEWMJl8d1E2WEZ8k6Wikof87ldpcCQekx+jQr1ut0amUhW0gVHqN/BqJIVFXB6DuJzXIwbWWlgE4Rr+e+Chdwyy1MFMJtzmDQ6QgFu7eKJQKx2OTSzFni9oqnSfUFIrnoZ/yVQSeGcAbjf4nPdEoYiUhXJ/1KhU1ng+YyrUwLDVZM5wrqIeoMfwPerwKsR6Q0n5Ico1SHhQCIUVcfpHHGIQr2R3DMj9N5wzCIU20Ze7gAwg3xCxZ4ftH+efY54YdmT4//ja6dD38Xt8zfH4fy+N9x7scdiH9v8ecAE/Ae0mxWvgCfBGI4iZUDk5nn40V5tJwHefQxWHsQM3X0nYGBYeUFkuFmZaxMID2rUc8pCtIzeB9sq4j/sXj2M2/c0dZd6nQ1mUt8dX2Dvfw5N4d2Ldt8pNKsc1fqZ9bEVjgojh8vITpe4K9C1qkKFB71C4XApcayBHG1gQvJvBktkZuaYMa2BCRTdLookZMu7TbqhUmNrliR31FS7y9xti9rKeutc/ity7ft/Z2qRKqwGQtURTq7VqXT8FdpdBH7wkalzhMtbVg5xV9cMzm4ekn7ummV8aO++VUxT6lLXthxXY/LqEF99j51K63iz0cWtfgIBYVCwYuwFuBjCScdhGQnxkjAx3EDp0nik//gHPh83N4Mb3x2R2Ulf37JaJeVqmjE67n3oXaf4S8FWjJ7amalZiDR8ezGMN8eVmEO4xyPCyPKERUZe9PWPVLJNCEnajAxdbgLCA/gvI4tq4euXdjeY7hj9+Jd8NqAv8TeOiXmrefJo3P6r5vPNsyVz6q3zvivgSm77zTvmBH1tn2z5c75c4K9WbzQH0G8gACzwqXGan0+QDhRUE1UVjB+iz3mCCOnCxKKbLcljo1CPHkpixGlfRMwgro1LyM6rp9WCXsQI9iKBCPchRouR/IJ6l3qTb4G6XEJK+MJoYhHQRGjEEMxTkgYHl/3KEBDCdnTjYaYJz5t/RT945k++aTtn//kyqHfoN7kmRBHpEeAAh+d5cObNgqsWusTVO3oqzwTd97KE/RNCO5acq6N8jlAMwqkHxj2nQS0NolBsK5tXdJKym+CHkrHnwGUQHpYKII4FZHsv8CdRKUO1wrXUDrJzNqZq/ySr9ZEbxjkz7A2Trkh/sjjQ+vsv35z65Y7V08HcGw99MB+VJYKlQWBCLU0iA/qosNNFJH9ME7xQeXeLmkbHLKU+URfq4neuAB6rFUbzmx8ZM/idbZfv7FtMykLiCgHdSdvHvCCC2ybh4L7C6CXCnmXMwu913nvdj/tZnZ7oUOtkkqgwC0vKS6iTeWVljKXa6sTaJxOVLt4q9GkMRpNlhm8KlB5wHuMPvqcGUxCfVXwEtwN/EBNHwUq+rusTL5dW+VylTrVB1TTxcfoh1njtfLt8rvl35O/LP+5/EP5mFwo/z+pX683qtE4spxVGAx+p68UKJ1On3jPPoPHo2yAPk+DR3kcInsw0q9sW9z6fp/y47UXPh4B6AegvDB64bzyvG8AacyFkb1yLz7Zir/Xa/DI0QPAxy/pIwk3du0AWDsAk4lqCijQIkmNQn0i3S0Ka6rJsZ0CBbQXELtmD8M5PQt311t98ikigUBn0ZVErq4srVRMEtJ8kdE2Y3L1NzepxXqbmDf3o72rAmVW78ViqaSqWDmnudxi9F0sFAnpkv4HD8GdEY1QyjhQHxnGTlIV1DcS46eRKJpHKvvC4ydcd2XjJ/WNLzJ+wrG/jv2KElNfx1nQR0RSid7wAn0AfT/poATRfuEf2OtD5JMRElkAPWPFBCaHRzclfkWuECucDkl8hmS6X7+uxFCoDgmpr48eLJdKdLSAMpspSzucc5VSo+ebUX3nUH21qD4jKH4RFKK6tLD2MBSNKbCNhDJiI0ffr/IjH9GRtD/uVDYiTq8MwkfjzdA3pbSuqre+1LFzxuB1D/xtV1fQFKo0/f36OtYbnqKcPefqxqlPHTZ5SRv/hHhThnjjByG2QCqRQOF2hQ6yYDIYRPoPcNWHyjY7j8EnDxYjCkZGzkeQIQgo8S6UILIG3FBE0i+SpCC+of4ghjt5GDM5EJYMWddJ7mnz+lwlIVt5aFnbrKHS6gVNesdPvjbVbVQZ7daot6jEaI+WwT6rKuz0WypLStWtDdODta5qRXGJr37pd0xqU6Fc6zJZK5vnBCwkJ/oj1IbZqN9y/Qca95xYluE/hDP8h3j8H2bsPgw45tQ8jN2HxZneA7ZrPFT+FOoB5D9UsLIMn+EFNCgigcBeBe4hUtPIBeJBfI73IJ3Ae6AeyOc9UMCJaLBRT+WOV7Lx8erKPAfb5XoO1FNX4Dng/pqGaL2RegT5DkWc74C7CSJqeTSiNjiacB0KUq7DK2meA/VIynPAvoMIldWGeJvpOxiR44DcB8xdlSzNdyi4TN/hFxO5DrD781yHLF5k+nGyND9OfyXeg/NyvYf6K3IeIBACE8VSk5HvYGTFKd8BD6cT+A1Czm+As8b9BiFUUyycRfbU4ePwEl6AEI/+cBbnMwjBDxHMAeIzSA8jnwE5DBn+gjDpL8ADSX8BxLvhr6l1xF9AtYiAL5jXX4C/TvcXqHX5/IUQKkuGysL+gkhMfI+8/sLpDH8h3p3rL1Bjb4w1UBK4GViAD2xh9Uuce5xU2NnhnOWkXzXBzaaHTU+ZaP0xepjVuBVWn8LyM+SKiUSUUmW2AIoiPygs6J9FYQF2c3G5SkvxFSIp8J1G3X0mMIx6/exJ1Pd78dCtPHFCfgLi8yuDA3gyU/k2OYZ3YICMLKnQC4/W5Jxtrk+QMQkzISxCKb2mJNtphUwnsmmnXNdeoGiLOcuX14Z72xpbVLpAZW2bVys1FbktEbg23iYSqQuEPsn9TYVNVRsDxffNX728MTy3e/mMp9bMsBRZKtjrUD/8z1gD/CPqBwNwgC5W+X0blL4mg0/Ivid7WYY0GbXzUKFZhZurEAhlUrNAiv6KTXqxAvGezH34fEoUVKKWjgTfHj0xMEDOTSd84FQx0TKuQVxzmBrC8j+uDbZUdPMHpw6ptz90sKl+YNHQklusxY5YRXVRi1sDHUu6bWqpwFF09VzlI08sv3pBbX2vo7TzPqHMPKsC0f4mov0zRLsc2Y3JrPvWIriiCF5VBGdoFmtu1tAPi+EWMXxKBDdQD1Dfoui2ItitheBFehgoAEMPH9GrJIU80gzoG8EHIwPEkIHEH6cm4UBxY5s7lFRljhHws9WHruoZXH3dAysrdfdXWTW1/oqIQdUVNpxZ+tKaeT0P3XDTtFJjTB184NY5UXn96auQ/B5DMjeI6A0jievq1sCIBvq8ZUpFq3+6nwr4Ic+v8Tv8dJkWCrUGLcUEtH5dqaAMsMLJQkpYUlYacNTomCI+VeP3+nx+h6VIrZCoge/cKeWZYSRwvmH8jqej1Hj3/OlzA6eRi0ha81qA3KuAG6jhNtno9OMhv9vlJuzCfEoO5GGXm5sB0OkJ56jBJkW1ONweNKvVSonaoZ07u9OpMdUW1jtMxa3tSm2x3F4uraqzaEuUBt4vaw115likFdbE5FuPlOqFsoDsv7pKp3cUt6hksXax3CuPvVFu4usds1fNsvdw+54wP99C/aMHVtB19DkjNBABZBWKooIfaeA9mv2aZzW0hsHfyYoMmgIZ+lui0pXwx2VRFUTMJGKIdCyIvBfEyDSVCpNhgnGjBtEpbsK3Ns5ftHhJIXuXp4c/OO1q9Y4HDz49x9+GRfE3K35UWz+jomyZOymI8Q9lwe6ZSA6Jb/XaWAfyre4C1SDKusuhy2PQ61XApDRZTHTdoGmNaYeJtpiOm86Y6DUmaHIJgiFkt15H5PoG1l43H7lZquAJRDl2MvFYwnlX4zMyiEFJOUx6nUlH3u3C8zPTHpviCE9ylFTIe6QiPsNotAKpPjSvzFWu6GbEAp2rv7/6/pNSqdLCe5W6a/T8xvLGcq/L6o+PWSV8kUBhFapkM6OuYmMVBEYpI3Z0f+UQ9S1PgUIopQz2VBubqLvRSNjJ+oqLiih1AXRqXA6hyOAGVqXVYkVNta6x7rDSFutx6xkrvcYKrVKR2OdPtDXANfbEMBrBAyQ9gE44le5wkDMVCqgfF0nMMJcPjkcsqKGzvvmcRsg3eAX/EFSYtCVejdGpFQtE2mKeUFcZcZrNpdqS5oaHX5FJtWb+aeru0Z88VSAXCWUqWqeTyMR6R0HhNwcVoipGKp9eUewZuLX+NeqbFQqZWqizc7HAL5H8tVF3ojFf87ypqFgiFguwlUMEo0Yko4B0ChNM4RjR9opKLJCIih36SNjlcfvkX5PLVDbmp9SdowMNCqFEaKiVzHWbPCW6KqrMq5CLpJSe69/TYx10HdyC/PFu1ttWK4W8QHudw24vBm6l2+JGnete497hpi3u4+4zbnqNG7pjAXX/JCBAyh88+zqZmh6XpgA3xTIuTgpYw1nfRHyYI1o4RiSiJacTXZ4VMKLmCXr77NUtdrdNUdRvq3abzJZyDatg+AxfaxCIteVXlzsqFa1yIZ8RSn1X2VSOh9aIhDydv6uh6uG1KrHOzJyGW+LxjWWNTl9Rce2iTaWNOkW53R57NyDnC3mopxSy/s4yU2H1//mlPCEtCO7sqtsGb7FIeUzdnO0HUKxpEMmF+gSvfo1kMoj6LARibGkZdJYTvTMqjRYj6i/jGuMOI20xHjeeMdJrjNDoFASCQAB8pLMuW/ME+RWP6xBld48zPMlurlD2iEV8AaPFinfVQme5vEcoYfSWaX1VD69RirVm5meo4WNryxo8XqfNFx+zIanlqS1Clfw+V3FhAIJCpHbmSY8fgjdFDGLSRGqsPN5OMcgW2lELzayiUGfRr9FTercM/ehHDRk+y9kQ4tohHUrFZXh/GnEY0mJVRHABXlbAp6ZwLqn4FYcpOrm0tmnT8ht0liKzyuTnx18SuIL6fUqRxrZYXVxQ4KwJlFgNWrXJCWdbF9WVzooeuHmDSH5NfYlGJ9TpKG8//FdEL5YL4j0lBdro0I113nKJwsPx54dIl25B9AdBCSuXuKUunoUfpCotpkIksydODOP/nJwy9sQCh06P3Xkskm4Sa9rDwRKKW7NAA9R4dBWGtxh1/EmVJofCtKDMPxi0B21KhUqsR1Q4G4usnqJgu045f4arxqTUK+Dm73dOs+oLrMVL+ip8M4JysUjxalejs6y4qLq2t7zEFZspY4gfPfYOormdkiL997ElCrlcrDbwgAJeC7dDpBcL0MPLkLcAfg/fb4BlaBip3TCX7cQkj4XgzEPKZNsxC6DbP0nbPyQSM2JJkUNbNuQvq1QumCrtW9FNSb/RFv+GRYXMg7Za3tlSbraHYWtlUS+e01oLAO//+NeAHvAuu90VhUxUH6Xq/VCpUMi+J4dyOUMBM6HrCUQUH5ZMMj9hpsx9Pd3dHbWRSH1dHeNyt7V3ODsMeiFTyBQWepwdGqez46oO2OGsqGuxWZ2N9ZGaAO20FVvc9W1ChVlhLtLXC+UQyoU0U1hkEXd0FzN1SHWirw2PBKLDiZ0eI5zjdwbvkoqeOD6CvI3A2RFVcGAvdxY79neVe+Un+CnHl6yUBX1B5RsDw28MkPxXsnpG/GAkBIjDHkiT7gvSdmJVPUnvOIhEGf9QkJxtSM03INDxGIsLAnj/V19Iq8PPzFxqXhNu8RQuNQgmGzqqr5Is/NvXigYv/lnYazMaZlqfHlw6c/o9Dz5YN90rt9kLW42il9cP9QVDJzvlS4T0I++3FE2PP2K0zI0/bNd36pn4z1x69yujhTbTFFg6acZXv3bbnikzDDJn/Lcjq2buvHn3b8X/9JeEmEIcz+4Z28o/wf8JyXpvgHLWbWiA4VrYUQNraqArUBOgwlVQaIAFQa/LrXYr+byyUlWpCnnZi1iD2q1Ru9VqnaEhZLXpbdoqv8Ous+t0+Md5eptGr7extsk2qsoGgU1ps9hom83trsTneokUYrPYJ6bFTXp9XR8ogkU8bxNEo6gZ+iANQ/4yl4P2WEvdNjuw0nqdWtUQrOIzBm2BUiwXgejpYCIFM/DO8TPHo8fPoVflCX3kXOD0wAD2KAdGgj7CP8y4AHI4EetSDD+BGI5fCbf3Zn2JVCThV0PEMTckvOOuFEJ67uJeCGsd+P5DnR7xHMPwMaweJoIJPf/EkJu5avRguP0PL/nXr9vzo2BlZHZzQ2D27GtVpge2b4Hf+VVgWijSEpvWo1cFgvHRmubRMyUhuHfpklsX9An5K+NTXpj12aOac9/rmSm4ZpvK9OSvZKb7P/jgZyc/5M9fxKi33s2vua6Y/uz1ehdvt37Who9OHg+SOTTE098jnq4ELeA8e3d31ZwqarMX1nthW/mMcqqmHDrLoL4MbjJAgx4ulsCZEtghgWFhh5DSMcgCQINbV6y0Q7tdq9+gg7rKSo9UrpGi/wUF8g3yB+TfktOFcihGWr1f+qyUkkqR89SCmepvE/eF/duRQ+Uy6eQFGg28G+HrKnnVMdBI66WVIcQ5xLTo8RN4vm7gNcwaFAecG3gNRTXKN86SlWqibkHU/VgFOZbBgWAgYEBKqMZj4EDmH8QlyprUK87HsYedQaRXSPO4YcaNzTaZukXhHMdLkKGbmFny+J++u29tT9+3lqvtymoR9DY8+ML8cON8X4nTpTZJxcVVjqUKrebpxwk3/x7/5fYtr797btqNUWMgiLkFB7564/GTxz+aBJ/r0VcpmOLm0dfgowtq1y9sLjd7xazvLWewp+QYYid0/R2xceMNDnUNnqvAdx0F+ctABDSDn7KmiP6vtQaDNlT81+qiIq37H/4uK5/S1skaWOGL9AFk3rRjx4+KpCHtqw349m/01HCMfox1s10KheBViaRO2xSpra0OIe/XoC80lVAgXMMEdcIDojsdXl/5MfjMYYejNXSM+suh4G/1xyB9SOfTHoPRQ02b1eQ6cWVI7fOMXLhwfvQ8YsHoeeWFETx/j6+3CHIv6giIjjQoRz/2jHiU+FT/iCoSHcE8bRhtUJNXcg0X5yUHMQeSk45hNFTW4Be1I23LHBfrCMg0aJCByE6SmTHK6isy37auMVTmWn5uzX01c2rm7Fwj+pX7MCX6ivuOBih4cuX17VXuTrnIX1rb+6b7TMnP3fHSoDlSby6BH+5qEbVEomPz50/pGFz55G5Pxy7IfDLYVNVZ7TOUaAXW9vjeXdftjt/iikTLsd5o4n/j/4z3VdAN3mcDBoOxulpTo6/xlJc7Kyqt3kpbpc3msTs1dqfTbqjWaDwGowZBGQ3a2nCNLqw7RmnYVn2NRl+j1xtAd3esqckjZjRiMRMOoxeDWBZsqq0L1IQDzvJijwcVaTMWB6sDjB1ZSp1BqxGC7lgrQ+4SGA6cRlqCbJsSGbfgSAD18PGAbwQFiugbfOAlHsQQcxLqgXQjiD959t6A52+QWUvcMAINyrcDSQOHMw/xtI7yhr3CE0K82TE5JV7AhZoktLHTdhNMfqbtaQrF+eVMAXoad0AT/if/Zzc/Xe32FK7Va+XS0KZVgcabv33XmScVGtekzYunjP2gyKYKieGMhh076+5YX9sKP7zzk11LaltLri3UikWOUmHBB58UW4IVM+GeSTqNwPjs/idfi/8NTqZ6Q9qChfe9Hv89tWvQbZMKXPXxqa+0fr2tAe6KX7Ovsza2OH77dL2OKa4VmwDgI1/ub4Ib+L3IE60F9aAJNMPdbDfTDFcE4G1FcGsRXF4EZxfBXQo4pFinoOrksEwO9YgyNOYEg36pRCJkGB6AkBeprfb6/PV+mVgk4P9/lL0HfBRl/j8+z8xs32zvvfeWrdnsZndJbwRSIYGETkLvvSMoKM2KiiKgnOWwIoIdFTlbLCdyeoqed56ed2I7rLCT//PMbgLefb+v7++fze7OTGY3M8/zeT6f96eTAsjxBKg7yczcqFBKFgqlmkIglCpPxP2+lE+UzaUrhBVCuGl0wHt2CLEUSFVD0nEolEqJwWyxO/QOceWoTIWkQiJB31Krd8j0eodDD5Unk9GoVulDEX00kw74mfZRuXiMYzGXJ8WiEkNltizBNZvVFQ6P3kcCfRTXq/UShV7JTgmRJDwZob3f8OVt2qMQPIl+ztGvoo+v3ClQDVy/9Dr+n4VhhMY9byBRiWjpt3/uHaaq3gJcOjWMm678cKTw9ls2DQq0VVjekMIIM23QGMFKCZovSBF4Tpil5gI6kpqV8GQlcLKA08piruNOjfkN6Sc1J+qf1Tx9i+NbStpYcjOHquWUqft9jU8pn657RvVMX8TqaOCB186AcWnhDp6B+sfiSUqzLP/1whrQsvhCPaPZzkwE+wfbLrRROKCG/M4VdjvXdRs2BI+AyqRYCuxUajDqm82x57+80OYFL339NfXUhQsF+79t6EvWvZC+2rCJ2Arwt1yW38vr6w/4/QP9gQCvXTcxnW6fqJtYwe/t5fF7+/p4tU11iVqsuS2B1VRUJ2r6miri5KxpCe2K5okuXl/fCbAwx4knZPF4YmJFxQlwPMdtapY1NTXP+tBT/jRxDEtjncTRnCi9o70dq1nxNWviDhfAcN4J4uHH+C7pCeJYTiZSvqFQvSHXzhcp5KUiJh8OtQf9QeCsreHOne9y8kp5/mAAeX+F/cFZRwZeX6A8onpimW3cAsj2jxnGLevo7T0BHjma4KALeuQYJx7nJBInwJLHOYwfurtPEJzHOBMnwv0nOM3NTRx0nUtyak5TE8Vpiq90JeLNTaK4skkZb1rJ7dtK+4zTXvQqQn7jk8C7+nugCnpXf4peaX/y6u/oA+jw+eGdty+fs1qEDv14nnYpw18oi7BsNn0+mxZ9ls1mL6RR0jp8fAalD5ZNe89jovMoGvv856LPRLQPmi5CJwio6A0v3RwSyTAVPBGITl75yoIXC58seGEM+JpmCUT0Mw3ENNoA5jDS9aDWCnFehNZdC2C+qAoqh52LCNxbEyPqFK0cEnQwXAqwzDHEJUFBwQVF96PDetlOA6FkMZrOgdM8GbTjmiX3jIk1TY8GK19QlRlLJ8nsemvIwh0Im0NCWW7NoUWOeZaAziaomR6trpbc2fLg3Ibpy2X6aErOy7+Rtak1gCsz+GqBxqCZVjMwoR6vv0UgEwv4MovaolsQc8ed+/kSOaO5Y1PbmHne+QM/8/k2K/XHrRuCZoPZ13d0/drDVvPECl+uzDIKb+pqV1CzqwxGn9JqFXh0vcTtlUZNQJK/u2T8Vff19ucv5M/GVFIli2e74+aV5XH/ACBMAW+ph+4X+fzQZ+zbGc0iB/c7VD8Y0zMO0L178AcaG02m4d49TKx76FM2CdcXnX1L5y6PBady7eMbQWMdGJCCOgnwCkAXF5hNeoVcrlGr9RardUxzk9Mx1iFTqrQ6vVSvk+qvdoDrpMAh1UuN8PhYh35sy+hGl3usW1xf5/YKJXU0E64b65aNdY/18vh8FptNZjOZZKi0NFpdlUuUJWuTNZWj4HzURmO1UVFDndvjFbo9Qrhv9AplXq+wIBmSAlKAvmtMbVJWW5vEAFnrDQYC3rpkBicBno2W4t4AHnJYcUsi7nIytU2No3IclXJsrWRMS001ZPGy0c0N9VWVXCgp9CbcEsKFAqkEcXYo+yFPH2bpw3z85Emo0P4nZxchGfA2HQYFUAFWui9rkYkXWTRi3nAXSyavoffp2AxRcft/YORFZi76CMIKNvwaxogkUIkGaagB9aTffgf91ysEAW3I/y8JYGaZgVVqRc8C3y+we1S0UgjMtIEP7dFGLHPRQ5yAEgN9FrAizsIWm+SUmvz1S5Yp9j0GmErqLJVNBV6isunSvyn/KDug2sUjFwhxG0+7pIQPJsi55GIu7uK1WnUsPujmTFeL53EXUB9Jt6bGcqj8/l1x6kPp1vRYDpQPHLV12n4oDfK34gPoCTe3hS0zGHb7ffv1m6L8qUy73Wcft5+/PWpVJvh2qupC22pw+IML8A35Bn6ChJwgTZgIM2AP5RY+yQMcJeCzdECPCQFqOUngz+HgDhz04ICLgwZ8Fr4KJ9ALHsPBYfwY/h48RcN1yhKya2TEcRmQSSViyXEJ6JaskuA8CWBLuCq11qgJanCNiT3EARweF5eI1WyeTMzBgm8PBgdP0n6VyODisOjsovAgRJB9tEolGgz3LoKT1ovyIRYtWoSO9CFHWF9vH61L0VjQjHpgIowHFX/CjGp4RgjI0MjmllfGyW6hTlIXXgFJvKz/rks/v/LqHcC3e47hzdf+Wvr0SXwL9TPw1PgXX1pOmmbOGZ/n4Pfkv58xAz+Z59+9vSBDJUBEWuAat2JhLA7IY1yTSh91nRj6S87FL4mSBEZYGbwwZF96poGr02p9FrPZ4IvHYgyA42wOx8pgnACpnIxrgODaYDDreGGGTc1whCKNUdRpsoQjjkajJRwum83lhk7gz+ZEJSVKoGvEtTkOL6rVmh1P4c9iSniqmiONKpXmeVYLbjUwuAmXQcTllkWiUR/8D8fEXCU3wYWCwYvKpSCiLgRCQeQNpQ485D2PGppBbQdVGkvTuR7opIK6JEkOCyJ6SYSLqwoV4EZP8eWwKK8XFGxyTCWLkWD+xnJE60sIgJtB0XpU9D0AuESId1rFrXfLQZZFndMv6VnvgmLh7qaGrkj4n+IveYBRzwEW6lllU3nMZLJCxZ6vq2jPvygmWGLy7fL86UaRj1TG+/sXesLpuk8melofKvfwPHqqZlpPfNHaVFpTMpn6U3k5bSOF4PoXOGejQCYnLtTHlstkqmSKpUlqUoj/rWBpZCyWRgC5opDD0qg0KqOQIxMKORw2SwPP0vP4wlG5XCoFwTVLKqwqDYX8YVHEFMEjkbjJbNY7XV6f3+HXaaE6pY/r9UaHHyJpv8oPmH7gd3gwN+pGRbjdUMCygD6nHxXWuEq06H/rvNyyMlM8oveH9GHcYdXrTXqzSq4XSvRQq8qO8EZ6i+anecQ23z4/DIl74dyM2IeKpsDf2gTR5PUW0PHZU6iYc5jePo1UM6hQCU4VGiEiTnkN/alrSLg7XA+38BV0O9uiCwlXQjYohVOJbN+IwxG0UZbeS1yumVtkhCirp8gIGb/wUvZIxTh3759M4A4FdfOMCl5qJi9/jLfYuNG4UXUrLz+Pt82nMK85pnyi1bmXh6/nLYuLre0qkJtZIprMgxyOwRc5Yo6uF2a0US89L18D+Rm3zzcN7KOq2+0TcbudGO1YAu5vA5prHG2Q7U0yrKH+DBx9MrWuusRO25juhvRwHaQHNyjLvVFuAW4LYHKBE2XaueAM4UGQBTgAkBNKZTKRxapmm41WNcfEZYo4JhZTxDazg5BtcQxWNV+vtapLdAKmqETHY4r4en5JiUhjVVuFTBFTJDKqrTK12mpVm00mvU6nEMqBXG3+xATeNIExprtMz5uIjAkITUZT0ESY9DndHt0jOqJUBzCdSGfSETq1Qi+SQjooeYcPcvw9/Ef4J/lkKR9gfBHfxCf4nBAbsF2FC7YyITk9igob50+e6T15tnfwIyS8BiHh5MNn0dbHtDQbhGTT+5+qVIFkClMthD+IYND7sDAN9g4W3wqGZNp0bCfsLAYLPodnn8aCjIQ9AZ9SRCtWKeO6fhtO/bAIuBTUex7gVVFnpqjv5OQn8ReGHbZR1OcqoPFSnymB/oaDs2d2OOcwmqkb9YozQmrTlLape6a2TaWOd7rbCLs94lr54cS2idf3tvWC84yq3C4wD/FkxtB+ajanlBnCpFDhaMImYAPYN7mtmQkg3QN4Pdoe3CYH7BJViauEGJtoS8L1GPZGYy3lpalRKRxLiVKmFJEqqeZm+YDP5LBY1VnJbNO0gVAw6NV0DXR2tLd1dra1eb0DMu9EpwsiqQH4aBvvHxuLhoOhUCKMdzntneNVAzPsEzWqvhk6FZcjEI6qZ5JcLBs59/FgNvv2uY8h7hmEcINO3oV6L53ncq4o6OgliNarangyTtEAvmDx+HhQdPbcm3DVJgd7w6JzZ3p786fQt/SKRwyKxa7xBJNlhkBdUpB+OItppm1XNEdG4F8ZT0jg+iRZzrg9blcWYwsLBpPLXnq0UuEegdOW4TjDccUfOV7TtjV75+Ye1qaoC4YqoLsZjF96V35xxT/y1Po3t2z8siYYZkh3tY0Nj6nbUDl/LnXhXvl5UDYDLPF07vniqo3gKHd+83ola1ndqPJL//b/a9RVxt0HN8944tT2jZcssVygg0d210VKgHF7a8No6kCi3tSPW4Bx7VQN+JD63Zkvdu60u0bJFC2zHQ/sAtj841OErekB0LFbV7lVvG7NS9H8Kat185JOnX53ZRqvuWHW98KqP4apb6g3jiw6cvCYL+sTltTXSCDOQXWG72bMQT0mgSHXZrFMteDdFpCyAI8F6CyAbQGQRdUbwQQ9MOpBXg++0YNzetCkB+V6UGZL2hIxhi1pd2psSZ1TowdEjKEHuB7o1XqQhG+ItUtsSZnNlgRYICaQSjUWuM7R4YzZIjNDXGA0Wq0Gm03rcGq0Do3T6Y0xZDEyHmOgZyoZCwGnjzDaDFaLxWAy68UGrkbO4AppE1v2TYiw4YpEFJSlvQlAdHYQ4uN114zQUREt0xKcTvotGNkKbiJIVkWMDXrR0keLHb0PexAWLSqaPxZB4gJSRSFuxekoEFLRdeskgJUH4VZEmSAcxcijoqQ3gkScvJOop74O44Bz/z0v1WabcFDpiVpsUCv0AEBYqK1GxRdTwS9+5eMGEmftvOaRu6fg46aE3VD1KHljFPne+HHU0fwUnfyJbVttnlHeynG908fM91jBO1QEyKl/4eN/fR/M8zv2z5u9f3Rb1YBJs//70Rg59BJkCjdA/h7AolgSamNncpWuUFkILy8LxkYH/CwGCUa5nE6bTC4XanVGk9WmsQlK0qlEPBoRQq5n1NhkGo2NYwM2DZTteqVCU8JDE2dKZ3QsYcqYCkKOYSSFCWMimCASJixuc1r90UgpOonv1LtxjVIvlOnlRfmdPZ8Pf4xUH6jyfNwLNR/4/Dg8YtIKXunPQz+IGTMKG6CQro34wEfhN+FEF4p3Yr3AKlewInLr8MqnlfkRARyDukksUpDBcLaUEbMDKSgMKLfjUIeB08e4YS6Qpq5WG2/JN8+brywztZTkZ/O2+MWWA/tesB58mX0bD1d/PLnDvp1q9F0l1ekBj3rbCsoUPdQX2lHetaSMnSzbrNduFlFXj7FkZHxgt+Oj1Etx2+ZVm62yLtJeVjq6H5+xeVX2hV42Hde4a2gV41fG7XBWMoDIOctDIMEDviTgJNVJXKfXmz0VmSjmxnChyAllMbNQNQON6Ww3JnO7MeRhg8TE5fJ5PLPVapQpZDKZQqvRKBRGWVaGy2SBnNudGh1QaDRmPc+oBVqtJCOMxcIYCEfDXG6YxcLDhMt9dQXor1hRgZsrgKQCEBWgQiaSxDxOq509UiGVJv6PTsFdOD/wV/TRKVHBSNn7JlxuwQhdhxBB4gK0umzOHowEz73Ze3lxXdYvxaAApQoBcBA4G4ByxCJT8NYVgiAgchIQLGLEb+eIiew2OJOsYV8RIO9rtkiC+rTC57T3OVgDU/LLp68qbRrQZEdz8QaOL2qUcde9+8Wdy8a3zJ5b1wY6ARd0OK3Ve/bs7p/hxucwbk+RPJawlBq973fqi9uX6sHMiRp7xOEgFY64neoYG779yao1O46Bjb+8QDTNnP7ee19sn0BmoA40tAOur9mQdwZQ7SZQkgu2+YDUB1g+cMEHWRbwuN0Ou91osMClY7UhaGzxhSJRmVyhDCrhNprRCUGlLKi0BHl8NsTUDEFJiVgijYVLg+KgRBxE0ifgZ7P84qDYyPbL2H6SwQ7aZEypOeYkoNj1lwa8IXPEhYfDAp+fUOosRr2+RCxg8/QlcArz4ZNh0dvoNQsZJDJBIMwsKVge0CaAMxS+pmBS+B8sCleak8NFgwGSyozLU1kES6JhozSSxFAlBQUrMesyHM4CsxAUJk1ePIDMBmaoFEUgfqKNCozZqi9Zz6t+zyRWcCEYHs+v5XCoiR2T1SLufGoON+FOzD78ovrrPdRRFViN43419dWBmxlnbwSTCEbbkbYDbcr1HLudzbQcfXBgicGuVGYgLObonetfhn/FZ+Zvf+aZtiN07MXfhz4l76H9q4dy3eE4yMiAVwbMNpeXNJZuwVRKpVyh4HI4JEHU4iDKADw2AyeFWE15MpkoKzN6kApjEW4xluFes8us4JltbIbLJY3l0ulkjpDqNZD10Zb9oGiw8Ip0lnMn82+eFOVPvkkvmqKdnfaYnhKj0MkwfSxcOFSIP0ewRoaGB1lSWObh8G6TtBCLQFpNUBjRDrk4Gsz4SDi+ibBKI7SAQoKKvOfQStVzPTvFYKuKUswqu5WrnwYaKMcdTme6jvpnLXWWx31zu/rdhgWaONWlwkUy4c6klqNqoT4/Y97iE8UtU+4Zd7JMQR7ce7CtrofXVh/etkCrrAQbqEAk8sLjL7XFq0WWNgFv9tSgR6VIUa+CGzJK53xvIU/x6qEZjFOMQ5gDC2IHcq7OAKgNgARc7B4Qd4NuEtSTyG0tDTr1BolBxGKajAYxCgSemQtKDDKJQSJRQOXTCIwO5KUG/FL/aAXTqTca9DabCWB6QiwJsjhSvogOLICM6dzJ7MlTcDRF505CiIl806fDRZZEz8Wwo+2/QwYKMQNXRA0IIaU6is5mZQSFChQczoUwAVEhTGBMejx1l4T112dD8+esf8w22vYZ9c8Nq9/77H2eaLRE0VljC0eo6fftmN8w+s/I0/xo1yjRxVHg3OHG8ex163jA+XfkTt5IJLKkUhpvY9+19pmXT1KfJVFv+qHPyA7yRsyOvZzrFgmZRC8OcBxTqW12pR2QDCbGxDCvXSmz25X1dmC/SwmUSidUtMw6jdWi1VosXrNOZjbrasxAaQZmnbHS0GbASw3AYNBBVdBs0WtI9QkwkBPBobQytTquSChkcpXSghsTEiXqYFEQB0WWj2IxrtS3C6MoAUkV8vtfqYSL6OAcmuP3FoyJgLgieikDrgxfIgr2RDsRSZDmsVdZN90rkvBEUmXMaK353diaRs3+N/7666fbDDv8QD920E/eSH27JP9M1FAiFYgrfIqVC6vjyYm4/tK3hGjJgYXUtwcwiIPuHnqMfAqu9ZnYMpSxDwS5O+qFDcuaGhvbZKYMYGZAJlnl8/uDgUDVFq8aqGUyw43CXmNvsJfo3bVr/PXg+p7uus0gvhlsHoeNr1sC4kvAklZG29aO9vbkFkNFAAQCwIheM1EZ/LYl1uuumzdvLTF1KsFmMzCCUN9zPdh6/c3X4zOvX349fv3WzcuES8Y3tlWogRb+u55xHa1N9S3sqNXvd1rp2uSIaUTonyQKpqaLk9GiuNDYF0liFIQZRnK3l5a9kGoLLGWQPvFj+hVuQ5YySJ+R7D1f4CvoI/QR+tzSkJRGssM5X0JQ7HUWIAoZJojUMzgd+USHYBS6nykNBEoHQiuDabF6ABLPgeJr4XNwjTCKhUfReeGE84o9KO+d8ZEWL8pD1kprA9+esgT8XLbalHArtbHR4XBbubFu5b6Ort0dZqFarRH6Fpl5Os91rY7auNmY6irz1EX1rVvu7VLPVAh0Ar5WoOxXa2Iaw0x3KKP1J/UmO48PKpgcoVRmUktZgvL4SQ5fJJOa1HIWSxXTHsJ5YrlRrQAZj3W00xH2i/z6rhKrP2Eua8xVhcMT+voznddOjjqVTIFKQkXn5fpmmuK1jopxLa1xd0f35NikLeMC3K4xAIwZR3JYc3ZpWsqdWZ9KLZDcrXCLpUpzOKku5TQYQlCqG0NJjYrNJX7P4nBlHqPaJYJ88XaIIe6EGJ3AeKhKLjK24ATB5nC4PJ6RZMhIksFiMhkMkkeyuQwji4DIj64AfSp7CgT/A3Bd9ttKIXACUigOWGaCqiPH113CPqDmoA1q7gdkx88/XzyC//jzz3kusgONh4vkLXgNFmx1rlpvMGDgJ8RnIZOxjJYf44Cr6W6Bt/Me4OEcHp9n5HJkXAg+JXK5TafVyqTSEj6HX4JLLDKjRofzuBB4nMqeO/XxKfhEnDdckGo06QaHnQ69vSpRHlJnL81Q6LhMAYMFzCCBqA1eeYDwIvOoGZIKuXbKGmlt79zFi6OgivqCesXWdPee+XLKPQVcC+yVExN3TiGWTaF+0Edx0ru5rLe53KNj5p/DQ+sUyalNm/0VdtHmzbLWcij3b4H3GoL32oL9K3ddWSZCJmKZCCPObGYz4kQzm0wwSLKlmY2l0pkIlkpmIqAcb2aDcjAWJRfZpSrVJCmQSiNja2tqMvV1dc3RikwkwxrdzG5ms42RjCwSydRmgDKTyOCZSKq8PBGPRyBjiWRqaurjCdJkYpApeCEkyW+u19fikaCezY/5RxQkhKs/HvyIDrEWfUTbmmhfENwI09bnKyyctKmqiKWHzdK9iDEMG60iBRsWHFwhnhAO+ykL2Ut0vQ+65jXd/gTCbKs5Eaa1JlYWh79wM1qE4BZaBhKTVW8q31S+dUDoD1WvnzNWwdIatQSDZXQHlCqzjKMUaCdcc2JV/kluskct1W29Q3WHEj5iShy0prn4Mm56jEaqU5FtbbmxubZc/u2Iw+f3tq9oVivNfnfAwtMI1UGbQmoJaCOLQn2/3zzabrFqp4F3Qm2hsfB5fKyUwSadLjt9uK3ghzAOfcqYR/fr68JmYOU5Y42Hww7yqgLerlq2vxI+oqLWccaJGgwCtyhGx66JI9lzHxXKxwWDEmUyHI6EShmWAAEhKctqzxAJSwAvDA0ErGY4QEgJcTKsThaTjhAuROQLCGlEaY8oCznEAdxqhmdBZlpgkuhUnPB11EcVfD1753KgFqggX2ialymRS7Mt433xaIlQAN7vvWGiXi0sn7prmoK63i1dpJBX9ldUL/GG3Z5wjb6ha/oMtwrMdZeIBHwlk80tndiU/4UjEiuETRxCaNWJjWoJyWTba4xCZ83sW2Zoc1t9DbX1HlP1rMbKqZWmVPeckGPs2q5o/4RG1cGDByPNS8e4rQqNSdXbYEwH9PhX998/g8nj6GTahF9vCCbqouC8IepS8mVqvkIvYcE1c2Tor4z55E7MielzAoO+hJsy6liQEcgwLpYNF5pbDYZDpeai5CAYAC5lc4aRBXYWkhNMFimSuG1KsTMX/JL6ChBd2+e258Jy6iv9mP6t9w6u8wBZ9dwbexweU3b3LTdVR3uby0SXPuwhNqhm777/0SON/W+9+OD2SdIbe85Lxm842DPr08XIR7cNruV74FoOYuVY4tFSZPZ9TBekTUt8PU7odCGHW+9kh+CBowK9CHW6O19YYZFzYdrdipL5ClEr9IqAtF5IcyVpB2chDw6ZczN4FqBg4QyOVoRYMTc8VzF3n1CktUq5uLR7z4xEZu6eQw+2h0G1gnpGLkomuPk/cLURv0OgwXPPGup3zK+aMxNYRj/cjBviZqlOzLbb6weqpu5b0RFTPzy6PuEM2+12oS0bmkB8lJ9bt/a+KbP7EG+2QflwgfF7rBKL5dShoMPpKecAoKjksnCyNOCye3CtQs1HVJ0diaalGS1EWnR3E5aUtltCyhQwkOCOwBtDzBUJabjO42EkqSHdF+aJQYfsO0l83QGVVmKU71q3Nz6lvTKg1lRMb8RHTb24ZirgR8fEtT0P/LBPts7KF3HlbplknbtnU4eTIKnHeQoJ3xUiOCncTuA4pUzhLHHnil0378mkZ7f4P/9c2zlnXeXyvz61WVWdWgZRbEXqWmVb/5KE2CS61d49bqyhcroe6dZvDIkYbmYFlsBqsFYsldPLasvK7GMdJlPao3eZDXb2WBKCq4SeywIkXjBWIDWVhk3nB4vcELXhRQ0MWcgJFyFoMy/tuxnZKgAYL1z3iUIcU7yYYuMEBIrlKOhS8DGiVwkBqADtNTtqkk3J2h1NvdEyn7e7++hTTQ319StqrqvbUSPzKmdV76imXihps9rkCv33doNuOrA/qLaXfDJunMUSjc28euyYYKi0tC3BaP7uO+IC9Yu6snZcXXNjuNQV7WhbMDB9elDL/+k78O23dqHQaJxBVK73WSGgyl+VPwzA2rW7q6NxqbwJeFx9fe0tcJpxuB7eod4gP4HrlMC8mC0n0mhJrxY+OAY5DlwclNT98SDqpESnrYkhz6O9+KjnFZ1NTCJRoGRdxniI0+HEBf8lPlkWXbZ2Y3bg/pWVyZk7Hzg5I7NsZrvhes+28Yv/cGOnv2NFQ/fDjTvuAw+5y+3iquWHJi9+9d4tE0LqwCj3+mRl556Ts6sWtQeq03S/6qGFxIv4DuYrIhb3LWo16KX7YNw29CrzAbqXuA2rxzqwbE5d11pOtHRUt1SEgr5Ihb2aIG0s3RFpieUE8dTjLA5B4Fgwmz1/5tR50alw9tSZM4OnwqhkH601o+5V0qJegf1XX4dCA/AEIOgWEeg+h3UQKAKKWxK6GlZiuME4+hxzz0XrKvLDls4HegZWA/eRcV2VLmuwRqecfX9rYvGMvOFmDruEVeIIaeNr6v3+Er6k8ur6uszKVzq80RLtiX1aUe5+nZ4x59c+xqGL5TM7Vk9/FcSak5F6v8kVEwvk1Nf7mrtnkoco3BQAHIG+UjC9x28Rlrkyi65b0tAPeA+FK/s01OGVLhuIrQuniuO2hx43JxbBJmE1OXt63Kh2cmzySDzaM/ZIc1M1xxFSE/6I1a8TCngSHWklikP3myHLnjoFh/LU+ZHRY/z/HJzLiTXFfmqFpBrpcEjUcMsrOO7Fccx3/j+NF1ll0bGmJ22BinWem6f75sukihKdXe0bcHkSV81dOS8wS26QFAZV9P86cvnrz0+c5dZ7q3Z2Radv1fMk2NCtVTF7dvfWhvYFGk3BZnEVxBbb4diasQCmzfFdDDOuJURCC18KYQTqfQPHjC7XIS7cOS4XSdBwyekuZXBJofBoEh0BDrSXEAA4MhLGdqf3+71bzk1951/rz6xa+uM9H1IPH3sF9JzaAphqU5CVT121fOnOTR9s+pYxh/KcOHUX9cUB6hPq3vnXLVs16xFQfeIFMOHFqcHIr+92gPFvPQ7SfY6j1Hc3DFLHUC/0oU/Zp4t9bhKYK8dX62OqMOG0bfRyBE8DAG9LBsCjbFRv6QyUhlCNyJ/6bZ8bcrhwG5xLUAiRI/EiJUTQrWGFO0MzSQy8vnv366/t2fNa/q313d3r13f3rGPtnu5kHVy/hfr5mftvXHFqemht/vgF6szX4PlzLS9owxFiw+uv797z2mt7xq8vfARMpFof+/0HVP27R44NLHvqFuD69i9g78V4HMXVQ/mHeupmoByI5TSVmTIGPkrEZ1rd8KEPB/UhXK9Xy3UQQA+eKkh3mr2hPs3otzg7TnEcNVlDU8MqRPOhmyEKDSYrCl0UE7Fi80m6w6WetkjHE5hCKYYLgahVSjrTXK7UVGX1tIfU4VmLfvdY2h25eIM/UaPYf/jQQUVV0o/vTKWq5J6EUKoj89/GylJhspP6smWmNl9NMDjipKfWWybUzI2onzlD2ey23CS/9ePrtnxTahyIOu12Z7bXLpTrDPmfjwTxxaV3dxbX95ri+o5i1djTj2EAIITDwwkZBJgYUSpkPEMcw0jciDmIp3Iczhj5XfKH5YT8BFhyzHRESOAABZLyArEjroojAU7tJO9z8NxKsAIrh++lROXRGuxr4gS+OKcGX+M5dTg6Bl+AP4wTeAuf7Ga0SHQtkmfgmSr8W8yKG4/xb6+ZM0vlFf2Y//H8Z3RsZ68XRXnC/fznUDf9CB5JZ/Pnez86j/IO0tcw6HJCNFfhgJFUVuw/UgecI3yZgf6AFTsxoqo9RXYdR3yG6S7wDqGyqX5Sf/8a4Hqwaxxiw24dT6imGTFRO3UN9emLU1fu/LzJpy3b5NXbVfVLnAUWkf+nrMedWD39FRAvcF6PUSYu4ZRQ529v6nGtmvwk9cTySZsvbXdrk9Q9220BbQto2eT0IV0DzgUrW5RR7VguJysPBCpD6dq21pDdW8tJxsOkDQmnHIeWUyNsFi60U+Hg6dPZwXOnzyFLL/JoF4fj/xJRjKLSFs/iw1vDeaJZVMhoJGMUlVmyDw+O43+RUPhPN/NKWJ6bWmtfvFHCYwpKjZo5G0NxqWMgvLnKUy4dLydMPhZgFofq7P8monblf3TwmLwHb/0ni2KOYrNKYgHJyZDTk920p3pehc+dA5EmjUqoL+QyzRj6lBwHx60UM+YEQKlSsVzGAEci5LMgF4IsFK5cGquVhiT2K6REpMBWxSJzRC7AR+pJDldjIa0mR2wG2P7kHRdPLHhJ4uPZfZytS18DQLd2deONa9uuXdGcqG6ifvqI+uYSfvWo0KMLbn+qvp6atP9R6ifq7XFE1bYJWw41RxyNzba6cU33P/73vehaA5DnK+C1xjHno0w6JlTIwDCJJ7rRxlFINioN6JLzp7J5dMk06wRFMccqdOmOx0TmK+ReJIzJRZjZYhtp01oQqhjxZPO6pz2O2xwE3jdrMoc6d/U3EccaO66Tev/edg64qCD14lkq31MTrHLXL175JBDj16xai1ebRMLx0/rLwZ6PF4IjbkmKei1PPZS/+MLOxv6ExZcJ2xMNIFLQjR/HMHY3Y4CWBTks9aheDe/nuNHhCKbL9Cq0XY77Q/og+38SDGGoLA3S93j6fxcPdqJgGSwUICJG8oBRsGEcJdubofzArcTAa3t2vXGllJiwljxwy4PzF7uc+1zccMejNxB45SxefgJvxnjr966yaVyyY4KdWb75ZmIj/bnLwuI7CsONfe35L8PmdLOWpEg1nx/zA7u9eSWRuTYVZ9ip2xfNRTUCh9ZT/SSG340ZMR/ERuLjYb/bQjLlTIzW+uluoiwmWbgze2KEKykTZjmSFRHMQQt1erpiAE1cJEwMDbw+cwZ18ZFJCwYB393TNmkB6HttUUQLpNQjEP2XUWskIsPhm9iCKAhSJ266zt8LFCv2Wx9/KRMcu6G6OrZs9EOgosIjyL/sWDkWMBwnqG8qeAowf3Z+h29mLIn02teHvmYPMNqwRdgqTPD44hWEjUCXTAeySwqcAmOgC0MKKUqPG2k5ChkCeUWTpxEAB2/U4YS3VGg1moBaD7PIXgsTiRxzI1W/6KwtW8IAWTVO2BHThdyI/OQBcPy6mvHUO9Qf523Thx56kakMPvXD1IGVFclVKx6i3jp24Ni88TVt3fPXlk89udqzc54bX/pSE9umDSh9epUqODEdqQulSJw/JrFfK0u8tnd8RdN4Jvt3QDlJIeNUbx8N/v3Sp5LyC/gRKI1XNqWvpr5Z9Cp1e9o/az+uYt+7YXe26o/brP9++tbbpzauaXYGc0JvWfy2S7KuhlJOyzx9SSbc6W90igX6aMJlnFYjZJMViTu18rL35iT9+t2CkrkXqzhKYTWVp/56YBrQNEaobwt1pV5l3c44jDVjo3JmHGDNOVksKqwBxmgwitdEa6JCT85sMhq0GiGPLaRrn5ymbfFFRQqF4w7Sh5Cu7WTKxYURNxfmRGxGsyAETjgDTrsyg8dQx+4RlMxyFi1xaOwNEHOY0SxaE6zbP1hlFJWwokwgmHdw9cAmamz56LkXdotd3BRQ7LFIpcauZHZ1z5T054rG9MaKGS+tu2FPD3hkxlbwIfnmxtszd1/6YnL/9sYjy+/oAp9vmH+ir+7OvTwVq/KRW1WR/sngq4f3NsxqSHW3Lkjv3dHm9bnqNyyI1Z6e0//M6rdW3TNYu5zmH1AzY9ZC7JWCKGwcFsmpW3JOm1Kml0MNnW2X4x21sTCTo4+y2XTDT+SlyKKw2EFRYQdhr2Lv8EIjb/GVAEsuNv/H/m/PBWgkFPAokxVxxH67h09VQrSVTyHsReOul/0Qd4FPFNVJH37Kl66Uo6182peqVOT/zOH/RcrhnRMT9uEtfAc1cU4phFwQghFrh8EXtRFsLGxXTLq0pbCVngzuAe/nGpWeFZe2ZBrVnhXE2iv3EA2phy6QUGRCHmPMicKlwEm6I8AmZqjdXAYTgwAAxSZJCnrV5cIPrGHBDv6z4gpK2Sv0bPOChB0/SF2a0fnCtHitan0JQ8CRRBV6Z+fttdka1Vq+mFf6hwXdP4N6HsfnFrLAaMacS2uuX/NgazreSnUFpFyOsMziUeyYmwv5WsEDXjlP/Ok56k/kbFtEpNG7UtiV15/CrJD6LQpPmSSFiwVcHptfzlUw+QD1hIbXX6heIc3iI9cWIZBZ+f/1nqS36Benhy803fIP/Re3/1839i3+7yn1bxYvlvr2pkk35r/8v2+PSNP1fY5Q/cyVjDTEzWnIR2PlHCNnhI8O4y47hBY46zctInGs+KdEHIsnLCRWZKIEkywktJ4XVyhnrsN/j7tunjrv247ps8++f9fBqop7qfn/mr8YLAfjqsYB69kNj1Irqb84LKKkdG2e+qh9zrtgkC3ZsuBXcDseMk3Zn7/1d+I5jdOeFMXlV02LNZRQ56hPZ6RuArzSdYfAt682/5G6a2sgImZR+yI/r239GM5TdOgdMkpjE3NOUGrwuN08Q1QiFgn5PLp2eCRC98mGS5C+wWIJbyGwI+aToJ1xtNH/SjWdRXvlEOqymU1Kkh9vn1uze8/n1H5ZQFR3Hmwq63g0tdLdl7zvb6ZjmVtSSq9x51zAx4aAfDv5WWD54jHP31Ix/6UJe24TOHhlJ3/n3HJ1F7AMlK6YzuNU2TTyeVMDnTNsHUqtJDB9W8PyZ2chuUwNfcvcxmjFKmjbnjen8nLSmUQVkygdYxToebWuBqbGbtRojPCugnRgBLJoKq8Ufyw0ZwXxpyjKP+dljKKEMo6eQnNYKUOBePQU2uMYLcrAcP0PNJevPgyue2bMaqr33dnnUgMez3Uvl0lEiuOfzI1sbbnv8YET2xbV3jDa3uJ55jNwCIhHLRfNzwxSb9zRDpY+AfiBlj/lu3JXVcfTM1OVc3AjWAeOzWq4mZrWSn25x2JL3xAWsQUHFzqdXWMq03VWc+Cm/o+3PQcqjXyrknrlz8sWd/SBdZuaqPOXNpgsTpPP5aXtDrahz4ir4DyjfrAnchzMahMBC6nwQtXiMSamfgpqeyrAzul0HJsoKAUW3BiUSi8YcZnRiKuPqHJSeVR1AhiOSjk7XE8TCUyKYUMnc0KJOooFrZOMxpALN4qCz+Jfwb/ggMCkUFEca5xsxI0niHtznJBRaQxxW8N0DiBU83qhlvcZvXkSiH6EWz9CXc9LZ+gJ6LB4SaECGKbK5j/L5uF00WwiIS3ODgQlwmHl5YoSQCwQv1yy0HbXzNT03eNnzpeopmRWj21L2bWdndGme2d2LnZa5oPX7+3K+g1+c6gKvD0PtL/y9PgZzd5Adl1kejn103NjHK4XxPfdtLJ37NrZDWDdylVd9e6wM/E5GkvD0GdMH83bGrCynMjIy6QEvIgLHHRISBKrPUHU5AQYW8TeyD7AJtmsUjgB2XC29zztHodiLHs+O1xupcDlRJA7OIH5sjJ2Re0VFGhY4Iss8/AmUAy7DSAPJP9d8xfZJ51jZmdWrqBu+/LwCWCldnynF3O1zQ5nyx3jKltU1ErZCmmpV8ADrek6sFQSQpst1DNBx7hN3eGcJzE5yJjzXSX1flfywUUQzcycQvz70uB0dYmkKy1Zu70ubG8jpldWKjV6R+q7jBrxzV/fNux+9OTUusbu39H0NQbqOK9CuW7CXJgzp2AzjHqzFmIUB1PANOEypV7BRknJSAeIQLZ/HmEbDhBD1ghFNdTExFYo1xW0qEaC2gmhf4zuag/EAA/hd/bMBie7MgbLpTmza02UcWmHPlQT/6OALRcTS/IZRvOl43jd1i7cbuc6W/ou7iVnXTq0pMNuxyfOIp61pQzAXidia2UXIbURK1D8xoNDn7KSjB7MiyVQtzfQnnOF8KwCV3g4/KhMZpOl5Vk3KZBwOBKLQ693wFXkktfJgEsuR8m4FTiQ4TiQyGRNOAm3SIVKIVc1OVwyh8MFcAcpYfJxhYvwylQOky2jD4ery/Q+X3V1HVsk4p8gYjkukwBePYbbbCa0W6vRyGWc2pqaYGV1XV1MAr9U4VLxXGNc+1yEA693kbjLIUq/HIxlY3gsxsFxB6fy5WCwAXMsdOAOXOlQ4o56biHDNohKZJz3ipMg6KVLnoyk3PaiHKXCo5hyhGXTadH5ZDB7Pp3Nw7dIMIkq4wTPF5agslCIr5i0xEZOYkaxhDO9gRzvKtH5YioDneZEi4pezNsLzFowrAAMF0QCVmQg/02h2YQUxWeis/CCHVhpKSgiSE1A4WngerDj6U2ZW7rqeqvLWv0isS4coc47KOrd0msXNk5oSowKy+Rqn+0XZeVo8i+zB757cNK8728wtvUFPekl+X/iyVD+D5BCfgIn398wuqasebxp1tFLo0h/3vjAoTEVFXU9trEbiClNZYB6eG3749S7m8c9BNyRpdTx5ooJYMmoRB4/TPsT5kMa/wWueyHU/pKQaqqexMqJO4+G9KUVJ4g7c/qkzal3YKWiUtyUBKVJhyNZShDaDTxCuoHg0C3gJXThod5eOjFThEr3Yzh5hV1XIiclZCRsgzeO22gTKQMK3AhcFMNQ1xozF6WTGoSVBaWZ8ctz1MPHj1MPPfMs6Dz6OOh89tc37wHOg/cAx6HfUe/t20e9fz/eLQhEqZ4yqM0EomDu729r3HKEK2ipqhwDzlMPPvk0aDtxAnQ8+SR15MQh6sPD9wL7gQPAf9d+6r27v0u7pRaLzFwF/o221vTVzIyD66h7QOeEnna09kNUA+MOMoJloMajyvHL67NRO2ZmEgEu0jGRXhyEFIEV6nrgVyqTTEeB40kKvAxDMbuxy0YrOu4HSyhJsQyVBo6MNAABW4Eb5HZce+v91BdXLd7W1uFL1Y1us6Tuv2aMI7Ofem65s1xg2bt66bby+XojYP3qph6Z6wpCfjM+6E2AW0DZC48tvZ36x6srx1Yu85kNlazy0sRuMHrPhPEd1Od7W7f7QX/N6tdunVp3490Na4N3gKZbU6epDyqp29LjNPHMpMljMgshPcyERPEnyPM0mBMLQ2ngzEkhuHJFNRqmTqQX4yRLb2UiIzIyfNDVdsN0KW77f8+piaQLIRNWAyjoI/DOC3DdiYYDiItTjU9QNkzMj+mr0qpre/ExwIoNNWx/6Yu6k1wej/tHLhtMW3fHtbt6AtTx8Jqrtlz19awKVJUkNYdY2J+12t+6c/yu6SH8Lnl79tKeTJtS3ZYGbyn2Lp++VzPh+Wk7cWn+CXzPbXt3YAxsM7WLaYW0rsDsWCnEuo3w7iQ+ZbYcj7ETYR5WznEY6sREoWwPgolnzr0sokO/GBKUFyqHU2hzOjCxCDOb0Ks9AGh/BV0x16oACgmkBRaaeRyxeYeT5gqYJBKWIKmArJVikjEROGQe5e1Ln6E+aviRehfcCsqhPncT9WK+h99cNbb3gY+vAb34Y91NC8oOffJB/t/1b2zdXSlMWlUB6uPHHz96zOmY/PS9L/CpH0iywnH84ShYBTFCEH7BbOpd6mdqdS1/DQDPvgBCU6qo185+ff9Sclw39eaf/0ad9WdA1R/PgPjFzLaN/MY/MAgGuJ16GDQCycGvGk5Qz1Gv0XLPN/R31kxGDbYAW4eJji1fGOwPmmmiL2oERTUAveLDegxdfghi6GG/VyzqhOwRx8xXttIeJnYJxJ0oJJcVYxatRlFHLHG5aHTcB4ro1EAXoS8G3iGr9usyq3jZ/L99Egg1cHicypbwdEvQ69tVsS8zbuFhBrfKPJGaTw0++vzCqfV1Y6tA6frK5SfyV597asm616mem1dngguBgZkQKS+9sOmqu0Ab2Lk7c1O3vtHHYP2+9746rlKQ8s3eG2WISC4zvCcz672wb1q8ivpexxb7R7k7pQyvdWlpxbS2FhDKalkC6ix1/b6ZDVe1W0OVPK47Gn8d/PPdj6er77gZrNucGQ1m7lRocalhbvCDfy0f3f/li5MlMp6QKVDVu4b+jOMazT/WxjsLPrRZQ68y/YxrIE2Ow9I5I4fdlCGFHYnWZNRtdAVduMslNEQbMQDHUSoSFtWY0wXzCooXPQvplHZJ2hkBUAEgtbH+y6IicvzPBhVUSZYu+4AsKyxEycjnO2zzQvPM9FPfr8y4nbsvW1eUe7RSzUBddvWEyci4UrE21/7inmtuCHy/+oPWH3M1OA+UlAjb8js/X9HV4FmQ5vH3Do7fvOH1TI+1LHelnUVmX9MHvgL6xbMaynta51fQdhZ3/epFiewj2yZ2Lp6w4sbo8bXhB9uPhDNSRQZ8M2nZxM6pDrO73YLBNT0ew5g8yK+Q7zGF5eD4lR81sS2jUIyLxFVJZ1VlNBjGCon1EjybMDDYehYdRYasMDQHQ/gVlcsrmmH+k4sViB2tZ7mZAwp7BURu/w1ng+egfofhwrjhbYipNRaZ2nLA/GjbTbeB2lFVcaqTagLecCAeOeTvvDH/4MuQzXH+xGODRzpmgi2n86zk9VePvv4gPpva8ltO13x0xdqjDio2IULY8dn4Dv/10ydf5/d7mlfMv8uibMuMsL+tOJ5/n3wm/1Dsqjn7birQlwMO1gdwnMqwSiyXM1mMepPJU651aDyahB8OTyUaHk+0FA5PxMeis1qQcao4RMkk3esPhYOfHzZXKf/HcVKi5EAIf5GtVEmf5ESGUrk1hgouEpfHx6R11+bX/nZ87imtAzF7Z6hzMxqnWTPtwZ/j02PU2/MuD8nimI75X2Pyj4yyFB6MTnwCjc3ugNBvtxPjU+Bh/LbLg0AOPU89yNAzt2MeLIqVw3FI5EwAuQaduKxCmhnF9wcT8VCE71CI9HqNWq2S6ArZPWI0FEElypujg0aBPcEo8kAmS0rfJA8olFD1cUqLNn26gi7UqgspOnRdZydUjBCVSJ0si5P4hqpXgX9FbtiSTNYfX+2v7qN6Dpw1TS7ZdWNsO5XjT+tx/KqMTeLh4XiA2mVVSSWfBapk2r9rX5u+Kf+dgvyIZeYpGXufi55Zpr5jTs36stoINWNvGyQMFyVX4HbqQRVI2Vs2EzMbPC4Py07mr8UBzrOAdQGq1HjsmksvNLnBTyqc7m8QxiWsrYw+qDe0Yk05V2lrwleXKmtMNFRmA0SDz8C3sEmG1qSENyocVd7gY+CYPehDwURnTp0aFJ0Nh+F7LwqOQNiaNmqKzl/h75fLSMUVkQ7i4UiH4UZotHoIcTWiGmQXVhYVJmAdITSaziDVtFtEO5oqIkB/693bqpfIRRaexaK8rasqRV2879ZlY+fIRBL2E2DhF38HE7IOR5aKNLqokyrqRaGvjPqi2WJvYPRR/+5dGwu0rt4zbdauUpUKhJZfUx4dt3TbglkbElKbhBKDbxy+HsrVXEpaLLi/Dfyan4bfSXHrLRpgsZD+LnCmI0TbfW/E7Zx34ZpSY3XYNKwt5+9qzyZwtYYtxyYFRUatOeTOuTe697gPuBluN9YYF4gTUxtiYVFHZQ6lXYdPwQGMRE6hAUNc/NS503T6EGJNX9ER52aWNZqApERc6TASoOBLgo4yoD1KqJvhiJodYf2GAuHnUQ2e3x6DX3D5/B/wtyqsoHLMI0JHgkN5eOVJzYM9SyJW8niHdsYkg7XHyiyzVJhbuC5//7211vY8i5cqV+4pCXg5+KsRa6BpBvF2PsarCCt2l9iiHPAat8qp3aLRGqb/PmNjNH/AFo5OMfMPRlQqNHyeDrydbBx3mPpzupw6bZT5/DhOfWeWSkSdHecsvrHgG49WLyUsr6WT5nyJJdgMvvaoVTrCYmEGa6iyXjFf3t2JbLH/ph5kxuFatmHWnETI1+ttJENKqkqQcJOpoGYSQckYw1o5WrEQJBXAZ8KMohsAXKwsqzRRGBJkdyW+otcklcVx8cxSX0YAlidbmy9d/2psPcPnI2J1fLyc19DELKy7iz958JnLey1qJ9duFzSMv0RSpSpgZZHzBxJRht3evZ3iwEmOQb6LfANSTIn0CAUPKEmVRIqzCtHfg0Vzt7mQOmAuhMRatQBOGvnjpb8B/PCteyYrnYmLDsLw6q3TettVdvvT+A/v5IWM5ouYo/+uxZSCgdvSa/vBzl8vks9drCzU+W2jaslGRiOyjeUUOAbZmUJrVhIKBcdqNOP8EhFHiGXPnQ5nB+kCHRE61YduSAG1U1rKIeuuM4GWKq3JJFDvt4IL18zCB8B+Xv77GTdQj1DrHlG6ddePO/jsHddwwUdUH3z5pX+h3z6aSPGIq+yUn3Xftd9Tn++aom6eCcBLG9fbwN3wt74f0OUV4FwuGfqUWQPHyI/ZclKJx6bCBCRTGbIDu9CHMw0oFjkbOdeL8A3qK4FMtiJFQZAgb6pZjHynZiVC3wiYQ/SZBWYLWiZiM/5E98SXb1m2v8FTVW/Gp9lxu3s09Szrh4+oO6l74ePOf3zJop4d47Lhdnw6cVb1wpfUt39a/vTDe5/utIDl1JZkSNPqoz4+chbi5NazjwODq1XvrgBrCzUUlzCmMzZA1OHOSTCLw+4yGrRaZiyQKuFCWIAFz505dzpIO+3piFMaPheu0hIojCWCXxL6VkTDfXxQekjiCt8xWvhFbz+J2kjeOfgrdQP10JEXuyNWPzct3dZ1+vlNfTM8U5dWtNpjsrTHViEOxqZ1L3vg6psflfIiYsXnH+ZByxt4H0lRH16ivl//gy8xZSXV3rjvMZA7Xj5RWdYmEFaVGjc8cdt97960zl4vk5ubbDc/d/bkwdfp+YEkhV9HvARpWHyczxWxSD2Ti1T/wVM0FED8WkzbJ63oIg0AF4UbqMV6Z7XAvm5l04ADv40KTMpB2bRgfvPNGx6pnHdFjZU4HDs52xomxH6PQav36vC4ABfrgWjYV1Z4paGtG3mFoGLBAyN1tPHLXA1NODGyxGljKpLN5D/yx3jlZcY9u1WVXahcyNiWgPEzZ3Y8qhVSWxOyTQRTRse9MR4Y4s082ND7pwOju2rtjKTHPxW8SYnb7Z4IylR2ti4g5NvsljBhtwdqtlLPgOq6lN3gY9ntnEnlXS9Q/B8mksVc10rmScyN+bAkFn7Mi9PpqzKxOKSNr3KY8FUhQs1j6/Rc7cgd5lGJZgltokIhBCzi8u3RyaC0exolgyIINRz4IQdSgClSIzBdzqhc3OIhyrIoIbTLHGfSCaEqbSRFzeHWzm4ldsVaVo0btyp/SUNdgwtaEuxYQ0tZooVx50rGxR/GSWoqINNiCzpWPTiwxJTQqNzwRvmTJpMZ2ayartWruy4pwVNULfFYCzE6lmhpSUDetnjoR6gn1mED2EpMluMsX2TVk4KpXkHRQFLQFUf6AWFF+4cB+bxGwiFpFXlYT0xYf+OPR154CQaVSzq0ruBewhIRxYgjH9mXkJaogOqnAllWIzR9wP8qljnEB546OmsG9eLpzvZp1whlRON4mSj3iVKrCol9kqVUG/XjA0+nQKwz19Yxb2WqZ9/26YLrsKGHldLQ+qaXqPXUxTJnD0gKouxp7121cAMFTv58eqep3qeiGDqLWqTiMPHO1YbRRxlaqNFN2Nr/RGX5lvoD1F8a0oHts7haTmJNxmQDwfvj1WIWi08doF7cO7WhKlMdCueEgWTZ9E+f1wAGsM4Q8QWia4ewbeVVoOJzQ+zdU2tn9K4G6sdDJXKeLf8MlyAYOBH4dHGP3kLBtbh06H1GmnEYS2DOnNij5ilkUqnYL+BgCYs5RiC/e/h0GPW4CYvpIHdUmpa0ImuFpDBWdLA2HRnlRMMsQbpg0eN12eEVMSUY6cnUd69SH1B7P/v91lprk2HWxMpAddcNx6pawyLth/8q8xn+0C5IW7s7AxOfXAHc+0D38y+Ce8Bo4ARbVvu6HTWBTt87ao0sop1BPTnj3nebHZHIZBBYOmdDfc2fPt/w1eDu85CGeoY+JteS9ZgEoqjWnAcQTIwBGAyMkKkU6izdqYhQZIVCIsspYTIYEqlUItGqAeAHI8E0XWGmYPA9H6EtvL35QpsVlGOPCFA84kvB6JgVTOoUI04lBqM2PpDfVT/jrbvOUx8Bx7/OghDvi41HHl6FS6mdq3707roa5H74CWSoz6gvGoF71WrqfdpX+v3QzwSJH8Y0UONU5jgiE1eh1RLcQuBJMClJRi47TYt2YtJbjImBaIt2LlotBHnjLys37H78xw1dc6j3b5YJRJ7046cTlK7hrZLxQHHz9vWN3T/d3F418WV9Sts87kEB/mq3g9bjyocuMMKMDqwZ68T4R0cz6hj0fy607vxNlWHlcMOtghRRhov2FWfBEG27LF6YrBEbDVykNuTSHSnPOHEOUD1/9Pi1M2tmvaOb6/ROXVg2/w+SYNekpH/pQP9fH7oVGAKO0TcRDEO17tFbJi2hnjpzmvoOeMAJXpTL4FcQ4VnLVr+2f1rP4e6KefOCHQtrl46fOOnsTYkAL6JTGOrM1IeP/vnPu+IVb0zjqQQiQWVs65N9jbuo8z/s2g14hMDCYIgUcNz/OXSB+SZjPOaC3Ebw+Aydtdb6Gx+1DUnPyGXG4rzCnFQML06ARDhLG+/pPC4gBIVYVwvisL8JBypatRDShsIYniKxK5k4883k1r4B6ne96c2NYP0bo8zT/sIMm0yfP7B81UfgzjMLQVtZQ1X+YS+fJ9TVBhvrc6TJsIvB18uNXBa/su4E9eRTB47P6qtotuwUrUmte/ZA9f2dPCHe/eT0J0DYUrWJEZw8+Va3q/abBXWNwPKeUqiLrKi5++NFDUuBdLCu6tJFnMCn9MZCrabKhSEJXx6xZvWAOHT+llsm12+qCukiSbaiovwE8PHHpJg6dm03G2x/1DmZuq7QiwxjvA3lrRPzPspC8XqPMwGQYUg2cZExgI3iVVDmD9T46YLldMyeXYrQqDRCV/ZUXha1SEbRIkqKWkHg195y/4KlbhSiFhn7+A2Mylk8/DBvWrfte1f5VN7FIxPszIote5pxDDf2jMOVUWOmUUuCS2oVhG92e+PqSy9el46RdjBzydwUwq7fDH3BuQrS+ASM/ej4KJxmxMQwmmjjl/3YkEwBkz1icERTiZLx0LxetkMOWx6ZIwJFSvNAJRNjJdj0FmfjQ1QtHgecoEDJ3/e3ts5egAHJcuph6lCzQ97esKQ1osnYVKUcUXzu3HWdTZv7v99360PzJ2Yba+uCm0INj2yau/i9tz45rLEwu6gdpetBGNzxq8FAMFS/XNrSrX4ryOXwbtk5a8pmcBZEeqm5+fMN7B19CwFreZOzq9Sc5Sv9S689MK/v0MZDt/U1ra+KB1M8ljNSPnHD5h2ApD6ZLtZyey+98qej4Dg4vE+mpWujDA0NXcC/w/dgfKhXCB4XyAjOSOwbdmWsbDE0D9lY8e+u/2bVEsjX3h9YvNHt2n+jdiqUQLu+emhL63UgPbl9xWHqnxWloHET3bd56I8MIWMx1oJZcpJIfcYmCDaR2qSH0Om1bCbt9aTVqzO0ylAwhkBdFREIze2MhWNWc6wYi5qgO4UkIpBsEIxLFELJIwZQPJOesgLSIW9pCI0ZA3WhsvxLVQ6DQ/HAhCz1x8nG3p6ps5uSJpcL/MoTaPkbx6mUeiLQMmn6PCaL55jiUDjNJvBCQ3+qdmOGxRKMmliNGz1NZc5A3HRifM0om7Ch4UB0/UtVfdO31d3qq18Rokz1E+ZpXP3NkUllKruKy5vToPOqrFyuazDlTJrQOEBNn+xh9EN+r86VKDRqNsMkCAlwAY/Asmd6B7OF6C3ISguGbohOIuawQg+QVZAwS4nWsVupL5bt8PntwinAevpWteyJlku20WAqmLtm4VXTPTMTHU/95d2m51LUfjAV/j/30N+JVXDc7Zg+V6IjVFqT1sAWEXwO+n+DyexpqKfRkg3+y+IQKoojWLTs0hWnpbROgQfq07s2Bm0W3vL1K9ogQLFN1T3AOEJtb/3zhLoywtLQKlw54F3ibiop4U9rC70ztXnS3kXJq28Af6WSYGrVrW0F/axp6O9kFo6BEUo8PkdtwkM4jhsJMaKCM4VON8N3TU8gHS4Tj4nhxRVH5ZWS/4+59wCMqsr+x+99ZUqmZ3rvJZkkk8xMMukz6YUkpAGhJPTeew0dAQFFARV3UVz7WrAAsqhfUbGtxnUX0N1VWXVdt8lWywKZl/+9781MAtLc3d/3/yXMzKv33fs55Z573z3nTCamd1f9fGrumjaVftHi+DfLduS76OmdDdGcJZMemT7s7Ki2H+uMzslQ/JdPuzZODU3PRn1dPWL0B+l5yDawgPSjZq0inScU4MRPgb73+9ihh9bJTRbh5YIebz4Yku+TCIuhvjl+v79IjJA/Pau+fsa0xmHk9njdApmFCgQIo2Ua/GN9By8AV9U1TpvWWD8L968HB/r5R+hmNG4OgbJYhlOpFcr8cJ3/Vv+9/r/6B/y030ooUI1CcEFofWh36JPQ30J0SIvfiHUvPImMefzDZS/iXoMghcm+FsLxXSDOCyqAnGVAAS2PXQ/s4rphMQzxfqrqDMRMqzdVafTM89rFHy47y5Qx/1j1mxUn4QFYpX6n98cMM+fH21ffA/nwhdth1eToKFg6tmVvtWUq85f3ljJvjmvoUMKFNx2cDgbgE6dWnV31HrPgwrFZHUsf2rZoetPqR7YvBhQoJtxpc+ge1BfUgUawAUyOBRsaC+2Lh00bTdl0NORLpdpJ49uH2yL2xowMe++qubOqYuE8tS6yek5lSDuh1QXsBPYjCYVO4zlidqKY/Zda1Ih9K09+/Do7H/g6y6+XrICWwUtWQOMRr511i4LO5HCHz6XoCZEq/pDRkJJ0k3gZBR7focPWxIiQG+9BPN5jy8wPByA/UQ47SiQWjpxYUaF2dDt4ntKWainpqhAy3rTSoHa7nrCXpBG/jjiosfMJ2wVvsUxmcaX9Xe6OhYjgRCO0eXhMNz9Pb6Jo+W/IX640BXLhj/lurVhUObmisJwPBXTuRP+vl9hzCnhMJ89jsZdtG6bUe0TMHwRmd3s+rWN+TagK/cwrpnRfQAS/DMmkFhN0OLIa4JlOh410nBlby0gD1Sq7TKojHA46UkbcE19hkKt9btLhoNJCtTshnzkfg/poiHY4SJ1K5NIfGF1cp7NQDkdao/c15m/NpWkOh0Vtat65ttYjV+DyaUlZHjtPWTHwOTWJfBjZThVgGPDH1JUNZEZhCalJA1IlL5jrsJgcpAjpl9Ov4xWYJxEb46VkmGppSUs2ws1OECG72olIwq5RCiVNTWUk6QOXVOv5dvwCoCCkTNpSMJ43Yn7ByB0T3e1jxlsdGbN79hI/+EQBHdkNYveaZRNGp7vbcgXCgtJM1IvI6Y/jj6+r8ktyYlPCkYUBTVk+8TyTxcQrSwvv+mZPdrFs217fl8yHAv3umXf2PrNoXfd6KKxjHiqdmTOmVS5f/mDz57N6dCXqNOZfO+fcrDEbnmDXOuSj8etvyVeBg33/i1dxKv15PCWyHflALAsXmfVaM86olMCBG8La1XweHw55NxmFXIYVdrJDYyWUpBCmXuKj3g8vAeHc3A7BcI3TxvxVIh4ZCdcH8grLi1oq1indU3tGTXB6Ml/fAuXM9rF2lTYgFDC7fRmxPEme1x4iHxZtrqyO9/XcGt6yuLsq5445vd+evf3Eh08euP+p54jq+BtEUf9dr6PhVNNU39w6Ui/N8JUGsO4ai2w8Pjsf7QLGmEQiN9tlAkJg1JvxbPO5kx+djJ48x04rczNmycVJuOYKvAqLHlw5PJZ63K1rnP0j5suKsc54mWd0tHi0H774rkYk/lxNNzG7ty6wX/xsQYXbXT2XfGRSnSNvZH9XZo0t0sX5VKC68KpRXdyoBy0B7lh6ideoM/P1RCjbJYYyM5Di+U+sKt4JRt85h77zchM1+W692JXP7KsBdBwOVtKuYl+9KcIRJ7nePyHE2PMnZ8RL/BODoQl++o+uyUWxCbaLp9/m1jLPVXwsEirfdrcuoUQXv17W4nYPX0quXjLc7W5d3L9lXY2bplPLlZdn6hvLyTXLM9n13Uwt/Qm9EyiADvVExpjYZJZrdEAilMswsNGPMbuwpheLLHTa8YQu6zcHI17o8ToRhzjtfPtUOivTcfN98S/gQPwHJNyw2unxXLifOH7rKubbyuIjxCQi1LG//4luahe9k1nyg4fjBf0fdKxnXOQDux+Di8a1978Zzy9ezfbJDwz8nh6gT6H6ZMQ0coUCqiQ4JorEMIG3gHeQ9xSP4oFAd1+A1cjYZsDjUrVdUcAtycErGFzexDBPTmDhVpOO+MZuOPHI7+GIx5le5jHmr0xfFvRYH1v/yu/+8EL381Xkvd8S9WO2v8zsP8UcZsb+7qeROb3f/APZkHRD+DiqE147Mo8+DmigjokIagI4CAgZHsEHulFNcIdtV9jzqXnML+M2+viFWupVLsfxJfdNIA+ShIyEJL6vD92Zl4u0CbpzGvEJ9H1LvXqhFo8RGMTro9E9AmQnySnIJ+kJgoMCQiaAApIGbNglTn4VEFMDKsgYoWceZB5mnmQeI4z08fid/YeQML1AdhDTATVwNBFfRg8yEb82Yw+soCTTUVUqlhAlVXj8FO1D5heXxrUoN8/JJfPgvN4jdptWo1DhYBZ2d8L93cu+UUcjSJpTiZhtcRYZvpZVF8mImGwSvUbx5LyQ/RudybhEDN+D8+6/v3bp/s6fMq/C3x27uWJn7aphda2uOdWMXSSTiKDnzTTjNzovJEYw76u11uJb5t3SOGzE2Kjb51tAjuosyNGoBe59e5mv5r3z9C05C56c9qcFj365rsJe887GN/t6DpSVST1aVcxDnje6Yj39j7YVQurIxf46q0Gh7Vpw4n+e3/5mgYvVlxmo3+imZ4MAshImgsUgHNOPnDfVrdQ6+C3D5mmLCngSiVZUU52Tza4GZSdrA31FRfJ3sPZkXxfn5gkHE1um/PESoUHZQGHcAoTkCteIGyZ6kmjC2bTAQES4SUTsioqPYbtAyq4LYXGEg9m8E5hS3czzVrlQrvWEXbseLa0wWNZ011YOC4cqK7pG/bDJW+ZtNLosUnUabGAqRGKTITODkKsUCmdj0zDXDqFcGl+nDrq8he1af7rKr/HUW0oddviPXJvNXdfS7FA7nZ0dHfTsi/dN14nkCnOz8ptoXvboaR81RMrKlu69/dbJEztsWefHZugcpLfs4lhXaXq6Vgulbq28sWgFGlzSkFpj1Bq1bbkX/6kxiYbX3fpe0RizwqfLnl+9ectov4t4PVxor3j51ZW5ObZhx5/HtMge+JzcQt6L+q48UANG4JVLfmdtu742qAdApueXl9Ay1IX3scgjqWeFHkd1GBI+bCjsBcklx3we27khABPsSCeBDSXwLidwPpBEXAcWaxgTjmqoq3G2ByxL5szb9FBFbPyEBx58qHNkZvFTcxuhl6Z8WhMcnW8LMEsLJjtG5Pq3iDSi2ka5q1CZXaXLDeQ4HVZdbulcuLwic9gYh6LEb9xZXNI6fNYDDzwweXJrWUNNz2KLCn4g0Ss6Rgd9ML8rP2z2LcuYW7zv1tbSAghNi9rcs9ds/YqvEGmCeU3Dqky2qpUJniXGJ9YzBkEbsMdkQC7QtQ6329r42f7iigRIePnM+32n+xBCDn5KHlnBDWoTCTs5qJT8oflHWQZMxUPATE0M9d/IhJiF37Fp1BqN1aZBoxNbeabf7y8r9fsz/YY9adodUo89wyNLV8L0PqEgPU2hyCl33PVoZZNih8pjFyhEEthBuzRqO7pbo7FZtZo6dHuZny0kyx//nVZtzGplHLkGg00jdatsVcTheJHVmyZSyrzjVcz5+iJnCTxbZ9c4oC+C410zR5laYmIKk3FgBuozVLZxxRiYsWMyPOP4k7ubyapiGYJGOwiNIr3o+uiwKWydyuREPzYEIZlIWo3XFyUZLSWdQ3Ea8o4L9tm1qL0OG44SbyvL8mf5y6KozVnMLYWe5hg87mp0i8US+I7MBL85U9leNGH81MzyDJXDEfLlGEUSSZZNU/iOJstFSwQi2BYvFitkUqlKQ7u0Grsdlay12TXauix/OSrb7y8v92edn+iNbfoj8QwtoXU6aXkA9jMlE6kn+s/98+ZJ4VC6xavOtNv8FotJQvNFQfsHJNGmVbmhJ3LhG71QpFLKFFJubQ3qv+i72fjBEVAQM0fcBUKzFLjlbsItlkrFbpJkJ9dIc04mgfo0zv2eWzUrP/nxSTmbwzjpzuVEf/bLPOy5SSw/THnku4PcsnkFfXfCs/6u47B90LP+9ifeeuuJ2xPO9/GXuxYu7FoFP+Jc6Yk4cxzeHko6c4XuW7Hivousq/38eeN75jPTWPttx8CnvJvZmK3FSN+EYqYSozdAVeTb06t5GVRFDmGGUGYXVqhJoQyvmER/+A0WblcisgjE43L2lULCZTIVOo8/xJqOeLzsUJBO+mCidilTS880RAszobZ13dLWlfmNpRl1985u2TW196Pl//PJ++8YDJ8e2vXgI8cW/npPcSG8ZWZ9V1WgynZ4QuzMOs/4wr8Tdm9a9He31rdN1OzYVTWuc9i7O+4421axpvjgmV09C++reuOLB5dllvAme0dHx9/WGM1bALMzpka2fWO3f4vbXzDwKX8Can8hqAbDQdYz1bkyPFcq93tNNTXCYTZhTEXm40m3KPbLjnLryE6yiw2AFfJTb+mQ5ggpCxIT8xTOnJqYacZJU9n3vSWQy0jHU8PUomFkzqRWaCjhjyBRQ1Lb1sycL9j+4/YCWHz6yXcPMH1vTGxxMgPP7nuE5g0rq+ky5Zo2jardKwgYHaR9485pgcK2xb4pjGQu32H1lojnUw/TAiUvXdU5ZWyHycZAGH7jLw/cvC5+F3N2849WzlF6NVBXGslqaCd8NmWkwBt/ezGc3l5UtOtuZnsnM12nsloQVx5EOtYz8Brv9/QcZNmHkYbthE1HXVIYDIfCx0hvTJ4XVOUF8/JkQpfeRbg8jmNk33MynV5vNBg8OEN8yC2BGgmkJVAilOUi+QlA9E8mg7KRBfnDI4WFJbFoeUd7RXtpWWd7SWl7SXtFCb5PO7xZNXx4cyiUMxzKhluHE8Oba2oq2tuPke/FbE2NqqbG9qam5tq6xubOjvKysuqmZtBYV1I4PL+iuiZyjHw7ZgiGwnkAQglPkmkwWF0uJS8HZFr1GjZ854m+j06E+tjkWQHuO3oicCJ64mzwBPvHBQb+mIsErAjJX95KcflOgrqAvA9HpN0qZ30JEgGCuXCeicjA8neD8tfRJWxmXflHRd3dySCT8nOKou5kpHXsY8DFVB2SbYufTLelDLHhVFk1zClWVi2TODxCMnSwk51Z0aqdbH8NQ5iLRDDE+321StqUmZtTF9DUrho9fFnmAafbp23QyEfnlhR29G5pa5we6Qgp7dYf9JdtJl+K/4jHHOQX8DJpuj9YbKn8J8+hdUSJCqORuOuzX5AFzJdbC611OSVllsol8xfHiiwWWPBwmb2psGPN5jlTYsVaqZsIXuim7+//tVZLk6o5M6I1Lpub1Gp5ct0w4un4tDzpMMLFsPb/wEdI4E6Rm4Af3BSr8WdmenFKQolYzNe4PV6Kz/ervSq12tvlhV61xWw2SWVyo0ltNme6SzQyo0ZjlJFqbyYFzX6euoQvNkvT2CiBbFRnTs9ilAMwcLbvLJs1vi8VQJ3LF3VpHijsx8SmIUnFSMfAIzFlzUzubQi7z+VqOpVWb9ZoHhU5hYWi/oEiHZle8GjnVOu8cGWmboqO16yrDY2QTRWSm9xGVXP8eY/FISIp9yeVxnbYo7eOhj1OTa2GD50hXQ7hZtcp/nDg87Sx5CFk5U0Ec8FKEI1ZlswY1xBx80fo500a2T68KlaWl+O3pot5JpmQVIvYVYofBy/993owmghc6ub8/r77zb4MTngkcI4M/Bs/4k4oKzzBQ19lO60ye2LeqFva559Zs+aFroVnVq95YdT0R0fld5k8luJI6a15o1pgxhs77nr99YyDY8YcLrvarnVlaUFZ1rd75y4xaqv368hpl29INars7KycnKzs7JysrByNqkYm8zmj94x5A+bdvfIm5tRMp+96+1L5TSNg4035YWbnlmCtObG9Y/OQ7U2hWtQ3rET6T0fPQFtm4AUlh21Wj8d1HBYixT/8sMMuMZmPkY8/S0kV8mPoAIXf4B+DA9g5+Ku+oPzrvmgojqRfkYgfxbnIYVEekhkeC7wX2tXQy0410ZWcWP7qDaksTeaGThEzQtSZq11i0enTwwIyAJ9jnJVw7VPrs7PpGVjw4k9nikUakkdYrYStFo4ZLVdpaWt8sSXeYCeyytjxHWoH/UKiHSWolys80uLxWKpzca2tlhtoxlesA8h1m5HPRn5MGITY2ZF9TyEl8au4lGdjwsqkXVxLv71yS4ldw8s8FaZcl6Uk1+KunVHlay525dpnrtn6icIiljkMSoVJ41QrNKprwXDhHpWmyDmxTK7xR32ls9tyzQWtoXnT6hZ3ZMNhgZ68WJbPI9XXLRrm1asAjXHir03gVABakUzWPt0WQaA8N6lK4s3MyC84Tj4OLHD4sxnXB+2rr3HM0mjfV9fHLXnm8hNuLvgiMWhjR8pJLQsiPzUw5qztBMLXQZUSc8ddl4H9x5zabK0hu8xZv9QVyzX5nQXGosJ8o1yM7G2V0qdVqKg0k0otNSrVBTaz6Zqct+bKxytdxQ2e8k2rZroarZGGzBXLJzW6ck0iJ4+Xnl5SsLmlrEkR8BjMYk1R5TOLpxUZLKz8vUovZulhRLYpE5MZjEa1RCrlyWWydDbskzdm5cI+UTzKyPOlq1Xp6WqdMZ2nJg1yyePyx2WIOs9ShseNiFoxJUUAksjB2WntpsfN5mL7Os9xOBwUw0eeKV9Z8DyiHwQEHIilAzLTBQlebY610ukKmE27Co/BNTFtZszaUhkLBusoNS+91qeWowF/ei2XTC2VRQ2nl8bZPYNfBdkEnQln4Ghp9Ny5OOudyC0gQQe+OiePn+MSq13qopjKrjXYV6V46DIWYjko4uI2WFuBHeSnTIr8cDItC7YnhjCIXubmWVKMkIf54GYRJEcUlmZOWtdREPQV9JRrXVNmHdjTYotlmy0GZ9Q3SHkzfwiB/bS132W3rGuuTV+f6cuPeAukZkugZE7riPpSj9GeVTUmaENUnJqiZzaoBx8+kyChmiOhMBfmVgXq6qqKCgoLC6qwng3A4TF1wUAJJpuGFotEQupxmnYI10kx2RyIbJ6VlkvIli6GRDig4WeKxAGa2mXDZDOmx/gtmTGDobEqUFhUFA7k5PBvrYf1LdFY+CcQh0D4Kv5Vd5CNHY6jMn8PAp6Lx7kEeUVs4PGhkb0gecNEQSMoV6Tg8ou5dUQcvT65HmEYmqmEua2+2U0lvoZnxpUVDWv5y6b6kCnMUezib69DHTjS+M9FRRVT2+TP5AViHZ0jnzYE2PEh7jv+nNCJRWBYTFJkdQQcUQcpdUCHHRMJ6cNngitzjsFHnvVdXy2eO/dV/Gx39/WVIo43OyQGWMLfln2rSHdwTPzmVXrJJbAmi/m9uevJ93fWNPrcnnKrJVDcPKHpmnpr/pbwphkrD2dbNd5s7ciCilkuArA8m2y/FY2QG18ERagLyEfNtiPeVGQMBEirVRAQRAWkVAAFfAwIhQDRrVQhQA5LJYMAJFseRb9fJFjkGo1MMoUnNa5mPetYpljNtr/5Ks1kvIgXAm2+4jzEDK6NIyYsuuPvmxpCxgQvxHO+21KYZ/zH4uJYTqRN3jVmcln7o88ac7j3O/NT7Q+jHnFyTNJqRcwfLSKlRbCoEDc3HzW3YWUNam5MHZUg1Sw20DGqlZpAkRSlzF6ZcRw+gtE6Kl6nHMIP5746h+Wou48Nz3spXwhhahJyMA5TUn5SU1KXitA12KWzv2wL+VJ/jmh3TU7AYwk7MsMzakZN8eWPR3L01o/avQaFwWmP5piwKGWQTddkH+ZRuyLizrVlW3zp1aWdoUJPvgyL0/QfG9ONeqkaSVR2JZIo5pYrMBQFZrF4LgNpQAIUSA+2xyToioAmqiGlGqhRY0TTEaKelQ7MQCaJgkaiNHBYjJATHSMUzwoASEOy9TSJA5Mh5NjUQ0PYC0/I4AEhzh/jjCiFxHXYbBnzlQ1+PungOOeYyF1dnczfqeUsXO6roEAW9sBPGFvPQQZKmX/AX1yNpa5gdxYcRnan1YI1Q3Xu9VVF3+fBG7E61awxVBBKGEsJU6mcJIfaR4l4itfRHNTNl1mdGU3/htUZ33hFq7N2SUc2cwRZnRX+hNXpMahY+3xnAicj0jFloA00Hm71+eyo7xp+pDYosdIIsYFnVCvlWJDSkNqRAqOVClBRipRSkCKPwcKnEcZRlvxyJFYIwiR215ILNiTw90EP7r0KT1AzWVj/fsPojbmCCipjEa34XtixNju9m+UxA8hFPVQl+GdMrtfplCKxmM0eRSasDDNnZSgVipdpSkXTlIJWkiKNXieNiCJi1kzURfTYTBRRdLHRk0eV50cwDWLC8kiWBJA0xPwZy8MRYqjqKk9eqKLYWBiIlZZWmGOFhaGY01kRy6CUtIKu8lG0PCOjWkFr6SrOPMQpdLmQMdhClJ9DNkYwgENPnEvYF9gKxDYGNipw0OFoHCeJx/4C6EQytkwqbMXVjMPvmIZuOGR15OB8rDsxFaniJ1cP06WcaPzmDWkz4cBy0Z6n4+xCWAafqFs9d+q8ydVN2ls2zlwHF+Tl2uzV7ZWeqqQg+MUZSAqgrQ5JgSyLtlZc/Cw6ZvjC8eXRMZKuEvuI2yc2r7vdtqarKrPmwapdPS3RYWyOTjAvQT83yABRZBW2gQ+ezfB4vZhkUl+GyufLSOfDCAB8E9KHz9hWap9Hpp8YCMkjMVna3/jrxHRDZn6Maq6OBFhiNUdKJJ4M2uvDxLL4vBkeqqM9nXIKkeikBSD7nlqvijlbZDGKtQ71+bHK1obMuvLYsGGtWbG6OmzhtyKKdugx1b5LKUSWr9iuK4SsRtZCvIxyOMxrnO3dkHWIbUJ2yk8ZSUx3s0YeSw9OLoeKpYc1C26QZN+Klu/K8ZUUZo7b0jxvQdPKX922N2ywRwNGV2QUeZwl57p6TLfx9U3aPb1TNmO6WZzVbRWeKkphF48steQgm7C5ODZKFFyy4GC9xeIxdhXVToc9rNGIKNiyqCdaNFGMKDhm17j2zbusvV3lgeqHqnaOH17ehOm3MyV/VpAPykEd+OmzSZETciInEFiPDZw4KkkPW618bBYh64g14PmwEAtb1OYvoPKKI26WflWRvEFhy2eFraGeT1ECK0+GPQZEMYDT91kV/oLC2qitLByrqKh1xMrKCmM+X20sJ6dBcWWyKUKhQDc61p3IM/ZdqrEk8xcFUiRjw35fq/O8UdnirPj+f12tTw3WrZo3Zf7E2mG6nZunboLzgxyZcko48ZJ+V13GrSxxYqVjpaOQeO3pbkPEWT8imsOK15hQE6LNSUSbW1naSIATZCH6fBBLFwnHCmcLdwipscIPEYESpEpLjMF4fP4xGI6JBEKVQCDk0WkCPqsaJRLhMY5a2VK9i8rzRZQstfIi1kFqZbHUihQIaYoSS/i0hBToXZ5wttTviAUCYXnM7/fENJpwzGSKCK5CJC1LnSuQB10ojwcTsXy20r0nt3KqEM+lL+QIlZxFu2GyiDiyfDBkVo0sQBIzecH4+mbNnl5W0wWsmBSBYo4UaYmJtf6nsXobV1E4iROOic2bd3mWdUVzqh+q3DUe40+wfZMrYf84n76evXM9Q+c6czvXskgAHDiGjPkX6CagA+pYmkRulglQrWDCEQCvbU4u90/OhScdiaFRRNwhGTPe9S+jyTUlLT5eNLXHc0FbSHvd7tZ1/T8cZ3WpDITb3byRnNKa4c4EBH4Wbz/7rDxgj8kzPOh5PpnApEePNOBnDnH4u8aT3d+3SsTi71dV/lVagGPyoTYIlyXa0AiyY5rKKNuOCtSQ/CDblBDXFi5+QjC18e+06L/W1P8SBFdDBtF24FNhgMUlH/hiKg/QC1luys12WBEmObZLMEHMxfosXbV5l7iaDPpt4xlOeNW2Hx7ipG0jFNNzWR/uXEvWuH7x1Rp64WVq3mSa9djuujleRkxbPo5z6RZr7bMvzmTXp/1z4FNeAWqbCRhiYgnQqoQ8s5pP4CRJCe9U1Bb6mlWOXaNq1mvXgMDPFyrZ57PYZmabswQSYDOzFbGkapIAF436sOBeqz7CqwN/rYrSvCsDf+0G0LVXFSekAVHb0v7Btq0UjAO5MV1rc262eXhAECtj22czl6sFlmQLQ8ml5hzuuXnXb6WUYJtpIRIJiiJcCiP3Nc5dEwTqVyKiVpJZ5DNL/mXUurLUafFDIn95tlV8Qatx+Ym6a56+PlTmgqZcDJbFrqDcbnvRsExySpvPapdTxLVO4vHiTwc+FeWz+ekqwSSwEZTGLMsWj+woCJmXjsgXTJtcW+Ux6UUCp3lKtTHNncI0NLh+P8VEuXlaDgsWWj6LLZkMnkD++9Be69z5LJJUeFxiyIgaPG6eDd6nsqpFGPpJ2ry8oLb/LHlOBL+ROHPdJgSuwuxG4A6IXEGPEYEr0TngP0QEuPT01yJ/xKNHp+UmN+xnT+e5rnyaJY3RZ5SRbneWf0d8PrHIlJuVoWHpw3MGy+wXF/8HBLoO9QDXPwprWB3aBgpipip9gYcCzY1lxUiTNpXKBHk5NjPSpQHLFfsXbtHNVQV7iNuEVplceYquZvVTwnGC9aUgBx0n2DUEV9G2lORUYU0jMUoUzXKueHinV5tXIIbPC4OZVQeYPX11dbVp8YfF0eLCeReWewtjYiYzLd/Tve1qajjeAb/cGEXdC+2zezuYz/evi7otxixECqHRv5t5mnHeXyt1u2GeK289GPjjvCqLJQcHxtQWruXiXWxGtoWRjW+UGdNkArOEovJc9rDZGRLo1HzKrKGJ7wYU+LdBIWb8O40nFv8njSRwG4Uxto0sf3CtbKhl21mPGlpaxDa1mGvrlfnj32aDqzHWvwcF/fOr2Sn/NkSU/xr9DMZOpGXz4/SAtaAoZlo0v72owOsabl4YcbcJJo2vjBqEPK15QkygJ8ClXc3gdm4eC6DnGhBqOHhSGKZyPbAvY/9dvYlQNuUonA1JnHd5UjhX3oNwrnW5a1JAl9akKTmoC9yBhTX0vdfusarxaV9RhmXI6ZyyTLOMO40oUjlcbhWwNPF0IppsKPOYL6HJj1wuCUuU3A2IKJF6hc3KkkWkMY2NYrp8D7VoCLWEU2qRjRNC3YroZgTGI1KRWUwYjhGFR7RewgxxFLdzn7PGTga8SoAjVyREnr/4mmjiaE+/urRLROwQ9XS7vsjKDj4E82dnuodtIqfXZ/hy0YOJ1tX9v73LrnLedSey+W4a+JQ+yea00sZEkM4HRlIuWa/CIU8TqaCSKZ+SsdwvyfnE5b3G6a7vXX8z85fxzakMT18zZ3CGp87emD4Ywgmun3riy3++diKR0Snjrzijkyu9AMv7oE+CH3teGrxis4Swe6EZCLgUjefycq/qh3AtL4Olkku9DLQ35EhA9WMvARPnJfAi6yUAB54HgP82qmMGskzVlM/s1qogZSUyCLNcYjNrZNZUKLlENCYEnBKmdElSlaAhLgl5Q/UNztND8qcQW+CH4knTXP2a0lGC+Fjx3BkuCPu/yVjFxOU1HWlMTNjmb3JAj7+qVUI39Y8jH3B3ruk/0OFzZyPW6lhNzrt4L7Wif3XEHSxDHEtaC5eQf8rB2byJ1FpxEfABY0zmOeVd6+PrRbyPDuHJQBDtPheNfo0whkOmeZTJheCXr/xmfRfeKR8xsqx05IjVfQq8sjs76rjzxxXN7MpumUoMO+jZI8vKRuIPE44XlSlFSpl7ooo531DoLoJna5zJNduc78WcRN3wKktvTD3cc6rVu7bNx6/UiwK8jzKStcT5cEPR0NdBFtwbrut/rVGE6L/RavjOjUEDeBgb3soh2HSDVSAUM65AAK1ECK1CEM1GGHUhkNoHUcJuqogV0f+v2e3/J1j974H6v4j6jZGGxHShX0rQpQkEYsaiSGb+qYI/V0X4maKrSFc0evJr/DLj+1ADOxETXnaVLD/fnU4mMzMk1kiwPi3XwxducJFOjcKktCh0sHkKuWd+jaI6HLFk5i1vuOmGoOuvac9cBA/V5+vklGs081dm5M4ni3PG+3ThWmdeVc2WI43bUEOLBj4nbybvBU6gj4nlUig+JfmzQcqHIjDYcvpGGmS4Rn1N168JHmujutDnEvkSWPo0nhq2tolfJsr86JALusAVq5fSgjdUyxum4bWaQ9Zdh3jXby91+Ia0CY0x4V9IYdIFloKSmH1x46klw9YubeJPKxN1ZH7UfC10QkO1738Xo/8dMK+rSP5LaN+ogudjmqTxL6HJBnAPqIt5f4gIcwBR5h5EmlsRbdYg4iy7NnVC39H6/z/R6P8IMf9PUfuG+3y2b+E1J/qWmWDs0eGTy7Oo4tEVQkiBDlALdaASPgyGgW4SPNMhKj5OAhCBVEyblznzVMbaTP7Vup+vz8lPY1P6dPwLOZfT94YppXVrtAWRwWQQ3DrmdG3S2ZVdngu9UmLoC0Ju+oDlvev2UW/D7vHeScGqUXmRkpIsW4c80xNuGhGyWA1Kc6mrqzNWHhtRmb10S1cwXFYZMjqCGrPWkmMaNqHAETZ6b6gTKy3d9+xtxS2B0lBumdaScRNzutIrUXeqbynOLtpwy77tmaW5oUq5TiwLWqfCKbXZAjzXcj+yTRWoT4uB6qOeYjVJKXJZOmQCM6KDHtHBAcKIDpkiBaaDFFLPCWDsFFgL+eAKgCv/Qxy7/yOYyMnfHwJAYgx42KcyhjQU4seYZvqpGWtn8seI6j46VAErwH+MS6rf/U/huWF+/s9wpFdch5u/P9BEzo2oBxrTQjAvRYul4HYwPWbaPf3UbTPW3j6Tv2mMaEHdR7P+W1S5pL//X6PN/xUiXrf7+H9E5RvsKSDOY0VsQ7xgBvLnjKdMa80Au8WzgnRJJIJEcuUIZGdOEHDENuaIWZGWLs8t8Y4fF62rbNFBqUZtKhLBNnr2xbtx5iiptzv9roosNnfU3U16nVRFekq4GFkFyM5fg3SiD+ifUyppS5WE78EL8GgRlyQHp4txJxkikRf88qzOyQTOBSS0TOzpvWnMjspnoGvXwkUj83PKCtwyla2zcdKMWQ2xfX83Limob97R8AAs+8mUxqqe0owCn0mdLpJXj2G+XDNpaSVIzG+w8RuyQClwx6SZp/xrs4BDWZhbZeUXHkMsL9Fi1zG2enhd2WUQDQ3WgGNZfSdSQ3hInSMF6YmwCwqNOz8RdqF3XG3lsOmbnzhwacyFzWwkhR/gQAojHsRxFGZqRHKFqQXHUQiMmvZxQ8Gqpfug4xUcRWGcj42iEL+prNAeY3o35+bYmuBiDnPVwNf02wjzVpAfE7WcGr62plAMqdqK55EYt4IgCWKidF4rv6ROUJvmxVyABPf06XPyz5Eg49ZCMiW7MtaPPemxO7jAMXJ5fka+lJRBZ3KHzdbIrvlxIg6yrd9QMmphUUWxMXtjUVdFdii/zjJfLxGIBC6fMN1R82BtWaN+oVbKl0iUw/cWmcriz8skfHfrqiltAy+Y5K5QGhxB3su0v14ztbwlkDf+vjcrp7kMdUWxacyODp1AyjcXivWaDSuqsv2j4E1tKr6El9b5q1UT3yV25av44ol3nGI+JTaN98m1EsSWJFgBgCCHbgJa4AJ5eH2HM8+rJVy5XrFgcH0HlZwxzIAur0cRLiciBXbl4KyhE5LJ6BpIeUH6SVh3R3LikFnJHL+T24FlB5PThxOZB8cltyfAcXSTeHtqDjFtx14ontv39K7AgovUyOQ84sVO6nG089ILeId6HPevyblPAygC1fhNpqm62JdhRH/FvmqTD/3lGNn50Jyh86FsUnt5n7wvAAOB3q0n0b/vTJEGKbz2h50jhXxueSvlTMyVllPs+1/21w8vnTA9AMGRSakZU3f98hF+T/2MzQdGC7XW4nH3bJxS7QxN3Mmsr1jQ0xA0PEZfMotauuWXP0zOoq4LtPfGOu7ZsaQzx6syKbR1K+557MnmsT9cXNFPh0cv23pL1TluDWSSfgaQD6KgEUwBI2MZvmhBON+b7xVXVwGDxCApqAJhEK0W+8QA/Rm8Eu8UIt/g7UqSmIVEEZJjx1f0lcIF6gYRcnOeeVQo4nRIKfbtgz2BhTMFET+CDxU4IZINJboMprzQMmAOmc8xDhmqXdSWnVE7dcMPRrvvGHdg3aQKR/7EHSPhK4ntSTtGpqC7Z7QrxKFFHY4XjBjxdcX8sXVhPam549yDXSkW23vuodEJFuvLbp1b0frozhWj8tbVpFAb3BqCbO/TCSjjO6fNI+vzx63cfoAMVe04c3uCDFXbT93OMSLg+o1PaTEb70AbE5nXa9OFWRn5gMdmMX89ehJrC1YlhJJwIMi8IQuZ5BkuMj7M1od19bvbt320v6N8/g+On14Y3bB4rD5XVT96cu7Yu1d3R632+sXtG/4wwjuGnl2Q7hq++61VK37zyr2Lyu0tGyaUdObr61fd9+yxEa13LK17/Gl4iK0bRH3LKKTn9KAyZnSTUEtCHgmlxTaA00gYVWo1Fk9VOupvntMiWU0roXCv8w4mfyAE2WWN8ve7URu6u7shF7yDiwOd7HjYlafkqCMv/P3x+gz97NIfLpiYHezcs8Xy039tvp9Y+9XPPthri9T99NATo8qqthj/cQ+nf29iGtl3JBGcz9fpy3cYyUhovULITzMLpYlQssl3JYPvDbGb+iVxaFibKJRwe+dUDWJALLPU+7caTe7J7OvBQK471Dz6m337li//zW/Ocq9P3FO8guGt63Zsu7mnOattaeOKiZOmwDxGMs7qVhqh2+31bjiSvnffXz95u2/NWld6AdP29IhRy1b8/fWXRm4enRPOX8K1Yxyi/RYkZ2q8Kk0gk4mFUnOaBIfcTK6E+ziIBYmNoZVaD4HT/kU4J3APMQq/zhwbyHWeJUaI+t/0MDER/MEnWpMJv/D2Zazt/xbWuOOLiFvczPOksM3nVqsB6+uN9dxvWRkvRn3WSDA8lmGKVXR0DmvyGD3GmKmjAm+aKoZ5PMMqTFTA6JWYpUQg9f4LKz3WxZ1Ve/gvJeGsaOM3Y1fQfpSSbyFZ6WWjHQ/qPiVe85E4J4PlpDeM89YQRPzwUGX4+QEof2NR666XPv7bDmvDzrmVHQ9deIQkSaQJ5xy9bW6DK7b0gam+mjFBa2Z9yFw0bVeHfdtLKyJ/L7hn1qxL9GLFze/v3fzhU5u7sqj++YJQ947xS39xcBJNSKQSiFRjZNL2B5+fPPvRZVEmWDmtMZA2X+ovbcnt2j6lUj6fmnn/W62z8+JnfS8Bdt4I68tP2XeFYdAMJoPVYDPYATbEYk3jezZu6OyorGhursiYOWvb9iVLQ2Ff2DdzfFNG07aNPbN6tm/oXNK5tKMyVNnU01lZ2dnTRFX4mr1GIlzhlaVUKQf0oDK9glq9VLVyNECakmJ1ht3hYgMqUSFlSr0moSaTmjfCKlPoikKIdrXcLhGFDinhvpQ4NI0vUEqhG6eIKYc8wfijP9o2OTJi7xu/O7+KWXkrc/7tlSP2vol2do47tH99d6ht08MjrQ275lV1PsL82Frfcv/d26aX4IO2pr1L6kY9ibp3a/xk9rBJ+bbA8GJ7+dw7RtlueXNtMRXOqBkXtPnr8y3F02/ptI/ds6A1rOt/UaQ2Ke5bsopotxnunTWfbrKUjlt7cOK23xzaOCIT61pu6yLlbV354HtrVz8xLzRfEOzeMWHZLw5OoOZTjw85TueM3TF5+Qf3T4Dz46aaGfUZ/PkSb1FzaOyuqTHp/BkP9T1VOX1YjhAzQHPe6O2TY/L5RF7H3LVbX7LlOA0iwuZ4pTwyShf/xHMYvz97eohPaR3qORueHl2MVyZr6nNIsUhEC9dJNYPuaNJjg65Vlkt88z5nXdHY+BGhQaft7+HD+e/6al/XtTP+13/HO/u6Hp+U53t7ZGMduhuNNaYi2bMgO1MoTlNILHrs6hUNfvxO9ON3c/OgXQ34yahZqeEX0v/QjntOuI94j/n9yz/qWDxyx2R3uGPxD3a/OG73PNjKXFw7NStAN7mZ/l8feWni2EX7FXubZz2zdPpbdy2B1qKR+Nm3oWcXI1qHcMxkHYBQmOW10WKhXALQs9mYfYG+EKoDi/ll+Yixke8ZdBzk/AjZqEVs0HOyRbJjxKIZPbWRnoiv89GZmx9obSlaNT+76p3HPl1RlhkL6DSeu4LlgZqum4nZfpU3eFNzZU9xvWrtnH0z2ldl2x25paPXfnn3xmxrKKc0TT492r1z7gPDuX5nODjAf4qcA+RoJ4Q4wa62a7ROvECnHMIvm0pKmnkl51+b0dOy4fjkUa+Qc5aNnzB1zlu79+Vmu+/C9+9nOsgZdAm+H4dSCOFUWR6vwqlAZe2/7U53TmDf7rfmTJ0wfhl5z5ZXRk4+vqG5Z/qFcvqVptKSy5+P78UZcwoi9nw7qgJPmbrj/Gu8EnQHOQcVmZ3LFjmxZ9mlz9fmowIUIUVBhC0lB+5f3sNVNpDjvlPeVFLaRL9yoXx6TzNqy8hXku2/Bz1/HtLXACYfngIgEuLx7R5kYkH+Uz1HN7bW9F74fW9N68ajPdwerWf3CFO2//a9j+/Y8fje2/3ZWbftw5v7bmPLv4sZQU6nn2PLT4KTqqA3X6NVsLns4R/RfXsf27nzsb23ZeHS2M3b6ed6nkMPWnvhi7XVwzc+14P2hlevpQ1r0WOfY8fXd8X3Jsq3XucJiLJXeQrzEdEXD13zWf86MInFC84CgDebGkAjA/Q0BS5z1hTqwIUBauDi1CmovR8hWyKX3gfsoPNoukIBITAcgzAmFAKnVmuQK5GBCI8qFPJFhB2gzecgJPQO5yL7MWh8+jGd39/yVWmzPF7K/W+R10yt/gJEm88FSnGm5bxcu1OBPQCxBYzkBLFZ2JtDsvmqeGrYvYEnrrj1F8sX/mx/ZRq1npcWnP1gV9cT87J4FNFxvmrFD+7oHn33YxvCf40/QYz5Zfm89Qsbmnv3TSl4DWnoVmik7qD8aIsPRKAxJhUJ+BQF0oQ8mpJAUCFELSFhKaDQLx/9ClCjRGkiaJAAvXhSUOdvkX8u/wIESpvj36A/iH1E2OCfSoRR8q+Vqr14PPXxb3wN/SEa7kedRZjagFSVEICQQggVbjv63g/74Lv9R4nzzCZmM7GK4MfPx29qI/jwMWYEy1se+BI1h7wJ0SLyDMwjnkdVo1EF1x5BNOARJMY9jab0PBjg98zU+eWft8gRuvFSEC2Vn5PHP8fRWN0IQ2pOf/F68qb1BPMcfANAwhGPk+/x3gIaEI2JlDIpKdBIlXIRfQz+NSYBOLypQUeM0Gi0uuOoivuBzs9mDmqRf9ENAs3nEomt2fcYiEAFqUTVnEZDlCKeve3ZhVV1IbfFmB7QKqRpFD8e5ys/PFuR5QvL0hrEAqV9FsdvdDxOPMvWpYSri0YgVYrk4Hn4V9RYHbzpMKrJGsELsAJoUWX+jioj/+qrc5+DwCX1CCmG+Ehxww7U0REOrh4uqyk9h6sH761/nePqIU+rFwnUNq4eA38kNPTLBOYU4xHCB8jR9DFixREiQJUGuSeiB7Lx5uz0yxd89C8JDTtugifie4j5/Hp0H8DelfDEofge4ZFvhqFdYm18D/0KKhPLktqOCEG/Ep99iHjt0MVeOoifGd9DZiXOo4IVTqI3PoesOoTKvvAuvh/V6RVUNs2VbVcTaw8R+9DB4MXeQ1ydyazEeXx/iMzqf5HYi++nNiWfj87zk/fbFWwJ8dm4jqiMi71c23E9ktexBSlwTVBJ8T3UJlQWbg53HYsRn3ueOlFj+pe4VZpDXHFJLBPlccWxoOGa7WPrNvhc9jrR4HXJMtlruWLx5bhoYuCPsIt+mdzEyjB3R4ocLElOH4qfOQQITBPyzyxNki1HH7IUn+WIwxIogQ8qT8i2mxNhhBBZHZ/NgUT/7VDfof6SBJ1ZWiavZWMowhMUwWQc6kPngqiK1JKLOwH3fLaeNNsyJ6tFccRFNTH/EAX7n4RrDhFb2NKZzf0l1JJDSRok6oJalZ/iB2IvyxOwC1XlgjxFrz8l6qJkL8R1eQkyGRTElUE0u/AuizLBXZuqC0tdjtfIkv4nKRg/w2QSWxAsdAUqnUSsuZOlIbEWYY15R5jiHXWC/zA46OTf+ktQjTgZSPApW3fsYsxS/JWLDLoAfsDxK0d0hA2mIcuzoiSSuOdShIj5ZPvFAcIP34+vPsSvv/DSIfYR1JIET8EulkeH4pPgd5ZbWHzI15L8R/5p8FquRuSfLg7A99FFCZZCEgI4nmKv5eoTwgCx7c0nSw5dHCDbmc2H4qtRdeSH4BrytYs7Dw2RK9FQbFKylZQvFh/EPBw/cHI4eEeSJ+EHTEaCL1k253QHmbqHRK2QcXcp2TsTmJ1gsY2vIm5C97NMTVdQS9AzL7yEGIrl2ZRcJ+TLy2HBcdU+yMKWxA09NMErqXoqU9BxvMWCl1IIiXqm7hlST5bL9EkuQzweXw3fT7AZJ30IRvI1BCnLbASnB1i5TtQ0qV042e5/IaljWAHHjRvURcmaqodIAf1LTihRVVNSmahr4jlcXRNPUjjtLKbc0y4ybFXhGows98SLOxOQJnVQCqOE1krqIVZrJVQR+Vp/CVZHQ/ShaCg/cjqRBRXLSIInkZCQqWdgnpQl74GpJxHzMKCHyI74KnRr6nG4lolHDtGtyqHykmLVlGZJ6FlW1yZYIcm3l5YxhBsuwTrRgBTgyWYcSoo8oFLl4PYogBbXCEs8J2ccBTj9SP6Zlf44Qj3JMkQW0pUkKhe1jZU/lh64lgm9ScxlyyZZ3ZPsnOdSH6Z4ZO6l51Atfz2kbegciWDV4hOJfhufI84MOUd8Odinv5+SS6y9FMT7qZMWMI0RJMrks5TD+Vix3e7EGbFAAI0dI6AEREEVqAPD0MikA4wCY8F4MBlMB7PBfLAYLEejrJDa6U586CHb/Bs4rv0Prp/W2wv/gT7/7O2Nq/DvmjV4/3xvLyNBH2lvL3UW/65Zg/fPD159/opHr1LG+cGj/Ppe/G/NkO/eNfhf7w0cR3xVOvCn/wLeq8E6sAlsBTvArWAPuBP8ANwL7gcPg8fAIfAseA48D14Cr4I3wNvgZ+AU+AB8CH4Dfgt+D/4M/srRKnKFD/1fOJ6kz9Wud1/henzce4UP/yrlaL/n9dPXrDmP/rNkvMBuX3iQ3UnssxsX7/3OVRfvuewSB0vTK5SFGSN1Wb8RMd0k7hz3GHa79zuP7L2BaxLsNpSJvrvNMdqaIez2n1+P+56cgYH4Tvp9xKtloALUgAbQDNrACDAadIOJYCqYCeaChWApWAl6wQawBWwHu8BtYB8aOR4A94EHwaPgCfA0OAJ+Al4EL4PXwFugD/wcnAG/Ah+DT8HvwB/BOfB3rJGc6tDQD1az+c7LPiH1lT5OtfsKx7WoEO9lH/4VrqPR8cjlx9DHjj78/MGylWjbednnSuXd6HX0+0n4L2QMQX9NL/cfsZ5jcO9ShjifOtF/V2/qGnQ9XIYuwoy4pndIQUP3Lj9G/4K5eQ1zcy/3vQYu7UVlpL4H/53vvfLOIBOdv8rFqNgrXT708BCeAxDcjjreSvIp3E8pUd93O/lUfyv+4DmlwXN87qwS9WTsFU2kjr1wSv8fSB333gruI1aTh1P93er4p+Th+KeEFZUzeI4bOSpoVBa+Ap5iVsKt3HVNzEo2wyos4w8QL+FysBXDH/gXJF5i1rLjh1wAeC/QO1CJwC5Eu8TrxOv0jgtL8TnbwKe8t+nt+JyQgDb6sQsj6O3xrHgWvg+de4Gew53jvRAvjhfTcy4sRSVdch9UQN7b+LYLXcRp3P5nwHbKSV4AEnbWLphIHAzwGxGtYzBGfA4kZs87vYxhjj7HMMtOz+9+ctL7d955ZtKT5IVFpxehY5B4bvGpRU09T/Xc+f77d6IfIAfTwBhqLNWCEJGh3siKeqIA6oWiqAcajnqf8ajnmY96nXXgzdjkGXNaOzvHda1YU1i6YIkva8IUV1O9WFAdo4AA/ZlsrtIslyurlOwyhXNVcrnO1NK4bNGiSdNqK9euKgjOm5WuaR9J8IrLR6I/R88Yi2HMqlljxsxaRU5zpEkzc3I8jmkgcLavKND3Xh+eJsHv797jcnbgN3l4c+iHvQ4GuF/5u9z1l138nevzcqGKex3hTfwqE7/axG/yPP+y/ct/Lz9/+b77svKTzyNP54bDuXvx17ehvFCeC28xEexJ+UQoLy9EtOPvuAEfIDalro0/mRsOBtmL4Zv4HDMOf3+LL96Lt8g7WF/MvBDzQSiU9xu0A+9EGyNxYavRF3wxGMiP16Otfbm5YcKWuIjho40/4Nt+Fc4N56ANbh56kOcu47hLeOxSzsK8uh7Jaid5GsmNDM8dopGfYzAR2HryNKPpXLa8o3PZMvJ0fxZxeFlnx3K8y65nzkT3PkHh8Y4Czx5zd2P+xkmKMX/zg4MhasphJrUp/j/zTy2DxNHnILHs1PyxhyadufOuM5NYox5XbfFRXLWji08jpj804c4zZ+6ccKiHy0/RDG8itpGvIDsM2/dDVhJqh9QXzl7+0MPLlj/80IquVatHjVq9mnzl4eXLHnkEHWpi99EH0PCuge28vdRmNpeIH0lPFS6RwgkOKafDReCVbVoHRahV6VQo6ErPDxOuoU+0D9mGEU0yObOH0hyEwccfZd578CHm548+BoP3bWcu7tkNqV27ILV7D3OR2egIBBz23FwijdsIMILy4fv3t0SDeyZOup3a/CDT99CD6N5HYeDBh2Dowe5dzIVbdjHx3bshuesWyNvFHGbvtyfKQb9Mj2v3btf4KVMABY+hdh1m22VEeiH03VaRQ7CyD8WNi4buxZOsVMFlrehMPBC+4QiwG/GTwdsnTdwTjLbs3z/8u5VmRn23jqh+41E9ER3lA3Z+LW8E0lpRdj7EArXoDzscozEbjw/5ON86GqzhCFReiL7R8I31OcZZjjntiSvL+TuQNzVNu7cLOsLMZw0WDwFbmaeVa6C5iPndpNtnNy3Y38r8OgTNldUi5inYKqysYT7Pha6pB8Y5N3yzfetXW7Z8te3mb3gjmEP8aB005TOfjW+c0F3z4j3Mx0FoqC8SM4dgm6y8jPlTCFo6H5hVM+veTmgtYr6oLRM0bP4W374NFfLtZsyfXzENtIj+LdAj5FMzeHjoyS6VxCv0WKEkL5EP0gTfZvJLmDB8Z/rXt+341/Zt529mPj237NO1UPnKq1C59lPYx8wrYRrgcyXw9k0Xd267cPOO89t+zvycPL3ys1WvMueg8tVVn61Ez5/PXKC38jqBDnjQ87VKPsmmRMKMmQh7rxVCr/KSx1MnXPcX3cLcvfeum8/jR8PQhy1dcEb89zrbkCrwOuXxaTKiJg6GMbdtO78DVeBXMGgkSebb/PjRS6qB9FAx0gk86mfAzr6PoxIz9xbCCrGPrDe5EpFdqUjYDXOgunH9mB9OhsMe2M7v/wP/2NtU9paOMRtt2Qt2NhdSP5vz44tba8av/589T0wWut0fnBk/fuPoxpKOsYsXdXB6DztACdDzELdnQPYFdH7YO5g4WTskiUlybSQWXTa3GWI6qrH/KcGDBW3TYdmhsUt+tLendHqm/p7lS++r6VQYHVP23LewfEvQGaZGjyu/z+F0hN6cJ7euWfSjZUvuDdXUZyw+cGB+1yQfLTiwZMX9ZSF3170/KcuwsvWKDvyB2oDqZUD1Y73tU945gylkpJCYZF384EpTTsbeeXPbyjyuu7vn3jlq3QM36Zb97NcH/bVLS+ff0VK8eF3v3mljXzn4s7+gcmMDfyDfR+VK0UM0AL+E5uPGYDSFo6FuXOMj29r9W7ufn3rvMupndzI7prd8cnR32wsbvlh85h5cL/fAh+SHdAewYOnDtbFAM3SyqyT9UKEaghz8wvN4ZHhpdnhyUWHDaFPsh+PmrrtrdcsEukOqKsrcP226v3q83tb/4sqtbaunzLw1h6PHiIH1dJD+K1u+e2h5Gq2CvqR8QkOaoneOn7vx7lW+spr4E6kHUN/+6+Lja9a2906ecpvUTJz+Sf8LK7e2rp6ceAYx8MRADnWYPo7H4jAYK/OaYSEPegkoMEOtHOoIaNGIKJlZI4LpWo0IKFVqMVAq1GKYLleLKZlELaalaRoRLdWIRMfISTG3WK0Si9X1alikhmqxSS+A6UYDHyh1egFQEgY+TE+H8BihitlRYcikVaanS616ASUT6gW0lGfg01LSwKdklEyGr0qX0iopLZNKxTRFIdPUwOfjx7gEepVAX6SHeoFYJJYCHPFPKuALBGqNRm8AMiVUKgEIBAPd8rMnQjhvSzTEbsPAR8Hurf5EopZQIjLmVgofkaF/XMTMrZR8yIHu7q261D7+l5cL8Mo5/JFBMoI+TiWNPvwoZD8h0o0+fJp0U4dzP73l09xPe0Z2MHMmjhz5We5nuz7N/ax7ZDvcO3lk1+3M3FvgXursI6OZ9NHo6yfQdpB5EvrRNvwL/qpjPjkIxzFv/+wgk34QDIl/kAlejI03ZCAdDzMhyFKrVAqH3W4xmw0ardbgctqsJqPBbXC7rTycHFMgEsvkCp5Cq4AKnlQiSRMKCZIHgE/gtNtMMrtVLLLZfAqVQWtWE26fl0dy68mwLzlOm8LluomfkMdx2hsYeDeYiI4Y6pb3bmWTpuD0NjSH0+CBwQCkCaTl7wf78LpDSNq5hWjOSCiCPlzyFC5oBhuHGP2xgUptSurWOy6+JpoTcDhnHdIc0jypeaJNvRdHbpiel2FphYVa5i01LNAyb4/IGg/nfwDXMJvdIfcyOLWpqQlaGr0j+G43EfbPYT5DB5jf3e6NwAA77/r1wOfEvfRskAEejxV63G6HXCYTcGzm9dltZpNep3Vo+TySyPAJBD6f36FVORzaFQ7o0FotFqPBoNXzjhEvPmPKsKGfmM5MkCaTyGN2uH1oeCGTywiZQKRNx4vqPw6+3s2uGxyCJAykQOSyz2zlQJNfgl9okE2T2Wic/BDfyYVxTTh9sAtWhmLJj7hDJHGv9rjmJ9pjU81GhSKv2Hv/PcUZ2brFhzWHNc9onhmtmSWCbaUPkKUYlycmmqzSjLHpzEWro9DTBjdj9IJN+jKepyT+czCU9/LAr2LLjLkwDVXFA3lWqBNAoQDmQRDSabUq161O6HSa9QaD2Z9ptZizzFlZVp4Kc2G6UsVT6VRQxZN8IoYvi38uJg6KnxITYjHiRpXWYFXYfYLMNB8SXYkvzZWuSEsLmA1mHZEVuIQl8erLwMfBE/KPTqazIfVxkrEi+YkgDLwexLk+u/uGcOZlfDmEK/FlgzyJ/6X4kk2xhLqCZF6fBGuya1O5xIn8oew5O9fpWC5Oi0oqeZkFkxXDOQ6dFvTaZkiEFaIokRGeyFPUD+FQ7xJ4Nzl2XkMPlDf4OB7NnMvsJ8fMHjaBOH+XHXMpMfAq6vM8bAyvPPBIrFyXC4W50E0gew5mZmR4nc0ghIUeibRApdbpDUoDn5fl93kFXoHAqjSolEqDQanVaGRyJY/CGcuEWTlqv13n87rxnthgNlsJpVwgMeNljVjUEbjx4FnEoWcR0glJV4SuxKBDxVt+ml0Sx8GYWFM8uMi3ICnpHJSor6Txcjk2+Di72I32HLn3dNPcedpCW4skPku0OVvh+OlRzVGjYb+I0J+dcAfzxgmladhJ7avVFf5tI4ZR4rdXzpQzNw13lKvEEGFXoV9CHGkaN9oxknIXjtp8kmAuNv1FsIkdl5UztbQZYRhGdvIDsXJfOfSJoVAMKZFYZOVRKh4lThe+xIO8/GZQEczLy7JpDYZiOWar9HRrRpYqI6s+C2btzoAZxaUItefkYkoqFRZF2AxwWXnmEJGuzrC4ZDyhWcQtDn0n1BdkWRWDgp2OYaA7xPU7HHYQA5fgvnOnu99NL0pl/OLw47ORg9RICfJZJHmhILIsuGVpgwkXlTAV6QWyiHJomhfVHVvlU2VNZ8acSFeK0z+sIENufl52dsOG+rrZ9W3t0KAOGurSiCA8wrx+VGV8wKnb391F2XYsqA0xU7daKyk3cQeERDztU01IR+sEfrulpCNgCBVPHwlN5M8aMgtUabSb+ctJGD9DzJrKjmF9zCbyDI3n88OgDJyJrYoUQV8Y+kIwLRvq7FBoh+78Mp3Wo1UHcnxej8armaT1qLRaT54X3uuFCi8EaKTi9ePeSa4IZ/oBQfhlfpXM78+RlcsIq2w8UqlRrbak2Ozx5udESjJ9bie/LKBPExK0TKxTK/QijdaPk3YHUaePkH8v2Bd8J4gz7HBhmwJI654LBeQfdS8MsuSQY/VwiU7o7l6IuB0RQ34ykbftZIIurH5IqV12bSfrD4W9fi5ZwY56f402wg97OTciEikTVhjIM++TBrVbVuTc9uJSm27JbLXyh7V7JGNz3N1j1y+ZYtI9VPOcVuLqkDJ/8bgr83tifLJ7cYuUvC2uEadZbJLh6ednuOe0vdGhEDLb4cT2ykn3Hjk0bZwQ3sbUOapXP1Xiis8RZDbOfhGNF5jfv7Q9oMM23lpmEwURXXCe8+OxjlwChiAsBtDuVKTLHXIolQEgk02SO1RyuaMY9W4Oq0Gv18nlGpvLrdNo/G6rym3VWKzWNOECN8xzQ5zM0uYm3UjyaKdB5zoGZ8TkNuCw2m08mTxNSCukYjYLWd87mA4nPn4f93d92HYoghjhd4IIavDyVpojAYd+oosb7AyTHSGHPuuMloLeizD3JLs9jHKIDOGoQRSMZ4vMivScMueWJ8Xiz2r/LJF5DPdsU908qXVBuPUIFDM/3rmY9l7ck6mxSZ2jNH+AzD1wAU/qDJeOJsyNocaydczf4APxPzILcJ/HrOD9jo0TdibWHgiEygrFZhE/jQ8onb4gUsinKGuhVlVYqB1bCIWF+kKiUKm0BrRRLaGNYRMsPxwymUIhq8+t8rmzfWN9UOjT+wifHSDw8guwBrHr+Satm3KEKF8hlW0wOMpyYTZRHiCsqjSHWWkTiEEgivTxiRPcN87nyy5oO4FNiO6TyD6Vv771kv5NJ39dfrIb6Z5g9yWJ7dhTJxVYW8tfV2AfxCGp7Ugnq0v8CQ8BLokQ336pvwB3uT25z/udaG7Yb+/X373GLbqtbPbP5bPy3PalTPoS/Z1p8SWiWahb7NeEjY0i4k7ZzDy3YxH82zxNRN8sopvcYf/C/h+OdLWRTEdH4YvZSnfYuxjuZeaMcrWSbnfYs4Sc0pRZqER6xl3gW8Rsgaub/BGVkHajsZGe2UjxkO1WDX4SmxnJgY+R8BECKhUAHKp+qfpn1WRLNayuLkkTUQKJQnFnCSwpLPSbDSrUV5pvMcAKAzTUZvn9vuwcVyDHneN2+z0+lcfn8wRCLrfZFioM8bPMPn8OcHvSQHVJuUGpFonSQCDEJtF7J4gGFMiYw7EDFUXpiKdDWxM8y8btxyke3+nuDnLYw2481OgLngyy6iXEBnlBDO1OZDlD6tybzOKY9IRJxOXniaATJsw5WJBcksxPKaGCCMWTGrt06g1mk1LWVF9R6PLp1ohNrujGjaP/BetVU/iwuZTp31G0f0Oxw6Zbp9CKJHZnmvJLbcaWElcg0zpxrrLYpM3PMNRPDJgsBf52+OMMral0NXOe+YD6/1h7DwA5iitvvKt7ZnpyzjM9uSfnuLOzuzObkzZog7TSaoNyQFmAQCJICBAZG0w0lkwGo7PJYOzPlrHAZ/AC9nGc7bOwOILts4VtwGcb7fR+Vd0zm0TQff+/RjPT3Tvd9arqVy9V1XtbWl31An9hev9U6VjIV8guZZbl1UaxOas0c2OD/092bJwsyaHuLJc01NcnsjVpew3C9VqBSCsQiGoEBqPRZRFZKItdItJKJCIMCAQTEiApxaLRUDyRgBV12ShYS3vabrf7Q1p/KOShYeMnRYAWAY0IiCi5ANSnExQcFX7aYpTI7S7K4BEq2JExm5ETHiFTBaXTPM6pLtVhwbH4+ckQlK+NJeEvOE4PYJewf0OGH8quBdhz5WtJNjkGq/oJFDgrkueGCfqWgMooyVZHyeyGIC4fRo7/T0mBTtUvD4z9xzfrJYUN3EA5LNlt/+pNxjsl5W2Sa8J653u+OyT4ZZILsir3KJjcIFNOohHClyq9Ge+yHzHSH+r2C6rDRDweXgt+xmgG6VU4TRM93j2E7rB3AA6TCdt+5jgojWtN1hYZjXwIUjhOLHCcNGF/LgWFgkgwHAyJhVqxWBgWkoKIIBwV02orpTfb3W6xWqUSNzU21tXWIht7OCLQRvLRiKCO7TAxOCr+rRjvFY+L8bQYOMVA3JLLZhM1+UhtPpqHXRlLaGOJwwmQiEVkgkZANQlyVCKbx6Ix+GSxLEj7JJT1rCFUPp5iB9A87Wj+GILSOMn2pFAZ4lXN9monojHFpt5iVf0TvBOHkaZ/WMgqUpVeY0Mwzu7y/szxFgNQgnOalBsONFG163gWcUfEk2wKhes9SrHSHefLaalnaWW0dRTiXV6VMbl93QxYoqNVGREYqmP+BBKUSniBhDjkVenV3pQ/wPzpPoNiQASpqL2idsGQa50ID7h3vLuGeZS3ud0cVpB07XQvMJodCllU6GVtrn+FY2w7uxetr2TlEQSOYzKAAbtUppWysafVGo0U02lkcMQ9pcOlAH4/KRYScGCczhfLJ9imjU2loIRQzmUE4dLlOCtQdjszoJLL1MnffuZj/JvXsBgt38eTXv7LHTdN+M9H+sMZNxPlAMj7VaT2fjCC6PsjcwURIQ5hTuzaUuRbZnDEDFaZQbcZiM3gCQAeBOAWANaDCwDeDIBSpTLqJXI5CcwmM2IRbgxo0YSj4AgJ+sgJEifdTrvDYSLBUyaxSukwP4VUufIJiJnyiUpF3hpDWXMPz1VmCmp1qar9NsYqCmx3p7hdypXeRp3trFaTiJS/+5uBQCIQioRTftibrgjDw1veGPBF6NAgcajcrzY0j6zYEqW2Wbne2mxKduGPa/TNoMjOoWyDRO/mb4X94sIuLbV5KaA3g6Ac5CVAh/EFAtzpEEI+YMAB1GHtpEtLuoRQsyJJj7VHIQVSlzGj1CgxTEk4bBmhWIzzKZI1HVIxNqIE2lXGWg3IYVAZG2CMSyKsqjAyrs6iKgcSuB0qJe1xJtlYk2m3gxColM5kDmQFu5mnTXeLGQ15QW/5YuAEKnBt+o3UxsuZ773FvPXUEdC/8jI4TPhbzxxG4pg2GHAZuOJvv3c4Ht/G/P0PzL8yvbXEs0tQf3+PaWPjOzZivyxZ8sF0ml8ym21Op72EaUslrMYERCZgMhpR70J1XguMBoB5DVkDbjQQuBE32AlcC2GM4aBUUjSLxQSfj34bVqi0CoVKr1cJVUClkEgUpTonrbBhFouK0FEmA84XiRRSKoYDMRtC8jWkzKe44L0xFNAJbbpDzcZmT+bkLtIpkcqZR+arEqmbbCseFkImwR1WPXuIq6CfTnFJchbFnkQ7UXNONkwliukqJxamLpVzIQ8a8Bz/sel/LAhF2e0GdNDl6pWC9yqhK1MpD/M37+77//Pmhg0dPr034zAG7SqIBUqbWD+21MZbc+YIClCZ9VYCVGYvJP47JpPTbCzLYPCS6XVXffDoairXn3LVhUwqW8Dg8NssapU5u+UbG1lsfjrzjqAW9pEDc2MPl2gz5O0AJ1yEE3PYXQ6X3UXY7Vq1VqtVm0zwA/aBy4X6wKJSaFUKlwo2vkKltlssIq3RCBtdKnI70d9lGABqQkSJzbhKLcJQ2JMPWQP3dFI1z0MFYlOwR2ILMmKj62clxGZVUhbMbDKySoSBTCVyrns2fCvy7isAAfBrwANPW2XiVAHcJs4GazZPFyMRIlcS492S5TJrlC8yg4uJO/6TthkMxgCKR0v5Lz1zFW/ZcnVLA5SOQoF8xfYZpg28wM2DRmZOCZLsXlsftrNUDLhAzgK8CpCVAlmP04kFvLSQ9JE+nx3DtfAGOKoDOPKJ4/AOKmPAVCLanRFKJGjw4vMGL2vvp6BePgtFbtyqAdQquG3XYwZQURYaQAqOWz7P6fKyuzIEJI3cSlk4dl0kEETAEjh0wWmysNqHH2Z+y/yFudDcm073mNO7S6D1LRB68gjz+OilzGm9g3fxkBcNX4m0/DFz6Se/F8J/SuXj24DoD6AGPFk73YXWRaJ4aryXiKOQc+0s2c21EANyZa1V5hCpmobRJz68XAZqZEBms9pQv9skMqi2yYR8TGK1yux6I2Uymc0SsY2wkzI5tPNOsP4O1MWnUeYVEDv5m6mqZjU2FgoZlWiw/gxtyqgkMmKVW8CJn0rgNb0GsOot76V8qMMUXXt1ecZDyFVmqhEFPhuQA+LI4SXJPKEIlYqKHBl7vlw/ELzmyf8cGuN5VvyWuRNsOelkZSY2PfOO8CDkzRGMKdlcbrd3iwzUyUBEBr4ue1WGC2UdMtxilkktUhnLeswWrdlskUoor4SS2P1eLTQDRsXgjBj0iwFUdXRiWowLoL4T8AfQDc1CsVYoxkaEAOVyFPoprUbpdDgoNPcgV8qh8aw1m5RmSkgGeCHC73Wb9EqN1CKh4E9cuFkskcnh6Dnx5olY8UQZBWQ4kUSvWHGKZWJvT3HCDSk6iPmjZPEnT45DsXe40qKsi8LIti/CFDpUAjjcOJa2a9cuVi6i1q4mi4ejiRtQCHHITwRyC3XVVFIvPOjx5Y0Thnzz9PuF1vL6ulW8HQrcI7HskWXAXWLebjHulyx1W8k0brlib20v7/1CKBJbdeb7xK3T23jXJF3r4Rh7pNyPxw6mpWsENB2ml8OzPzzdw2FO8ATEXBAISxmlQ6RtGkaf+LBbrpDXetxajxtCT80CUI0Pd8pAUFYrw/UywJcBoVcmYbsq5vFqPR4vRKID2g8OT9yDexTdSmBWgoLyMSXuVoIWF/C5QBzKWqVCie4pOl1ap9OVdwKn3azSWOL2fjvusQN7SAEU0PLwpeBfnEqLwURBFFgkYi/hIz1KlUyukhTgT7DYWPHNE0rYWQtAHkODG+okY7+Bdt7J5M84Jz7bP7t2oU4wKk+OnRybGwjjqNtCocNsNqJQ6KyxQAC3uhJ+AQ4GVksFqcqYEDxRHRPToQamPwSFZbvSBEYsEhUPHAo2Add9hxaNDXxD+W6g/+hI2yCPHu3u2H5tcgPuKt8BbkCjBJ/5dOY94k6WB4Swa0r9fADciqNWcJn1JiveZ52w7rASVuwoFOV8UihSBzSaQCAk4mtFAhH/uOgNEd4oWirCRTy+WkCTAZFNCNBWNCGftstIDQ8FOTqeKh5HG23HxvJ5tDIJMsSpsbFLD5+ouOKRJ2IqqfzN2MmTsF3enkJzagivsCFIX67i5oTKe7YiFyozvshvDNWdXJa4869DzKuePYcF1/WufOjw15b2n2/vcOaWtaTr3A7mqpbtxNJxQvjm34aZT3EqHc7cvuGCnYfydmbvRntrYqAY2RtIt8WC7tJzSspBY9X5Df5dbOzqQ6V4AEkIAECIsloNCrlcwrq/PG6XROJy2Q1arcGghbqNQanSGqx2zMP6goFIJHfZKQrXqiRySjnnUYcNcaJ8QlmxSqserqpPZoFd+hZSb6fYeOIV7fyLHDHoGv+uO92iFakLmHULvS7mbuR12ZREXpdLftQ5WEs8Xv5LxjlpV3+2jyWwi7kqGN/H8lAzhhEPQHxYsBWlqAXtBqI0arVMqxPpdWKdWBxCMkE2AoWEREPJ1DpMX4CV1wnEEjHs+yJXXWjezRl281wjby2sYQhwUZNQvegUwSrvxAPrjIIhfenPBz/9riWtocRgMLfvV1uzzUH8KuY+t75HxWMa8KvHnSEhgdP1zLDJvgL1WH7mFG8M0u2AuN5RUuQ07RrcLwVYrdPp9fufBw+XnEYzVGvM8tWyXTJoTClluExmNhvFtfqjxh8acaPX/TyxoySl5AWZmSKN/oJAwrr0U2+c5jTyt0+rOD9xZVIEMWpWqLNu+4oDB8tx5idrcWoqnhsyzcWIymqyvLE7V1y/41++dd5ekPyTuoXWB2KByJZHwtneA5d2NPxXfcwuMj9xdMsyfOhXP7so7htY9cifwYQlao5TKzbccv/Yfh9evKNjy3lj9PZmzUj5XjnAflHRad7jbYD1L2Dd2KqSRy4rYJiZIIK1ra09dYlUrVMuk2GFukQBvrIdPlIozD4Pap6lzJRORyGXLWd4QFlUWU2I0uFBlQ4KcLSvNAk1ZFXqtWQiTrPLh3C01om1rCtKMVqUMOcIR0xMDirholgNmW4AueqQRo1B5Ak+qbIZIkssDrPZGdMmapu9jrhd0fXo5ocaSxOTDzz40NCyYO3j27r2iZZ3pkb6OlxMNNJsjMeibpfdGK/bdkailyusBnmccoYVAyVLxm8y+JKWxq7+vi0PPPDA2rX99Z2t43tsWnFjsHsllSi6biNVEn0ysaS72epovpgd+/8O+aGT9ZOsLaWhzVnntdi1tbWpeDykrYOqcp1GrVLWK+SkVluoS+Wp2tq6usZ6g5jXKHFrDfEwYOd4f8YGF1BxQgKpgCgn5yxIlG8np5RvIxPDV4kuUHFMNBCwPbxciIFq2IjZNkSrWwg2uYQ+RfLdGjZ0RChmo71qi4AUUYneUZ7OHjAU+SGzGOD8ktvv9ipsQx3t/y6TvCIi3IqsiPlF3R3fG6upG18x2Ry0x3j80oYPRR27blv2vjapxvkkTyEJ+3U2Sm9O28xvOpaHpz/1pGQJBUk14Ulm7VgNO7+ThG30IsSWgY0gly/Za41Jfm2JAhTV4EvWqiKFWBAEg45MQSpxFDCSjXSHRMBphB8kMlFgOTb+yWzMJBT9RMOmEkKhpkh2PQ/KelHBC0oocm/95t5IsGfbVXcPlnYvS0YGdl931GqiTdKkM9hZygYdYsfKZLJ0DVWI2WJBZ13UEieOBrs31S+9//aDEzl/18aGpQ/cfsVkrry/+atXbrWn87mxiw9dVWuPRGzWWJ3Tl7JE65z+NMv3ZBjGkxKHsCh2Q6k9GnU6/TQdMpFaocFoIk0jUCCSSoVC1i8HcjlOkiDugHIBCgraRTmUdqXdahDKAJAJCdJkdQj8EYrEIEOcgvxjqhIvpjKwWHwgPojcwTE2wzU8mTdrbayasEloHqVyKQiWAtBUHBgpFinc3DSaqK7Kg8qMqyxvJNTZR4fW27dlmoJGyEp7jG2p5ZKJPx6xjBFZSZfNrH9U4pZkJacarQNg3OQYAeNufZueBFGvjv7R/9BWQ1f5+16bS0LwUG4E5ndMCzDjN2ISyFcHn8MEAk9ILpU+T0yVKI8L6mSuYBB+WDVGo8tl08tVnkAwKBURUrSqGY4HZBFOcRb6FLszbdZERxJhqqIMVVY3wWqQ1Xyn1TSMFdEH61oEwJyGogu9vQe0zR3Xrw1Z00pSadLKXPvkcaGQfAVPc39Pn2L8Q4evaLTQYbWK5Ilt2gPgtYzYBQxO2Ncvg6d529j8SheUjBKJSqHSKEJoPljAE4vhh8GgUamQXLcTQEsAFWE0AkDwoEEsEIkIdp2IRk8ZJCg/zIfICzH7/7NNYNWsCVyxeatW7jw9HJ2keNtausqr2yl8QAgeEDYYFIQWTIwVRf/g+1TLpj/BPwgbm6F+HbN1Mjlw59YwLUa+3pl/Y9p4j0EeNoYdL+2yJixJXp3L51NINGM+5GTDc1CdAZorl8Q6ih14R0f/RF19fdHfUNOANzRIruyPAmhlw38KMq0AtALoFYAH9d+WoXgDcDWAhoYlLfVLQGAJNEjJoZEhDBsiPPawosVUX5+zmERskhwoMCAL5KQIBDq0gBGy0SfSfrkTdgKWQzs6z0Ohgs7G0Cm6yOUlcntno64gPlmJqoOkKxszAPle9NVM1DFQCTwBB4beMBfJzOednwEeSh/eY7ucEmvw+qV9tbX+wB0XB4K1he07ru/dPWxo8loCoYTb4qCLQ9FgU9qv6pHa3AG9irI5tL6LvfJA8J51a5qbvd6rrkzTe/ceX3bzkFMBDWEF/zwmva00vqGudkl3e8fN5w8Mrt4+OpZM6k4VWgPxgNfqzbmVpkgD/RLl1Qn5Eq0C5187MbmlsWmkq631ykObu1fcsX27zyCQG9UVn28b6/ONYUtKJi/8stNeLQ3f2lgsEQmFw3QsHPYih28UpzH4/YxHqBKbFBhqenZ1TGx2pHFuF3ZlAW0jDFyAunlNh0J2zHP/6sDq0NLebo+9VKqnrBGfxxe22vyZpWsj0ck1a6LB0ZXLaOY3POnln1x44RByC3cJbLmBfLzZr9bZaJsu4ow3BdWa1Ghn00BEQfN+VV/3VTDC6ddAix/EP+GjjLOSp3gYCqU2hUY+t0laC04xM/AHr/aVr4Ta5txvVZjmOalAgFXvUHEJy9m7NPOXj7NPOOpJpWj4rjwJvJHywDP4XlC+4lmCBwgMhw88wcJNRRv4iIbn/YgI8KuPWm9l0PJ/7G14zw8q9+CAR2DEvHty8J7fMjN+8Dy85+NbWz9ifNgi2m0lJSoKlzoEcQEOq8GWibi9aq7gRdVARMzVo0LMvJogPW+OLrYMKaKNqJZBVMqA2sfULKHzy+CIZq6g4QNpthCO+vmFsHUnfgjLIDHZ0wKce+pUkm17dhM3egz+Dttrl/ShbuPoqtyjwfQlkVwoxOZune26zFmdV3nUvO5jHzmPIBy7Dz57D3y2BMth1pJUKlNn7ALM5fbbETDeTL49pXxz6sSiRC78HMI8mzSL89hC8Yi4BRtVkBsFXsJaKbb8WJ2EjqVM3iwdpsOtQ4GRy7N1cqcvbIqm0JW2ZYHxr/CSVZo+jtrzITOd9HT2DsdTQ3WugcG4Ke41xFKB9s7+eHqwYEdxeBDdWyDdIUi1HAOCgL5k6DfgBqsG0X1iLMlRrTkHSu87B/qI4rmQheIDQboeYOmylRT6kq5fh+tMWMhLKE1sg0KqlJA62J7s0neWKk5Rw0kfuwx/gfObeMD3lfHAsjZIB52KmsI+l6wue/lIYKgVXcl6TakYLSGKK9fZC4PpeH9neyAVM3ghZYMDrrqhVHy4t9OTpM2hPNqv9iKk7UZIG8Gij8QE7OA/CeGDNsD54PtF/NXfMh+jcV7O9OGR8r+x+tvcfbKnIcNAwEuxmCVBjrjxG+VfHCHsR/DoNxb/lkATNVgxyf7WAHz4n4+Uf/EN/hJ0BwYRl2TaBIf4N2AmjMKcbBb6psr+5C3YLuzN0pGRna3fbH289Xgrr1WxanJi58SBCWLpBJjwTgZ2Bg4EiKUB4IDSoBQgArZJJ1jqBA5n3FlyEmi7O+40hUvF/uJkkShO7lh7+dqb1xLja8Fa1w76cvpmmhinQYwu0n00QZt3UGCcAjGqSPVRhJyyUTi1UYrtkE2YwM2moyb8MhOYMO0w4VFTg6nXRChMdhNuwmKc1xDNvCbfRIdTb1Y+Tr41dgJNqsGztyofU8UxlIjeWQnuBAcrZ935nGw0APjWVL5BOqcTVKLWQezOhhfyarRkphrCDkJ4Lt45XX2CS0Cm0LambM5tA0n8xzytxSaX2y1aHv56OQHP7HK5DZ6V64GVZzrzO/T+Nv5/ys3oDdQHxRKRRmBR8w1Cnc1r8ZkMd6JLanL+JeYM2MPciN5PqRz8rXyHSmXnn8e342atXSsWw4/+6gEw9DMv9uM39Jc39PPuXZc08gV8Gd/osImcOovDYf1Uyl2TCuaufdLPu7OfGdZptbr7tDqdFgPTGJTdLzA/hZiSvoBkHjyInWbD3TmnMdEL/9PG/PQQVv3dzP0Q3c6SBMNIJekgCVKAPw/AMxihJHB43xirGcGbcyzD5E8HP2beFb3wj9sZBfPslkOHfo2BMzNzz3mCvbuk4G4nMUyJOdAeTvgM9Cj4HJp9joE/yij+cZvoe8y7HzNtvz50aAvUOR5l7ge7QQJybdUzEkqsoaBecR004N5EGQe4CJPuHJfydU3f5qKp/ZKHJ+QNq5vdyRRI8GsG18ZWXLMqRgvbNl/RMjBJsfbi6pmXeI+wMRfRLip7ScoT65Vi+MJnIyqqqwGa2Wk30QIhNe+Y9wiKgfjj8vZQXV0oWFeHyysHXBBD5q66IDyB7/Lfq0dwfB+eeYk/BMunUAxCkUBOyXUikg9LnTqhQnaohtMsQQqwSiPaFAWR7KpojY+p9HWFiwjFldM/vXgwtMQVKFCmujvXfucb97aG5fi6znh9S/Mg72tnYt0WaApC4yEeBxs3P7hlTaZmcdkCESqbLxTNlQ049RS4AavnwnIhR80lK4ouPw4Lr7to+qMridxFQ2cV/lOu8DNbeW90W88qnG37fizM+xrfiAkwNWbDEiWxaacGaAiyJMOeB//6NH4MHOOjA8cBAiComU3l06fLxjfNUIaOIS4LdCAjwuenGZh33M9rOfN9omf6KbxQ6Yhg5Zt3PdM8wNRfDybBKDBVO+PMqdluwfCZ72JJ/CNiP8vbh0opTAkcAAeAx+eLCCXuwOE/UoA9OQFALeiCf+E/GeeVeDiPJJ6cwAEueJKEY+rtsdPKk2PwC3kXoOExVtllMJbimD0fvvGP6so7Cri3UN5eR+x/nZl+fTf6QO3jmnmXOAltJQ3k48swR0nK19aWmxt7CIV2u/t50PFESIIV30O7Hz5E2bzpBiInJ5AgZndBGVjXxKycrirTbNBr+MuUHGX61CyaJAY3yiI1Dfb07smi2hWjRLIHda2NMalMaqAT5qbOoa+e2Ln+ni25nn13dtcN1EUMARdt1GskkXeddWGzOVzndBUiZnOkcCy6cfflbcmx9btazdkYLRI7ta71GmdQL7faPTpzzKUdKHWc1+72lFZkBvevHgy6WnpX1V70/mtPNPuWEn9BT3LWsU9yuerCJm6v0bqZd3ir+Jdh12La59qbswFMaQ1gsTffPKF8882XWfOcc+RxQf/Z5e/cIbsL6ZxPfLko4YN2yFlfGfYL7euCWhCbQ4MVHjxcIBPqxRKZxq0yJyyJem9mj6vJ414ST/b53J2xPfE+b3S8rnVDih5I78lurkluri3uyWe3FvYUVifSOztad9Ult7V8Lfq1VHvMyMt3x+3yPd6mlAPPdcRssj3BnEdHRhqCVukeZ8KhjOacSuEe2ofjeodBSYpEQrVQaJHK+Zfpszq5Q65S8vgylV9+XKjSma1Ghey4TK43ornE4zKdnrIbFOLjKo2ZclBq5d+t/5OfXL21NT60Yk398cTo6u0t/uXja5LHYz19YyVvS8dg+rinrrE/Z6tvKDmPB9sCIpVYbnMFjBq10iWXG4RipJmAFUSW31zhoerneMpXxHrsSSRV0FwzktKkc4G+O++4F29rKD8HErne3hx8g8dyPb3ZXE8PHniD+G/2EnwD9lIu28vyDR+4greJ92vMjHmxJBZ/zndxzFK04BY4JJ6KXOwUQQnzdAlTHjDCgydkPCx24rT55Anz6bdOf4ICioMU19FeNv55A7ctjnVzZj9vozEvlhfctT2z99VbGltGVbXCWzdnUuufnEzZ3O2rmTVo8/Gy/ftGanp6IYk9+EtHH3AN1w9OPnBUTi0JyoXj+LZ93G7kfbASOfaN8OyfeQf/GD/G6nZQlqIkYKweSCO28DHS6i7n1MBFv4UCG6/+ltUDh5EeiB/j9EC80j5jbPs4n7L87fNb5O1zb44vbIJxLs/JsrOrDv5STYLCrWfwzfyRtwl/maXN/bTzbxbe5xKn/P+JuvIvPpc65oE56sDMS8xh/FusXZgvWQkBiZNQ4SYx/FdojRC0mTHimADp+GooIvMxyNJPsqvDq4t2DqNF4ARIoR0jRAH84/Q/XpK89A/msOCl6cfp6ce5+bt3YBkvf34Z0PI6RhBAjfR8royps8uAWgjaqKLBX2aEXCH8Jf8sEP000c/ZF+CPBPLNiDDp08QxziUBm9IC0LQ6yjP84hnwhMTZ2ZawfA/+dDVtb1lVPsTx2FPgjyx9Mniv9BiOVe6dm/1Ci0rxlz/903N2oUSvTNdL+Eumj+J7z3PLJQohSVfaEXwb/LHyDIDaCz2D0KQqvl99AZCF6dMvVB/BHCbWlQ9vdcklcpHAx7YTBZ/xCnxGpQ44fAab0IBw5tBu8JwGvDLN9HGVeAH8cfoen715FX45Wwcnhgm8xMNQp5A/g1kFUrRraKqIrHou8CubK4J0sqIPTWzAE/zDS5+6tN+ii4zfvIaQhKd/PvnIJR0Smfe8+35/PxGLEGJL60XjXZl8R0D+DXvn3hH36vDV317vY8fmzGsYxv+3Snk2SiiTCyrl0cjkZI1ltzPnZEUsOwnlzBGCufKm/xYmYvPKm/555BuouM5svsOvWFwc7JGNzD5+AuoFSlhT+TNmkUaFqaBZWExVFpTiKq2BxFTs3Ay9+AKxT33z+Fee6VczH6/c8sZR/I4Fp/zzchsOv1F+jPn04R/Vgk1gw2uv/Om5G1Z91kVub66J2Ue8C2lRYW5Ii1WsUkN1haOFgNJRnUPrBXKYinWMGs668jv1nqOPZFp6FUC2cvPPj/7HwlNmX27gBBh9GYBTD7+YZ+5kvv76K3987oaxz7zK6ZS3z7zHixHfYONGuFH+GHWjVGLEGm0CEqUNShYRiKpOfNgdms85BrUtk5Ot8P3uom98eLIFfsF3+ebqEb6revTZNEgb1aRN0GiEV4pJjgb+udLQ0jq5+r15NKBz69kFzxHD5mhYREMMZXINqhs9C9uCFc7zW4OYX/rnXa+2TGuFGly6+MIXNtF8SvlYemYv71GeeJbOApYu2WF7eYzxxqygEQvaSlmAK7OObDxLHM2CeBZkkaNg18SuVOrt08pyMvn26XOrhPNzjvHti+hnvNW+/l3lgKGrV16sEj/9TPUIPFg9WvyGMiM98y5PyOYbacdMzyrLNY0lSQgpKth2JwFt1/eg8s4xJsiWeIg/uJEFG+XN18q5gCo4l+enOvnKTRvgn3i7aj1ynVEn99kDQqmQ5803573Dh+7pKG7q9JvjLYFgjI54RZYEc6YlHovHm1vi8IvfGF9xoC/a0VBbWhL3rs+qo5GAzN/a2Ng9kttwy1hYF+vO+jrz7hqPw+90mRUeu/bMH+KxFnhzPN7SEotjAHyHp8WPCvxw7FMlsQTj40I5phIJn8d/ynrmQOzEyd+8jNgut8RZQGYqi2Ry+NFNG67ZgN78E4KM+qps2yi5jpczXJ3oWMlnedwucDV+rBL/RfqUFFMLsBh85kK/6YJYMDefQywYgH0d54P3iF74XNGTWKOAi8I836IvcSCYJHpXc724mpUp5Mx74FF8HMoy2TPgGPacDA7lT9C9hmqeqblH3GK4i6Y2qmSrW5vX/hAfDy6PuN2+CafJ1zi+pe/Sj9jnjQINeAAfZemAMD+LDmwGAhERgI/OG9hgZnrmHXAE3qeGcpGlA4shMgy+au6rOU4ynwr72UTg2MDMe/jDvFchDTZMUxKZnpMdk0Ja0FKS2On34EPnD6Sz6/nPttVrWlvWrAYD80uyomtrWlrX8H53dpkAe4LpIkb5W7Eo5n0mREBtR/c88S/PxMVAPKJ8HoieojAgh6rPJ6fHPjnNOSHcapQoYF46QhswzC62YmElUHBLoaE2Bfj0d0S9bfZ8+IF4MNcYco82NjTI5MP1qeJDIrlZLDC6t2+8kunCvwZujQwtF8i6ctF0M21RCfsD1n3R0fX10aFfKvSN3oTT35L+9hnme0gnYrp4WkhzDNIcJoDvmIGl2QVcI1ZEs+KzaS6CRWSSC9IuQl1qMdWyOUqzBuW9aX+2IZ54lNRlF5HtXUgsSfLbaqL5hm6cFM+je+ZPsK37IN31WPS5WgJkBMdo1NrPxYuouYNce8sBhmhPnh5LfsLuBWbDn+ME1BMrfgMuFLuvMohnE1AgY3su2Iee7ROIQjV+5gu74LMqxt9a3sps+6L++IwqglaWT0BhVw/5ay3Wi9lL8uZsqdtdwJzCmNh8sQL5SAQY8pEU2YmseRkzKniaS2M4N4Vb8SKwk7ucnw1WtvJnxJvZ4C5gT/32nU8+smmjyh4wpur4Ip+3Z21trcd9zeGa4IGr5G6lWrtLqlbGnVfWBK44erHHc3B40JNyyP3+GyP9xIrJwZs3bVo5stMUcqjr80ZrSBVwunLZ9sZ8zfatG3uW7/nJKrFeIpXxxEKHefP6JUMXvxLeuqulvmFPz4gtl8naOkpN59NLWJ5wGtwj1OB6zp+LAwAhy/lzM06h5u+/FnrBPfv+F7/DMMjrXgBHICOIlawkwRfiEiCClr6Ah/FwvkQoFghF5HFAIBvU/LOkAa2bRF/IckXuE1/OkDOQ4IVVBw9W/5fmHUOaBTOvMG34Pv6OeXK/HXuqdF2/aFK0U3RK9BcRX1QiwE4CKAhA9OsmdTt1p3R/0fF1JQXYqQAK+L/fOenc6Tzl/IuT7yxZwE4LUFiApT8yGdkZORX5S4QfKfnATh9Q+ICvPz+Z35k/lf9Lnp8vpcDOFEj1t0627mw91fqXVn7rqSJ4vfjbIn6gCCaKO4qXF4kiNxsxNfbm2C708dmfC9eEEP8fjvF9TdFIU2M01jjeyB2UVlWvjH3+AW8m2tgUiTY1Ml+JNTZFo40l5qbqlZs/9wBi4QHETPibsYOY8tki1nBQ0UBwrm6ot3NrmtgIRshXCD73hJg94aUqC6IMlRRdbNjDRSdg8V947qWKXC4g03iy9mTJEbHLtHTOkSra0ZEnR8VLHoNNRcrh1XBTb1uCLxXW1MUUerXTpKRidfa4X65VO8wKR7LE3VLDHjlkWpXTpIi09LXGALOb1LgpmUVmaPY7Ej6nQh+3yswyY3PAnvA5FPoYd+a3xXwulUyvNyrhuaEp4E7TRrnAL1C7rBKjXGp10Fp7DN5gCLtkZu7cgR6gS7APaArMO5NSTlrrzvgsSgHiUVfPvMPmnLNiHpStze5wCQCVwfQE6TogUaBl9lAXP1E+keJWnrFZ5bhd+azzA+NSr7Lr8PguEugNwMs/sc5H9hvMzNONtWvWxS8pP/c35t8/BD88ySWZY86vLTDfbVsLRhz885iljy8zqc/skNnTF7xwOwj8+RS444xHnR3Qnbk0DHg/IJEddxL7If4j/Djr74ZW85ME+SQPebBPc9479NrPeuqs7Cd+/I3VbyCe8j7zJFgKEtAW1TynhPrIAQEQsLMyY0gt0cwLx8UuD/yXsfPOX9W99IasbyPzZNvr551//YqW/R6ZK7JjKWfbaplniBUgzdq25pLEqTymwp4zzD019QmXxHjxg/mLL/xmriTw3LxSn1lYqu8sInBsCz8FPiCdrD9T9xwGxDxcBkgs9trJ10BsCi0DB25Vipw3esEHBw78POn2JJMedxLe/eHf3emkB56yz3uIP4QfYp8nw7aX2l/G3sLwDwAAOC4uvQ/57R8I8EsC/JQAjxDPE/hdBNhEXERcQxDEAd5KDHRiAE3WEISstBKATgBq0K0HID3m15KQRZnRMi4U9QGec3sLk5VrifiYCPgACc0Fjk78EHP/KBh7axgtDRgWPMGeNQ5CowLSWvHP8R/EdZBWCVt3BSYXiAipHEPVBqgBFnI8FMUd7Em6udrex6jBh4JX3Um2JZhnD0CyxfB5Nvg8PqZ6Bk00EnwsdhKFBZ3isp9kUrit/CfwtQP8Bw9Mo/xMxCvEJsEUJsIcJRkpJERAQIiEAhwgv+BUaioFYj87OcUNFC7kHkgBYhPz6nrmVbDcDMb565gN4G4atDDfxxY/DypaGJRnAj6BY0IMLW08gUg5+TP2eShJGhfVHj7vPjPzKMisBxm+nPk+aKHB3cwGtG6ml4gSy8gtmBwzw7GsEJAkdkokUpzSqU8ZZSRqp9Ps2rHT7N5HoOUib+Cc4rGA+S9T2QuSe8OEInHPlhcnm5snJ5tbJgQfG2tzm3TM6+AiyZL0Y9Mb0eXmyQnUN6ALlj0Ay5bAst0lpdFkkp5SY6cEArXSKDqF3O2ok2DZSrTZbbFsqixXRIsUU2piYKIFPraldfxFVH6FFMFPWiYQFePlHlj4XpYUkGCugbj4AVCyfkFUtqekWlA2cUqEY8XyOReOv4wKmWhpmZhfOO9RRBC8Xu5dWDir4zxM/BXPsT5NqiQVQk0E5wkIAFUTrHjyOAqZdvI1JTcyufjOKiee+/MFz12Af4X3Hx988AEYxQCzHT6JgUfsM0QkHxB8ghTyUcSmk8dPHke7mpQI4SkIAi4eNFPeCZ/xZzAKH8H5u341cwq/gD+B6bAQZilJJeKQXq9zOkQ6iG3k9EPLh95G8+FV052VklHcRyy+ALbWr2mlOy59eJJu29TiVHoKocfOusKfQIkNB2/d2XiAVzs46ramgxa8/PBnXET2HLgKj/LXsb44yDtFQrdarbKYVSxpsTnSOEFcnSonFp6CbaMbalZd2OAO1vs0weyuBWf8daLx4fpNPaH9BBVKGOwRHnPB4iucH7mMfxf/KdtOsqcxHSGGuiRsHVh4ZYaSrE5F4g90bG52KOlCiG5Y0+rpvPThCd5vifrhVS5L2m/GD/jbVmUG7zy/DefW5zmI6/HNsI4a9FwNIRTNf65+3mPbgvV+TSjrjnQkLbVjF9bx/kBQwSQicL8t2UzXbuqLATY+RA8bO2UUS34XGyA2lPTRaG5lB+imRjvx2hyVN5nyQp8CrVss5tGKaG43L2xLpDkjpYeNYLp4u+1sQljkqnYS3D4Edn8MpE3DRjPF2RW18H4uUgk6F7wvSXbmAmrmn/42ihrccf1wy4YWpymQpcwRpyZklmlNkkLC1BE/wqjPl8pkrkIEbaVJtCS8mmmJROioT6PdNNHmVEDLBjEROYoZFKNBHesvTu+97nguO97qs2e7wp5ixKy2BY2RpEMjUUkES7w/uQ+3MFuD9Vq1TY+iVSnCS5uIdXRBr7HpFTyaVkaWNnHhTeAFOY+Lb9JG/B3qNV2Yr6QtFCStCYVRwk85SC2l0xkwtMumCBkCStXODgzYYNnq2izCDVhdMgRQ1BA0k0qkKg5ygp2ZnmtPPdeceq418XekKolt2eT6KIodIhFF/AoufEjLpCPa21xvM0WdWpnkK1ShfVlNfHUq2BDQqhxhsz9qkchkIafES+HXh3QSVdvF969C4UPcaaXFiuKHrLvanW7yKbR02mFpDjBg06NXTtjMsJl8Op2PUodsNquMT0qSqv1bOYzfz7QJvg6x04FlS5aoIhaL1+Wpgs1uLwg9JkW8HZdLBZImdgoFwua15BSLIbR1hY24hSwvwl3BAuEkQWUJC1rExC6z4zx+7hxgd1fN4QdinXSDDl7zRg8AVGlDx3ZCLWFqUiubfSuO/PLyuvOWFaQBWaZtINh7cFXK1721VQwuZzqPmGSuhrioPCHNdKR9WhDtPbhtPOTjL2FulZsl6aV5J4+5iWYivETfptqDr1zfSTcuT5q8jXFL48XHzqtZUXR6wE3l3w8FNTYDi5DoQAtRxh1Nm7q49vAxbfylvFuxRqymZHHzPB5vPBZOabTalMQkV9R6QR2BArcLuB08KAVtpUFOvjbbIl/eDosyYWoQ48rh3f3Esi9vA8HDSrXE3Blytz7U39ollR+5Rtu8YWJdiXcr85cvrfn3s1aZZkmd/qKdLVmqK4pTXcZk65oOru7imXd4D8KxkMECJY3FbDaqfXLIGIxkJhUjjJQI8Y9UittXgb5ibGXZ3nezlpOB9Lo4P0QqSRuw6uxUtrLgoJpzmvfgei+P9+38lsHk39RiBfntW77++LeATMY8yXyy5KKh8LLBu7+7cfXy4bu/PbgponBmoPp/1ODXfKduYm/dCWkJXH748Yeep5lpd8vqhpUP9txkjl6ydPCrxd2ULAjt/pmZW5h6XoT4iYYU3TpzDbMKI5/EYiRWzCDdsGnmlzwefxO0YnxI9/ESwOfRwhdhk4oIZD5W92PB3ownNDmomVVYo3fxSG7Ai7gGNCUI+SHmbXNUq28Y2lzatF5jD+h9WafWo/Lngi6tMHUtYwU3PkKkpullF9OBtrRteZM15tImPU6fSa5SFdcfbLI8Av6LsSHaX2HSxA3ECUj7bSztoqegxomIz3BzQ00z3+XthfT7sCBWwhIlQyIeVwQIHgjW+UifAb4Ip2J+TVQp5c+mkklutxRXIxT38wsrJQLIyK3GbuHkAVvPj8D6DPPNL64rMRzq3dGqeihY0LojZlPMpeNqP/XIl1SfeTw20lMyWvtqLM5YRO+jVBpnmGsTHTHDtskdbJtInsarjZJBf/8ehvHkxH+oBdIfo/5Hvh9iivgrPH+DzXF1A4YJk+z8RS1Wj6VLJqCtxWlhXd5dKHjdRDxis0iEVMzKBbxAojEJeR3aLJSH/1NTaEmfkxRoZ0NVNBBFeIFzAugqsStSaNZcMO8nOQsATg0QPMCs+hbIlcTlZyTDCrNNKQAiZtXTWnuyjjlPnAnlNxE/igSJtVyEhXk/MjOHy/+EH+CZ1w2UgA2sQJLSTLHB8C//aay1VwIvBC7h7T/zN57kzLcqwRcqv8FmwAsoAgPTxs2lETMf8x8gfoz1YeuwHdg+rLnk2LBLtVzlg6/ta8eNuXSCvHjn+u14Z0fbkiUiEmNXZ6CdJhA8cDSgFkmxOMpXMnHHE3Rl+9ysP5XmfCscM5g37cMKRi6IdFU8VjMSIx6YSUOjQgGQt3n2flJv4dQhyEk0lQPiv966pq+LeOuapu7Bjt1g0iKXZoLGXNQmlojt8ToqU+QpJ659dGXHOnvpzqXNa4p2rW4TNGxkFtrQflnLDTGN3pG9pJu9TR/xO0Ti9pWN2/ojnkCCmageXXdHvlapvaO9tvnyzPDN47F6lS0m0VnVYrPNprAkaH1NUCnLrYPqB2VzO9ONDsN4J3ObIyBTiWljV/NuFX63frxnuyln4+4VKnQyU/nbIO/o6O6lbZGa2SMOmzOnhLfyt8LR3IZ1Ih1E2NHeXghlzCY7oVZQKmEhA3V9tMGPjXcBmW4eaop8JFe8vnkYhHiD+KsqIFD9YNcJsJmuK1pctqKyARXgaweu3NhtiuPMiioQ7Zl8SxwiUVJ3za1Hlo4+erD33vY7H38DSGtWrxwO2wsWq9mabA3uWHL3RDxhjTdN72PudbgbV9Xu2DqLRr4h0pnn7Wc+Laxu9bZDE2B6Btv5rd15fq2j6+IVxYe3bn2io36swd55CzDc+I8dLWuLtunTLEShTT3zHv+nEJ9FbDm2BvI14wpzHL6cI6sVanV3QSpx1taWCvVos2MSmqZTxdNsWKoKs67aKhxP882lmP5SRBpcVXceEskNfDQLV8Ub76rOi4ajZsf5dz87ue9rtp2/2vAFwBs5eP/Kvsvs+YPZUGtTW1hr8MUzg2bS7g+5DfHymiq8iB9Hhvct6R7b8eyh9sk1oyNfjrOwiw60B3e9dHfLBZFsfXNGvuzCaw9ut2cy5eXzoQTtuhtm3hH+FvK5PFYHJbhOXXDV1YVdBGWmrMKwTJTHKYyNnlJkdy+xuyGnWNYGdTGiov2fzda0FTMAKf3cOhCgAaQWvCqKd2Rp+dPBXbc8u+OyRzaEmDWLuFoIuIorcqNXre20P6GQ0i256QzkZ1CV51Gprnj5llv/dV8mveuJyxazs09FKuHAmpQyvfnIefjGtMcccqimT1V5Gc5i5VOIlWXYaixfokasSfiadNeRfV2y5ZNqrVYsk5CUSDxMoahWcOgUUyxYWGVtDjEcE0LsmtPUfefGxyocbHandSV8zixq+J/+QiKlfWLmkHvFPYO+9owdfCHHGjlw78olW1sQrxJaHbpANOu+WU97JeWrZzHzcNnjz6gdGr7n0v5Oqacxcw7saZY1UXrKL6XibvBJt8up4dPl8BxsOMwEIGbcmBdhxiUyU5QFB2ohrfR4lASUi2Iu0i5CC8QLOuQws1j6VSZvc04dF1YIij+i4SxJF8CtG0zGcIMcXBizR0an8bCOlXGLMDAtw3deEI+6TD4xTUsNri1nNuNeDgGo/z8WCGH/L4G8IlLS15eoBkGv2AFfy1RBsie7rLMivaC8mu3w4uk5iXWOXQyryAkkZOXCMQI4YZWr9jT48As7dvjgQ6s7NjWhjpWQ4N66jDcqAUmJkY6U0sxY6/7WG4xzQud/0aF0SIoLu5dTeguKSijxdjWVfzcyvls1NtevxGy/+rEQFoX81BSmfZ6oUxkIheS0yGSlzLicEAkoIde7FYaQr8j4eCK3uH9Tizs4Be03t8Ypghpyzv3Bwl62/Q4E53czs/yE7XT5o7CVmQJtzMxHQPPY/b9e2ONlGows6HHGOFC+Hx8Dh5jXmd+/jLEyguv3HmwEG8cKJVttPVWAPd82lmxOOsTJpNhBIASsGlnWtQAB7H5wVmn5f8FBKjcPBAq23hwQqjjIoRgNwP0lcFh2+YMTnZtb7EoN416Ahc7L1EeYX7Zc0nrD7gocBoEVIqb75LnAwpEqObTDTaHuESsHCCnd1TRWYq5EkAC3V7UOFUQN+EZFTjDrWGzUQwsiVTLDdsv6FdVxX1Q2NLDjvp5VhxeO/IoH5EtGvxwsjN3Gbgrm5c6BIehbI9MX9V257+KWmtUdAa07Qe3ViWpl/kQ2lzacC6NQteTO/Mvkgxe12NLtQWvcrbm/j4o3tLbZccs8+cG0sTjahV2CNZTsIyP42n5FqZlqFOxhuch+iKHd+/HNue3bKzCKVSz9OV5SaYr/LUMxQI5CzOcoRCUGxez+hqoVxrbguTOb5YcemWxe3+xEGi8JwBEqaJVXMOaNlpLl/4wNNKeVY5taem3xOpsvxOfzpWKlO1aKjgq1Bp3w/5EX2WuUQtzirY24FRV2RHc1l33FbcvrFUPNGU8pbvX6xGaLUSAn9enhhv2wvrwFrAr2x/qZd/hrIB7DEI++kjoY9EVyRvjyWdQiH44JCHYkz0VKYTHIRvRIzYtw4Utx+9Uri1XRUmvNrAe7gkVwvSll6rhxeNe/3bem5eIHX3xr26rDkyVNPHrb3s7r923ybYr0bmm4/MMR32rgtmX9BoM/a7NlA+ibf15W7em6/ieXHXj/xDd2FNx9B8Yv2BRdceWydz/ccMf6xLEnwHfKnxoC6PfovozdDr+58YZiQF1CHIV6WQ+a88hjLbZaaIrWKoi0ROEnKz53VLfXplTQRs+xFeFx1ZgPpwXe2cpWwcVVDBi2lDLb169o8iocSY/C7dCRItIYaQwo7EZF4+bDbaXt/ZH9vm0Hrm8tTHYlpeCYwW9Tq22Q6AD6Dvy1uSkzetHV1zfSxYhZpDQqhEqVWmTJBs1SHaWKrWwNBqB9/9T3C5v7oub8qmYwAG8yoIegGInoIdUYTyhmcReSPa0JIaGMW2yR+lraTxW8eJcGV1KQ2WCcJ7qYKsPPt5Ns6I54IgC4lEhszF+oelYNarRgPFv1OsORg9aozw0nAcud2dDBvN9DO7q2xv6Vm40KT20Ixf7t81Fes1L4+8d131E4YmktCgIcb4pQ0md1z42B1YYYbQxmJWBGUuM31vdtbPqPb/aGQq00Px+MTYLXGNUgrXOZ5DQNtIpkbYOFoLvqDFaXWoByIpgj9Z4u5nnQovMFgkZbmKRpnkxIZZbW/YiR/iMc4aH4wDMfsfGB67Gaks3Mj8Z4qrjY43YEJEkeyGQKchWlEBSoujqImGISOZxRIBeU3eDka1A0o2YBbK4WMOd4Z33MsMrsdmZoShNzMXZhS3HsKEfjX28HWi1z+gWQoEykMQab9Q6xKxmO2LxZVbheoVUqJYawm7a1d3c5Uy6nmw20W79Du0MojDSIwBD/vL82lQ8CozmkEqvlYtzrFSq0Nj0VVQaYPzX3BaU1eUPNZJvf47mHDbFb00T5JTRF187HwRLIaV2tzW1iUiQQNkUlRIsQvjS1OQiIGi++RI9rKKCbAwQ3QYF8DWwI9jlQkL7cWbiYD4qzEZEzkAYucRYHC+NtjiMHzkLGe74qLPIdUUq25rMwceBa/92iUI2eA4Zv6VDrCLjnbGzorqGr0PDUD8SZRz8TGduX1C8377/FgGab5vBRwJpL3qTY7bKDuMmQMMfCUVFEb5RFjBGjzO6XiGWURIDCIs3hpOroU+dhWylfQ/q5CD8LJWg50wKgsKucKvGYOZywMZXPhkjidvuDMo1SKZ6HEodzq+MSmovIXAEJG1H5bIicGiturGvzSqogcd/cXOx5hA3F3GHiUDIfJwNYW8nb3bmExUlHWkJ0CeFLY0vFnaV6f4hqCOADi7GCmMdvklPnjpdz4SPnhppz5yfniJ1z5Svz0TMfP81YXymcFfu8bn6asmRguyVFCbNVlbAmrCp3WFIAvJqaRpbbNFJNTWdxm7Ox9Hls5/MBdc7M54uRdW4s6PPxNZ8PYf8N8fU9iC8f5iipMJ9OzxPYnJQdlwoUlAzZQCd/hsIHsnx2zrZPEZXZTv5CHkM89fVwODVw/x1XZYIoK1GyJUlrrmOev0knc+YjKCNRrCXlU28kxsqn7nJo3d6eXd3MlbQi0t8E3t0E/gR1W4dBAfUloIr2NTB3c3342Mx7+O9gH9KYs6QyGWVSGuMJtRTUxUUiCYax85AnIYmvQQvGAjg1BwXyo2fdqVzsdU4VyGkeu0tvcNIylHzqBFAeVchVYjY91cSqUpsz49Uab8TX4pJus1Iv5XsL5XXLyqdS9TKZWu5fpb6zMaxxhk2eQfD+gpxUfsxeUlhJs0ilpdS434VTWKX1yuwYZAfebMKx2SCK7ALnSjKtyiRoivgnbLk1oYj3/ft09+E6G7UCNdxENOrBT+hOvA4b+OG7eq/IBmnae4gwdvE7An6jgQ/Hhd+/n99VTqKGXeLdxa4fxWyw7X7I2ruOkkKllGglVh6weymfj4N4GWkXSJai/kWEVJoMdq6hOlE7SzM7o4tfM36b9rZfoVaTOWmv1rf07mVsq/3uGu1hrT4ZlMOG5Z/HHG8qW1MNUpla78va1Qev5JqN0DU1d5vNlLfAztvMfDBzSlDib8VcbO5jZ0mpBFmnxuNJhjIWUTIjJFhHFRqEyGaNJ4hUA3/WACXd3HSNg90v4Q6A6sx8Vq1Rul044czyH3Guu+z2Bx8fXfXowR6Z9G79EW3K2XTHU29dwUxtS1nu442U78+YEm2RHUtW3nD+U3f+91J8VRD/zchDX923PN5xycOTiTXJ4ezW3PZjFzZ8esG2DevfvKFmVcndOQxIvBHwmN8wHxxD9Xhx5j2eD+qyNiyC1aB6yECWUjoccV9BJ4kX+ORZ9chW1XSuIhW7MDuvGkhn17BTiIhDR66Lb/nhHxu29IQlkv3yy1wX3/PsRHFzd1Aqvw7/OfOvCbnRrTP4AxFrenzQ21Rs9IAs3wM+uGznq96Ozc2BPl9q4pHLuvydG4vx0ch9N+m8NpUy2FGzCby4zb/qa1vl17PzaNtgf3wI+8MDbY5eVA9bV1emRaXV0hk5kan63FPcPOesx51dJTpvJgNtxSO/wNfOT7N7PqEcaSDwEut0TzZf9NBP3rlw7FuNNVcX/a0pKjG8s2i64gud7fjhaCC8zGenCbo5ZWPd7nt2bPuvnz9/bV9nqaXWFCn6Gs5f261/9fUvcbfvDPrS2fiOekW8uASrxhrkvcjG8cxjHSwuW1rqI7Av6wmBwMkFF0StwAYYZP3sC2o/a+bzDHP7EpPVdbVs9Ul2OTqs/711a+nQRNhVHzUnBrcV3HvvenqyZUunNzO677qv2ei6fK1rRGF2aYz+QNhqz/r0SXA85K5Ju/l8R23ETBz1OmmXPpB3N+xY1awevX9/Z7h7Q+3kd27ftyyWcfVesvKD7xl8VqUq1J6tv/nWmxrS+V1eZ7zUbU6Z5cFcC1btd9EFsN9DWDu2FqNK8nBHxmHRE3UjGQITirgJQPYD9bnXV7GyKj1vww3nMsXi/Fw8/M+dJzK5vYfvWj4fC/UXbF7uqD143a1LzmHehf6cPzj2rM8uzVrmY8NZP5xOD9c7z20q5nP/UMWJQARx4sbqsGHUbp76ghOzkfHOgkLKZl6ca7e5uJPcVAwHkHnzLYtg4vyMa7zfN53XHYgNnn/DkcHl+9zdj43NQqV98BK67zvhzwJM+c7PukocjfRszPffd9uhyVxzPt88B5vWfF3TZ0PnMy/OyxMYxxqQ79nIswBLOmqBL1nBTdG4kkvwhzZIzkV2ZWdLAWJ/5NwqKhSMtAgqaSRZ1WJuU4evGluPZR94a8cHug9UUonE3ZhDWfvCeZ9JqnSrHtc9/u9mhacQkuCmk6tv77l56nLvKrcjq7+2v2/9qNggx3f8ravgr1Hp3UYZ1CiBUGlU6/cWuvBfLveoHUYFoGtWfGfw63s7hMM83mWXXje+AQDOZyFguohXYX9nsG7kac0WYmo8o9OJ0zFJd0fK6fU6KMpmc5AyMSWVc3F7Y6dVlbj8nC7J1pqPlhrMq/JsfZHmQlYGk5LTWXxkZalMrhKoVECCt7XMJ2Kh0JwMiMofiO2pkE99ofbC9yxCfcApAd11kcxQe8kZ60yaf/Kdn2spymUMtSvMZotSm8yXnFqXUZ7zBXsy1zd58jqlUauAOjRQBJc0NBHacZ9CI+H7au5PFGm5v2U0xZw6eYIQKqS3fWR0aEhtcnlzYPWGjbGetmw96zdUwb5/mbVlV6Kd70G3zd2TS/d3GbRYlxu+RMuLVCMunU1OeLq6AoP1HkJ7NjU37zSHgZwGxV9Ebh4u2uJCV4/e8OXweH/7WdC4SOPV5kabPC6eDupMnaZQ3m7PePX1G67u0CaM278ENMzVZ2EG3IOTSlfKQ/EF/IKnhtbofRl755Y2Fw8He78QTPhMM9PF5kEYwtZjxZKjPp7JqCF87PJlXe0rAl6dWjJADQ5iw2tTQCBgZ3grqS7QxF2KXXvALTdDrVfFTIW/kIJ5bbmoJfWf3ZQQeRJQdbGhFsTLcyjydW2++sgKT4M1aq2CzpEO+zRLjUlrZqwtQPG0ej3fm7HGii5n3KHIrrlm0FmwXF8FpOJbhoSluK477VAg4BFHZ9E1+Og9126olQjvnczMAjEy0ARMIqneX/CY+Hy+zeVOu9Vad9TSduGymFgIflvFKDNdflIorB2/+MAlCYhHzo/9FoaRZv4qbCk2hoVKuhX1GgwTDrcHHIlEK9WOz83doQnzKdZxyi1mIQSLAAiHW5bd6gfFtZxd8D3fKa0AnLt/ERJ5gMMf0UDwrEsNixA43DxesKjlLm1PWo4W+zt3xmP55Rui45Nau1wxNHrdPAwWtnzlWz8A61j0Pb/q67uKuJp5d6ljEQJpabihNxIaT13UFV4ZRsAWnF8TLA4ldP1DqY7zkkvdfUMKMJ+zdR7aubLkxr0IieUDyvadd7Dttp7p4p/k7cNGsA1o1aPFSJnlvSudSskyavlyLB9rbMRWrJuD4hSC4tQUh0c23egCGKLgrfPaswjY1uQWyKLFcFpWEZjfntX1L/PxyK48gK3J081hceIF5vTT7oU4jJZW1Jhk0hvEov6UFIcNK63PxuPBzrX5dZMSySGprGfwW7NYfGLk8Jomv3IREK8vn7hEfOlCFB6VhuqWRN09IfC+s8YwGYYo1/LD4Zzb11VwDw1SjV4mF+qwdw9r8I55mLyLrBvdc8mBWgRJHNtWfo//A2iDFbFRKDOoUiZGCEmyP4M5RSYjLEwuFwmAxGGnzJBjonSt3OBOcgH5iymkaBZPI5nBxkjJGUj9rHuBi2mE4qf6YAPP6mM8hEPYvJ+riuHrHk/2O5q2fxR68abhgZtbbanzb3xsU3BT/ljo/Kbz6e6lGrCre9vSvCHdhHSxvXV7Ni0veSIDu68/MpS6EHg+R9uyf1MsNv6g/i5PtNHaMFFyykTX1K+SqPQm0CoL1fclduzd9g5Swey1A5v2tax49okHbtjp1lv46c/XsnDMB2Xu25BPRmALBku6kM2CgoBArUKuF0R1ajILBGzIHPS/yhGRiNXMTbaxweANOXbRIlQ3quvRWMELXPPiw7Pbzb9/WXLVsqFQqClsaD3/a/3JYnGJwvsH5lc4D79De7uqpkNS/rPYl4YW1F+14IrUxsyA02Yp1NVZl+auB8eWXbTE7WseTa95/bu3BcwdA5dNy0gZ2dREB/0SmhZog+35JuK/D17775dE8qHujfXf2dbaxuX0Kn8k+DXEySi2F8oDOzY6OjI4MNATjwT7VoqEAjBSaGrauipjJLZmAmKkknPhzafmQaaCGRSzD4Xu/GxQoCVlqaQdVAZXEJC5bHLWdAFz4PKRn4+ficbkxslB6xcCJX1BM0LZ8iNivFcRjMe8hmheIBXohAoShel1l8by5ddH6mbhZ3VOAt9CZG3vqSCLsbeTaqX4S5EEARjE8X3KVLGtrdkCK7cVWGINrvj6rbsbyg+pK7gkNpL+L1DsWczx/kz8ACJuKZYqWYoCoA94eT6xRFJqKJAdwZjE7/OxwrqSd4nDHxc/GnkHiYqyluNWPCvmLatBzBD4QO4seJKLkUi8/cCqxPISXZ+2pTuiOn/3eU0/Wq41cgAMZX12nYJ5vAS+3/UZeH14AS6JQ+XXByODwyvTAfcWoPdnncnzdl5Q923mzdYJBwdMQ3J5e5Z5PQVu/fQsCHvOgisGMOSbxvlbMC9mK8mNCpPX5HXqKIPQyWf3y5zmFkSjxbWzQgEnNTYCtgHI6ediuf5Av+3oqxdsffLy1uzmb2z4sd5hc5vEzDAzrV19dFfD+Mq+A5NNSuLBvce2p309u7r6b9g9ZGQyqbxVCGh8S7uosPeh1f1juckrezi6tkHD7EHiPo4uvczgNXidGkondvLJz6BLP48sorKBhyVrm7Jl+9c3/Z9no53j8asFMp3dIGb+z1NK72hfxujP2eMr2hNi/NrWze2eLePZDf+XsveAj+Oq9sfnzmzvvc/22d5nq3ZXu1pJq97lIlmWLcuW3LuduCW248RpJsVOJaSREJJQXighECAkQMiDOIRQ8ggEyCMQ+AM/Wh7kxdboP3dmd1XsBN5nP9bHWq3lueeee+4p3/M9o3kJ9bbEadMBFzhbANbypg4XaZfrEsN5+EwCaj/nYe5mOjpylRW01ddZsWisORsSAYGAg0Rph+7NxMswz5yAp9cP7ZSrGRJvMrMZmEfiexeJkf65AwJDmaQzn8nJcjjUX6tnsie6Difmnjj26y8c1QZs6a7gTdOEbcXmKyodh8dIdXKiK/OLx8FtpoD8FZSDcTmalLV5OOvXRQ//Z9fmb04R+95+6aHE+qlwT8Z6j3L1sUFPfHhrU2rD1sN9Tf95a8etvR0yjUYj7bixInVkAgzn+37sl9i7SBGuq2g0amz8SDSb8AebuJgIYZZVXxesTteXtEjMrkWr0rJrgl5EhsRgdg8Y01cV5r7r3H7keJr2kHFjvCsm94f8Cr/E171vVdvuwVDq2KsfBV0ys+RLEqdFE0sk9N7rno+dHKf2d3/jZNA0tH5zAm9u7fA6WtNOnsKsM/d1kv6OqWx238k7xzmRqXQxc6yTozB5zdQ3Vn9rN6tDvfNv8dLcPiSEEGVNSKgzmjiAi3pcdBzr1stRVAD7X9hqHHPeuRm+C6jTycxC848cwPbFRgFFC3ENoCy8fRvgWFAgwaNuCdokdmc8OkwMVm+jUlJUmSxaBQzmAw+Gs/6LEtt7PwUn0FcSSdTsM8sxglDFx6r/ANTcGPVzdKbYn3SrGIQHX+spxi5sYWtG++YHsRs5H0OaEE9Zo8RVKp1RyLNwI2q9Xs3n8xmmoijTp6HPkbDXietiQCq05jJ8z/wUYQWQltQKtLWGNrYrfJH2AZMb42DUH7eB/SKdLWARaCWgT6YXAWwb9aRU0j1dMOrMJoyLqewhkyNmk5vza8ptX7cMB1yrUlQLuubInYMmFHWPeYbD4ONzr695cVd193gHrotH3AKhXmIKOdTmUMoc2HLweLnt0+xcNWqjgEPHmf1Iomxqbe1Q9TmVHEtvv7AjJ48EjSK+BQ8JTegisDptkuGoagiM4KobaCW2SQkswJfY75cBUJbhdNCMGgDxBIrGm5mhZPQDajlwLhmKpopwMpk7RWg5SXBjKGsTh8sisFWIh0Nx25yx89oTJ5bgdtSt/cPO9rlNNs71Jr8ylaC3VU60kMzkMo1dEk/Sbyg8LXH6DWtxOOOS6QnaH+VqPIXwhf+eeebmkQUQT358SxS79eIORj45qsot0H7SCEQsduJdXcVhgDWPaLv5iUShWZz2MZ1uZA5aG1Vt64EankZYEITu+UKLG1PNWiYDhhWTHRPG2CNaTTDotQNsT5c7G/Fqtea40SLnaJxhkzlB6DyeG6rnbjocMmVzOQtOv6FxhgxF0qkzdoT1PvUYHCQmMgTsKj1YrdRJOCgKrsEemNMkhjtbXa4um4dWbp1BYQw7NXovaamMr/nR9lc+e9qt81mVWiJuoUWgKQe9WZw0oh9jpo2tvKLLwSHWxMYnZwrGXhJ1MnIJUVVOH3c70kfrjVGjtaM2Zx/o09r60uk+m5ajb4kAvUTOwk0YSBw7PYIkIegELO5ZYsLB+mAY2nNcyOExifzaR2rDZBiPidMnoyazEy2uVWe/ub3t8EQaAIfj6fLxzS23nRGB9f/sPrwqFhvZfuXRXNuGkrWnZPDicp7N4ClGHTqRPrumHf1HlBqVkdVV8ZnHrqgkxg53ibRi2f8XGT+1avWYG+wP9800dR/b2Eua9N6kJd/DU9pMMo/MbvI2Dwz2mgMdKRzKQElVsZ9xHqW9mXjZoNG6UCcxBIa0zqF8fsip5RiqcQMjgui/FEGBttALiKJLpdCQVC0NU3MdsZ9JqGtSaypE3w1f3925dzAAfMpNo9mpwaJaeMc1QtB8R/9Vq2OR/pnd+8jSRMGqJRK4zm2ScXFderVJLNWSoyV0f4A6KY1WRuLdN2+vhId2VQQKgXTLhCGzptWGD4/YQS/ttaQqu8faInqtO2I0hWxKrgLXix1SXL9xtafDThTDRph7eR5BOHCObBPSQZ8WTcHjySeieFyQ1zVplKhQgotg23Pi54k3E784zwYV52GX0EKBHBoNmLmEnluDCyMIliSx1LQjjSVq3bee97SfEUgc+agYPS0OlOIexW+0v9OFmleaOg8Mh4nqxnL51dubVQqxPR8Xzh0Sx6sJj+qfHPDuE3dm/T05Z3POwRns9tEWXQvDf4k9Hezu4nDEyf7ZYn7vxiGz2dTRqVaamZZOJpmHjYoF98x9Qato33BlpWudWlzPYVax79FxRpJee6psdjtwlyzVZNSIO9rEYZQbCPDE/CSjNWxtlaynLRthvppgit/L05SL0yeNaneQBeLU1YXWiPfBLe1AoaH+uqYR0n/1qz/QWHGHIWERmONsSpOO6jVgzwHNfoHAFVNameSlo7ta1GWZzCWXzP61Qn2rkaN86wc/gDnKL8yQcjqk5nm9MH5v47xXsccUuPbCGpi6TKzYVfzYnfW8JaMDP6Z1IIdUoQ40abWyPIF6A7lkHCcFYhkuYdsC6mrA6oA3Qy5t8pWDZSpQizAXNXUu6IBM+8Tf5Yq6FkTbkl6VZrkKqP+s/SO/rgXBUtStQGULOvDpbqya7tXXtEAR6M5XlipBW7dNU9MCsTUVwPxLNWBh/0l63ZmyJZkLK1FSoxEmwuJqq81NX6M4bgUwX9vIYDM7vyx/zVuavq73/KaIS/Qis0wBmOy1qrHTiZBHfVBzEGyVSeidBrd8/hK1CHQu3/6bKn3+xkYH+koVzlvhVg2u9WbnbluuE2zeevHmg3kN1ckt0HsfgXV7vlMeBjY84kBha1Ft0X9igFbQ+kF/YFFqEA6QA3UzQBsurGYHuQUhXhnZXJl7/Cq1xhHQieeeFduqGrMFnFMpLR6dCHyJege8FoiaRFxOX7eI22sXu9r3jl/8EdVVdqp0Uh5wu4FKadjAPV62q3QyLkpcDKEHsu1Bk1wq83kI+rkDVCf2R+wxOrahn1sFCCZJJxURuBj2dCT+VMsJM3CNxdgdHruEhZnSLCwZLbwAvBq3Se4JQ0xs2O2epBKr1IGwmBKIC3762c0qf0iMPTY3CW4zR3yEyuAS0rGi2XTt3EHqtbLTpcPoh3YZNmBvlB1uHcb0js+/jV3L3Yi00L6z0ooApQLQL3E86xWKNSyVQr0CoGQagxeHA4sGe/DhmarDNljXRK+rtwwDjWT16YmY0hl3mKKRqJHof3JDx6YS7u69YrQ4GFN//cEfRnozNgUteKnFGbJWY0TGrSLap9FfBiWlVZtTjlzIKLPG3Zpj233tE2RhsrdgxNsGJ1J/vOekwh6167wWhUBl1ZLkyNbM6NVjKaaH9iGqjEmxb6j5wh/We2g1tR7a+Rfn/8xtps9VHCkjprKkQGAWpGzjG2Q8IVJ6+TxzhthCx0KHaQPanM6oHRlHZlEW39tIxMsBpthk3Xj60bW7t+oI0tosFAndhkin82Hqf3AgDmmnrznbvuJgj5NeyMz2hNyeDjl1Er2L6NSUsTbqgdmnrx8o583ZMJ4UW2w2mdGw9QCanr63c1ev15IZJJNjPXm/dtoSacpnNNlob/uvGPvYS7Vxu7hnGQYvej0ZArEgeWY98n9nPWDJelC4HpQZxsHHMMUvrZvo5eyCy8FLQrGQMERXOAFO/RYHpoxm3VW30OvpdvZd8+RabqwvbW0lujQ9WNvFdxeWkhKbbTap0bj1APbW9AvMUtJ98dGbZ3LT+bW7UxO97dR7bCy3av7X2F+5e+n7zlyWIAnA4fgsZqFP2mD1YLP/DWKCBfw0fWxSzfya1WIrsU0ALQcMAU12qsO/5/rf9h9fk4ivuvIjDwyfuHfk3IkdtOdhaIknBl3tSnvQxJWgIyNcXnDkUP93HvtuZss9G7a//OyjN213ZUV+9dpTH//cl//jwXJPz8bdb9xmy4cttH79kiphh7BXaP16va5fUla/ALINfRgD3FNIGDKAICF6HYTFTMiQOgPIomUsBdjTBoyd8cjWMWAdCPxCoXEZ+oZE8sLwplxiKGfj8swHH//JEeHam7d0Gg1kwSqWkXwOKAv4PW0uomltiwtP90U1fv2WR/cVgVPVPH1m/frs8KFop6nWP+Cn9nNh/0Q7sgqJlPVd+Sx/yBMUi8RqGV+Hi0yteFtbDVgXLdXyHUzWLBYXMiyPebA8/Ic5EHZTSotCMpZqUV8f4pkhQGOHarkzzlrqGwK7o+fSrMC+9FWFb1tJt9ZkzU6u7PcSLTELURgIrHygx1v0dpvdVplWBLqoUzF7bFe+z6m15IsFfIS77cLnzQqD8pJ0Qfc3TgrUDkN4bGb62iGXtTCe77rzzNHY1Ig99L9r/AYn5i3OXVfM3nr2uetikVD/9tKzjE46qf1YBy2rKMRlhfBwOIoIRWopT2sRGZAF6TAh2r8STWYB80Zvl91R/bBVA4FObfOoIPgNWD98Rdi5HpNSCzFw7DnSUPv5JB1f7qG9RtPKqrK/gre22hPkZHs/f/ceAbojGxQpRVImm1VfAAmTo39SquCNhPAu+/SQArSWCYQIU4aMvE4kUvO0GDjfIiIR+TJWkQUJ8W76gHUflIiAjC/Bw+WYN+owyotzz8qlfOPo+vWeofmvymQcTYAQgRWF4y2TeKiaz+COKC4zhysTuKcln7Oaww61VLmXlm4FShfccVmJgbP+hIgvlQZHqrm+tq7kK+iZpJYvGTn18UHqLfSaWEUrVMuFnjw1vPGUiyy7JTp3WJeYfGjjtY5QyatSO2IW+whJPVrfF1buJvpcHaDl3g9jt5KlA8LhO+KWENncwWeUJrFUaf7EkBpAof8bylOryDUEnr6cvPlYY+WX6tVLUL4yyVEeXyVxjE1tCAzPP2vmaPwErWPFo6W1tkhfWxE3Rlwaw4drnL41BD6ntYnEyt6jD66gXkdPTvpFrLxGJo+7yIpXoSFIW26AlokLQbD9nBWQu6BsCeDBYDgS55nsap5Or7fLeBnatefxwnw7y1NDktEEW+eFX2llVLInC/I7pBdPI2SLIxlWD5fpHpMtQl/FeG4ikFRaA0atSS0TajOmQ3qX1FmKOzjtf3uULxEZfDYhiBTuSu5OcDg8LmeFx1Mo6go5oivvVptNgqnPdvp6bqmGt033yefQu3BSozCqRHhl7pV9X2p1d7jDYzE2Tvs2ve/T2Ov07VulT5woWbTn87mqBtc9g/2gLCU8Ub8zl+MJ8ThfxGC+ySirAH9iLwPYhtWoOTQ6cl01snqY8yYvqxaYK1PLcAQB2MvnF0viub+InKTbJHqOnymLUN6a68dCkaHtpW2zl9eI3z3YpQv2bG93jKx3PEZvh0eHut0yW9yF3mvWu+wuV2lFvDDWElZQ/+9yugA+1RXrm4y29jIzJd7mbefuou/uMqzlu5y4R6wRFQQgrNaBcnQZ5wzM+NXBrIt9jyD9rdqxCGS7hGOGyWuBBe8E7RkEzQtOyOC1n1479Rb1u/+mvg0pZhRqfcq2iGTmqvHw5hJ6ZcNLgXwzC+7IbdubL/4FU8x9NWmVqmXKYmgRxUykbN9Upf6yyFtB5z9D6/VT9L2QoL1nS1mmtSAkx9DkAUaDBIIWYNPLeRaNXUvJwOEDLKdnbYbT4jweE5B6oXfN4j906LvOrEc7cedzG6hsAXwxt3ko5rBvfHmib/bbkybSa4iNHe2NVqN6Q6DJJRJt0vmtqrQ9YpV7sJb42NhYfPtnDrX8EC/PdGd2Za95Z6J9+++vsZarPYHmfauT5miZ8PcNrIrLVNPOrs52a5M90WSMrWBrm/O/4n6VjrdsSBHyUcvsKSUaa1A4LMaRZhwLGnp5LCETLNRho97OmavODlE7teg3Jh4/2a/2FnwMUFCYXT82urRCbXAZxBARyGIBRz758J0nt3m6O458Yn3p4P6DZQYHaNI171pWFawe2bsj07ahGYfrSNKxzXfo/XHSGmksi11WiwWE5UIEwGa8mjMJIxord9GEadZh0UcwZQ3Rx/jHKjhcuhVvmh4s+rTk6itvONfVsavXF+zf2dZ+kOzoAAp3ztWUSVvXJgOlPYnJBHfY6N9+9NqTR8h1T33s5GTS272lMvjg7UdC4XC488YTB6movbp7cP7+XNO5mwH/Y7kcHS+WqE7OT7lbGGy1MpURRLwmG6bHjaiIjwvZSBcG9wzPGndJ/qaR6GoUyVjEJ3tRwKk/IyJTIGWGXR9kNWaXg3MivSdhEoE3i9WD08POWMocKRMW+uJE6f1uLeV0/wNGtNSn/+G0WN0aIR3sciW2PMk97jBb3VoBSrzevS6tDYdd3QUPfEKev3UsdvGJbqam8TTVi2XpOzAKsbhuGeA5XKIwHoloZQgz8eD8eZilOK9ia6+Xe+RajzLb2MOYdfCbu3r3jPf5WGuuseqkGF8ksflIu9Zm1Imt/2v4x86/AZVKqPdDi449MPfK429cFWctOf2EGF8dX1kJNjeVQgdHqV5OT5dRa1bwcUgLFp//H86XaX13ISSCl6UenUPniJmBC41JWL6oGl0UdNi57Nh1xUKom4H+O+FgRwqDpJep8rFjqDlf5lO/XZM4+LWvzXccGA533PHOg/lbgYQ60ba2o+B2D4Ibktmx7rLN5dhyYM80t9dye8xuWvndh6n5r3891L+jsvU/zh5KbDDPlA9o4iMloJ1rXTOpy/Vv7Ri8o/Nj//gptEGv05fnOu4q5tltZdp6O+kXfHhBTIIteniYG6bFyNIhKTLpxrFlRsg52EYRoNHXKgwQ9OPnAxPz8Mh8x/6R2tNT74Kra09PXQGfvmSnn/7g7un6swPkucs8O/UH9GuLn/0NGJ+voyawd7DP0/HTOw2eKEmDJwogdGTLfYqxQ8ayhAGlWq2mGgHI+USUBTEtHWbOJkxqXikkDwcHOXnx+kiYuMg0Z8wdEK+NRt2/DYXIT95z35YAt5fweE9cvKfelwH8/sMYznRl9N1Z78m4nrYhdsRQFltxm80uloj5CsCad8Yz0dcZf+j/z9voFOAD5pEyfK4V9FzatkL9TafFs2LqsxbOzPKGFWL44kyPySjVYNCbZ+wC900mVnOVVXY8W8RSeAb1EbhXJuRBFWX6fhjbACVSb6Qh6zFyus50yOTz4GPVc51L7Abrn3NNIrXa0J6Nhr59e6zsVaikX9Q7JSq9eN0fbqS+bn5ENLdOnOxMelXgoF7kLKfF4I/VyrErrygO7Kra5DIQc3eY9fgdt92vcSes7uEwur3/jpw7hkueePLCtessQ7BeFhls4VqGvCqrTo4S71e3dLi8HRsKoXUkWxP9BNXH4dP2o4CEyrq4LGYL4haLDght4iY8nw+SiJCZmwKNiCoHi/DKuilZ7AU3uMCAvsbxtMR5blgW1LXU7z2ukAuEeqNBjHvOPlxqNxxr+MovzoNo3VnGHljm51Ir0mqRQmGyKwL6f5ZjgRHwpNYqZt3jOTcnVXePF9l5EnoNH2Tk/08m/v9u3v9Phn2RTYdziaWAZ5f58UBgqUFnQpgPMOf8f9+UP/RvmvG5k4uMOGMvIL/3Rxk7ri0Lgd2JKpViHbTgtK1gCdDY4bM1jD65KElB+zHcU5Ri+7d7+kJDB7oL2zZOkbHSoVN3rT380i0DE/f/+BB1k54T5Fxw//z5F59beWosYkyN5teeGHD1n/n2lTf+9cVz4SHmGdJMn/w5xIHoyyKtQsWjvV4bhLxBPWWegtAv+n9pD5/vYKlYaTcDA9bsrl178q07+gK5jdcP/E6DfkJDPZ8dLzkt8RaifMdfzZW1OVOwd1tp/LP3HvNXq66jZ+8pxweytgq9RxuobvDm/P0IDyLvNJgbS2IYyqWfgMfFOFwuCod3fguSPr95XvHmm+fpUxOPrQUuL9cFSPDmzHXUG1tA4tdU9/e+B0ah/3Q1ci86WJtdhJdlSAuPJ2lRyVu0WAs8gXN1iuUPZt9HB9mBPu3rrq9P9UHfa1/HDHahAPxLG8upjKwAz2Fi7HqG99z1JQzj84WAi34V+yhkfqO/8hgSdBD9FjOmnuWshrPBMfFcN/o0/IPxTlKZk3AP/ghuRU/R9lIMp4pjHA7yMpcjhJchaNBB82HqgkFyoacq1Bux1ZpgZm20mct13jfXhX7jY9lqluW5zaJP/8vfhS38rrb/ikk4+eaV8FeRJ6hN4N6zFfpXAUA7pAy/bYK24UrE4dAHJMIwLgqiJlqrBY0qRq12CRzqJbXLRjmACQ0dy4hr0akGxyz6sDjRmfWrLho7h0Vz2+TxtoRXfeDib04vY6VFf77AIMuy0t436gn4UJZvFpwDr3qaFjPOMnu0b/7n2GvcaaQZ6YMMhE4Rn6hwQCkZ7ews6LRapUlcwIvFejsuY5jp1SR+QS8LAh5rFpoJEPgf0O7Jcy6pIGQaNoMBNLDJXfrfYdc9U7iqW6QXlY5Vdl56ue7URDWh/rzL1zGVk3p8HmlWp7F5lLTZppJKhwZF0/FwuYc7PXeroSVKdHiInJ664TJto1cCXagtXBhrsvCkOvnXekwqrYTjyc+NAlTqViaLZMrnYbiLr+Qdo/c2CbnvonaA8f1aD27zCXQkbdQRSMoN9zbK1qlgQCgENcYtttzDei9kg4SWzbDCXm8mAAZwDkEGfQN88jl5qU8MPiMayqSI/3GajDNHCC5PoPNY596m/lfa0S+kqsImfWDQCGxpl7sTzgS8Er01HUgUaN+GE/AfvfjsXofdYqZGAu2W6EBzSMo5dvFI2JtuIQiRYnwV9tOCQoESTB7rJHMHjyCxsqGjAoSdIngJJ9PigH8IHx6uLLqFGUAlNG+QY+fD7uG6+aXf9tZm16czl7uc1f/G5awNarNylfwEbqE9Mr+tWFpyVy/Ka33oVe0qmMZDYm8orJzaoc7hQiIYkNhWBojaDX65BBdj5wW1WRJNkGfWZjOqghE5kAMjP4skMaN7Gc9sguV7wVwQs1VDBNaKskuvIlicTavYEJSZM/GtjV5OuG9Lqf3mU1dEhXI+iGqp10yXuaMUH9HeFHv9kd2/2MWOnoDzJlafWhnMX/GFQ/qgrnv/ruW31nBf9/1AOVEquVVpxu/6RY3jpQBrgfS91URKbYpYrCmo5TcxVxgbM7/CLIdcfJPBx15UPapVZur7ubDUJTec/UrDCe/BWx4eza3IWQzehEnvxRVpwm/KbRoua4HEQP1TtvzaWzc5OnzL1mZztOx25oNGhcWtTfktWp0+v+FoZbSaY69CeA9TVWYtQ/RdqLECBx1UZwZaw/wBh1LpEJv4dSLxOm0Nk/Qm9NhiHBVbH6OfugRkHwCcySwBEMH1mYcNpeHZsiPj1ep8GeeAXC33lWdcTWNPrYOLjo7uO313//IVp9cPlkL62mKN1LfWnhwmNK6YBdY9K0qH1SS0nLzujaE2KIKhj5+7ejJ1qQRSY/uOHk3VfAGGE3ye1s9VSFPZ2lMFwl5RMJjMm00mXTYvTjrkVVLIX4GvXNlgT2BiRdaZjtZOshBc5iTT0vhQMTGH+bL84uhDS9nBDVcrZUJVzGR0T5nKQzOl5TKLkJMh+lAfvRzROHfbEqLw9BC1MqcSylNEQE49flnxfZb0lmOhIfDEZUjH2b5aGR1vPsdgFieRrQhZNuaT0aRiXXXAO5CkX1tHrLhFsLUfB0wAutAapzifyNX64hwL6BIev/4XyCbA5JUy6lrl69IuuTyo3fgAqzfGMVBObx2ywAc/RA3jxz3xgQyuC1VCY5+fPN7v9LRP5Q9Qz8+9LA3kvEax2Cg/Ob7tCgXnkp65092zY4TY0ZwExKeNhPSXq1ZBsKdp3Nu+daioj20YznB7RUJJrDIUcvd0lg1xn7ltZH2G3DrZp48QArlermghwfPRvES8rH2u3QnIq0IKXC9H566ZexSAo0dvcRRJj0gk7gHaYCUyOTKwDmVq7tQnOXO0TmaRXth3msLT6SyCG6yuQrNULM7LcmEE5dcZ7xhdbJTV0gsgFa+67i8zvAc1RVRB6S4w2WNOPqZrtGFGUKwYj82cHnJ86zO/ePSZr6y6e2/F1TZdMmRyab1CW+4d9q4/MxHa9MRbR4bE4oRfJgb9hX1m8+sRryMVj5psKZ9eQrRi9/BiQ5uz1Ls/fHYKPR275YuvX1nYUPVwxEoJoXKaFMmJY133AOEbj5LA4CFlULHmnsXmDFalO02Edh4+3uwqhk1sjBujqtyXaF1LIb6yGrWlnKkg/VIlfXgAVZkE0Dwt1TCGxGTZuWNVqUZUAUtz0KOAlwycDoxhr2mpNz8W3n76kY3uQsiocQT1K81iU9Ahbv31/9P+eUytAZy7RJzRNQSmtEXtLeeevAv9R/fcrz768zMVucVnNHgtii7Ita9KKN/BJN0gXhlRD/MI6t7cUJNfbp37BwKoZ6gqR07v6SCcRtJRSMhDg6jfh3EJnl0rByz04M3Em5C44jwLyqPvCnZfyIUxiwv9BQxKj+/C0OWjB2gbU8P2wp1e7TitvcnhSXrtmszeo9f3rF/VFPQlRVKRXOId6qkYbnOd0Z51faQy0tf/6vWBkg+OHjCHY0KJkMvna31Os0DgMt2DVg+MHODrg+6ZWyYC3flkMeGSWExajlhW3v/xjfTPqPepL9127mal1afTui2KiEuhVwoxPtfojer0h6bRVYxfPDj/Fq+J4WGowsjLgheKxUSAkKuEElwm4KIJDE7+SMCGpxLrC5xnQD9slxNb9GswuMIFlwCL4cYWEdYyd4yuNt7LimI/3POV9rMbqefM2WJYROmkA58cPfC1aztadt4+CNat3/6VCy96h4cGCEoQ7FyXrG7piVvEJ6/U7Hlyb87dMs7dnkv3XnhgndkSJqLOUGz1ke7Bj+zsEGL4psHxx473vv+82hExYwdxQ6grafG1DA51GafGe0u7P7Y2O0Dq6TVDzoWV2GN0rF2BZ9lsyTQ1Rb1umVIsxqWiKMLhYEzrYYKhGrx02Y2I5nKrTi8sGmWl46ol49H7uw4G96x9TecIiKi7RNlD5fz20URy5bYsWlnRd/LxT2a3hh+QKW0BY7w7YUyllWqVvdqSlCuwB+z2zjl3F2Ewcwmn2WVJ9SXSG/vjHK68N9e5bzBw8XTYiwZJp9VnEse7x3xka5sm0pXKBTfV95j7F3qPrUgZIlNEYn8ggNjUWBIRNubNwNVxly2mjk5RL9u/miYz1ZH+pRt3y5GXzvS1H/v093//9+X7lp667/CEy2w3NU3YLtm09que2nHzP3/w6L5mbu6SLdvw5G9OzX6xp7Sp6mHWQ+8f9ieGA6UI12NFCjZb0q8RJwX8JetZtoxG4kJf35HGQjyN3QJTzF5M9B1dFfX37rjh4fGuY2tIuEnv1HZjfX60krYaneFsqC0Ktwn8pLYNrs4d3YMPnju+Lt3YIWdtH2Kb7t26+q5MtjlSXUlvD5vzgWfvLdqOroQoFgueLxSqo5EggodXoD3V2glESjVMZD3AZhbWiKsve/hKYBlutEa/tXj7Fj7C+1G4QvrU1OUO4+QaqUMiFjnKGTF6pzRcSfjVLlGkZwPZ2FTmoAITn1v7ENdLh9wtF2+99HiaNnf5Aju9zRoVroWRuyIyVD7gsEcrAU1jp5mT+7rRJ2c/Q8sIntVBeq+7YCyn1SVIslh14R1ud6eHXy4KxGIuDqvSNSEx/Ad1KRGXPaYYlE+Nco3ks9fxokNKJuopeHgTX82c1fuWnFVzOmjiKSTRHERxVDEuFzMQYU3jsK6nT/Enaz/93mWOLE/nilrV+lzA6NB68u/yNFoV1x40S+onlj7JPezPmNr8H+mz+34N69dctmlKqlLZwVE6XUpU4ZYrXPQrw49HA1guY7LAXk1GDI24QPEK7DvX55TkshAO8LkslVZtjCy/BDwpBeGGtRX6WgZsEZSN9Lnc9yc9nGDfjmrH2ZuuIomImOO2UFzwC6E37tDLj/zwnc9dHPGpv2y5mQdWABEYjQ309AZD3gv/jA/vLMR7NpvyndRqOqjrW3d6lS8xe9/WvgeGwZ4NT3lQubuUoNYNHr+ltau8IR5LgOP/+zztQccvrtp4z+Y0DmYmTC4SPcfMUJi/k76vS7QuVJG1yBZkH7KqHCc0Heiu3QkOIKsbp1OcdUmQTCJRIX9rB/0amizQt3jbQNu6NqytpaXAHzKznSnRN/f8gunHZyeNQO61PfoclJPiPBSUnMGAedlxUJCEbrG3Wyt8Z2j/lhFaPd/j4Lt0erDg39WcYKbrl08wVoa5E7n0L+WUrDcLSptvXZ1fgxNaQdI3e539C9n9nzs0+8jegrZ5z4QraBCaMmOlcFn/H5ZZQWHvI1uc+TQtEJH9RrlwbjJWIhSO6o6e0liTWZdd3+PMgNbCCodWCExCUfp+Q9jvllMXc+jbs47C9qGYUq5XK4V6p0DnlnY/VNyzMmnPDcatmWRUS7v1LpWjKZUwKsPGwKzB7isfWZ/nSA2anTbznEXlC0aNTENcIGM1B9xOjZC+jzaty6daPZ2OcGruPUushSiK4zkWS1LnERxAhpG+cqBLKMI5nVZbZ0d1aNDOsbUnh7EOG/1SlQq+IF70owNaVIUDzQcyTypYBW4QCnqiQL7AJ8iSuND7sDTnCJN0C5TIDLBaT8gBSygIMt4ap6BC3vTlUINS0JcLWMVaJ/c8fv4Fr9TVFIacgu6U1yoVG5QTYGpGqmApBQODQyti1Mvd9O/7ZcHXpA+2zyVOFiCtoL4j/pWWexucgiINrvHuVXXOdqL3XU8orAZIOSc1unTK3gKcCLhWa7QwtIKY2pMPUr//3fRs/1eO3aoPc8CPIt9k5PlYg7e0BRksh02RaIJDGg1kUidKlZrLoEXPTxrolwiymUI6U0gIs4zItFRLcEGTALvUGiK9LE0lFNNSQlM5cGVoEdetJsbPeFmySpPlEkpB39+tL6CXcpoqPleZ99xkvRnwWbrKv3BPylnKSov/EkrBp0dnWwVLiU27iv99Ijobw46znJUX/qgMVxlet6/P/5XJX8aRJJKBEtLQD27w8tQ+v1qVsipROiAN8PzJoErgV/lVAocVtwu0wphYgCOiWnKTbeZnaRch7+JiCQFikRbJAS0d4AJcrJHjhHcKVD86bsmoCQyo+egbgAf82Vq201/JhNWhF60vUvMe6j+pNT21TCfR2hRTVb5vffXrZl+AJMRDYPpb6MnZX3N75/6w+Yu1rCeqjgyWz1Vn2y/ehd5xlppjk53K8EDz252zXegZq1vDB8Sc6Bh4eO4Q6Bmk9eU78+9yjjN5sC6kp+ynxRDlqGJxlTIUVnSBzgRXGadfwrDIbrMZnUxRsnVxUfKDVGVpYpQWw6U1yhLgwnPnUjeOI60si1KjmWUJUeXd1ru3LCtYdlPviHXi4fmhR6yP9tSToHMwM6pvamlz/n1ZPjTSkppNUg8vq17OTWkDWup1oMvO5gCnge37E5MR9VTWpFawnIDP0bbqbiaOLSEdyFA5lAggZC6dczeXlByXiraMjvY2De3+5tROpzqHCcoW3IpGadWJ17jZGQwcy26/YKqULNvQEp4XJhjil9AGg4sOHjRm7BOfoUzWOjC+05OpNbxx1QFakkQEoL1XmqSu5oRsbp8k3k56NA/90/peQSu0NcVFaOKBr4Yet86K9nY8czjhIlZQ499wcFWY0iqp7F2VFVCfv1ekl/WDmHgdeie1acyrsulhK488PNSKRlbOrnq1K6CxQj+rp1yYdRPhm3ZXSWrTY3YnRqB3oqAIQHhoX3U/2AaoC1v7BpjY/ye04GAtNQFZqYSoCCAiscRgTHDECP3ie6xwbl9Yb+XzGUQkLK7WLtq6gNheFy6cP7dEU0gsc7n6K/q6lTov1xtx7d+qZ623tNfLq4Xj6pbp4Q5iWSXWm7Ch2dl19uLQ7lFgDM+Ggb5eaKXcvJue3hZYXI+NjZRhb/n8W5wnaRs7iuTK5halqhwuNWtKalRFO1uqBH8A6cESQcIqZGnQ694VJAtnHKxaF0zNuWJ2nOBzG52MHLb7XE0ujKGj/S1uhqgD6GqpAc6TexzC9OCmnKcjbRe725vAnVbqtWxXQNly5KndxurgcDUlUuJWu8Z7yCNKrz7Sn1jR7JKFRtpEQupqHNhcCYe8tOf+9StvGXXIjUYTbWCp5PiNa2OOdJVwFdtGmvbMDmcmRkejQ7duaxaIpWIBV6yRo9xND+0uuIsDQW+lb12bULRlts/b29Pj7zm9qeDV82QGFS2j+fm30feZnDSUkUZbDpWa9SUdqi3RL5I/NNDDJ/0eh/jfl5GVuWsWe1csZzwtp4Xumyjgsj57XVAZ9P0QwfEVugjIDceVW/TmiOa8dadYRUevo1f2aMuVgsJoURJxu9Lm8JrjcUvEqRaYUyELReEP6x0aoa9vV0d5ddToNdDW5Hv59a1umdGpVlqshAFP6hOzJoVRVO7K7lyZksglcgPoax7OeRRWtS1oMPgTLTFrcdZrSsRi5vREm0cndrC1cwThr6VtySBEjyJ2uzBs0gdwY0hQyvZIhHi3uHbX/Pzl/0Ot9HIzP13OJaxatSrqT/9FFfUysz65otVjWm/KprIbZIHujU3/bnn10gGfKp96aq0j5dXK9DZlbKTgrJddaa15mT5bUu42FQ/TMLF7hiJ5e7nbEQ9Cwo4EBPO45H7cqMLiUaFE0IhfWDiQmjWHTG7ermSjEw50TUggQxn6MZB02TGeUuGgQ5b0VM8netY+cv1WOz8/5aUvRAdQgetliXxLIS5L7i2HqU+Fzv6I+t1Ts99fwfnPn1A//tz9YHDNMaDWUX8jo77VZ6b1YgkqBSf+8TsuX8DnKhQXtt793uemkimefQf1zz9Q36X6m7Cne5h1rKTvDi+930WkF2bb4xG+qCXoazZqOjoydhfuQIvFTI2bl4V7LSsn11l6L1M09i7UVhdKzot4e5fVkzm31Wh8pxZXjgm/R0ou5vTdXDgKi87Nx8rjDWbfi6sWKsqQ5RcMLSkaP7WY8Ze6p1Zvzuqpl+rUvyC/uJoM74fXabncRMvFDDMzSolOKENNmF7AzEdOvJJgvsDVq0lG1Rn+EVrRa8QQcHkc04WvzbrRw7eByfteW+XdBkeU0t9RD8PvwA5ct3mfgHM/96qzYAd1lvnuwgb6u/l5ZII6zXmOmTv4CvMsv0UQnoN+Fth1qxVGyxjaRPuvOJETVDVKFFdBMF5iUdAB/Rw1M1uFp9M3CJ4Z15itcy8cRZjHBWwjUB3khNEBocf7T7SHDiyAUl6ffYCeFfuaArhYb3+bDSrmTtJBhQ+XiozKCeqBzWIYVFBAHOgfWEmC5IO+vC7Yzu2tRRNUAvx52LMknLj4hxvcSitkWKuHEnBO+ZTSZGZDCZ23yQf04F0mjmDk8DU6eH6UwSIaymKVFlejVtQkZrfkZbbRGm5IzdiAhgpCUCCMoug9QeCesINiQcRos08K0Ycks9Gol3rto1u3wH2pj3/F5kYDXp2ONhce73UXMU65dBaeF+P8f3FeYvBNcdjjZ7biFlSNYO4w5Hx9kyGHZiCRiyiKFxWWauaxxi7I3A4Y/1rdTZYtZ56YjLWHdbHR3S03/QSC+jJi9F5xuD0dUM79/iZ7e46IEoHeEgmO9LedmojrfSk8uaEviv560FXLQynD/cWL39cFKyGPj2hdS8urg+rh7Wd4Jh1lRQ8J0nhvEvWq5G5c6ZEtiVOZNjguH7CsPvVh2PU50nW9wOpkIPBdM6g1oWZ4+0W+IhmOpV3UzZ8SGb0Zr3hutTiQtol5nPXUZ7Qhl765T0zZxcWpkR4veOJeocGTJkToQyKnzWcQSnnVV/0pm8RAhDQiWmGEMrXFXwxQmYufd7VnvfTKUL0rYtD6NeAlar0pGQ+pLE5aaUT+4mAMVaO/CbSRbhFtw81urbWEU58EGNmX9Uh0FgWPYPzjPqqb62ewIW10PO8uq6IhPCIztKdSAzlCMMDHhWwx8bwKZtzY/Vvk4F5SS3S4+Ev6RD6gXOgFn2KqfaIPrhluLMik3eOiuZ1isiPlVaP6y9UFdx/h+GrFPeIDy4MvRAsKf4D1iivY9g+oAU4AeJeNUt2cErzL0M8yd/62+bf5fdxNyATEHBQ9DpJ0DOqHdFjFwUVErLeYqFUPVPX8uneBsTlDq069kZDlLKz5v9DgMM4ijxUmIz8OZzA9nPcIg6Nj69Lrbp9OFPd/4gfvnVHNPnl6Y8XeVPb39Q9HeFIRX6kxZIoVdzjhNGZyeRzTeJv8wdH+jua4W63PT/eqzv3wdCk7c+aJFyyGzKpSaVXG0HvyU1NHf//yE8e6uC3cDQ+ef/MXU3uPOTv3DWn9IdIW3NM7cfWAK9/ee2Lt8bVV99C+TmfTpuvufujem1LFzb0xXgu359ov71v3/e98/vpBOP81P/82dy/2AC2nF5m7snv+Gd6V3JfoOKsViZfNXjeu0ZeizTGekkB1Wm1aKeSlcAzlMPb4lQRMWECiMzpgYFHSGT2fbMxIrBER1gr1i10nPmQVAmzZKQOsGOfTQHZVsjq0eE7i3meb7099XKf3fQraCtpbekQS78wEVJ/WiLARrsZbCFIta67d2GV9igMuPgpc5Qlu79FM++KJibmm+5IPuUbjnTeiw0MeFc76SZHB5rnPVEisS2nRiC8QqS33b0VnxYKLT/l68i6IdZ//EieH/YbhAUmV8VzWG2gHljaU727i+33NbrFapcLkWtolx3hI6RWSOVT0V3b4DMsaSl+OUBR1+BlEn7FoxVJjRjIUjmcxajpDYPUwHfB5qP0+cCCyb0+kFPiGVCwXaAoB582fKFWlknhlEg/3lHMWPKmaCu/FpJI9MhmXjr9FYMU5pRAfnNyUEFBn6C14YO6XYPqebdHC3IFAjCdQVkqGCyXS3BZ4fN1xe6JMyIy6ich2qcLUFgS3xltUQhWMvuf0Ikl5z0cnTNSD4hh9lm6m76SXuftUHoSLIAqezLuR8RcR3/zb2I+55+n3pfT7fJkX/AQZp9+Hn3+au0/hpV2q99l/4YOfD9NxyTr4efGV7OeRz7Ofn3+Lfyv8vOjvwLDo89X5tzlu5vfbar//HWQc9g1Rf+U+x1uD4EgOIvatKYVMikVSFgTAGhn5J/iHZTuER7dE31PwVGIwJ/TBk15/2L7pgR1NxZ33fvm13dXV7asePNT1UNutjz6/vx08+AHEltRf/8rvv+qx9Ztf/+4XbxoX/e0v3J4jD6+9OI9se2RPifsXnv/DaMJhbYx6F3uBc5peRxqieK30MvgBehUQAgVneLFdQ0tXIePUFrGMAxyA9spshzvUv+XwdZX2ntbKlh6fv2v26C29VXBZ+m/q3b+AcM+m3OqHzlwxnhf/+Xcg3DeT67nrzFXTFdH/cA5entSbee6/0/v1He5fkBZkNx1hWtcgW7BJsiPr1wWwmRlJJYu5HXjUiQ5J9HrYNUDC0uwr0FLQxwQmqnLnF5rV2HFk9LXb6K2sezMwxQB7CxbYY1GsPoB2gfQB1kMWM8bq2V/C29K8qcNLjh86c2+fb3Cgx+kphHEeNRwKLbCsdXm8HP1HeR0f+endw8ceigzfduqKbO+hFWHv6LVfK+zfd6AgFttCUWU8vPrqIQ/uibdomp2RgsUblJniqhtuNoab0Z9Jkv2b8q2HZoZzNq7SbnbvOnVbde55zs4FcrZQ+Ia5217e+suffX/N6teuWDWblAc6JpPFLRP94G+xsav6Sle17H/hrq1WYXX7qVJ51uaTylQOrcqk4IsE+sfPEcWQHso8R9vpv3FdtH+8j45hDFh2vXNFkhfYpV671tAdEFfb6SO41QBrqmT0lfOsrJmR3Odz7Ox5nUoPgRtMOYSkDfQihj0raORx6I2AXj5ztdd432rETmw34WJBL/BzWDFwTSKKeisujDzy6n1da89M58WpqaktzaXZTq+va1Nxaqpy4MFJc7GQ0fBcwaBs1TOr3JhIINJZA7hAK8EOKEMaohQxejxig8QVVFusEjoecef9erXVpw2sWD0eBkprEHvgBurZ73naAzbX6u/85Fd7Bj7xiQe7mseazNZkV9A/0BIRavetaJruCvAURg0v2DXdvPnptuFA7pHtR+4YNqOoe06okjqaV6fT3SqMY1TKVGIuBxMHs21ua9AsDXRvyDWdOHElxPhTVQZ3Cfur9Wljvpd2i1Ejmu9EEH4nps4LE34bEj1Pwho2ySSj2UlAqsW5k8VNAJeHsmXUyxgMLoPGXOgUSO0wloaWY/42uXsTs3uO90JwZvHgk7sui8xc6CWgtl0GtXbiNDDlR0g9hGvueuPbn2yugTXB/OeoKpNvm0YyZdMkIhkHPfayGZRBedxMi2Ici3tyVTO0u1FyqSigLFSXZpIapGHeWvsa1LVF6Jt6C+7iFNyHZd9ksYn+4mBYBRNvluE14y6zxROTGvgw5RywRzpXejdeoZUfXJqFy4+mjB+YfvNWBma78+tXr4zD3JtQRv9w+2F1QiLh0xEyYdd5cDztN2zd6tjSCuaX5OOaZtZNkotScbT8XqL1aCftl0dh11yYH+a7vVFaDwV2vbSuPozAYPmCgVh9gKKUgCMF2FYztYO788Lfh/527tzRwM3mysimpYDG0ozbdFHEkVz97sGDo779HMD1XnB1dD5KWSevGXJfAlecIjg/LRZuA6vZPPvTCML9GP28FsSHJGA3hicQkNsBbhH4Zbi8DkhUMTbFlVnADcEwggMNCR9me7w1V9mB8QDmYE1ytyTelfYp/mEQOtsKEvDqlwH/sb6e7id+MI88QMdWs5+6dlxPyfdpQel+8FsOxzt8NaEKd2WxVaNpnVNPO279t7126utXX/WFvenbHa71D5zfQe3p4PTM/QrP4+P37auw2Eo/7TOspfU1huRp7y1dNkUjMaSpTSjwuJRwip5AV3LxkzodT8zcstG6/KGuQuohpnWmhotPZBrVkg/jGamvlQfqOORmwFlLPWtTCCMj7jOPF1o+nFZkTurUWtvbSgbqvTC4ImY35Ap5AxBpVNxtFx7aohMrjqj/UYp/GJnIhbOxSH7dwfwN4JZiNjK0q5KZRJbkyvO0F9tSKiWkao3X4xlFNEhLC6LBhNWEUK02MX0mZJSWRG34L8mgc5VkFJ5fNVmH5ujrg74WHWgboMPlD82f08Gi46UvFdJLzlto2QkWAo75bkfIJP5X+XOBXED9N/rz7tM9C+ds2dEVrvBW29o9H5Y4p3/Lkjw5LZ90IZeLSxUqr9s9hKiQQgFRYcLWuFih0Av5/758lkoHJs5JWj4fnjiHInKt2YTrF7Ld7mWJc1de/x+69Vwh9i8S5xqn/GmUE+gK1fLdy3LmnoqlRyDlfVjGXOtRwlr2X2jdgXinZlo63rLaKemrYiCqczhAQCds5rRCbDLDraBiRh7rc5A6GaZOWGeC9Sk4C1gefd3jXmLSM1zaq6gPPYEuxR8c2I8dj+iM9uaJQjnVtOH4mdtbxk6tCsiJlsSp5HArnuoOdewdCqponzS7dYS0xKsBtBz2Ur8s9CV7hqwBW7I3puf8dN8+czVMbNy2NVg42DR+667BpCFQaDVpXP6UZ1M2PxuC9LPe9om0mUxlbfb+yV0t8bXDndYb421ay5p0sL+SVBq14bWrB2hZ9FNV7CnsFFKgTxItC7dksBMDcZ3LBUI6eYGWBe/flAXnMrLweNl8AhdKxcVCUvTMEKx2B9bj+BjuVpCT/bSeje46ek0xN94atUoVnmJodbivZEtVvYVNXb7hkeSadt/GAUAZAjnHbl81ZQ2VqyYlLiv0hpSYdWYGHykoOqf2ZLL7evpObB5Imc3BZMIvVphdcW9fprg5aA9bZaHuDRlytj3YPTjZvP3e2N3OpEfP5VnDzUSgp5xQijVi//jKHvaegHyB/8vM4OxkmZ0CYTwok7c5rGhXF79gFY/w+UgeMiBAZ5R1R1W5WuZJ3aAD1DQyTrWQeAlVZg345lLXqUcwK1DXNIihQHsf3HK/qdAxGI2trvgOHPTnXAoV7tV612/cFPbNxJNy6VLqyMMyidbqkp2Pjxacg6O3TQbWH/ONtofgMN747kiZS2bnfgYnYmgCLaEVtwQFVn/CbCsXUmoiYZUqNZ9P9hoXM0lydeFWjVojRC8E/NW1yVyJesaoB/+JZwaTRsIgiYZ/AWVF/ZaW1bdoOxNBikg37OPpzugIwlyIqFUaTdXMRxEgY2YVwPsoEWVkdR5aFm6JSemqayN++N6FMUC1lnoZh98YACQHWLr+UTp8upvqF1tWOwPav3BEQr7RqQ9g4HqP1drWPeg3teQ8FrIzeLjzwNk7boxdF5gZL1pMGtJ2x7r0T719JW/AFdyVHqa+uIuQEDaiG8tLbQ7acttl9r0zagJXSh25oLe7rWiSb27dv2GoFJHfrM4OzLRYzTJpkXpGDl6Tx8t9QcIZC1H/XZ9Zuoq7nV6/q6xqreJtNrc8LuJYrdw2QZrlhmeiQ1LB5JHYVerZ48DQlXH5NYg9m3zL1DxsJsHCduRD7wnsMa++6aWbvVNbd6QyrYREKBEKxbL2iS3TK4xq/2DZKxDyhWJRsDQQ1UQiEXXHlpFW2wsSqdU+BqttU8GwB/vcuocPtoq0bmNiamzI6W5v7/A6Onzx9at7m1ycFnXr1NWD7s6OLo+ry+suFQsOkVouIFbfvnNuNFDUEDo9IGB9BgHUbbTvPEmfkXWIh7YaIRkmdNjtyMqBDnlWiE1CbsbzTPgAvSlmDqua4SlrUM3BHHRj7SyiiqWBqJ+AGnrq0qEpclDreVS7TgRzfrt688brvwwxuUabEROrpZVV02v7darmMatGxDVnSbNQJFRbXApXIRFQyXyG+0IDnp4fnxwfVtqCpjApFoiUQj9pLf3gJuwagSFMvNIxZQ7mrPpo23SPs8ufOlCJrF3Z0+TGWpyHt7QfzrVdsXV92GwTWcw6Ll8hFdDOqcO0f93c3U/+ofPMA+UwBLlHXQqDRCbg9Uf+hgUY/NQbNX8lx1Zmk4gk1tbrw6woGrPSsUYMK1lZEDQTZbCglw+KMFhYPwcqyzL3BSzF/Hll2GXjCWtuRSbz6FZyx5Z1nYHv/jhHLvFfLhaD7WPR6sYyDp0SpVVWHC9YLx9EpGfHuoxGo8gUrm6oHHpnc+c1XQuuy4VHC6NJg6d5wMf4JUr6UpretouWxT/m38ZW0DYjjrRCWUQRZ0sBM0gCKGqghcUP8DMG8WJZ5BhpMLKgb5Ra8YWZ7rEIDAkzsSyVZgM2WpODDGArQgS/1T7SpA+5tGT/WD/ZfeXd/fkr1hdNhQ0duKvfd8NErDnqt3gNcxut8Yrb1VPyxXvGfAPNsDR/RdXllJt9hvhAe6VjmOw9sjKiSawoE129I1HnUGp7p9stkoocc8FAOaCVO9LeeF+l2dV9LczNfxw1Yr+mbYOfXqlKrfIiqIp+GZwIwnEiCsMz2PeQ5WE2C5Fd1BGX0S8Om3SMK4b9OqsXfjq5fkU1YXFm29133mcNrFoznR46MR6bevDlbYFWp1tq1nO3Uxde93es37E/lxsr2G/1eyoxS3bqZNe+Z463SQRChvVYjwaxI9wxJASfUewJ2VGPnX6pCNyKKDUq9hlh7wn7iAwci3lG9goLsqM+6mYKxkxMoSkC6J8waon+aI0WxRTufCha5QvGedQhfgnXae6QjvPR65M6dMeOvnFzujfnU3H2Ud+UmcUGp05E/a+JEMeBTmfXVVFp0BQS6F4eq1LfktoSBJur+zjwYj/m7qDjoTLiKMvIEKLG5SJMpTI08R3MU5PnX2YML0PbydR+5GwbVANXyA6ayHgWJjt6kwsNZhzsx+SqPaWRAzsKHt3Q6mFDYjSosnasmCnZV68eNEZikl/fm7MFumeuONWWmemPPL9t/bm4Y09opKPJr+eMd3701itdUc5GiUKtsHiVRM6rkcilUvl3pafbW9tvPLZjIOLr2iS878VvXjNyLrP28LWnWa5EBOHpGK5ef1kLwnhE47HSgbnHiskiqETOovGZfHwU4obZW2UZhQuzEw74HlPZJtnuaAbmAYuqPJ14miTdF41m9xqIzpgKRTwHqLEDxe0ZoUbsupfAwvHnwbU7dWbTZjG3lwgEjkL4BaE2wxuAOAXOqezrlEETqjBoV3oDEKnh02oEBPP8JVq5x7FrEAI+v1KDq42IDbFaERvGU4sEXJzHu8zz19WmsYyFRfBqC9CR6L5u2Swf/FnQ4cK1jyln+JRJ1GHT6/upT7UPa4gxQhAmwa+R+YQlyTcYXHjX3NcL2jQwGJzGPiDOVEEC17p88M5+G2zg/o0jpGWt+KIGwTGlGIm+kmCp1Ogwh8U/uBxOBoxK//dsiZ2WIIN94J4nXiCkYr9u08VTs1a8SSllvlfpdZuwo1ss9Bsc4dxY2GOJa8RicWsujD4W9poNLvobcVuOwZ+gVvo+6KU9zF4kUdYLe3uVZXN30RrOJN3eFIF2alAlUCNRduwdnCoCQRvnFwA7GbaY4uA32i/YoQ3sTHPYwVcb/OBY+m1j5jHtwNLvYS9Qq3kmo9uiE3dSb3VKnHYzj1rFMxvdZp34pr3yvQrCYeaBx+E7Fp0I2BRul4kHPsn+G9EV8ituEghdbtPXktRbSdSqExgjnosXA3qbVsf8HfwmmVGpDcw3REalMrJ/S1Jm3CVSmsAnvvAFJrexHTVh/8VZRetMGmlDomWtVNLMldAvUc7t9jmsIrk8poTTwqAfyX5tjNWsne0aYxTMa3iXNL4xg2q5yTo5P8uYSrCDhmGtF/uv6NjJERRbP7xRdfXdR4nI1oynFDaWtpzuSI9oUkcrM5QrTnY69dqcMRLwKg1ghUMbiwQVRC7klGs4aHikEuar7LLpNYp7+9x+Q6jo6bt9b3ssGIhPtezZWt0TKvk6Z0qrN7p97eszXI0j5ggzfTdv07r+EWQj5OgBSuFYLy8S9pL8Dfj0dMsIudEorM1TZQZ+v8IQkueYOV+gMauiUXKrU4vWUK5y4F1oOl6YcQ1HMZELc81ZjkAIYediFxgm0PbCIiZQb0s+yzCBWndJpFIIkDVJzE5n/0C/y5pwq417JGIZX2wNt0QvoRhF5r9qwdQBr4h60gI+s/FaJ1lyS3XukD6+boH9M4qXZ8CBQEoikClNDgWhK0824yqbXxdeQR1mmUVDw+25fsgsOrcvpWGZRYFt7tikX6iSi1geAaCh/e+fM/gA2t54vU7Sz+f7SSxpMeJmQVJchwcwY91pi0OHIbB1ic8gPx1MxQzjN5DUcIpB3WiyKAE6YFVj5NnRQLVcchP7OaOSWLvOaDMY1f9PW+gUz60Rl0fSTsW5p2MtO32+e70AVAqayf7buYhN7msayoEZApVLZPpwX9vFF3oCYSdBAJU74wEXOTLV9q2oXqAQdA7KuDyAsvfaA/R6DjMz6tMQ+YFgaZIMwtlbgqAclzYWUydAbvjHtHPN9tLQT18LNJlwAkCfidfg4UO/W1jv+fzTuakTXSfeRI2ijhWkRfZ3uQyIrJmQaG6rYHtQYzXqpbT7qBWteTDdWe3VZVzoLoHgxKHSNQen7VkCxdP9iYsfT7XK1WalEECIh9joK0Q5PABmJo/t7+nicNge3Wdph+57DGeLj77LTHiIw/G46DvBbVahcQ6OoCyAeWG2UCzuwIBjafa1NrCGVIPFnRRWjORzrt44d4Qi2OL5+wY6dAsL0Ucl6f5cQDWPCfyHAaZoHxGBbwjJ3qxHSv1M5/SmfBLskYsThCoyVMI2DvtUVh2EI8PS+cXbOBsuXI9dm/Ykihi9Kmu6O3JRZ7DKuZCLPkf1YJDTEUe0ZZFShitkCMY2stdAQ3V40GL0JItEAWamca2V9KmoG8wQMrKOhYyAQ3qRo8z1MhQxLe+/s9baQIFwjUM+iA1i5Hjz/FsiwOQkwmVjtkmoRXKEhiuMRyw2PIqjamxh3GwDRVYiYbq3DgKCY6jos//hY4BcauDC+uf+nCowc5moGy2hcNaPvRuK/4vJP8G4/eLH8+1zmwrYd+fuXTaoiXPXxY0fPutH6ymELmzAzl7cgWDzr86/zemh4wMPHSHkYJ4bR7MmbjTqTyQ9br5fraZ9KDpqk4thcgoCWxJROJmzBnGpDZwHDgxiuACcHZkiFfSdwHMs4tmAgageaGqXKA8wbH18B1YF3Gee0D2jdig405PRs9eKn6AuNM/2BjQHdUd0+Y5+/1V7rjFRyhX6ULI14qC+6wPfntl1Ja6jxXgNtbfP12p6cCM199570RX728sdfalN4z2moW/O/eFeY/uhde1Xgv5vvZ0m6ftOPf82dw32KH37r0FmkXLZ3odMmNvakbi5vd0cRzgbO0ulgjPHn92oGhaJ5Oxk7eh5OJTkPEkumVrDOOOLak8NqlfIdrvQVVr/hMe76FaEVoKNqBpk4lBdCUZpoLHAhld/ZDrl79vRWtwx3qbd96s1le7OcvrHn9Dxxd6MgQyYgVgqMocyFrIZHbr28bGW7a74vrah2YpHHgnMVENdpUw0EvY4U4RaHWinXslPd/rcAX3Bg0oE7tK61sTGYRIyx05OdxdK+8nAzvY1eM7kjonVFqXYhNvkpohLkwo0bRuMee1WV7Bzbdy8oi3cs2HrfTv7xxM9Y55w0W8KWds6u9z2KG6i7ad9/kXsBuxztP0MI7ayIqD1+wxcOd9DEHYvYKaBJV6G7SXQ2HCZyDFdgmMtCFLNNGbx+NyFLGZGD9QZWDgGQv9HTvG4nQKD3W8CT606hcKxq1iO8qGY0RPR6prKHW4vFet7dVAfUKgssetGVW7N+3jAbpS8Qv2eJ8Q4qNj8O5FSgAdxmVDvtUao/0Cd01+RkRm2Z+1FOEeC4fxkpuYp5BZeDCA2m6jJwxdpF8hjyPMsehVoeFoH31G/zJcyyXDrk/54DfoLepdBGaAcHSVa1eVq7xqMWpt27r6ismJvmwXbqtugbFt3xQ13D42urO66obV7T3FtV5PZaTO4B/o7wBX0YvtMPeMKd1PQXN1QtIS71pMWvK96w9EtfcHBYteRDf8/b98BGEd1Jjxvyvbee+9Fu9qqLdKuem8usmV5ZdmWu7EtbFMMbjSbaiCYDk4glIRu7KAYCCYxhCSYwIVwd+RMyfnI3QUnJAEuwd7V/97MrrRySfvvYtDO7Js3s/O+73tfe9/7vlaZwse1xAfS3c0GS8vWA7Qsw+BcfhKOqYmuK6kNOC1OPi/WjGkwJw/DeE6C6k2xKQm/qhoVvW8FrVfRhM06Z3iJ5LllslHClIQ1OlPfcNao8VXccwbM4Ygic7JWEylXK6hOXSBlaujg1gO90rbziZ9OnB8Gjb6zAGBptsmsEbOWZJFpS51PO1hvsPxs6eEb554fIFNTlVwPMhaqIg553c9LQ3St1wzWiy1F1WkKC/tchjrCH49TC/0Wq9UvVrGyCim7BaNmir5GmcTeyE0ED0gHOKfyK4GC94ARsFFhKvdsBwKKGj6nCGz1ruwaAk+fryTsSUVtKmfjcxqAyDuvv9Ps7mtwO1uWpFrWOrVW6aJZFThL/aakTyuz+DTepmSNUuGtiQPrubVi3+vYvLjdYIgo+AaKQ3mderuKK7RmauzNUbPDGF5bR7hm1+I8Qwj1HoPMohLKbWGTWCPmIJszi/IuQfmIcm2phQI1SbbH6rOx2KDbZfXxUbatyj5EqEjLUiG07zYSOv4B7ciYiQIpVy+1+4C7SmtWT1fKkFd26EO2SVSXE6dTphDqV7lKDtqlWuN1myJ2uadlUdRo5k2g9GpCq9OlcA/eO0SnV7tbKjmrn9bEK6giPhEfDFLrihtxoIJC2ZNmt1DmmjpjZEHehZd2RRsEQpnKnTDLdl/DJFjDOcSsjrUL8y7Il+q7dToj0o+nppC1i79ErZO4MLUJk7j526ZuLt0iZcNjd3EhZn8Ob56cOnpYLo81gyA8y3PhaTDPFcWCWMjvj4f8cWb9Gdor+Jt0HaU01gxtFqWVm8wBb0NdXa1SIdHya42RyGwoQ1GM0pYwMGbKwp4/Zx3jx8xVwnbRwrMamjlOFMbcQOBvXJyq93aOZ+vPzVM3kMjX9CyLOlVqK7TAwWDJp1EtSveBZ+DBGHEoqXWlK/Qr2utWL2iSvHOe/HQy/dKmxovmZ8Tbu3VyFY8Arkyx0xKTgbB5jc0SlZXelgRi9B54TDH1KYXmagFbhyrrFXr6R1fN42cDppjH6PWyNNEmf4wtM6Hk9NWFIJiwcqYY6N9V9wFMR+OWo9JdTFA6uyoMnXyJqffgTnb9rfUeeq/OtjaZDDYFj1wpu0idm39RW67T0zjXb5WpLOkavc2iNus0+EV/d6mH4e72VH7l2OZms6A5Mdbpa8uFuyO6ZqEp6jI5lKFuBFvd1KfEnyBs67FupuZ11G30eHyaaJRt4kkxoqGdw68E6OdORafLPcyGyF9R2uHs8P1dZ415CYut/gtlHVhcPqv0YBVsQF3VuMC86Zy1FyzpIPLWhBSl66sgQO9NgLIAwaAbW4Jl8+aRoR6TIkzYg8EhwM3zhuwardYu7jR2daWrd8rSsoBONjYjDmZnD4TKy5+TBOeFGXGWOLBfmVtsCfZVcgg+7L245bxiQGURHTxfAsF/P0cYnJNSsHh836HkhQSBr1CLX3RewJ7+wbnyAJ/676kPiKPEDzArHUcrxEDKZqesbI9aJSvvDaTjNNkoVoGZW8jkrwFu2gEAweKkiHIVN8Zegpfg/8TuMC7XWyRiDq9mYMtA4tLkGP8bt4tlapmYPyyUkvjTpbV3WfNxB8X3+L0CFpwwPAVXomETV+m5sa75PrdDa7K3Dy7Neod8unZ7HcHXh1wgGewxfvCz4u+lehnXlRvwqXwKU8aiDSrtdTJmTfq/p3YSPyN5UKdNYXko43R4Pu3KxjJxDlRpMTfbI9eo1UaDViWnhxeNMmSBojnogarPGmk5fH1muGB6qCEArQk+YMb7QGIbS6HWCasGLBi4MnmxbSBUNeo7Sk9Ojxcv/dxUFzTbrwBcNhw4yXPeI4vnWqyzRm6/37lPoBZUDf+9Mx/NjJwq3SBWidn4/NJ80CNlgIDy7SwnjhNFLADlTyqvryOCWJIUcjAhJuQE3S6P087XqDkQBEwCNOQwi74VOS6tCtqjdSWoy1coni7GDNUl9XQgAwOXekAx7rIkMAFoNRM4+HrEak3GosYzNZft2dfq6zKPpcb9NTXzttz04Ny64Nr0ymwDGKJjkNVem55T2sqvAaTMKccj0lhK37CsvX3zYEAuvcq6x72+fuCh/VePJcW3Wm9wbu/m/hqFIQfH166PFf/TYKFlbQTah8doW6ADW4TiNDvdHgz+N+i32cJmA3uQl5VIhLxpszA34xKVRqsNQpe7Ou/i2VbfecOtmRSj08Yg8WLFBFz3eO3ga2tb1na64iPbbrijvWOTq+76+bNsvdLD5wvIBiKchTunrcAq029eb9eCQPfK9Ngzd24bCsWCwdiMhQc85w3ULm3giDl7lzPGX6Dep8MwEnNMLadehbSRh3r0Ymw11pt3hmpq/H0reworeh2OQkuDPxYDWD6FN7ALgoVarUSskIoEzGR5K1KG4fSptBJhzEQDgrPpwz0tdOj6iJXE8GWfqxod1OyKsAds5IWZhml5piHKovamlvl84flbr7+7ryG0Jr1K45YlF82fV7tyxJpblEo9vkmiq2mwt98yZEtvmtia93c0JPWu7p5+X6FxXcpnzuVyFrODAo8VH8oV2qKqgEFjGxhoB0FDKpO1GD380maBnyhar3VtaBr8xv7dSxKifdab5HFnIGMX99e7R4YH9Aa/KOu258KGjvnGtmUNRoEl4fMlzELb1bGsr/C1NSvvqcOzpd+JnZHmmkKHyZjf8lDpG/buS+f37s0Wf6Whc/Eh+J+knof0mob0OhdbhqLOmgbnYXzeIMbjYYMEezSccbn8YX6PTsdWSuiM57TPhgH3tOFH23znhedM8qxZwAdMXAEdaKWajlJMUFUAx1dfCIrdG7scDPQj3eka5SzQgytoIKrlpZ9abHGwOeUzZevrzSDkng1snH9e8Pl719QzIJc4075Z8C5ZEPjq6zd9Ix5L4ydiWc/Q3rFbDldDuJJfjMWFMNVAiFrzYiwW0xm0c9iCfL7Z00aHeJa9XlF6Seg8U9nJds2K1Sar6y2exRrIV867lULZorbNXDCloiGPTWjdeu+RlU3rur2huYj9Ldhm736iMMMX/MTa885cX5thpt3XNjxWcC19cndPsHdVimGIzalU8ww3YPjgcpYazusmbAAbxdry9u6RrsVk86BfHI/74QyPhIN+frMeEFhjo95iNkPzk+b+SPBFmeqtuWjl63QSkfOC5RwxMBs+FH0HG9CFnsGMdMC/uCCE/F2WpakVviADpURwTXpF3DQbUuAP9K09fHAAREq/pQGvouXHpfwgccf5AaaQXm293r0uywANTunrLdFqwMXRTT98FK+l+FQsdeYZhILA8jXrosVf6yyMX/6XELjXE1dhFrQ7R6Fms4VKFiakTRe0ixKaK9Zk1WKSndYTogRdAF0M8A0ugbB1MLuoqVZh/0KpXrj5+o5NpYno3IyVx5XvC3YYm5rsHes7r+0bumFlkwg8WBoThFsLKVOjvbNS66uNnEP8M9R1h6C+z21z9vQEhtLGLCr1xUX7O3l8lrKcwbNc4YsuwzttlFdsouky5YyaVl7cvFAJMDqKu2Lt+wHhU6s0SlU4UW9zeAlB+8iYM7u8zSWWZlnsucs5XRcqBhZbfEVb8wJxaUWl6tfcwdVmm8YFJZyWw/VGjDxr08pW3/LU2yq3NJkmSqcvUBUsvbgjLtcunxNMgtFyDTC61hv+Szjv3SgzgQVqM06nGdUoNrPlTHm3U4iWj9P2D8pTykgZij3L4kESCH9BpJUL8XJlCIVRo1AbZL9/ZDp1CVNDgiLwUUKjV+N0XQhvNpnuW9ON31VJV8JUjwDMe5Ft8L1yKE8pYMV49caGBoNHYRVwmRoWyPV+PHJWHQt12X6t7MIBdE3O6soW1W9eKWzhiRLRBa6qpCpcvVQmEdeaq2tdnDOiSq2LumhddCa/ClfM8SWmC1+cM0CaHk9A+/Opsvxy5WWAFTbbMi1ufp0xlZpdooO2QaV/rk7HWTbp9NCqzE580YXqd3A1GvnZdvjCyvhKh6usTjjYnz5+bmEPSbDGW21ngyXTmByqNjjpMZMvwjH3YiNYJK9JNoeyVkOvVWPUat0OvZUt6cX7FrCnzW6ajSKzW3Kc8Wecf5jRvxbtBJuqhkjTBcac/RsIQqiSSdilP1zQNF8ym6j/HJno/C67rNpHATAkkLYQ10Kb0pAXqpQSmUlrZaGSMzym9sQHJyKRt+j6wBUWRNfOltOpDSs7BxJJYssPuRxHkFfy8IxhmUZ/INeVnWdseHjxIyxrMKZtWG4lri0mzDVSk5aw24FEqlyKp5R67UegU6yWcP10XbbQ1CnyVeIazEdXNJLodUq13eX3YJjJxUoKaHc6XcZeUnmpWclHz30p5CNRV8nERLKBopX/u5o39PmdTcOrJ1JDm1sNHM7Fue7K69qCMU3DctvHw8YGDdSKoeQSqswyV5OCkmu0SqFAZcKHrA1DseT4/NZanb99UdiY1oO7lTrd9FhK3+dwgtrWHeP9Qb1VzvY4uKHG3t52vc4iZVX85QLkLwdfo2OLWqdOElN0XjFfXoEKooUVGQwLsxIGg5DPYwv5dFEpejkQqfDlupdnb1V2JarjJlzV25SjVQnFiONrqncnA9HM9mRdyKGE32c2J2e/LypvTybwuaX7z78lWeGMms7aj7wwLGV2JPNpnc80dZIMw/FFsXq08mlTk/EI5gS1tVm6aC47q9dLREKupGqcaFLSq0KpcrovOgF0Ja01HQ5D7/Oh3a3MqT0ZLUc4oQFHc4C5AUUWEv9k3q7eXqdRC0XuOjjsOqdHW3tNav9ldU6nNn6JaqvbYJPG0IAv/ZOPt+zjuIjN4RfwNet7vj9XqBVY5mtOG8zJ+LxvHc094vGkIwuO9Nyw1G4VsFyZ0mi3dfJIVMQjOfRYs9Bm+ANxGBvHLsPq8gafbXzjihU97W35HrbOJlAZ1epFrGhEa+ML6HXeaY9qeeQn3mK4cHU0S3ndDnKW/68gmaR8VoWCBpx4Yqw6tEUsJOU+F6/0RPYvB81otNoLBM3o3EYl92soMbrakzCZ0NGdwNtKz1ZHukRaFByZCFLK/2cUjTsTCWrARrU3bjIlmF9Ev4zw4Jl6i/oQ0tw0HrAKHvg6gW0GD2wB78/g4W8tY1wFcbRt5Fzs0KEsVUmJED7wTWNVXu0yGipe7b8CDfbes9HQVHNeNIB6MFDt355GQ2nONBrOLmWcX1m6sQoNjQWEBo86OB9cNxsNpdvORQPkbQKUE4B4GOtCGojC0MWqDfsT7JZzORuKBWM0rAunYDin1rF7ZltK1ZQhHRdKwIA4nIi/QSSRK2Ruu5FdJ0p2Lgin2t0iqXBRhdeNENsulH6hwuvui7WrdUpzKKVV1AxkbYZIi8czXFN6ucL3QATlNBksDRMlOlfHMVo3kZbipI84BOVbA9qp6WTptSa2VOTB/HGeGGkkaB3gxFs5aBJUTdV6AKzATTsP2HYZPVw2bJEysq16kxa+09+TslhSPf6G4ZS+tLt0Bt8LoG6h25tyrT/srDUJcNALsOLzxrkRfa1DqXTU6vW1TqXSWeu3pbp9vp6U1dO5IlsqUcTAS5kWO/cu0KVKFDreAgfP/Kn0K4evm7kF3Ro2oCPCcemtUj3xNvEYZsIUea7JwBIpeGJcBKfViTeZcB25lU+v5sKpEJ2OVpQTVjkg3i61fm0KG3szMtje7NiudRH4Jm2yvs37/TsAtRhsIh4rPn3mC/Bl6Tcti+u0D3SOizT8lQJHcx1gEaySBHyG4Prw1AekFM71ATrqUNnRXI9W7aL17D5scIRng3Od9ilCY0tCwzhKJ06MTCsQNJhDQERV6pNVlggo5K9JOuklhZm6BOWdHOpzEUDUIASYs4vS3tGROSZndlFboiagidU3RcVut4WjcYeb44aAy2ZzKkUWaLQVlrhru7S2eCigTWbSQZHHZWFra2oTtkZjT/AsFIEdFRxJo6O9S7rXdfrV7Gw42iQUCwT+ue0r9q9ucopI0pXd/3znCqOnVs/NRsP1bC5bEerPvG2ynwd5oHRDaQENu37Mm1fk0jExiijx8lVSfj+Ko+fTJhANrplKdfILQKS8tlBeWXaDsiY9A1DAQLRw4XHbEzVepURncugcffvbI+2pqLnUZsyk67TTQJQaDCYZ2DMDRmL5eUd8xQOL7DxdjUO58xJj945lxWfcUZOgDC+W1KzFxRWIQRqahgOiIQiJGRqyGlRimo745Rl6YQK64ID/PhIaGZ5r85a6/sLo/14iksUL3cPFwxcEyt9CRpCOtpcGyvBz5+WphojYYbeb3Pw+Y3+/QjxAr+wxVjRNRSeg9o79TTSUjE7z92mg4tq/gYruzI4NNBr9WbXGIXBYTJnGTj/YMAuMBO8vU1HJ1L8sIY/FXWMNUUdNUOhuT4PfzICM8UPlS22EHsIiiXwdqK59IGbGsABbpxIw3p8qLV5EsatXL9UzwStugrYv4060yEUnAyH0sYktF68esevqUimDIeJSKawBbX3UphJoTS4NiySlZDYhVYKY2qzgU3wRmbi8Ffx6wVPfvHP7mFHlNslUToi6sF2Z97MVVv2Vjf7L+8D2xQXCvciYauqPXVk6fVPbd7ci/elqfB2RptZhMsyJmfIilYkUCIB8lxZoWXSZ7FABbYNjYk2idKqx6VpldGguswrFFLx1WsTLRx5Z7NZ1DC2NhudkrWANbHh0xK3tLDeoqHXzBx5ZfM08DzSt4rXFxupvjUiP6AYG/AG6RpAtLw4EuFGbnEtqxBKJDHCxEGLu9D7M40xBtQRTqbgckMBG8eHIbKVr48zK14BSXiKS+pItUTt7++P7XxNkyTcc9/vS0pH+LtGEND9naURR49YKlXqxTMaluFKZ0mHSCoiDKonU0XngIP6oR+UgNPbiyVy/fNU8a7h0VWZlj58jN6tFFp1UbrAY5IG2IS8cw15cg38djqEDC+dVPK6MIDKBaCQQaLOYzXpHW3s72mcSQSNhSiTOiudRMZk33MlK9hdo6bJmh524ysE8TKhuZRudqlwt0Z0DeNdFPFU4Y9bZHT5dIG1VqDhdMj6LyzfaNXUpl88TEo/xxVUdJEp2RCiC3dg/odaVbqFiLrWRDHFqg6aYSwXwUlbM4XPVdfxFHr3fpIyAbmJ2D/BkUCIQsHCgtsOxfQOO/wY4/iGsK2+322wmDqcznxfE4xqxOJxSKFIpQWsrIRDMM7nnzZ8/DQzkJo2G6PqeEmbHrbTyGS1Dhs6RA8Sg6vRc2ORAOSrU3gCiaaBOVn2dBaXRAb6Aq1Co+HLlHL9JyCufz/UHzgJWi1oh4EnlKqFCtyhM8SmNRgm/y5jvLB4lnIHd7yi23KLt6GWtok86e6n9ZwHv13IOKbEa53SAOdNnwF8NvyFchz9NLsVimD8vD+iV4bDb6XBY3FwOh+TzdXosFKUBw3wgINH5DsqTge0u038FMjmcqDaop81pSEXPi0VcttqmnDc+IO7mcFmGmuaOxN2bq1pNvc7hjj4x8WqMErMVEdFdLZZo6QsTl+LUtl83SZW2xMnp9hUTnuVzjXF6DRjlrxuEvNFAZ1GP5DX1Vrvd0hLksNkUjxfk64xGvcmEWRi9g46ip0dDL1/Si8Dll1bj1caV3QegQFAj22x6N+60H4SJVrdNl1+Px3DDcZkpVLDvf8oac8olN/G4nZSMLwTzJvlgbnL3+E5fe8zYcOkzmzpWN1mAVFxQs5QeMD6nyWZpH2xoIA4UU1mpdb+i9CeVPaAOJMEHtqgkAzzJZc76UsMllvRAuPO2zR3WdE9A05sArYM6gVzML333wf5LvL3feGhOC20PPANhcReERTM2B+Xl4vNasJiGh2k0GI+g+tJsf40xwEJJ9XnlYFI6Jr8SUkon/I5eKJp0ertZecFgul7NheJJiTnnxpOqFD+eK7uIXRKzbSGbTviYeB0b/DfHHLRqBS1ve3c99L2Vf2VMaXxtovRhTo52rfFM8QDeGDPUcjQagTnu/c3QfVtbLxxrm4AweozWK5ZgOQSjQYwH/6NG2tsbs5mMpa6lkW1RURJJQK7ilxdgJW/S1e2ZKVC9o2o2pFyzdlTRoqrcgZy1Vlvl9j0LZMtmg2zjLkP3E4vPX8PRWNvoyO9vNtVt2HhxZuwG68J3tvwVsOtMZdv0oZzTmgnQFR0TnpmKjuGBOnNTM10Bc6izY8GFQAhh2DZ1khWBMMxjw0g7Uxgassi32CvgI2djY5guyEWvAzDL17QZfpZv9VwL/CzPYlIeZc92t1YWbCkpWlVlgkrQKqFEtGjLjDkuPK+/caTIq9+uON/iLXFgZmkVrQ7GloauvPcvOiJBxGixxf9Mjrz2qZMknNeYF9rmrrys1mLj86QmM0+h1EnrKUrKpg1ISXnHWg5xInl5IT85Hc/IRmmK6WQO7mQ5DDRBbzuYoaknLT1z5nmDObcMqMVavnFBdulQDcUjFQqJgfPef9g3b6qdk7FGgN1QY5Xn9Jm6qEvNlpnUdfi3kiON9sC8K/oHEx3yWOzK7TJPkG3R6Yoq0RV3heZf1rnqaDR82e7ddTt93Ssv2d1kzUdMTJ7wX2AY+S2Uu1m4gMm5VGpjuaEcngNtna1YIq/ncDwr5rD6+wax2rbEUDN71J/gb8I9LK3ICmXKm7TJwyReypVT1SGr3lrOkwaUqvNkBaN5s/WvyMcUJSgmA8ZM6LaThuGM85IlLX4XmwrUB+0y/+U2C+Uv5wuz+Gq6Rms9TWGdqzRal/xLiZuyt5TeC1vCGzO9NqUhU581zsU3vDe8XDEfqpFclsQQsBNXFwd4Gp+ltGzrFdyZDGIWiyXpVZvr+kIL9hn+fGqnkub2+rpbv/bKdeGaQN/63IvhdGvpF/Ecny/haGu9DK25S23k0+TXsHkQ+q15+0QbP+Fv4Am0LLGreQmx1SHeKt7KWuTgCwQKFnvdvH60JSh6/Hg5pxET+aVm0rXRSdyQUEST79yMRmpVJZGRu1yA62w0MXO7ksSNXhInKsmg3EyuG0aYMBVe8e6Bqy32m0Znsh7ZU91+lcsobb9C1xsaurSz0Glqmp3P7YcWa2pbtrVLIHpwr6J55ZLxPEuRbsxrtSGbMiBvTbR6JZodj0lkfDh5ZeTXSp+tamilUyHFRtu9Io1Nkem9xr5uaf2GeRHj2LvOsxO7vRt+aGtjtiVh7KrBjV2aSOuyjjNjjfNjSqnFp8s2GrrT81oaXPXh4ksJg1DekdLQNhral5IiroZaSDCv5JGZTDQStybsSp9LrtOZ43wzcs/LyjuvUmh5EE5/yBfdMXqXFZOwAG1HSiIqttNJQJCNFiVoFEBq9oPy8gNy3LtxpFmlQyanS6ZnsbnGWnucL2XLhE28HPDFliqNPIP0951CQU7YxPIllguDMrs4wS39U/Z67rcX1GVHh8eafeYQSeWDG9VOMbVodd8Yy766vfQLYmRD5+jhDl2tmG1sAmfI0r4FdVBXLOA6Yi25APNgzhecTlKnE4skk8RPDmkoSo9PEm8y6lUODQueQGYWQ1sRy1vqI0maldH5Jwh7eQM+JBi01FIAyzROQGq5fIGPUvyUwyMpFvGfusDtJq6A7DLL9fhlT4BY6Vaw6bHbFoUihCqpCKrt3S5xb2kSPHLrPI2bL+PKO1Vmpk7ffeBuXE5IoAgSHSJIkgUwCGZar7fH7fFoPIrLr/ryy6vA3VdcdcXZ/Skch8dyf3lUGVXalfb7UHdCQnefmiqdnHJNPTB1XMYij6C5h9beWDWQ912C3YZ9kR+54dotuyYmrlRqrgRX1mtyaqBWK4VcrlKnVSn1bCVQ6vWJTL0ik6mvz9Q6AoFMZuxr443LB5fj4eVg+fJluYZLb8vfls8nxpYpxsaWrV62bGyoc3BsWYO2fhKsztuVqkt3bbnqKhbr5tvGL2XdvEGKYRuwseF8S0smZu7r8+rNYtozEqIJjKlri6L2jtFJZiBqJMcixWPHjgFoDEbR/qE9Ev92ybE9x46JjklBVBMqFOjCzPCu6YugMHMZqUCwR7SAOqXg82vD4ALlVf9SaVXrX+owu34r5EegcumsX6MuPU9Z1q1/tiTrm6WTf6EDXfXVKk9spqu+ksSc54u+r9GFYFUBtUpT9WvUunNLupYif7agK2H+ix22slUBx8pbR3xdGYGSW5hT0qACst52C7/6l6Zp8CpIg1/DngbO/KbHHnrgtltuudd076J0ymI2ZUyZTGLhIsXChYsWLRxs7e0tLFSIKcoerKlxuFyJRJ0C/tUlzIn+BL4wsTCx/dndtbvArl07F4/c8XTh6UIhsX2nYvv2ndftZO8EO7dvXrlh+wO3HeDxDhy449s7R1J1ixBhOk2Wp3ff4XDcwfr2jWoMuxHbfklh6dKF8/LrIHDy4pqgy5eoRfo0XVjiPAQKbfFjUYY2jzEEKI1Gy1RaOA+ZRplcMNOXaOKMQPs+gu6eId49omNU+S54QUPzX0Szs5cup1fToKFvjSQrWmiC8RsyssxaybNURbCVREv/y/R8Y/NoRi8z+zRqj0nK5XHNFiYxk0snBuCm0chzAQnP0Bmw9t4zmusQiB4tnbyYSdgUbPQpZqVsEofM7/x1pG5RJC7eXib1l4rWC5G6xpswaf1mmVhnkfL1ehUl0qq9dVbd1tG4obj/PrlQNqdFfvXVzQllPoiHSk3fPtV+8wGpya2elfJJfevlhO9/bwpgBD0HTsM5oMPuwB4DjfmHEo8Aueh27r59rEcz6ccezT6azSaGRxTDwyOsEc4IGBme09bXNzr89fvu9Pn91rrU/jvNVmsieacieac1abrzzqQ4aU72J4nh5HByx7euiuwGYDfYvXtXYTGmG9WNjiZ27FLs2LFrzy4OnCw7tqzauONhvdls0utvuvPO27l8Pqa6Cdtx6bLu7vXLhudnGxtHl4n9PpszGeY/+hi2a3E6NQLnzaH9V+lQHrDIsWM05UPuXJki5cBMeqKUt7QyTivktfozE6NqZkijEuzVPRTqIKnm4NHKFDnrfhmYniCFC9EmXVX5vC6C/4MJIi/X76zkt8OT5ydLIuzsc54svR6UcflWp0fudHf3zQ1Zog6FUPRQ6b+2oMnxzrU1jT45Wr0MR/lcvpTnjUrDprf/9slxeLybz2cBNC2thZtqhcTV56NKcI1AoDn9o/tkAoXGmzQpmpY1WuRwRitaw3iwlIPTYt+9iPIVDoO0xiTVC8RsVq9u3yV/17QocYRimZADdQ2OSHvkJ4lyvfQfwvkwjIXy3P6+vs45/OaahYhVC8JYnsXLpDGPSVUOHmUyS9BLKWgLHjUdpHDBzHKz0WVCfiC2varwUYVvwl74IX33YH+Du7+zdUV3UnN/sO88qeUQn7rRHMj47fLaTVfdV6hZ2WvW1lxt3430eIlcHTfbWx8daO3SPbiXWMSz+JPNAzUd/dk1t8w9f045msFsZWuCzuU3L/abOq8YfXxz8aWYSSgXSesDqss2tSTqCriRWV+ZmjpJ7YWw2o3Ne25wJYKRe3Ufa0umDQNAwpL40nZ7xBfRsjK7d9Sn2YXFixeMjfkyFqOWST3DOBRR6N8pKbKiynnAQwiudMoLlJLNNWNAqZlSgnSgUSUbLKhYALSVRGfaYjYpT6fcQpEhF4RxORCtUrwdJTD5CqVza+xGzgmhKPCA3ebxDAzMr1sA2TeTONYqNkNeUmd3aNTzt7h0ff23RHvshDk7b/3ODndhIC46P/gVDDZ1oZyjd/vStqBKIpYY+EwKuFaUaNaqN4a+nc93DrS1BnxqCUoxWz+ki5pNNlttKBBcvLM1kl/f0SEWQTN/7fIFjS5lbEGjN3Fe/HSVUe2ocyt8zUPDc8x6iwblp8Wap05y7qZ9/29hI/nQ1VddtTN6HfuO6KZNy7QazdiSJcrF0WVk1OvVL+O/cujb384lknPnzBE1dzTlgKicEoMpPk3HCTNLsHAShMph8KgWayhaG3ZOlx4nGN+E4qxIEmrabUzM1GKntz5XMhJG2RDJ4MK30v6vJOOzcDNbj+gAlOnIBga51SE+s3kyk+iPxaZ+INSpch19Lr6rNm0qHhXw1Yqs17bnkVw7TxC3tPcOzBvy68JOleYGuTuYtOOtDeH5W1qbrss4+SaziWdMBQ1aX8oqaFhnLHKFvPPcbQg7lHzhdiEPCDnyvMve9WCrNWqXUoIbOZRO1dDR72IZXV6bSq6SN45flkz01ar1oQZ7sJYv4FslKp9NqbZ5bWoW53+CCpWrbVm9rHnjwxPF9b4wSzsdHTMZWjG2oMmF/G/RIXCydbjep+AYB8KpAWgoa2MsDkUILQmvIWSV+ZePF4+f72alO2bR5b3gHjrYqDWr2n2ZwhrQqLLuUpfaylU5WpfnuImuRYVFTlMsnnG2rW1zwA5qfcSttuqEGrVGKJfK7FGrJVZbm2zyKmp0GEN3/875DzrHzPPYQN63etWq8eg6lDajtaXF1hhtv1wanR+Netr5en6Gy/rmPfv20cncOACbjknPFd8qr0VME1yZ2KZrnRNWtpWoojzr2ZQ34wFLJKl/BGkdZGoB52/GL9cVr3tIiJDd6+Io9XYV4FxVobTHcu2qUPiiS7Y36kIOFV9YeuX/lorINUyN4ZJmpPhWmaKEjvRQvtQ8QxR1g99q27+tv+zOZf+jqAXSSqmLs4KuIfE6NjcfuCm6evWi5qamhQsW5OZF2xbxr9i27dLojh1UNMx+4cmHHvI4jS6XB+jURq2ICZauEAzaw0yLmGoGBcmFqTFZjgJkVSdOrhASQDlOqpA+Y9Qw5OH8B9AOuwdhtbmn18y1uAPKRQauvtbNLf6SZ4kF3HKwnaasOU2lkqWjZ7DMoRB18GcRByk88+z/LTHhNyFUB7uWRsWx/g1dpTfG4hK9EtVwQcmemygvQ2tnrg6Nj0GxVaan0qpzaEb7D2NIDI1dQccAHEA0tnPX/ffdt/Cm2/bSTIdz416wbOnS0ej4eENvVHcxfyErGAh4Ib1JjDJEYzTfoZNhVSgMrYqjWCRGNlaxJFBOiMi2yv96CiFoU+F/Q34Sl1TIJCcQW31bdCX/54he5jL0whNdiACQPORa3T4p/vX/PelY4Tt/+rU3qzLoRoie0PjSoSaX1B61oyWjCyEZ8SdxamBltiT7X5N/zBoApANeD6SDi7D/wBbmQ/fec8+d0QceSEdXsN/7yauvFhYZR0YKoL/H2Ce69JJLDHr9Zk30crP5CVZ0T4AvofUhRAPRKoF0DvuBytCs+G/reThKtVyS/03s6R+hILG/zmEL2Ypc54CDp3eGTdjU91DcszzvtnV/vZUOea6Lr9u4pQFFSAvEuyH9iELZdifX5AxqLsy39Nnmzr45Zb51et7/LZf6QufksQXx4a05ad3Y7euLmyqktutyJpD6pcF7L+9C8e/a9jC4f5rqAp0T8y/M0rxjS4dbvRWWtvwfxMCmprDnsKfxYfIimYt8HdV4I5+b+qBUgjbZz8m7cD/1DCbGMCLKKq+ORGmLRxqljNF1GwpN0njNzyYuupR6pj7c3hZLX3n/fUxdugT2GXkX/cz3UTU5/omB6TyLZDN5EdaEvZG3621AZXvUhquwRzGcq8ZspFwk5vfzD/Cf4ZMcgi/Py1Gen362ILZJDuTy5lBjZGdoX+hAiDCHQqFcaGfopyEqlKsH3vrhejzrAn9yAZYLsOtdvrt8wJdsmW+71oYftr1mw/fYAMcGMFs90TRJ/OA7jWpuIEUq4ekhSUQUk2ChYx8clZxSR0Lwr1AoTADJu5EJaTQ6WkD/ThQmjtNJvif8QKeRnFgyWkCVSAoF5KZBBiO9roIMwajCzNSpd4uQQYkiu8SA2WAF+4VAVR8WUwUPzkfwlDAQsru/PWTpvOQKbe8wHxC4utkgNNR1NLsC9lSNq3ub3TsyZs8MtsYsa+8vvv4e4KTUDQZbnb95vW//6rGE2mbf2R7nsx0GsVRSa6+x1kPpnViyOD5PZzHqwgOb1mWUoehITSw97/bj11ys/xODj9em/kCtgPjIYZN53ZrU5SlcLJFIZXK3xyv11ka4PL5AGhaEIZzyaa9U4fVKpYJMPj2QxmvTAEtL0pY0ka5LRCgc40TqMEFjIBgMh71Wi12t1jvtXmswQyUIBPF6rtXMEYgniR+jzbuQo6VSHxyVpkCI9kS/GTlG7xmQvPfuifdQgIcsJTkBAX9cGt1DSvx7th+TiI4dO0YeEx2T7EFnx4A0qgkdR/BXsOm1UDaLgbw95mZKDTNGvp8GPfzPzYAeIoWu6DCNCGpF2NzpVA7guNsQ3eWIFH/YrLbreW31yx/mdMkohf90bO2Neoofxl1Cr9OxdplhILWZyHY18NULCsN2bc3I5k3rfeBjtzHQ41vnTo+GfTWCTvslX+0JLh7ZsyKkiXlL3uauJmvrxRetivtM9WjN64mpT8g/kOOYHUvmpXuMQI1JpFI5xnOazAaW+kXiB5gZsxI/OiiVoOp9qHQfQLHu773JxBHSwxbTGTDQSOnq125mmFZbeaBRa4T8A0vFNedWWPQ8WWNqvTRnMxlCK4uDOU9gs2UEnxoh3rGoBi02Y00ufukd6Q3dTXbV2jee7Likz+ao33BzC7MH+oupT6id8F1NmB8by/v3aIBaAGSYUCSSYPyg0+HwmM232cCYbZNtl42webQ6tcfp4Jr9MjQOHWaA4xAJmXEUkV8VhN5DftVCgQn4qx4VPSwm/7EZyCh3Qi6bNSLAgpftbnoftRq+lUA4vzeOs8Sl30kaAv7rznwbDm2LeYTYWTgjTyvs9R+LglKb5/GLiJ/ILIlsKrpm1O3cVPplTNMEHEC3Gg5z4oaW4rOcubeVdLrGa+6/Vs7Mi8OQT90Mx2zAQnnhHhUQYSa1hsdVaiQvoTERP8J4xA+e43BoBe4tEHo9grBTJkcW7Vqyyq1obd5e9foW8ma3K7rowcI1xd3/gi/be//Xi/867JFvNY+AXwKSUG144K41R1Do7V179jeY3DQGAHb/1Gfka9RvsDS0dq1yhVjD5gAOhfHEGizr9bmNsZDNGIol3TYjofPpjsD3SxI/eg4BHL6aVJ2CswmE3j1+XPIufMd3T/wbml5o8RCplgjaCOAs2smIPF50vRP6tZEqcTbPooMwIR7UKvI1o863cKTXGOawXe62tH3BLWkRd03x+W9EMmKHv6lHZxpoMgQVnfja+ZEEsbl/Qd+O/jmtnnxXW3TenJ6anisi9SbjiutHF6zSSdUqnaehs8kurXGla4KdFrM3UEPT3scQD7+BeJBCTHTltXv4QKmB0lpGYCathhIIeSSlobQc5ctw1EJMDPGihXghuAgvbxWPytDQozS1QfTQG6LLk4dNWOVwrLYKZgg4YhRdbE0myN9YXz3981usC1c/tNWyCO8C7AO7iqcv6zf5ifaMnOhqhcoi+OWmloGrN97UUiqsWdO6/p5/amHWvp+G8/oX8H3VWDgv3iMFBEaxuJhWJpfI+QgzSjgXWBQ9FxDZoLdCu6Uq7wRnsfwcmvmF5R5vv+lO+a7izTlvYLN1BE8BiujqvKj4xc0qIS5rjq+xOhoQsYCpa+FcNcDf92D9EFo2YNAIZFzmJXx2h1WlVso0BgGClgNzQWipoQBUcipvhECGXup45L3pN6NjUs5+PTZDNBBc8igiGXvV+1IGy93eAeOdsp0lS+RSFZ+LU1pDafu/jvPtV+YlcASQ3HEzYBFdHRvQCMS4JJdaE7l0a7qm6Ya2PhBteG1LtjwgxjeMfUK2EF0YG9O9gFFHAcGiwHeJ+zACC506jt63+CbUi61xqzQqtZItp18EH18NPv7kGvBRyYJ0kZcwjDpI1UNd5D1av3ma3INV2u+rbsd+i53b3830R3oR+ON57nMz981chzJ1mEzRus/LdPuT4HamvXTxrPanKu1Tf5jV/hy2p/QMbH8G6l13kuOw/XtIhyKfW8LEfl0x9Qn+At3/Fab9IUbngjKF+CHd/yjTTjH9If8m59Ltr5af/xHdfxV8zlr6Od8v632b6PY4bD9Ct/+g3N5At6+Ec9FEt79WHu+yqffRc8C9Z+mPm7Bx2P546ZvEm/Tv/nDW+0PeSiyl299g2ucz7w/5HHEP9RvY/iOmfU2E7g9VFeKP9PN/Uv7dMN2+HzKI7XT78VlwWADhcB39/LfK4/0m3b4Dvs/36Pa3y89xYW3wORCfxOV0+zvldgPdfgKOV0Y//2fM848y738IPudZuv+75effi0Xg8+HcJ56h238+a1w0vdDPeW8WncC5SnxG9//n8nNKdP/vQPjvpemLwcvToED3Z+jhdJke2OQhcGsVPE+X4Ynar6TbmXGdnh4X3R/Opy8hva2F8qQf++y7mGTqj8+zebHGyanP8hm5KkYaFAaHgRAQegnARBLRJtEuESmirNImFinqJFpaLFxJ7O4W0NItjoCII7c/B4hcZ74b6nX5xSJtXVgcNodDYYJNhV0uDZsfe8wFLnOBrXKwUg7YfDUfZ7PUrBdYBKuJ77JK5WqOeTUBiJa+zovanmp7uY1oM/eBvkGzGbxi/tA8ZSYws8RsMUOFHyrlkncnThRQuFxBipRv9M8P9UCojUujmAZaBLq3oksKKD5GGi34McgPoJIOpRzsUIB/fj8oR81VaYqMngi1RDo/E7PucwG5x6iOVa1k2tzhUvYabWGoN5aOdul5nzzMrfGyVe5/q9dnoAUmQoJQbxpo1NcotL0uIPY2rVtmHKjbjB/ia+YviHvCTUNbNg60gqPBDb61ntRkkBu33/I/W4fcdnOsdzGUjBqlzp3raoSS0ZkOBbosZpnInyjtGs20bl6/Ou43ZS/rRHKnjRThv6KWQR4pf4FNkSSWZxNYrohEDGSOgC5ailnxXz345DuLfdgUeIh8zlXTD+adfS8GKEDlWeV7P4AKDaBXzuIW/Fe+xe88+SC8U9Rf43oO5bIlk/hpaiHGx7R5Hp8iMT6XxFEhyxNvSU4cL/+yYzqUjsJPl05cdtSTrck0XbcJmMj12YlvZFvSGPMOSYKin6XOczE+m80iuXz4qA9OnDhefg96uc4ZJ1FVIYp+RumXwA4fSC1EjzmYncAkSGBwMOpVjMK4UB/QYkaoYddgMawOa6FrmMzBhrExbDUo5aceE78gxi8V7xHfJSa2ucBc53InbndGnc1OYrh+TT3urU/Vd9YTw41rGnFvY6qxs5EYyqzM4K5MItOWIYaaVzbjruZEc1sz8fpK8Npq8ONl4EfjYGhs5Rg+PLJmBH/Ed9iHL/eBw77XfD/3feEjt/qu9e33EVFfs2+uj1jepGnyBBdsLIBcob+wpEAUCu6hAQ8IeXKefg/hCQn620E7iETZeiLEMZBRuXKVJDs64AZid797iZs44AYWd9iddxPuOfw2W39vstsyJ9Fl7l26KbUrdWuKyKcGUmMpwpwCKfeC8CgYNbtfceNmeO9G94H8SveH7t+6WW7H/OCKIO4MxoOtQSI494Af+JfINspw2aIBB3CobxWBjaKdIlxkZScgccL5CMx2wLdiPPva8AqwYmNuZw4X51COt/4cmdN16rv6QuJe0NtX2zoYaesLHT164uhRaMwdlbwLz0LQkr5Y8jbT+G65UfLeROH4u4XjrxfenTgeLRTghYkTF8NmZAFioaPZ7An4B7u+R7ehzkdPvP369IUTR98roCsTKI55YuJ4SnLsqAQp47BrYWIC8QlQmP4Hv9ORiFYK6gzALo0CFAWZRAn44Tlqs6IoRaCwwmtoe40K2JV2qZW+VA6zQwvD9K1W9BhpVBkFMT9QRiNq5gAkdptUEo1wsPEPQXPx1dLLoBnPjY+XvvzZUKxT61my5cxNqI3cUXr5w/HivtJvPvv1n4YvPX3ow3GmEd60/5v33PONb9xzzzeLovFxwkS3wQeNf0gceXh4xV2mJzZe+WDxhz96/fUfkTs+HB8fP7MDNJc+/l2wX3cDOAn041/l4G8L3sGPHRlJ1OB3wPeALfgVTx09+tQzR4+WngPNZ3aMw5/7kNAu//5PL/o3yBaEpT+UvoBiFUpAjDJQKLKcjfU+h4MXgRhjYWz84oMYRU4C8SEC47HRyWGAaaH++Aq8jmMEaMG4wAL8mMYv+TJbzPZJPs/2FrNYDp5LzsCP2rBVapU64QcwkNgZC3H0TJ7CTmMWpLPAJ0xMncTfptZhAkyDrXsZ/w2cwir8dUyHv5aPae0gCvaQBAEwQsXjSAgeRQiAAQQAAYrCj+R8nVqts3DCHJxzpeQjlVY7eLvGD9+gt/h5oa91RcsnWK63+EkhB20CKV2sDTKVAmhraWvpbAF2Haq4RXtlcGImnDIBNrlqwysG/S22hbc/27JkrLllyRJwNeDg9pd7EoG1L5TeKh2lG1uaxyDcBvF3yMvh+4vgi6efA+JJ8PPvKKDmzHsTTBL3HMLvVb8phSfP5yRAcgRcj+mB7bkIBNbnhc+LX548BQElQUBCmxynEyqzUL2LyhdivJZDyHRrM6EMRxgpDtSyiG0LQvWt+Dtg15pgtiMTMKrti0u7wO59N2S8dTshTAdQLhpqNaaHU/e5/FyAcXEliXEJBWSSLCkH47IlfD2PLRFohGyJWC1iS2RqEQuKZhGhUKlFuFKrEeJKnZ6HKw16HqEwaoSEwqQRsqRmPY8l5en1kwBArs1VYBhXqNGgbxK1SKFWi6QymclkNlMUCzUa2WwOh88XCMRiCUskFPJ4XIIgSYPBaJTLFaiHTKlUQcTpdDjQazRqNcYTvQQAJoR0xQPgee5htvh78LsAfufDIwc0fgeKCon0ZhlqNsFmMzxS+KeHWSycuJlErQbYaoRHOf7p8wqFEqA2HWzTwqMKNB5UHlaj39DAJj18BZEF24eSHFusB6yIgPx9nxd6i18WP/+8WDolyUrgofh5tnJkGk7Bjy9p5MH/Qln6IEGYLJ9kc1WfZ13aQ9XQ4V81GnQQn/WvNqyW2+NR+i8KTdYoEVXa6T+73ErIrXLrVUN7H8qc+J8F1ywE7qFrFt70SPbjr4auHSqdWLQFuNKl9w3g8WuB4yrwXKkf/V1V+rdrSwvB46WFeBA46L0j/VMrIH08hPmxCJYB1+RzQSwYwS2RS+Q/shIChdIUiJjNfIzrj2asFp6ALVZI435HwBo0eR2BCKbMkPVZ+sC2OwwWHm8SyF7gmxV8vlkinQQvH4w7HS+BV7AAGMOCIHrQYDEfIUwQWWMHDVT0Rdgah0xj7CCbxz8CVmNx2IUttLwEZJiZaIBol+X5G/nAwg/zn+UT/EnCkefysx4zXyLmSo7gHEyK257P2rnOSZyTF4UcOUe/Y4ljp+OAg+WYJHJ5UX3d+3kS9JNLyAMkQb5I5LB6LAyVHGG/BuQ1A5oxzWcaUjNJ2A9noXqa5R3BHaAEGZhfkoVMrDABkct8nPIfAxDR/ix95ShA1z6HWD8FyeCk5GTu8zMQr59DzH5eQSrG8BmA1FCMCUli/ocmNVuUzVJZEf3HlqAjPMnCuY9BWQXoCCU6v6MdpXGlw5OY7PNoS0gyylapCTsdqQTVVNrZOb2bGN/1kj1X+s0bKp+z19M0MFxwsesb775p5Yqj61UBaa9ib2HUxXfrGzuW1jeMP2qWL9iT7iQ6X0osv+Slj/CdNwgNQdC8/woPLrr2paWjT40R6VZTtvSLJm9rymuVkenMovWrz7xA3rS8eQudI5HCTky9zmqAPI+A+pcL0lAr9r28+a5GkAAJfAgM4cvBcnxv47cj38W+SxyJ/DgiIHB8kliZVwBMAScegQOMbG/DQa27oTM4CfoPRjvdk8Teg9JOKGD680pDJ58gMKIdcvfwazsz+zK3ZojMJGg52Pyab5K4LM8TvbZTu097q5bQwtYXHK9tYgO2tm0S6J/7Iy0A0PwtwCkMP8pyIJvrPVU8lYN/EFk0evbQCEMSAStwgZ0LbJX4L6UCd0cYHzKzv4nFOF1VdBfZeXowl1mZ07bLyPfPUCt3X7Pujouu+eJ2m9Kk5LW4XHqLzKqR5u0uvLTsqs/3rb2+uM+ssmjETQ6/0ZGu6bZT674apR4qmm7YeeyOy/de/kbpt3GpJq77bG/c5hVpU97/ujJl9RQ5t+z8HpDetOUHpV+lpbqU7T+2J+2B1v1/nGdz0fN6dOpj6jGIlzjUfQeAIt/gElskMXHMnOiiOpwd7iP9RGsfFkikm/okJqK71ZUQYkSD9knVk2q1t+FyaAW4MJfEZXHlXQMuyvU94kmoOtuIVsyLdROtL4RCXr42pFFBcZbXqTUa15N5zAmch8fkfXk1ppaoLeqwmlRPgmxeKRzDTBKTxRQ2kaYnMYlEEpYQkkn893mJ8BdYxxehSC7ySoSIaAexSfDs803chWl0m4D4cZOlCTQNzln2hMYPp00hdOrLU5JTNErhsVg4VdBtk3xV0IR0n+rOFHTFbAjNRMSIT0mKum3/Ca/kdKegUnjqFFOqlp6MdMpkhOoCvdotq4hZVPK7UnSKdq3TAYGVNa9KwaIG4EyUs5LZaETPrMG6cHyQzfnjt9ZfnV/yTnPEl4q4/AKwS5zoGm9vG2jyJcw1Vkv4wfF513Wvemftvd/pex/8eK4rbtI4gzqX8N83L9+30LU4UT+Bf5pYYH0DcLfNX9e7Zfifd3TlLnVZwnyHQ9hw3VjnRh+00Vetbh7o7Hpyy+Jbv/lOpmH+WIfb6EhMRC8tfZXbM7r5AZt1MdBgAOTwf8KvgTTAwxzfhV9/fogiOG/C2XfPQaDlT0LlYw2jItF8jNY7KooG2BimwJVD4foW/J/Ajn03Zfx1VzI+zlWlbcQ2+EwJ1p9XKMggJ0YSgMPFpFw5CIVhh++Bf4WGHAesgCojF2zO81kLlkAejvO10sHvgvVYeVKeOgWRVSycpHdlMcoYmlm4VKFmY9IYmk7ENtm+0VsP90tLf1i09u0D1Lrkyj1vF58offXYq2mwGqx868efvnAT8mloS9vwAHwnKdadF+tJOzdDElzAw+Q8KfdF+CJsKEg2f0cAQjn4fpP4shfYC/oFQHCz/Ag4Dj7DaA0M0tNJSDdV70NAHUyWlKGt1piU9uv/Srb5wOPxln4JEC5a886B0rbknGNg5HUAPnrs+6nS3aX7fvrjX6M3QnD6El9ByuA7dWP/kg/6azI1DfUNuYZ8Q2NDEzuGpwW4RR1qzuE5AppNVC23llfLD6sP4S8KBM+x8OZ5C59lYyF9nitvb8fYntqYZxJwvmPGYpIYHnsZcLAsVIs4EKecQ2xChEGZ+gRWQzzxHexJcRZkeY08OGoRRsJPDKrQSXjegifzEiwvGsaGzU9mn3T+IvkLS80kuPb5nlugCqqVfK47Rf/T6CAUTtETKVQ4pf3iPyRZTQ4i61QBtaJV0Owwgs4ElFR0bAATRw7YTD4ORnemZ4cJV5c1abrKc1Ukc9JtY89YUmoVPkFIGxvd/lyDlKoLh3LpQLYzK49oDM5uf3irVp72+luFHLnZquIImwLeTPDymsA6gzajSnVkgrktUg3xUTq7w17T1hjzbqnPqm2R5rTH30QAstaZtWnd/kz7SCYRi6cTIy11bk+u2RYgAZmHT7pMKEU1LrG95H7yDUi27c8R+CRwHAQA6gr30YTjOMhlUbDtEME5inPhSZ7HN8ObtIJlEYaWs72fQ+Pm8ywWQkcoU2rDctodrbRKoeU4QHukS+arS2b8P5Fb+pqSA/wbvWex9AKk41pMhjXmJQfxZwn8NRkAT2Iv7BIC4SRxw2EsZAEATIIVeT6PoiSNvCXy0SeQdXUqFYI/DIm1UDxFi60Jws0IILerghOWXX2P07hKKlza2rz8ldILvgVBu929xKp1N46u7d/+e4ZOhWAYvwP3Qolhh1r8QQL04Vgf5BHXHya05HXXMgziFE0Op9C42NY+vK2h+ALufZv2Jy6a+pgYhPYFgTUchPQ4iSvyYpxQ4DiU7HwCKgi/JSYJziHwW1xLHgFfge9i5UcipgOV4rKyVBuGchcQg2fuuoVYS63+6nJqD1axCYkifL4CC2Cv5yUeC5cXc6EPdwx+aCanPnoeHvXlo25y6s18BJ44WD6pU+PQuvQBl9cd19RqI7q4PufKurt0re5FhgWeS/WXeeRGvctD+szKSRCBtq0NHvJCvtCcVwhy5ryMnzNPgvXPi7VB10u4DfNAxdU3dfR5eNE3CY/wug9eP0jq4ESKP/dfaGBf9haB3//5SdryhGf0EiEoeyILfvofiKDAAF55rwaKHUjIEmobEjoEayYHTIJOVoj/fOkN9XPvWJR6eH7/7q65rce/VTAFoq72oSahPO726uL2OduTcWr1xEuLD5SeLp0cy84Zm1zzya+OAvWSFnXbxW+X3v1VY6Gttk4VXHcaTH5/Y5TxuYWhkrAPwlWHPZU36SxcQawDawO4S/uCFhfLRVwR7zSXA9inOXkt0tI1mAa35PnyMbkIEFwPwjTIf0ckV4hEcg1SxLVgdV6v02GUh8sRiPQeucQsCon2iZ4RkSK1SM87QtwJ/lBWrAtIiz4K0e/PYXC+nNojqvFTkAj8UiihkUzXhE7qMMkpADvRn3tE248xurGfi3yxUFajQCaUCaOil7mdxL7SYZ3Tv55fnM9fORC1HAvirGRU28UBkH5O3zKs0UTFLFQvs+Ui/Jv3cnXqYJzjpPegciAsTkBYmLBP85HXyVe1uEsQJqOCuDCsDms7yA6qRdAi7FB1qLuMHaZV2H7sToGUFCgEUPwLhKYXweMQjDrwUl5tPC02mU24SSggCDaOPnk6rRqqQavyMhJXkCROanG1go0DtZYHifXoQXFK9yLYCF+CR9xxWEoBAcAncVZeaGa/b1HkFWMKQqGzHAFhqCfT9IV0ny+zaHVXcsrPiIpDt+q+rsOxwrA0lZIy7o1UqgJTTFqxQTQ1hVOfYpIvgORHtPoz4QVxrJI/nQ4gKLtAWMCK9B78X4phoH31obmbh25c7ozN3XzfrS8vvnVD6VlA7VgRCDkB+f7hV5aOXHyP9I7etQe3rvrR3VtKH6eGEGuEc/b7EJ5R7O28zxuJ+eoiRAi4pVajtcYbSajqbR2aNlNHhOfzO0gNK+xzB0gNF0pmzndAzn2rG3dPgo2HIeuzSARHIPEJwernv84FkPk+dlBCBSaJBw9buL+FP4RMSQHOOWSB/NJBgy2WD4Pw+yEDsvwNk8RdeXGeBVjvW+Q5+RI5IdfFIShpA48B5cTnE4VTE5JPoKg7WUBztVj4nBZytLyT0uVYZnRGaB0Aeo94vCoWjgEZu7yrhFkLRXvH6RxaKFMNAJTwxvkXrx5tS44mPfO+teaabw70pbZtDDa/+cTHl9X78lCNdt0daQi1LrwB/9ivcEeu620aTXcodqzfv3rOtqDVFs4O7/j03quC5mhNlidZlSvcdNE3+yFvdEydJEkIZx6E0MX58fk4aBAAFuEUholaMkGlWQ3spCAsbMO7iB5WD7tDsIC8TnCd8A78AOtp1lPsV1ivsI8IviP8If6a8Of4z4Wf4J8Qn7I+ZX8itGGAzRNQQhaXhDyAS/KFLJ5AIBTwhJMAywsY/g4bSC4XsQGeQMGD1yfBK4dJD0EKWZOENc9jQybxEfgM4GCSsBzm8TxcAbxgynOXsEGIfYCNsycJXV4mJixEnhgjNhG7iKPERwSbmMRVeR6XhA/ncLjoFzbmeTyuQMDl/ZoHeC8SZoyL4fBB4hAUjlqeyCOQ8NQ8EQ+h9vMyi6E5DEDem5P+bZ8VgDbk3/Yq0MBPye/oL0eZL2/Th48L8IAsfShR/VkMGf5QksPTU0g87eFsPwaPGj+n7KNhDMUJYE2CKL0nyK6Hb/JhqbWWCFxd+uyB+D2L//2Wx4olYHqceOjM6OOl18Ev8cHiM4jX9E39O8mhejArtJOdepOPqCFrrCksReSEcVXOxHWYAbAr1QYxbucoZRqChGawNM+zYgqrFcvJgAyBQyywWiEW8uLUAeIZAidg2/PQjtbAmZGHaAmJgVhr+xDOgJcAhXFwLWYHMiSfoOJQ6JMgSu89lcsWIR9mSL2KWdDkThciijLcBQpEkm/1k35rPVlvZUE2U/ZSQFWAjYI9cbKiys3soUJbqHAOiop1Zm99ect9pU/v3bgm53cYpPMTqZ5Y25bx3m1Uz39vU68/ftmtpd8fmBsP5ASc1kDT0LWXHY97CUb2XwHpW0ltxlTQ6Lwr7/GTHqrW1q4krZSTYxNYNREqyUnJ4uqEBlILX05q+Da9nIJW5JG8ggCnMZIClFpL8BxqE+UhMKhDR/NaNkaZzoiE2vf7pUCq9Tnex3hLeDt5BO8ILsb8jByHBIDszIleZBjlQqcQR53mrAVaJhVpHgoBoUSzP1G2ImlIyLBkAlQLcsZcJJV3X3L7mkLLxF2bbjh5/9EXgeWR3aWNLQFTY63bHA20ei0BO7XZ7duw99fmb933xqM/fu/Yu+AGIG5LFm8+eGTH3J4uQ80N79/WFXEjOvodhM0GSEc87Ka8KkQBOw4okhwhcAVB4CSPwDHeJFh9mGJBImEhdgrpgxBykajGCN3zPC2ffInQYgShwSiw8RCw4AB/ibgLslMHLmdMoizU0ZAegzzTkFoq0uYA6xkWkjbZkzShVGinQhVK4AZWtKsOPI6/fubkAH5z6btXXxF1UT3Br14Lkl3xJto/0QNlxCnaL+3F6rAH83Z/XdKLu9lZEBPlfHWxVN0bbDbmc4dEBkvCZ4DGTMQ+CZYfZFERqKUdUggT70uRx9ACqLyWi3S1EDfH7ecSXF3a/T5iJ7cSBHEEqm0h2ENgVofUOXW/mlRrU0eADDwwbYd+jlD9ZQH44WmRVtekZT9BOUoKIZmuvzvN65H6VrZfkgnnjGsIIpzNhK9VpgF4JJc7/q37D/W01yzZkjr96lOvLZjfAC6KS1313rihNnZ7VGlJ/j/K3gMwjupaGL73zmxvs3W2976SdiWttLvySjuyZDVblnCXbVmuuGJbprhi0w3YxAYTOtgQuo2N+9oQ7Dzs0MKDL6RAeAR4cUhIEO0pvADe0X/v7KqYJO+9H7wzu6O5U04/555zbvu4tmR7Mzo3be/E+9/cv7H7hiq3975tk0/yp3b27WuM3x2M9j2y8LJQ8zVt135R5q1+rX9ez/g5103bLfDIzKE/UF+J1gEjCIOnuYSHSlEpOmVoM4jEOpMuTMXpmCSuiJtyVIbOKHOmNfTT5vfYb82aKB01Iaxzx3NawismmqKsPgrQYpNDTORIQBNyYU28JgRDwHFRJQIq3+9kloj1dy6GY84w1DYGMtboabi/BEssMzsFcikQ44SEa3pH+YbNjDBNP4YnW1PrLxU2D0fZADY7xgbZin1LZt4PJSvmNfXf13/bHx868wL/0ePXw93N5Y7GyqArWTYh6ir3OSLRv/3F/azAMOd/xa/nv2pJoSsJw0ycOMIwCEwZuoC6qYfJHDMo5xTiRiBRNuoUVCPWLxSn0jTGjTkjMk4zL7yzyP9CUEQIi4yZELpkcuhA8/z5E/Cnf8L8Bc14Tz0s7JqbFxR2zS9+my/gCPIn0QzqEXxvJ5jOqVr1M/XovBOqDihPWrCbx6nJ02i1dpMyTiwZ7O8dsTea8HMdpxrjxO5BXx51jT4XdvyIiSKYKwMlAh37XP/oCcJDLQsWTmheuIA/ONYnpB4hBxc2T1j4veUfvUPiF5+i76Z3ADHYc9IkgmG6jUan0c+xRjl/VCIWicikjYLEcUU0li7F34LzJxIjiqYAJRVj1fTqMXQAHsB/fPWE+zpAxFAe/dtxiKZJgJjMhkmJH41tWvzvIvahey3WwsBA0WfaLsValyYTJMNf8OuSOTsiagKwBhplkL77+xfp5otHqc5T8KXL4Mu383v5J4r6oxueoe+hbhXmMVuwd0tJIJKJxdjueJCTiQAN6ePYkMC/TkAglkyTCo8jEx7nE+aT4rwlFoOF7KgJqMdOPfm/m275/jT5ULfecP6GS2C1kVPMEr0hQmER/Bcwkg3DCBDowANoGDoUpCCJz3EKKVb8QDxNIjzMoDCpNDgKnH8Kl/5ePTTCGhnsppu/f5HqvHiU3sE3TeHrd8D5cA6Bx3EsK94SrQR+7P09yFWpRU5RhShmCTkCvjQ9TlRnudf7pPe49zXRee8n6j96v1FrRVK1WefziigaarQK7Ca3cRbFahsFC4HGmCKn69Ih3fucebd5n5nC1scWzih9vc+1xrXNtc9Fu6xV4caKO8BqbAA+cLTy+eWCATI4UDS9C72FfpArfJ4bEOxstqRehUigLzkmnl7M0RmJFwmrI4lpsWQsyV8fmbBnecR2WTZWrfN1pesue+2mNc9Mr27lH1mUEuZt5/fBrSvvO7hlfq51+pxym96Vi1d1Tm+9Zlvbja2Xd61+f9PJviLH9gE09He+RfwRhlMTmAHu5pw0QwcMjCHgM9SicbK0KqmpbWtXKRJNzZ2gEr/bcU7Lqdt9sHkjJzG22zWSjTHM1vs5VSdXWxuTK9pnsazVchouASH4l6MuelZFHm470vF6Jg+3nNRd57LMzN48EhQZHGAKF4SJis7ihPAfmYGc8D8zODiskWBquEGKroYBHi+NjHjnBthpIzsto/N7qmjdiG2WKiYll6JvQtAtVJKyQi270BuMTg2edMW9E97fxT/M/+EbfvVn8BScDi3wpd76DXwN/za/jVf+HZ6FzAdw4pNH+b89sGiZeWpFriFc3bqgce2eufHadLvq6mCgKnN5wKT3V1/VYdVTD8sLO5cl3fG9MPQUNMBFf+LbLvJP8q2w4lv+d/wr8Ct4LRTDM18f5s8eeYt/9icLO2tn3l7T6jH2X7H2tz+9p9LaMnN6NHPzF3eWJeyh03+YP8FvE9Ya/QUAogi2fxwgCBLQzN2is7jHWccFqRgnUybjSbzRc3pjEnAaQ9IZCoeDOlbv0AGzwwHYcChqDoblzpAzZJbHy4PhsIs1G8wk7MOy5mhI5+8OhkDYGQIhBuvAkA4gnZStDJtZprxTddDbKeacVUkg3is+I6bE1iqWZSvl6T1myOaHvjxZtDUoVtubTgnOCCH4WOeng58W5w6Ljch6B2JMAVxgiIsBY0ILHcF/F+YKY0LqbcZ8SRAEn0KyA0gIqRc2zZ11CoSH/nxUpc2F83ivZHKgFFDID312WJMh5/VgV14oQxGW1yW7CExVkeYRgoaAQoWWBipgcf4Q+6r1yHy0c8maWYeOv3jX7s/5lwu/UE1pjTm+DoxbBOtvfbhv4ZTU4eeqLB8ebFohmqQ375jVds+CSM2Tq5e+1htw5hZT47fFfBV04d/RlBemTl6IUOGpwhPo2x81L48U4423DH0sOod5ywP2Hde45cqkJD/0G86B0RXRRC218H0PXSd9xY00WpXD6XLTIhuWiPDnx4HHI6qx4Rc84ShP2igyuUyfUF1nkDGt5CtnB/JOjoWsxYtQK4SMpzUBOLJms2/TGcE8wdZJbBNx9zZ9ao4Lxv2nDNHxhUHs6A1gAVvIlrrwlSJNMUj5SEdhWjLcjEiYCgLYwPeXOvOJzi0OSfZedzv/eV/nM3vWn1uc2FI4+Tf+15/DMx9Mu5azVFWLVvKXPf/cZ/91/uyB48uuPn0PjHzxEbz3e7+uFsChPKbhtZiGE/DAKeAZ+ppbjpGo9yo0ObfILY5L4tJuUbe4T9InlTJVkPVuFKF4KB7G3qI/HcqFW7Vdoa7wbH9fqC+8KrQqvN673fuK91PwF/pP3k/930hM4RbGkLSEXGEkAzK/LKQJ0xqJS7JGQknyyMcpGakD62BGPB8TsXAAihxizmLThrtDoTxMHfM6up1OAl2jZ74kIYGSuDgn3oXJ/kPxF2IxVpeVGOTYDtQCoNW6PF6Dl7CQx+ONRfPU8qORSNjWqERpzKQhbHqFgRNvWepy/DtBXX4srGEQQ+aCgzAOP4RfQEoDXWQHHWHkkHoqw15PhIm1Rol1Hz1ox0/E6aytu237bMh2tsrDejDTXTsyVz9wYRDGBmLnRnmsvzdOEEsmNAaEWY0sw2exv4JZiHgskmw2ZiYKvhfGrZuYv5vjF4pbTAPWigHA/A0b/sJO8PVivf3rMGEQuiguRuUrWlkxSJWsVT8+6Enhv8FiZ28PaTyCSYgS31tx4qm6wH0+WWPSu3LyDVqTu2c/rNgQueP7DcrL5wXBkLF2voLOzPTTtuiOh0Sw8PX8TYUvazypFo2cz2QdrNpw5x5+Z6DzRmp5ezQYkQT45xZHuHFFniIT8a9iOorBR7iVOrfYjSknLrtMfJmkV9orkzLlUCZOlF9XTtWBOnfOl/O3gVamy9fln0XPFM92z/XN9S9iF5nX+Nb417HrzOudW3xb/Lfob3Hd69pvOWQ9W/6p6KNyp79Fa0hiQsK8KXVJ10gpqUAzGplDCiSMZH6Rqk5CsUNi7iYxz9RxhvN3+3yEkpyWbqtVoCTHfGlCCqVxSU6yS7JX8qHkCwmxyIqUpGEAYBiXw2lwEkpyOJyhYKOcWg4CwIdpJwBimHr8QENdfhxCsx+xL+CjZmClHuZMFotZ6igLOx0BJtQaJDSTCMJgnlrIycodrKNMnn5umFb6xxKKQB9EIuNdduASCtmePfePFPIliU4Xf/wDkZRohEhnTq33YtkssDNrEMRxD6SEDpNF0iErV0tGgtlVpK+1sNg1ppoK5KNa7rm/YuKmSOjBsLy6+9gms8iWnaYozFEsnO3/OohQtldOT5sTENfdfJcI8ADJNQtmFD5Nuho6bDTfM91i9oVZGAi0b6Yabgz4KukA/8DaK+qLNRUvASD+I6aXJJJx7+jG0elYO92qbnW0xXroHixtemI98WXSa+RXGa/yrY/skt4sv9F4s2975NaK7ZXX1T4kvUu2x3i/aY/vnsgD8XsS91Tulz4qe0r1qGE/+5j3mcCTkWfijyWOyE6bjiVeibzH/ClaKZPJEgi75jGUqIU2aLUiYE8mHTKV3CEzWVmHyR8OOPyJZKUjIUUSh9SoNjiMPofX4YtHKhxxlVrtsiKDzroLwTjKoUOIsqJdVoyTnPWQlUo6HK5wxBAhFBMORyAgMqXWZrcbE/G4TCZFfp/PZDJKw9aaMLJGwoyV08pzVjZMdi4rdIVhmLWGa+TpBwUCycZ6ewUtSzK0MImcBWMzuMgMaKFEI2pMI73923v78S+M8uOIPAIJ6x/16Yp7paG4N/pyxXC/ISfMAfWYhcGXKPj/y3Y7k732nIQhqUKQpLYKlKZgzJjIXGSjxLofmwDVeMcpNBnawGRi+OPID32FT8sYMCF68ceXHzp3WJ+JjfyHDQV9SWgJ1f7FhPcSXQqtUEZ+jTkNLYBfrjbVLlWgxxSLLvdftNh8c+WFlZr5c4JX87qrLPWz5YWrFPN7ghdNNYsV6F7N3Hkh9B9w8+RIOCoJBKZtufjQ9EBAb0WBwMQb4d38qqlhf7nwg1o8MRYh53RdX6TZL4c+pomM84OPuZV14qy0RpbQJwzVxqQp66pzZ7xccJZ0jmyOc7lqA9yo2qG6LviA6hnVT/T7DI8anzQ94/1OVfDakZhyIOgGDuhyOt0Sqdjtwr4EDJtYrV0mdZoMZrFU6nK6DW6CSXyKNk9NwqIEQWSvUcicgbDbyXAGaDhN1QA1nHc84GSdAflpRJJmS9LlbwO9w3beABEuo6RSCq0SAy9D5rok6qxEzWQvIYKieV9EAhpufliKLha1TK1NUC/Ip0APKOYu8d7Ztf79Z267ZU5dsjVmVZtddYv7jrBpUSgQmHoNT/MD/3HXlbPaF4xPlFW79YxCdx9sQvO6fYHoiCygd2G42sBfuEW6gAWGrRlpxtImbpe2K2dLe5TrxdvF27X3iu9X3qd6Fj0pflb5tPU0eh29Iv49MsmkMpXMYrG0iLaLxFCEHFClVTtUSrHCodTqdC6R2CAmkBSJxGwIqpTIlkdpTo1vLBXZw2KXCIoYQPS62toKbNBmdYhYkV2ePgXLS+AsOosXYkzvsLT+7FKg/hMWGg7NEt6QGwhbSDEPMCNmcQ8xgsdQMjaOS/4U0eDffn9esQCTrDE7S4F2KOb1+j8pK696EtasjBLCXNoWCSfoQAB1b774h/s8Bt9995Zq2yVvYDhG4C+OWgwwkh96l7sL3w3FVXEmi7KSrAoLD0yvNaZ0oBO1SSaqJmq6mA5Di7E9sBSsRFeDzWi9cW1sB3oGHQd2ix6agE1lMVpMtAzKkEIlM9GUhHZQGj3j0Lj8bodLLVU51E7s0TgDfjNr0Esl0rALS8AASf5xmViDCSLMtpii9QaDXm9AEBLRqDYaDAaCFaPREPD7hUN4OEsOmc0slod5rE+9gEIIIMwnWHYaNRq11KyPhg161mWOm7uwu89IX0Bl2MbWY5ucTJXroR4j9ziUGVvdMA8Pn4ybcqYuE2XKUwlOFtWzZlZvjsrzKHR4WM7GLBi75gGrZYDEmyEprx8gmL5E7I6I3gFtZhTt22n8zVzU0uqKojQVoiGiEqNhDiOTnv+zOC1NcSgUcL/hOfYFw09ZkTDBIRQMwBimIT0cEYjDElCGLTo4/JsEKsg6JClKshjdDN9XLrzc/505O0tWmKO8YpkfDF38e2QTX2AmTJXznOyy2CQvDESbupSiSRfnUo8LInBKOECE3tTN1JrvH6E3XNycClTVU4EA5UpfRf2lwh4Q+HToK/G1mL58cCU3RQNnQNTMwKgm7o37MiCLxonqVLXaWuc4V9ab9WF1rm11dnoZDZTROUi5ACv3dXu9v3XNF3Su2WlxmAVNy2pNDrZEF3a1yqAiRKCGQK0iJKRhDBqINAwmAnKCUssYGHKCVst4CY3YfD4gk0oBMrNSTCBatT+sUjNaRtOqBi+gb4GWNPDjZJwadqn71EidR28e2xeAAXy1vZw1rs1pu7TbtLu0Iu15v0zNalm11i9PPzRMHQJRDDC93/T2Q8sFM4Od5bE6OTecUz1GGoyQAP5C6ON/VLIlK44kF5bmNuRQidAwBYD+XhkcKyRIZqggJwgdEEMOEnsN/Q4+fUaT61TAg/IpKwP88WDhI/5bVetkGd8iy5ij3RboqmlrU2CMb0C7a6NVWVEgIJqy5fuH6Zsubo4HahsDATkzZwb13jhMGyROd8XQR6IzolWAwV7yZk7hiGI32U42xvzQl0cVyqSBpLlY8IFZ8lmGZWiDartTpK2RUtYaIGM7adI3Q2Pw5Dga0havqxM7dkpihFhtSbLnZKw5qcSO8SrBMY7FsCtMHGIY6/x0OOYtpKqIhOwUHSgG3YBErPeqESrNbuiIDuIef30JDw/9cvMHm/mXXrvvUNeaDVuuWDF1def9P1vqvuXPq38PX4aaLb/vL/DUuumiuswt3/LTdm26tv1OVPn+bZtJjffL2HcJYrp2Ysmp5xZF5NgFlhALxeazp7XjvOlIK2y3t3mXSpYZNxp3Gh+SPWR8Tvac8ZTsDdkHMj1wRSJQqsY+iIQ4HkYNNhyh2iHVRLDbCzwO4NJEMCGrNQaNQNlqTein2IUwAhfsAw5M01Uej8SIsORUR8MaNePvtAo2HHEfrCTI47ZCYHVbE1bOuta6z/qRVWIlxCuPdauhmlVHsa5CTElXrWMKvf0xTIkjgZ6s4Fd8MkyholKUpxjiKU0x/RPyLBl4RWdzWNIU12kukWMViYkCnzdUSvz2eSVowmo2u0JVWKGY1sJqvd9bx89UIMsHC+7hf12Y1NMYu/2Ry2fr7WgNf0u3pyKOBQ50+dhrqN4ZgUA1CqRnPf8sX+iVXrytdykiNMjPEL0kWglCIA0+4BTVhPySZFNWosEYocHJ+AD2NZVxpk5zi3674R79PQapXGHQM3qrRkRTFXKFt1ZOYTHgMRCtYzRYjRBQtRVQoacodbjGSVWGjFpOq09qX6HEAnHi7+JXDmHoEhuLoh7jDEYjkFV0clZotWRqO73WuhLlFsm281uiKAYLJKBG/uUGRlJedKXMbqAtZXEI/RAA85qQAwOKVr6IzN7SpWWTaJ+XFC2GYFDo6iKFRdpH/4z4Fz+/KDcTZucsnl6Tdi7hP3/7av7Vue1T9bD/hgnzloEh+Nw7m36/6SD/23sv/3gsY7j2Gab5TTX2zTc2mSxwginBfXgNYRT1pg83HOW383/OxUQV/8AqmFfOYF5xCDZwHN7KbdB97v3Oi3wWrzWjqbRUWtP2tCcdb4VtnrZ4j2aWpye8XLNMv8y2wn6FZ6P+dv1e/X7Zfv2z4dOy12U2EIjHoVQ5zDh6lc6hd9tdDjdU+jyqeHkY+ALloYAfUF6IXSkS3PF4vHGoVMH80Ecc64wmoUtZUhhKpcrusXlDvvIXMHPpQYiiuGqf29ftm++jfBI98rjdUsxjXo+NStjZqDIRVimZaCdL2IwlbLaXPcMiljjryspuLK5YZUK+fc8wW33Ti7nq21LlRbGsYtgnE/LCmYHiBE2Ry2Bs+yVmwUgFBma6f81zlwZZscYRIqxw6GsSWcViU9jjd//miDajGRth/WfOUSmnXI99e6OHklzCppM2WBsWqgtXKhfOwUZmsk+Oqr46t67t5KbK9un87LMehcxnvuvFxVMMNnQPv2RmJFiBeXXSTdTl7VHiNT190461LdX8kieaqQC6BzWgVx+bvxgKcaCfYPrYgenDAqu5jE4hrUM5cZ20zohNeeNM2VLFUs16+VXq7YqnoJoxaB2MRqZ2aKQymQvzpZHgETMoshALfTyQGl8CiNFIDdaw0cBQreigLgfPwrfhEKTdMAH74HXwDBRtg3uFiB04aG61cCl7br4FXmfZbcGXGTp7zOpIWmSnsZVoQMkTVpmBNVjleWgt2X/48w0ciMf618HYwGC8F++Jxa6B5FEgIQ1IrkiAPDgwKlGFYsJRefqP3pOAOClGmEKXM+SLIXKy54wYgwrBHahlMkb8wVqBaRj1gEsRPTgGoaTLjg+20U1L/WjTnfwvLQ19skKfcum8EKx46JczQ6JJ/B6HadmV0ovU9EiQmHGdt1AF0dY9BB9nhz4Wb8D4iMPLuKUyg9gji9V66Ii4QhnRRRyxyDhQZ0ibU55s2STQosaugKc9NhfMMsw2z4mtMK/Xbdfdar41+KD5Sd1+8yu6T/QOKMYelsVhdVhAJO4AZh3rMEvMMv346eLiViIhdpp3TDTE4XS6tDqDrmi26SxmM4QA+UhGolIuC2sT4UhYp2UkRKlp4+Fd4b3hQ+G3wqJ4eHcYhU9TCeBEZZzlLS3MYTHdrZ2vpbVXJmRhbKzhwfLDp6geMGqvEUutQEqjxthpA0VOHWOjqUdNs1jsfzHNlYqwPWyPRMN0xIcIE5eMM2yWk0ktCtHD/Qt/EL4QIvZFjgwFffRz8A1ZV2yC99g0/qPfbz07OxE+wGaWKdDjyoVLfc/Fbrpm1b1V45OHNWWuBaJJAbG7+urCXfwHf2qbfXN56w40pTsUFCIWmwoHfzx7yqau1r7DaGmNr8HDYjz/F8ZzLcazHXo4gy6sjjIxbbmt1TBbO9t2wnSClZXeJWhTG5QuaIBOh11tsbWrKZXaRontYlaGzRYJEttNdmSXgVxvLls4f/48kVu9guKKF+LV1TYurJzikN7gNdlYhwl95ZDM8QmRMrtbph4/3SZsIcK2u4pQgcNuM9jtNrvKjg85lTa1irJjTw7LYXwPZx7N42TKHSoX2gEsjtPUMiGAIaT7FC6QKohisIsdzgfDwpWuGIlijOAtVtz2DDMeZ7HLfbqcXY7JzS7HLGyXa+V4o5GV4l6iS/AEh0tuhCwqCLkyqqZVieoU7RPFbqRdmihrUMNrEs6yuReVLnr1IlEqiY3nWbcX6tHl6+d6LSF5IKBkPSu/X058pJsAENswHtJwBrc9DMIqvzENao1tsJ1uF3WKW31tlT1oDr05pDapUqqlqmUO2qBqViGVAyPEqQQgHY1EYxFoxx51NBaz4Wuq0iplWi1WShxi1mZ2sL6I3+GrTicd1SJIO0QmtdFh8jo9Dm9VrNJRVRt1qABdl0kJX8Siapsay53jMvn46bEYwUl1Wm1Ip9VKzJQRaMCmazoWcaqVUFKXId9s+Ku0mjWZxGIRqq6q8vm80n2nBMxcGoMs2Tck90o9RtXFxqT7Vv//ji1KpExWivkUX1BK6hKFn2SrJoWJ/SS7i8IOT41HSHFi9aUpeoJLAXv6Ulo2RmmIKqZBDXvIaNk76QkdaKYiV+bb8NTOEFtZq4QvyKqiTQ/ze95sbW2RF55S5urSq79bH0pzSj4qrwn23oquhJ/dkMNsJwp7QlP5C/dvywWctjLsGstssd38Yd73kxY1tmMr/ZXXgaFPVzc5nURXytn0VkEfvoT14YvCvMgsbmpYF7bV2dqDXeVL4GLpEtVy3TXwKtU9intUD2ge1D9gfMC0l73ffFRhaAftdiRRSR0SAeOBWNAREJOZMZMGIxuj3+F3xMQBjVpNMNpGuEytshF1ZbeRSDWABqDWAOjAVhOIGQCHaR+AGIC1EKmw8asus9s0avxNEsCYlkjEKOCXOhx5LGaVMhBjYggzl8xuxweOABm2qB4FaqCGh0/KAAd2A5Kz9eaRMtnhIl3ENjFf9wpJrCSv9QL++TH5xWRhvDe2iXwHuR9QTW9RFA97ywIBwdjwVyE6af4/kIsQgYYUSfUUuBmThG2Un4m7LIhh0rE2ZRKIwLnOEXFNUaAdyr6ZulnvT4vWZhXw3lT3Vfy22Y7xk4OKQod80lyWcaGZ8PPr4n4N1qY1nin8GlhxVZ/fX4spQZzdV/ic//kCJpbGiI95zctIH0N+O0VyIfVgG1dRBmMoKk1hIZCWpmRvobeot/RybOS8R/ACIHUAIYjCugN6PdCFUR59fRRCRk/KEdVdJHcdGMKQAcAgP039RChXE2A5mk88EMtC7GeQyoXSlnBhqXyUwmrJRyo5Sh1jyNuPg3+HhxWe9pZKG3+HS6owMcl6Bb9dfD7gap77vXyVV61Qy8QhfO99Qx/DfUItjZ9TUUBEKmjOgjvgWZSHzUfplULpT6FUOINvp/dR0HzrpltG62XgkIPfjn4uwGIP1xGGYWkthkSOSks7wCTYiTqpyZJJ0g7ZOt06/f3yp8F+WR7kZWfRWeqs7qze/AM46YpwQmHwIvoa6OEbAGI4Ya9yBEh5+HfSwuASGJFEyn8BHxn0pKpJ/gEsLbQQgyn0c17KdxUBBK8cBpBo0rfjQq6mufQ3K31qhUYqCRTnOt9GD9Ck3kgMOk5hCLmOQBq8gP6C/0LB5Sc5egs6IHKDPFx+ghNvgQfcotPwZiCBtsN3larcBs3WAYuVEfYgfhE/X2VCD6tJbOdt+OAUePde/j3+9+gB9O+FKkSaMsGhSXwLtY5/jeClEWsJUrZM7gZogKgNQITxqyYZsxeYP4J4oTJBeYyeY3Tw+9/xr90oPPMgzaCbhRrp6GFI5WHLCQDeB0Jll/EYtRP1ifJQcfj/FdOjegsgPiCUkOl9gzC4crJo5XA+m37oAnUWX8cEguAi16diYAZkmAZDg7EdtIjaNROZ+eHrDNcZ71fvNuw2Pq3eZ9hnfN7wvFEvAzIGYZmDRwRZYrGwkGa9FmPUYLiKYbFwYlTFwB6Dv7xj3GoyAeDNUxO4BC22jFMoVKEwo2JcZRJyjoSIug8lQxLkliQkfZK9kkOSM5IPJRKJNcycRnF88SOcQmUJqVhVSL542XAcn5SRCWmiWPZ0DoxOkRD7cLCUBSPYF8UCIKFkXrA+yBxJUS2dK5p+/ZAqVl4wQsFFkZYkqQAcTmYq5pCi7c91rWjYsP7cwd8/kYdVJoM9o4CT+RfjwRp/5tppXLQl6YuIVhaemJF5rp//+lcvLKADE+1mtYEKj/vubafRe+Tita0dzWW7ims8dlC/p/YCH6iBk7j1Mk6TKdOVVfqrJnmf0IueT0G3zC2PVaZBDVUrqpJVyROKGk0qnK5qA81Uq4iTcfJZaBnaCDeiPYndqSfDee2JxKnKv6o/SjmwnVjZW03N0Vyhvla9S/0s86xPzHh9Wq/Pp9V6jV5/hbbax8ijpBbCzLkoRVSpfJUBFFXL+Ay+It58/jaXxAfE4QqCN71RoVS+o5DJ3lHI1Uxt2Mcw1AvwCNAAZugsp1SzORcDXcyHQgJGgGNSsutSMFpm8dUyLFMr952C94ExeOvFxE3wBplRP4yk0Wxi8CYnsHlubIjrB8kUw+0PCCK3q7PXnoP9gvIQ0ilkw/1ah0u6xMNVNLpiSRKbkozJCC7GXqjf8+85xTKLp1VR+EI+LlNmv3nt/I729rJx619eVJVr6NQEn/IHxjdPMTEWn2/aoynqxouqZbYyp8tgE2PzITBzGTx/trW2tm3z9dD2XrW1bcpWv2fcwd9sTjqM7olw3hUTWoryJoN57nYB73/n2nQxXczToetwXxc4FDgtej7wdkDmMxooOWTUwMcCBupZJzYMsH/NxKDYABktFCvfUf3VqpZAxXwn5JzQWcexJM6lw2i7jt3N7mOfZ79gRZhr2DzFHWdU20i0Fq4+It7K5DEnse5uCPG/BOTwbq3gg3+EFcxpqgv4UfDwCiEtuH+d1TJgvvBNb9bCfIPVcsxqHsDwxWb8IMkWLTKWkI5d/FdCSakNDjHcsdESNuQAoSZAOByQ2fGiyU7cYhQS1tCR1AR0lLBaMCyVfAi5ZWJo9VM+k9aud2rNsHMxtWfNBG1zMuWMVq5vv8U+JboOHmqrMTO0v4f/gp+x82BdRV/YnGzxVTZNuPl4x61F3fWToQu0lqxrDJlToA477Ouw517vnxjqSt8LHgo+XPds8Jn0i8EX068FX69TmkAKIFso6c+Gsqk240R/Z7AzMzc4KzQrPTczq+624G3p++ruz542vVL36rj3WKPEaDKiumBdOhgzUgZjMGSkKGNdkIbebF11UGOkoFQBtKcpgI0tmlNKpZB7B4CtUOJwnIFmYIFPAS9IYHWTpACnjka9ilz5tnJU/ioXBXlqBWdQON5xblUQ2LkVnGKtglJYx+fhxcP1xfR4GOskyZ2DF/qFnBP8ddOfMfds+tIcJ5lJpZRnUMp7FoqNiunyBJ36gIkdaQpEMjkFCacr9eVmBZ4hVdZotBanWHuSQgLasPHeF1pY1TSzMjVuXJl7KhMNJidNr3a6rHpH1j9rGtfATR9ffvXNs6qS9eOrbd4qk4N1Vtgnzq/1Jm0halH2x0fvrJscz1Yn6lln5Bb+V+NDKuM044/qyjPX/+jHt0WzierxjFmpqXJh67qlXCrwzkx+AfUk1ldhcD3nDohrqVrxxCAt9+x0u4HhgFEHDwBK/hs3iMMtNFaBh4/44zSZOAxs8Rjjhju0P4VXACvGxhXAQXL0rXFPnHND4ObcyP0i1rwRsBKuAEX6vzBYBC4jpNDifTF9n4TfS90F1AgN93UwGpDgnIiFIK9OMFkbkK4BUU+q5m5MarhrJ2au3piY+GjDVNXC5Iy+/S0TtTO2cKrsj0+JVpZrp2/gv7hjY9DujFS0Lu/if9uRbtHGoc6xefpUWD0lM0lZr+7ZCa037ZhQlCF7+RboEfR/ith1GgQpEctaEck9f/I4PsNCXr/2qIdYeLHJg9lOhnTPGu5WQowBbbV27w18iyTw9/eLvNLIL0S7RaswbLdy7jAVEaeptJiWu3d6PAS2FIatbgS2L8LDwE/dD+h/CVw5AW7O3SVA9ikQpTZS1xQh+68BWxhuk4AhR+YmhIqDIjBrhaTTIpAJ3NGZ/wmuyvofn+IXVminbYTaOzaEBLgu64JRAtcKqCVw5d8swfUO/k8jcA3BG+hlpEEYsQXNEB6lK1VYRcITjFt1HXbr8zDPGZhKYMfABjuhcidcp7LY5pW6XpCcwGJHmDgpcSL9DQbJ1Fep4UdxabDiIszFwrZaOp4R37+6Zv0bdzU2z9HWSfcsr6lecmR+tdPXugCd3/u4d3r91PmP71U7JkXV0nnFfqE7sQ96XvyWLghEAGglikq0C+4ELCmixMLokbYQ3qdPoVcxMcdgbHTMePHPRsZsRVNgHNScpEhVfUo4sxhROg4qwjo9F7Nxqq5kX3JNcltyV1KU1OWHnj/cFov19tTUkJ6it/C3kpxbXVD+iXC9bXANvpGOU0IYUmXbQhD6pMLt8b2FnFTx9/jcPwnnJrCRuhsEOQbGK3OVXZVrKs9UDlWKKyN5XnqsLQZhcuThe2vweGGeWvwiHj8gjN8EB+FaYMH3ysXxS9xDhoTHDCHPJ8x3ik/gMZ+XYKSHV5ZglJJOE2CUvBRGxdiqMOa/imPgf+Ax7mMI5jKQZD/JMjlHhMO+3vgxd6sRxoaxTv+AwAOoiu8I9uGLujkZ6krDOHYcA/mhT/HLITjuFHqtOLa/d3Tsr0fHyi+Ck3is7TjqysAMHvfnH4wjw/7JOMVG8Cz+g48zol0Z2JXZm/kw80WGzgQWk+H1o8PXjRl/QdQ0Mr4SHMR/KMKoM2AXYNQxMmx0zO9Ek0bGbAL78R8cJ1FXU18Taormh7YKT5sd+7Qjz3rXyLitwrM6T1CoqxE2evJDZ47jYRRqGDOuhqz7wN9KbaH24nFqPE6s2JYrUVmF7ztCZVFp6eHwueVY16sFeDAlHPw/fA/zKYCG/vtkWVkggFFXNnL9muEx1M2jYzDsf1TCmyYKc1EY1eeHbhHeaHRkb//o2O0jY8WKjVcDQpVoLRm2gYyp+AeckTGHBJgXx1RuBMDOqSl0tgE26OUCDMb9AAZ4DLpA7qPYIIxJPIWxdBRCB8gP/eoYgYJ7FEul88tGz5dffIpQk2Ao4hE7BRZz/wA/ZEx+zD02PkmwCruca53Iqcf8Kozy/rP3QR+R9ymNq8RotRyDCFXhW717HNMQRPEf0JB1aJCWCDRkKdEQoQUbp4a5hq4GxEWfJffK/MO9qjB+kQBvawm/5/EfjJwcQR8wkFv5LoFDldAzYOR8jNsDo+f7/9fzS/xEMJrzQz94lmDU/wO4VY3wkHUMDzk5hkLx2lwtqgVhAafVP8Bp1QgfWcfwEXsUwXKQ5zHH46cL/ABuLfj9/cLzuUrv/5ggJ+CuJEwq8kN/EnCU+ge4/WAchsNPyb2OwBplfmjDDwb98zEYFmRt9ApMdaOIKSoMLBiP1dXKlVhlHHPXwBo56QJV1BQj12kauU4luAdfp+Y4JCGzln+8Un2TcCVOta19VzvKtcN28EdysXVE72D9fJjvoA3YRqkHe7nxoI6uZ+riVKy8PFWLcqJsRS5VVVdTr1xUBxNMIpKIUgBqZRDQKr1UjE1z1hqoq4lU5tyJSnmN+EDAmKeeO5GQQ/msKHaMZJzCAWp6Uj3s6+7XrachBVQwd4KiGnI/rxLahcUvDBYKf8TGymB2oFdozHNhuIyvOIOsZTPFLIB+UnGmI0scjTGfnZAlwe2xZb+X2N/YHRKmCcUSBEWBQ7LJLa5M2eOJaKox5pvT2NCgUk+vr849KVNba1nm0WS4tiFR+YzEWCs2+1YvvYnvQHfDPeXTZopVHamKZFPAppV2R+ybKuYsqa+Y9q7G1CiRiFrSFZmGiUgir/SEm5MHv+dfAAgcQ8eoZaJlQh1r2ykgxlaPSwd1p9EUgAXtESAyChWG+6jnKURZLRqh/tAtwzJSZjE//6vhqudiWiVpX9j7gxJX1luaPCMpDurdr7+xa9cbr++efe3Wnp6tW0XLXt+96403du1+/QbhN/4IuSI3UkdFIVAOaqCf62m3tdsRppRAMBItD1a2gbbyuca5FcuMyyo2GjdWqKDR5MZWqq+soqa83GuyhWvMFWolZZRqFKIan9dDVwOPZ6G33PCWF3q95fZ3OJvtKfd8UJ5H2RMwLJW6IaaFw5xC/+uyMijxfuwLm/MwzXE+t8JbGy73MrYr7H/tU8C4okvRp9ireEvxoUKsqHOLOBHiRGdFSGRNVT813D7ZUutlvbXyz0YDVUX49ONdb//ghZGIx0CMuUACmgWh/DaGbXRg3cR8a45bSfSqv1jCxVYXM3xJ8klMW4xdZbMSESN0e8yWynUp02hN40g7Oaq0lBeSUD49mdPUkflLqlhRzlLpa66saZ9ZU16f9qkNbrXpo3pn5JFmx2W3bp29omVVb29m346eHet/NM7HzY6LQvwGFEjOaOwdF05HrSatnKEKBlNji7N3UZTiH4KLDU3XtzwGyy5vDMBb+XCwrPurzc3dGJftWAZUY/rKgGbwLdfotSQscyO9UTqYzsG0JefOeZrTvdG+shlpWZ01p6VcwK6tGy+yZuOVyTB0fokcDrU7nAij8N+S7V6RIk8d4NRSkj6FgJWxIuur2Tz1EMeOT0g5KZK+qh7fbjCoFfIDijsCiXhZHh7k1FzgbACRPEFrC5oM8+gzTglEIjsVB+/bnZMdeUgdsceteZg7mdvIWiYs/NVw9eQgdk8wdkhzrGKosbPwmVDkJdR49JP2F/3MZ7mBgd5iFn8pBUtXagpcLP4SEFQt8ZE6f+xDX9r/j3jUvlS1FY62OhuDQdI7p1iySlCJrvhNxRvjMtV/yVbHgqknVoy7otfeFhs3fdMGSnm8/O4G/uUr+lsTcb9dplGp2LhDF6ziH6p1GT0es9mJ/nvP4dv163LbNwTT8fiM8T39cMYre+AkGOjLVbV6rGWszimVKxQJ97FPC/VBj8XutZAcoQt8C12Pfc0JYBrIc+NlUy1TIxzVkB7X2Tbx2UY6MrGtcTW3onHFxC0tGyZut98wcccUecjv6YxOLZtGV9fEM1M6O1o4n8MOZDlGZ1LG87DtaGZjRIn3J00bxaA2XmUh/RktVF8bl2uCTTurZpX1TNfMysmgbJZ+pztL/qoK9nVzbjd0T5tx2a8EP7LwDXYjC70DzN/wlvy4gKXPQHxgYDgxq1jbStoDXNJvYYRHhmuBaYF1xjZhGEmPL4qtUNAv1L6nBAFtKrV1DMIrna4Pjj7z742JqnqRbPKkRVf5/VCTil5/k832n88/9sb4REWDWD65Y9GVXh//3+nIjY9sbLt+xpT2bNePZlM98dnR3W8dXVPV3JC2WsuYSNMVrY2ZzO8u75x55Stzkz2B6984uCTVzNVYrBXaYOOylqZ0+pdLJk7f8IvYqv6mLVdO6skuHdd2/dUdRC8uhregvdTPsAy3Ysq+TSyzKCmr6jLBL/2EdFrr/IFMhjesf/Kpa9Y/9ST1s6euuebpp9Zf8xSJAbyLcV1G8n3AOk4OkZk1mxHUUHkY4uSWnRrmgEaNNAxhF5OJzVM3HrO4zdD8AmwENgCpG7El242+RIhBbtSNzZ486jousViz+0tdIXv7swPF+ndSe47lHzMwkCOl6FoBU1qftrjmX6q22mMsNj7Fx9CMxaf/tLHqinUd8z+G+bJxWY1ikQh820Itla764LbLb944XqUr83stq779Snxa8OP5n+D3UGKanYMJ5yqk8FXVVtXWtqo6ps2OzoqfV8qmYVADWFYeY3Iz6lPiZGdzh9to16hCEXtsyrSOGUqVqjZWbojFylufagTvQNgoa6oE3U2NCvNRf5NOE5sbxmMzvwZRuA/CPmwWiZVdzX3NbzVTfc17m1FzHj7N6Toen5HZVz9Uj1xks60e1pNou06cSZKQ3t7koeSZJJW09mLdA4667dB+GtmACmVPxixzY2xsrjyPaBLrG4mafzOms8i6fkLz/WTlpf7e+Gg608DAcJSKGSgaVqdA69DZIzpzEsR6huf3R9qRjOkiXEohLYXWi2UjY3pTUUgyWj3Cji0fEaKCNqgb07yKtPGRjGWmkd41uuI0HeKUE73JSUl/9RTusXnVrR9sn9yZrQzrWJVeLJXpXXLWoKyY/Ojka17duGv3qnnc9WuWN92x4vZJM1N+q9euVuhkxnibVmFh0H8FzN7qV9eOz24bLNzHP7DmnkPjY4GUlnXpGbNUJBJrlLYK2wNQjPpg5JfXbu9f+niFW2uccEvnL5/eOr0x2RBy+9sNcrXc+DxULUgmnHoloSEarB76WPQtpiENtl050AH+yjFPlP+kAmW/cqTmeOu/4hzuPNRzGn9FpNxRUfWVo9bvi4TDebiSMyXihkQiHo7EE3SgKlIerkxUju9uzFMPH62srO0gie4WtydVUVFbC4CH8SCPR8psA5R5m1RWcRoyoAVfRBboaGysrKyqryKX1GUDATqbVdq30dZJhm1Ky8RJebjnqIckrsbIDCnJXiVoJ7pqYLjMYeDCcGitFx8Xjglxtguk6kw7mvIhJE4VE29iAuJHav39xGrws6QhgEFHV1f5Mf6QX1RMFxZLhEgWaR9OBKPRU0Oa1GhJxlvJ3iOlrUfhtDMv8gfzef7Qi2fgtCMP8b996nEY3vcoDD3+JP/bwp/hipOtS3pm3+Z0a+xfv1lRPpHvadBZfLXQ5WUbe2fODopWnuT3n8rzB194AU7Jn4LTT/bs43/96KP8e48/DkOPPgpj+94uy61tXWP5rtamEnnh2p9PT1Ber9ExA747pVzMPyRaOGXaTCD0CRqL13qwG8vLcqZ8ednGMro+hTHae9Sb8nheRGHgxnq7Di48Hli9rRbWYh10guCoYmd5nvrx8Vj72gRM4IMnMdIU5RVxD2kWTbCTC8+qxsePEyQ15PLw7qOey24uIgkzrNDQ8Rsi/Uj/6MEBshv4bBCDfoDECsH/CnpWK9SQl/jJKB4bnq9N/a/QPhI0bJ+z+u47V93dv/H8i59+99KMNW61zkL9H0B8lv/7kisP/fT1A7e3bPvDsTN/DyvNNmwfFFBAqhB0RjOcxq222aHflrDlKimxTVHpqoxX0nX2ukRd5XhbR6XIEVUZkhrkQgi9LBbfSqWQ/lxKfcgrPZdSHfJpLC4LsrxsNN5qTll851LOQ96Kc6noIW/uXKrukJc715yyHvL7z6Uih3zV51KZQ7780K3cdHtlwu2w218gXGe3JeJ2m91hG6yqNFRVVdoqE1S1o8JehzVMZSIRjUZsVqvT6QBi4wsQALUqXjHoI03ekd/aUlX9AufKxXO5HJXLUylOJYVoi0Q6aNADyxb9C+hLbAS1oBuOem65EyP0m0Ghxh9vv+kVFqfAO7I6RTxL+rwMd+8fLjgqZRlvL87DjFSVxMylFp6M0Eqxd/QbaczQS6rOKKwLK2AMaom0xTzWgGq0Qig54LFBj9GLjXnyJ8J+WFhroY+cKeQJC6cmSb04JfPRsxcHdaYcXzfOofHNnyPxUOvh2j/9Ec5J+LUacwNf3R7hz5r5fxNLK1L8nzJ+rd6fEk36z1kzCsenG+1eL81EJ6K2KXP/k9fCL4KGcAcfnmRw0F4vKpsKvyssQg/z8mbGZMUeFqWPtsJftUZI2ge8i1ZR9cJcRdlwrgL8hYb0TYbGY+g3lIXOw2sPfzlscfcOFLMVoAf6kAwm+UOzRSv5x4r5CqfoDFUrahJ81QRnAK+LK5Wv6zSva4zQyFOvY4cUO6vGo5bnvyTZE0LvqG+ECw7+wP4RjbWFGlKTJ6fwB+5PdU6uTXV2ipqE3/gDhd+p2snF+YEq/j/oDaI1QA+e5aogEKkQDURKSqIXKykpI1NSCo1cSak1chXSMjIV0unFKmww6UVio5wi/Qwhp1Uhg0pFOnkiWq5XquSaFyAEDFDBXx+RyZg89fwRINaTYyJ8xzc4FUU6r8WN+j7DPaN9hJhSY2DSmDw7LMgrYsOaHf8bXfJBT9Z58Bg9wsen99SQpSTRrLdveRMu4edtRo7Ck29vfwu7cI9uLlyg+hBT+PJh/vxDha+Q5iE4TqgTuAMAyX7M4w2gER7hJtRxbXFULslJ6vRpZ4abrZ/tnOPt4TZ6b+Pu5/7sU7X4JwRQI0SIc1XE484caGjgZGq5Qwb8jN/t7/bP94v8pNafcfkcfk3AFYgH+gJrAqIAOeioCDoCxVoyjcnB1qbj+FLjA4G3/F9gLs1TlUdczLg8pI81aLhi63+tWmNQqzXOeNzVwBnwzTjSvZdzhMf9lHoYpFEa1AELtfyI2ewg5QQsaKQuJ7NkUOrCw49XVEhZlCQXYuvqSI/IhvFhrsHMWFtdFmg5mGrN5GHqaPpsk/pFaAGIqgYN1E2cbHwD2zBevm+kXwT2QL65MCAs7DDSCCBbagRAvEPiMWaZz7HNi88H6eE2d0KqJelHC83MZ0KXPBgvWWdjk+Mu6QwwUlkgVG5vZ85lSwnBci4hUyc1ZANiQhItcX9IanNRQRerC0fSLClfUUWPdJ8IEUEzpnRVSFm3QUhN5afddEW0iV+hSEeys9G5eqkq1a+h904LPfz2wofizz1eF7zfL3OYpmxt2GCrqPsZdF4bvv375xSzJ5fP/W3hafjW3htbbB5xIKByxdZSKyYyVovDjwL8/utuK3zRt6nwdZhNVgWd/LLZPqtv1538rkDjHbAMfVxwEZ09fegjEVnHxwp8oAwzkb1O3m5ps22ynLaIoB8qDWXysL/aXeer84u9BPcKZVJMqkpkckUySprCeMivOaSHjxsf8pdBhVIJoEoFFBarVam2+SxWlVqhUtJan99mtWDuo8vK/D6bRa2AUmfIqlJ5lMCAx6jKlX6tlS5ThZTAWWM1UqEaZbdU5s/DjUe1lvIyvD9OWyuGC4qEBnYDIHcBOzoDw81fi9nP6uFFPUZqi7TEGsvS2XNqjFP1uXNkQxbzwIfUw416Yr1gXW+x945UiCNIQqnhojqsBITSUa9EjChjsV+sTi96e2O6gv8vfu4v5+3sWl+zubbse/jIL5dOa7zsGv5D1byuBeM3/srP9E1enNv2nkmU3HjZDRP/wNfwX6WaNyWvvezGKZ/Af4MKl6VxI//exr7ELN7Jn12xfl71YshDE8ZNDVgp2ko9D8wgCKrBfI4NBS0qCMRUeelLNLGRsW/Dku3AUVl0m4nEb7TejZSMErvaxdaa8na9JVmTh58c9dxz11hjFuTixChiLpBqnBKMMBAaxkRKQmPq2fXkfUdWzJCMMZJq0R3Nj+189Pfv3rxoenoBd9+q3a/kN8+4af/Eu+ZsfuLgqglLo+Y3K7fOXbHrjp6+9jh68OENfz51cqA98cSWK/79J0+83sM/89DKwz/ec7als3za6mU/vvbmvdPTRX3gBLfSi+lXsS25qdjn/QSmGxoS3QZPaMQSCZZKROMpZdJKlYrI/2MKkVgsOwP9gKLuB1JSOoFFv/+YAmg0yjx1/3Hs0swrNe+6UGzSVrhADA0QLwr8by5Z8Wdsa3jSSS7k0XpcpfbwEH70PdYj/znaJf7pm26EPUSPVg210ptEGDdADn58TESLxLQQ1i02+xSJRTRZYelEKXEzjzqPoZ1wp+gl1AncmB/zQEoWUDoikZDJ8aNSOenIez+nlEssChlpNCcWA/IuUqvynqoiHwyWzCBhCS9i/g4QefiN1SJ0nyu1wt1Ol75UJoq9+BB+JXoj6Yt38UfUuu9P0W3f5/8D/uIO+Itn+fvw/3MfKtoFY9/n7mPDz88pii8w/H4niq8HyPvAnWinqFEuvBCFX0gCZGQFKPJax6QSebFpnlyG3wCIxTRN4Z8nyOsV30d4h+LrfFN8HRLL+B9ep9RIj6jgaqHJX//FXZC8jQjyyTv45LNwGVz2/R0PATg0gJ3Pv2Bdm4E3c/v8mrg2rovrs85sWTY+LpnNtDnb4+1VPc455XMyS3yXxza5HnDq3fqAATkd0OqyWV12BOiMA1J0xo5EMtqM/WmalViMVrPYZLSykkAsmAokMzWppNaoS2n9Ll/KX11elapmZJoUU0aXOcLlIEP5ZUZWSyGx1W4O0zLZoNFqMBqtsbKyQafL4Cwrd7rKy8qI0pSBjAGUxfAD419HEHLg3Yn59rV2ZGfJEbNZqCHyk0ZPH4opcbK6OhDwI0YrhXE0WRzvkkCJI26fbI6zspfglcAI12N9vRA6hHSRgfjg4IV4L96MpJ3HewnxFLfDqWijiefDRXqx0eWRAJYcJKH4B50x/tV21HQabkusEXoTC611hFLt2hz0pDypEN4Mp6sLIXUbHFu/QAE42cQ/GAnB2038RpvFk+mQFzYpV/V6vfxNRrg5hfgtRrhwGusy1igRJe9OaSZ9PruiVg6nKFysqxY911T/o6aFsz2mcjYQaN94ddPP5E3wxQ1BK9aj4qqyyFT+cnjFbY3mMBUIIK1pipDHcx0/gc5SN4I0OMdd1czMArPgct1G3dO6EzoJZdFbmiwt1gk2UZpR0XTYa7UoaSDTMExMpcZ2qRrSdCwNDOk00KhhGHtJAw7ZhGDQoajUWN+xWOrc4avKouWZ5PUZt7surcqE1cR0VakycsCk0xl5x9QxudtCyYBQtAVJW+hCYfATMtEhdP8VeiTFsiQPd4wdNNJgPsZmhsE/dgmDUueYYo5aSfinSvmdIfVIhIrkgyfA0KNmJIk4MhPmTlgJho56XHqdIez3x3ZMmzRH0j9jfFddxOKwGGQKDecPZ/YkotSNhXemSvwWd6R9wefw6sJ9a9ysxxCYqt+8ek6Hv/rhmqhFXTlpzWlvvLI+zn25Vsjj7Rr6lHpD9ABwgQqwg7NFZJGKOlldxUydyM2G3WzMB92gC/RhTZmnnuMijpk08B3YbdxnREZJbKNSAQ5AGH6drOBnibM7LTtzmB2siXgiT6076lm4nGhEYWqttE6RAL6BXO9ArlBqMeDgdFYS28OWo7Y08VDseVlKaUbFVD4SWMUmQmlmQTxsJ5SgCa+MJo9fed+PfnXTgu0Ldk/cfOxM7+Nt0qtat162BP7Wu2ZCy/gZV2bHLVryJL31rtt/8VP+vsJ/L5/c9eCUG/52uOeeKeX759WFednSnvpu/u4nF7Re/XJRP8b4FtFO0U5gBPuPKFUqEshyULSBUqkpWqVWKdWeYud36iWVSgSN3YY84o5AqQTvjik9IqDGI45AtapRhpxYTGN5DpRUDfaM1FT/cSjulrZKSLgMQIZTGVqxcBNBZDGxt3vycO9hUuw7+QIWGNiWuDA4cEFo2FZqwlsYnnQT+rFf4pET1xOLauwlkUCLRwY9QmcGVjTpuw/Rw4VFNG8LM5tXF+yoqrCDqmqZmploCfMtAepman2AP3T7NQXFxcM23YJl0iIMFvMt4kcwDAJgA1em+jolfddr+TpleNcb+DrlfteLvk5J3vWpv07p3/VZv0653vW53G6JRKoh0vSYQQ9It8Jxx9UqSxAEyDdsr2JafxFOBx7sI88FRQIhkYfR5TFLFZLF0AJ5IS0pmzF6aoiFpCU2f40QYDeOPS5SX/xjxyx/Yb9v1sSOHp+4zjero2OWj/zuEDV8+9rUtmCwdZro/NS2QKBt6nfjir+Fd6weukAvxzKnAnzGZZ9jYIQqY1fpVunvpe8V3St+Oii1UTYT0iAFpTBpWNrEsgaQoAwxJWIrQmGP1BtTmitCmA7wC3KkqtdgYM0WC/mV9gUNPl8wFtPAUFSnGz+dbNH00CRQIVYo/yqdb9colO8oXNHouJjFFw8HGZ8vLvfV/0MJyQXCOFnSnDFbiA23Hg9xOiPhHdKE658JoqKpPtJZAWqriT1ebOeCpZPEN1IYWj0sjbCQ8lGjckhYzr6Y90cvb35sqTFRUdmhChseXNW91CRFlz9/XW1/tqrBvshbHghULblMkzQ9eY668X3+4IRAdWV1eMP2Ky5vyhmlcAo/+9CaTNiSuaapZ+v1qbpTe0q9+ob8KCFpxbD/cfGlTrIsAIm4QwzicSIM4tVxG8f6AyBeFoEqTYIti5oMtNLPcOJZyjy6/oiDCxKjnPH7fXKNDMqsiTf0OyNxYtMdL2fjlunlL2JbFRuCwE3dfzROzFNmcHCwcAFvBwYnf9KL4drJDBYGC8ONEjLDmhd7oFgnpsba7MVJN53RQKExMwSlebZQ8FWdNGqbV1E1sSbki7BaLSsLMNIptd3J8dWhcJ1Ba5JpZUpqG5rwwJKmxqZwPOM3OHyRZfySiy2Fv/PvLWtqrimv5eye6ORdL39L5PNOKoa+EC3Ddl4cPMPVlVvLbVlr1naq7FexP8YkSp1SX6Gr0NMxl16LRTZTpvdEFGJKripzK3rkcp5yVwKRZ7VdFMlTTxwzmVRy+RnqcaCitmKILCfWI1zOqd13MDdiCV4Z4IAFWkgqcQKsFIq9yESlNtMbJ14MyJEaByEoMJC7UCxLGdBWCwVyJfoq+jjYwxuj54pQysESUelKJQyCxTEMOPTFFkYhkcnMEXb2VbGo2tg9v7oy9/myYFRuXGivWqWRaupuYxSiPv6qKpVEIdFWqe4O2dky7tr29vGPQSZQ1WKI8U0OvfK7hWGTGsPteSpGAQw3FXCAyBHTamzEbeUY9WogsnGUXM/JLc6fD0ftmA8u6W0+Qv3sGA0jdLhomnn52vN9PYv6zzf72diVfpvdULPSJVo2f9Lsc1fOm9R7vt9tCPJfrHUE9JWQutLtK9J4GAAxJ/ocm4UvcpXVoBo2qHLqrCYbyUYlCj3N2vQGllYoXW4aQLWmVhsMhWiaoSB1HlQ9asxTq467FVEQwRp47TEoFdPuPHIe1URg5AU0HV88CC2cPHQw3B1/02LNYlfBwsmogwh0CyVVaDonR921b2ot4y4bzvQdJIu7DRb9VCGduZfgMVeceMkNMBd7R4K+xdwNQWQEWA9VLdTwVbGhCqrY95WE+0lGhgbW4uMkEOOpaaBqGETUs9agY03oU1i4fdK1Ro1r5sTJs1Srb1/VcRxyL/0Btu/tbKradoVyXuukSWnjtZMKO6ZNaa359Z4H+9Z31Ve8+SZc1qsLKq3atpv+eNO7cOLjJ/mjL27/elKmQWtVJpbw973pbbv94t1wPDRuup//+Vn+Ny3J4hxJcOiC6AVqLygDOdAB/purE3dYNKYOqiKb9NX6x9XRbolb6pNVSiqlSVmNv2a8VCpRaOpAytPK1SU9XpTlfH6qGWiy3tPUYeCjDnOsk/s1KHbQVZS3OVvbQlzIKZFIXkIxMB+IYBooQIqawHmMRoVC8o70r6pm2JxxRxNRFI1OAtHr0G60Dz2PaOyZAc6AkQ/d2Q+zKDtxUrLMbJnoW1FCDano748L+Okd6B8sLd84YCWsl8sKi9EVW3wMXsDivNShNzMy7znar7cXlliQLS6rFRrteT1cSJQjq9QJoo2GXmGRx1FiDwX1I5Vj1ALJwo69Dziv+WDLmh9l6Zk1LVystnPlneenpnNch6H8196FP+rum8V/XHjZa8xcWWON2p3lsx906/+65fbLA7Zqbg28JhWYtvgJ146Nk7euuD7d7jJuXn03TL4StjX2bFWtmJDsrN/xHXxHE3ojP3NKTXWoC152VVuZje/Qzjw+wRtpWS/g1TV0gfoY49VMOrbDAHdnwp8NtP1/1L0JYNTVtT/+Pfd+l1kz31mSWZJMJpmZzGSdJDPJJGSZbxIICRACGFYJAWRRqAuICChKLQIqCu6itLhbFTcQCLjRPjdU7OIr7au1tq/o63uVqq1aF2byv/d+ZyYzASrt+733+/9smSTfZOace+4595zPufeeU9Lt66m5Le+RvP15GkMN6Hi+BHl1IUONUFNS463xNYfGlvSGlnhvh0dgP+j0/pqaEND0WY7RyNmdxG3kOBxGfY4c8UGN34edAbDj/Fr2g9POEmjlnMNonJPMoNUaArIjn6vDxnKJc7ibbZJDKm82/sIg6Z30glKeB9ekO/iIeE1dYIy8pnbRQahWESEtzUuDnBOx2AlzKqeWkVWjyVRupNQB+442sCKeW/MyTaWx5Bp15BqWWUvlTn0erT7ipC/J3OnACnpVRspT9+MCLNdWqlotXYHVZBPrspbZZA3/fkLFgcS7d7WGfKHOqrG1e6Hm1vB5NeM+EsOlpe2zvdIUE4oGKrydDYU9eNn4KZMeSrzwnGzwKdWEiwdAec7n7/xjZWFkTOC6xXmJj5cX2etbilqu7AIDy3VoE13Yi39CzKWGu1WpOVB2pAzZzD5/WVlFVbC6MhSV68x1/svNT5uftRjKqsFsc7l9JnOomjfmF9qLacV9v/2igDEutnPadnyj4SLaImJyjVtxI/e7Ptsbfb5dvqd82DeEr9xb4azddBDuSbXYG6CHnj5jrSxC8T+HMgvtm1NnbTK3Waxhm5iuCs/8VMYpHLVRna8BbUgW1C8Mjr3t/LL8Kema+69fS2vud8OC8/BPUv0vEotZ1X2li1bdt3hi1eHe6d2rr+5JVt1X80EkHkeb8dtERg5untJSbqzICVlDtqq8CkeLsSWnJ+d84xqj3mgwYWy3aU15Zs4oG4uNmAlFcg7GbGC7kgjnbtfCg/AXTr0lPfAhF4t/OBDKaPjOQdZwcVgHqTYuFjiutnEfdLCW75WdJbNuwW/TJ7TBe2JB4sv4ey/20qbvUEd9XA+8xG/Dmwi4iR3wIA9GfK1At4GI3cJVCs1OicJkkcf0GXAIFu+VWAcP9SRqskntcbp0WWmXSKGH7/ruyWa8KdEEPYi8o394D79I6uUkbr3S1IDoJUlBqlbxl8RhnhCcKIg2QRB5gZOkiQjIb4huCzzGGol2VdaKItCjQHosCZIoarQLSSTopBGmg3ZoSWax7U2azWogrUklwtLfMFwa1oIU8APvmpB4PSG/WgJVcLvU++ViHD9XufPkEZrDGE508SB8h+vknlGCelRUGCpswS1OoZSsLrESh80i8/o8f3trtD5QKoReb+osg86SIfyk4mn3ivqH8roFU8OFleG6u0q/21Ieu5Brf6jjws6HOO+FJc+BgyvmNMSFaM3lpruc5fnlhUPogwNjuT/BI8V/8jyPwtxYVAOVbNKPkxj3i88+S6j3lD5j/04k6KmK+HG2yRs/TguApVP4bHyZVVbto86RUc2weqN1DZbo6U+j0b8PS+i1xeOWHVgwYVpLRXlhHq+VjQW1IjbmX3iTc+Gi5T3dSyef01ZdWpcvyHr/GG3O3Q4sJwyJJ/9yy/iqQIvTWmLUO0RNTlura1Jl6eSLNiHHuingaWrqidYpdcW5DTpRYxw/NrDcVT15nZo/5T7j1/M9nIur536oOGpsNSEk2+SQx+YJ8XqJt+lL+BAfHsIPKtqi2mBBfm2FQtaH/XsDgaCDPeVrjcDVyoqWPN1jMBCo/+beYHh3ET1racrfWlCx23d3oCcYNDp28/SZhdsK8m7t3YYe42BDdGUxzatWfBH/4kQo/hm9vJj8jnZApciCXuiW09+p+Eu9VxWC09yrsv6dK1dtMXTfZY1XvHpTe8dMi6LZvqapftET82vc3rHzdORXqxqvfPXGjo5ZZvKry8dEFj25IER/xXc/8Ky3v2XqgkeezimYVGbUzE3MIU/OaZk6/+FnTPmTyskTde1xcRz/hrCcfCdwCxQzT+xHmAjIBoB4zAsM4no4ZCN/C4KIEYclniev5I+AI75XlOh9spRZ0Ux/LLU/lDo9IIzYUxloMf/GN1PQKpiSWJHoFpZ//R/4tZNNKi/nDH+B/4K3EU703HzFEkWNQlTTqOf1gqjFOs1W7SEg6x08vU8nbtXv1w2Bdi+PtmL6FOBSRea5rcJ+hZ9Cu0waFl6bPOtNpoLd3FO/pmpH0NKWXgzF7BX1Joabm7+CQ/DBMKcoX8BBvC0RTkTgLTia+kr4yyH8PZHkb4liaURRoVETpfzptFj8Vv6MjL8Y38cPEtHSa4ZGvB3frKKuM3ApAA5bCZf0FfYCEC4T4xIFQLlMjNfBUXgrEUmEU1/VePip4Q+kqRBh5w68XJtidrS7De2WWjfXLta69fntxUP47j2mdgI17t6H27VO36sHWWpGPYJAlJmLUV5OyH/nHELWmYTptL/SuAUL0CfkRf2maz77BiLsF+PGLYQF6jcLUOqb5F0/Pi7Jqbt+upNoDTzE7paUWoeGH2N3S4KnuR/4Q/EP6fuB69BauJPdQauBGvIumd2BKsu8ZceN3LN7Pn3Pbh3Kg0s4D8FLoarBqm1VuEozNOxjby7NfjPirh7+XHpcmElQeTuElXqukWuSG+UmPhQsizR7myM1TRO8EyKziwcil+F1mquL10YewjnaAJjKispCZYNlF5cRSE7PEHDlhWVcUA56glOC84NCkD60+QKFQY0OyoiBlMVYATIcHIJ1issn+zjwegGK2mtt7e21JYH8hnoHchWwIu9aX8gHvpz8IvcQvkDRFhYWFOQjMaCjJezshik5mrZ6WdPeEaxtL5SLxhe5wf2knlabztWO1x3ubN5oc3aQ4bTb2zt0m5MHAwZUhPzFieOZRwNOEH1Qs3SJFrUVPcON6c61ma0kyO9H9wVYMTCQtU1fksrxJjuJpHb2M3oD+NO90FAyZSXAJSWlvhvBf2n5TfEXXmh8X7zp/RWfwSO/nrAi+igqmFG6c1/l3bt2dPp3eLVVyxL7K7UTYvPb7/ho/pJZ19WjRxPrV5fmltxyY+ImpL3y19d+AI99KfGJJ664Mf5XNHt9/K8hb2178MO7y6raJzRuiL/3zdw7NhwgtlRNsOULBIPQOqDUv1dGKpsjKKDt0nYV9hVN7hC0GoMcEdydCidHGqo7m9wc34o0Hna6fwhVkHmY3/QLAiSBMwSb85Xu4uJ8qbbZJtAbG26bQa95R/snX/UYu3Nsa5Pv0Lg+BOjHDQ1jx1GEyFK+A/IX6ra8epKfbkS0pGGha538nwOOEKSAITdyxSe5IZHK+DFYSG/tpEAhgwVJPJgDwCqGZCQ/MuDgWvm8rvE3zSi57L2r5rfX1cQaZy+5/dYDULJ90XfKv3Pv4JJzN3yQyCur7Jk82FQeaZhwc/2frtw4s8BRN345rGkt7Tq/e3rh1sv9BRPH5Vfef+UD0PLiuP6ZHX2tU168BH4WbP/ZMPdApCU2A35zUWRMQnEP7pvgLuxbTeKqT+H7vAXRXfv8g8T9gKLj0Gweh4SWOlZu5nPWkxuK64t5yzfv88Xw/bVsT+kj2KmxntX7NNa//ZsmADvVuOIv6ATfR3yhlSvl1iih59Bz1ufynvM/VyocsR4pRZIfPAdsxgNc7m4bvV+Onc5CryDIOlsolAu5rE15Ybt3v0wzmaxt+R5du/w8uLkA6sc3peLy4zQuUFvYpdrYse4syWIHYFcRSOYFGb89Wf9j5BFa79ha61lqMc4f3zU4aTG61bmtqijau6Bj7JL+ZcLysgljAl7vfK+zuHP+0ilXnnfNwsqJDaUBX924zs7zLuy7ctmW5HinkPFayHgXKcWvmF/xI9tu6wEP7cFu8GADdji8hYJg0lpJbAU2NkJve+F+bboxO/Ei2iG4fG/gpueT5XvYRfnM4cXkOAn1WRSUbM0XyLi0YD+lW58kgp4MxtPYu7Cjc2n/so8cN9R6lpCBdnXN712MPi4nAyn1qwOZfMWyzTPTYy0hY5165cLv0bNSXvQpeoXNZadS8AJ6wXoEHbHyb1rBeIBOHZ229DQ9K/9O1597CPR4K5caRXJqkt3lTzcpKLOXYP9yIvOZ1SW+wLwSZ2nHvGVT1i/bTPkoJXy8zmSsKI5n0DMW9Kra496Y5CElSLlddwi8HHH2z9RlM5FqcX+6xoatmf0M0aflMygL2T3uMYmXv+Qv5+eSeMDE5XOte7iZ4vP4UXpfjjPhRxWjPDMvZ791ptO4H88kEfGOA879psECdn7vC5Y4jx8nAJrEBfFR1zKKc4szwwA0o4L4gfKWloTIj/vmOeRlP7a28HNbyslT8i+xdeMPWsvVx2rMFyIMvibcRDy5lmtUrLykBR6TnxDW6O12F/xZO4QGDkjHeKcuVbiA8DE5XRuCwRgt8mrBrkXID/cn5l2cWAubmxK7oR+WCjfFo/Fm9Ao6siB+V3wHWkrjByXRha9n9zyL1XvA/RxXolgB1fQpfejpPugzcTQIQJMyr1Gr96hZTT1az0D3RfLe/X7YSmIIM9DL4fR+eM7r3RWA6OXw19NX5+vZPY/Nw6+gt1l9s9gejBA982GgrREJQka05e8haOAwumAP+jM8T2JGHvWjJtaKVq15FmoRNicriWnBC+jtk60b8UvC+V8PCA+wvHPx8HH+TdZ3/IF9Ro/eEAnSQjvnyOZI0Fdermj1kfLy6iKTNSfHoQsXKZzbTXvFuZ2Cg3c6ddX1PqzbYNWKGOp4jcDzGi4c1gTLx5fljDfV212FHl6T6y5yODW9uaET/3r02FHqdORjJ46dCJubQkfZP1qYmFagbgq1vNciv1rByS0ux3s0ZgixlFeogtX+pqfDoFiUiqViYlYjNVw85gi9XqZeMmNZS4KDWETAbpcV44cSHSYDvGhPjCu/c+WCukt8ayduejhxn32xfb6gMQ7al5730r/+8cKevCnTA/qn1q9b2AcH0e/Lyyb/cPXvevxXem9qWADb5l84WXb7J//HvXvc2trELxprjuy6muJ4bs3w52gl3k60r1XRNWICjXUCJ0pDaNo+Gsdj/hBcSky6ZY+wlYRfB/eKU28hsxMn8TJ1yMdHQQu0MpFobf0SnsPbCYaog7cJhqD1lD5HYUYjplgbKA1R4HQSUfUsEgcICad4x5cpjacUsiqiwICdgYImQG1tXybG6QkEeDtRRyAAJG5OdPHNZM3phwalpkMHuM+rb3I2VY8nFtFvm12jyXPY7VPptpFJF6lviPI1XS0dAXeVL6R/RzeElWdxS1NHx3MozE3lasGhuGporS1Lrs1iyZ1qt1eEaojHq9HFdKCjEY7RpI89NKGzievnpNzaIThfya+bNnVqnegphuKHKjrzTSHL9GCupSYk40csz8FPiNHngWO/vWZPyN3kew4r5MFUcOyxLwkN4VJFO91iD9ktoekEQYWeOSdVXZc4z+M0nXpcpi4mo8Bu/PhATD1kRqsjH4+toxHRKduj4JCPr5P/QosNfXGCZQDpiz3MLhERrJojtwjrX07dT83YzkrGS/QwRzpfxlZfEyQrctEcCavwODpJkroUaaK78nz5M5WyzmKpjhXPPbetL9btejhxfOWM249dc+7U9khV2KrjtcbyuqK2n91Q1D/ev3Tx9QeuXNFZU63IBpPsaaloLcsPmwCun493xW/fkWu0mEoXWO9WKsfWl89C1YnOxFOJD3cpVWUtIa87L0fA4uTQp7hsNaroOdq9YFZrXWdjSb4nT59jNBRV9IUP1RfQ9TexnejKs0RXWrkp0K0sU3SwY/yObnR3bNf4H3RjV2wMN8Y5prop1sONt/fEZucOVM2qGay7uOvi8VePu7rr6vHm3LZYzEYVakpVqNwXCASLK0T9iGbFLIWWBszZMOam2O0NquqkNMdiUlWk9UJuYucYWu+AqY+9rU406SuaieLgqUEOE8UZf2HnhbEhFNprIRpDVHRvUlX3pDWKKOqemj12WuWNBGBEjQxTMVEjHJqq++iPIzpUcQJoXoxewPyCwu3jWZWaWZYsxnRsIKMvPFOi1P3mpMKkDq+od5yFllTPghWsbcY/rD8kQm/DNCLHah2hEfUxAf9s4tUqizYnr67BP2dO2xRlYv79if9cNeP2f/3e3ClKuCZs0wtaY1m4pPWnNxb1d/snfGfdDZP8Pf4nJ1oEUTbI5qI+ZXqDUVj+zZG7rQabtXy2bUesalyobD7RmzaiNx/c014ZbK12F9tNAhZ66/8LV6wq777xqm6vwZCoSeToTAW5BbYcojrj5nzYwGLsz4jeyERv1nMfKA1+fXlRRW+DvrmouXdi/oSicQOLhPP0K4QV+ivcN7gfNcpd+l6Bj07hBi/mL59VVdiew+dF9c/hx7kurpd2ihWE0q6upaXTZ9WcC+fSg0fGKbsHud2DF6+bVbMKVh3CT3AXw+t7lnKlQ+BTdIXtu6vGzIqFIUz+9kBVVc7umkIopN9bZ8Wc4NTPegEt4i7n8ugrGPdGaeAfOsH2tAfomXfa15gG3cdjcfoNBVXkK8tiEdfl+ED+IImoWJkEFrqy8E8t6ptD99GiGTsDgazgnPwuufcWGCmmkMfKKaQiOFprAUbOE4wqtpCDRn0+2qArrlnUF4ycM7miKdYypbyydWzYd317TK81zKmv6sy/KjLGYZxbWVJf4mqsdXstq6XcMWJR9WBpXXl4YFLRRVcZZUet0lod/n5NQ07unObqtsLvVLnr62rH1UZjzbWha6J4XnVhqVIeWhCr7K70T5jGmwv8seqKWJNZEysmsXjN+IXtoUDrXSv1klBqLbJXN4zRCo1IlMoLgkplZWVTZ2VXoGJSr3EsLyqhqrZxJrHL6/5uzeSFSsg/dlN3h2R2+Vtralo6LCxWuQcJcBxPpnseip5rF/HvtE7D8tSGtQrQMkNNhe6njJs/H09ONRlX99oLEgfgRagl8XWXIj+N9ljQK2p8vYF2EsfX70tH2Pt0JOBu19HTDlbibu5WQ316V36AuO6BVJRtPTXKDmcG2YkDp7YK59Dwy4l9uAQiDEtdolgZlurOgww4dQhfzxlot/NvBVX7CKhyBuZl7GT9XVi1YgCfHa7yZsOqrTUjsCoxVD4hiQ/HEnzIYNXEpkwISWEVJ3GR4deld9n9KBOJnqu5dq6Xm88dU1yXG1YXrq5Y3bq2c/WEu+Y+on0s5+GuxyfpObW3ki15co5uzCxcgKC2ZHZP9xD07Zvc0zGmp4x8tzfU01EyhLfskXt48qNicfXoaonXwAtDE1/ZNmP7DDRjCMYqhnmvjOuvfGVbdHsURekDa+yVPv/V/m1+7D9mfGWbfTvtowFj9xS9Ig3hNXsXLE+jhgF28X6AApmB+EfqKaATcXrTgUiS/vusJeNmEk2faGlV3NQhllwbCrCzdalT+zRbAqqrT/86o283A4xC9rtP+fUN3xSv4X9z8sKl3/ti2wWb/nqnK6+4uqEskO/r9E0JoKr5mzZfctOy6+I3FeZ5nBaluNLtjlX0+tA7i6/9bNvyzZ/fUWxzk+fe8kJvS+WkEmH514PCffHiG67+Mchb17yW+Ljekr/8x7fU+ysnrU58udAdjEvbV/1ox1VbL/uXxB8bzc7min+/vLGkauKNiWnFgcbr174KluvXvZb4pNFkH1NxfG2jt6L7lsQ0j28k73qFBOm861p0Adyh1igqtd5BM7XlI5naVC01+vfJWmpr4Vny97QaVF3Z0LDIqkGFT5Pb/ZDWX0vSqEGPwnYuuCcjC6xugO9HXDBosShcRX3+fgR+i607UDGbS9NlGO0/khjtR2rNOQLLurgPWZ2nzlF0VV7l1Ht0J2ETy0MzXhONjNfIqe/htYxXTbLG0VuE1/x9ECI+iBh2iJUrKhidh6bvwy8xOWqS9YqeIHIh74u5wIWGhl9i73Of9n3HWS09Tap+ExlXgZJDsGc1VIsmBjwrRoCnilnZ+55nOXZNsqbSA2RsZN4AXKKNjqwgc97UPLnkSOfJa+D38IQ6zyXmOclqT6P/Xvxj+u/Xwt9gPUHUetTnhT7voBd5DUPDepZYD4yMakV9mpacei+R+0eEt3wlB8W8feSNmgL6Lv8puXxW/47x+Nckj68THgsPQKymrwbVEOR7PpNieFStPbVu3h/T71sLvyK8hmmtqPpsBdvnbKhzAK3vpAvVAq39h2oLh1Apqxe1YnYWH3Lq8wj/f0vqTS3h4eVTdZz4LFqHLAfv4gq4R5UAwWe83qb36Ru5iL45t9HVzY2Hq90HrHq9hI06/TvbdffqEI11lTzsfMe1yoY5rsIm22w2OfkrEkmbjXrXO/lXFRRwklwYtMm0q+RzitmGH7E9JB8q1Mp2uVDnPWek78xx4jzSlX3IOhgj0a6QrLbgSJ5aqWCB7qmQCCUD2mSGPupHOUfNFp3ZXBUrufOx9l7zDbbSYlOuEc4hUKWp1aq3mvwLbImvehr9TfDbcd68EghGiRzu5O3YQnyJyC1U8rS8k2/iMQdB7BcwcJ/wxF2wzVc93eTnscC9STf0c/ehDTWYXvO5b5+wQXRKyw/CUm5kjSehO3OQoRb5uIoKUyVtrN6A4IUjf1iyZFPi1xcIyxO733yTzcd+vgGHhElcLtd+kLPS6JPjFNnkMSHTBr5WQ+LKfXquR4GhIeAO6HsMzrynU0cJXXFaRf2j4673Vrha5I9S5TOztnJpKZxPYuiynq6bmgsKyqQOzeqJfdc2Ot1BYdL1W9vzy2u3X6u4kv3hf8h34hv5D4l/ddOaJhwWeO4K/OpBdr+EhEXsjFBdHb1HJRX/Eu2vjU/iP3yAvRdMvAmPIfLM4SYqplUScGAEjhNFSafwQ/j2AxKn04G0WxxCXfsAthppdSxP+i4zmXQWWLCt6+RpQPUEREYdoPoI+D2mRXMePjcQ3rtkwVXC8ulTHhp6cMOyGkL/Br4U7RF6SUxXpmjFzznOaLe78BBctofEdvTadF1ympLpu9FlXlBR64wZra0zZwi9M9rot20zaGwFU/Bf0CfCLWw/UzlgWesRa0Qk0qNBZsNawjGHOM601qOt0SItefps7lrsctLKbs8nbzXGB1jgH/+7tb48M9eunTlj3dqZ9C514+TJwi3rZsxYR/9NTN2vJvOjT2yBnxOu8rhWxdHFz+AX86t53niRotmg2a65V8NrrMfQEN79LOjkmcLzoOPsUAznsjQe21YNMSYGisOpCj6B6EhzrACUTxo3rW/9dRdPM0z0d3ZXu/OKjRH9OWO6lriLclrLvSGNm+VNoYg343tYHCZx0xVrlIvyxKtxoiAC4iWORFrPg4XMSYzDcOke7l7peXia48mPAlj2iJO1h8CjXlmiB6G/ULecW1pC5F+yEBGxeK+V3sBGs/9rShtq++PULmIyD8Mc+k+twTuc6ILXuRYyKx6FYEPRzlkV0W406K42EU2tqwtB6MRvj8pvE231ixklzO3pulFReH163zl5Qp01ry5iuH7Z1KC9Y8vbLf7J0yaZ5QaL5HVeXVMQ7Ol7sIvaxvu8Dc9m68WAYhOFPKFBwCYU4IMiTt7io8c3hE8A3uQEYjcbakQgyn7fHn4DIgvHHuyUDkE+K5msNvohaxy96fMZF4qrF+TUpUILxThsj+LZiS8TXy1fc+PnZOCPwsy33yZjfp34/B20Dyl3XGnRFjuLkVbfZOgWcZ4rV2N3unIlh1bQaeyioJMcrCOwOddSaJZ1pkLZYbdfmquRpA2Cg/aHf2wv/YF8VQxCrstVJOhsgqDz0s1bM8cVBcAsI9AIvqBObRK8r2S81+V3DcHaA4LTJ9gFn+4QuDI6BaeuoqZLttGNQrIqJe/uqie4w+orx3JhYfX1tHfK2LGVZKdgKQYZfYtM4JeEkf1cHr55TT9/tn/Cx56Pb85r79ehrfqFs/3doClJfHNVeWV4F4Qvo72DAd23chd83hMM1tGWbt/9eu+qJxO9twRt3tt/oN4NOI5uIPPr5/6qtAegkWssDPt6uIk5E03dzp5CxTuQM2Ca4zvfm2PKEXyxwu8FvVW+sX4QuHzEC5wLFzgK85HTUejCNL2Oju3l8l2uIfzsfgdGFxPzGEIhpVIgz9Y4TDlWoiMNjkKbw1Hofcd3ld/PyTmP6MZZ9Y7SYKFD9pV77+IOwXNcIXQoRuERR6nWYXeU6halnegxIGbzxfGMUkaskUMyZ0Tz3GmJfzkwWuRUwvLnJypOwufmcFi1t6jp9InHpPRZjwd0w0PXFW65vlDWWUwV7aXnDrR3dUy2L9hRePf2PFvBGD30C8vjx2YNzk74FzsNFoNvUe7tHdXj68onwaQFC+bDnyc57azDA4kL3xn+Pf+4xJO4UMdioWu4v8IOrnwPQMOoWBu4aENVlUJCbRLYRKWh4Z3P0Gh7mP53nNok+YxCtpdyDVkZXIoRLm4AZ0M9eQ+LqzKKfJJ3EBsSLmJ0DSpduITQpTGTTR6CCSxmso6Ktf80PC1JpyRNh0Ww5YHH6N+XZdYfJQ5hpOa4xE17nqx6fRxPdIzgSuBNtGGfVq1AjiVJHMIP7+cFgXNqtFllyGV6P0m9N0sdltxCLKpX3aqlBckxK0p+zTXoZvTreOk3+9C7cT/LBdA9osfIGuEgDH2prA+Vgdam9WvLnH5nmVCcX1wwJneMsz6/vqDZ1+xvLRuf0+3schtks1lnslitOa5Ct9vpMucXOnU5+kIdZ3UUcoUF+RazbJIC5Vqnm7gCqy0nh8QzOmeAyzcXF8iyjkM62sPVmiMHjnL8xfwuHvOuCvcQqtyXwxq10saDyY6Sk0OpCpjplUItCChnnOk4tX+0SS3f0LKe1nFIHUMeDgwHUSBY6nWqF0NS7aOh2MOZbZLIJ5cQbzSsLiECJpFLUs+tDeZIKQTgDVgB3b23J5Ylfhx/Q7dgsPiqp/P2DhZ1LIA/3Q0Re+Lt9dZo+388cNO/CJMSv0h88eKGr98vnbQSDk+CycvLS2uhMv7ppMQ5HYXFlSD9Ady//iXTgQird7ucK+JquQ+UW/WQz+VDOZSjMTAGRbQ9MBGdC+ciQ5m20dDga64ai8bqp6Hz0AvG46DDWq2k05HIwm0wGPV6EImiYI4PlWoNOYWFHoOW/JBPQis96HUwB+lsCJF4DVCoVFeoD+foEWBdPom4OE9zvljWbNOXjrE76wrfCVUWsV7QrrD3fLUxQm/8g2TZBXrRJpa6lKSe79ckD9FxyaKtTelD4vKRzbLmZU2LJGvUegvsihctr0AiCnvULuUR8ScrurJzNpHSVCORdG2zUrT/F4XveYqKCsdNfsf9xhM9jc/+ZPFNOx8AeUl3l2kwEuicMFBfVlHeq8yr4y+7tGnt2HDA2TDj0jHLv0x88sitK59efNfG+6F6b9XcS39Z0vL68A+axvjH7QfNzsYx6b3Sb9J7pTVIQ/Cxh1htqDJW2VeJK/OGhg8xmBbKAnjJPdoXmb0XJ7H1dzm1kvQYDQnt2BrRnG3zwz8ivvnnan9Y7t+UPvXoVaOr0RcrE/2lBrLYGPylPp/R5sgttHl8xYUe1va1yOkuLCr1Gzi+osboMNicviII+ozGIoeTOAenP8CBTGZ2CMYpBo+nCJUGTIYiAzLQB7k2m1VT0Su5ah01QafscNToGm/NvsynFodgGWf1NemOM67p/b1G7VKycqokJ2eZYgpasE7ki71SRnPktIMuJQ4a10WTZR/R85VXhM/bMnXbMJf4bZuuqHFQG1+rXzjX+7ei5rl6tFk/MN8beuzO6LT1bU0ePl9jmrxp8pqfLPd9p7SkQuP3w4S1uH95ta+CNkyeeNn348/mFr25uWfQqldlLpJ5epPYWDGxsZPKVRMx6IP5QT9XkTsGGszNtpb8HmgXx8rj7V3Onvyl5svMD9vMqKQWcgDllNSaTJDnslfl5ZpsVblcLH91sLiKGwu1NSU5SCivM7n0efkgBHP05Aniq/zEdzeYwEbeRmD0OEHyd+r1ebk5YbKYayrLh9BcgtvqgiDvMj1lesmETaY6HYXs5yenRL3fDZ+NHCDopTaXWdxEvT+ZOS+ql87qkkurnKx/md7MaHk5aXpWf6opE8fqnGTMDLATbZI1WeIk1Z/pa9i294JNHfOWJLb8rDRSXVdQNUUb/1Cn9JfCOpdcVO9213giLXMviQa8RVWtQrgxfvP8zpsvSPw+MS/H8ezSOnepIRBAvRuFvHPLLHYdfHNubXHLudB4Z2+XxTWexFPdaBF/I/qjeg6Ko+egMO7nUb/ATuLT0kw0zU4LcXSz8xp/3Khi0Lu5L/BJfhbBW3uVwtX8Oh36V/i1dBz+S+J1wEu8qGFf9FrhOXyIRONafGi/Rtyn2Sdh+gBxenxoH4f2cfukF/GD5ANFWEyPdMDifVjYh/fxL8IFZGHUkKdaQm+xIuvf135MwNu+9/Uf65F+n+4QOs4ZIP+ZL9mx9oHjA2zXN36cvh4nXB9Xr0erXzLOs5MVcKWVHgUBSQsBLfyN7njPTTwB/QOJ3Ykn58LUxG5+VmI3nDOX/Lx7APoTT5GHMJ2N+wp0F7pdOJ/47V2KfxUHdofeZIiS5V0b1ckm04/VsxomkDFn2K3X7taT+LuPc+DdionImAOtLGvJn2mB1ezVa8EZ5GSwg1NHcfbjybiRaWDFuk+STQvp62H2Kh9m3QqPf9ZyQo6bR0odZq8JR9RYUT2NFM60fYof0e2v5Zh0Jr9Pn5iu76+xr3I7nJaIRjg//ky5QZ+HRVRUhDxdMGe2bLMLRep8LybjPkzG7eI2KnmX6FcZUS6yWUSDXosIRMVY63K+gHdzedDI0gx9ZGjDJpxvtzuBXvfWKvniU66XXD9xfewadgmuyaJSY5lvucSCLa6CqQfBxiX93Akyj5+pwdRxiv7j9H4zM7l0BWI2hcX1vtTpz0C6Sie7tYy8iQ4ITQ2OqZ3UHPRdM33+yjs+/V5POD+C7sr/y6VjlOroVHnWnPNapz26N7+aje1idB16moythrtBcV0P1xkP60nwF6oIlvLFeUJVHoAmbzenH8L79hs+MXGcyT8EP9xTtraQ7kEYNFebcB1ZWywGdr9Y0XE3FruUqskWRRiCK/cVO2unPp+sFqt2hzmeOqRBRneCgcv4cXpU05K6hdPEhmjN2AdIDTHVmicNjlNNjGjk/5V++7jqUKk7UlIeOX/czEXB+sE2u+/I/dMCLrPLWxyrLnC7vLEy3lxsjvprPFXuoGVsS3+4sbTeVOgONS99LN+S78zJLc0vruqYU+dRz4WtHX5F2MrOIxVyjdCj+C7nPy76s+e/wvwlZZdUbI3igkLZZo7KJiEnaqqrCXt8FFbhgOJXLYE4vx8JPAGtPAl2aN/XsvKAJ1JkE3Ixbw5HhqBxrzswXEUkecBt3i3n7JZN1GAK8e79PB/ksLtoCO/dh8ibETwHwyRO8xBlKvY91fhS408aP24cbhSKGkONqHGyT6lxjeF5QZubq7XZhuCCPVpBUI1MaAryMgHDTcTIjtIF4yyMTEXJKwZYXd+YrJYpqmjhZGZ7J9jOWkvySK25Kavw6Gah2pEqXGcZ7bWPqGdu6ems4pSF1o02UaLeDWdQb8HHjnTF/6YaMXizrRi/kGiPX9DJlN97zQyi/H8hyl8QVo+And7Cv96d/8YVk3urGqeZZ81e2Db1sT3UMHg29w+yuS/gAlw5EpTOmLu1aDV/o4/3FkWKuopwVxGU+EtLi4OFgUCZ3+cuLS4pLvWWF7p9gbJgWcBbnl9gsspRgsWN0Zwid3mRxzMEEcVaVm4rKysvLi39UaDMRt6aVJpKVWlsVmum0lRWWAUb5uWycp/f7y8sdBcHTR4gH9T3bMAbDJYfQmbOjfsVU2kpcXZBBPJuk3G3KYcqUgHefYDncRBzqv5UcpXoEyW/WOvxHCvWmoqKivqKBosuLhKKjpWX7wxoi4uH6O13bVlZQFta+rE20BeAwBC2KDot1S2bTWu1ZuhWnjYgVAS3l0FZgBfkgF2wk591ZEH7IqPjN1GcAVYy5rTK9lP2Jdmg9vfqs59l/vAX8uXEQKpr7Tr535kLiNFqNGltbGFUOPkzBkbjA1RRyXesEHXa941Sz80jX1JNbbN72h6hCYjNskDCGILoXk42OM7S3FMVNwphHJa8kjdqBaFf1dXXTutwsCPxmQeOL7x3rndO9K5Z/YlP/56SftM2j5b8mndvAnISf2H1jC8k+vkA088IF+M64HNlQVVDVbStoS3a1DwpOie6vGF5dE3zjc36ZlOz3G2eY5pjnhk933ydcL1ZWx+FMa1tbU1KfSzW3trS0NY0pqmtuaO+oaU9pnQ0t8d4IRyqLOf9Lm1ttKHDJQgGPtrYyLS3vcPW3t7R1Nb2o1i7jbw9qb1FqvYynR3bSZZEQ3tHS2trfX1DU9DUCI1UYWPNitJBFbaBKKyhrS0Wowrr2s2bqHuRP7HyvLWMupeqtcV0UTRcbcWcFRNkMbyX48aOHSLam9ukbWw81qQ1RYuiKHqso2NnTNvURPVWr21vj2nb2j7WxmJD2PqsWyuHBOaU+Bv9bqV2cp6iJU5JMfqdsc5guxyzxzp1H410skzXFkm5qqT6/UOKSRfLTM92JuVUdbMps9TnaVTSkr4OTR2jqpEtL6snqVL6qIV/1FeeqqfX4pdOVp6dB0WfJj4vooo74JvTsGNEcROPnp1nPTkwSpU5GF5FFPpfCC6tgfOUXp1d5x1jH+MdVzbbPts1mL/Ws750bdkbdgI/vVbAvNeCbHKuFcxyrgX5anjeayovKg+V4/Jf1VREy7kyucxThst+5QtGy/S05olOdyOv5Lfr8A4SwLkgl8vlDOR7I2cka5hNnl9e3lf2k7L3yz4u48ve9Mlenh+CTkUn59pkORdZwErPZ+hNliILslhqDO7CIXxA8RS4dheUbM2v2erzGfKRbrfeuNtg0Gvk2mCuLEOI2MQ1ioO3hiyb5QLZvbvwWB3/ruysle1yrW7hwVTj6OTOUvxExcvA7qSOdBNhFbXUwu9klWPXikIDVInS+SeHWl3Uleqm+gl5Tf6QdcFos0BTUskSaMB6V6jFz+zJ4mfp1BMtIVqNKgDTcxjqTaPSAOz9NO9Tt5jf0q+Pn6tfOMdneTLviTdLWwZ0+N05pcKYTbfU3XFHx4y64D1B3eBGuGTSBS6nN2gHv7/niuZJ6MD3/N5a3p+4+5ILWxOcrqzhgvh/RoqmnYPU/eGbhn8vfC3lWko5ieUxrkTnw2Msj9EQGAIHy2OMGZXrvCPRxZew3IdFfQ+3meU+MMyuHYJ+8h4MA9n9ltQ9fvFv6bMB67l1hE6eooNgSQEgBaAoTYX2qXsnsYV/nNFQc79Xc7dzyW5lY2yLKFcN6Z54w4kt6GvW10zN8V5NsL9jH5CYcaxlaPjx/awNnvrXK+me/iYy5pdZ3ufDZN5HD9vVbG1J/hT62b6s8wMNw8fxG4yXnGSu50a1V1RfKVQYaaclSqHilF5RjA7NIyfpXIMk2KHS8dl+w/r6jabDWzLoXMMdVHtLUSKrGJHyrN5SBMqWkffsE5ZzYa4TapXv8A7eaXPYnHwFlCEUkkKacke5MybFNNGcZkezMzJmvG68aaJjonOWY5bz8oi5xuOhp/ux0aAL17VoJJ3TYWqPemPFOr+uvaW4M1LDcx6TTtfAeWwc5zHm5NTW1hn0RMJ1Q+gFJRS+OAymcFE4FI6F+8KDYTGsq5Le0WjytTou2lwl2cblx8L5fr1nbJDzyLrn4Tmy4nQQkLrnQMgT80zxYBJLPbmnpTLIjlaP9dg9Y3Xe81NVgOkW2Eg3Bna57ESMlpdihUkGQuna/NQwhXQ3hlSahFPr8ofD6f/bw7RcBcOoK0gsnD4iEJbC6fJTmVWC0tfR2MpujxZHrZnX/qINFuwz+dw5uTroaen6gXzfR0Wy1pznr/fd+GhLu8u9fm5Xx8SlG5/4/qRAa2BsYsj8BpG4f/w9Jble7/SH+HXRIkcJDrR+2nHyXy/I08vmgsnWL2K1oZlL3utpWHfZ7VDy43M8lR90JC5vbSxWEus31lR7JsGl6n76x6gCfY5rOT0XOMC9ISZ3s/eru9lvPPN81m72KU1L0MqG3t6Ght5JuJZ+of8IHq2M/xWWDe/gTJxXkWE3x+mIbkhcCIxGkELhcCiUPL4QZrmZQHYZilbzw+XNvbXNY++N/7VgStRVUl1d3Tq58tz7GdZle9PDv+Js3DmKXm/UgYbDnVar5hAs5YzDhxW73hkx6vt0oKN3QXQ6kcTQwHHy0PDhfQZjRJ4phk5UhEMDYXpPYyBMUHK8LnSCIiAKzK3JfWo6nemzqXrDhNKWvgVWV2EsuPS8Td+9LPFwUU5T9TloMT+/o29QtdP9wx+iZUKrpZT/MaEm8k9erT7/YeJB/Ba/iDx/jTyX+IeQDs0iz3eOev4ELKLPh381/AneIfxZLuWPsOdPDi8Y/unIc4v6PKA+J3SeuaCO3bv5mbiFC0nFJJacepDDRBBRvTWCl9Oq7kpJaYRTcmTyojdENnBPccjE3cs9zf2OxKB4K1Istgiit2QQ4t6F0IlwqKLiBBcaWEli/xUfsWJ1dm/iZ1BVO10q3sFBfL+4ZXgNozVRpVV39rSyyJxCJb4fqm5nVMiY4vcJPx9uTNOBLiV4+s8PjRAZ5gRKZghyD3DvboDtgCA0cOIkJbSCUmJ3Iq3e+H1QtYzQSTxDY5eriex+yejMPEh+PKyUkfHA8tMTg5HxACE0fHivxR6hXw8kh4ZHJMhI0rFZBW/0l4nEjAoyNDa2xElCcz+jOfmfoJlN6xRS+xM7Z9yYJEVo7RZ+zo1LyRFROWJKBlMymJHBT2FkwiH6QrvK/Q4PYwHDMVWOb23A2zHCo+VoBa91XOKFGd+hYqRWNqwR13FbCR0vt/6AS3F6Ii6XRAXkdEfoV6VLb4lIkrmuz73BjUxucCvh+ohbKS4lL84i8kL4cVN+TO573U+7f+fm3bmOgpKXTCbR8VKBonVGCgrEiyR1zOYwW78JQ6yk4oqVTOrEqAln7CCG5FXb4JD/qTdU8ugyrIbRkrjcXDfeojFXGWy4tkBrQrp5EVqq0o7EunadeX9/bbUkiC/r9CYDtucbUJ5R0OkqDQgLuWJuyRiLJd+syrZJeJMzSR6uiLua2JFSUByxKXJuxGbjeOB5sobWKgEXHaeLjs7FpO0Ck2uX6ykXNrnudT3tGnbxLpPF7h7CP9qr0WAL+aro7IrWFLHb+ecwlaAhJ4LZSpU5bnUiyFpGBk1GjXMgOWT1ZJY63tKoekBLEtcuqDI3lExu0htyC4O+eoycWNcaDEqGmxasry3V54i9taUVM1org8Ecm02r8eq8Ra6yaKDQF6bjvJbMrZbN7WWnnVslObcb3GBy73I/5cbJ2R09p8Nu4WxnNXNO8VnMqeP/0JzOFE5CULJxdu5cRWcwbBN3iU+JWDwEzVweGaqstUby8mSO26bdpX1Ki7W0fojzXvlp+X0Zy4pejphkRUYy9HCcoUdPB0btpmLgxECYXr2oiA/UhYiWhkW1OC4ZiTd1D5C4n7/WC3zRfXNq3jTHysZ4ZkybX2i1t82qqpMstpzvbJk396rJE0SNJ0T4LBCv4bYQ3bNzc/fo9WgIyYrFosQmRixKaS150eoiFotIH/tyN+Q8lYNMOe/noBw6JTlsSnLuzXk6B+fk9eTm6nt0aUaJ4FviVKmoxlFzUg/7SZmn/aJhccbYJePP7fQU2XXuqsLV4zsXtXmclQWVZvFf2is8sqZ25rjqAmdtq5p/nyocRrPERSTaHySx6wPzDWCQDTJTocmXMRXaSxhnX8srVZXyWB2Rp6WfSkiWPNLT0mHpd5JgkjZISDL3yLLUo0kxzAyhgsYV9NwZl8TL4bzkzaOwCNcvWthWj8ptnujcczurCqqKhMMV/maDscRgzzN5aMxSKryEisUpnMjN28NjkYYLptyIeCNHOQm3KmQ99pVGTNwGbhdZk3mZu5guzDG2Lh8mK/MnBPvQvAkvoB6MxR6BMUdDx7StnqxooSFG2O4NSN5PDl1e8+JvQ+KUmzs7qc6tTPQOvzR8N4nDihSr2E5Fhn+nVZqaI1qlwB3RJj0KGZ+UEX/9MVmTZMmCLrUACcPiHG/kdghzyXpfq6735pGl3oThTAt7elXfQVd1YS5b1Slvdbxx+M1/8vMw+bz6UZ+3kHzeV6nPo37dPOLxaBBxBgee9t6JhdR70w9kuhV/nHxex3/j8+KPZ31e4g2e+FthEVnTLzjTmm4bWc5Nro9d6J9awDNXb+u3rN6Ob1m9+ZvPvHpTGR3nTcOH/pfH9G0e6e3/5piuFk5yU/6vrdP5Z7tOn/xAODm8/3+cT3wGPq8+az53Ez7X/1/jc+hs+Ywv4BuGf83Osk+n+ON3il5LPJqHvBgMPOXWSrjVkh+tVhPHaSibNhNFHibToGmbCZtGc3giyR9lDyoq8GnPty8+i+PtEO8lvL36v87b2rPh7eR/Et4W/q/z9t638zY8fBIneuNThu+2SPqh+M0cw87fvECe6ZLPJp752WnfuyvRe/Kj5LMqTl3XC/kG7o7/wfFbTzv+mWc1/kfIGD5T+U3Uq2OIFyZ6E8uSzx5PPttBnn2oPhsOJMffR967MznW95J/pyd/Nyv53h3Jv7uV/N3vks+Kk886ybPtyff+7O88M5Nn85LPdqnyjE8QryHr2v94/InPEH9e+Q/En3EjWdt++39tbZt51mvb/0My/X/Fr9H8NtKxu2hPKZUdOogReIr+/38h7VtvpOn+iRtp9EzMi8JDGLF8EK2VtOsZo/MF/ALBL1Z8mEP4RWUqVrDS2EwC/GCYvBQURfAGolpFeBt+Cr+Ef4IFEy7CIfLjT/D7WOy4GEMRef4+/hjz6m8G8cXktx9jSbOB4AOOCPIFxagM8hfz6H0Sbx5G8kFCMS904mXXbwZWuE68zK0PrZxHUBL5R7Ec53LIvSdopQoiCKk4ChltwIWM7zHyJXJ8sLPO56uj/xIv1nm9EfqdVLxhQ+LffLW17Dfeujov+aqOHe1Oj/3jfRxYnBEYGh5WdOQbrHGXRYxOwu4eRbIO4cPKLIQ3nE4YfWSM6J+SCEEo9M43RZg55gj5aQi/pBiRgpR8TwQpch7LJu7T5kSQzARnyBBcSm6q2ORXaZ9SJqv3jlYQGQ7OG0hKcWVKjEdjLa7eeLJXHdDt4jPIEu16dUrdp6eT5BNPnCrJpB6h94gsRYLq3aB9Ri5ggtPlUcHNFtAGDv8f0yNVaoIAiCfy2oORSL9wCpXjAQJkOCASpFjdv+QCIkU3FSUB8ASuXs8hGT2NDqOfIqFzCpqPELIak3KVLpbQ+xJIh61Urs4Rua6kgkwKl4hWlbH8HgU5raEsQTM5O+SXXUeb0pKWvIGw/cyCfu/VmyZ2XfRQ7ullPWXKt+vtFwSHE5XVUt2lCkzw2JfPjlbdQfifUV2kEL1FtHnSS3tAIbazYS9RWqDCN9pLI78DmA/kv29TXrLCU+kx0cbPUn2JXM8o1eYprx5/4FSRiqtOo70w/CH3Cf4Q+ok8jXsxvVwZOgqho7U19HC5y4U/dH2yaBHdG/1rxlpZtYcDon0v7MXEnQzhF/craArRJuMhunpiWqXp2MAJCL1dF6fXAem6Zc1aqwoTOYWJ7AVqxJwIrb3CU0laLq5FycmTXVoToegyYSRTeooOuZ7Wg97qMElDlN7L7/3m6IrDvyU0X6577zfvHa5L9YknpIW8US6+iHYAjyZXzLfhvJ7I+VMdQavBGMBzJgXLpk2xtdsoU290z6/x23OqJs02l3jOoYmoO4ix/0g4xGm5CUr1KnGjiBrELhFhkUeSVs/xMo/4iDRW6pdWSRul22iRTV7UIAQa4EIheozmp0ctTQMQGpB/+95hS1PTwEBtTbHXTKtTgjmMf7QzMZQ4CIuhfCc+Bt07E8egPJvuHKXJhyEPw23igyJaKUKnSFyCT4yIOIsLLGq2S/dKaKMElxCzzmAhPDAwQNjI5IH+l+bDOsLHfX/eibahbTsTEnzFZfMxVinjRZtIueBHEdbeR2lukLZLmNLVjtDNJnsGijAe/3JnPIqOZNDTcI2K52Gy5AkYRI2OwzJGGAnSvSLcLMIl4gYRiYQMHVroFBqnkhDcO09OwPvVfGxnmsYMJXxAJIEGv1+CHVRoGp3AH+Dhh8RkBc2tImwS4XIRiKThVQTdaBZReSZVQjcl2MN1A2R6w5Q+fZgcpRaiWkhysOQcGE+mVtAl3oJrB8lLJJsPLVenOB7DMIOxQgUr8IS8mDGFRwmZJJERHSqGKBSrw7w7sVElQpSIkBiC7ozPl7gOpZTITsvj/SQk4cXXBbhVgFUCLBagS5ghoKgAAqEmZihMcmhJourMRVWNjbvPISpC9OStwfg2tGLUWDoUb3oUhNw9GB4R1aGh/UysREU0ZM0JETqUglnVx5HRpeQH6SkkArz7c6ImaBsd3FUJE740ex47FH9SUcgQEdwhwFLhcgFNp/oDbMzSdhFUhQmdieZokk/+PinNZfF5fKNKD61j8mxQ3EyexCkkRbpRuE1AM4QlAiKCFJPDS4lwYJQM0bqdicXnpGdLVQhgtTLV8axWJpwvwRYevofhcgyz8PmY2FkEj8WYqCO1e1VVX+OhlMpUulV8gKjL90RYJUJAVdgrqMICkrLVdTBLYcnIB5NrAT3YPEpvpy1lKsW/HH8THR9PXuq5LD613BJF2YRfxcfwh5hnTDbgLsopXCvenl4kiRrwsJZN/f2UwduI6ZJ1gtpzSr+bQiFz2BweGM3cyDrF+DKPMLYAqon0EgcpY/cST+zJ4qtNKdmJYS2+DqOHRZgpLs1g5lss61TbYvTWg4VqPKG2Am3LojWgRB8QAd2NHkPoCnQDQucjOBfBBDRizGTFulaE1cwGCPkoW55TNkDHrOpjpjpybOiDySkBewYrd365k84L5UX5Ch/MnhORiyiFQFwQRggLt/IP8Aht4OFSHhbxMINMAqFap350KD1wtmamjFu3lBi3cOn4b87lH0p/dlLvxyllW/Bd5KNV5f8pmcNSpv7bhXsFtFK4RkDnnbqUZBsBN5BpBlOXEg1TBfsLlKyf4k/bwTqlt0yC6/hHeXQZvhaj8zGMw9CAoRyDhO2EvIiTprCGv4v4IkGic0Fs/bvMFJJ2UIBAn2EK2bYw2hRObwvdK1RbWHbyPb4levI97M3mVctdpvQ8KMHtlN0dhGG8hodrEaxGsBFDPR6HL8PEbnEeztJE5tOJ2aJLKLOnN4pBJsEMHR1UeWT/pdisH+FzKrQR04ivoHy+gq7bM4rPRUozs1I7BmKoN4v3iehRHu7hCd+wFsF3UJYTWilec2ZzzWIrzRJksGUeYWsFuMlEJ4YoW9eAMek3/Bl+w09s9TZqJ5tE9ASGHRi24NEeMWk1R0eRTguD2m04g+odXxFjoSTL8C+zdWu6Ur+KOaaHBJgpwGOM4PUYHkewkyAnBOejNQg1oR6qzdSxYJ6oPV3a60JNTRm2kxx2ioUscyUcPPuuysE3v/2tMNqemhXP/QLcLsA1AlwuwKMY0m6FGFWGJ2HDHcgieIoVqeM8gqOUhis9ziuVKdexxecNDHeyEa5SFRIFMeRSO4LxIpn/x3lENGAdDzJPHceIZfECYlZFg67tInlORkDshiwg4VHzPziiAGlxZFlR62ropVYkf/OJsLX6m094OZNXLbdVmX0945UEYCqjs6i5d6V4xYTZpIFfI8JjPOC1PDU3bOOBLcAlxMwzNEbLwlFmWyrTbEkarbaD6npI/8HA4Cm8p0yrdS1Mh1ZiWifLKfNH8IEN6nyO8L9OmUiYl8RMKatG/4gEqo8mfD9OmCWsIx6Iw8hScMIupyHs9lOOOcbx6VkmbKoMpzkebXFE1BdAJbG4+ArK7XZ0IYGtmbzOV5pUe7tTgNSCQMS0XbxXpEyuYHxedxr+kpydnq+M+T+Fo7XwXTATNU0cpBx1kuXnYJb8WFx1Gw+r+U08ephp66METPNIlLTUnYkChaopt3XUnDb8MkhZfaKAkrnv052Ewtf/LrhTn8/sTeS6lLI1QLQI4EESW/G3EudIzP06tAMhHgFzmxzRIESrMlE7H211SXknvSW1vJZVMIUS++Y3vI/S6kiPpVLJfVyEWXQmiQFpeYFIMOmDjlLRZQ2CrVwBKKaSOpjYNxWuQiC4E0PLYa2qYx3peetTqm6VYLw0U0IEH5Hw+joMazDsR68yEdG54gUCBiVECaYx4OG606/W6jQFRqbp6YlwjxqaRhJvEfojeGWEh4lK8DnpTQmtlmCpBCobo2kTifKjHMZpOcim/1DicDejT2KCZYn3CP34j1BsNP1+pTooglMEvQg/keA5xsOj+ExsqE7j7zEBpzByU+LXqiAIOr098TVh5OQ7uCqLDw03T2naIkCZAHqB+M7rEGpE3ST+wydEeJdwJsLDPDyB4B6iUwJPvQjzIcSVpPzIGSwoaUJEz4Q0Q99N/IfKEP/2l4Sbbz7kXSovSd2uVwoItXuY67oAwSyiQIjoM0+oAcPKoXBa7bK9SACYKj81EXbuFGyJH6tKl4nFiW+eLe2Q0N0ibBFhrQiNYreIHMQxqk6CSJsQ0aSIEDyeMSBIE6I5DzaWY4l7VEjMJY7tZFj1jow4wNeIuzG6RbpfQoulyyS0Jb0IEWICDUSwNjWj8lFzOIvagBq7nSa/QtDj+J2JX9LAI5ue907xERE9IME10i0SulRKu5A0Oc2ZyA1m0hud1WB5FNw+SpZdSvA24UEBrRagEboJrQdF4hpU94qSKJaoCUqrSLY06RI0qOrGKSTxsZ3xRtWndmTEObUbKeYiTn68ABpBDaeJnqxjepJ282SZ4jH538g8Jg3mdItGtmM/mFjUD9WwgEFF2Hlx4jCan2WvA0rDIQmGRNjI8kf4fpaA2CQkOZrN2FC9DGUDnSbclF+uo6zUncrKKY5m8VSYwFYwIpWd8xL7iapFstePqJL/AKNPiKf9m6SOP2OxODp66KOTLt9TKRHN2rkw8QMCDLlsHzBVqV0p3CKgRQLMEGCsAPUCBAQCxVbxqIsn4e0Pk1iKuAieaZqUuVSdJsTMTMMU9hMNI2p2fHF8RQoHjsx7r1LZr0pbw8OjiMRHkM6RUGobk5EVo5oKa0OhgYHTzvmo9MjiiXDg92zcixKTE9P5LVzGWiQRH1VzmwCXqdmlJQKewa/m0XjiDjLHTKPcMwx7YNS4M2PdRd3QzygPJJ5A156SN1EzdkcIdQIYX8H4/JEA8n4W7rwrfCOgtwQ4zOL8GxCs+aeNAEYpYNIYpg4Qu57KsCIe3xa/HF9+at6kVU0IXDsSJ5ZhuJcx+KbwroBuYvaZYRXUl5GQkVbNZIufnTDGODsdb6MisFQEO22AgMNuBg4pYyvQtj9n8zVPiRKmVmOI4vEYqQvTxiRHxMNmYsMsjjTfytFpUSHhZzlUM1RI+emCdrQ0i5+QkvvwP2KhpyRuBmAzWKgLn9Act1MEmK0vK5Sue9kgCRJczMDgfQJsF+BaZqwNArzLwxEe7uAf5tHlPNyGYMsoKxplPWdUlRH7zU7nDMB9NJ1Dhn/ywy9PwYf9St3XPPwb/5+MPFk1bxZggwBv8vAI4YaHjDzM2VkSjDImoqrTGPkOoqaXZslmodJCdJSlXWaNAEY168LSFgynEz+ylYgkbUAsyNUk4VZWxJGBtWDw9HazDMYQdhg6lMtP9vDR0XazUhmv2s2vhDRnNCua5ozM5i3J7YGDAlxNgkiUtqFUNMhpRxDMGacMRiZslA0tg7HMhggKlH0nx+C3NmTzuEaZ9AjjcUigMJAmflADhhSH96nsESDdLy4S0Q/Qk4hwCeszTOsfYvRUTs0jnM6BOhUBylUnnWh5ck8ncx1qm0l4FdRUKVsnGZO3iPeLiBj+ZSJBqo/x6Pp/ljs4E2dXpJCgXPXNy8AR9zXCl8RFlIJNSZu7C34ICGjYrKX6jThJRYGnQKhsFEhIfP/jnUSNvllIUOCITYlcteJgQI/WUyWfJz5AFHYDv52OiKZGBwdC7JNHcvYjxrIMxpGPDJz08vOpHEvT/LYpvhvEe8THRTxbvEBED/GwiafL6NlAv4HR6G/PMpiHWgV3fMUU9G4mHS23Shl/RIQuEaIMWtxOVicJbkuiwVcxHMCwG8MN+B6M1mOYjS/ASGVBxUN08ujcnQ0sGzV7aRhyLHH7MhgikTQBiN74jl70bnr/ojTTBr5SE3mvinicCBERykV4jTg76TYJLZFgHENsmwVYwpJvu+glrBswrE+JbIRfdBYQdpTHywCze5fBARVM1sffJOJMbmJk8nqXct7nIrzKHB3R99kisB1ewu/nmLJMXDSZyYcl2C4B3eNF35FgpgQVRPCU/U0C6hfgCQxXUKlf8M8C0FERxaljuT9xRB0LWa1nxr/qRu8mk9AjY6Hxz8RXBLhBgHUCnC/AHOrDugRULtDtyxtYSEFibaJC28lw+dt4tAs9hRD5xVX/JEIdcWppRu9I/EJVEP67Cec49K6a5UvymbTBVsW7mb+TR7sJ2W2ECXQhWk+CQopX2Zn80ZA1w4sNZmFWYitDO/lD8V9OpqaSEf+KXFgp+D7diVmOrkC4B0FjBiBW86rhU+Bw8pNpcL2iH/2B4NP4tmXoR1nYoU5xXCCuFUcMi8RCzKpGYdKM5HTKvs1JRzfUD1fBYgpQnl8Kaxn+Hfn8c5V6YtQM+I6X4KAIm5leLhHhoJrjQJBBWiJ8ZAFiqmGvnknBRpvHwf5kroUsxUfmwI2Jg+iK0bmWc5TQWwQSPy/BcyLcIdJ0E93qW0O3M5JsUDUX6b4fUZ6ziE4HT8n5vNWfTLWQUJDw8YP4Trx5NJ6ZpzT2M/TkFOBPIrwvwlGRhvSLRLqliItI7ExhdVqNaXxGRaP59ugMRuvwtsS/98NOtshRfn5+8lp+WZqfZGzWqLi/4OE1HjbjR1REk9RdlewZ4rC0kqkuhWjCTkrk51Phe9CWlScYoxTdgR/G6FFqufcgdOVImEWEjdWdkPCo9EA6H4FTuZY/JwbVnastCWknRaiZuY9WxdMlQVQCrUSXB20acdA5paPQZoXap2buMtIsqZwOhd07acJl1PmRZqXoYbY/RihGJIq6UlmWU1I630IpldBh5BLHWOwwIrc2xbtKYDndRxEmVFiseo4IGakVzelTK0k9ON2RmJ0JKY1xk3R6lKAKKIk7vkW4X0DqeYpToGRqos6sf6M2SRb3QyGs3MmvOvkO7Lwk8XN8e5Y9zlTCapQ7VqTnkTCjvZrRjgrZeRQyh2S0/NkgxtGBbjqlQ8EiZeMddOjXWXwsUJrvZ9hps2qDqIuhp1tUn7NEWC3wB9AvEcpAjOnMToZa/SN5nX62t0nhIuXoMeigq1UmT21sP4345dQJkNHQUXvm5A6cJr3Tz1SMvOxckNhF4GOmf+lQgiw2beBpmwAc4KGL4ma2bbgFYXUPngaYfMqRjkrnwEDGrjvL5aA/LCGx+qh1plkpJnC0G9NF9y78Q7K8nH3yJCtv0p8cyjSCto9mxw1XKn3Xi1BG3dpXGF6hwcwNSTxQlsJ86vbVdyl8UVdaEr1h4ow86pZbGv5xKL1DdFr4l9xtg8HR05zUu+5LoBLOYygQX9QTv5W/JDteu0mZ+wrxQhStrxZRmQgqxzeoeZ7VGBOO7epW4eUSPMhMRU2uLhJB1Y5NBJnxgL3qiprc3SIenNMyxtXIeBTfSXbVBXZkk/AUsyHs18EAw4f4oknEkf15dTb/RNYMOX9FQ8tXMErlf1LokGJDtEqE6Slun0TAYqQrMvJB/xhEHDjjnlzPJUzDKUbEF02Lz0ZPwGej4uO5SgPBiJQ7mhTi709yuDLF3nX/HeR6Gn7UlT1xkE5+NYzB93DZWKtBcT+EYSO+DaPZJHh6FPA/jg4JmZsTOwmFkx8k9whLM/YIK+mHP4gxRYX38nglOzvTRV7xKrwRM8vmkuAxw7YHTmvb1PKIShC3eFFffCb/MKXlTY+lW6n4vviEiG5gmyq38Q/yiADHy3iYycPSLPjIqQHFaeGjOq/eJIL8ODH/UjgExwX3ybJuviKDHs2fdDfQ/Wm7iFhsQSDNdAkaiJmwhXuVsFFA2zBFY5hAsYn4XLycHlpJAxptCkFqzwrQJLNN/pHA6uPENZQ5GiX84eRN7Xxd4r8gj8vicZUyYa14nYjGihBO8sqyE+rBn1XSgxIaJ02XFkuYrUIMOl6XhRv/AS6zMrhpLt9MPKxySfNHJ/c3843x/0R2LpvPW5RBgnHfoMH5tclTwYzZ1XgTE+xK6RoJVUlglYh9SPAIO+exiZ3zIBidiRldSMT8//H23QFyFUfer1+Y8Ca9yTm+yTmnDfM2aHe1q7DKEmIlIRAKRCVAIJGFRDLJZGwwwSYaGzgQ5jDYXhsbs2BjDBgjHO98953ls322785oR193v5nZmdVKGP44ll3t7NT0q66urq5fVXX3TNJ2LQKP8uYcms387PKwNoN0IvT7otgLiBiZox/30gWMGGf6IIP6MCZlwP+ivMQ8Zjezn/kuw4QZIGXM0KUgryFRDOhW+kGavBpl5VuWaAKhtTa8KIMuhuwT8GKDx+0dfvZX69/ZCV5CWLE0zUEGZ7Ai35qPvYIPToWH8NOplifcjhXb0Vxr8VvfyNa3gcVD8FnYrSrTXZ1x4NOE6q2NwqPN2K6J2Sno0T2Ny4Kuxyn2tRh5iflO5M4gj+KTvbvW0FCo36jb/1Pfuhl8Ffnkf6v/cnr7EvJlsKkzLjcoBJ+WgHsl4GLJdRLydmgPqM3Up0GcjUe2oc4/1K8SH4ocukXkYYg6j8tJzEeJXVS+8oAU3IKiHRCGiv7z3dRjFHkdlsIs8InC/9AP+Uc8zDmy7G/X7xe5QhB0ensfZa0/Sm7v4GtMiF6NJv0FUjATO/2M0PO4CSI+HOHO6e1ZavP0BLVvdo4APv/LKEFwtYS8jXkIAszzmctxRu9TIk0xadv2+Ifqb24GT2OQiXp+z9EF9ILj6i3DzUUBR2puJME28mLyH0ab7Tn+gjgH4CPxAwepfc/AZ421+rleqDTDvpslF2J3HkUZ8Rq/mgJPk+ALOIb0WadA+ww4Vj9/DOyDbhJCpWheCuSrotzHWmtjTrC+iFHNSgbnOSj6k3OkTWiNAzhj5Ae4p+eQH4p7KsZaOpUWTAcl4DNHcKDijIFLwakYimwG+3Dit739ZULqailYiQKzKKx4IY7d4Dn0WWMmc+juGLhV9OhH6odOB7dDr/47nTJEOeCYiFH3oypoZNh2oTr1h+lPq7wNDtoYuL/+9hi4DWovksH54KHp++hJ8dkN3a0J/L8z4CXmhwz5Ikpg7SHBp1LbjjAJfBR+0Cng82LOtyNOUpYCFHyHSxNS0L0zZSknjJO0vM/j4yTcdOk+sVZ0JnYRFrTNwIjkpIGRZouFhp1vFePeR1W+2Nlmn8BvwrEXixTFZUdIYP104ZcTxF+QmO4DZzbqazviIqg6CUJTEbZvkuyWkCv/obhIw5+dKwJzX/09pjMuskhIbJFcBO0HA8LU9ylSVEBUEo1q7doThSdFih3rRUehiRZcitEhuPfM+lH65dnxykGBbz4aP7SFmZpe4SeCEzAb1bViMgjVocf+jj71gtnPHRECw+i5SLaP0eAuGnz6J8+JieCz82Atxmjo2a+Tk7hQvv3ZC4Xoi7i+Bloa2Hnc7xs+M1ycgwExDAJHHTLwIvQnX+ysc8kKlq/QqHL6HlRF2YbG6LnQGA62YDyG7en0sfqVy8EI1CXw8ET9XgTI2uva+oQQ9D434RqWi8i7SHINCcK40I5qFWzOhmKdSe82KCYGQVAnmM7aXSnRLfifQHGFuyXkaqS/jaT/AZpswjBSistCofSm5sjgNfHXn+ob94LvIPz1918nmRs6am7PFebNAIUvU9CtQ34WhmBDUvJhDBEwCINu543UFyjykk5gg+pv5U0mTlh/2/K2O7HXn+qXI8aQB/injyuQtfovgaezfvl8YQRhrx9IqBk2ocvXJwVZKVo98C6nCxr5ugkKwZcZeHhjA74cz+IcO1tmOGxbU96v3y1yCL3BIx9fDVmc/gXpnVVjfYOwVsRd1+K8iEmCWKUYnJjY3Sj2eRjBL5SiM0iBFOKvR5A7fwdDtoDXBAJen1Ky65toqy331cn/a/XHRf6hQ/k/H38L8t+qGZ2px79cWAYB13XM6wwpoi4KIi4TAl3gB7i+5AIUs0Y1+UYJ5BxVn4D9qLDzCRLNafIyvL2oE31hu/1qNjUnz82g1QzPnX6EyDKyqJDhtpr8xvwrCu4LKZwtfJimbsIZQ6qFvuC0a1rwjmnXibv2gsn7aP/HH6LpANv2t8XQo4+gTZZ3SEjonpxFXUI9QVFr8B6MlpsJ13C4UDSHZu6FotO7/Hl9wQ7wYgNfHY1mqb+C29qfi/w/C5roj0lmtFcySwGmZvt/fMv/+9/6NrF9tBxkaQFDqY72Vwm5Q1JwhnSXFFWkIOzweQl1pqQ1hVpPbabv2h99Ug+sXd1+Xb9J5AOBJ8TJ3fWD5ObZvJwpdO/BSQqjpCBBxUrg4eZehMtx4VMzmPuZmGrtQOhk7Wf1u3ZAterF0Aqx9j/T86ixjrFfJ5TgUpVngJEB1JebqJu8HMNu6KHeSoNd9NX0TJyBQZsPZnR9bkXAqn4c1Hqj/sgOMAXy4ogxjqMeDLVEfhr+aq/g30xdSJGdmt5yWRm8nLVtfZhT3xsgawf4RuNRwY2z9+dVBO+DuHTjqZm47hpyayP93TmjZq9jM9npzeTf7qMf+XjtYuasWTh+QijfgZMyjSrjaxi0mQrXhKCCkD0UdW1bBrm5tesfVMDWPNN2BDJQzm96+2LyCfA4CufNjmXAdfWLEnA93g0BDRq00pvb1jUpRZ1k5rUeOzuW8TBYin2ixeSHDfw188zNQs9V0OxvxhissWEII/iVTUSL5bKF+mxKP9FcDDqV/o/1KzaDH4MAxmSQMcpd/wL19Ox4whlCDy7KCJFgOWLJiCMu1ENY929GuyiBnxGrMx5rs/P/oPavb/qQndq/GXwXZERxUcun99O3dsYZRoQI9EZaLOzCdTniVoJ/cAJMiLunOkAbCjU0Hkma4fMWtWQAsc+DuJgAb829B2/0+3QGv93e/6q+dATcDvrvo8vTmvqLl4AsrSLanicnhoVgA4YgDI53Kn+mGdB8KoYFf62fOQJuakTU0GOT1M4vtj9XivZkoFQo+WUa3EmDs8hWIOM4Uc6FfPFEHyHfw0K8hHwTQ7qOfmUF62NQjiiU/49Op86Z9Mv6LSPgbmynUQ+24BznzDiNCTG4QCxDJVEQySPDjMp2vkJTWz+tZh6vkiPgKyDdeO7e+hT9t2bfGjqZwfEf9DTyH9TBDuUbATc3Gr+mWRs/g4WLgvMxVOd8DUU2rXBD/ZgGJv3RVCp3XHHAXPEC6vmjo/eJmGUG2ycEI/bXMNrF+0iQejXaFfnurFoGraBBvV7f2aijOBq9j/7Rok7eUU206WkS3D0TK8CNS07UeItpbZPrtXAdRBp1H3UaePm4Gg2xHkQxux7kEx5ywmgEGoL7wCZUo1E30gvAvzOjhAL6X0ZWrpBJJYyUJgEBpSSH6gQHPTX16uFXXwWpwx9NiZencugX8VghvvEN/v2seOqjFP4+hxmtnwf/q6N+fJvWUFczAcJM+AQdYfDIXpX9SEadLwMypYmFbm1q6kPY9NTE9o+mYIsGaeN2oeahaiV8wBp19W3nX3j+uouXDAYsTl9tXsjnji9YSB/eXE1ECmcs3yhYXU7bwHp0Zs1DzCPkM/jMGilxqlAJUUBGWiAypUbAakCuR7gUEHBCSs6jLqNuoijqawB8CQB8Eu92AAQwDjag7OU3qG8SksYZOui/KYSXDmffmTo8NYFXQHT2D7rsBp/z8xg6Skey66mjl18+i4eNQu9KAGdACUqekkIxkNC6jUPBQNQzw8Sr4EeA/LrIxgOA+kRGMBvcVFbkRMqXMCfowKz/RpygY5sQK+IZPuQvGmf4nCfM26K7SHdQR92lfVSL6rQRQyFimKDl+HAf2sZpEGMaCtgIBehBh/sI+nE9mdEDQs/pPXqq/awfxM32dROvvgvNGeKIm/pwSiue+LNuosHYCY79wbwC/kSn/jz11OxTf9D5Xqgv/wb7ooBcJ4ldgs4cDAVLQUoSGAqQGidvSRIvUS+j47+olwV5VKn0J/283IiOfXJRmiThhj1yA7cQGg+RmRAgQlzIE6JCcd5+XI9enUZa+Ya2kqoc+egIB7sFpxTs1IkOfjtRN//t+AOgQHnuXkt+OOtUqLs6RUCCFNSrebj/GqL2rEqtIdDhTxKlRo66aBGocepmfF8Ck4FKTnGUB6qWRoU7d/gj2LcjsE/vHuEO46k2w7wZjhOZb3KqhSPT4uULTz2Fz4ICSvjsJ/CzdcTos1pOh54tyCWcRq1TqtSYAyOlG+SWc2SOAyTBcZyHozitWnz8YeQFvfou5OAwVJTDh989Ip4M1ckGOqZshpMLxXPJ2pkZH4d6gObXdxp6YCe6/hnqRmPUX1AqrRa7DY/5C5SgGdeQGguaQbbGDMLjmpvKVlJwWDsf3zGcaDp9Z46xy+CJPnukXr8c7zdgj/2WVFP3Ez7ifmH1FsNFBtLtclk9XuVZiksUpEJBEwDQeoPZYtVZKdLnpb00HdNZDTqd9Tor2GrdYyWHrcCqMxmNOrOPNBik6JZst1eq9CgE2AAt1akVRA2y/8ZEtpZLHclC/YS2GfYohU9qmTjA4eveJifVk9wB9SSDfoHG34Lehqsy8p9SOWg0gHhdV/tBjvjKrlLjrplAjiLV5ktqWgenS/b67ny8e6l23m7T7rRhGJ/o2L0HTC/4WZfRpQmtN9T/d6jLX/3Dgofn8WUQLtXXobuxqvVh8tljb+iC9BP4fphnUHwU3zfzPXx3Vhm+/xx+/8lZ77/Wel/8/FNzfZ7IHvstfZXkqC5IfhW9r7gE3aWllUo3E98HNxMxwQI9knjUHxBIIhQ0mQQIHtMgTYJQ47Kp1EShAGKFWKFxrxVqb2qO9rYAy2dub+0c7e0iHjhRewVQOHl7j8zR3m7ij5+5vfOkvlZ7e4kHjv0ey+858HyjvVIhE4XtJZO4vVQX6CJB8mTym6M9JL+Z9gKfqr21c7SH5HcC/gQgnLy9R+ZoD8nvs7TnOPZbahUej+fF8UA3DiL5HbtPHA8IXgK80yUAwuM2EAJF3hQBEQA8J2nvlTna20Kwn7m9gTna23Xs4InaS4Lkydv70hzt7T72+8/UXgK2dxseD9ReULH3vvex9N4XRwO2lk5G/bC1qB+3lsqDPJhLmxttHT6urS1E+DO2ddZxbe069rUTtVUBlZO19YPj2tpNGFptlcv/aFvzof7msPy/jdu6ZFy0dhe1pJ+MB0OwrUhYTSPpZ0EWgMgJ27rluLa2EB9+xrYUx7W1ixg/UVsl6AqfpK2tx7W1G1qkz9bWMJa92NbecaxfxA0t2VdKuQRsK5fAbaV6QA8A6RO2te+4trbAleaztaU4ri0krxO01Q/6T9bWiuPa2t20kJ+qLaSrEam3pauZgwfxLL+PeE4rZY8em4RtbhZGaaLaXSgKFFEuBePQPBKeLFRdultwefNvdYNuQa3Jd+Nzv+EL6uYyKAtKTb5MAl7oHczfzIP1PPxVrszzRCo2MQEfDv8poPPA4e+QmwJi6BP5UaSh1Wnw0931f8UP+f+O42fvsa8R38TyQfbhPGEJTQwPF7sgP/3d7fwMCS4+/9YQGEL8DGF+4AuqJpgs+ZqgN8AfKk2+dlK2YrETyannRHwp0tAtbfA1NPR/yhfSTQbzJepm5gw8fsRFoj5Bu9UYv3mDvTXIV5+QKiC+UgWoqvQ8PH7zwDzE1zzMF3xB3dwH+tD49ZEgjhmKg/Vx+CtkKP4J43dSfqCcnmvyM/h/xg/1zHH87IX8YH0izmiO2/h4bRDyMzavnZ9xPG7jYBzxM475gS+oETRuI2jcRtC4jZyUrROOG/WnE/HVkBPma/Hi/1O+IpCvPejeWcLQuK+2G9yN7toliViMoiAL8Zm7dglw7KX6kCTFnEX0Eo8KQzQAbqfd4HTa9zuBxQnkTuC0G2ssYNMc4Ox2IVkqFjPhSMTPV8qBciDgTmYMycxwBsgz1gyZiUWTvNOL7mw2V0AXlSk6y2QgnIw51RGZ3VygJRCP545ka29OZyezNfhLDr7KgtQbWQjKDrQgGWgAsRy6bfSjiamJdtCGo1/QZM/crm00aEATpDUudcXn7+MrluHf9PieUnRANIHCZZJU6YKl9e3PnZ5wDyWL6+Uqxpn3s04QSizuf7f+h+/ZH2an1yvOzYZ8fzdXXaMK8PshwP71a+uWUY+veqV+Zv3X9W29sdTy7tA6kyepU7uXmTfTii+e27+o/sR0zwb7EioQyIZ3U2eMh4sGOR34O7BecxGOgx77JpT1PmYBkSfeFPSSBMjncmkEdZPJRCotoWkkuGjaakinrfCnNpmwWZPWhNtmNdhsVqVWa7dag8V4LBZyezw2ux2RR4IhQzBkDYGQzxtM52jgzNtC1pgzQdrdQZ/TI7FaPTKNqcBCyU+/AbFwjhNlr61U3kG/icLHsu8QOwq+Q4FzxLcOoAuvtWj7wQELHgFOPSlDf2hQY5iM7vgT78vFgQGjAQ+IviTHI9MYCBDEwwDwgJQk+9iNhbi7fl+hd8ntXx5JrQzaHlkSmP5b/X9Vt8vrQ/KydXMcuHN8cL4CvA4efUVzg4JZEJCUUps/Xvjs/PWXp/rmWzKUGZgvo1ccvSQRujAQYMN3Uz+raPUgcPQi8uZ8fJs8gOINm4/9SuKCOl4gHhAWFVJAbogYSCMFihD2kcAAZ+VCwgRMpkApmUiEoXDttnTKkXI43IGwIRAeCoOwzxtAU0AmC6SzNgt8w+dUejw6C76fPEuFE84UqSvQcqJ2BOk1OiQdK7kW3UGcyqWmJriWnI/XcXQ9XKOwhAOEt+3eeCxFnTYPVVp6EpV21afrf6nf+vDFX88kBueZ1X/849c+f9M363+wicp8XibIL5pR5v94Yv04dSfaKFr/WbTnmvFUrOxbdB+4HSwHgdfrT2zaqsNKHLoASBbGmkp871UovlX/FrEbFKjFhIbwEkHBGHVX3WTBDPxmIBNshMDplA4aBaungBg5Qn1qRavFPoXy4h2QrchKERTO2v3U+b2Vq8++bUdf72N9Hp3Xounn++cFFANBctEzN96zaGTnd27fMzJPNaa2lf1/uLQ0f539Pw8QoP5H4mrAUssJMzEi8GaTSSuTywFBfFurMWi1Gq2C1WgUQMaaDVoTulKOJVIfThzOZqe4w03lF80KyLbUWTQeJjc6jb3YEDbkOATY19RWecyvqK9QjJsdll2ujC4vo5ZPfz2qdMhoknS7SbV2GJyyhosxbsjbO5C3FOTNThQFE00olSajViFnWULQmoz6YxYVS78IyoSCSB2ZmvrwyBuQnyPZ1BSqzkIZIjHOLxXvQpR6C/5G1CmEpQhS96RfvqrP6nHmz6j3g/R4+KwFXeH5zyzuGSKf23pD/EZWnfmh/b92VPo2LeGeCSUhP7+AY+eB/ETQPm2acLqhjtcclMOhVvt5t0ywWAjB7ed5r9NKR+gKTdGCY9yxAVEYvMeCBk4JRxYyim4AyE1MaXEmBd3+ghnO4suZG0ybkOqK5kC8pKbU0Fh/exc84eK6XrP/krP237bIIyScLhtfi5ymANSKSld042XzigI5VQoVNE5XquuyRYMj3UG7N9F/StYj97ovXTiku9yDtj7V34ByzlIb4eCqiDOEJElRzCC7nCUzLPDBtYuQqhQSBQ0IhoGKoZAYFPClUi6TKAg5UB0C5eekNMFIiNTk1OHJ6UnYCXQXQCXXChJy8FsH0CnHOESINCQn5aV8yVsCUpAD2QdO5U8p3VWs/8UDfntl/U8vURvrnnUPPLAO/PLt+p+x7a+/C2XPU0OEkygJGpJyOFUqhxkaf6lgdrwElYCCv5efdeo1CizjaXQ5AFSGHPcmlCzOYEB1lGbnEiuyqnrAx+u/c54+vmzntv03LQz2ul0Zl22olF7wODW0Pz8wfNoVa5Yt6EmYU5F899lGHQlSOF5dfwjydTq1At0EQuQFi5kBGsGqh8zIBb3ZyEilwK4EBBz4D6c4POJT2QZjHx3RidktNJVFmy/edFOk8AQXJzc4nb1j7VahOPzIj6/bdOl/vjXYbQwWsqWAi1rhs5SFve4bDr68bd1f772mvnqx9voNy7YsFeX1H8TlwAT5QvXLCplEipZ8QBIUHK5npTLkSOU+nDoCR+ow5AraVzgqchAC6K4huMKY6nw/uPRrlycSu8ALVGl6vpeM93yXIKj6r2F/XdQyOCf9RBLaDL8uZAjwtFcmBAIOTohEDIKXEBw0b4kpIyGgCyldFtx7dMw1kkAFGzZ0byL6FhN9s5Ue27qWvZNCcSCLAuUSakrFVcj0lZXuFYvPXtu34AcjI33rl3YN3Zty80Lm1DVL+tIuO/l8LR1XCLpUbmt/dzi98upltVNOLaT8sfzqWnJwIFh/d8GK/hvXp6Od46gn3GiHgNxloBlGhUyyweWQKxSMScuIhrk1iB8dwRUKDe4ZbOuwauEr1KUdg/ifb9XrzYHcthmO5JtoDNFYkjfCwSObY7lhYpsbjuEQHEvMFzEM/dEnqL9A+5wjzhIym2OgGgOVKBiOgLwTFBygaAcKE3AY40ZSZgBGeUBO0nIQkAGJzCQjmUPg7GdTqYL3JXA2oSWCIPuMUmX5BsjCsXwbL7YA3daaOjKznbCxkGZdpNGgpnlfkizke2mzTw074yJz2V5JIZ8kyYvGdi4KpZacs/eavkW7FgT9Axv33bHYVS3l4n6bmtHYjJ6ecjbmM6sYjZX6S+3MK/o3fv2uPSuTtTOvGhy+984Dm3tWF9bsuvzKXescyiBvK6296Kqrd661qANetCfw2OuQQSP1IeEhVgkqj9tthVNKw3G0VHoICILOZDWYTFarSafVmqxuGnzsOUT9+HmpxqT7GFrZGvbRRPcMpywaaxSyPtnWMiVF99VRaoC61YUWq2wvWdL3AmgRYqBEGeWeniX6V0jGEkqaU/Lpe+WqXCWn+g5FD6S75dSHfqF7eo/MpnUFjDKfjzamYuSNcpc2m/Qh/n8C+Y/BcUvCtSL8wwS4P/F04pUEdX/y6eQrSSqRlIeljEQS/kCvl6edLpfc5bJ8wB+i3n42IZEQh8B5z8ilSuzsp5Cjn8I+EHJ18AKnFU+rz6QDiOUc5S30UqVeCo0L71OTUr6XyonjR0qN4D22PLo8ELpmeqXv7L2XFT09aac1Mz/NhWNRLqIMj+5cNXj+eLyw70f3vk6b0vH6qzHbkvVbs87egeGQd6Dok3B2k33hSC4yfFq5vPOq20+hYf++Vt9K2WD/RollQpgY1el9o4EPBpwfsKP6AZYd0I/SCzJ63Sjhg5ZRR2jyvXGNBnp7UOemalPIDOD9/3irjQ5vfklxRzhoD1DqKJPWt/VHIg21dccFZrSyiP5qdsE3e+GrJB26wjs8tiAUzdpk5nDJEzkl4nINLV1XTq1fkEos2tazbpWlsPyCezYGls1LdKVZiyfqsIacRnmsP25SurJjW+eB/ZRc73W4hO6c1t8Tt8R6TbnlXV5n99oe4czxLmPhq+fkdu7ctiStcKaDiQql8ThsTg1VXHl2MbRy+ViXn4Jz9thrUDbXQtmwhJrYKmgpkoRrqHpmDUUabBTXUSX8VsnRWqok1HIAB/4FWqpkJBqWwMKaRF9QkXUVvKiKO4Q6FlYIJNoWVYrXw0WVQtXo1/7lUOr5Hf+1vb4sTbFvMvU86KP+cvRrD9e3gju/RC2rP0LXpSKu+jfI76VwrqWIFYKqKwIiYVBSADjhZNB6CNpgUJchqfnUGnTHcTKpS74MzsPr7XlEivrxs16zCoKjqakaXnNzqWwWnSIpqmquUTjglbooNHwNa0J2DFwwlIQMU5f216O5zQ9t71p//5vnWQZ74zIjb5Pq7AGbNxt0KONjRdcpK/i+nrIVyKgPf7FbN7b7/k3X/ezOxXJHLsrxTj3Jmo1Wu4pKr7xg3o4XKxaHhiFJO7Shi479lk4wo0SQqBF7hUI4D7p4YOWBjAdVHyhYQNEM8hAChkCeBSYW0CxQsCEqHkR7w4PGD8rlvjiSBOsO9bAKBcdl4BBmnwkyGfjP120qbEfRsqAVF4ZG3yegYmNb2rKtQE1J4f/mGX1uCITyl+B7DftKN/QerqHlgSXZ0bMXZDnKUUq4GWH78syCq5/dvPTAhkLlvK98CHQPTu/1FEJGhSsfTi2qpdyczCNUojnGTyttcX/hvDNXuWiNVgYyp1wxftrLd5zae+5da8/+6EeHblqrmL5z0YO3Xhwyl9PentP2XLjFo+kbzGkR3tsI9eEw1AclkRPUNAWAWgm7TVIKBf0SHHTozlA/foZC14DnsIWCo448CGhWsf9qRCVm2AzpqcNHP1hAfqF+/fD6Hi/LP0p9GPj7MxH6HFsgogHLUa1FFa5v78OxCRFdxBJi+YuECgpal0gsDBtK1g+IbmrhwmWlD6gBLH+ep7oJQ5jOjiD5u1RZJH8ZI8rfjIEiNCIYfVewb5FDCxtIgqbOIdsxSxUDM3YTyV+qZhrDgEwKCW4vDsfXXjex/NIVMWe6p7/PnuyLGopnP3jOkgOnl7KnXg76nUm3Fll/b9anNfkT34h1h4wsKbGXs/nFeZs9WSOfGbpvpXDZ6b25JZuy6cV9uZCDra5dsjg5/45LFqWW7xicd9GmpQdUtVXbKtruasxbGY3mV4z0PG0ZX3fa0rJEU61EM4s2pHKrliwWfQIKjs+t0L6EiT44Y7VRBsgZK0MqWRBhFRThRbKyLU6CZFI/QBDVD/SRGhw/tTpHhDW5j21wpUQSm2rT2FxKhNFIY5G2iva3FEL3T4rrP5QeDcVG0VLQEhgtSqpIOYvVvlDXmv6kltYNZIqbFiQtmdEzrxyvnbGwyHOJdbf+sP7xg2QUro1exhgLxIfLEZtK5qyk6Uj9ZqnGFvZmzj17Y5BmbckVFy8o7N27c03R37vs1NOSa99594cPna0kL4tceffDo6p8Pji26/rLNmo1hUKIRvG67VB/ppktOgn7Ds7nvwaVKshs4STsT+9Er38HX/8zfv3uL9DrjyH9w/j1e79Gn89D22DAn3+fQ6+Tx35D/RuzAL7/s1+i15fA943MTvj+BzifeAi+LuD3f/4aer0AtncEf/5D/P4q+Pk/MTvg68NEI55IrmfO0klQPBH65bfUh+gu5ixiO/FNYeW2dWeeSW3v685mx5ctWVIktkOa7cT27Z6d/gzfx5Mc7+FJnveRYOGCMWqMoooen8Hj8UV8Po9VZfRsP2eNTnf6Go+DksmWrdGUSgsHfQDapi0Cu3DJkjH/QslggkAr7iScoNw0XCzgKNfg73DUISZKcWjwP5pqX1QaxRw4PDUxge14y3uCf5rKor8gtABXGDWQthQE6gF03iUagK/t7AUlPY/9KVxX12HrSBxhhOZBDTTAm4XuCzSJko5mpK3bPyl1/bc74ouDYz+9MgEnntYdsyVyChmrlUdympT7x9e745WwR79508EXa6dU7Dp31GIOu7RyVu728N3ZqE4dtGmA6oZ12Z86uoZXlddvivZGDFpP3BZO2hUqVcxrrMBn9D9+ZPjG+7WukNnod3ApnrMo1TLJIvPNe6jobpklEZgaOc0SKbqsMbdOY/NoFXa7iVFbzZGy17Z7XcFx9MiWR6/e4MrrXCGjMeTUxVwuh4qRKrLe9yC2OFQfklwJx9wGhyYt3FZ6HhT9QK++W37HHZIXyvF8vgbtyqEXBl4YGChu2GjYsGGjTAIkGzduWLNwxYpNG772xJe+5PK63UWhZhCEmlBz1xbXyA21DbX937g2cxAcPHjgjNMJ2ybbpk3F/QcM+/cf+NyBA/svOfeC/c/ed99tX/7y3RC+EKbbiP2Xbtq6dcOpIzt3ZjJLR2pd3lBoYERz4PQ+YSNSGfkL9msJt9tGSIhaFurG5GQWaszkZJu+YI3Br0TrAd+BJnZqtg7NKBD2VFOpCe1cOoSvkelUOx2oWET/FjYulh0CZIqRQonouKU+zCepjv6TFNRLkbPfhmsAigqID2xoMFqs0SelqNxubk0mS7cF8yGPwRQ3myzhPKtiNcrQkrF+kvkE1fu3+r/sPIl213+7e9nCRT86GK2F0QftibRcKWekUmPYZ5fJeNsb13vxc4s79h0c27CKppb+8+6BdV2d06CytC9vp66SmmP+yLBHkeWVDpuRVqiFXQ+dcTLFpc496bSoZ+sv3PL5G7SusAm9meQ5s1ZOSRlrKGUy7zmdcu+WmuL+M29eGx3tUhrlE0vnmD/ZjbdugP7yi9BGf5X6E8R6PPEdoc+sQcFkF5zAXhcgfF7yMS9gvMDr8pKuGKc2cPDbaIQ/JadJt0vJpVK0R5FAm/28pELlVZGHqI2CT6GC/rVKpZbLZHDtIzy8z6fmDAo5KXGZnVIjq1I3HWyEE9EXVLrJw5PAmkL+dAM1NuP3ojlEBjGH3oPvyPZx74CJCazsB9psJkaWCFSiWHMvOndIDx1dEV0WukEKKEAOGBZq9Gcp6s8pUudVyYjlPEZt8lrYulluS/oMpCb42m+B8VxzSJMn/X7pqUso69FvBPMelR+6dSadRKO4G5xR/w2qVcU482PqPYizEkQPcVAYY6oe6MFHFOqqUAGVirWW7OETqUQqFbM6DFarw+f1Og46wJBjpYMsOUDQAcwO4DAarAqW7+lJpPJWo1PPJhxeJyE6Ctkp9I1KAKcQCMG5JhzKS3XMdzx1J45UcjgaD1rwEwM2km9H13wJNDz/GMD429R6Sb42sH1pMrrw7P4N58+/9PHTpo/JrTG/Q/kSI8lX5IDzl1ZU3aVa7G2GcbpjS2rBZYsc1Hv2/MJseUUtqqS0O1YMn78w7IeYIEJeb/apg2a+PhbpX5mozJt2cjaFzcwPnl7rH8V+LlzLr6SOEHlitRDP5fOExWoF5xOgjwAeIo0uRy2qq2keaHg3XIYJC2HRS2L5fDoGNecZvUuBVla0sIpwFkAFQb4nqu1FYD2HrlUFfJJqLHZNt7KUU1MN/FoSgQC+gpwOB0lHcTw/cuW2RUa51NuzMt+9Yel8f6yw46LL+jc/cG5VJjPvefKdHQOruiNGe4QLkvtr2xbG+i94eGN01NN3Wp/HUViQWbtnvks4785V7j7+3OeuGNKZdVY3wqQvEQS9HeqJA6K88wSBDQC/FRgsIGAG+qoQOT9CRiIZwkGnXK4YLTXQtFSlVEqHpCuhcZOCIJxdtIunCaedlSqdKTVWjSmUqckiHyLXoRDAwr2RbUvLhNqH3os1QwJxEO8NNAYfCgIgnzIGgVk+5ISjLS/0yMG/bv3yTgi4bLsfffeS6d+BFyUyN3/grapa7ew6pcfZGGOjT+1x88VNn1vNLwxveni38JTJrTRzkz9Jrw1XNwwGUI4W9p2Gfc8TbwsXSSUS+hUGfJH5KkPWmMXMeuYmhmaYfDKeSBScIOgEBpS1/cgBXnG85SAdjmIsGg1q1ESe+14e5DkuxgcNfLAUHA6uClJBt0vgb4ba0ceANAO8DET4HEMmmASTJ9QOicQBYV0+GHXGUXyKdzs5o5OFksuKotPi0IeoPxggpiZm0okTMwspLquFaoUsEFx+tS0tgxqGtYfiG3ErcT51gUZgSJx1RVHyFI9lDD7yLro4Grg8QIGBnsQSidQXcXbv3Haqnz/r6F1srBwwyV+WFwdYqm/Ma6+s6tpGuratqfeqncp5PfVfmXwKmz4+tCJSf82v86Vc5G1eY9DD13+XXFRxi/EEJG81lHeKuF9YEgqnoT2SQjMsqTXMdCYYCHhMZrNOyxEpnQ6aJo8TurXOkmfYs8pDeawWwTnuvNn5gJN2ymQmjpCGCSIspawpT8AZQoLUmZxWp5ltBPpagsQR9qYMZ/kiYrJQFGNqivtoAucExAk5Iz3sPUg7jVVLbu+HYqO1rC5wTYBils+3jSv7RuTTP2VDpaBN/jLNIJGNjfrs5dU9O0i5qzgWr8d0Pm6oUv9NyBKx+v2cJ+Mhb9E6FEhe/55YWPaI+3uQHboHrn/dxO3CYjZtS5PylDVFhpPADZ39ru5uQBA+vz9mshhMJovL6VRbLrAAi8nUq6564iDu94U8Jove6XESGpfblXJRLpde0pXr7i7nUEhR3xVSIMSHbBVOPr05PdmIvIMUtlm5iXZHP4t8MGzBGvGb2UasWANN2Uh90KXqgIkNc9bDM47Ckkrf3nPXurWcOdEf9Qi2XpopC0rwd2W1ou5f+f2zdn3lrFxx/dX3PrVGWNEdNZp8Oj95bXXr4pRw0ZNnd61LFFf2epXK97VWqccBBZD+WzDWvfXG8fWP37JrSVxn0tk8jVgrsx7qWy/xoXB+eWEJlEqy7lAwaPGGI5FCsZhIp2PdXkNPr9vj7V4FPYnubrVgMhq1ZovFIZXJAOFywplOkjG11qDWDmlXakmzNqQtaSktK1d3l9MFNSt1uXsJIkhKnbISm4g4LFqjN+gMmbElnKw3fIja5B/QSgn9CE78Q0dxRrNSvk0dRV93Yl/zPcbSEalGb2JojgN8ormUds5qKRoZyqufGRH0upMUfH+lRJYvsnWN3Bn32RQvqbO9clIjj5f9JvlisGuRVJouKUiVIlkJmNlvSJlchp2eZqMF3qRYBX5a/xFcSXmz3690ZYLk9Smbz8rzWm/GW/8D0Fl4NXqpcucC07shXcAo0gFUFIZ8O/JXcGw8xGlCQm8wwAGz2O0xKWuQSlmdVssOsStZ0syG2BJLsSRwQwPBai0Gpw7Nc7tHSjoJtiOgj2d3+2rTkFUG2plSrjVxk+QsWYDvT/9JofBl/DbkTahsEbuc1MqDxRD0LiSyTI+fdWSRz+BRG60qmudl9kIcd8hngXOUhjj/F7AfcWKZECHi8QAgSYlcHuMDBp4PXBAAmwMgwDs5C897jBBwBeISsuFBYd5zb7SwdrMSpz1l3uJ0NhwRl8dmj8CLZJCNFXwmxf2x7907eka31RbJ2+NFq9vK2zILzc8wEi2f9VLv8UpXLjT908/fGO4edoXKAV0u6op6bGqzadFScjPnVZkdGhqNz2vQVv8Z9qsb2AUtnCvVfC5njAfiZDwZ1SSRJ31xVWWoVlXJqoRh2K93g5u7H+gmv8iC7qqKVbIx0G0AoFvZ3VVVVauAoukXlUD5CgBfBWAhgP9pev087woEg1HotKtV8VhUE9VoYnaXwe464AKrXWDIBcyukKsEzZbZZK8WVYZo0MXnnPkAFJ+gtJtZCaA0BqeRYTtmWn0SF4i05tjMLINTaY5ZBgkqE+JrNN0maei3W7jYAdm+SdDMTUOnn8a+/SQx0VahE3CBHHbnC/kQhezdXMuEOISiZUSlJWpIST1oF1Ls9F/l2Yzu6uI8mSyUZesm1pUOIJ9WnqnJSTUbLgXMstPA9lA5GVGAB+T+5Vv2LbzsynLQ7wd6hykKoc+frUHOCScW68yGoc/j1UB0xGvdcUf9WeB2lWxmO8PzjLdndZd45sCxSYgLPg/H1U9cLJT4AFEgSAM68sAvCXJarcVojMklBrlcolGr5QflYI0cDKEtuiU5iTZ+ytVGrVODxe/xA7/f4pSI8xC5e9nURG2m9GniuLkoWrSJKTwhe6nZAupwUBxHH5WH8ryZfYlmSlWWDLOR7phL+QpF8UHtvAu3rovzfqDxpHnyWq1LGXXzPOvMR6a3qbQyqy6x8MxKw99gfg37mgV64XSpxWwh+SycXFbKaSDMZhOcqSqXGqjVaL4aTAaDwVQ1AZnJYiJNBq4HDqfGpSE1GoMhlE+nUlFfjgc6HgAe8PzpGbA8A/oyIJ0B3gzI2GxOVDi2UQhHQ4ZoNLQpCoaiK6OkNBqKlqJUNOAP2ez2aMqZMZtMSGYZJES91WqxaEIBp8/AyVVODc9roCxRSC77DvxCp2BDVFl750gW/sbhn03hNuWqFVFXFsPQmYUDx+hmLAoGoDjDiVIwZnxZfNO2dLg2sG8U37ZIFGdGSU9XwGPyUMFvYV9WZQpIeePlgFn5Oj39vHeD5CWG6uth6w+y/YuNz1NMb0kBvtwPDQ5rS/mntyTtfFNLJ4/eSVWnL+SsbDrq94+MkHsVLmXMz0//E9bPY7+k/47180VBJWfZiAZAR0KjVKuRdN1IWwlSJkVbjwlHEIJ3F1ysIxyEFoDT6RBN1uEyOFx5Pwj4gQkqqetMF3DZrA6d2WFzWgiNVK3WaCysi/M5/TJSqmSdspY55pCoUTUfintzM8os1kmK3vdEW4WZuKGtKWQ8DMhqt2m2RErxbQs0Ch+FkgCaAeqKfQyV72XBqWzfSsMfQ/X0IwzTPSyv3yuvLDe8anT0OVmwB1wIvq6xK8Ipnh8cOXqIck8/p3WrwlBwZN8IeZcv5iJ5HPs/FfqKr0Bf0UzEiFVCPsoBKwdYDkQ1QK6xakg/DRjaSJNBfGeuhATojLxx9wY35XYnIlWlr0uPXEJLl1TRlv6f6Mj/g7a8P3LoAM5JBcWIv4l+JXvKZXc9vW7Tg+d3Fzdcde+Tq9d/YXvv9ETP2auH0tY1I/3nnTqUsq4gT1394A07lyaqWz9/ysbHP3fugnBl2x3T24e233L7DYVd2wfPu/Hznytvuwxh0+/CNciCYxhpYpdQslcJ6NTGVVmjwcBJpFLCx6dBGoCYijOouCI3xK3kKDMX4khOLlNB1ZCkOYPThPwFIFHJndJ2XIDPQDhZfSzquohDzbMcqyZQBbGGX9EACWAHw1QH2el/h2Y85FS8Is1V5WB67JJVaYpx/tdPtpuy0cV9KSVDLV2l+wrnVAZ5aEEVzlyYvMNpDrh4V9fqCsfrL7l8vq2wMKfzaPpGxLzOqfUDeGyzxBDxeUGwxiIxEi6wbDQaJa0RIKFNdJCmAui4DBNFymVen1Q6WIXLKhzj6nh1Q5WqVkcGqyGP1xvq6YKL99uCyevxWKAcZXK5Uqm1OJ2WXJcPDX3uSApFLrCtaJRE1HD6NseJCtH0PttPYkGKoQFmMRCK/BKz6LDgJD1IUidSmPSqi29/fO0TtD3lzZ1x2rrEwOasZ+Wv99UuOHdTItBvMIDVK66ZyJ5UmVbef93OZWnqJlJGq7XqaNa4/QqjxahUuYCN7d987ZKTqlhDx3JQx8JEjvimsNFeTQX8jAewQeAJhoIxn8fg83lsoWiIDN2Uuj9FPu0DX/SBm3yA84GUL+UDhaY2hiM5kGtq4yruAEcOcaAEzRJUxkjIEw5Lcg11FFifH2tkEKlkI87Y0Mrc5FTLxM+pmI2IAHRZoNk5gF0Uy5tZ7uTaCu28HnpTUghZS62YGtghkfXUFNN/ZH05v419RVoSWFKy9uCaeHLJ2bUrjH0QF9z9wHxTbOzsed5lG7xfgS5w0ET6/Wp3hifvcRp56GvUVmS61/QluPqhfBfwgyfnpxeuSw2IZ9YS0Deegno7RHxOGHfb/Cq1mtNo/NV+oWe85/yeB3ronh5iJJ3J5LJZW5UgslzWk6Wy2f5yVz/ojxg1GrcmpaHgP8a8G7iZciSTgZ6QkVGrWQZHaXGUrRlrw1gV/RB/wenLqUZ5zEQFF8jgF5m0vpH2bYRIRBSLIKx5JgeMKt70uVYRCRlKUq/0bLtlWXWlkDLYw7LA6gAVElYXQ/1Zhyc/zx9Z2hfp3fHAxvKaeTldMuhbDTVI2CAgNO/K9fPhxb0h8rnFF4yHDVZD0F5/rLxpQUIfqoS8xXTcZCsMrqgsuWRplDNweXDx0I4lcWOkN+IrwfesxYFlYjzgVKirJYyZNgrxM2xghQ24nS6X2QM0hBuFJeHKBjQaGcvGjGaD0WzWckYXYZbhGigWu25NE3h48sNJsUq33T+YwMn6KYzuAS9G3mb5B2L+3kv9JmhJD6cMP1KW+tjpX7DBctipeFuXWrt82BpcQe0gv2qIjpY908GQO+zz+zlfIUgeDvYuiYGI2JcDcL36G/LNiGsEVTkIMhCLZ+GEZBi0hifCMUM4FuPCnjAZDnN56Ds5PZ4YpzdwnB76THo957TrLSQRSzszKHH9fNjj5xg5MmA56InOwAGQal+is5YmbD4wC2lNAFz01YrAdi7hkkYseubP9O9Hxs0XOpbuuGP9igMTGSl7PcUUKiyEyvMWGG5SbVjXs2GsZNglkVX75eBc6rkFy+srz7htQ8o3eHqfLe8Cv1PYFGj+9A7WNZnwwkXB0bOHwW3miDae55F8nj/2a/oFKB8XcbnghBPHqDea9TG51CCXKhVyudTpcBjNtMQoMSN5OWiJgZZIpC6Cps+XXi6F010tV9CE2eF0qqB4npEg2z7ZJhZrCvkxqHLoQEcyA4njzewBDHVAo4BITUmhW4i9FimquDSZ9S00Qz9lznUJvun/SG5hklkF+FdFVSDJPHAb+FhBDtZRz0ltqaHc0f+mzs8lSJ4P5aVuTT0PvuIWzGaewX391rFfSw7AviaJB4UwVOiAN2Zx2O2WQ/T3afIxdMTPAeZOfMYkY5ZYEvF4KElQqNvxkAV+ydPQoTPpYiql9EzZBTJyWLZKRsrkpoDETMvido2ScDkTagcSAyMTxTCJM5iTOlwbAt22N7PQ72uaV276zayID3M4oCACGQ5TIGkAJI1ZArED6NWJ2mJ0gDb5SC4NnZ6Z/kkgXV8X3MjEgiz4gbwnSpLxXyuZUEEBfs72p0mU9TXF8ixYQD0nWTj/6OvkOdO3UeemclBgsbTCztWHQf9BQeD5SF5m09SXgXvNOaPNL971duwFaBe+iLA68VshWCpXi4VCdxSoq/EoSFpsDjZpsSaSlmSXSq10sOpqUl3FzvQ8S9JgsSSTEJ77eD7KSCSswu5gHUQsCqKsA3oYUQOIojqfXq/HYTRZDHq9Wm2x3OwAjmo5yjs8BWfRh9YzhcWEsLjeaRCheAcSx7GZBtzm4Er1JkoBIBWDixeC2+igiM5QLMba8F0N13xbo9FgAvhhDLrRIofWt5SYUjOJObUaoJKUiLDh39wAlwqKkBuOGTVsyITZukJ+hoQZ/qadTxQV9evZ/JUL/na9wgzhgRz8jTWHnBzNLLxH5TCpQwk5mGDzZ6brf76jUoLLHqgoXYbDr7uSOoMFem7S0UXT4Dpf1ATVgSdppVHHGlR/eEzt9rhVBhscOUbI1X+N9PtGOD6PwPGJES8IvD8QiMRiMZfH4IoBl4f39XuAx+OSyVVSiWQEQAcihgYnr1EZNKqYRq6yqiIqSqUymkwarTaGwc1qF4hAUGMxOyIBj0/jsqjkQOKU+pEh1BodFqepaefxhIdaPTvk2AiOTeCpL+KarChfFAqHoyPjYkzTQkKlbwteSMUloeFnIJljxcepTT21U29JQDOwVq7Ldg/y9T8vU3YNyqffUqR6Ihb5/HO5ZJwFr7PFlGI55TclDBY3FBRpS9aC9bfqP4/Yok4oWT2f906D28tdPE85PBq+/o4Yu3gLyvEOKEc9sV3ofpB4hiBvIcAgAV5WgMcV4IsKMKoAhIJVxPSEQU/o9HqZxIPyCqxRG4QLowB9MY7VKzgtlNNzLCGVoYwLqlnAqaoU3hCHFocpVNlwoOFcNSr1ArlmSS1AXi1cAqVg4KHVd122KRDaf3QR1XPJ1R/0+bdTq9j56fGt1frnA9TWiy4AJR76mF8nCAbZ8kFiBOwQJu6YBxZYQZcVWKxAYgXSRRJQkwCJhH4apZ/AOQxYBy0dM9jbU3ACKoiyTg5Hd08PP9rFVI3VAHLnC4lkMhwKzhsJj0QLowUyGB4Kk4XwSBjpzjnZgiGbLdw6AsgdI0AYAYERQI8YRsgRf2BomB/WqIlBbhBlrIYNPD989zAY5tOpbJZ3uxpZq5Hh4cGhecFAhuljSA8DtCh/BXqYHmaQUEscAbU64JDQxsFC1dmNo0HZdDiBs1hJlMaanMpOZ7/XkYJpZkORNLnJw5PNw93xhJ/KanOdZ8eI8XAxt75+xtPlZqW+GhUh0GWBVFwj/4USOTjMRIgH3H5yJqwG+HY7UmqpezPDk9Pz1MPqmeyYbQkj80Xk3bu2nur3n3P0KUW0HDDLu6cfNmizSbb+DBtdHwbH1IZCN0vdMuZ1VFZ1rZy+5/CV5ElTZu+/bw1yJisZ8CtqOfJ2XVRnMZGNDFo9C74t4vy/STLUr4gKsYB4UzibjQJ5JBIhWxnKKlQoqEpfZcD9DFjErEPJTKhMlRwc9Ar3QgVU4LiPdRnGxrq6xnJZpFqZrDB2+djXxqix7Fh20VA1KHFIHEY1wUB/LMtQxkqmq9aVSOCIlXxsfpfX20xWoiOA8DlAXFuiDae8jzTre9DYoHLuhgM20V4U0MpVNlDkScepPZdkyjVHhinO4En0cdoFRykSnGuUpjcGl0RxcGL9Vfc8tWbo0jLpHfOhRObK+q+YWLl/+9qhlGX56tKY5USjJKHzp3/ulI2PXrdtfoAVx+UUk9bp6Tvr2ltuKG87p3e8I8YaJ74vhGN5AqCC4XhcktTrdCqX1eOU260e1qFQSViHTCVxyp1wtUUTtyB3GuRyJ/TtrBC9u21Wj8dqjakkBpVUqZJsUoGVKjCsAioWxWIdDrlKh4oy0LioUb4v7gkQckkzMfImNxOS1aH05xvQzUG4Ege5GUuzwGoGXTaXXfifdq6IbQ1Ia6AjaqsBJQ04QeQ2/ZTx6V0d0VvhL5a/nnlcBPf+M9ecAW7jnOpmFPeDW065uf6FtkguqgcOHPsWI6UNEOdEiQIxKQglJ6gYAGuwGaIGqqwHrM4GJwxVVoEiDZrRrhIFGNJIBkjK5vWolHYlC1XeoXDA35C8cwqHQaFwwDngtBFVr5Adz25AALSU81Q5hVK5RXWRilRtZfew17IUy9nt/i7obr/9TwpFTIyT5VLoG/mQuQnRR8TgArqK2ZY4DyBPk8M/4ULavpUGh9OCIWmohCuRkWKbS2apC8gBXFOhUuuzvXQJuEAztLbu9vItyZvicTEicurdpfti94SjR58iBc3K7v7zTx3OWL/WvXX1UNZBTU9qljdDbenE5dl9uasXibGQQva6zMHcZfXN4OMl4zgWUv9F/9nX3XJ9qa6YtwTFRH4IBf4L7K+UiS8Iw8pqPu+tRiMRP4RhxhgBF9d4WQLla6TpmN9r8Pu9Q/6VfrLkB0E/8DsdXn+EKPdKFklIjcQtSUkoCU04o0hNuXjzGD+jzet02rGivpP9aGIK/vsR1DRuJn3QXgE4Z3YUlRNhHcy1ReSkc+dgxIR+Uawl+qEn7bcrtOcs2rc6RTG2v72zQ8MwvQI7/Z+sL8Nb5K+QTK4qJ2X1b2Wii/rSKvnC5VbqOZktGcq6qmuqKEZ3WQWlHVwQ2XozXvIOlUMRcPHTSy2Z0UzIJ+BzpGdqa5xEHnp+Z8qjkShpsgGTFXjc7ry5mkwWCSet5TiFz+vK83no7NMKA81I5KyCVhxQgNUKEFQUFUMKSkHLdkjBaVIgVrVlpcCLPBta7vJKJHk+DAXsYPMKDqdHO4qzUOkazgc0ytTQ+tuWVZ5dDSFW6ODcP7bLYo0OX8p11umgyi2A9pWcoFJnzdWmqxdIZK1qnU3P/vXm6d+RwTfNP1o+R7kOyI0D2UzFzlUf3r+aDI/Xf2ryKNpLdqBtfejY/6Mj1BGomT8QzjOlgilyRXJTkgxFAJ8YSJC6BEioStAWejWAQ8GQdFUm81TVKgvx8/J/lMnXy+ClMni8DK4v31smTylvK5Pzy6BaBtZypEyWLTZbzMMbIC532D28I2SxGeIhVUKjVlOGrhAKnCrKcHIUCh5oMXDaS3Re8DaPSk48fVKrq7SFVixvtiY8wj5YcbF/MqGtNLaAoCxiM8pUCjRqKpo1OmIpmFnaqJeD9gK8bOhxhhd2+33l+SEV8EvMfNyeGOnJ2x6rn62MdkWcqs2hzfsfPn3orEU5ze/PPq/v3FuXLN/JT1j06WXn9KTnpRzS5GFjlDdFVl59yvRzfpWvGgeb9j+7LREbnsh8yXrVOSOXThQ9SVQXj2swmRd1QeU30bkX7FHin4lF4rkXoZBaLaAT3qifNM69EOnpAeZQk16RBhJ0CgCiDwZPQC9lnmzR7yH+SvSJ9JET0ReYS1v0F8P2syJ92o/p08fRO5iBFn2G+Fc4N62CkoIdqKAPUGR05hOFmT7Pb33mUuIFiLGdaMcWkUCdpsh0FHggSibgQOJTjPAZIRvrB1HdIPzcq/hzlxG/hM9SPA+IQgl61uhgELwXAdedYZlCl04rYY9OYIkColyKxQUAyjP8tNEfatCjs0f+SZQpIErHfaJF/2SLfg/xc1GmgOgqhRB91xz0Ay36DPGUKCMSsjSKHkCSXcfLiPwV7sP3xD58pdEHv1+nh0/wz+oDkukS3AdMr0gbGj3g+RPSp3EfRPo9rkYPQiJ9aA76IdwHkT7DNXsQ9SuVqAeh9h7gz+BcI9alHzZ0SSnqEiAyAV4On5Jpl5OYY8N9fkOcCwA050IqpddD3UvNQX+oSQ/nQqE5F5LJE9I/2aLfA+Y350I8jumzc9Bf2qK/GKxrzoWySF+eg36gRZ8BgdZcSPWhD1BktnOcxTgt7vPbjfn/N6Ix0sWiNQtlVOx4hkh/qEkP+zza1NVC4YT0T7bo98BJ1RjpikhfmYN+oEWfAdaWrnb3ow+QZGVWH3D8BfP0bmP+1Js8JZO8DD4jdZzN2ET/vTX/LyHeJwwNm3cimxRkvtKi30v8nugW6f1RTJ/spK8Pobr2Fv0V4DpsJyC5n+NadkKsQ8Z8v9qQpa9t3sdmz3tM/zksS5H+SqhvDVmWipi+dBz9lW30e0C6SV+oYPquOejvadHvA2yTn96u4+lF/we3/y2RH+Ktpj5nM6rj9LnpL+lI5eGW3fMxdMsuoTNHXSeylC07dluLfi/xHBFu9KcL09fmoL+nRb+PuL7Vn3JsDjtZH0L1wi36K0AODpT6ReiWvP9coeB0CjPtWtvs75XEq23jEJ89Dp92PRDrQnE/J8V+gr5mP3sGcjn4ieHjxu0ezM9kY5xHm/wM1DD9QCc9XMfuwfop0j9C/G9jHRsYCIVm1jFcX4nb/W6j3bFmu/P6TGHY7rw5+Lin1e4+EGrKe2hgNh/Qf27Wbw4RoyAk3CbnrFyEo4RaTTYYi0YdgUI+n4knEpme3l60myxTzpTLscGAYd7Q8AjvDwxuDYDA4KB6gc1qNUKM55HKZKSG0xuMaiMgRuf7vB7Sg4o7oWOlNq40AqMaFR7K1caMJ0A7crzeN7/IjRBDw6Mj8Cs6KJR71Cwq9KyxjoQ16ozZG0WeaDdUK7Ui5hBwpeck/NnIMryRFc9Ino1quI6ddXNXf87Uf564UlTb8NhnF4M2DlWeAexitdrM6xknvvmRGsIWswpDb9lvvMbQXhxqBLsMHcWhhv2m/Td3Foia/PUb/LOqRMFfx4dm6kSHhtqqRIfG64qOOtH5e/e21vZBvM6Ja/vFxsYqnfBiXyAxhy9wMbYbIv0lRxpWw39iX6OC55NIv/dYYzYlQ5g+Nov+lvoQql1t0V9xqzg7vF7RBMz4R/e0aPa919D0qH9u/+XYb5l/od7jMD0nVb6GLjCGc4aGc8aB59hrjTnGNudYLkUA2FKuw5a8BufunzFv32/M3bdbc9fIzMxdHKPCa8sPRH/M2uAvFNLAJQiEZ/E3WT+IYlot+kfOFVuNxWy2Zp9hm3SM+s8GjVTxMPkteiWmCgbb1jX87N+02kJ2IDP9BlzDNWg9RoTpGPDAJ2Pvutk29tUOtXy1NFyrWhxjXy3cIQfIL6oja9E/An3mJsdOdRsvuN0nW3RXAlNTvqEgbrd9pMCxn0D8+QDEn6PEpLB1aBTMD4LRAPiZH3zfD6QKsyKkoL6o/6r+m3pKf6kd2O0VWTUarS2YPzLSX+6rLKmQabT7KpMmRrMPj4LbR8FoNhur9Rtq/cv7r+4n5/WDYj8I9YP+rmqtf8Q5mk4QFDUqxtjLtS5nxWPhuAquEpyaEs+cE7dhHplV7trcg9bcsNsMmuAER+voATCzeRHveQzO7IhER9QUccGaaDCah6KYjj8TxUsG1zyyvnfLglhk/uZa8SJh8al6T8wSjGmNMqNCblLt1GkS+f57194ul4ZTemRV+JTXpPgnVhIqa+Xgc5T3jC3BxRctHX/ioVuKycz8iivN6xMhZ5ozqQ1aiOevr22NCv17t03/tyeqsDohyPAX/eQuPqIwenii5dvSLd/2EuASfQXo2p7Y176tRb8XlMU1lIR+LaYvHkf/xozvr7gcZKAfLPrOyazoOyc7/U6xtgjr7FsNv/M7Tf+/VILrHTnLD/gu1Nkc1tm3Gjr7ZsMvrFZlgRmdFdt9skV3JTHV9KuKBaP9ON5xHQ7m40fiXL+0MXPmz2egSQCjs/wLkf7JBj3Cj7c258TCUfyJhZ3tQ9swhf0Fsf3LNogzbf78SKRhG3Cbv2hr80rimmab80dwm/NP2uYjfWKbCxfOtFmA8iphef1YfG60YYd9nKZJU51F80hKpAmFZmhwXQ3m7ccN3r7d5I33uT2QN77dBrTqcMLEF4SRUCAYdCvUrIslWVYWbpbiyHR6vdpmd7mtbpVSLlPL1OqY1W2wWt1uK6rdMEDYErQr5a4g/DK6ZWGUu1XjeP5MjU7LldDmUi0X4vg82Uw+bKp5z4K4Fb9ZwpMTr1toLvH4qoXjSnl2fd/8/Xnt5TxD8A+7jyvpqW8Z//NMUc9fx8FdYllPC5td1sJmF4MskRPlWMthLNfhfzfo6Rb9JcSfm/598cRY8bYW/V6IXxsrtVDB9D1z0P+qRX8pcYxY3MSKI3NjxVl4F87zsjjPSQSKxM8UOiIJgDgAcQGqZRolHhW4Nb2g3AugvR8YbZUz5YUBgzAw4LJygkcgBSG0wKrVKZWZbLaUz8fEinFUYR4N5bPRFEkMjDjn43SbRih1h1xSxqOAnqnGgM7TyaZy0Gc/aZWTmNt/IytWvukqxxc7NaqdgFgpkcuWzK3d8iXJ3CVQrf24s2ugghdPlE/p41PxTEF57VnufMiUWHhGyeNBZVEyeUdZlIyZsy7qwONxW+/gPJ8/xlsv07hijvjyRYN2aq5SKVtcP6tWCo4Zrh/C8/edho/0mxaOzaiSUC8KHXoh0h9q0afBu01fIiPSZ+egf7FJzx4FpzdjICehH2i1nwGvzMTTetEHZulQK0bxZCtGsYf4S7MPWTFG0fkMkX6gRZ8hft56RqELfYA8LpYjfubF5mfYo8QNzX6k5oqD4HoLLKf3ZscfzCatDtKb56C/p0W/j/hjk95pxvS2OeifbNFfCYrNPpuMmN50XJxllWSbGDfhQmJcFvNlgzM7K3hootabTgvNMC2dqgFNDdRmhWsbXmUBt4lrM3Af3xf7CG13Y41eMDY8CNfSBR1yx3lITP/zhkwiIj1FlMtms0B1xquaZxjoJIhnETOjffnw9Ssde2JdxGYhbTGtN99vJs1mj9Fg0DASCXC5YhqlQaNRHtSAlSjbOqwhNTKp0uzSNEvbGaXMKZkpbT/8xqwtItm2Pa65qUw6cNK9rDtOsnn1kRNuVyWPPQH7Jaf+RFCEhFgpGGkJzUhiFGmgSIoiaYYANMCmUEsAAwEAiWyjhKBYQDaPW2gesdBekYhXNrEYMZPmQU4vB94V5KuWa+qP1i8C36H+dFRD7pl+sxlDwXL9NpZzo1YIvn5vJlaBX38X55Ob+yUsRJoYJO4VNpQLIBoB1ghgIyAaBtYwYMNA4jQ5g05K4jA5gg4qpQEatVqpslbL5cAQh4IHJAAWor+aDggBMgAyKkCoOJVHRamkejXyBFLwUXp9pqsrjnZXZLo8bPNQsA8nJjl04dckSE1Mf4TqIHDZ8hHx17ZtF0Cfa5Wf5ihePKsWFbSddDcGeGlTUJIuBTIevYzf7JOs7bVbfCz5i39ojwZIgy0GrdMkM3pt9bv0qppcFvWD+D+0caOJfbGsv9c8ewljUgnCpFDnIRKjnoey54l9gketUlnNVrtZrG1VKOVyqdfnK9mB1U5LrBK8qcrWKG8leJqWmnFlq93r9KlYibSpPW2FrVBl3uisa21u2Xmjs7A11EvhYzhAo5YNJ+AofOAa/EufKV8VeNLlOk8azyrqnCKQsSugVQXx+s/0Vo1km7z+JC+1J4ezFHP087i4VaYxqiit0SgDH9ZPsaMjBFNyvpXzQXvRoAxen8Gd+PUP8XkdHzb2IaiJBDFAHBQGnD7g83rdHnqgr7+fpDga0HRqnpbjEpp0Sg0IIpny+RL9/SmPh6MogoNfrDWU+P+svQd8HGeZPz7vzO7O7GzvdbbO9t6Lyq56L1ZvK8myJVm25ZY4iWM7TpwEpxcSnBBCCqQRCBdCQkIN3JkDclG4ABc4LglwlIO783HAHRwQbf7vzOyuiu0cuf8v0keRRs+stfM879Of7xPxeCIhjMy2kCTgwBgKW3tzFImNTxagLbEmf+vtWp880zPCIiVzUmgCUDOkk4xc2RkvQJVg+/wsoNru4eRq6owvCbhfWtCEnQkcMfjbZ4aw5JAT9UTX/y3VqEBXnCgq4Ic8vzX7bDrSueLke6P/YQ8zECf/Nu/kC0hD0IGKTAGpRK2Qi5zz6IvAVv4xIcJtFk+sfAvYQ8oJmUwkE2ocUC61EouBUDtN5ZfBkN4tk+tkuIDA5Sa/rfxppBYTsrr3VWTzPHgCub+4IxwKxU1mcyAYdLrdgTiiZrqd4rKU0WBQMljXGBaQKdUy5aIStCvHlKhHmVGiShFZhEogHnYHZCKMoIQh0mlWGigTQLhc4Fvn5Bt9l+c2zSVfBAo+cWbLSHdl4Be7sIGhMrLMYGNU/DC2Tw3LYF8s3/otiTiWYyJqOuIwSD8hFBH6IC3k3S1KpJSERCwVfkIkCWW4pBxtUmB3rBeDcbVNT9MKbzGCDtrCColGRjidUimuNPut68+7MmqHDtA0IJ0tuWq8qWdlda3Wh0nA56hH7i5KNCq1GuvQj+tRnV7PHNYGkVitR0Risa6DBKQe0QdEpFpE6sdEQCRCeNAe6IzLyJUIWmRGRHRiiYinhh+kREOSCMo+xQQjtIywKnPySvcC+8DYBj+2Y5VtB1TmzhD6AI894cyULhPzqFJVU6YCdi5/wTZtvorV99hN2ZHcNx4tz4Lbw31GKql3Xf3O4+DH2Mv68r+E+3K28sfK90hlisZQ+REbeIqrwVRiPfjeX0dqPhT78xusHRmGMuViZaoB6UA+WewV55E8yOdxOi9vBa2tVoPRaE0gSKCxwxqwNiQV1kAggCvUOK7Q63SKCQVQoABPJjusCkWjtd+KyqxWa8SKWXVGSs/OiDY2NuCBAILLcRuO4YlKe9e510os6laE/bbyfXVYsRoJyGtQoJt8gPMKDorHB1gJY6ez0C1JYQ4JkVeFdeDgships8OnybVGYoX1XwqpuM9GLt5dCrbc8faDGGiIkaiCcKfdeuHS3bPB5PjR628qYnyxOez4/OxtfhHZ1ACw0u1esbC5nuZr/C4y2buQ7733aA9PqCBcWqdTqKFNZKJ3V37w6umCV4NJ9SKFVsxH/wv74Fl/h62tnc+/9b5Qr7Wthc/IZaXvHfLiH9iZEkbHHsF+iuxCfl48kkmn7eG+/n7PeGYcHc9L20BbW2P2UA7Ec8DJ5OAaoRviKoDSTLHQONs4OxvAw2qcEAZDYTx8JgyOhsFYeCmMhnG7x6DXa2R5jwdDizjAi8XgjFA4M4OF0405KjPQ191t0JnNGcYbm0VwjAJVb4wJw1kFW+nBS1S4xKiECDdxcKmOnGqiv2q6KtO9pfOleC3Z76qG82Fm+oDFDYJfAwyPNlqi2LEmVbU7BzKY6y5hgRy5pZccggc7lg7JLSCB6UnIXXfGa5G0W3vdIztkpFAWIkh1QJfqCCoVhFAiMznVJSHBV7vtCiHkutSXdOrEU5G6gEOjiXfu6dWG1aRQbdZqxGKLzDa0evtUB0mg3gxN00JzJvI7VCjS7eygB9yOZr2P5vON/oyZbrU5m2xmWiMEoM3mFYk0CtLplNgy/vIXcVNiqFDc0+Pj82mJPeP3Dxuzw3k7/junT6SjuP5w6JHzPgH9ihbkVLE1lwfpCLDb/AEhibS0NCZ8noe9wOs15hOJtsa8DAMIKocOHCpraQnYSNIm9HoZly6KYihqFyJ+Mq2p4BKfe/Mc4ztH5K9WjxnrSssrgK6lCjDdWvztOAMeg5RKvorTVgfY85XOpOkNjsiq6DJ2Fk4TbOAesrwCj5Uz3bTAF/u9uHG525dK7wCCL+x7aCU5OpF9dEbyJ3vUYRDR4+Voj7slH9eIJaPdobnxXoNEJNVRMhCn1DZjQpLqmc3035afWElPX1nc+UijJy9LSIxec/k14FKEO5a7/d3OyXnn4PXzsWbKFvNQJFKthbyv/p3325vC1QxfqtUMo6BUpW/iaobNF8RP76Nv5P32XHAyw9BLxiv0llpNsl2juaCW+n/oJXi/fSn/l9j+/ffwQH3Z9e5/8R6AtqsHOVNsybqAKu/zFfq6kZ6eJgySC23WbC4Xj5HChDCRCBSa1IWmprp8IcHWIchYRNLTg5ISidDmtJpFTUJQ8YCYBbHMJOtr7GnZgITYNs/KDVmtcV8qUPMqqJ6gMmO6vxkdptUxXW8CvILX6PZkLKDaa+hmBq4cm/whrtzJKjLc+XVsrs2BihXOK0KLO+7q7Nzt1OkFuKqjue5Ek79Fo5fo1P4dLqmYzxcnreM7J3mEPUyWhaQ36zUJv0skms3yaNQvdGPf/09XvS5SfrSpPhazzycNcX3nNbGgSaOxS4mrrg33W1UOMWXuLb8i9yisHpSmlc6UE30LNShF7mjGVOtjkPJPQBlrZniDEuiZ8jQnMzabRgtlxr4lv8zUyW/DziMpZL4YTEJeQT8VkYjFCugvZaRuEVtoQkWKPG02mbQSRCTSCoKpVIyJMZ/TWjfjz0Veq64TiUMngckLc+i+3NjFJhw6O27fBEWnq3bbb4Wii7lYKLrWkyvDRnCrtnw1znM1TybrZ/paHMaZt25c/viRBiFuOPHsG0eapxp8CqNf4eLQ6PIrH5zosueMrbub7Wo6arLsPlBBo1t94dqOChpdrfbA+ux/X9VHW2LJ/8t5qmD0wNf4Bjfz/e5v+F9m53FGkS8UG1ohe9pGBXxeO6+9PaAzqHU6g0GnUip14vzggG5OhzbqgExn1UV0mG5QN5gbb7E3g+bmnD9q5MLThqUciOWY8h6GQNdCMDraY2hp5iFUC1u4a+9RJEIul05FKao9o2uVkyGvIBEw5v18/O216lALNykjP6/YnPLf0inANT/jG4jh1ROAsWDiNSR85gxxZ4YD52KDCbAJXRHGvLz/DOU9Jmnv7M7bpgL9Nz67c/3XpDUZdIi/+8aUzOkJ6E3ppuEs3RDQx1KuBMGXq2wFj7/TWieUklQqQGLT5TtwwupMDNfbLalOP/Y8bs7Gyv/jqB9JjFzZS9MiayaIvlV+JXVodbcv3J00a10JKtmeqjebmxrbvrb/72yNajYKeeeXRpfUqAt1TUeidTYRYPnF2IxXIb9akBHkN8WroTXnRcJhXzQWax3JpFNtbalUwMdT8wUer4/nG/ed8aE+XkN+gAc/NGMWitJbbTZaKpMRuNtFC2mhMKDRqzX6M3rQrh/Tox59Ro/qFXINLhjxuDOZcFt3s0YhlEIGyprJVIy26SlfmIpYt2N6cZP7cq7P+utvff3rW0f3L9GswdR0IGO3OH2XpK/sclDZtym6mr/OxITbQb42ZMK1ldEoavbZjZKh8r+MCQhvhCw7KrhffGG8UQj+LHRHrRrhADD0Q3ZGcbAuZAWjbw4Khp8RjLIMPEoQNjo+XGe3JLv8LGcBzbV4aNAqEpiOZrs6UIUtymKBVX7eKhUvX8BqxibBwzgDed2JfKbYz4zwiUQVgFKzQaNWFw3AYEh2N9Y3NKSZEbimQrHocSOdXm9nZyCdVKfTyXQ0UkyCZEND0WDWuO0iQolgWCjdWWCRF5JRjdIboqB3ynHyXKXQxgJaMIzMvVb10DcV2liWrFXVZmWEfNsCEXZKsgomXMmSbEuzXgSBrVqFY+1eGAQAelnbHaNTSwTRIeCLpH6bsKwn9T6bgRgW8P1uVTDoU0wThMsPQ37SmvLbJd+Vhyf7m7Tu0YrJU3Y1htBIvmVsRBc3vqOzSY0iKU7TzGwrcOosUouFVGrF5W8YAwqKqh5NX3HQA3z/6WzQ63W1nN3f8G+FNutYxS/SIzbOZu3erU1Bm7W4xS868O6/8n7A74P0pxl68SrgVWtz3c0hBNK3b+2jKP+E3wv5PIk8XeyZRJD2jo7Bvr5AfU5dX59ra22tH68H9bmcbpoU4DjtcoVh2GzUqY1GndPhMI4ZQcbYYUTdRmBUKXV9HQGX0VHfSrUxI7BFSS6cBIOTjL4VMLHYa+xBlW+rmHEn9YKyWcWZvwSQHLdFhYH7CmMBsMFblnVscMV6K7WRqI0GiotSsIk0nr/8781Lw+0OByEQCLTh7twfhZaQ0yh+ARfieMAvYZquRM6kXG6UfJ4QuOIfjIf5QqXoeYIgRW6bSIhKhAJPQS1TiV4kCD5GuBwSTePhaVudzqU3+81SNmBCrzR5ZFKRTOF0yqXieHj9mNFOSmEIR0Rd8Hc+mUImEcNoSyONO9avh5abVOCktGZzazUMqI+/WclVypAkcnUxHwoEg9o85DRJ2tOITJ4EIJmsDAb5fPRNNGDHgzx0hkaZ6aCgTC7nJ2kfFWAiZjtFAb5pM/YpNIivbWLPRcCEITNqhYza4MR2Q7hR2eBCX3BMBi3UWIG2Z3v86tnFu6YD/R94fnG9LLJGXJTkRQEBVSC22OPRx7qiL72cMBpVwY4pTjd1brVkpzh9Vv6l0tOWsFxY16n6fMzPjM8Hn1ln+Se8b7MYBw3I8aLNYwZJE1AplErosZCQy5F6dSRSH6mvpwtpazTGuBUmJEwz+B4+uj5jJBVWyqikjCSOQktUSe2uQ+X19jn5OivclW0bcgbLgJ1D2S6/7KAl4BKJoLrgqDpvyaZ3napGVMkt2AEOD9/JGJdKEg3swZbJaFoOnaLPQ7kzhekSzcOuv7H8jw/8c4ae2fPJW/Z6UAEf07sjOvDaf+lN7fMndoBOlxfqXxL7vlMqkoZ96yeNIalMK8XLX1Y7FLuO3nMbaJHe/F0gupvQ6tQCvZ4E7pHZ1195oUUgxF1OZHtdB+qN+xFEcBD7KfIUuOb5s3ecAjcyT+rIo48urO7fr9sH0H3g6L6VfYEjR9VHjl6+ApZWQGqlbWV0BeOtgJWFI0cWZiWlvhJaKi0IKD6QMrOxYHpoBoAZMDMz0mXpBt3ddT2gqaevJ9DapG5tbbqpD9T1AX8fMPSBvsxIq8P7eR1gUTcmYzErk+MbwRECEMTwkEwqGfm+BIxIJAGwoAa7dj+FgIVxAMDCyu59M0efOrI629cztPuppq7MKdnu3cTIdGvXwizVM0MGXBR1960f+YgA8CUEJagBkjHmhknFr1WdDcjWt3I5Re6c/JwiJ2dwDplvwFao0Oqs7SaHgsseJSLnS2+vVdZE1caqa7/e/JVb28K1k3HD1xW3ZF2Re5uJHNIbzQGMOHEp/8ZNyScmYAuDir7jPhlER/iJWQH7HbSCGGv2nFVprJpF7ibAItCxnmvlpTOVVNfGK28CxtRpGZurg/9PYEpxPs2kI6FdVxvIYZddprA5PXpzWBNcarUkPdp6JodPiKQirVzhsRhDGpXF6ImKJSoCI4QiwiXUQeWqI8tfGibEJK5VjxE8kSniFK7/QuRMeSjRhNohUtDG8i/L95JaqD0j5mv1TrOGVIZVmna/XIkTPB4ukIslWqkt71FadGJvodeZH5PyURQlJEZNF5b3aF16p1MsFsdc5R/x+AIVnQ9mdlga88ZAyhRJx5I6o0ihaMnEh3VqnYTQiUQGuVBt8VsecDqEIjENjjmcBCEorxltEplaIqBpwhD2gDwhIJyO8hkaJ4R+50OQXi1UUCSp44mMat1APNMuFSn0ukxUZnSo3HmvurGR6s9E8kqrUIhwPY7YIIw/25HLi3UpTdKYD8nzjclQY2MoiSGdtNOJoNCeI06a9miS2VSWqXOiUui9ZZFsk8cmahLxRQCIOIgmdp9XoTr9z/zA7N+BIWkVS1jBLfri9nwlmJpTotp7uLHeC+PyANuSANAKOzPaeC0nwHpTT07ZLAKDNjkW6j7QRednr2rMD6cNGEb909dOfCzs9x/KTlxh5PNJkTnUHFFJtIKl6yk+Lxv09LXVadGXQErqxgmlytXY72/Z2eQSiPz5drfULDl1ZqzVmqnbs1PpUNjMJoeGaEZnD2icikKDozCeRmo1ph6o57uQHxZ3ZzEAow8nDN81QpJU0i5Eo1QGEKcaQZwEjiMTCMhBShRxOtM9xUIh19Tc3BGJRrs6O9wdbncgnVOnc2M54Mllch05LBePFdMg3dGcKyhJ3IUgOEU0sW1C6Xiky+12WjSmCBWlahgszEgyhz3MfrO5HrURoVyk73xLCWF7azrTZF5r/OTcGWxzZyjXIwQutT+vmoDG7hLgrhT0bcSk0plg+uMkxAsEHoziwvV3RDJPzK4V3V3GBQK5wSZTci2jNp3oBYJIpQSMRyRwMIOm92BprV0CHzK0MLjc4DKvn6F8UpuBpmWOlAf8z/rv1U4xU0SAF+xpD3ql0Sdz6pxOkSXlX1/fmGPoYX3XKyu+q7Tquw51F5ke4P4tvivrG0MbtBPwioHJiR1TM1OBkR3qkZEd+RkghIakG4yk6iZ9oNsHsj4Q8AGhzwBjUsZmzLS2fnvkRyPoV0bA3MjBkYdHMPlIdAQdGZHs0mo0cgZ5mgGT22mhzMBcRZObkAMOS84tBzoOUa4xG43qZnZO7ZjotuzcKTTr5RpKx2LxTOEjE1vwDqF3cK6KAgDPHjuiypiUjZ0N741CzQ4OQ8PB/Fc1HhXToWfxeN4L9pbblMIqb+zSdkHLmgXAmgXthlUARwjCF2WAca1RmoNj3gDGHXWEGb1mpz06KqzRBOP1LmfGo8lGPCkJLpGKNVKl00oF1SqntmiWaHCRUuQTmsWGsKj86A5cIxJ69Y9fEj33LQB4GF/N6ONxkzlokem9CVOsLpjTGYUKRSGbGNXoTKRcK9LLVPnIky4/LqtqY04PMDkmZrdAE/LRYrIJQSRSKQ+6eRzM7B4t0KrlMtmAGjSqgUxtVUfUmFqdbikuFEChkPaEdGwpVZ3fkQbwyMfSAIEHv8BDKG2RTSlF/Q6HFJeo5ZSU3OQpQJcwfg5wHNucTopwCwJq8ycbIQ2oYsBWolUGl/cvSiHx/hTO0Vryy2JS6PUJ1/9IBtMOjfgHP//LEkaL2PMSS9S5vuo36CVSIU2juC7iR3/zF6SILt5PsaW/Z3vtf/PvJQPIBTXt6mwbdh7+/NUL677QsrHxLcvPR4pGpKkpB/12PJNJZXOuXAYfx1FmFYZQyHAt7MqpXa5cN1NkdIXC4VQmE3B51C5PxsUsmfe41GZXKuwJ4GiuiUJCkJ8vuKwGoYwBr2PgiDbFqCwHGS1eg2mqdHNV+chA4mxfGw/slVMFtu850nGD5ixOVuWEVtDcMHaLNHYYLAuNIYOu6Cy7QwM2a9bjztBKsd5tdIdwvkgtsdrsMv2nSQ3ls5Dg16Qu6NDwsCsARijlIql0Cjr6fJVS2hJev7O+Q6EQ6T0xvd5vVYWTNqfc7NLY0MOuqFnkdGKkSo5DrV4CUyRlocRKUoaxz71ST4d8GkEuUuNl8wb9kA99yMeKY8lUqq6tpbW1rrExwCAGegOJeDzQERgPoAGvVzCgUquNFBUQCNUCgVCpUAjbhWNClEOzBojASzn6GlsEgGrtI+tSRqhMAnEqodqW5Xu1mjyo6MuLwAlekC2o7EhwZioJgDTnsf4vKQKuz6P6e65+yIVn8DchoSsik2rFL8h4fNznZZMCQmdGIdNLXyRwOnF3LEiIZOTnCFJhdqmZnICcTksVeukL8mCTsOTAUE/77npaqZAmAuhlaYqUEGI51HYySTi2fr3ZAT1hnBDZnegJY0im0Ykxp1MOHdPY+s0Zs80MAzabIjecMjBn4XHIkzfZfOyXipNIS0uBOQtyhYI0GBsaCzhJBvQFtV5fmIDKTK9SKvV6ui0ai2kTIJ1IBDy02uOhI+GwZ8ID2j3AQ9M0oI1UQzqfVyVinjCOFlooJMqCVsr1XNJ8a1ONglsDFi+Brc5KpVrOVto3lJ38ohN2HAD2Flbg9iq/auWPTQqPrdwKNgPvO9EfgXVhrEEq1om+AC1VXChc/7XQGZKaPJLSzCfG3YWQUYinBXyF2aEgwc9EkRZFs9hriyw29gjxcXhY5FKRz7V+BeUTOcw0zeMLIyHQW581hAouXU7/JbVVqtGLICfQUN1PPZTRqjcDgd0jqav5mng95MMc8uPi3onx8aHJqalZ6DMMDKkHBoYmhkDHEBgayNfVFZqbA5G4OhKJ57LZ+ER8TxxtjwNPPBNH436fLzKgNxg8Xq/Fbmc3XUgVOq2WaU3pUACFdGBovFAXz1oMCu3sFJXXTbB4Q3ZPxE95B5q7pYDwQga9FYd8iVean2qrs6qZtovtZWCq6Yl46cIDdbFFCK6qO7llJKnmTG73PjeczapverF72Vs/IiAEKrvpiMtKCOXEFwncGyDBn0ihO+kyQK4Kon6S/OMXhSQdtqiEnyWIZAoXgj8K7SG7Xvz5Lfd+QSD0hkjwptAXtajEj6vdfEKM8/iE0EWhZyiXwmaCbqc55l6/0kgrmHlInS9tRQ+aPDInjAJRCeORntx6lzaqsOm4FghO97H8Xob8PjYwODg6V5qdHZ2YCLR1qtvaOvv7+jo7Osc70c42NzxuqWw24Pap3W4fUyzp8I1DD9StUCq1BkNFI0IPRLiHAfjfpBQRgVsAJkrUsttgb8sWZpfJ0cHOPl9YqxTKUjGqXxHh1OMWFhde3cR+ht+XYuy2K1AELqk53zcj31tCLtCm75uhL72XoLy0Rcm+L8aun7q0pJzcpntR1i/pYTHR48ihYkSSD4X0SYfNbjciADjjuAAGOnx+wKhXG436PUZgVKv0cRz3GvmAsjNgnZ+jvcwWlcrOBmZX1yYw9K2Fxqq+XKvBLW0vL22pYYAt+VjsFBnKMbWjCzKt35FEpna0G9yjoH9TRhZqQ5zKRi8oGnLTRe/8cks+lvMBvwml9WvMzKzkVnZm9m+xH1fz0xiDt2hHYsixYsGUDwYTiJ0nlckcMQ2MB5wqVQDnqXGcx+wym8BvwtF2HHjwDI7ivJhGAz1Y6GnbSFyskrHwuRu48XHuWW2tHGx5XhUApVjUc5FoaFNhbsvDCm1KQaPUhQ8OfGbTk9qSg9720LamraGtdjF7arHzSATZV8ySMSEQCjWuvMjHJCz1BEow/eqoRKKNIZGIVq/TabQR+PQILUkqMb9IaTPZdDrbtkROralgI4PD1MOYmKOykijDOZoZe8aerm5rZ9C02aubt2V6BuzH55uPLQ1T5WMa8AEVM4m29LVxz+UuVG7QJjrnW2bvnI/Of/q399StTHYYvtMxltl7/0LXUFdmquC45w6waDUodcq6lTtHb/u3p+e1ydECUy9+92eCL2G/QbJIL9SUBwTtQFgPfELAwOSjWsyNod15cVcE1EWAMeKPoBGZGMkXZeIB8Zz4TvHD4pfF3xbj4qK4aOl3u1x2aBmDMC5XyMOhoDKoVAYsdrXFfpMdtNvH7PA9Arcd6OzAbjRYWuqSLEiU3eUNy+W6oJdyszG5UmcxUnoyV9muUJEmRpaY/Mz5vzASZxJoTOWY7RisbmbYGANIZ7ZP8m/ZBJXgAvCtYwKCL3EDAUuPHKzD+A++1zaoe6w3Pv+Dw3MfPdS4Ptuwb7Itapjsajo03RExjG/e6WCM6N5jLdTqM8eKl9z3cAvUbf/OzlWmkM8Vd0GlBh14k14f8HnU8JrP4/N5nA6HxyPKPESAFeIYgQYJcDcKPoACAgVoQEBAs0bcDcAZAJoAAJG8iIdhRQZcVZQioNaA9wt4JhuFOkhfZZcUB5ZWMWdMHT+xxvX3sXB+m7Lk7EYbZa6yA1R+8syFa7mYfhrAIYhWEP0uunWrijZfB9Cv1JWPle8g3ZN5kOsc9HftPHB5FpULA1m3jvyKAI8nhOvvkHTCZRJ/L1C/3BtQ+VuiDvCp8ggNEvWglVrqLcy2Bg2kU2wKO9b3aGxSt56mCRP08X9laVxosWV8+tqcUYj3ILQbk0WXAz4K2mQ0agihEOXxAkqNWqnZowHjGqARkUqNkUIRBi/7czxCKaKEVf/71bXzF4IIV+WTKQlg9g20+PSWFT+cUeaFOsoLrysaepkJI29OQcqkUuIpkSjZRoLf5YfNmQEX78Hy79c99SbGH1bKCLXZR6Gt3jADySYTqQc7mBjxafQ4ZuGPQo3/UfCrCk7CP6K3oL/jT8FrD9WufQhe+0/22sPga5Vrj6DH0Z+w1x6pXXsBPYGZ2GuPgl+B/2GvvQz/DTG/F177WO31nofXLudPw2sfRxXcNSBAP4DF2GuPoaYK3d9BOpw/Ca89Xrt3Cl4zsnRPgBe5a+/+/t3fonvRV9n3kXr3JEvnQgBaQF9n30fl2rs/gdfq2WsPA0nl2r/De0PstUdq1/4A6Uroj9j3Eai8ngjSTaB/w76P6r+BwGtfRb/DvA9QqlybeXcdPcNeewwcrlzTQbph9O/Z91H9W56A15ZYuicAxlxDMCT27k95x3gmpB7phv7JV4t7goNEUp/sTGL8ZKyHJ7pr6pGpZ6ewqbyj7rU8mGPa4zP1CBLHgB0DWEYknlSCTiXwKXNKVKsEfCVQdjZYeZlvZ4AjIxZnHNhsMW9MtuX5GiRP1dcTPTFrA69tlAPk62zTiMWETKbUsOj/EW5/OTv1Ao8zs9GQBeQ7z1UZSuz2I0aBrsnXSqV4pbk6IV8vwRtKbGWLbYHn0Gi5isNGEoVD6kQ36hLM1hNOxPm1LYiQiCuiotxJ1/IOurp6BkOOXr81p7T7PzjWfEWwcHa2cb7Z0bL/pnYMy+083Z0ZzlHJ6RMdigZ/JBtzkaB7va7QbYoUXNa4MdH9arLJJcVleoUlQEn4qKFYWvGHs1rdzv3ZulSjp3kyPnLVWINR5laM37mUs8SKjsRwW0a74+FCdtrpMtEB/b6e6EDOqpSOfuNnynxTk1FhN8pdDTuCxiTUvV949yTB538DGYEcPFdM5yZB3QToKIB0Ixid6e9HxRIJfxo6TzMq9YwK5fOtqhm1SjXTOjOj8nozHyiCo0VQZLJf0amMzacF2ikVPNyq0ZmZnpArHq/vmUY0cg0KnSsUGezBTPX1Ej7rXhEb6UsGiJuZ8GDbQd9a4yCiGT38Zrz05pr8PNS/ucjGPnGmG0B+hsfYylpor0iw/degNuHMtlSzec0CsFdzmrU1etyiD04bJ6qpam6vN/MrZvOBXYXfbo3y4yiPNAZs5PoromC9S4XJyrfNPPrptTOzHz/Wnpi/dWJiTmUPGqiwz2/U5eOOhj039x599Ssv7ey97erdLns+3+hq6w5IpBJV+VrP2OzuFOiM80+NTLxzxjtI+evcKtTlAupgR/oXZ/7xw8P5I0/sH/rw0faBeoPfqjDZzZrUeHP7/m7PyKO/vPfoD14447SGzBKHLSFVSMu/TJ+5/4lRtJ/ziVk+4hNKt+RxbsaX92Vwnut/nptD0SIK5j+PfnOjP5mhn8Mnq/SiKN8B/uN/oU/hbTX6Y3wn+CFHv3PnJejrcapGfzVfAl7n6PfMsvQrF9AncLxGH+Otg3MVnI0jR5gbMHTXxh2p2nsWvFm75xre5aAb0RRFzD3z8B54CxKp4DRCfRWHccPn+L1IJzKN7EVuK/b6B/ODqK8Z+JqAzgWkfcPCYaxv9zD8MOz3NSaThpnprr17u7qsTCea2azTGoTEzPTERP/e5c5YLhjUme2daFe/QUdpiGpcxUjyW2tcb2CiuiG72gLNyuubaxvNgFV3DnByiWu4ERznJjjy2oyAlnOitZs3zjNSi20sq3H6Ac5E0LwKcAvf/to3Oo4/MddyfCajTw4dfWDn+qBwYEAJEEIUzPffe3rVm067PXoXHbCE04ZIayA+0erpuOIjI403nD6evldI2Z3ysVMjPlNuskHkJPW2wuJAjlbOTZBGKb/3tmu6j5cKEj6Z3LHa5p2e2NHgotG2AnYFlVdRtCFU9KRPNCWKJqupzm9OeHR0+1LL0sePDenkGpL3Zz4zRdt+8OYWRj2BPmuytbfPObeLmREGyE3lfYIMfz/k2XQxlYmDtBF4NUwdLCUEAkJLoDrEg6CxeByBLjp0a5KSPgdkry8eD/swvV5JcZgJXD8009l3XpGIbOzhrs7Ycm3QGHrhMm4j2LQriP/3NBofOVycevq+a6bj4bETfUM37Bt1BqNHP/jZg6dfuaWz8/TzP/zDDc0rQ00mZ1DhxD65/44Rx/RH/+G35XdOHfvy9a2Ouh2RsWuGvDuf+bdbHgZugHznQ0NytVxvZN7rB8rt/HPwvXYhB4pZXwPASch7kIwnPG6zNRSSanU60IUwtfceaV8OhqxFBClCnkejZjft8Zt1OkXSjDCDKBGoMtfY/voEs07w1bXE1jfORB7xV+FHnFvkizmTbs8Gjjr3/muQs5WKOytLDFg1VgWr5owk/9yyK+QdvHb+0dMLzfaHHmq+bGnaFw3vOny610Kl+mc8B4fE7oyqpTNsUTslmbkHVus7r/nUK28f8i8WbFmJIabm7y03TZwNjM999JU3Xh/95lctuaFE+2WjCVxT50y0eGQWK443+J0RwuJRz9zxNydu/P0bnznZplAKCbUFQZnzjBfheW5GxpD9xfrAMPD3gEwD8AaYammmb3BwAmnmqX1WK2+stdXKrDHHPczm8tauJjOt04lhtN9E4OKxGMothDhfO7xMqM8e2sqJrUX3rNi4Nlzc9z6cIFHbw7V5vzlzPtnWtFsD9QGL9A+E4NKHsfPa5/atfH83wO89//iEPtTi73jsS/9w1fq/gP8SEPn0jruOzbfQvh1XDShooA60xrBhU0LBnL2mi529J64Z1+lkPXd956auE4eXk+Mn+l1vQt44PY377/3Ul2ZLDx5mhjOZ56qFz3UWebG4aBwHKT9Q+4HAD5Jy4JEDv9fnAwops1VDKpPhs8gAs9c1Ol8c7emJmowEbsbNZms0oY4mvAmQCAainYMtLcFEtiRFpAhOGH1yo1Huw5x4CY0GKbPTT1S6ALdOLMsrurSSotoKWP1mdWyZKW4zCDi1BVbcua4A4FTXeWMbqwWqBx2zZ94HGwUv07GpUwP3n+1uu2y22+y63wkwDD2w5+pThFjrTlmKd9z30KDr5j/fJA41RZ3SPwnxKGTpDQcuytLrntu35/u7sWnsj92Ljab132oSI43r/8nXGAxkR3+5w1CnVGrFfG3hslL5Vhpo/JCtQ5awgvIawpCtJ5sTjZCtjX5z3K2j25YrbJWzvjvLO1wObeKznB+A/hd4nOtpWNiZmi0CsLDZ7nL0gj9X6UVRrAXcVaFfwPGL0+OgRn8MGwZnOfpF7vUXL/L6367Rx7AecFtlcmPPAeYGFF3cbNc5+RN8BsrfOPJscZehH6SlQCf1SNE6DMj6mcWtYpkEQL90HAFgMtPb3MxsOBTo9AY+32Cwevxqj/9+P1j2n/GjXj/wOzyFjnze6Y+MSaU2nQCRCAQSBLPxx1CDzeOk7BVPdLP0bZa9bX39VY/zTVbi4tzemEipYlOgQQGb5Y7LOmMc3A5uT/2lEodBiZtyoY882XRvITg5UFB4H/DyhY7CeOoDfJyH9kyK18/6s14zI2iJS+qOrpv++phrZtdyHP099os7bltfh5F2Yv1Xiqg8VPAqyy6VUSUjEj6a5ml8TVFsxBaVUW5Wxi5UHU+emjISYhyD/LmjTAg00F5NI58p7vTtANlB4BsExCAIDABvN+QVyCCgIZxtMZtMGspicUxNT0MT7XI4rJoWNQwmWls0nZoJGBW0tJREfb0ak8NCmRH4IecNT09PDGMtrqJK3proEBZ9jB0vvJZgnnSuOt3ELutiSw7nK3iZm/sfExvr6tndU29v6AWOQZy940z79krDpkiBU9xc4a9wwU576BR8wU08cPfE4/ccn4xFx6/scPbY9hKSYoNUiLYLrUGHSfpX2oHL7p+vX+4NQhVh1UOfXiwRU2pPp7lF1xi4798eHem87rPf/+2pdGm4057RubGXPvWFwuEHv/i9g4sPr+aUMrCPymrccbcbkJZsZP3x3tv2N5kT3RFn3qeD2kBP0Ua9QqHdMf8LTDD98A9OXvn9Fz+0JydXyqNs7udD638vbBNcg9yE/Lh4uXsv0OwF2hXgdQEBqSXR2VJpV3v79MzM0OiodVdWvXsxncnuyu7adeaWaw8fPyN1GgxnwpFIYnkplUzsSezZYz0D1GdAB9T1Z85cf8We/bKh/mxLKr24tBQZnZ7VWhQKwa5Zaqa/q6UlEaGAIIRyap1pUIlUTSvbjXSOmbxQ5ipL0BNbs5+KjRPGsI6t6m6bmKnk3aqgVhye4V90qPAKxH4jvxrvCaqxIA62VxPtlxIH+EusUcS/tNGuHTzwrDDXk6IVMIJRuFsa6hqa3cH+9kZT84A3qnfaaYPRQ3sN5Z+LiNZmlWh9r8iQaA1bZSfXy0/QBx/54Z2NS50eKDs2RnbkKjmlji2Wdlh4ATokvaSDXT2ptMjd1VDeX7j57+5bGaij7D4tjA3cMQNlcO04NfWOmQ5IXQmaVgbaEuDz6589/fNP7qIygwlHfcCgsPh0Nq/FpFQY03s/uszpZP4U1MmtjKflrQdjTib33WEDrnw0qoGKGLoCfIKwsgNWXn0nN1gVSnm9Cj3FB1QrSrCLKImtNZUt1n0TJMabVX3KLh7bYMxfrj/5U2SyPWqTlP9EiNr6VeL142SgMWSX/oEUhLP991y3/z35xu+lMV2gOfrOHmNIGYhxGjKODdkjsv/1uVftMH+KtcMvVbDD/rVqhzs7jQzuYed2O8n/BGuHX6rgUe2v2uHOjkvQT+FIjf4Y2gg+VJm7udTr38DaYY4+hvbX7HDnFHMDivZss8PespN/kn8zsoJ8tbjs7geafpALAnYNcU4OcjJQJwF5MdD57AiyIl9BV1aW5oamlvJYd1dXR2trR29PZ0dfR1+fdQlTL+8BKLbEx7ClpYWBPT2dGAkAOd43IMtn+R2FQpjMhmmzMowhhbfeXpOzxjXHqQgoJcocA6u8xsHdbZ+eq+kMTuGzOoPJ47/91tomtZ9gAmruOLNNiJv2vgo2n3EdE0xv9CziDIYihiKbEVI3lIDKiS7+tEHiVAjpeKMj0tdapKMzKUvQJJFbAiaV3SBtirsKEWOoey7haW7pCruKdRlzMaEvdg/6LH6zpKXpzFOapw4ulJ/+jzs+qKKT9mQzPOVmU2h+ZtD8Vz9Fn/5eaJeTL5OQKkfYRMfkeotEY9WpSFxlchmCOVf77mLbkR1BsTXhsabcWmNwtNmnNFlE2VZb2dFTXi0/Wv7ckUVrXchUiFNuq1ml0sd23bOALrO9bfFyA7EOz/QVyJ+KCu8M0LUAk0Z09PLLDwoOrh58CVsqXsUAMPEE+w8C00FwMCYATgEAAoUAFfh5V0Cm88AAg0/k6hOJrlpZBd5VgKyC1bapwcEsNAt7YXju8+7ft9e/1++3ZuvU2TpvHahLJrL7vaurMR5y+d4lanffaGdnsq54dDfqj2WTVJzQy22M0X+10vxTzajAnxjjoUgkNgcEFymZvbkW4cq07L4VroTG9EFCN47bzFTZePM2NxjDKBhmO4+OS6NkKsN8lTqlGxWBjRmFLernvcwM40skNrYnPuHpHS5lyh8JHLjurj5LU1sHbXDqZXx+2GcJu4euneq55fTxhoOvL58QC2WOvJ9cv1IYbY05ZP9NCnz523768Nh7WJh7yWAh4pRdzQOPB/MJvxD8N9+D6YJtsfJfX1H+fflPv51zNccpsSXu8cZCbs9wW8jWcaD/DvAQ0JaH/AmVxmmQulxA5W+LYwP2pJiiW4/cN3xB5HgtVG4iAnMBaC+S5WFw0jNgd7n5LuhnvFbu498M/cF55EixKVcEuQIwKkE2Eo8vjM5YrOrBGb5IbYXfjWKOvr7GZuBrBtJmSzPa3NHg8ACeB3iCjo5gqkEGzQPGhOKFV9eYZAVbeGMW6ERYLPV1qBmgOmBambnCE8JmzirNxWEeZxOYFla8spOc5SmTwOD6WWtcZbI+gg3gY84dwM62LLY46qImt8VgsuvdmWgYnkSvV6+PBBwkaplMxEpTo77k5GCnU0dr4u500tW5v6P11BX7I7Gh/v6Qq6gOL7gdfk9hwKulrSbKrjYv3Pwcf78tUbAmUiZ/xG/KX/3l6697+kiP3ZHymnA+oRDZsuG6K+bqtQqpR+2JFWL2Qtzia5uKJfpSJilBudxGg1VF8iytw8s3PLly788fHEQ2PfMl5F+KdK4F1CfS6T0O54hh566Sdn52V0k3p1cZdHMalUE7P6+b0zHHeVY7r9bO67RaFV8kUi3sKu1SqwwGlcq6q6TeBX+an5scKTmck5h7x45COwi2A1M7ELeD9qaeeAA4A5D3AIPmIepW7ZIZSnNa+CFz90RzTds5x2I4Qf2d4xhY4SM8jBwofu61+EYPBdPJyh7JNW4ZXW0XnRLA+9nmIHan41ZGy4AL5//fmI1l8AJ6cX4rgM9c/pHabneo/i9c17vtlOIN/Wu+i/J94Pb56wcODtaZ3i/v7d2lq/oXhudf57jP8P8L754m34G6+xDyelGYXQWZNoACwDB53mRUM7hkRqMB4/HkCgUhElk3oxtAZ81qptRmCpjNJp2OOtLsSyTG9+0csFAN2XB4dnJpaYju6FCYTQqRnBmmJSwUNYQYDQaCR6EI9Oq/dz4eZ5pCmA1Y6/Gvx+XfY5CK15hUzBo3YZB46+031xKVLE0uV+tjrjr3W1sC4c+VvbPspjwGwqvm99XcPidwYk6cRHnbXfJtxRygzGxS0RdqaEAnBJkl9APgH4XZ3pRLXn5XSNwlEK3PkLn+nFf5jmAd9V/Fj7R/9ifl3zxa+thVbYm5m8b8Rb9WY/drzCGv32DOBE3x+dunrz7/xudapbLO3NVfOtXUY3C5oILOGKJQQU+2eHZ8AvCe4/e+M4M9RqO6WH/undO2oGLcRaOq8EADtvDnT/IOPvMuUt5f/uW9uQOP7hm652CT1hU1mAJmGVS9xsxIvnGpy3vFr8HK72JdRqctOLBaXIa/yfuphFvnattdGLvvcFNFFoRPQFnYgzxTNKWXwNjS3y6h2X6QcQP4k3cJLM3OzS3u2sVIR+vosHp0dLg0MzM6mhoGw8PLe52kWp3tbY7ahqJDqGIIoENgaNlikMkK+Y6OBN/rXVokRmd2zVGlPcvLiaESOoxECt9jmF9p+9zGenjON3O/dAFEcWX92WHw/4SZdlBpoq6uKYaCwkf+n7AP1IOnXhYINa6EVQQ+LYq2p9zy8gvu9V/ysK+yrPvVPf8/WPfOVehdmoTV5DZJMZrGjIm+zJ8/yrusWs+DPBV8Gfrrf12pn0XAYc6/P7oyVIL+/dENbx36cqvv/lgQg/ZgAJkoJgyduU6U7AAuP/Bb81Y0g2TlWTSbNeN4wd2n7OnZUeiLy3QkibSGhNlMBrEzuhtyie3yYmIyJq/yGvNlLc42drE+9EaZYJvPU2FehZlK6GnrpPwKB9lUN68/Mt7dEND73EqKsmv8AZ2/3hUbyFg6T31y186HDzc2X/X0t399+ppXbu858tX1WxWthyabAhqqYb5l8YnrdxasxlADn/S0TC6tJpNNMICNuvQhWuNqns7s++ZHZnvOfOWyw29/61PXdHRe/+KBB4DqZ88kXYFrH3jmM5/u6z85Fp574Ny3vtQ+d3rAweHCsM+KjbXOVWKzX1RjraEhux0+2+EtsdM2ehibtVbph4ey/zv9MRhrVegHd1zy9d+s0V+9QT/N0c9chP67NfoYS8/FcouLzA0oOrYllsOQyXefh/JxBokiXcg48kaxvs7H4N56HMAvyUvQlAPkcKBHDHIDajBA82+LTcqBHDoUo+GILDKCAEmxkEoiUakU/sgoklxUqo5Ko1GsLxuLTdr6VDKZqpByNoyMtIwmuwPRSCRg0Ovbw2NhNIwEsKKjhen6kUtIIdOtweTlGFyGRKK2Ih7+yAhffI0t/ss5CYxHztR2qZ47B0ry2ndsS1ZFOrnKP/zCVq42L1etyaIOVDs4mF2rALrloFbmAmx/Ig/j5Juh5D9f38SJ5MEX2s6m7mls2iSWGGi2ORjB7bomuZosv4Gh5T9RFkaiw97yXbrLdnIy+wQn8hQFntT0837e9rUrOBnNJu5L3tv0qeWtcuqwgDb7fB0jzgHvgUx5DxXXlf9IBC2MoCvKt42XWCkG93OnINRAgE8ONHPyzPKWlbdXtsonhkxPGwJFDExv0hVs3Uzwt9BedCBTyM3Fbp2PKaq64SeRJlB+39AQNRNqzmYprU7XKZMrpqYUCitlU1M2rw3YDHpKJu7s6dFOjXekGqJRg83VgSq0lIHS1RLpW2vg8QvitU059I2qGqgpEben0rZ9IYrKJTI+0AyoOCZWu075issf3xs35SaPP7SQWLRdoezq1IrWD4qyHSFK+jsREblk7u7yH4O210u6hLYw1xY0keZEh19kJPm90bEr2gM758abPUK8vL/RFvG5XKpAaxzrcCfll0oKXf/KLR3rh3i8YPv4WL8h1h3VAxbbCFkty/FvQ31dj4whZ4q9wh2GHaigRduCunPAHwb+EMgGAAKcdH19V0OdARgIJ3TlUn0NDRNdfT6H0+lzOhwGLUWIoDvH66frhcUoxqyU1VaXBawVEmtvQyOtyEGlHo9UWmoq2IUM6g2HrapkttJwSRI+50jzKlBgWC2m8oBq7ZdjEQ5YdggqKl4Avsi394YGP/Xsc596rLuwPNZK2SL7Tj84v/DCM09/6rk5S1NdTK4HR0ofXq1rP/7U3/7w4KEXrmtvvuJjX33jIGpdmG+9Ct6SdCismf5o46GFkdYkrfwsDyc0NpdNYwg1OBUDJ8ZCetpP6wmxjLCDRsnQtU/svPxnrz17XVfH9Z8/vPzGt547M8TnGW8+27By20NPPnx7um+laK7fc8uDj330NvZ5x8sNwhUo86vIceQrxb26NtDpATkHszQ6hQI3H+j4gG/1eAJ1NBDSgO4jjWpoH/uOHs2d7JodGcnFE4nAAZ8/cDxw/LiVg6vx1oP6VDJ34JCP7/HEj1+1Z8dkb2+qvmkPGojnUlSC0MmsmzIZW4/FxrnY1Euu2HYy4pG3K/1PzNeNzl9mMP5S+QrM4dmOqvAXJseZLuFKb7qb6SQRfNk9efc+377r7h+3N7d20AZaL+MLQl4q6hu+ZmT4rhtOFI797KDNer2QsEazBuH6KpnujtvE/0WIK6nxTNrjNrhovyWSZh2riRZP181/fcy9++DRDIguPrSaW2+wutuuGI9PzUhMOI+uP7xr0DT/xlv/tOhujps3Jy3s7fu77wJngVxQbqFCCiut5LloQ7jVj/UY82rKcamk7HVM3kKAOTsPlRew1Oz1faUDKPSZf1he5r0Kz98Y1ICD2TTIpYDfnrejbgwMNbTxw76EmaKsFkuij5Tx+RO+PtlAc7eJDJB1JEbSWZmlYEEtljAdDwM6DNAwCKuRrIxWU5RBjSFcoarApjDYY8YGwDXPSpk7H49UoLflb79ZyWSUQHUsgMPmrXWfYBWwvlrGcrPntamfjT2P4OzQdZMRX+tEODze6mu56sndnfOdRZ+jReVbcvMTw6uN0dGCy5Hv9cV3D8THH/3nWxafurrV13egfWJKZfNqqSBtVzqTnsET5S9kd98y3HRkz0I8tnz4mu7So1e2qvVqm6WcGTyzM20vluobV+bG/Mn9p+6bPfb1W3tSczfuaFgdjvXmDT5KbrQae3oic/0x1p9lnzeugjaqsrsIdIGnOB9nckathj7O5BZ/1svgvfBfRQaRg8W6QC/w9gA8pouhya5CIaAUisW0y2U0m62BkDoQCnncgfrWTCZipgMeykWEjBGdTKDTRdicRDzy1qtMx1V1Fr5Sc9hScljbqDmAaoPLtkwC9Bi2YRuA90wDAvTtPV8Ynf5w0e/QBuhwwtmy2Fy/J1f+R5Ivc9YFA8L1BBnrSnsVIN7afvZn9/d5/BraFbZ5M5pQRyw1VaR33PjpUuIQv2RSq002lcqjo4LZMN2SsAgF75htIanarpfQtNTbnuMJBN1X3dcfazTZTHVBXcxr9HTszB397HWDKhHJ5Xrf/Ql+J9R/K8hni578ClhZPraMdi5PLKO5ZeBKwHMPdHFPHE2FAGEAPr8/Fg4zbl49ZYQybfR6PPCrsWnf4OL0dJMAx2VisZXDyWltmpgfHu4xyrRNsZSQ8ojxsJ/ytvYIvEymYI0bDmNAkZnJzcrj3xwO1rTd9jhx8y4ENqnq3DTvVRkTw2rwxtXqrbtyerhfvgeHwAuGzomlNPg6ScQ7Uh75c2qlq3km03PNypjzkyiO8w3+rE1BglfJYFs2oHzGUbr1b2/Z+0CdPWaT42Ip/gCG83mButJjxztc0IfYEj3mlu7gxwWkgOfSxvuz6x9p3+8P9qSt3p0fO44O4xabRegMmUQuF2pIjTSuP3XF127pibm1jW3tFmUyn9ejBhFFmYUUHR7cW5/Ib0SOHbsLPScX2pl6DsNP1uer7OdFz1djhtX9AgZPd3Vr/WcrvSiKHa7S7/9L6I9hB6v0B1cvSf/dGn0MW6nFJKunmBtQ9ND2Po93/1mQF+DIDLKj6FFLMtls8/Aw0ts729wnMUc8HgkMTZO032ol1LrkxEQSbSOELMZprT2j2ir8JgfKvMZAFzEuTSwK1KgUWrDapozMxtKj6qK7TUeV8XZqO5FYoeJVNbAgHx89XDxR/u+Tg6dnEr7WydKMO3zndOkjhwoer8Fhpalwenw8Pt7snnzoB6d2f3JExBOJRfzsTBM9N/nx+719eVpltptVUkvY7m0K6Xl/fXv5f/59beiRRxIzpwemnn7onhuvSikUGGbOjjb46yCvi5Fst69jIXfZw7vCPEysMAr1Bi2+/KNf/frKI9f9rOG+5147mh5tSceiZpXLrAyPXFV5lvgf4bO8DDlb7K5LLuzatQ/hAwyzHkHUR44gSPCIVa7TyY/Aj6P7+pItE4ODyV0LC6We4fb2YuTIAQQjGM+0rlgym0sEcSASZDZKCKvjX/EIB2IOVWVEWVl2f8Hz57ZMyOHV2jHmBmdYhtg3rZJKKzceMWQFCaqIThst95Bj2GZ3pZr8rborDFbtBkczvG8CxZJS3VCnDEZj2pUVpdlmVopNIcfUZHTkcPPQywfSM61erO7F4y2XjUQ9zWOzc35lQ/9k6Fvf8buMdqvLonMZJOOjjN4dOfva1Q0Lk2NRMaEQ1s23ujrzrvbOgRAvUXaPfqRtbFgCefkRsPP7fZePFRIhg9ZnVb70ydvLvyyX/3l89Who8GDzBx+MTl47OPHEQ/fcdE1OICIJVHjZaigLuau0erXZbn/nXPKyRxejPJSHi4VGmVe+/PPf/PnEZfuiH/jN17ic3jX4jdA/WUU+VnS73HaJcWl5eT9Uw5FobHZuPjJvs8KDbt8fmY9Y7fvVdvt+jFHXPqPRbj+4uHt+pK6tbb67ODAwOb97/zK1qFMSxCKanpx0210RL+Xe3H5fWylZSf6w/HyNA64/z41BQff03Dk2U39u814B+avyV+MMACa2CbSp1lABGaSCTio7FcTo6Qi4sJ/igk78CkQFB5PI+0x6166VOme/j857NEqLR2N00y6dzB+JaTNXdbyscru9GuH6V8TJIo+UkX3zj3z8+cv6btiVTcyeGfE3BXVqm09rDvv9ekUy7gwOHmzpPfvQM7teVPoiKasQ7SajSYUcG5647+SCXa3V0iG93kvJtSad0uY31D97+fovUu0+BU3HkzK7J2r950d//+RYfu/Z0tC9B5u1dNRkhH4O5KkmMdpUN9tMt93xw7MoP9nG3CKIenSdIdb2PgJ9mTTkZTdyoFinVCiCFCW1tmM8Xnt7a76uLppIWJta1U2t2dbOVrS1ob6pKRFtVfCRfANVR3gcRqOQh2GIkPNlEhzgy3ptvfC2mSx2fC3C5OeZiRYB7tmoZScqbNJu5RKD/1/pT2PHJbhsKmgNtVEay8DUzsjsdYNOjM8Lrl59Q7O14OjpU1ndSspuMGoSe5cWgvqg1yFR88UkPjEjXO8mWwfjdq1Zb7Y3TPDWNFKbJR82lx767lFjk23x71+83SlX9uW0LhPzmEdv+fRkdGl5KdIu93gcwmiIdvH0mfnenSOv7J177Ko2Lr/BPj/BOrQtP6xgkv4D+GBlL2Ufj2JxmjbbIo7+uzX6GHi9Zov655kbUHTHVlv07jfLUZyZDSginyiWfJK4zmpFMBRFoP+XifMAkuEjfGs8o47HM0UEaU4lk4WGxsZYPMED6Ub4QSCZAtrgAyKfyRfwYb4wnZAAtYSWoJgESJR8IhyOxQmlmYYB4atr3LxSNToolQoMPlNl52MFzzFR84fg8du+0IOpsMWiQmDH7WBT8YuL4y4ofXkAA/1cRZzlf3l9HYjU5W+UG7RO9cCtN9zQtftTZz/QSHlMUEfI1Sal29N8+OzIvuc+/vDU/MN33NA2cV9BjRZ+pgJK8KN/2vXwdcsBzxFeK9+7/mLP+rsoqo92hAuXjyeVFpdSaVGLQrS/J++wNc40NJXqzGaNGb29B7UaG5d6wQQ3v808a9a3eKsSC/yw6lu0NBeK7D7wzfmq4rufwX/B34M8gTwH8OJDhg/6PoiSHwTZu0F+B/hwG8j5mK01OK2j0ZQT0IbLDTcYMMygMqAu/eN61K0BPI1ag7rUIEmAZ6Wip7WPYtgTCKI9fWOgOfVyHuQDuxcXR2b3PasF2sC+fQEtJjo6MvK8qO/e++77nAU8aQEWe9+dyBNPCO6Vqp61PGN68sne09Hoqd7dOxf3XD0w0Nvrnjx0SPAgdkvBjUReWyusVQDXI2vMagjGfLKa9u14nMtyrnHA7JC/bHd+ZUSN7TxNyN8uxdkkQYIVBDnH69K2/8DmNgTdJq4zU2tVZboxilZVttUKKCTfSsCim+g2rQLerJ4FtZGAi07DObHKkABDhzUmIw1pz0x/EuMJzQ6HbHhcE+pONqyGfKnkzlvHRz50uFllCxrkdpOCFJFinUWZLuqTQ3lzZ0+3tffm4vKDe5JUvMUd6E5boiapSyoydjsmdrp7L+trPzYeD+/6yP7UkUP7wmKjyBvpu/eHt1/33bNDwb6lvNkyevfX9heXOj2ulp31tzih2TTmrepGXpjoicZT3rFbdqpdCqjI0Ka0OUZr3Db/yYX+E+NhT9feFkvSq5OZPHq1Ra/EJQa1JJ+ytRRzOpFSLMD9/QdavU0Rgz5YTwc9Ar5boV4cC5e6w4mpE11j9x9pkalkKKqbyZWeON7ZdMVTy50nV0Ztvpl46b69OVOkQLubo6byc3aTyS6UxGLV2aUbBJ+uzS4d5/0BfJObj5qfm8EuOk+1E5+q0Z/ge8CvOfq9u9l5quWt9OV2Zq6vRn8d31vZKVwqMW3dlZ3C3JwNLoN0z1RyxwfAY5Udmilm5S5IbdGtHD2vRn8avQp8uEKfvCS9p0Z/DD0NvsTR59KXohf8oUZ/Eh0AT3P09Rx97oL+8iKbV/gr7u/BRFxeAUUmJ8bG4HOZvEg/+plaP/pxzA8erfS7z1+qPx4P1+hPYCXwN5W4aZGlX7nI6/+hRn8Si1f//j0LF+uPL7czsxY1+uuw85Ax0s9Dk7T2/Nyc31/c/HfwanSnsaHqc1+YY19355bXZXu0cQ2k/xz3d6N7qn/H0tLwMKRfugi9p0Z/DJ2o8mlhlqVf2KKT7yi3sz3gbcg88q/Fm7R+4KIB7QQuB8iYQU4OCDkYGe5o759BYRQXy+XzjUaTiTKbG5uarGhMjfGgI4vmYl0xNBZGAIUAKQJOImA/AvLQUZpCMCFigP8chqDogqdPHMs05ilzNhu0qUwmvQpDm/C2tva5jq7hwRHZuHUcHY8EeTgTr6zFoQJ9i93JE49sahqPvLa5ZZypPx8+vAU9twpPs7V5/K1X46/FNwbGGCy8C1vBsf+tqxx3ZSoKl9GSm7Fy0XP0uMd60Xbw6ffuLzdLrrONL19eWH9H3EtbEi7NTlIroWwJtbsr57jx9NFyu/7BD+zb3hle7n+vHvNy4dCnrmoVNlulMpNbNwylFUXV3gbfwFxVRljZ/lzlbPZVZWpxbruMQB3E9p+zMvViJYfwk6pM3XlnMgnp79wsU7V+9TuRs6Cn+Ix3DuSmgKBV24q6dEALP7XgnrvvvOOOW0+dupVBMFAoz951t/xugNx+263orShqld+tlsvv9h8CpkPg0N13y0UkKZcn7+8sDQ8n96ysrOZz0E7VJdWqD9178MCqZlWjsSbr1MlkXV2SSTVYvMlbbz9z+sSJ5dWDK9Ty3Wfvuff2g3XF3KE0cu/ZD6mUHxqc6Ln3Qz09H7oXExWX0WTUqTHIUEIuooTV0hfT0V4bJHlrTf7WOXYb21vnFLlzHHTzeQWHwsmAN7+9duGeD26/94W98DV0sw2crCrVheTcy9amoS7AyXqvznZmSXjmfbTTy4D9It30MpDA+Y3MAbDjC99+f+3twPmY+uPy99VfT6N8KpWIp3L2i7TX5x5Tl+UijWi9XI+i2HPrnr+88x37bXPmL+61Pzl1y0p/Q9ywrdP+W81nfd3Of0BqfeG3CX5Z68O+Gi2BB7kzsaPdyOxL2HFB3/bXWHvF0R9Hk1V71dbB0l/Y530va69equj9qaq9Guph6Qe22x+mr79Gfx04wfoJ8OXbSHLDT2D7zQWv1OhOokKortnX7e83GuHr9mx5XaZ3/I9s//uXK/bkX6r974dWsVZIf2jb38H2IkN6bv/Y41io8necPBmL1f4Oru+RtWsvV2LBj1d10K5dCPP+dm/RQZU+yQq9QPQ49Xfsqy4vj1rYV+VoBHX8/fLKa5Kv877Ly7NUC/9fa1cX3EQVhffubpqmrYSksWm35ockzZKEdJNsdkto0pSSpq0Jkf5RSImgFJAWpzrElhJpkZbf0QH/xhl90BF5EQed0QfexBlHcUQd7APOOPqI46ijIDqOltS9d3+apmlncJw+5fbbs9mcs/eec75zz31UpSq6tyJLXXke3Baie4gbHirEibU7/yi1Oz7BV5Pim5ERVLtzoMhXOwXrtxT8BZKQnn10dN++Irno2UXcMZVLfvaRYSR3pESdyJhSJ5LDawrqVhKl61CQ/I8l2+mX5WcGmpwCPr1inctRYfI4hxlbKwX5W9ejMpSeggletCPIw6JrvpT8zZ/F74RjU5O5nOCvTRXbBeRtFfwFYovkx548ybKty8o9hv8ly508guROLvrNER+F8F9JdrRO/m3S2xEflV4RPwEUnQ4MlMDP5k+RF1UjeidWgfBT2MuSTnkewmWdzt79fRHuLeyqhFvfVoAT3qdTkA8T7n9dlAcyEq67x2NeHndBwQ08ouAK+LVt2Jutva4+QIYMIVxwzyjIrVFrXS6rzx/kGM5irqeslNVqYTgDw3AcE+7ugM1W3YzfXB+MJaNB4a/JupbxmFzlHNWEeLemUrxbSFwRUYYDnoPJfg93eRSc8rH6ZFG7zi/kDV7LU3Joe0Zxy3FhAav+L9Tc6VvVt88Us3NnZg2zL4kEnYM2rLG7zQ2swdPWGOiL2FYg6PL+trx3EUcHZtvArZVpOqg/qBfk51+X7Hi77Of39XipJe+syLt8pvAuh4lReV4eG0Y8zVgJ/JiCzxHxe+KNnka8DsJnswifXYpX2xT8JBFWcm8HHy/BA5W4x1FiULnmwOgy3JEQN0E+8xj2aat5wzEQOgqMfuCqg+xlgoq3REMhLTRjn9cL8+JJkcaknU5TpwmETMBEUemZ/ZPZbFoiMzNpQyaTzqSfnDhwYCiV1vooUl2TCKY0LeHoRq3JWaX2ukx0ZkhFF9GaXyBqE3YdWpHcXNIKFY5eg00YlS2My3CceBHHqRBVxgU+ROxX9H8wn5olxKeR7xjc4H8k5WfW+bmq0yOWIF3j6drFUSHL/0GHNhSzoanT2R3W+lgi5XB47HVTWrPnAU9fqt1EkvfMkUJODNrVN1L88bxsu4fHdxsF2z1cZLsQ/7eC9xGnwVnpXRpD+PGV8BVzBCPjx5fHzyry/URWsfMj0/ACHD9c9G6Iuex/lFz2BFB43m4x973YXxTxf8v4ijmwXf5OqRK58iW5WB+4rORiN6FcbKwE/jsFfwS8JeMfjCF8x737dcL7fH7+jvpz1Qi2Bfum9akNIVAXcoXwZgzgBEsSQSIY9HC8geN4wPOc2WIx6HQeN21wu2k3jXGrOZyjObqr5yFsy5bEplisJRy2JLoMiURXIt7e1bKpK26KsY1kZVBYzwy1tN3OxcrdjbpKtQBP8GGMIOC2hoDIcMKuMbAde4Bhvwt8EoBRmxC3LRxnurhHsdTMJ6Nb/I+ClU1Y0MTCEiH6AqgfHi/GXGJ3Wsg4gygwlqnLUPJVat9oQx2q7WJlO2yxahQPAWzim4AAVdtBJ8m+G87PnWjxPmRtC9c1rjHUTulWae6rXG3Tm+j+1Ob2aHvt01W6Ske07Wjb9r+AzRTd05n/us5i2am5u7NqH8PQoPG14f0DtCppmct90sHGdA5DQ9DKd+e3hvQabcV99APumud4rtW3rhu87bm/UhduuTKTv0H86Ap2h9aQc0SfmxYi84YGJ32CuEu2Rl+EvsX8nfJpQZfHQXnr8w2HgH0cuJ4EridAWX9NPz4zPc0ex3wA82N+vyfAGgIBdpLlWWF9p+rr9Vqt1CmcdmCB1QE84Ag4kie3Pb57d7I9Hm+ORCzJlCGZqk2BVGdHctdjg4OdvdOmmRlsMpdqZnm+N4thWSLSnuw0xX0eoPEH6il9jcNqDcTLaY9Wo8YKtPtloXbFugKGFc8DZH7R6UvtT5Zn9BI6zyxWuq6giEUDCk7CkPXOC1pHJSsLSoeTv11KMC2tN5LLwEpM6qRYuMk3iXmnBrU5PxfbZW1MbYqYZdOo0DOUifb0bO6ySZZh3rprT6NgGcnqDeuMG9ujNfkfllQnebU2b9h16Oq57iUFSs1D02df2Nj7bG50/3CIilCMU6sGm1Ujc7mhE/ZgG61dMKaKVVyDu6ZzZ6h2wZbiE+d35G+QYwRZVlFVNte5yF0i/iTK1WQJd2nvGxP9XK3RttZmxPFyC7W2GfrRF/NxfBXxut5ZeQjFec+8I84ywSBByHFebv4m/ispzHXkh7BvMPkBQGcNYBfnbxKfovEr0vhl5Jv/MX+T7EXjH0njd9D4cQH/Gxq/IY7jPiRnnHwFeFQRfRl5SeS5hM/fCp9p8tJ8N0Jewt7DxPluiHgVvKM6iOmwqvd1mKYcY9hrAZ+/WiJaUBGKk/5pcO/6HWMtdneErnbzqoOah/sjj2325Aiz22+0eElB1L91vQyUAAAAeJxjYGRgYGBnX+fg8j8+nt/mK5M8BwMIPDKR04PRv+f/7eE25XBiYGIASQJ1AAA94grkAHicY2BkYOBw+tvDwMB1/Pf8X27cpgwpDLIMSIBPAwCZqwZ3AHicrVsLnE7V2n/2Xmvv9zXRBRXK/U4uudVIiFOIXJuhXArjklDIFznkkiicXFLJ/YzIDIZimpRbbpHqOOUaIpcKncikjsb7fP9n7b1nXq8ZOt93/H5/z3rXXnutZz3rWeu57DX2WfoL4Z+dAgglPukk8mRnO6c72+lvqjhn4Pd6PYS/ChWnLH2cP9VEldQUqgdaGbSanRLJ0MRv6CFU1I6nynZ8JB3P8qNcwo2nwqgvht+10MZVxaks+mQ8q4j6h5xEildTuDHqzqDN/ZosS8aXMa6m9LKMm02Fx8tUGXQ92mQIL9elmJPwGkvdeJkjFQ2ozBs8Vsudcqo7kzP009QS757DfD0ZYc4Gx3m9zN2jvNrIrCqVlt+KqITwKzK5im6kx90H+SPdgYqArwEis6toIm8QGXrUzNv8lvURuWbT45SMsV8UqhtTZdD54Emjn41G7n+SyprLGuH99bJOMhezVj711p4KORlU3bmVvzHlgnzA0ES6KWqt1ruN0KYgKdEbXZSKg/fzGKe/Lkj5UK4pa+Ek08due6NHJbJ1z9OlOIw/w91MnZ3tkXE6yZOJkUtLqhUui/Iu1LWm6qJn4G8TZHESffysM/kN+zSNhjwmeXKB7h2nw25tzPEzzPV3esV5j3Y49Wm1Whc1xw7cFZivtvIK4EvwEVYnqbUqyHvt81RJx0VOWZsh1y0038qiwliHQXEpnB4+wemQW+Uw1jt0J/gfTCXyYf5hggyWYZ19fQ50KmqN/9SaQA4XY/dGaApPwfMKvj7XytZvX36xeiRzw5zay16N5jl4L3QYujWeH8zWzavHScDvkrns1Sv2m79fFuUy12h9DmfrdcxcY/T5n/pDflrN4BbBPnXOm/lVdhpSA90O54xZO3Ji+Lk5z/0UyMPXb4xRX+YLulVk43yDvo9RRXMmQpfRdoDsY2Cp8GX0pCAVUmtpKNrsQn9Pgo4M5u+fD+luMzNORX+eCuOtNOfeR6Kv0CUPhfDOrahfbvaIOV85E3W2fpds1ZxuUc05ortzRC2lWt45y8s8UC31HbVTS6iTJzcq6p/HcSJ3+0lOA7VlX2FuX+kd5myO94EzOrLInNOVON3IpTOwBOiDfovzd1FYA/yukqiYKk2Pqh84TZ0HivNKe0kkw6Aj7wf9J8Y5AexFvyV0d+znM9RA5gI5KszrgoqjkKyVAXQRSFEt0VdLSgLdp9J5o6yPGWMpXzTrtFDmEZmLOZ9SmJPINHjHuUSV3flYrz8guz1UQ1eDvO+jim4vnFHbwENpoBRkdIBToVezBHZraimwRvH7VhpoGj0osJ+jCqoojbCriq2yGulBVjs7xSoLVAB6AV8a1KLpwG79GrX18YrATrFDeD4ddjUTSLZTuBLwGfAFfnfEs8qgF33MygHvFFusbrQcewKtsDrTEOs4DbQzKEnGUTfTG7FA+x4eeBToCMjkF5R/BE7jdzmgDsr/AO0J+hGoAk0C/Rp8zAemoRyHup9VdV4MLEJ5JVHkJSKeDCQSXd4A2hYoAOyDq1AbdCxQF7gE7ABSUf8qUBLv/uS1MzgIbEF9HJF1I57NAJ4BxnjgF/BsKcqnc+oEl3eD/g3PvyX6Yx3KtwGjgPFAfdTfAdyHdhg/chdQBeUPQbuBMmh+UPCRFUH5TrS1QD8BIKLIYeBeb0zz/nK/zUnw0gvlTJTXo4w+eY7Hf+QX4ATKXfDOLShv9PmX53s8asYV3kt6MqK2ngwiiz2ZRL4Hinn11pcopwOF8bsB2n0G+pCHSJxXZ8qYI3cG+gKfA6jjJgBkyB2BMmjzuidH/tqjkUt6HvyNodgzP9Fs7IVlnj5yT+z3Tk51aoI1r479aIl9FmrOKk9nH5LzDuWQew81DlWmxjo/NXYOUGOXgObUEPv6V+9M5F16D29wNM+TM0/OXzmb3Tvo2cB+y3kYKs4fGT/tId4texptpO1msc3GR8H567alMWj7ktubLjq/87/kfanXA3AG4ewTm298sDPUQup0UX5UPUqN4EuUN2fjBLpT2uiK1E7a6fvpDvEZsM/HYn7x6i1z1tbS3dCuJD+ppuGcbEtN8KyO6XMF2mRwO6cTDXd20H3ZY8nZCip1zmKc/UXhp94Lm7iL9rhriYTqhVTLLUCl9ARSvk0hnHML1Gzjr5Jaw8N1GZwpc6igs5pex3osdDfzAcghzVlG8FXofieLH1GrcS5lwIcEnBlYk4nUxq1EXXUj8LCIs1RhPMMY+gn+Q9bN2Cg5Iwfh+SB+0/g98H/EVhmZP8xPYK758fsuqfOoWZcMdxJNN2vXhB737WyGkTn0IPQXnhj6Eus4kqY7A9A2ntc50+gzQ2Xd4etlr/3zfKv0F+rEo3VB3iVtTDu854zkCcKH6ET0uhtbinU3fX5OM8y6x6OvLLqYz+Z1AvdWOhTaxAfFn3TqUjg8hN93xvELxneK0ANqBs61TD6jfjd6XC00j39TJXmfb/8e0jfCBt4BvRzB8/QgPwYxsQjiEMhO7J7YYGct/FviZPNOberpptDDAn0PNXCm0GPqXaA9f+/sQ38ljS5VM7a9BhVR5fmQam/8HPZiH9haWZOHeC7W2dhgw4fntzWSdc5XGvoxldrCF5aYpmBYQzZJ0IPH4LO8xF3CnSH3U5wGefZwBnOPuMnwI4/A1hXkRMyvGvbHdujoM4Hv4talC7o57LhPwydoQOhW1C/BnllHcfkGQ+7PUa3scT2fvJJ6kXGe8TBgmX/WAJFxOC+rAq1kDY0vBvmLDMx+Fdlthg3JxL7D2ov8nV94g87Ph2T9ZQ1EB8Dnbll/mXssdafRIT2LGhgfDusSuoj5h6lYvjD07E7sq0+pn8qimj6fiJuwV8RHkbOA6EbxncDH56Izsm6iN4ZP6I6sXw7lj01Ml0XNod/HAyo6HvDq81RE9FR0xeOJlwe8BX2ZvQQ9Ev8pT987J8bsL35OjDz2wefeJX5OINds+eblm0Lnjd5hjxg9jaU+b8E6mL0Cfc1eF18+AYXc7hKf0n0CZ0AEtL5lOyNooE6wbFWSBoZK8gTIbJ7x/Y9JXCqxAPhYQ4dDSyF/xGnqHpxfvqxC59H+AGT2DfbzYHZD7/MLzhQe6/NfMYgdTQyCszjsoP0inhfejP5/p2LmLJDYIlin+MhpPSiyMG423xp+HbFiFs7Cu7huMJ5zGHr/Dqe4+WErbqM2zgT8Xgcf7yZOd6by0lBpXupWpS5ON/iwoxHP7EX9HlrmTLRu1Mv5C+cdSjDvbaK73XT61HmZBrmaTqKfKTjXl+L3Pnc61mM5ePsrfi9G/5cp0SlBHZxB+D2Q+uiR6LcSrXCf4DS3Cq0KtafR1iw6aEVovzWPxlg9qK/1Lr1p96eOeqh1wL2fGgl0Ky6lq1MZ/VecP2Woji5AZVQqX0Z/c5038KwEzpNhfJv9MOTZnW+Djamlq8KH7UM36aY4P3rhvQZURI+kpnb9yFLdm+62mcvrMYhVqnMhtyH9RSXzq/p5tBtBDfWT1NR9gJqg/1LqN94IH7uY+d2KS+rKVAeyKKL3U23pCzrdHvt5Q+gFelAAGbXzfClSQDlgCJl/kYb4ryfOiwwAdQz/MNIGdbd4fh1/4PmDJpUEPzHyKNAPgE8YaQyf6CjocK8P6TeSAPo4UA3v3ev5U8b3+gO/63t1BvWj4NfR8x6kjn7DO2vA7Dv4fQH+C/hU4lPWQ7k9aBPx2+zpnCbv6nK8FXF+mnJ4hBpHqfAjfrWHUbo9gzJ0EdjWUtTbbkir1Ov0rnoZ8c5kmqMO8jFdl/9tP0tPoJ+ZajHW92aeq76nUWoh9Lcv2p/kwyivVhtphdOPPtYhHq/PUbpOp1VY91XWV/CJ/gdoyY/rldwU+yROnYL9yMBat+RDArUfwFkB/+qUys+rdD6xL3wIdvyQUx1txBeZhzjsN8RTPtAPqfEUh2dNzfMNeEdish9oKNa9MPyiiuprxNg10f4U8Bi10Wupjf0ZP4WxflP1yNW94feLLUvknvooKPrQtWAPse9UAlXQs6mUUlTV4AmqrYpQaaCx6krJ6hm6ydpC5e2+9KBqRdXtM4i/WsCXmkxNIae7Medk1Qwx0Bm8m0B32Scgq0l0VA+2XLsX9QeeEoozs7/djh5FP/3tej4q+GiBMTrT/XZ92K25lIA2CXYn1FcBOvnox1utMTTc7kld7FfpGTUWbQrRMHsTFbc7816L6a92d7RbCbTif1mdeZe1k3fZPYFCfBJt2ljMp+zJnG6v5D1o08c5ChkgLpdzU3JdOLM+hQ35WsO/hh3ZqpJ4k2f7+RMvh8lDlEsJ0KndbiPu6cfdccZuTuATiN1PBP2peYhLd8D/NfktTs3JlUqeFPGw5BeGRcSmGP9E4uSoXIHJvfo5AbGTEttLviAZsfd2429s5UQj2xDmG6KqkKGRpTWOJwLL7OpUArHvMKsrPQuMAWoD9ayu/CZoN6AhzrX7VX9KBF6wW/NAtE+wO1JFkbeqgb6OURX0tcAah/OoJ3W1X8YYPWk+MBuy726dw1q0xnno4Qa8N9yPg/4NHPN8D4mzeA1wCJgJ4NxgxE6R6V4MFSkWZXN3ebnFWJqTEzb5oCupvvI378k9P8zjfbo/O2+UKLnxSEZeeeIrKc+Iyh/PwZo+mZ33CvJwMdTPEW+LoX7uOLLb852pcCzNI4esPcoXrp/v8ny5gMbklbfF0MJX5Zfzojn51WRvPtjP8dwANB7z+SYmv1cJdC7evXxVrjORLojeg74g8VngS1yP5uLz5Ja3/h+fThaZCb/BdwjRMVnvAM45+CiIL/P+JvFfo3/u+0Ue1Nezyn6+9fL11v+atOWfolesV5BLvx7NWY/caagn5P0AlUDcO0DtFR8Ytmhp5HsT718Dfi5isrOWzxkEv3145+TVcEtQN2B0aAX1BdICavII10DIom7Ay+FW1BdIi6LHBV4caKCjytlQJ6kbMNoZSn2BtCh6XOB9L7sa7mv0CXAmXBLjlQS/HcFvR0qT/MS14N5EZ0L3ob2H4yaXcQ24GyldEG6LcdrinYkYZ6KhxwWB3AM5BnIJ5hfwG4wf9Pv/XUeMcfO1cL11+W/N+5q8R8FOsV6VPJtP04EPY3gWud3sjqWpQO9QL5oK9BY7gra7PFjNcnSHL3rw9SjI2bSgqXo57UTbQj6axeqA5LxM3iv4LfE04KTSVKA3MEFyfz4yc5MPdC0T+rcTssgUOUmezssZWu9LzisMBNRO9QIBK8GrM+W38V8q+f+MvS/v0Ug7jFlAgHP7PN5/ALSV5No1WeXsz2k5nqU5CZSGfmaH/TFyQ9wHVMdubDXST1vtEMP/jHJJv7zafpEXhMka5TxEQ8HT39Fn39ASfiW0BL4onoXGUms7Bf5cCm8FiofupTXOeVoDmztIJVMPvJMEiM8m73e0e5Ml76Ms30Gr69cQ9y7hMSjLt6J6bhH6GbSOnkFv2AupvbsbPkpxWi9liU2s7Z4krjWfawHjrxLfDbQfMBlYB5wCXvfL8wMgTm1ozeKh9qeUD7+L2L35HHAY+AG4gDoNlAc6APn8cjgA3ie8X8fuxXvtevCXOyFOyYC9qQeayl+gjy+sBP6n+hj+dCrvx+8q1hFej7oj+jsa5OcfRS4tAh8mtJHKhS/yBtjvx9yC/JsuRgWNbwT/IV9nngcdSDL5Qvk2LPt/iNxPMH0UQFns+9sodzLfOqtQSedb8z1sorOLyhnfcC3vhn496x6kWdDXWehnXLgTrXY+AA+pNCvUh2Yhlu7l1KXqoe9ptS7Mo0KN+DOUO4DHrsF3NGcM+h2AuDmFI+ppKuf2N3FXm1B7Xu5cooHOWaoJXrBvaWyoH93ldqGn8LyTnxfaEJpFtfJNlzwnXQDqmjxQXxrirKHC9ghq4ufJJ+PdwU5Vek5/To+rwvyLPkv1MfZppxuFw2f5Z9WI2alBk/VLVFPNQZw1nVrac6l56DAtyLeW6use9IBaT3Wd26kzeOns7KWuoIuENwHGiAS+sLm74d/XcOaC9xSaFCpI9UJxVEHi0LgPeY5LNFwQyvAo0CuKPgP0839P9ulAv7xFLaPh5hvAJc4I7wPaSN6ZLoSfowtxHYDttDM82uSiXwov5Jfi7oPPdlzkAD3ZLt+j+SPhTz9Eld0O8N0/MTzHQ6bxoa8pPt8xincbyHdSTnbv4+Rwc0429wb8uymiY1jrYdKXoQ3MM8uZjv4nUBe3AKfnu4GGgddVaD8VmIY91QZ0Vgx9SxDaY/VzNtIh853vc+jNa4iL99hl9B7LcVL5R/2TtdFJtUdJ+Woai6CtUEH0s/+0/v8Ce6935kO39sBv3yPfAmi6vRfxGiBnS+iMVRMoFVA8f09vgh4J3UOjgSpo+0i4qvVW+GkrI5QAO0awC9AL3Rh625ju0Rupkb6VxK8uj/oErNVyP8b51f+OLt8CGhq/O55HZX/Xz4mPjN/udqIBJgebSJdQriZ57tAYynLrGL/9ktOP16u/I3ZegVh5orGLe4z/sZ8KWKMi36vHaJvEKNIfbErhHNCRgKqhPrrQ330cUk/QJwHcNVSLKIs8/ME28VLY7u7gaYJA9AI240OMW0bshLFlsAd4t5JAygLfthzD80+Ao4GtcTKptJPJX+ju1Ed356JiM7JxCDaErDrgNQ0yHyQ2EAgBncFHltgS7enxUcj4LOigMPFPAnOvK553yj0M2VsY67Dc80Ib+e7YD1gMVBTTKTovwDiwg9bD6Fdi8yWwzwPt8nzA2gK7VZ4uW1usUtmx7yhKdvJjbgXxfkGerhZQE7WAd+pJ1ERP4p1Yn49UCuzVx/CJfiUVnu3T6jzZvZ1UqAV+T72agtdeZm3ziJ3h055WFSg1uG+FfX4Kc//EHYwYpSfO25E0wG2WE+s64+CnXuKm7j7a647Ame/nqd0nQTciBuyFGOQXlD+msPqRv8L4rTD+kOw7UI3oLq3Qh/+NLZu+yYXVc1xFjUPcP44X6rcR977NrcQ/wPNv7ZH0tNMZZ9dwKgPfrrCzhIqpJMTaM3mrcxT6cYBX+LzU0XW5EXQ3Xd9Gd+v8vA94Auf2UXOXrqZ8P+LFQRunFL2s2kqOk+X7/4s2UwLanbXjrXvdeKu4Og37kn1/B3OawkfM2Sj76yzd6Nxv4vuaJq/VGmdaN/iwl0ArI86Q309LnCe6FNwj4iV+fmG7nxfYG8T97ir0K9/+OtE9zghKhGz26SzqgnanUF6HuRV1Xudm+P2IfLcNzYZMxKfcTg+jj31BHKxvhw8Dv9b9liZHfxsJ7aYLbjmTD3gZ7d+TfRzYsezcQzyfU5O5tVmTuMgpZxF4rROZhucH1VN80eQqi9Dtko90+mGPVqdGznN8Qm2ne9QO6g970dZJtOQ703w5a9BnfL5i4Ot5/ofzFhVSw6gUZLhNr/RyQpJHUmWogT2PLHs4tXUrUWHdFGdQRejBJT4tMDGbZeLlcgLRR6OTD/B3+hXs+9NUVlelsmo6H3ZK8WE1k2roy1RD7tFg/g/K3Rnw1QCohHJ++T6t3uNb1HuRL0x+gyKv+hhp7i+l0DgbPoF1niYCC+35lOhMgZznc5qTBn/0WcTgbaiZPsDfgK/KTn3oX3HepopSV7w7WyC5cr0DOrHWgx4byXCaMoePU9PwROAIsI2awn43lTy53H3Qf8X634zzuS1v1WmU6jyI8/09XqMzaI7j8jH4MSuc2jxevwb/pR99HA3JxwfIJS/fx55Bdf2cfJ/onLzJx/u5+CAPn1sOXnL7pl95T3L1CXwx556Fd8dC7B32zJ3kxylyl0/u/GD92gJt4Bsdxhp0k7tAkFEf7LmiqL9oznzibSZ2iefH5dwFagJh0XmgHACdNPdyzgPmXJDzGrCi7g3JOGvcd/l3c4/M+MrGXyJzzhKfk3Mu+x7FdnMPbbO5A4m9aL6lb6eNnn8pfhRiDLEr8bRAbAv6/4cXT1Gmn3+uGOSV7R3U0dxj3MEPiH3KiV99HvzxTK4nJ/98Bfw7JNWiEZvzyLkHHIPge30A2DFVG744mb3fAjyeQPyHuIv3Q8+Tjb8NwLZd9u+rfGhyMt532ARnNfQliUpk52tgA/UcHq0yqQ2eVXXfQF9JVNu+G2td2sRMK93yJhdZAeOVBPJh/SvpAxg7iR7F+2z6OWn47wDcCH1Jy5YTZBOaQi+CVvdiV2N/f9HmHpZ3Z0zex/g1glyXlRiZgOelwfswIF4PkXMqAh+UM41tT6E7Ud6Ccer442RE0Ywg7g8Q3IUN1imAkX0KvennHt4FLzcBkwD4KnQDaEkv3qVvjW8Uj1g9O5fr+V6iG+bcF/uUk0/1bN8Bag6deRsyHAH0Ap4JYgbXrB8/F+TOTZ7C7zv2Lrec43aq9TP4uMvwJXtW9vrrNEfN4v041/fjXEIsdzkdWIgz50X8hiMWke8HEFMk3r8X1tG7xyXfMKkCyoPxXL5dwneL9MC7qaA7QU8A6CPrJIA+LncHHkH5R0B5980Epjwf7xRHGX7QZdDLiISz2oDeADoDaOrjFtQ9DBTwaNZJiV8w+PpoqFN8CvQC8L7uCN/uSjSNhbrZ0BqxQL3Q8rHw64vFAvVCm8QC9U1y4SOvdnnxkVd9hVigvsJ/gY+8+i0bC9SXvQZ/LWOB+pb/AR95yblcLFBf7hp8tI4F6lvH8gE9vFXiBuhOso/3PVg1gPxSJ98bo7+VXy/nivZ3xuDKXPV1csvXay97QP6uwfwNwIPUB3PYBJwDvga+BXYBewHMJ3IG+E7K6hA1s7cjfhiJMyOJV6olvF29yj+oC5BNMvVQu6i+Omj+nmCQKotnX/L36n3+Q84p2H+56zdCLTJ5Oc/mSi6hdWSaOxM+TTzitDDiwVbUQ6fA19sMIE7Ri/E7k7+yu/GHiP+0Hod+1/IWZzyeject4tPCz91qaD/4K3JXNwPlSYj/7qN0tyxt0nfzB/pumqLb85fOBF7lutRF+sA75fHuZzKefgm+m/CQG8CT4ScKwk80snmJhfARDeEjpu8rILykXDlWNIw8AkAu0fKJwjShTo8rZRYNw2+A3egnmmfIMYCRZywyqC5QX+ScLetcILKPhpl7AKxFNiAHWRezHr4emBj1NU41c5Y2mR6PRtaYj76P1wQ6gNjwkOFb2kAX1DH+0vCFcZwu8A+w/g7RR+JjS/+mT19m5j2pR1vzG9Q8j2CviP4lYu3lb7F82Yo83SK81a2IsY7BH0HspdvSQH0Mv4X3gvxpwL9O4ubSl1uS31K98fxbH/LOLMSa4z0+onk3uia8o8+Ad9j2r/QgesfFOgmw5l3chhhHxmpO5d1/o24Mv6qeh16upRTgADATWACsATYAq+21lgv6GfC4vZYvgpYHPQacBX7D7xsAAroAt6Nusd5Ad4dL8dq84B5CLLWDJpr7rf0QS2XlgkZo8x39LbSNZ+p1OONi4DhUKeSgfJ6/EMR1QN/nPMDHH5AHHjMYh/e/gb/XAe+n8EGBM4EquUcwbizC8EmPgi7ltc7jtCAb9RG7AqE3qHH03My8opDX/GRu0ZB5/tm5OmU9Gsw3ds4yrwDB/EzeDJB5RiPXOR/x5hyNq+YNfsL3UnL4nMn5pUbHexKv+fe6PrW2UNL/Ath82rEAAAB4nF3XC7TV8xY+/Lkue621CSEqpUJRCSGkkqSSSkWXE5IOIUr3CEWHIglRSEWhy0bUUdFlp6KjosuW7rpsuqcSQgjvxzveMd7/+O8x5ljr9/3N+czneeZca69fxP/71+H/imkRyRIRqdYR6cMRmRoROa/HdY4osTHiRCknLYooWRRxitdSVSNOz0WUEWeUjCjXJaL83oiKZSIq9Ys4x/0q7p0L5zw41cZEnF8r4gI4F8m52OslIyJqDYy4bKSAe3la1BbdxXixRByIuKKSwOuKIWKOcHalqNtRqK2LT90jEfX0rOesHtx6s8SWiKtwu6qp0OeqGWJnRH396zeIaFBZ0N5AfsPCiEZeG8FqhG9j9xq3FcOEno1hNcG5SU3BqybFEU31a4pX0wERzZw341UzfJrJbya/BS03uL5hmTga0ZL+lnxqqU9L/Foei2jlrFXXiNa8u0m/m/S7CZebcGiDQ5teQm4b99vi3RbvtjDa8rPtioh2OLXTpx3P2vGsHc/a8aZ9+Yh/TYy42est5nFLgcDpVn7c2kjgfCsdt+rTkY6Ocjrq25E/t9mD2/S5zdlt6m7Tu5MZdMKzkx6daL/dTvwbvzvg3IHzne51of8uPO4283tEV7hdcbuX//eZSzfz6y73fjx68Lkn7F5w+vCwL4/609dfzQPyB5SKeEjew3oNpOFROY/xdfA/IfdxuU/gOATHoeb6JC+GqXma38N5MIKvI+h81utzej8PYyS+L9D/4tqI0fq/BPtl78fY01fpGytnHG/H6/UaHq/Zqdf5MwHHiTDfmBTxJi8m2dNJ5j2J9klyJruejPNkc53Mvyn8m0L3FFqn4DZF/VTcpvJnKv+m6lugXwFeBa4LzOttfd/m/zsthD7v4vqunZ2G7zTeTrMr77n/nn7v6/W+e+/7zEw3/+m4zDDLD/D+YLDQ8wM9ZqqdicdMfWfCnIn7LL7NUj/7n7Bbs+3RbB58SMOHvPoIlzl2dS79c3025sKdp2YeXvNgz7OL8+DM59V8/eY7m6/ffLoL5RXCLeRLobpCHBbgsMCcFpjTAvNewIuP+f1xPaH/x3b0YzoW6r8Q14W0LsRpofkshLmIl4voW4zPYtw+0fcTXD7V93+wP3O9lJdLaVimbpndWIb/5+q/UL/C/RX6rKB/Be9W8nWlz9lKs1lpv1bBX4XLavhFOH+pZg2ea/VYp99G9ZvMZhP+m81XSWzVY5t+2+krFt/K3WFPlMYu13tg77WP+2F+x8MDuB5Uc8gMD5v3DxJ/wvknuo7Y0Z/5+IvaX3E5yrvfzPl3vf4wt2M0/elz85f3f0+KRPSKRGJ8JFK5SKQrRSKvQSQyzrOLIpEfkTiuRSSOd7/E0UicIOeEZZE4yXnJppE4uUwkThkYiVKNInG6s9JzIlFW/hkjI1FuiVgbiTPdq1A+EhULIlFpWCTO6heJswdH4py2kajs2nd6osroSJxbHImqXSJRDX511+cXRqLGikhcsDESF3q9SFys7hJ1l3YW+NTaEonLnPtOT9TW40qc6pSKRN2akahXIxJXOatfWeyNxNW4NIB1jddrnTXy2ljP6/BvivP1EyPRvF4kWtDeEm5r99vg1rZ7JNrT9i/ablZ/q9qOOHbiW6djkeis5t/43nEkEr6vEnfhcLeze2pHoisv7+XdfbMi0W2aoKkbvt3gd8O5m/ru8rurv39AJHrg3UNNj9ZCbk8aenYUOPTEsyeMnmp70dgL514498Kzt7n1ltN7huBLHx71GRKJvnj3NQffgYn+zh/EfYB+D+nxkH4P6fGwnIfN6GH4D6t/mI5HXD8yRpjZI4cjMbCWcH+gnRgEaxBOg2h6NC30eZSWx3B4DO/HzOgxOI/pN1jdYPr/I+8//PqP+se9Po7340WReMJ8noD1BD+HqBlqn4Z2FXgNhfkkD5/kzVPOn7IbT/FuGMxhIwSeT+PyNM+fNrOnzXg4fcPt13B9ntHzGVqfce8ZvUZ0EDg9W0LQ/iwfn4P/nLk+D+d595/HdaSZj/R+JO0jaX9BzgtyXtgZiRdLCt76vk+Mgj8Kl1GwRuk3Wt1oMxltp19y72V+vMyLl2l7hcev2IlX6BqD4xivr9L+Kk2v6vOqPmNxGCt3HL3jeTTe+9fMeaIeE/Xw/yLxBow31L4J/03a3nT2Fk5v6et/SGISfybDnGw2U/DxPyMxhZ9TYE3l4VT3CvB7m4Z37MA7PJuGzzR7/b770+3Qf93/wKxn2oGZPJqN+2yvH5rzR3jN4e8cs5qjdi7e892fbwbzeVuIXyH+hTz3XZ1YYIc+5ttCXiwyg0+cfWpuS/T7TM1S+7+MvmV6LcNpOd+Xm/ty55+b0+c8+kLeF/p+wcsV+K3AbYX5+65NrJS7Gp/VuBXRWcSnIvzX8GYNrLXO1+G13udqvfvrzXc9jzbwbAP9G+RuhLWJjs16fi220rBNv+1mWox/sfl8i9sOeDv5vdPsd9vz3XjtoXOvXd4HZz8d+/XyFZ846P4hM/le7mF6fzDbH+z5D3r9APcH/X7S62caf8H5Vxp+1edXmo6K3+n+g85jcP/E4S94f1eNZNSIZKJEJJMlxfhIpgoimfaaKYpkbksk849F8vhKfnYPjOQJIyJ54uBIntQikiV7RfLkSZE8Rf6pXSJZam0kT9sYydMPR7K092U6Czll5JeFX3a0kF92ViTP6BjJcosieaacCjMiWbF7JCs1jeRZtQSss/Q/p4zQp3JN0UC0FsPEmEiem4tkVVENXjU9q3t/vvcXwL0A1oU4XThHLItkTZg1G0XyUji1xOVwa+tbh+66XcUAAbcu3Ks8XvgtnryK3qvk1ofVoLyQ6zs+ea3rxjRdp1dT181wb86nFnq1hNmKX60ORLI1TjfSeRPtbWoL2vz+Tbanob28DrBv5set+nVU36meoLUT/p306MTrTrz2OzbZWb/OcO6Qc6d+d62IpP8ByXvldoPZvW0k76evh5qeevfCt5ez3jj1KY5kX/l98errXj+6+undH/aD+j0I48GJAoeHXD9C+0A9BpnhY7wZzMfH9R1ifkPpfYpHw3kxAuZzeI2k50U6XzKzV5yP0WcsXePszGuwXk9HcgK/J3p9o0Mk38TRb9LkZD2mwJt6NJJv4/VuP8HTd51Nw+U9u/G+8+l0TMdv+pFIzsBvBk0fDInkLD0+VDOH1rnmO0/Mx20B7I/x8N2QXFQqkov59AkPP90byc/cX8bH5TR9rs8K71fJLeLBGthraVlvHhtw27gzkptx/doct9K5DbdiOd/C3KHvTjm74OzGYw+cffzcp89++QdwODgtkt/jcBjOj+p/VH+EDz/btV/h/MbP3+3E7zz5Q+0x+X/p/Te+f+PxN8y/Z0Qq0TRSyTGRSh2IVF6LSGU9+uYqiZqiQaTyF0Xq+BqRKnE4UicuEWsjdVJa1BJdxXgxTRQKGCXLi9ZiiJgjnJ0M7+S2kTqldqROLSUaiX6iQGyJVKmSwtlpME/3/nTvTx8g4J5eHKnSzkrjUlpNaTWl1ZRxVkZeGXllO0TqjMFiltgbqfL4nolrRWdn0XP20UhVnhipKv8Ezec5q4p7tdGRqu76/I2RugD+hcMidZHri7tE6hK6LoVXS85l4gpYV4yMVG33rvS+zsBI1ZNTH2YD9xvi2YjWJs48F6ea8KPJCoFr0yORauZ9C1625Hdrrzd1jFQbde14056mDjjfzPNb+HMrnNsqR8pzZup2nDrr+e/OkbqDnz6fqS6TInWXmd3N43to93yZurdEpO7jbzf+d1fbnf77j0WqByyf2VQvOL3V9eFXX/Ppp19/rw+Y+YPe+7mdGmDGD+H5MO6P6DVQzSAcH1X3WPdI+U2U+o+ax83yCfqH4DoU/6HmMrQoUk/CeBLPJ0dE6qmcMJ9heD7Ng+Fwn6FzBA+fhfUczs/h+LzzF+C8sCxSfp+kRvFnNI0v4fmymbxSJlJjcHzV61jX43g7Xv/X3H+d5gl6TtBjov5veH2Tr2/hOAnOZHyn0DEV/wI7+7ZZvaPnu+5PM8P3+PQeze/DeB/vGXh/4P7MnZGa5d4stbN4N1vf2TBm25PZZvmh3A/58qH9+AiHj9z/iAcf0TIH7hy7MJcvc+XNdT1X37m0zePzPPzm8WCevvPN27Njar7a+bwp5EOh+4X2YwGdH8P4mBcf2+mFPFgId6GZLtJvkdksMqfF6hfjvVj9Yj0Ww/2EP584+wTOp/bjU7mf8ncJLkuceVZMfUbLUjqX0bEc/ue8+0LuClw9E6ZWmd0q91fjWsTHL+Gv0f8ruJ4JU+vMz++SlO+y1EaYm83na/u6RY+t3nsuTG03k29o+tbZDr7uhLnLHHb77O6hY1+vSO3n8XfwDvD7oD0/hOch3L6Xf1jvH9X8xJ+f4fxiBr/w/Fd77jdHyjNi6jc+/a7PH/gf0/cYfn/i9dfhSEdVcSDSyfKR9pyYTreNdN6xSGdWRDrXWuyNtO+39HGjI338gEiXaBHpE+SeWEs0inTJrpE+eWKkT5kV6VJjIn2a/NJDIu07J112TqTLRaTLwzwTZoUlka44PtJnDY702bArN410FWfnwagqp1qDSFd3dr66GtMi7fkwfVHnSNeEdTHsiwsifSm+tfS/rHukL68tjkb6ClGbljq41XVWD4f6xZH2eyHdgLZrRka6IW0N9b0WbqN+kW4Mq4m6prRdr0ezjpFuTkMLWm4QLfVuhUfrSZG+Ue+b8Gwjp21hpNu5317dv45EukNRpG+R03FgpP12SHfW5w61d3m9W27XmpG+l9b7nHX3er+anl57bYm057l0P9z64/QAPgPwfQjvR+gd6P6jvSI9OB3px0tG2vdI2vdI+ql6kR5G03A1z8B6lqbn1Dzv7AVcXuTDaHpe8v4VfMZ0iLTnkPTYnZEeXybSr/H3decT1L0Bz3dB+i3cJ/FtcuVIT9F7qr4F5v22unfonFYi0u+peR+P9+3FdFpmwP/viEj7HZCe6d5sfT4yw7n4ztN/Pi8LafsY5sK1kV6Er89e+lOzXsK///Fmqdyl9mEZnM/59YW5rIC1kg8r5a7Ca/U/oWeR3kXwi8yiiDdf8vBLGGvUr6HtKzq+wuUrfb5yf638tTStxWXtMDFD8GudvV3XRahbZ6br+Laet+v5ut75elzW474exgbnG+Bu4MUG1xvx3YjbRjw24rVRr43ON/Fnk/pNdnIT3E34brLvm2nfTM9mXm+GuVnu1z4PX9vhr/H/mtdf88Lvm/QWe7IF1y0822LvtpjpVp5sdb6Vt1thbMV3m7NtzrbhsA0Hv4nSvkfS23HbTtt2GrbTsF2/7XwppqEYt2Lnxc6LnRfj8Y38b/jzDW++MWO/qdLf2o1v9f9Wnx007VC3g6YdNO2gaQdNO+nfqfdOvXeq20XPLnp20bnL2S6e7MJnl9zdeO52tpv3u13v8fn2Oy29x/Ue+vbSslfOXvr2yttLy1599prTPp/xfb5f9um/j//7zHqf3d4PYz/f9svbD/M7fL7D5zv138H9juYD9vwAPgfswwF1B8z4ILyD8A7CO0jPQfWHcD/Eg0N28pC98r2aPuQz6Tdj+ntefO9z8L1c37Pp750f1uuwGfnOTR+m/UdcfsLtiHkdUeuZL/2zOr8v0z87+0X+L3J/Ufsrjr/qeZTeoz5Xv+n9G86/Ofudf7+bw++4/8GLP2AdU3uMV8fsxp/6+L5O/yn3T5r/cv0XbX/R9hdtf9P1t/t/H4i8qCfGiMORl2ghJgnvk86To8WWyEuVFI3EADFRFEdeuqoYIrzPqyW8z9sZeZkGoiDysmnRQcjPHo28HOycnFxR5OXDy28rhom1kXdcTtQUnYWex+l5vOvj+4lFkVcCVglYJUYK/U6oIboKvE9YEXknhpB/Yneh/kRnJ5USXcT4yCu5MfL8v8k7Vf9SepwGszS80vqXniP4UKaSwKmMszKFggdlywh6yupVVu+ySwQtZ8g9o6ngxxm0noFvOZrK8aics3I8LEdnuWORV55P/p/llR8sZgj8z8TtTPVnDhTOzuRbBb0q4FYBXgWeVKSpIl8r6l2Rpoo4V8Spkt6V4FXCsxKelZydVVnQcxZ9Z8E7C5+zeXq2+rNhnj1C0Hn23sjzfJ7n+TzvHHzO4ck5ziqrr6y+srPK+lfGvTKdVXCv4ryK+ir6VzkSeec6O7ej4Me5+p+r/3nqz4N5Hj3nTRM0VqWxKo1VnVXFqSqN1UqI2gKnavhX07+a3Oq4Vje/6s6rw62uV3W459N6fmuB1/kwzpdbg881zKRGL2G3auB6gbML5F2g9gLXF+p9Id4X2o8Lzf4i9y/C5SL+XAS7pn2q6bqm65quL+b1xTAv1udi15e4f4n7l9B9CTy/IfIude9Sei/lSy25tfCvZR8uU3uZuV/m+jJ7d7lel5vP5Xpfbg5X0HAFv65wfYW51na/Nq9qy6+t/kr1V9J+Je1X0nOlszr61zG7Ova/jl2qo66OXarL57pq6zqrJ6ce3Hp6XMWbq/hVn+76etenqz6c+vb6avO+Gt+rfTautkcN9G/Ap2vgXGM215jXNXxtqLYhHQ3tb0M70JBv1+J2rc/ata4b6d1Ir8Zm2Nh3Q2P+N8ajMW5NcGmCbxM9PKvleUbLa4LvdXy7Dsfr7E1TXjbF6Xqzvp7e62m7Xv319q8Zjs30bqZ3M3yawWyOZ3Of3+bymtPTHPfm8v3mymsOp/k/OXaqOewW+rco9f8FrTfo2VJ9S/NqSVsr91vh3MpnqZXr1mbbGv/WZtLafG+k8Ua92uDfDv9/4dKBd7fwqaO96gT3due343Y7zM586Qyvs7N/lxe8vOOfgHcnj7rwqAsOXeR3oe9uXtzDv3tcd7X/ft/lea7M62Y3uuHRjZbueHd3/34c74fRw2tPPvbCpRe9vXHoA6OPWfc143409VPXn+/9+fCAvX3Qzg+o9P/Hw7g9Yq8G4jVoWeQ9pu9gc33cLg/B8UkYw+gYrscI83nODr0g50UzelGfUTwcpXa0+6N58ZL+fifmvWxeniPzXjavl3F7Rd4Y91/l66u+Z8bycyyscbDG4Thev/G0vIaL58u8152/bq6v26vXzW8CrIlq38DnDfN9U81bPh+TzGMyrZPVTuX5VLMr8Bl529nbNL/L//f4N53WGbA+kD9L7hw4c3DwPJhXiNsCHP2mzFtsfz6l/396LDWv5Tz9nJ4V+q/0WVhltl/y8Ev+r+HXWtrXmd16u7eB1o16bYLhN1reZlq+dn8L/lv13ub+duF3Ut63PP3W3Hfos1Pswmu3vnvk+p2Stw/+fuff2Wu/O/L8xsg7xLfvcT+Mx4+8/0n/I2b6M42/4H/Uvvym/+96/uHsmPo/7ejfXSMTJcWwyCRqiQORSa6NTKpqZNIhXGc6RyZbUxRHJud9fofIHDcmMsc3ikwJ9SWWReaEosic2ECoPamFWBSZkpMic8royJw6PjKlBkbmtJxw/3Q1px+LTGn9Snvvf2imzIrInAG33ODIlFdz5pHIVIBbUVTaGZlz5FbWr4r3506LzHlwqnWJzPnOa+yNzAXiQlGzdmQurhyZS3C4lKbLmkbmCn1r41LHeZ0ZkalbXtBS72hkroLjOy9zNX0NcGxYLzLXDohMo46RaUzjda0FDk3hNT0cmev1bgbTd0umBQ2+JzIt6WsF90b82tDQFsd2uPyrX2RupudmfW4ZEZlbu0emo9fb1Ht2y9xOd2e9O/P437MicwcOd+JwF953q7lHfdcaQl1XfbvKu9f1vTDu9f4+HO+T340H3fTvpqfvgUx3Xt4P93559xcI/O93rwcfephrD5p60NhjonCvh149Kwm8eurZ03lPvvQy/1769aK110hRKMylt9ze+Pemrbe+ventA7cP7X307GMX+qaFWfTFr6+cvvzux/9+5t3Pdf8SQk1/nvW3U/3l9ef3gzg+xIuBcgfSMpD2gfwY+M8Z3IF0D5IzyP1B7g/i/WPuPeZ8MLzBdmewXv/h7eP8eYI3T7g/xFyH8HCofkPVDN0SmSedPUnrMH487Ww430bAfHZIZJ6DN9LrC/Z4FF2j5b9M7xj3x8B/dWNkxuIznl+vqX1d3wnev4Hbm3S8pdckHCb3iswUMdUcCuC/Tfs7PPfdk5lG2/v4TefFdF5N5910/abzeIaeM/g9w879l9cf8PMDNTPlzYQ385/3cGa7/2EZwcMP9fjQTn7Ey4/MdI4Zzy0l8JnnXiHuhfovcL7A52EB/h/jsBDnhf+8ul6EyyJ+LKJnkevFahar+YRXn+D/qXuf2o0levyPv5/h85ncz/i11EyW8mAp7Uv1XwZzuV1ZzqvPafmCti/s4QqfmRXyVtK5Gu8i2orgF9H/pXtfOluDxxr4a5yt4f1X9vArGtbqsRb3tXDWOVvHg/V2fb2e62nfiM8msdkuf23WW+BssRdb5G1RsxXWVnnbnG/zPbAdv2Jz8kya2YHHDjp2qd/ldQ8ue+z2Pn32i+9oOMD3gz4Lh+zN93z1XJb5Qfzks3IE1pElkfkZ/19c/yLnV/vuGSzzG0zPXZk/3Dvm7E8+/uVz5TkqG0cim6wR2dSQyKaXRDZvWmSztSOb6yjc85yT9WyTPd7Z8a5LrIjsCQcie1I6siVzkT25TGRPKRXZU8tHtpTX01yfVhTZ0/tFtnRr0T2yZepFtqz8sjOE+jOclRsT2fItInumnhU2RrZiYWQrLYqsZ4Ds2Xqeo7ZyiGWRrTIgsufWEocje15JMTqyVfWppn+1vZGtTsf5DQQsv6+zNUaKY5G9oKmQe8GWyF44MbIXzYlszRGRvZjGSwZH9lL9a4nLvL+8OLJX0FV7VmSvlFdHTl249XC9Su/6HSJ7tWjQJbIN9b3W+0Z4Nca1iZrr8GhKw/VwmuPdAr8WVQXOLeW35G9LXFrBbF1J8OHGtZG9aafga9sSgoft3GtfU+Denu/t9WhPT/sCwZ9/6deBxpv1vLVyZDua3W04dlLbic7b8fi3fne4dyecLo0ie1evyN5tHvd0jWxXvt87KbL3wfTdne1Gc3e+3Y+f7+dsD3160t+L/t549XGvr9x+9qGfOfV3/YCcAeY5gN6H3HuYtw+b2yNHIzvIDgyS+6h4DM5gOY/j87jaJ/AbYp5D5T1F1zAePG1XntH3GZgjYD+r7jm79jxdI70fSc8Lcl7g64v0j8LrJbxfhvsK/FfgjdH/Vb6NlT/OfMbT9xo+fqdlJ+A5Qc5E8SYeb+r5Fi6T7McUPk6VX+C1wL69rc+7bSM7Df40XN8zk/fs7nt2ZLp7H5jXbPP6yA7OwXW+ewt4uhDmYveW2K0lei/BdQmNn5nVMruwDOflOH5O0xe0fqH/Cvuz0vVKs1vJ+5X2YiVNK/X13ZRdpfcqM1ylxyqcVslbJW+VvFVmv0rPVbisomM1z1fDWm3Wq3mwmu7VuKzGZTXM1bitNmffddkie1JEXxFNRbQXDYzsGtp912XX0PQVbV/hth7fDWX+j8B5Iw6b5W3Re5vaYtqL4X+j/htcdtiFnTzeKWennF047cZ5j/O9PNlvp7/D9yAPDuH6PT6H8fgB3x98Tn60Az/B/AnfI/bjZxx+lXdUze9wj+nz1+DI+a2YS46IXGpt5DLe5ypFLr9E5I6bFLkStSN3YofInbQ3cicXRe5U70/rGjnfRbkyZUTHyJWtJ2aIw5E7Q365WZE7c1rkKrpfSd1Zzs9uFLlzmooDkasMv3IvMV5siVyVksL9KrhUKRRHIuf7KXeuPudOFBsjd15awD6vnygQ6qriWLWBGCD0q7ozctVKCVjVnFXDqZqz6uUFvtXHCHxq4FuDlgv1r4n/JSFwuxSPy9pG7ooakas9MHJ13K8jvy4e9TpHrn5x5PyuzF0Du2HNyHkmzl27InJN8LjOeVP416tpRkfzY5G7Qd+W8Dx35lrrf1PVyLWhv50+7ZZErn1lgYfvn9zN/L+FX7fMidytenWE2dF5R7068rMTfZ3Vd3avsz7/Hha5O7oIeHfy0nNmrou+XfjX5Wjk7jKnu+V53szdo8bvzFw3PXvwsUcLYdY95fbWrzeNfXDtI6/PaLEscn1p85sv1xd2XzPoi2c/Pfrxth+t/ejuL+eBnBgZuQfVe+bMPWhWA3jjuyz3kNyHYD0M52HXA+kbhPcgtY+qfdSMH6XhUf4M5vF/8HicJ4/DeULOUGdD9X6Sjqf0GNY9ck+rf2ZI5J6TN9JevUj/KPs0is+jnI8y81HwRvN4tJmO5t9o3r1sZ17mxSuwX1E3Bu8x6sbgNsZsxtA5xk69ivOr8se6N5ZnY+3iOLzG0/8aDa/jOwH2BH0m0jmRFxNxfYP+N/B7Q86buL4lbxK/JpndZDs22Uym8Haqmql6TMVjqvypZjbVeYHzAucFzgucFzgv+Occ7wKYBfoX2OW3Yb+D8zvev4vfNPv2Hn/edz2Djv/y6788/4C3H+A1E+ZMr7Ps/Cz3Ztuh2TycTdeH/P3QvD6C9xHP/MbMzYEz12dsrn7z7N88/s7Ho9BnolCvBXxZwOeP8f2YjwudLfJ+EV6L+LvYHBbD/ISOT2B+Ssun+CzBx3d57n8+n/9T/xn/P8N7qT1YykO/MXPLzGC5HVnO28/1/hzfL7x+Qf8K2lbgvNLZKnxX4bTKXFY7X622CPaX6teoXwNvjf3+Ss+v7Pxa+77WbNfxYJ369eaynsb1zjbgu8Gr5/ncRq+b+LWJ55udf43r1+q3eL/FHLfSvpXObXC3yd0Oq1h+sfxvcPrG3nzr+ls1O/De4Xqnnjvp3InjLjPdxaPddmM3T/bYmT1muIeuvfjs5fU+M9lH1344+9V/Z9e+48cBHA7icxD2ITwOwTwE83teHoZzWO4P7vvuz/3oM/6jWf7k+ifcjvDkiJn/zGu/Z3M/L4rcL3j9AuMXGL/C/lWPo/KOqjuq/2/m9pt7v+v3hzhGzzF79Cfuf/HqLz78peYve/I3Pn87+3tR5EdJ0VnMiPxEiNZiojgc+ckGYqTYEvmpqqKfUJMuITqISUJeXj0xTKyN/EwlASurNrsx8nO9Ij8fbj6c42Acp/44NSU6Rv4J8k+Sf5L8ki2EPifPivxTYJ8i51SYpxZHfqk5kX8aXqc3jfzSObE38v2ezi8r94zRkV9uSeSXrxn5Z3aJ/Ar6VRgs9KtARwXYFfSsUCRgVYBbEZ+KdFfU+6xSkV+5VuRXUXfutMg/b0zkV4VZHf75zmvQfKHcC2m5CNbFOF3irBYtl/HtcjlX0F9b3ZVHIr9uo8ivJ/8qfOqXj/yr6WxwLPIbOm/otTENTQ5EflP+XK9fMzUtnN1A4w10tSwjXLccINxvuTPyW/G7lR6tuovxgpbWNLTWozUOrfFtzYPWsG6sLNqKIQLmjTBvgnkTzJsGCpg38bkNzDa4t+FZG/Vt1LdR31Z9W+dtnbd13tZ5W3zb0dLOjNrBaAejndm151F7uR1w64BbB9w6rBA8vpm3N9cWXYVZ3GwGN9Nyi7630H4Lv2/h2S3LIr8jDR3ldJTTEYfbcLhNr9v0uk2v2/DtRG8nejvR1ok3nfTqpNftMDubYWf+djaXzgVC/h18v2OEKBT434nPnXboTr7caW/uVNdFneeD/C54dMHD/+H8u+zXXfy6y67cjdfdeN5tn+7G7x4495hhVxruxedec74X7n363ge3m17dcOrO9+7wutuZHvj24GUv0Ru33s766NGHN31400dv/7/z++jdt4bQsy/f++nT3/UD9uwBuQ+Y3wP8eICmAfx+2Pkj9vERPAfiMUhv/6fz/W/Of5T/j+E3WN1gdU/wcIg9eJJnT8oZ5v5wXgzXazh9w+kbTt9wn5fhMIebwwj4I9SPUP+smufpeIFXo1yP9n60eb9kDi97HWNer8IYa2ZjYY7lx1ifk7H6jYU31g6NpXss/8bhNY7v4+CPo2McHp5Z8sfBGkfbOBzGmc84nowzx9dcT+DTBD55jsmfwKeJaiea70T5b+L4lv6TXE9WN5WeqWqm+owU6FVgP9+2q+/y7j3176ufrn6675jpOE7n23/xnGkfZjv7SMzFZz7c+foWmkUh/oX2coE+C2hfoG6hnIXuLbYrn7hegp//kfmfqVvqejmc5f+82oXlvP/c5+cLeCvdX+1zU8TLIj4V2Yk1/Fjjeh2sdfxdxwv/9/LX0bCehvX2fj1f15vRerNZb34b7N0GuRvkboDh+SR/kzltsjeb7c1WO7HV52wrP7bC2kr7Vtq30b6N59vMa5vv721qttG2nbbt5redT9vty3beF8MohuE5J7+YvmIYxTC+0fsbvb+B/Y3zHfjtwM/zT/4O/HbgtxPeTh7shrcb3m54e3xu9sDbo24PTnvo20vfXpz24XBAnwNmegCvA+ZywNwO2JkDNB3kzcEu/w+14lyCAAAAAQAADigA8gA8AJEABgACABAALwBWAAAEpQIJAAQAAnictRlNjBtn9dva+WnaFCpCCc1u8rKJ2g1yvdukatqkVPX6J3bjtZexdzeRkNpZz+f1ZMcz05nxmu2BE0IILhx6QIgD10IvCA4ghBASQghxQJQDN1rEgaJyqxBCCPHe+74Zj3fX3k2kxPH4fe97/+997/vmWyFENdMVM4L/zTz5yGUNz4hPZdY1/Ih4LPNVDWfEUuZjDWfFueyaho+Jx7Pf0vBx8bnsbzV8Qtw8dkfDJ8XZY7/R8KOieHxLw6dPnDrzK5Q8k82grvPnfq/hrHj13McMH0P807M5DWfFjdkqw8cRf2b2axrOihdmv8vwCcQ/NfsHDWfFi7N/Z/gkyZkDDaOcuVcYfhSdnGfvCJ4R5zMvahjlYHwUnBFvZr6pYZSZndPwMXE2+5aGj4t89jsaPiF2sh9o+KRYOvaOhh8VXz/2Fw2ffuLM8R8yfIp8n/uKhtH3OSXnMcRfnvuzhrOiNPc/hh8nX86XNIy+nH+T4ScY/z0NE/6nDH8a8fPnP9FwVixfOMvwZ8jHC1/WMPp1IWL4DOJnL7yn4ax45cLvGP4s2QMnNYz2QJ7hp8h+iDSM9oPy9/OkF/6kYdQL/2b4HNl58RUNo50X7zA8Rzm9+I6GMacXf8DwBcSfvfiBhrPipYv/Yfgy2Tn/gobRznmD4S8Q/fy3NYz080rOc+Tv/N80jP7O/5fgkxz/Sy9oGO2/1GaY/br0joYJ/xOCH1f0n2gY8ZfPMMx5udzWMPp12RfvChBXxRJ/QbRFT0j8XRGecPEbiV3hM6aIowBhepqIt5kijzMF4eAHhIG4LeSPRMgjib8SqXfwaTHlaXGKv1XEbOKMFEPENlmDi7pjXXXUsIvyBygLULaHcm3RQbiDsI9zQaILEg+WxDWEnklG10WO7TBRgo+0gHpN1EMyOmJb076Oox5iaXaAdoaJXxQLm31xJtrT5XiAWMbxJs4Q1uRojPuo5HjaU2AtA5ztsL806qLsIfIGjBkglcXRA8THOamhTRQdm/lcju9N5pdMIUUfdVK0LX6CtiimBcaHiKH4+UkWR37QfIRW2MgZYhQoW+JduLp0dQnaPQkrnutFu76Eohf4XmBGtufmoeA4YNhbvSgEQ4Yy2JFWHk6fOn2qKjcDOYSmL902cdXNXW8QgeNt2R3oeP5uQFxACpauwTP0cz0Hhun4PaiabsfrbCP2da/nQnVghaSr3bNDcNJyul4Ay/amY3dMB7RGpPFQKYTeIOhI/OlGQzOQMHAtGUBEntTaULc70g3lTQilBNnflJYlLXAUFiwZdgLbJxdZhyUj03bC/GkMSRsj1OdYgmjoHBsYwz5XmGjbfRlCAw0xvL6JiGWcczgjNY6vyotY9hwLapGJKsW+NXfjEC0wQSqIBZRlc5a9pLauoAKdvBt7zIOUGbCwYncCjwJ25TA3Jxmw130Yc3OdyzpMSu86lhktXbEug5BifT2/dC2tWikeqY2V7leJGlkh6YvVHeaCWpkmrzPqbBavIlqH27xiuw/UFfeFAAvShCgwLdk3g23wupOXk7hvfWKSrP1FBak2W2IhQxTiYkOjRtzFj62b0nP4bXGIXQyyRC5lUMAhI6nUXteZPtLto86Bs7jhUKt8XryMmb06Kj3gNlAKzKHtbkGz28W1Bs9BKzJdR+6iD4GNqzwH63YnwiVXNwNLuhE8//I1ErKvqKn1DdAbn8tAtbwu2xZxC7/LbRY4obvcVlUbjJLWHlMD+wAsX3JoJftnMZ2vt4Acl4rLenyOhOLtaCmx3ybL9rnS+0gV8RxxbbIdcUvf254jzaE2i2Afppv4kEvGo+1hf3R8HlvIQznK6a2CtmSlN5fo2euBzYtjyHHq8OZ5UMyG2lObt1WHN9B4s98be4/raJfbk43tKL1dHSxd2fCgsU1vhnGFB9wIIs5cJ1k+B3kQa99v181UDZAnypeI9cULM+ANdJfrx8MouXxoMCd6qmrPHKsqtfl7+qm8UjAdQ3x9GCFrd5I1q+QQJR15ptWoOri5OjMj6fEKsXWUAz4e0eHG1nHOJ8e4uE11uSE77Gkc6fHKznF2TIYtXQv7DzZ7V8MCH/DI1xtiET+SWyvp2Obji+TMmoijKG0hRTy3qGW+seewdEWv4FHHCJOoxdbcz3H0iMc/mN0jox7LgLmkou8hTuUqrhzJR2dHHxtHFT7tSBtX5uRjbZy91WQFhandWOVdVYPU+ra4pl2d/xz7Hegjp+pB1CFMzoHKdVzPqr58veMrDR5KVUdMN6kWU4yO9nv72kPIRxIlk32n2Nm651t6zXZQel+vldFGC7w/OrpuFmIbJ+dX0B46drjHjF9Jxcji3cYZ6zf7fZwij7uwzXwx9cFdLreny8Wx38vt8IHJ3uN3bNfoxWu0ckY7UpzDHPd9j7V0k7FMVQj1L5WhEKWNdlpl9SbbIvWONUhyme4nKoeLOuMhrxQnsSFe2+O1dPSopnd65WV6xxmv6VEkhhzH/gPmMd4V6MXQ1ZGRKQssfpLOUVzuIUUntYdEU3qy2gEs9iDe+W7s6+YmSvW48xz8uq1Ok/GOM4pRvKuN4pTuK+NcIfcLla9N7fvB+685IatBEoFQn1EjXsMOW0Dz6d39QasgvddVRZkpmqKCow3cPQ3G1BAH2E0NnFnHUQmxJcQ8ixQtPf8sZ2yD96Qq0q3xfqdkGPhs4Pgu97qKAB7T6DbSN1AW8ZbFHdZRRmktpjRY9gpi6/hb1nTEUUTMGo4JvsXdUOlrIJe6QKjp/VFZ2kY8JB6OW1VjjbFlKzgyUH5VzxZQdo3lkf2kv8JwI7Gzoi0tcIxIMsksokV1HhF2DX9Xka7F+gvss7K2wT5UcF75UmYLSHNe+6roKD7reoZyRPbV8TPyqsAxqLI1o/gV8XcVLSf5t3C2zTtFEzlL7GmLo1fWMSNv6zwaeaUyVWRvKKoUgxLCK/i9lcTO4KeyxUhJG4/dBs+PqJR/Bf0scuSaPFLZKPKozbmi2ZzOpcF+7NW6wZVYZqoCe9xKKqTC1ausj6tT6WimLFH6KLdpW+KqhilrREmJ59d0pvfHhaJe4JiQXa1E8yTJ+K6cXFdAOPB9x5YWdD03ysNdbwB9cxcGoYSILo0IDZEHnUCakcyBZYe+Y+7mwHQt8AMbZztIQu+bZgi+DPp2FKG4zV2+MIqvhSKcCAFfTjXQJQ05+uVrpcQcP/CsQSfKAV2IIW+OeGIFtgvDnt3ppSwbolLb7TgDi27PYus919mFBfuKup5KkaOEadaq2yx6yQ5kGAX4Om177kgBsSeybnIEFmzUEsk+3R0ENmq1vKHreKY1Hj1ThUoG5I6HqvA5iPxBBJYkN4mmJx1/PKJ5KLi7mpwSggIxPj1700ab83RVSFcYXc9xPL4Z0MHOwaYZorWem9zZxWlY6EWRf2NxUbr5ob1t+9KyzbwXbC3SaBEp39C3e1cwwVwYIZlGYg6+jjzoGvGPmqJOFO9ToO956BUFR+5Ix/NVwMcvLCmYY1eW5N4qJSjk+y30HcMgkW8rMDE6Vg66gZRUQZ2eGWyh1xRnjBdmFQWAtxmZtkthMfnSNK61o/tBJplh6HVsk2rE8jqDPmbFVHebtoOxWSCJY/5CS9+avn+FLbIkCrRVJg6kg6Ed9QidKrmcLjmyPp52bKxVpZtkBermGDXwQiIPc9D3LLtLv5ID4g/QobDHixZFbw5oAYeE1HWCHi6i46F0HJJA2dZROtBUtehRpVo4OtJsxLDn9af4SEthELhojGQBlgehx7bck50oLrFRJeMCsGxefDfiMjc3vR2Zuv52vYgWDltES80f1YqeCnsm+rUpx9avmXI1IAPCCMvJxiThElbLfVoI1KqrlqHVrLQ3CkYZai1YNZrrtVK5BM8WWjh+NgcbtXa1udYGpDAKjfZdaFag0LgLt2uNUg7Kd1aNcqsFTQNqK6v1WhlxtUaxvlaqNW7BMvI1mm2o13A9otB2E0ihFlUrt0jYStkoVnFYWK7Va+27OajU2g2SWUGhBVgtGO1aca1eMGB1zVhttsqovoRiG7VGxUAt5ZVyo51HrYiD8joOoFUt1OusqrCG1htsX7G5eteo3aq2odqsl8qIXC6jZYXlelmpQqeK9UJtJQelwkrhVpm5mijFYDJt3Ua1zCjUV8D/xXat2SA3is1G28BhDr002gnrRq1VzkHBqLUoIBWjieIpnMjRZCHI1ygrKRRqGMsIktB4rVUe2VIqF+ooq0XMaWLcC+l+e4sPrpF+pR7oq/YdHB9+F34YfyQGM6eR8iOc2+a5t8U/jyh7Gm9XH/m3U/oOl3gwV4Wtj/j4fD/SJvBlvpH5RebXmV/i80cCMt/P/DzzXubHmZ/h6FCZU3njWNs61sUHzNUkfrr4opesHb5WivgqNu0ZYQ/XcjQpt/iCKBTpPwO9hVTyCBqm8VawWhzM779Q00fq75MzX0JMdKR8TuaNdYY6556I/7ISe3V0u6fJWOe5dG4kVu3hsifxVTk+O1z591/h07lX+TU44Fdq9eJsptbWLr8SH67jaFLStevpzH+or3iOEvtD+LMXsq9mb2aL2RezL2Vfy34xezv7soDs04h5LVtA3NXDdRxRhuppHz5AP5zGW3mg/B7MdZuyPvM8UcwsJSts+wjyJnPe5j3CR1hdjHkzJl9Wu0fK3nRuly+abPEPdWk186T4a+YS8h4udzJnXV9FAkfobaY/So4m8T3s3v2Q18dDt/8h7Qf/B5U1JSAAAHicjZ0FeNvG38cjOrE6ZmbsotOdbI8tW1dYaYV17aBL07TJmiZdoO2YmZmZmZmZmZmZmbc3sb6W3Lxe/t3zLL+TJd3nTtb9PndRYzfIDQ3/fnvF/X+f3fBgQ53/vPX6fkgNcoPSsHjDWg3rNmzQsFHD0IawYdOGLRrKDaJhWMPwhhENIxu2aRjVMLphTMPYhnEN2zaMb5jQMKlhu4bJDds3TG3YsWGnhrsb3pBkSZFUSZOIpEuGZEqWZEuO5EqeNERaTFpcWkJaUlpKWlpaRlpWWk5aXlpBWlFaSVpZWkVaVVpNWl1aQ1pTWktaW1pHWldaT1pf2kDaUNpI2lgaKm0iNUq+RKVAYhKXQikn5aWCtKm0mbS5tIW0pbSVtLVUlCKpJJWlWBLSMGm4NEIaKW0jjZJGS2OksdI4aVtpvDRBmihNkraTJkvbS1OkqdIO0o7STtLO0jRpF6lJmi41SzOkFmmmNEtqldqkXaXZUrs0R+qQOqW50m5Sl9Qt9Ui90jxpvrRA2l3aQ9pT2kvaW9pH2lfaT9pfOkA6UDpIOlg6RDpUOkw6XDpCOlI6SjpaOkY6VjpOOl46QTpROkk6WTpFOlU6TTpdOkM6UzpLOls6RzpXOk86X7pAulC6SLpYukS6VLpMuly6QrpSukq6WrpGula6TrpeukG6UbpJulm6RbpVuk26XbpDulO6S7pbuke6V7pPul96QHpQekh6WHpEelR6THpcekJ6UnpKelp6RnpWek56XnpBelF6SXpZekV6VXpNel16Q3pTekt6W3pHeld6T3pf+kD6UPpI+lj6RPpU+kz6XPpC+lL6Svpa+kb6VvpO+l76QfpR+kn6WfpF+lX6Tfpd+kP6U/pL+lv6R/pXbpAlWZYVWZU1mci6bMimbMm27Miu7MlD5MXkxeUl5CXlpeSl5WXkZeXl5OXlFeQV5ZXkleVV5FXl1eTV5TXkNeW15LXldeR15fXk9eUN5A3ljeSN5aHyJnKj7MtUDmQmczmUc3JeLsibypvJm8tbyFvKW8lby0U5kktyWY5lIQ+Th8sj5JHyNvIoebQ8Rh4rj5O3lcfLE+SJ8iR5O3myvL08RZ4q7yDvKO8k7yxPk3eRm+TpcrM8Q26RZ8qz5Fa5Td5Vni23y3PkDrlTnivvJnfJ3XKP3CvPk+fLC+Td5T3kPeW95L3lfeR95f3k/eUD5APlg+SD5UPkQ+XD5MPlI+Qj5aPko+Vj5GPl4+Tj5RPkE+WT5JPlU+RT5dPk0+Uz5DPls+Sz5XPkc+Xz5PPlC+QL5Yvki+VL5Evly+TL5SvkK+Wr5Kvla+Rr5evk6+Ub5Bvlm+Sb5VvkW+Xb5NvlO+Q75bvku+V75Hvl++T75QfkB+WH5IflR+RH5cfkx+Un5Cflp+Sn5WfkZ+Xn5OflF+QX5Zfkl+VX5Ffl1+TX5TfkN+W35Lfld+R35ffk9+UP5A/lj+SP5U/kT+XP5M/lL+Qv5a/kr+Vv5G/l7+Tv5R/kH+Wf5J/lX+Rf5d/k3+U/5D/lv+S/5X/kf5UGRVJkRVFURVOIoiuGYiqWYiuO4iqeMkRZTFlcWUJZUllKWVpZRllWWU5ZXllBWVFZSVlZWUVZVVlNWV1ZQ1lTWUtZW1lHWVdZT1lf2UDZUNlI2VgZqmyiNCq+QpVAYQpXQiWn5JWCsqmymbK5soWypbKVsrVSVCKlpJSVWBHKMGW4MkIZqWyjjFJGK2OUsco4ZVtlvDJBmahMUrZTJivbK1OUqcoOyo7KTsrOyjRlF6VJma40KzOUFmWmMktpVdqUXZXZSrsyR+lQOpW5ym5Kl9Kt9Ci9yjxlvrJA2V3ZQ9lT2UvZW9lH2VfZT9lfOUA5UDlIOVg5RDlUOUw5XDlCOVI5SjlaOUY5VjlOOV45QTlROUk5WTlFOVU5TTm94UzlDOVM5SzlbOUc5VzlPOV85QLlQuUi5WLlEuVS5TLlcuUK5UrlKuVq5RrlWuU65XrlBuVG5SblZuUW5VblNuV25Q7lTuUu5W7lHuVe5T7lfuUB5UHlIeVh5RHlUeUx5XHlCeVJ5SnlaeUZ5VnlOeV55QXlReUl5WXlFeVV5TXldeUN5U3lLeVt5R3lXeU95X3lA+VD5SPlY+UT5VPlM+Vz5QvlS+Ur5WvlG+Vb5Tvle+UH5UflJ+Vn5RflV+U35XflD+VP5S/lb+Uf5V+1QZVUWVVUVdVUouqqoZqqpdqqo7qqpw5RF1MXV5dQl1SXUpdWl1GXVZdTl1dXUFdUV1JXVldRV1VXU1dX11DXVNdS11bXUddV11PXVzdQN1Q3UjdWh6qbqI2qr1I1UJnK1VDNqXm1oG6qbqZurm6hbqlupW6tFtVILallNVaFOkwdro5QR6rbqKPU0eoYdaw6Tt1WHa9OUCeqk9Tt1Mnq9uoUdaq6g7qjupO6szpN3UVtUqerzeoMtUWdqc5SW9U2dVd1ttquzlE71E51rrqb2qV2qz1qrzpPna8uUHdX91D3VPdS91b3UfdV91P3Vw9QD1QPUg9WD1EPVQ9TD1ePUI9Uj1KPVo9Rj1WPU49XT1BPVE9ST1ZPUU9VT1NPV89Qz1TPUs9Wz1HPVc9Tz1cvUC9UL1IvVi9RL1UvUy9Xr1CvVK9Sr1avUa9Vr1OvV29Qb1RvUm9Wb1FvVW9Tb1fvUO9U71LvVu9R71XvU+9XH1AfVB9SH1YfUR9VH1MfV59Qn1SfUp9Wn1GfVZ9Tn1dfUF9UX1JfVl9RX1VfU19X31DfVN9S31bfUd9V31PfVz9QP1Q/Uj9WP1E/VT9TP1e/UL9Uv1K/Vr9Rv1W/U79Xf1B/VH9Sf1Z/UX9Vf1N/V/9Q/1T/Uv9W/1H/1Ro0SZM1RVM1TSOarhmaqVmarTmaq3naEG0xbXFtCW1JbSltaW0ZbVltOW15bQVtRW0lbWVtFW1VbTVtdW0NbU1tLW1tbR1tXW09bX1tA21DbSNtY22otonWqPka1QKNaVwLtZyW1wraptpm2ubaFtqW2lba1lpRi7SSVtZiTWjDtOHaCG2kto02ShutjdHGauO0bbXx2gRtojZJ206brG2vTdGmajtoO2o7aTtr07RdtCZtutaszdBatJnaLK1Va9N21WZr7docrUPr1OZqu2ldWrfWo/Vq87T52gJtd20PbU9tL21vbR9tX20/bX/tAO1A7SDtYO0Q7VDtMO1w7QjtSO0o7WjtGO1Y7TjteO0E7UTtJO1k7RTtVO007XTtDO1M7SztbO0c7VztPO187QLtQu0i7WLtEu1S7TLtcu0K7UrtKu1q7RrtWu067XrtBu1G7SbtZu0W7VbtNu127Q7tTu0u7W7tHu1e7T7tfu0B7UHtIe1h7RHtUe0x7XHtCe1J7Sntae0Z7VntOe157QXtRe0l7WXtFe1V7TXtde0N7U3tLe1t7R3tXe097X3tA+1D7SPtY+0T7VPtM+1z7QvtS+0r7WvtG+1b7Tvte+0H7UftJ+1n7RftV+037XftD+1P7S/tb+0f7V/SQCQiE4WoRCOE6MQgJrGITRziEo8MIYuRxckSZEmyFFmaLEOWJcuR5ckKZEWyElmZrEJWJauR1ckaZE2yFlmbrEPWJeuR9ckGZEOyEdmYDCWbkEbiE0oCwggnIcmRPCmQTclmZHOyBdmSbEW2JkUSkRIpk5gIMowMJyPISLINGUVGkzFkLBlHtiXjyQQykUwi25HJZHsyhUwlO5AdyU5kZzKN7EKayHTSTGaQFjKTzCKtpI3sSmaTdjKHdJBOMpfsRrpIN+khvWQemU8WkN3JHmRPshfZm+xD9iX7kf3JAeRAchA5mBxCDiWHkcPJEeRIchQ5mhxDjiXHkePJCeREchI5mZxCTiWnkdPJGeRMchY5m5xDziXnkfPJBeRCchG5mFxCLiWXkcvJFeRKchW5mlxDriXXkevJDeRGchO5mdxCbiW3kdvJHeROche5m9xD7iX3kfvJA+RB8hB5mDxCHiWPkcfJE+RJ8hR5mjxDniXPkefJC+RF8hJ5mbxCXiWvkdfJG+RN8hZ5m7xD3iXvkffJB+RD8hH5mHxCPiWfkc/JF+RL8hX5mnxDviXfke/JD+RH8hP5mfxCfiW/kd/JH+RP8hf5m/xD/tUbdEmXdUVXdU0nuq4buqlbuq07uqt7+hB9MX1xfQl9SX0pfWl9GX1ZfTl9eX0FfUV9JX1lfRV9VX01fXV9DX1NfS19bX0dfV19PX19fQN9Q30jfWN9qL6J3qj7OtUDnelcD/WcntcL+qb6Zvrm+hb6lvpW+tZ6UY/0kl7WY13ow/Th+gh9pL6NPkofrY/Rx+rj9G318foEfaI+Sd9On6xvr0/Rp+o76DvqO+k769P0XfQmfbrerM/QW/SZ+iy9VW/Td9Vn6+36HL1D79Tn6rvpXXq33qP36vP0+foCfXd9D31PfS99b30ffV99P31//QD9QP0g/WD9EP1Q/TD9cP0I/Uj9KP1o/Rj9WP04/Xj9BP1E/ST9ZP0U/VT9NP10/Qz9TP0s/Wz9HP1c/Tz9fP0C/UL9Iv1i/RL9Uv0y/XL9Cv1K/Sr9av0a/Vr9Ov16/Qb9Rv0m/Wb9Fv1W/Tb9dv0O/U79Lv1u/R79Xv0+/X79Af1B/SH9Yf0R/VH9Mf1x/Qn9Sf0p/Wn9Gf1Z/Tn9ef0F/UX9Jf1l/RX9Vf01/XX9Df1N/S39bf0d/V39Pf19/QP9Q/0j/WP9E/1T/TP9c/0L/Uv9K/1r/Rv9W/07/Xv9B/1H/Sf9Z/0X/Vf9N/13/Q/9T/0v/W/9H/1fo8GQDNlQDNXQDGLohmGYhmXYhmO4hmcMMRYzFjeWMJY0ljKWNpYxljWWM5Y3VjBWNFYyVjZWMVY1VjNWN9Yw1jTWMtY21jHWNdYz1jc2MDY0NjI2NoYamxiNhm9QIzCYwY3QyBl5o2BsamxmbG5sYWxpbGVsbRSNyCgZZSM2hDHMGG6MMEYa2xijjNHGGGOsMc7Y1hhvTDAmGpOM7YzJxvbGFGOqsYOxo7GTsbMxzdjFaDKmG83GDKPFmGnMMlqNNmNXY7bRbswxOoxOY66xm9FldBs9Rq8xz5hvLDB2N/Yw9jT2MvY29jH2NfYz9jcOMA40DjIONg4xDjUOMw43jjCONI4yjjaOMY41jjOON04wTjROMk42TjFONU4zTjfOMM40zjLONs4xzjXOM843LjAuNC4yLjYuMS41LjMuN64wrjSuMq42rjGuNa4zrjduMG40bjJuNm4xbjVuM2437jDuNO4y7jbuMe417jPuNx4wHjQeMh42HjEeNR4zHjeeMJ40njKeNp4xnjWeM543XjBeNF4yXjZeMV41XjNeN94w3jTeMt423jHeNd4z3jc+MD40PjI+Nj4xPjU+Mz43vjC+NL4yvja+Mb41vjO+N34wfjR+Mn42fjF+NX4zfjf+MP40/jL+Nv4x/jUbTMmUTcVUTc0kpm4apmlapm06pmt65hBzMXNxcwlzSXMpc2lzGXNZczlzeXMFc0VzJXNlcxVzVXM1c3VzDXNNcy1zbXMdc11zPXN9cwNzQ3Mjc2NzqLmJ2Wj6JjUDk5ncDM2cmTcL5qbmZubm5hbmluZW5tZm0YzMklk2Y1OYw8zh5ghzpLmNOcocbY4xx5rjzG3N8eYEc6I5ydzOnGxub04xp5o7mDuaO5k7m9PMXcwmc7rZbM4wW8yZ5iyz1WwzdzVnm+3mHLPD7DTnmruZXWa32WP2mvPM+eYCc3dzD3NPcy9zb3Mfc19zP3N/8wDzQPMg82DzEPNQ8zDzcPMI80jzKPNo8xjzWPM483jzBPNE8yTzZPMU81TzNPN08wzzTPMs82zzHPNc8zzzfPMC80LzIvNi8xLzUvMy83LzCvNK8yrzavMa81rzOvN68wbzRvMm82bzFvNW8zbzdvMO807zLvNu8x7zXvM+837zAfNB8yHzYfMR81HzMfNx8wnzSfMp82nzGfNZ8znzefMF80XzJfNl8xXzVfM183XzDfNN8y3zbfMd813zPfN98wPzQ/Mj82PzE/NT8zPzc/ML80vzK/Nr8xvzW/M783vzB/NH8yfzZ/MX81fzN/N38w/zT/Mv82/zH/Nfq8GSLNlSLNXSLGLplmGZlmXZlmO5lmcNsRazFreWsJa0lrKWtpaxlrWWs5a3VrBWtFayVrZWsVa1VrNWt9aw1rTWsta21rHWtdaz1rc2sDa0NrI2toZam1iNlm9RK7CYxa3Qyll5q2Btam1mbW5tYW1pbWVtbRWtyCpZZSu2hDXMGm6NsEZa21ijrNHWGGusNc7a1hpvTbAmWpOs7azJ1vbWFGuqtYO1o7WTtbM1zdrFarKmW83WDKvFmmnNslqtNmtXa7bVbs2xOqxOa661m9VldVs9Vq81z5pvLbB2t/aw9rT2sva29rH2tfaz9rcOsA60DrIOtg6xDrUOsw63jrCOtI6yjraOsY61jrOOt06wTrROsk62TrFOtU6zTrfOsM60zrLOts6xzrXOs863LrAutC6yLrYusS61LrMut66wrrSusq62rrGuta6zrrdusG60brJutm6xbrVus2637rDutO6y7rbuse617rPutx6wHrQesh62HrEetR6zHreesJ60nrKetp6xnrWes563XrBetF6yXrZesV61XrNet96w3rTest623rHetd6z3rc+sD60PrI+tj6xPrU+sz63vrC+tL6yvra+sb61vrO+t36wfrR+sn62frF+tX6zfrf+sP60/rL+tv6x/rUbbMmWbcVWbc0mtm4btmlbtm07tmt79hB7MXtxewl7SXspe2l7GXtZezl7eXsFe0V7JXtlexV7VXs1e3V7DXtNey17bXsde117PXt9ewN7Q3sje2N7qL2J3Wj7NrUDm9ncDu2cnbcL9qb2Zvbm9hb2lvZW9tZ20Y7skl22Y1vYw+zh9gh7pL2NPcoebY+xx9rj7G3t8fYEe6I9yd7Onmxvb0+xp9o72DvaO9k729PsXewme7rdbM+wW+yZ9iy71W6zd7Vn2+32HLvD7rTn2rvZXXa33WP32vPs+fYCe3d7D3tPey97b3sfe197P3t/+wD7QPsg+2D7EPtQ+zD7cPsI+0j7KPto+xj7WPs4+3j7BPtE+yT7ZPsU+1T7NPt0+wz7TPss+2z7HPtc+zz7fPsC+0L7Ivti+xL7Uvsy+3L7CvtK+yr7avsa+1r7Ovt6+wb7Rvsm+2b7FvtW+zb7dvsO+077Lvtu+x77Xvs++377AftB+yH7YfsR+1H7Mftx+wn7Sfsp+2n7GftZ+zn7efsF+0X7Jftl+xX7Vfs1+3X7DftN+y37bfsd+137Pft9+wP7Q/sj+2P7E/tT+zP7c/sL+0v7K/tr+xv7W/s7+3v7B/tH+yf7Z/sX+1f7N/t3+w/7T/sv+2/7H/tfp8GRHNlRHNXRHOLojuGYjuXYjuO4jucMcRZzFneWcJZ0lnKWdpZxlnWWc5Z3VnBWdFZyVnZWcVZ1VnNWd9Zw1nTWctZ21nHWddZz1nc2cDZ0NnI2doY6mziNju9QJ3CYw53QyTl5p+Bs6mzmbO5s4WzpbOVs7RSdyCk5ZSd2hDPMGe6McEY62zijnNHOGGesM87Z1hnvTHAmOpOc7ZzJzvbOFGeqs4Ozo7OTs7MzzdnFaXKmO83ODKfFmenMclqdNmdXZ7bT7sxxOpxOZ66zm9PldDs9Tq8zz5nvLHB2d/Zw9nT2cvZ29nH2dfZz9ncOcA50DnIOdg5xDnUOcw53jnCOdI5yjnaOcY51jnOOd05wTnROck52TnFOdU5zTnfOcM50znLOds5xznXOc853LnAudC5yLnYucS51LnMud65wrnSucq52rnGuda5zrnducG50bnJudm5xbnVuc2537nDudO5y7nbuce517nPudx5wHnQech52HnEedR5zHneecJ50nnKedp5xnnWec553XnBedF5yXnZecV51XnNed95w3nTect523nHedd5z3nc+cD50PnI+dj5xPnU+cz53vnC+dL5yvna+cb51vnO+d35wfnR+cn52fnF+dX5zfnf+cP50/nL+dv5x/nUbXMmVXcVVXc0lru4arularu06rut67hB3MXdxdwl3SXcpd2l3GXdZdzl3eXcFd0V3JXdldxV3VXc1d3V3DXdNdy13bXcdd113PXd9dwN3Q3cjd2N3qLuJ2+j6LnUDl7ncDd2cm3cL7qbuZu7m7hbulu5W7tZu0Y3cklt2Y1e4w9zh7gh3pLuNO8od7Y5xx7rj3G3d8e4Ed6I7yd3Onexu705xp7o7uDu6O7k7u9PcXdwmd7rb7M5wW9yZ7iy31W1zd3Vnu+3uHLfD7XTnuru5XW632+P2uvPc+e4Cd3d3D3dPdy93b3cfd193P3d/9wD3QPcg92D3EPdQ9zD3cPcI90j3KPdo9xj3WPc493j3BPdE9yT3ZPcU91T3NPd09wz3TPcs92z3HPdc9zz3fPcC90L3Ivdi9xL3Uvcy93L3CvdK9yr3avca91r3Ovd69wb3Rvcm92b3FvdW9zb3dvcO9073Lvdu9x73Xvc+9373AfdB9yH3YfcR91H3Mfdx9wn3Sfcp92n3GfdZ9zn3efcF90X3Jfdl9xX3Vfc193X3DfdN9y33bfcd9133Pfd99wP3Q/cj92P3E/dT9zP3c/cL90v3K/dr9xv3W/c793v3B/dH9yf3Z/cX91f3N/d39w/3T/cv92/3H/dfr8GTPNlTPNXTPOLpnuGZnuXZnuO5nucN8RbzFveW8Jb0lvKW9pbxlvWW85b3VvBW9FbyVvZW8Vb1VvNW99bw1vTW8tb21vHW9dbz1vc28Db0NvI29oZ6m3iNnu9RL/CYx73Qy3l5r+Bt6m3mbe5t4W3pbeVt7RW9yCt5ZS/2hDfMG+6N8EZ623ijvNHeGG+sN87b1hvvTfAmepO87bzJ3vbeFG+qt4O3o7eTt7M3zdvFa/Kme83eDK/Fm+nN8lq9Nm9Xb7bX7s3xOrxOb663m9fldXs9Xq83z5vvLfB29/bw9vT28vb29vH29fbz9vcO8A70DvIO9g7xDvUO8w73jvCO9I7yjvaO8Y71jvOO907wTvRO8k72TvFO9U7zTvfO8M70zvLO9s7xzvXO8873LvAu9C7yLvYu8S71LvMu967wrvSu8q72rvGu9a7zrvdu8G70bvJu9m7xbvVu82737vDu9O7y7vbu8e717vPu9x7wHvQe8h72HvEe9R7zHvee8J70nvKe9p7xnvWe8573XvBe9F7yXvZe8V71XvNe997w3vTe8t723vHe9d7z3vc+8D70PvI+9j7xPvU+8z73vvC+9L7yvva+8b71vvO+937wfvR+8n72fvF+9X7zfvf+8P70/vL+9v7x/h3SMEQaIg9R9OKcpuauzg69KYmkOL2rZV4LaaoEvdg5q7OjZbbelES71NzW1dw7Z2Z7ywK7OStbpRmdPU3NzS0dPVZzWiTl5qb+KmckodxXf1OPHgPYAmCcAFsqwYqzilrSoh6jGS1JJHFSY0sl2MNqGjWrplHDsrpmZXX1drQ1+pQiBvbwmrNbs7I6fHpTl9ra94OM6Glrn9FC2ipBH4H2t6H9I5L2tyUXbARa2pZEecRIuW1Xe2QNY9esnLQhCBFzzuxZXS0tHe1NHTPamsmopubenhbSXgk4JEIskVHJJWivBHVUX//U9r4fZExyVkfNWYwjhmRMclZHcuE6muZ2dvd0dc5tbVHijllKS8csfSy614nujU2611kJ7tjW3o5ZTV29c9qbenvcztotMj4hd9WQObrGc2R8Qu5KwoTk2O5KsCfUXJ7ugZcnxFsVBmRicnJP0ueJ/W9QT/8bNCl5g3qTN2gSetCLHkxKetBbCdqkrraOWVpv/0930kK96a3d0ifhjezFnT+5po3za8pTasq7Z2UyNenhHpVgTc1uxT3Sotbe2TGrO+ldvhHRR0Sv8wEiQ8R7mceVzecQ84gFxCIi7ph8CbGMGCOKJBbAL4BfALcAbgHcArgFcAvgFsAtgFsAtwBuAdwCuAWhjW3t7OrQOvt/Jq8V0eci2EWwi2AXwS6CXQS7CHYR7CLYRbCLYBdjbVKF2ZsxI/Q3AjsCOwI7AjsCOwI7AjsCOwI7AjsCOwI7Qr8jXO8SrncJ/BL4JfBL4JfAL4FfAr8Efgn8Evgl8Evgl8AvgV8Cvwx+Gfwy+GXwy+CXwS+DXwa/DH4Z/DL4ZfDL4JfBL4NfBj8GPwY/Bj8GPwY/5mRYMupnVQJeBT0GPQY9Bj0GPQY9Bj0GXYAuQBegC9AF6AK9F+i9QO8F+KJgFfszSTLIm9KiXoyT2NSSZLix3e1N3a1JuTMrV2qhjY2IPiJFDBAZIkcMEXOIecQCYhExQiwhlhFjxORqUB98H3wffB98H3wffB98H3wffB98H3wffB98H3wffB98Cj4FH3KmFHwKPgWfgk/Bp+BT8Cn4FHwKPgWfgk/BD8APwA/AD8APwA/Ah7BpAH4AfgB+AD5sTQPwA/AD8APwGfgMfAY+A5+BD49TBj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4PPwefgc/A5+Bx8WJ1y8Dn4HHwOPgefg8/B5+Bz8EPwQ/BhfBqCH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CnwM/B34O/Bz4OfBz4OfAz4GfAz8Hfg78HPg58HPg58DPgQ/3U7ifwv0U7qdwP4X7KdxP4X4K91O4n8L9FO6ncD+F+yncT+F+CvdTuJ8WwMccgGIOQDEHoJgDUMwBKOYAFHMAijkAxRyAYg5AMQegmAPQAvhF8IvgYx5AMQ+gmAdQzAMo5gEU8wCKeQDFPIBiHkAxD6CYB1DMA2gR/CL4EfiYC1DMBSjmAhRzAYq5AMVcgGIuQDEXoJgLUMwFKOYCFHMBirkAxVyAYi5AMRegmAtQzAUo5gIUcwGKuQCF+ymcT+F8CudTOJ/C+RTOp3A+hfMpnE/hfArnUzifwvkUzqdwOIXDKRxO4XAKh1M4nMLhNEZ9MeqLUR8sTmFxCotTWJzC4hQWp7A4hcUpLE5hcQqLU1icwuIUFqewOIXFKSxOBfgCfAG+AF+AL8AXwpzV1TSvpblzznSz4vH+UmVf0EjNyiqk5hWGyBFDxBxi3m3t7JzdNL1zXu1ZRcQIsYRYRowRk2sRwOEBHB7A4QEcHsDhARwewOEBHB7A4QEcHsDhARwewOEBHB7A4QEcHsDhARweUOr0rXOmt7R3zs86BZEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AJEHEHkAkQcQeQCRBxB5AHEHEHcAcQcQd5ATWk9nR2e3O6Otpaulu627smUV2+e2NlWKZlNHZ09Le0tbkxPP7W7rW99XXjbiHuwf0YmSM3ZOW/9vJ5KNSTUHW2PntMxKDlq8re/whVhahaVGLT1N2rCmOXOakob1GRo8dWrfLqWPp01s7Sup/UBtm6a5c5vIqKY502c0yaN75TG98vZtOlogj2tTxrd2ahPaZs1pUiY29epojTKutU0p9f0/rrstwRQLzoiaFg3BgdVtqym9EE5Lbfdbqt1vq3Z/qd6FT006Vzlfnd7fuVn9ndNmtLT3NOmoS92jv2v9O3sqXeuvTJtd6Vp7pWtJI6OS3NErL2jTO5P+KV2tnaS7v3O+VglKT18fwVfm9vWvue//vk2ts//CO7XXfMiAZjqdte9ab+271pm+a0kzIN2g3EgqzfUNXC3cm5BuUGZqXxt8Ujm/ug/3IxbZARbZARbZARbZARbZARbZAQQdQNABBB1A0AEEHUDQAQQdQNABBB1A0AEEHUDQAQQdQNABBB1A0AEEHUDQAQQdQNABBB1A0AEEHUDQAQQdQNABBB1A0AEEHUDQAQQdQNABBB2IhM+wsGZYWDMsrBkW1gxqZlAzg5oZ1MywsGZYWDNImUHKDFJmkDKDlBmkzCBlBikzSJlBygxSZpAyg5QZpMwgZQYpM0iZQcoMUmaQMoOUGaTMIGUGKTMsrBkW1gw+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzM4GMGHzP4mMHHDD5m8DGDjxl8zOBjBh8z+JjBxww+ZvAxg48ZfMzgYwYfM/iYwccMPmbwMYOPGXzMsLBmWFgz+JnBzwx+ZvAzw8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGRbWDAtrhoU1w8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGRbWDAtrhoU1w8KaYWHNsLBmWFgzLKwZFtYMC2uGhTXDwpphYc2wsGZYWDMsrBkW1gwLa4aFNcPCmmFhzbCwZlhYMyysGRbWDAtrhoU1wy/ZGX7JzrDQZvglO8OCm2HBzbDgZlhwMyy4GdzPsOBmWHAzLLgZ3M+w4GZYcDMsuBn8z+B7Bt8z+J7B9wy+Z/A9g+8ZfM/gewbfM/iewfcMvmfwPYPvGXzP4HsG3zP4nsH3DL5n8D2D7xl8z+B7Bt8z+J7B9wy+Z/A9g+8ZfM/gewbfM/iewfcMvmfwPYfvOXzP4XsO33P4nsP3HL7n8D2H7zl8z+F7Dt9z+J7D9xy+5/A9h+85fM/hew7fc/iew/ccvufwPYfvOXzP4XsO33P4nsP3HL7n8D2H7zl8z+F7Dt9z+J7D9xy+5/A9h+85fM/hew7fc/iew/ccvufwPYfnOTzP4XkOz3N4nsPzHJ7n8DyH5zk8z+F5Ds9zeJ7D8xye5/A8h+c5PM/heQ7Pc3iew/McnufwPIfnOTzP4XkOz3N4nsPzHJ7n8DyH5zk8z+F5Ds9zeJ7D8xxe5/A6h9c5vM7hdQ6vc3idw+scXufwOofXObzO4XUOr3N4ncPrHF7n8DqH1zm8zuF1Dq9zeJ3D6xxe5/A6h9c5vM7hdQ6vc3idw+scXufwOofXObzO4XUOr3N4ncPrHF7n8DqH1zm8zuF1Dq9zeJ3D6xxe5/A6h8c5PM7hcQ5/c/ibw98c/ubwN4e/OfzN4W8Of3P4m8PfHP7m8DeHvzn8zeFvDn9z+JvD3xz+5vA3h785/M3hbw5/c/ibw98c/ubwN4e/OfzN4W8Of3P4m8PfHP7m8DeHvzn8zeFvDn9z+JvD3xz+5vA3h785/M3hbw5/c/ibw98c/ubwN4e/OfzN4V8O/3L4l8O/HP7l8C+Hf3m5ej7aj/U3h485fMzhYw4fc/iYw8ccPubwMYePOXzM4WMOH3P4mMPHHD7m8DGHjzk8y+FZDs9yeJYnnvXLiQ/7oo9IEQPE6nEcMUTMIeYRC4hFxAixhFhGjBFFEn3wffB98H3wffB98H3wffB98H3wffB98H3wffB98H3wKfgUfAo+BZ+CT8Gn4FPwKfgUfAo+BZ+CT8Gn4FPwA/AD8APwA/AD8APwA/AD8APwA/AD8APwA/AD8APwA/AZ+Ax8Bj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4HPwGfgM/A5+Bx8Dj4Hn4PPwefgc/A5+Bx8Dj4Hn4PPwefgc/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8HPg58DPgZ8DPwd+Dvwc+Dnwc+DnwM+BnwM/B34O/Bz4OfDz4OfBz4OfBz8Pfh78PPh58PPg58HPg58HPw9+Hvw8+HnwC+AXwC+AXwC/AH4B/AL4BfAL4BfAL4BfAL8AfgH8AvgF8IvgF8Evgl8Evwh+Efwi+EXwi+AXwS+CXwS/CH4R/CL4RfAj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8Evgl8AvgV8CvwR+CfwS+CXwS+CXwC+BL8BJ1l1+DM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/EOUEmV/4lBJmfhMnJP3qeXwnm5OpjM3N+tZScB8/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8TwTAzPxPBMDM/E8EwMz8Ql8Evgl8AvgV8Cvwx+Gfwy+GXwy+CXwS+DXwa/DH4Z/DL4ZfDL4JfBL4NfBj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GX4AvfDIlGYi7VwJeBV2ALkAXoAvQBegCdAG6AF2ADvvHsL+A/QXsL2B/AfsL2F/A/gL2F7C/gP0F7C9gfwH7C9hfwP4C9hewv4D9BewvYH8B+wvYX8D+ArYXsL2A7QVsL2B7AdsL2F3A7gJ2F7C7gN0F7C5gdwG7C9hdwO4Cdhewu4DdBa3y0D/YXcDuAnYXsLuA3QXsLmB3AbsL2F3A7gJ2F7C7gN0F7C5gdwG7C9hdwO4Cdhewu4DdBewuYHcBmwvYXMDmAjYXsLmAzQXsLWBvAXsL2FvA3gL2FrC3gL0FrC1ga8Gr9aL9sLOAnQXsLGBnATsL2FnAzgJ2FrCzgJ0F7CxgZwE7C9hZwM4Cdhaws4CdBewsYGcBOwvYWcDOAnYWsLOAnQXsLGBnATsL2Flg1Sew6hNY9Qms+gRWfQKrPgEbC9hYwMYCNhawsYCNBWws8lUe+gsbC9hYwMYCNhawsYCNBWwsYGMBGwvYWMDGAjYWsLGAjQVsLGBjARsL2FjAxgI2FrCxgI0FbCxgYwEbC9hYwMYCNhawsYCNBWwsYGMBGwvYWMDGAjYWsLGAjQUsLGBhAQsLWFjAwgIWFrCwgIUFLCxgYQELC1hYwMICFhawsIB9BewrYF8B+wrYV8C+AvYVsK+AfQXsK2BfAfsK2FfAvgK2FbCtgG0FbCtgWwHbClhWwLIClhWwrIBlBSwrYFkBywpYVsCyApYVsKyAZQUsK2BZAcsKWFbAsgKWFQI8AR68KuBTAZ8K+FTApwI+FfCpgE8FfCoSn9LGxKN90UekiAEiQ+SIIWIOMY9YQCwiRoglxDJilSuS6IPv+9bMtlm9XS0zmrpb8RJ3eztmtHR1N3f2vTy93d2tt7Onpf/vKbu6W2bgGFRDA6+zo/9vd1s62lua+k7yeuZ31mziKDSaotEUjaZoNEWjKRpN0WiKRgc+mdPWUfkb0pbmzg60IcAlCnCJAlyiALQAtCAyWxY0tzfN6esLXkH9QbV+9IbhojC8KQxvCsObwkBiIDGQGEgM/WLoF0O/GPrFwGXgMnA5uBxcDi4Hl6OnHHwOPgefg8/B5+Bz8Dn4HHwOPgc/BD8EPwQ/BD8EPwQ3BDcENwQ3BDcENwQ3BDcENwQ3B24O3Bw4OfQzB14OvBx4OfBy4OXAy4GXAy8HXg68PHh58PLoZx79zIOfBz8Pfh78PPh58PPg58HPg58HPw9+AdwCuAVwC+AWwC2AWwC3AG4B3AK4BXAL4BbALTa6zZ3tnR1z+sZkT1PX7niVqu1tXU3YAKIYkrkt3X1HYROEIgjFojqjs2MWNtCdIrpTxOWM0K0I3YrQrQjditCtCMwI3YrQrQjQCNAI3YrQrQjdisCPwI/AL4GfrIio31iNPiJFDBAZIkcMEXOIecQCYhExQiwhlhFjxKQ9vt9ojJjZ1TS7p7cLL6ABPhrgowE+GuCjAX7Ont/S1pdee7qaurvxGhrhoxF+ZIxfuPKyM7erpbu5q21uT1vyt7J9L6IpFJeC4lJQtICiBRQtQGb2kZl9ZGYfmdlHZvaRmX1aNlu6e9rmNPXABD4FMQAxADFA3wOQA6Y1tbfMbcUWeo5c7SNX+wH4AfgB+AH4yNw+MrePzO0jc/vI3D4yt4/M7TP0GxncRwb3kcF9ZHAfGdxHBveRwX1kcB8Z3EcG95HBfWRwHxnc59ToH4OtbV0zzD4jVgp4Y5HE8XEJfRFNQBL3kcR9XjT7qmhpm9Xa0+r0tHa1oNxtz2ybVy073X1a7sAGzkOTkNR9JHV8tEJfxCVBUvdDtAfJ3Udy95HcfSR3H8ndR3L3kdx9JHcfyd1HcveR3H0kdz8Hfg58JHsfyd5HsveR7H0kex/J3key95HsfSR7H8neR7L3kezxIQsUH7JA8SELFB+yQPEhCxQfskDxIQsUH7JA8SELFB+yQPEhC30xMpu6ujrnt7fM7NErpd65ViV29b8Nyc4ZnfM7ktL0vjffxGEzOpy0NL27xers6mnt/8SJpnanraOnf3rV3D+U7Zbdetvm9Y2WjuYWrbWzt7vF7Zt9tXfOamtuau/o7LH6D57V1dTeMzctTu8xJoi+DNj3X3/BR6ExLQTVAq0WWLWQrxYK1UJYLeSqBY4Cq9ZDq6fzKoJXaw6q9dDqK7R6DK3Ww6tNZdWDg2ozaFqo0mm1PUFaqO5iVYSfQqs102pTWXpwtWZWbQ9L+1WtmVVP52kH03oqr+i9c6e3dzbP1vvew/6oJVvtM5PY1YPtnu7WvhmwVvmpz5hdiebMtvb2vjl15wIyvO/i5AIyvO/+Y0ng/VPx/t1dfbeB3tPV1jSrd24Su7A9oyOJ7TNJ/6ePtFd+6Ud5qVSpIAjMto5503v76ujpLyWHWJ1zWzrwYvectr7btqm5pe9+m5duKN29HWRmy5y+O07t/6F1z+1rq9rc3jtda21p6oPPaGvqm1PMsOf0duMebPFqytWJdYixX0LuKSH3lJB7Ssg9JeSeEnJPCbmnhNxTQu4pIfeUkHtKyD0l5J4Sck8JuadU5SP3lJB7Ssg9JeSeEnJPCbmnhNxTQu4pIfeUkHtKyD0l5J4Sck8JuaeE3FNC7sEzUopnpBTPSCmekVI8I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9IKZ6RUjwjpXhGSvGMlOIZKcUzUopnpBTPSCmekVI8I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9IKZ6RUjwjpXhGSvGMlOIZKcUzUopnpBTPSCmekVI8I6V4RkrxjJTiGSnFM1KKZ6QUz0gpnpFSPCOleEZK8YyU4hkpxTNSimekFM9Ii7nk+vbFPGIBsYgYIZYQy4gxokhicn37oo+I+pPr2xcZIkcMEcGn4FPwKfgUfAo+BZ+CT8EPwA/AD8APwA/AD8APwA/AD8APwA/AD8APwA/AD8APwGfgM/Cr15eBz8Bn4DPwGfgMfAY+A5+Bz8Bn4DPwGfgcfA4+B5+Dz8Hn4HPwOfgcfA4+B5+Dz8Hn4HPwOfgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+Dnwc+DnwM+BnwM/B34O/Bz4OfBz4OfAz4GfAz8Hfg78HPh58PPg58HPg58HPw9+Hvw8+Hnw8+Dnwc+Dnwc/D34e/AK4BXAL4BbALYBbALcAbgHcArgFcAvgFsAtgFsAt1Dlot9F8IvgF8Evgl8Evwh+Efwi+EXwi+AXwS+CXwS/CH4R/CL4EfgR+BH4EfgR+BH4EfgR+BH4EfgR+BH4EfgR+BH4Efgl8Evgl8AvgV8CvwR+CfwS+CXwS+CXwC+j3jLqLaO+Muopo54y6imjnjLqEWiHwHkC7RA4X+B8gfMFzhfV89EOgesgcB0EroPAdUiewhYj5N8I+TdC/o2QfyPk3wj5N0L+jZB/I+TfCPk3Qv6NkH8j5N8I+TdC/o2QfyPk3wj5N0L+jZB/I+TfCPk3Qv6NkH8j5N8I+TdC/o2QfyPk3wj5N0L+jZB/I+TfCPk3Qv6NkH8j5N8I+TdC/o2QfyPk3wj5N0L+jZB/I+TfCPk3Qv6NkH8j5N8I+TdC/o2QfyPk3wj5N0L+jZB/I+TfCPk3Qv6NkvwrgmTeKKJkHtkXA0SGyBHDJPrY72O/j/1+dX8OsYwYI4okUnAouMl8oi+iXop6KeqlqJei3mQ+0RcLiEXECLGECD4Fn4IfgB+AH4AfgB+AH4AfgB+AG4AbgBuAG4AbgMfAYeAw1M9QP0O9DP1iqJ+hfob6GepnqJ+hX6zKSfqFebDAPFhgHiwwDxZClIwxTXNaRrcMbawW/GqBVgusWuDVQlgt5KqFfLVQMKv1NKYlPy3RtBSkJZaWeFoK01I+LaU107RmmtZM05ppWjNNa6ZpzTStmebSUsqgKSNIGUHKCFJGkDKClBGkjCCtOUhrZml9LK2PpbWw9FyWnsuyc9NW8bQWntbC01bxtD6e1sfT/vK0Zp7WF6b1hWktYVpLmPYtTOsL0/rCtL4wrS+fnpFPXyukLS2kewtpfYW0vkJaXyHteaFgpXdTY1b0syLNikFWZFmRZ8UwK+ayYj4rZjQ/o/kZzc9ofkbzM5qf0fyM5mc0P6P5GY1mNJrRaEajGY1mNJrRaEajGY1mNJrRgowWZLQgowUZLchoQUYLMlqQ0YKMFmQ0ltFYRmMZjWU0ltFYRmMZjWU0ltFYRuMZjWc0ntF4RuMZjWc0ntF4RuMZjWe0MKOFGS3MaGFGCzNamNHCjBZmtDCjhRktl9FyGS2X0XIZLZfRchktl9FyGS2X0XIZLZ/R8hktn9HyGS2f0fIZLZ/R8hktn9HyGa2Q0QoZrZDRChmtkNEKGa2Q0QoZrZDRslxCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCs1xCOTdmte8+t5XyXFJghaBaYEkh18iX6k3+xHNab/Knr0Obm+fMHfBivvJi9ZR8tVBAgVdrqxJzPKwWctVC9SxePSv0qwVaLQTVQrXCsFphWK0nrNYTVuvJVc/KVc/KVc/KVZuRq56eq56eq56eb6wWqu3JV9uTr9acr9acr9acr9acr9acr9acr9ZcqNaTXu1C9fRC9fRC9fRC9fQCTs83NlYLfrVAq4WgWmDVAq8WwmoBNRd8Wi0E1QKrFnBWgVGzUuib0eSrpXx+pf53n8Z82sIxrNwN/7EzN9jO/GA7C/V2htWDBttZt0HhYA0KB2tQuFCDllqEzucGa2VuUc6s28rcYK3MDdbKutXlB2tlfrBW5hel2rqtzA/WyrpnFAZrZWGwVhYGa2VhUZh1W7nQfZnej/VaOXBnONjO3GA784PtXKiVdQdIOjAWZWfdhtQdIAN31r0ydcfCwJ11r0zdsTBwZ90G1R0Lg/av7lgYuLNuK+uOhYE767ay7lgY9ELXHQsDd9ZtZd2xMHDnoMy6rVzoHU/f6XqtHLgzHGxnbrCd+cF2LtTKurdeesstys66rax7Iw3cWbeVdU1Sdwyk9/5grVykM+s2JDfY+1d3LAzcWZdZdywM3Fm3QXXHwqBdqDsWBu6s28q6Y2HgzkGZdVu50LVMr2G9Vg7cGQ62MzfYzvxgOxdqZd03NX0zF2Vn3VbWHQsDd9ZtZd2xUPfuSu+qwVpZdywM3Fm3lXXvsoE767aybnWDXuhB+7dI1da9y+qOhYE76zLrjoWBO+tembpjoW4r09bVa+XAneFgO3OD7cwPtnOhVta9XOllWpSddVtZdywM3Fm3lXXHQt33LX2/Bmtl3bEwcGfdVtYdCwN31m1l3erqjoWBO+u2su5YGLizbivrmqTunZzewYO1ctB3YdDOL8zEKppzH6XQb6yWCiwt8bQUpqVcWsqnpQJKuUbU0v/vSJPf0kT+tCSWsyvAI1rvxWChF9eqfO545aWgkSXRD6al3/Ew2EHp1z/890FsUWpig9UULkqbwkVpU7gobQr/o01r9n80+v+4TPWP+d/1DGxQ/WP+u57/ukT1j/nf9QzWnv+6PuvgA+H/xyX6z8MWqbaBDfvPwwat7b8u138etki1/Y+2Lcp9lU/78d/XPzvmf9cTLkI94eC9+68m/edhi1TbwIb952EL14akx6opsa+ElNj/7+jTkp+WaFoK0hJLSzwthWkpl5byaSll+CnD9909Wro6h3a2z+ju2b29xensaMk2euZne7zKn6qkm+7Mzt6umq22eTXndbctyM6r/CVLtln5m5bsxI62GqBZacvcjt45/X9lkxT629BfsBJ+f9GssJNSP7dyXD+zclzCqxQTVuXACqe/RNqGtnc2txszp+06dEZ72yxr5rRqkRSHNtPuZhIloZSEchLiJIgkDEvC8CSMSMLIJGyThFFJGJ2EMUkYm4RxSdg2CeOTMCEJE5MwKQnbJWFyErZPwpQkTK0EvZg0TR+bRHtU5asJk/LYrGxN7P/CzErRiHuS15y++7P/k3CSg4uVmxnlyh1bKS9WzL4RFTsr345UKXvF6qcCJZDKNylWim6puWVGW3t7U3JOXFN5XFN5PKByL16oQntEzXkjas4bMfC8EQufNyZroz22po6xNXWMHdixsTUdG7twfZNq6phUU8ekge2YtPB5U7JjHXxNMy5i5atssSP5ftpkRyk7wy5Vvi8zIZUGkIZk39ecHFzODraT72lOao9rsXGGHRIvXIET1zYjzmpDtggDZg/LTl9s2IAG9d9N/d/KnOwdPrC5wxammf3fzYz3Nbvszojaxo6ouUYjaho3ZMTCdekjkrG32Mi6TQpCjIya9yLZEWFHTV/7v4UZt9DAwxnHjuxwI8bt7oytbfjYrOFLLPR1y8nu8QNr5mjh+Jq3cELNXTZhQL/cCQsNrgnZaZX6qJ+vqTykC72LYcGeWNPfienbMKnmbZhU25tJWW+sSekAX2LS/+uYM6nmTVps8sDhNbnmzp6cjSdv8kJDZrEpA4fUlAFDqmYoTs2qHDJ1wHiYmvVySPYNrxhxtTmo5otdkcX6J9LJ5en/lqbkxcpXNWWXNSgwjJrE+cnhU6uH939dVDXvVl+rfHNU8mLl25yqd2X/9x4l9/Ho3iSOQdy+rXpztaVvhz4uedEY39qZVFb51qfktYlNvXgnalpljGvFKaVqYVx3W01XigVcpfS7nyrbi9d+/1Vy31W/BAs5t7N2c/Har8NKKsy+Bis5YtLAChev/S6qyitLDfhCqqyZrNGv3aC1G0HtBqvd4LUbYe1GrnYjX7tRqN0o1m5EtRul2o24dkPUbPiNtRu1XfBru+DXdsGv7YJf2wW/tgt+bRdqxzzza7vg13bBr+2CX9sFv1y7Udsfv7Y/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/tLY/haQ/yeSzb4bYVZl8Vgr9k8/+Aiaf/cVk8pmU+iefleP6J5+V45LJZ6WYTD4rB1Ymn5VShTGjozOZ4FYK/Yz+Ahj9xYSRlPoZleP6GZXjEkalmDAqB1YY/SWvac7clq7upo4ZtVk/V6BpKUhLLC3xtBSmpVxayqel6hoin65T8uk6JZ+uU/LpOiWfrlPy6Toln65T8uk6JZ+uU/LpOiWfrlPyfsrwU4afMvyU4acMP2X4KcNPGX7KoCmDpgyaMmjKoCmDpgyaMmjKoCmDpowgZQQpI0gZQcoIUkaQMoKUEaSMIGUEKYOlDJYyWMpgKYOlDJYyWMpgKYOlDJYyeMrgKYOnDJ4yeMrgKYOnDJ4yeMrgKSNMGWHKCFNGmDLClBGmjDBlhCkjTBlhysiljFzKyKWMXMrIpYxcysiljFzKyKWMXMrIp4x8ysinjHzKyKeMfMrIp4x8ysinjHzKKKSMQspIx3k+Hef5dJzn03GeT8d5Ph3n+XSc59NxXkjHeSEd54V0nBfScV5Ix3khHeeFdJwX0nFeSMd5IR3nhXScF9Jx3v8PvSZOa62sy9OXUkTo49/0VX8xLGp+MVwO6r3I6rwYFxd6MZkLNeayI/o2ptW+mPCDsJH9HyBMQpB4nMVUXUwc1xU+996BHduM+TGGbSl7PPESEy9gZ9fsAuuY2WU3abIeQcFxID+2azeOrJriGrCKIoW4rv+UpokUtVETyTg/da3SiOES20swP0kfCmm3NI0aKXUpqPJr61ZN89IHeu5dFKtSH/rW2T3fd+853z3nzpk7kyiCfeJjvgDVgOJj+v1OfAS7afyRLKzGSfGhWJCNCInN4gPYSeaQXSbzyArgeTEHI2RjZItkxuqcmJtIp8NOljjUoFnW3heeVAH55XvD02KOz8M2QHLMyIoqHZmWyeTaINqUH0xsrw8vJ9aLabhDxsW0mIHa/KqJ2obw37Ji5hp7ufBlH59cfZ7Py/sjTpbPT3wlEi5JVFGFQ2QnyAQUE46RcfAIV/ToIOFlPdpB2ErWzuedq4IBCCfXFA87LsHb+C7O4W/xNhZ04DdwAL+HhoHlGMRdmMKC2/gZ8lGcwl+hWMzdyvEXcq/nxnKzOSOXy7m3XP6C+7r7jjvtGq4bGzaGC/gwHxa8WLBFsSzuiFVhvCRGxJiYFUa7OCj6xLAwRvgYn+WL3MgHFoWRD7wkDBQ7RKtoF8ZwIiCOAoM+jQc1tmts1bhDI2os1riq8Y5CcVTaseJEkC+ptYQjZMtkgnqxRL1Ygj49G6FDsUzGqYMLgGStZAfJDL5EvwX6zVPXyhkwBusYBxMqKwGgrNR0EqX8HLsErWCxBzRWKOR9cIawUiEbuHHG+scZ69QZK2HxRghSwK9RKGRf17jJqQxaV4LWD4PWd4NWX9B6Img9GLTuCapFD0OA5BsVsvc1vqXxO051wPo8YP09YP05YC0FrN8ErMGAdSJgPR2wOgPWFC+HGOkuOxti1r9iVn3Mqo5ZWb753eJUMayb4pshRYl3S7cas7xFukgUk+52vMnD4HLqLW+Q+Aom1vE6QFZD8xDxfuLt2m/xWubAEM2R9Wp/ACKGWlctI7cpW5WMJIgqpF2PWfYL6QaIZqX7CtGMdHN4k03lK7EbEp+hjOw6ZbxIcwlRlYmNQ5S9RuzJ6BStGpPRUdoQe4f1wjPk/jnxSeIr0q6j8E+k3Uj0trTjRG9K+wCVeAMadYlnVeGbbAhcnfmU2kBiMxvM3xvrp8rHiU+sVewjVv5v5u+JHZOR06r0UbC1/wjENT8k3XvUzttorHRxiPBR4haI6HmzjOyizUSl3UDVI2DrbGEZH6UpUtHTNP1SvkWV0n6IqFQ25ohM6Q4RFUocJSqQ0ZNEcIMk/6S39bNJ5pjM2YR3InX4V0r+F3svrtA9LbtZxiT+kcQ11/AW5vAPWnodP41exE/sLNsv8fdxTTlX06/dKbVX+JA58hIuTKrHKfGXkSwV2IAfROL4fqQJZ2hpjcSp+JSpxBOsl8Q/zTLnxnF8y87hm41Z9ppTjG/Qrf2YWv/9xtv0MckaVPm03YTDavl1fDayF4eU8jp+292G36KNMFp01H0Ej9gX8VCkEx+PT6lHAN1U4SQ+Rtsx2TV8lO6xPV9tb/QSZhops8SH41muNvnVeA7T9nZso3w1TgUm3U5MUDecyEVsjh7HBnsn1tFqOYQhaofaVC0d0m1qJxIfjd3kj4GPfUJ23mnw/cl31XfJt9+3x7fLt9N3n+9eX41vi6/cLDNLzI1mkbneNM1C0z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d4C3/eIRgFI1okmAUzekWwCla0WMgWstE7hdeF19ES3Ar9E3qXeFd8gN4vRaQ0tFYqkt6DKqUyqQytlyqkDejDUr1Uj+qlBqkBfUJqlBpRg/Rp6dPok9IfSn+IGqXXpdfRp6R2qR01SVulL6FPS1+Wvoz+UPoj6Y9Qs/6EoQS9jtvAA0wzbpeO4hJxzcYPYGyMmwkwESaLiTILmSVMMVPKlDGrmAqmEvscNeMtx5sNsRblzXWx+vlmeax1ebMExdqhvRS+i3qXru0NVJj2yfEo7ZbzaeNkLO3Nc4Dvi/FMh0GuKdvKzyuzIV98ON+xTW4/YdaDl8dpML2D8rTJSEdkml7LMHMW8awOl7LpkT2U8+gi7uNcwx7LLXQXPWBYRseYGDvjZYJMOpPDLGAWMYVMCbOMWcGsZtYw65gNzEamnmliWpjNzFZmG7OD2cXsZvqwbh3CmsWM1UOOb8ekgtNFU9HZdSr0xSr0kqnpdPyKvIHOdE8dXpXe+Wg6HT9bNm34aio8eGJkRF+heyl6wTR0FnRg0siG/jX9R7FtZZARNOpjWKdojWoD/8uojCUswfa6GH/Lvk4ZfuQ57gocbyX+rsJPDf6/DqfUiJ/mR/lXE9oaQrlI4Xcn/8tux1Ji2G6si6Vxnu5xdAr7yRfQJXQFXccW8za6h0YZnpEYC+NkfEyIyWDymAJmMVPELGWWMyuZcmYts56pZmqZBmYT08psYTqY7Uw308PsYfYxB5nDzDHmBHOaOccMMkPMVeYGM8LcYe6ziBWwn2Jj3WyAjbBZbJRdyOKeFP9dTT+Wcy/vxfgBzUaMV3G9k/CzEOYTEIaE/4qMc1rAb8gheS+EJ3i9TMeU/vF4+K/KOOOH8AagfzZG0XwcKBCGXw7hFwHcBnA1xDwAeLUSZ/84J1pXLDYcXoaZkMprMucT4FdidGaUygVQ0JiME8gZAP934O3v4d0mKp42AuUw7Kv822Q5QJxJmt8flxKBmncA/grAKoClBIcYaEg4oUphAvzuw/yyWOfXot/HHa0PCGtwkX5MqEcCtJ0S7q39AkUko2RChZJVSkJFUrFUjN4jfUj6ECqRPixVoV+XNuB29P9Af41/2F9L4Rfg38fZDgxPYS1d8aQtJHOcOcWcZS4wl5grzHXmJnObuceMsjwrsRbWyfrYEJvB5rEF7GK2iF3KLmdXsuXsWnY9W83Wsg3spof9t5fwxYSPMydAxvYnzEc/Xzo9FpF5fglfUPi4Ot35POs0Gb/E/SkZwqgd+gxAGKFE/w3wbyl8mMK3AjwGEvxzit5H4fsBwlyMktYZgMQjawS4EeCdyXGSOW+FExqep/DrFKQ5p7m6T8XcT/37ozh8WmkwywEaYnIglCnk0BeXdzrX0+f3VSoMWePzd1TMW2OQUBR6mOL2pw9j+1+p06QPxuwGCP0cBmRNRvvRA6B0xygT6FBmzCagw8pi0oNibVSYIorui/1LUmHOxCAbjXHCwvg1C6MBE8b8AZJ+poLDqiTOEAuvrF/SxVEgXY6l4o+H00qD+S2A/xVHiZeDLS7vcblWyy+sxGGYe/JqOrKmji0EuI5Kaz+VFkAlpBNg00P4uDr9yedZp1/a6Zd2OmE7ffr50GnuXWC9UoDzTwD+Q4AfhjL7H6DD2Cr3uzGo0N8N8INAZ2JvcZ8CmXrg33yg/B+ADqD8f7Hw6P8C5dtUuhAz912AfwL//moy5CrjKN+QIX+figHS4jNiFM08oLybij8eTisN9r0AvxmTg0KJl8OnJuedzvX0+SWyVXig41xNpfVuis5MzS3E9ng6Pb7Gc8r1oc+Xfr/0Q55RP+SBvBqMrAljiwFO74eQkF6AzQ/h4+r3NOu0ny/95mBGlmsGzv+ZsgEwg8tWUPbmSAwqdGJLBoBeGXuLIy0vsd8dQIFWnoMZDMWSQXhivzmYi+A/jx7aMz4AOIzyE7s1AR6bTOElgL8EWBFLi8RJKIr97onFHw8fIQ2Yb+MslBz2qcjh4uS807mePr9EtgoPdJzfotJ6N0WvnJpbiO1/vf3mSJlBSci7udD4ThdYg8SCT8n+A1BOxyChMz8AHOZauWDsLRJm7GvwbwtQDgFso8qG7O8h7S+sgNIQS1wF5Z0H+I0YZQL80WQKTzTmtwFWx9Li3ohR+G0AD8Tij4ePkMYuKqenY5Qp5HB6ct7pXE+fXyJbhYdz1Fvfj6VFoJJWcGpuIbbH1W95V8ILod8seH4szOMy0IviiE6DrBmwIsy/AeVyDCr0nwAEybJtsbdY8EyI/cb9dwTSkOEOCkJ4xf+GdU7cIoDE0hejh3aObYqDb0ymcERH/xDw5lgqxC8nFB56ooptK54aPkIaoG1sASWHcypyeKCS97ZH55fIVuGBjvNfqLR+QtHbpuYWYpt7+y3vAJDnXeV12RVA+zVEZnVYJE1aadeJY9rGb0fZfBffhfL4P8Ox5sPKgPni+8X3owWw9u5tsAqtAGLZ93Anj7xDZg3aOacpzB2H8soWN8bWol3yyvtniMe5y2MQSppHlagHXWGCL1Qu50ZK47b+8vNh65X2kPTQoH/FlcYgcwXosKaJK4xBQmdIKw39N6XdJmHIKmzSGpMeILTeLNgjFnaEkrYXEdsEHgHvhpC9FCTWPK7HyBXFUSAtHvxz7nIsLSUeoPCw+oePxKVCw2mlwb4N4PZYTgllCjmsics7levp80tkq/BQEnuLrLQiaSkptlAwjluI7fFs/eOui59qnfCc7WdS6tXV56NekZIjZaaMwZA9xZtiZUwoLKwJJSMN3CrIL/GVyAg17JyWD9N4GIaM7/0e4KG48BuA3hp7lwWfQhm5qYiLB1JX9uhXUCF/g8JhJzfZK8NbpsMVvxr0nj0M0AX0X1Gxwe52pebDiCjzHcBh7Fvp0xqoOnAqLkXSp/g6vEvGil6bFqdlQuOUTIi1UqRN9qy3xqUbK9PHq1emhysePzXFmkcTSmSHOoJTHuRSkzVJ5nHL3NUxGjI7GXkPulzfMmewazDBmiin8ua9mUF5X9Wbvwm7q2b87tSxPaTYEngrkTCPgizSM2Ms1mtWw4qIx56GGYmsDVsII7YpaciNrUoe8rFRdgHyswvZd6Agu4T9NRRii9n3oHRNq6YVZcxRLJm4lOWehtx/l3slcn2VR8Hk3pDcP5H7MYP4kefU5J1hcg9CHtWVa9Z9oibySQjyfBqDazyD2zMmgB/cwjK4zWOi+FmInyX4wX0ZBrdKTBl+sI1jcJ1jKvGDe/JMDX7q8NOIH9zPYXDfhWnHTyd+4CyrsS0qcCcFD1B4tawnY7AeeCwP4LfioLwvTzMGJz6M1VOwmoK/HcNHfwbwp1QqZwGeANgcg0qYA3HwxGO0dsPPR2vHLQSeSd8WWhcy/k/aM6XHCiPtpNUh7ZZChxXwLPHdvkiFWUmFAYus+DU8QNjXTdoSZcQUUldaIIiTjP6QdkIZH6Cg0uYRnLReVwASXwxaUw7KgiPjBiQkcMKTObkvAfxZHD6tNNiFVLohihIvh5VxeadzPX1+PbiOyr1+eVaiW4acA+BXxm4/TKuLSgsguwXCOLEdkP1HGf/Hx57ReOo7zRKvXbOGHOyZDMFe0PFTM96OxleTPO4JWY93ogYPp3WVI/lMBfcc8jLb3vTj5EWD5LMeKlA3uoTkkYZnJzdvhTQErGEZMOI1xMjjX74XSB5PX54Mt4cLIHm+woAtzDPYjrKt7Ba2g93OdrM97B52H3uQPcweY0+wp9lz7CA7xF5lb7Aj7B32PjY/Au4jMdwrsAdlDcCVfLo8LiHj7CVCAbyc+4bcjwF8BOg/4i5i3TnFZ4xDElJjB/w1gD+SIZsOeFBzWN7fw/8xhicA7uR3wB4Xmf42gP/D92E4KuPMBhlyZUD/M6DkaL6N4/+ljGsYgAiXMo5BHjHD6cr4VRnHqfTBjiI5jAQwSYbaZRAb0Pk3AHohlQLIEYFBrh3DH2sOjlPYdM1puSXjw+OSwflNH4fcQhky6XJ4zR9BDO+RZaVItZDsH5LDsOW8X+6Pch3yygwe1z+uDWIIyhDzL4cZiVE4A0CaNxr2qtAJHAA+70PpxEGFNzXYBmHioGYotv9JWEV2RClxpis4i9uxH+EP9tXl3hmzlFmKeKz5y5CGeS/22wVcB1YgHa4Hq5HIVGAPXsI1Yg3uibyK+9QG5tPMJmRimrEHb4FdTVbY1ZQtvimx6NclXtKj35SMkgP9jlQgvR2tkUqkErRWeq/0XvT70kekj6BKqVlqRh+UbRrzA7By8g4nD/acJp+zKZ+iNL5a4nFPoSRnii2Li29mpwg8bupOOHNLPvNgduk/HW6nkrzc8vzJHMqSju+tkA6dvkp+ta/PbX4fxvcW5fdh+mr5bZnj/La8xfnFuWIzmEEkzw8b0CvTnGLzhPb2Imb051r5fIGrMsQGrggxb17Twmm4miGg/BygaSLE4bvGwz8CLhC+A1AtzCDAOoC7Zaj9HJUWHbIuhhMOtTqV2D46HtvYEY19HGJKaCKFpk/5732VkCaKHwI3UTAkn+vB/IR5E2sCbqCRg01nM5CTzWZzkYfNZ/ORj30b+3bkZ19h34mC2PMqQmG2hC1BEeyBlaM0bh33YbRA06L5DFqo+azms2jRE4jxFazp8jpy+fwTebe9PDs1Kg8k4EfCjwU/uB+JvXzEhPCTgZ88/BTgZzF+ivCzFD/L8bMSP+X4WYuf9fipxk8tfhrwswk/rfjZgp8O/GzHTzd+evCzBz/78HMQP4fxcww/J/BzGj/n8DOInyH8XMXPDfyM4OcOfu4jmPaXT6jFNQ3Jo/ss7meyAfxE8JOFnyh+Fsr6Legx/JkMx74le3Jv7hUMgP8DlFZA3oWP66hM+btx+uj/1YwCXjf+Fg5D4EYKEkq7vGsf4Le4fwV4SqYD/BZ/BCBJBaDGB5S/h5DHAP/6w1RO8F/FcCd3FcJDGP51ipP2h/gJvhJDgTk+h3AnXw0Qzsih4An+LAWx1dAUa0yI1SyXxwInn1bC1DGN2OtqY9qZTqaL2cn0MnuZ/Uw/c4QZYE4yZ5jzzEXmMnONGcbW8i7zgGVZHWti7ayXDWK9zmEXsIvYQqy9y9gV7Gp2DbuO3cBuZOvZJraF3cxuZbexO9hd7G62jz3AHmKPssfZU+xZ9gJ7ib3CXmdvsrfZe+wox3MSZ+GcnI8LcRlcHvZkF3NF3FJuOe5ZlHNrufVcNVfLNXCbuFZuC9fBbee6uR7cH9vHHeQOc8e4E9xp7hw3yA1xV7kb3Ah3h7vPI17gDbyNd/MBPsJn8VF+Ib+EL+ZL+TJ+FV/BV/JVfA1fxzfyzXwb38534p7jTr4XTnHs54/wA/xJ/gx/nr/IX+av8cP8Lf4u/wB7l3qEbS2uGT1YI78GeA7gvwS8GfA9gOcD/ivAWwD/CuBRwA8A/l7A7wL+OuD/CXhtXPivT42Plcv42L/FxUPClMTF8w3ACwB/A/AawP8F8HWA/xDwlYD/GPC1gH8BcBvgrwOuA/wXgDdR6foA/zbFw48AL4/jRwVnGMAPxoWheGYcgO+aVuZqsooP44vjk+J/rBPwUjjxU4U+K924DvhnIV8i4Hvi9IEKk5A+0DqgVu5qZT2b8n2njKOLcXKgeabSmoLn+Hz9ljwiPfaGLGcaT0i2Md4ebyx6/PYC2QOV51ntD31eNAFycLJeGYqdWUnW9XzyKY7nyiPLa1Anio0sx3h4+qNmjz8mLa+DO49iY9Jzl4vnRQpzq0uzy/Wzp1ezzc+Lp2Ozlchc6tv4iMizpTXjXL1oZT+erzkuQRjjmes4W/BzXNuBOO1F6JE84qQytpgtZcvYVWwFW8lWsTVsHdvINrNtbDvbyXaxO9ledi+7n+1nj7AD7En2DHuevcheZq+xw+wt9i77AHfBdZyJs3NeLsilczncAm4RV8iVcMu4Fdxqbg3ubW/gNnL1XBPXwm3mtnLbuB3cLm4318cd4A5xR7nj3CnuLHeBu8Rd4a5zN7nb3D1ulOd5ibfwTt7Hh/gMPo8v4BfzRfxSfjm/ki/n1/Lr+Wq+lm/gN/Gt/Ba+g9/Od/M9cKfGQf4wf4w/wZ/mz/GD/BB/lb/Bj/B3+PsapBE0Bo1N49YENBFNliaqWahZgntvpZoyzSpNhaZSU6Wp0dRpGjXNmjZNu6ZT06XZqenV7NXs1/RrjmgGNCc1ZzTnNRc1lzXXNMOaW5q7mgcCK+gEk2AXvEJQSBdyhAXCIqFQKBGWCSuE1cIaYZ2wQdgo1AtNQouwWdgqbBN2CLuE3UKfcEA4JBwVjgunhLPCBeGScEW4LtwUbgv3hFEtr5W0Fq1T69OGtBnaPG2BdrG2SLtUu1y7UluuXatdr63W1mobtJserlN8jwwZsoICzodk04BC9tiQvaKfBpgsQ2VlAlmBR9YkjMQoyrn8ZMcHrJpAsIKC+Q+AZN8lWf9HVoB8ECAzNWWKeGC3DwLeEKyeZIYpDuEuQGU/Key5YvKn5lBZg/h6jEL2aI3Crv03/xXehZWOzNshre9BSLIrBNaxMMAVWbPIgmSUmwneDfg74S3gStk5q41JjOz1GoN93aNwx5OyWxZSYeBfZU/XCgoChf0ChCF70cn6ZZAG+2GqdCAXLKxmIeuI5VEvDP88YQrZdUJSFBJ9S1kXC7vWWbIDDSDZK8nCTkdlNxop8a9OLUOOlAs5ufLy1G+RPWxkpyOXC5DsyiN74P9TRT6PRXmCNWUQINxEhsjeK1iVz8B6WQZutpiiXsS99Xj1Ir4WJKTzCWj4k9PneJswRVnE5z2eQyJtWNHPPFCRYRxlCtsSR3k8TYjL6eP5mup3ZbHgwyzGTxGSVyIz0O6vxE85ftZiunwf1cO7smYDpWLJhHhprexHzHT1A2fj3FyAi3BZXJRbyC3hirlSroxbxVVwlVwVV8PVcY1cM9fGtXOdXBe3k+vl9nL7uX7uCDfAneTOcOe5i9xl7ho3zN3i7nIPeJbX8Sbeznv5IJ/O5/AL+EV8IV/CL+NX8Kv5Nfw67Alu5Ov5Jr6F38xvxZLbgeW2m+/jD/CH+KP8cf4Uf5a/wF/ir/DX+Zv8bf4eP6rhNZLGonFqfJqQJkOTpynQLNYUaZZqlmtWaso1azXrNdWaWk2DZpOmVbNF06HZrunW9Gj2aPZpDmoOa45pTmhOa85pBjVDmquaG5oRzR3NfQEJgmAQbIJbCAgRIUuICguFJUKxUCqUCauECqFSqBJqhDqhUWgW2oR2oVPoEnYKvcJeYb/QLxwRBoSTwhnhvHBRuCxcE4aFW8Jd4YGW1eq0Jq1d69UGtenaHO0C7SJtobZEu0y7Qrtau0a7TrtBu1Fbr23Stmg3a7dqt2l3aHdpd2v7tAe0h7RHsU94SntWe0F7SXtFe117U3tbe087quN1ks6ic+p8upAuQ5enK9At1hXpluqW61bqynVrdet11bpaXYNuk65Vt0XXoduu69b16Pbo9ukO6g7rjulO6E7rzukGdUO6q7obuhHdHd19EYmCaBBtolsMiBExS4yKC8UlYrFYKpaJq8QKsVKsEmvEOrFRbBbbxHaxU+wSd4q94l5xv9gvHhEHxJPiGfG8eFG8LF4Th8VbcHr5uDV4NWYNYPXh+IkZ5AZGaO9gpaJ8t46M/wVAsLFjZCUq7KkgZ1aQmo62AJ2cR/Flik7Orge7hMAujYENGYO9+wzcAwyrHuUb8GT6VyAecvrE5wDCW7AiUpWuGn8S0DtjVmvMCnQTUGBFKNykzIyRXUfkHAygkFOOxi5Mly9yTohi8aBNROQWAEiR9qAeEKmS05s+AGHg9KkxsPzKCR4fAwgcIrLXmNwwSLVuZFfJBDpY17HPx/EP+/NhHxODoM2ivaw3yd4S2CuCwCNFINUxOClbORWEtKd/HdMNpQUk7csXqHKB+2KUXbqETk5liGv7EOxRU85CSQUK/As3GM6YzhqBTk50gV1o6E8eKx7Scv0YIJzpA/sBlJXGHOyoYyvhX9htPUU7u2C68mIhZpas94Z9OOh/pouHg1aYA4+RBb+OgdM7pvCaGqeV/xzR3zK7Qc5Fg/uDEOyzGoNTD5TbNv8fiuk/2YOvZh/U4omzD6O/APpM7YOKHZhVfU+gXr9V9VfV3qrpQyLypPLFwjoapgVgEOhfmrq8FHuuRlcpL1X6HOmtitwez49Vv2GA7KeTvVgWe7Gssp9u3ItlFC+WRbX4uwFxaBN+WvHzZPbT0Tc3BYGWjxK523P6tzAUvzjhHqcQWjFl7DNcLfUw1unTbnoiaTdRK9Pck2MUPzHp3qqJaT7O3U7TyT52P1XLLNKZa668sFOiDOtsn7Lz5WnwNde5mLsSpDV2vMRWzqrEZltv3jq9obmI6UnrU9ST2cru+dFummsf7NdZgX0V+Q6qK880349fNnNbZ5ueiTo7mYu3ps42PZd1Np7r56HONv2vqLNNE3y40tnVrDi/q/Fp6ubD1CffF/pMlhbmlrEh60mktS1ABvTbL2eS5Zlkbat2i7ZDu13bre3R7tHu0x7UHtYe057Qntae0w5qh7RXtTe0I9o72vs6pBN0Bp1N59YFdBFdli6qW6hboivWlerKdKt0FbpKXZWuRlena9Q169p07bpOXZdup65Xt1e3X9evO6Ib0J3UndGd113UXdZd0w3rbunu6h6IrKgTTaJd9IpBMV3MEReIi8RCsURcJq4QV4trxHXiBnGjWC82iS3iZnGruE3cIe4Sd4t94gHxkHhUPC6eEs+KF8RL4hXxunhTvC3eE0clXpIki+SUfFJIypDypAJpsVQkLZWWSyulcmmttF6qlmqlBmmT1CptkTqk7VK31CPtkfZJB6XD0jHphHRaOicNSkPSVemGNCLdke7rkV7QG/Q2vVsf0Ef0WfqofqF+ib5YX6ov06/SV+gr9VX6Gn2dvlHfrG/Tt+s79V36nfpe/V79fn2//oh+QH9Sf0Z/Xn9Rf1l/TT+sv6W/q3+AlVdnMBnsBq8haEg35BgWGBYZCg0lhmWGFYbVhjWGdYYNho2GekOTocWw2bDVsM2ww7DLsNvQZzhgOGQ4ajhuOGU4a7hguGS4YrhuuGm4bbhnGDXyRsloMTqNPmPImGHMMxYYFxuLjEuNy40rjeXGtcb1xmpjrbHBuMnYatxi7DBuN3Ybe4x7jPuMB42HjceMJ4ynjeeMg8Yh41XjDeOI8Y7xvgmZBJPBZDO5TQFTxJRlipoWmpaYik2lpjLTKlOFqdJUZaox1ZkaTc2mNlO7qdPUZdpp6jXtNe039ZuOmAZMJ01nTOdNF02XTddMw6ZbprumB2bWrDObzHaz1xw0p5tzzAvMi8yF5hLzMvMK82rzGvM68wbzRnO9ucncYt5s3mreZt5h3mXebe4zHzAfMh81HzefMp81XzBfMl8xXzffNN823zOPWniLZLFYnBafJWTJsORZCiyLLUWWpZbllpWWcstay3pLtaXW0mDZZGm1bLF0WLZbui09lj2WfZaDlsOWY5YTltOWc5ZBy5DlquWGZcRyx3LfiqyC1WC1Wd3WgDVizbJGrQutS6zF1lJrmXWVtcJaaa2y1ljrrI3WZmubtd3aae2y7rT2Wvda91vlNbX9sXEcZfSWjOmQEahlAOF8IzIGp5xs9IDCYVWVfC7Lw3E0MqYJY8TKWWTkHG04D42B05IZmJNG5KQrGG9Sxs4AJ2eaM2QmlYxRkrvPYbyPo8b+lBElMn5NbkY4FcuLcuYrwVfFYlPGjtcDJDO1x2O4cj4WjLUxZqB8JsaVcu55d4wHMv7FvA9C/kAldTLbDWdxMTAWiQ5T/+6gcHLiCZxLTkalZ8BnY6wEyWlySsl2USGDVEhyKvolCl9EhYST68YygU5OMyfn8v17jNsxOJELTnobz3sZlfcylbyT0XYblXeCk5F9IoFXZph3cl5aUSw2gjOwMoAhFLhRgei8wht1xymZL1d0nkgebvcgp7KR016UE9pOUfGD5qNuKhe9FE5mF6IA4fwwcueIosltlCbD+hL5DCQMQcMROWUNaqKi8+RsehhzR7diEkArqJC1VEioHeReEgZOw0HkhLYoJXmCwzlqDLEAWykN2U3p0u6YLin3pBBd2hrTIv4mhb+LKk3gEPXAv1CD+OIYrpzQBqfbMKWxcifrHrhvx3BlxYOJ0qUnERJO+1VOv7tB4aS8OmPcziBOonXkXOp9MZy9QGldc6y8SIloQGNJvePJaDjRc2JpP0nJcxslT3L+b7xVhHkvjT2G8y0QhraKpG5CfeeFGM6tp3JEWwaSOpnb+/eYlCZYBrXUP0WlHmcZ+NUxnDsep3WgS2S9kWZjDOf/OU6XKP0UkpCElPVkGtdk/Rz7YJwm/5zSZLIjqD0uTpgjmYM4X7wWlqw5g3s4lBMcyZ0cxMqBZMgKTkTaIHJ7xxsUTtoOUu+gxZxBu5l46m9tu5l4a/gk2rgn0XK9eO0RuQsMbn8hp7Fjr4/sWpTpZBYW/JCxMcDhhhjuz2M4C9yib8ZKaoz43nA3jFLW5J4YmOdGRJJkvSCUFws3zSg1jtw6A5ZE8Y5+j9I60GreGdM6Ll8+zS1e62ag8wmEJLv1VHWe7OJ7FXb0JR4ycSmBnSS37Cj3QpAbd0iuTyul9rAekZt4yO0WBFcsGFnj8uW4kMVUyK9TIWUNYZHI/zmPyxtmphmYmfbBzHQKzEwHYWY6C2am82Bm+jdgZvq9OA0X/xHqBLxa/uN8fdwpeJ/jN/Ndykl4chsTm5dmlHlpmVcBtSJ5Tp1HHfh7O+Jw7WaV/ZKMcn6nbEHle+g06ARIhUHn8DMI7Y+8XudJzGnPfiZ8CdCiaHx21zzpzEBZUvRpgSzS8z0P1wh4oST84jpxXdxKgWaUK7aI7egd4lZcNsVQNkuhbJZNGsesmcDDTMf6nibHsbHPnbPg+VnOISmTQlQyQ71IfB5/o3Im+ZMq75nM3ctnzjw75ZjoOpSZ1tmp5g6ebJ2ber7gWaoz8TJ5XJ2fas3B09HxqWfsn0Wdjp+/no20J88WPz1px8+1PqvSbpok7ZoZSnum+Zj7NnbjrOzFs5xDWnvOPEPa81aXeVFcTZ5rnhP3DWpnWbOfPuexlRQ9cHbe86pXia5afNI2bSof5tmySTSHL4ZNic9RMa6JDWjTU7AKMtytpDCxRtXhGrUH9/KfqZKfkuMA0uJ/5TV8vegcGoSRh+dWE6bM4dNtKabysJ/NlmHqdbAvQksQ3796mqU/2eN/dks/fkXli1L6TXDzpbwPxaaMYcbKnZFPrvdscg9i2IoMnEcoEBYLRcJSYbmwUigX1grrhWqhVmgQNgmtwhahQ9gudAs9wh5hn3BQOCwcE04Ip4VzwqAwJFwVbggjwh3hvhZpBa1Ba9O6tQFtRJuljWoXapdoi7Wl2jLtKm2FtlJbpa3R1mkbtc3aNm27tlPbpd2p7dXu1e7X9muPaAe0J7VntOe1F7WXtde0w9pb2rvaBzpWp9OZdHad7Cun63J0C3SLdIW6Et0y3Qrdat0a3TrdBt1GXb2uSdei26zbqtum26Hbpdut69Md0B3SHdUd153SndVd0F3SXdFd193U3dbd042KvCiJFtEp+sSQmCHmiQXiYrFIXCouF1eK5eJa7ItXi7Vig7hJbBW3iB3idrFb7BH3iPvEg+Jh8Zh4QjwtnhMHxSHxqnhDHBHviPclJAmSQbJJbikgRaQsKSotlJZIxVKpVCatkiqkSqlKqpHqpEapWWqT2qVOqUvaKfVKe6X9Ur90RBqQTkpnpPPSRemydE0alm5Jd6UHelav05v0dr1XH9Sn63P0C/SL9IX6Ev0y/Qr9av0a/Tr9Bv1Gfb2+Sd+i36zfqt+m36Hfpd+t79Mf0B/SH9Uf15/Sn9Vf0F/SX9Ff19/U39bf048aeINksBicBp8hZMgw5BkKDIsNRYalhuWGlYZyw1rDekO1odbQYNhkaDVsMXQYthu6DT2GPYZ9hoOGw4ZjhhOG04ZzhkHDkOGq4YZhxHDHcN+IjILRYLQZ3caAMWLMMkaNC41LjMXGUmOZcZWxwlhprDLWGOuMjcZmY5ux3dhp7DLuNPYa9xr3G/uNR4wDxpPGM8bzxovGy8ZrxmHjLeNd4wMTa9KZTCa7yWsKmtJNOaYFpkWmQlOJaZlphWm1aY1pnWmDaaOp3tRkajFtNm01bTPtMO0y7Tb1mQ6YDpmOmo6bTpnOmi6YLpmumK6bbppum+6ZRs28WTJbzE6zzxwyZ5jzzAXmxeYi81LzcvNKc7l5rXm9udpca24wbzK3mreYO8zbzd3mHvMe8z7zQfNh8zHzCfNp8znzoHnIfNV8wzxivmO+b0EWwWKw2CxuS8ASsWRZopaFliWWYkuppcyyylJhqbRUWWosdZZGS7OlzdJu6bR0WXZaei17Lfst/ZYjlgHLScsZy3nLRctlyzXLsOWW5a7lgZW16qwmq93qtQat6dYc6wLrImuhtcS6zLrCutq6xrrOusG60VpvbbK2WDdbt1q3WXdYd1l3W/usB6yHrEetx62nrGetF6yXrFes1603rbet96yjNt4m2Sw2p81nC9kybHm2AttiW5FtqW25baWt3LbWtt5Wbau1Ndg22VptW2wdtu22bluPbY9tn+2g7bDtmO2E7bTtnG3QNmS7arthG7Hdsd1PQklCkiHJluROCiRFkrKSokkLk5YkFSeVJpUlrUqqSKpMqkqqSapLakxqTmpLak/qTOpK2pnUm7Q3aX9Sf9KRpIGkk0lnks4nXUy6nHQtaTjpVtLdpAd21q6zm+x2u9cetKfbc+wL7IvshfYS+zL7Cvtq+xr7OvsG+0Z7vb3J3mLfbN9q32bfYd9l323vsx+wH7IftR+3n7KftV+wX7JfsV+337Tftt+zjzp4h+SwOJwOnyPkyHDkOQocix1FjqWO5Y6VjnLHWsd6R7Wj1tHg2ORodWxxdDi2O7odPY49jn2Og47DjmOOE47TjnOOQceQ46rjhmPEccdx34mcgtPgtDndzoAz4sxyRp0LnUucxc5SZ5lzlbPCWemsctY465yNzmZnm7Pd2enscu509jr3Ovc7+51HnAPOk84zzvPOi87LzmvOYect513nAxfr0rlMLrvL6wq60l05rgWuRa5CV4lrmWuFa7VrjWuda4Nro6ve1eRqcW12bXVtc+1w7XLtdvW5DrgOuY66jrtOuc66Lrguua64rrtuum677rlG3bxbclvcTrfPHXJnuPPcBe7F7iL3Uvdy90p3uXute7272l3rbnBvcre6t7g73Nvd3e4e9x73PvdB92H3MfcJ3IbItzoqd8ZOwLeM1soz7QDJGThkTQSFkz3yynlKgPPUKUxqOHdbjpMtl+EEOplfTYcUKZwdAQg4D3v2lVU5BCcnA8IefERWlfar4ENyDGhrLF3mzGjT+Po7JMk4D3uElXOcVsakAbeBMcwdiKEfOKToNE5zxR+IxUPTlTvdyP707fJdkMo6hZrYv/E4uUOY5EXBz8vv0nTlbKKWyTgzOloKEih9mF9Y3UDjyi1vhY+FF4BMSkG2sD+dG4ilrkiMrBkht9FRuLJWhdwF2x+jK3fTUrhSIm1xGkhubCW3zJMbj2vkFJX1BW2xkOTmTaJdzG45DFkNR3gg2qLoQCFVvhBG0xgrR/ZcrNToMtLYgd4rQ4acDZkBZVQ9emGcT2UFFlkPdQVuAgXNnFAuH4N4aAmTtIKU3OKkypZAPHvld5W7/9KpvGfI/4qw4kYHqwW1EEaA1Vt8s6z/mB8MdWQF3BDUCKDTloGuUxN0leKWlLsA66o05NwzldpNS5trA/6h7Gic5EupfVBP43NBxymQ1WdLKIsBclO1dSqWSsnpqcn4DGooVSvjaw1dK5lNY4K8Ik+GtJXjLoA0gqO94+Wo6DwlZzov7FGQ2CvwFsUbXRNR42jveJzoFpyyBVJVVoZCDEqctOUn8ZPVymC9SUiyhnpCW7CdgkQD25XyXfMwTAsFybln0VjtIOfLETrqgrynx1oBclYGswn0nNiBkxAzqR0tUKdaY/KfAvYoeoVDamAVqkaCXF8k0gZuVwK+MsYJWWfKNyup1z5c+UjgfpDtAkidyJm+9ZnkmqwNvAVhoD6iFRAPWfm7QrEb6x/WblLKu6hSAN7kgzQertM8TvQqxjmpKcS+KbxdiZUdsTn0OkeljI7G4ie5wKW85mHpHAXe4DwocrKfACubNJALAVaSKmuEz8jlRXSYXxSr7xx1XodisfeR9gtSaYjliKyhU1bgkrODMmLyJFDRZ2ItifUjutHCDMk5hdK8GlfuGSQMhCdr/dqBcg/i30jp2DWgLIU2YmnMD1E4qQBKu1LiteMpKr4K0JWae4hoEWXTSJiSWC6YHKVW1kILFXuriqrdpCaei8kQl+MASHsASuoClLvcymRBuZ8hbQGlJxBe0cMaCH9FhqxtdMdDehm82z3ZN6NxUveZQYj/G1A3XwF4EuijoNs9sXKcYO3j/bdSCif0SsCJB0XObNGNtkGN6IUy6n1ojY/FwpCaQvtvZJ2mIpNDilZfGPdMCM6ukyGO88LD9oWUOKw81cAaVTV8gqdHcMVWxMqCbSB+yGRrnAiOuijNp/ApWpklclo0jmurnK9WyC/lByp6cnwyXS0M7ZMwwxDnVqCnQxg3JTewV9ibjeneSbmksD70jtcIrG+16q2hslcMLAy2zHLMGyBflD+ZOE40lqz3V8qIwtX8Uj4vVl+wD/awHAlU/OQB6l3iETVOrqeqnkbi+GziqYpJANvP9Yn1yxLHSZwT+laNsm3BdWoAdG8AdH5g5jo/wWOZRTz0u1iXBqbSt5nidDy0/hC6gtN0CiflQqy3Ysmp/jJtJ4klUdbaQ+1TbBqUL7E/irWB/BLLQHBiAZS67KPwcqperI7xr5xFTPy6hlhI2kNT1rMTv52lShw8RrqXRKyiUr+IBctQ7MDDtptutRUfGOo7qVNKX55IbySmz4r0RmKtEi0BpYzWPBridiTW+sdBRZ/jIJ0jNahoSzyEdIXdMW4VHxtKn3lfTDeUmgthBOi3arom65ISUojDhWn53xEHSydDJSQ9pkG3DnQfk/RB2mm5TWihHvavic4omrwXcqGbbjRJ8f1kPWFRMtLCTsn96JtoNzqETqK9cEPs36EL6KfoCLrNiOg8Y2CS0TATZFLRfSbCvA09YIqZrzIGTY6mgqnRfEnIYP5MyBU2s++Qb4Vl/0i+FZb9hnhXcrDfl/ySn/0PKSKlsdflW2HZG9JiaTE7LBVJJexPpfdKZewtqUL6CHtbqpc+xbHSp6UWTie1S1/hTPpqfTUnz8kwrFX22JAg53zsLtx3sAgVInmdBoPgvkC0ECW2du1x79Kem5VIHFqMiuCUDjlfm2bIuXyL5lf4rrc0ByzkQOafRfWo96nI/q1YMyaX1AZcR0lJJZ7Pmc9AvrUayaMlqBruRiW3ZZ1/Qjl93uTCgVxqQSosto1PSi7PW73gYVVcN+xM8uFYLzDsc68xb419WYKK4cZlWb+albVfT6steGs0h9SoRsXSJJ7jx9GEZ6Gt1DysK3uhtjDKarlno648CxIi1qQO7gmXrcn+Jyah57XWaGAt2k7sgfQhefUliy4zhhdGi94KiU70YJueggc7/XrzyS1B21NsCabnjAXOZL441IB9oL5nztt/tGRpHy5x/p+W7zE9/3G+Frr0DNX8J1ETSGsg55ZDe55gfp8N/eQf2nbZsnNokOEZ6Tkv4bmtv/IezuWKPrRg76D/mfWSE6nJtJ+TeE6edqs8fU6m8EfQtWdIZ59cznllV8AmpbYeeII5f7a0VwN7pORdCXKfLYgpVxgTY39BSn0uJfVW+ZbjO1jeyvSbnglfdlwSzwYnTc+RF01L7nnwmsf5fVG95Fh5vJhecaz8XnrBE23482Mvmp4ze9H0gtuLphfcXjS9tBdT1L/nrZc8seV+nnrFLwLnL3ovlm5Hq5V2dAc6qZxZ8lbbiNl55i9r+tOuLy/+eNf/RsvwdFcPMsqZQ2/d6r9xDp711Xu0pJ7l1XfjfL5oq+di8n+xVr/Fyut/9+o1unyfj9VnE2va87B6bJzjF3f118Ta9CKu3oqV4cvVV7REmAUV8/cjdsF6ZOC8L089ennq0ctTj16eeqR26pH7tPuce9A95L7qvuEecd9x3/cgj+AxeGwetyfgiXiyPFHPQs8ST7Gn1FPmWeWp8FR6qjw1njpPo6fZ0+Zp93R6ujw7Pb2evZ79nn7PEc+A56TnjOe856LnsueaZ9hzy3PX88DLenVek9fu9XqD3nRvjneBd5G30FviXeZd4V3tXeNd593g3eit9zZ5W7ybvVu927w7vLu8u7193gPeQ96j3uPeU96z3gveS94r3uvem97b3nve0WQ+WUq2JDuTfcmh5IzkvOSC5MXJRclLk5cnr0wuT16bvD65Ork2uSF5U3Jr8pbkjuTtyd3JPcl7kvclH0w+nHws+UTy6eRzyYPJQ8lXk28kjyTfSb7vQz7BZ/DZfG5fwBfxZfmivoW+Jb5iX6mvzLfKV+Gr9FX5anx1vkZfs6/N1+7r9HX5dvp6fXt9+339viO+Ad9J3xnfed9F32XfNd+w75bvru+Bn/Xr/Ca/3e/1B/3p/hz/Av8if6G/xL/Mv8K/2r/Gv86/wb/RX+9v8rf4N/u3+rf5d/h3+Xf7+/wH/If8R/3H/af8Z/0X/Jf8V/zX/Tf9t/33/KMBPiAFLAFnwBcIBTICeYGCwOJAUWBpYHlgZaA8sDawPlAdqA00BDYFWgNbAh2B7YHuQE9gT2Bf4GDgcOBY4ETgdOBcYDAwFLgauBEYCdwJ3E9BKUKKIcWW4k4JpERSslKiKQtTlqQUp5SmlKWsSqlIqUypSqlJqUtpTGlOaUtpT+lM6UrZmdKbsjdlf0p/ypGUgZSTKWdSzqdcTLmcci1lOOVWyt2UB0EWN3emoD3oDQaD6cGc4ILgomBhsCS4LLgiuDq4JrguuCG4MVgfbAq2BDcHtwa3BXcEdwV3B/uCB4KHgkeDx4OngmeDF4KXgleC14M3g7eD94KjqXyqlGpJdab6UkOpGal5qQWpi1OLUpemLk9dmVqeujZ1fWp1am1qQ+qm1NbULakdqdtTu1N7Uvek7ks9mHo49VjqidTTqedSB1OHUq+m3kgdSb2Tej+EQkLIELKF3KFAKBLKCkVDC0NLQsWh0lBZaFWoIlQZqgrVhOpCjaHmUFuoPdQZ6grtDPWG9ob2h/pDR0IDoZOhM6HzoYuhy6FroeHQrdDd0IMwG9aFTWF72BsOhtPDOeEF4UXhwnBJeFl4RXh1eE14XXhDeGO4PtwUbglvDm8NbwvvCO8K7w73hQ+ED4WPho+HT4XPhi+EL4WvhK+Hb4Zvh++FRyN8RIpYIs6ILxKKZETyIgWRxZGiyNLI8sjKSHlkbWR9pDpSG2mIbIq0RrZEOiLbI92RnsieyL7IwcjhyLHIicjpyLnIYGQocjVyIzISuRO5n4bShDRDmi3NnRZIi6RlpUXTFqYtSStOK00rS1uVVpFWmVaVVpNWl9aY1pzWltae1pnWlbYzrTdtb9r+tP60I2kDaSfTzqSdT7uYdjntWtpw2q20u2kP0tl0Xbop3Z7uTQ+mp6fnpC9IX5RemF6Svix9Rfrq9DXp69I3pG9Mr09vSm9J35y+NX1b+o70Xem70/vSD6QfSj+afjz9VPrZ9Avpl9KvpF9Pv5l+O/1e+ug8fp40zzLPOc83LzQvY17evIJ5i+cVzVs6b/m8lfPK562dt35e9bzaeQ3zNs1rnbdlXse87fO65/XM2zNv37yD8w7POzbvxLzT887NG5w3NO/qvBvzRubdmXc/A2UIGYYMW4Y7I5ARycjKiGYszFiSUZxRmlGWsSqjIqMyoyqjJqMuozGjOaMtoz2jM6MrY2dGb8bejP0Z/RlHMgYyTmacyTifcTHjcsa1jOGMWxl3Mx5kspm6TFOmPdObGcxMz8zJXJC5KLMwsyRzWeaKzNWZazLXZW7I3JhZn9mU2ZK5OXNr5rbMHZm7Mndn9mUeyDyUeTTzeOapzLOZFzIvZV7JvJ55M/N25r3M0Sw+S8qyZDmzfFmhrIysvKyCrMVZRVlLs5Znrcwqz1qbtT6rOqs2qyFrU1Zr1pasjqztWd1ZPVl7svZlHcw6nHUs60TW6axzWYNZQ1lXs25kjWTdybqfjbKFbEO2LdudHciOZGdlR7MXZi/JLs4uzS7LXpVdkV2ZXZVdk12X3ZjdnN2W3Z7dmd2VvTO7N3tv9v7s/uwj2QPZJ7PPZJ/Pvph9Ofta9nD2rey72Q9y2BxdjinHnuPNCeak5+TkLMhZlFOYU5KzLGdFzuqcNTnrcjbkbMypz2nKacnZnLM1Z1vOjpxdObtz+nIO5BzKOZpzPOdUztmcCzmXcq7kXM+5mXM7517OaC6fK+Vacp25vtxQbkZuXm5B7uLcotyluctzV+aW567NXZ9bnVub25C7Kbc1d0tuR+723O7cntw9uftyD+Yezj2WeyL3dO653MHcodyruTdyR3Lv5N7PQ3lCniHPlufOC+RF8rLyonkL85bkFeeV5pXlrcqryKvMq8qryavLa8xrzmvLa8/rzOvK25nXm7c3b39ef96RvIG8k3ln8s7nXcy7nHctbzjvVt7dvAf5bL4u35Rvz/fmB/PT83PyF+Qvyi/ML8lflr8if3X+mvx1+RvyN+bX5zflt+Rvzt+avy1/R/6u/N35ffkH8g/lH80/nn8q/2z+hfxL+Vfyr+ffzL+dfy9/NMpHpagl6oz6oqFoRjQvWhBdHC2KLo0uj66MlkfXRtdHq6O10YbopmhrdEu0I7o92h3tie6J7osejB6OHoueiJ6OnosORoeiV6M3oiPRO9H789F8Yb5hvm2+e35gfmR+1vzo/IXzl8wvnl86v2z+qvkV8yvnV82vmV83v3F+8/y2+e3zO+d3zd+JGM1qXYHc65Ih//EYPmP6Dyg6mhldo0afK95mSBdemRv6hLwnQGepeJgfzD1dczmGc1+aulwYNfkjFfzjU7+bCJ0tmprOve3xZahG539Khfnh0yt3tm8WdBX5q5bLG1PrwAT6jx8dfq5kPld07ZemDpOIHBKhq+mn5iKFv10ljBr9B1PjajZQWProOPm6qfM+QQ9/MnV+6TDcf1OyFaeWwwR9UJEzHZ67RaX1/UeXKc2P0EyFGaTot6l43j91uajZc1XdOEPlkaprqvVFhS58gErLRtGdKjrwnVnoKo07KJl/RuVdSiYSlUeR4kf38alxYTEVf8fU72o7pg6v1p6qtUczbTdpXEflV+t/dJyqaanoyUzjScS2JFIWavHrKPvA/+LRsnrSPhJdpongT7MNTUiX1Or4Gkr/mxOIv4LCBSrMoAquoidz5aOq6TNL86mj6Kem1lWtlcINU8ev1q4lUi8m4H+p8m4iuFqcM4xH00uVexuFH6bC/4zCKZvPqtkEGn+VwlkK//nM+KTLaDY430rpUt+jcVXe/kpFP4MU/s6pw0xof+cI55eq4HRd+B0K/xiF/zaFU/VCzaZNkAPdFldNna5qfQmo0D+YgJ7PEJ9gN9xT6/MEXaVwtnzqOLk/VpGJCg/a1yi8kMJpf2ktFf8Biv4NKi9UPdKEqLS+S717laIvosK/b2pcTc8ntGUJ1AtV/URTx6lmuzg9Ra+neKDKTrWO07zROvmZBPin/f/Wqfmc4MvNUCYT9Mc9NX2ubLuaPdfYVeSmYismxE/5CU98nCqRsbWn2U9/i8bl1Hy2uRp/myt6IuNyifSvZzz+M4uxuEToifgJieBPWv5zNY6XkI89w/o7q/HAORonnDN9S2S8cRb0Z8K+JSAHtfHJJ01/EuU4K7qa/5BAP1F13uEZaHde0ueWPtN5qydtz+eMrjaO/YTpM24f1caunzD9abZTauNUqvZTZa5Eo6KfiYzdqfk8gorvp5auGp9qYSa0F2pzIm9MzbNq/z2BfuJMx6xm05ecaR9TlU+6HNXaKRU8IX1ToauV9YzHP2dRdomUaSL4nPE8U5zSYXo+iJYtPTekpvNq5UjHM2G+SWXthKo+zBCfzdyKGq5qA9XsWyK+Ga1javMas/GxE2hzE+pHz3Btklre2di8CYt8z/79Hoa7hrucB/PKiJ3iVzCvPH5sSN75iVAAf0fk2/U0PYgZ+10ZYvx7gH/v5W6Ul7tRXu5Gebkb5eVulJe7UV7uRnm5G+XlbpSXu1Fe7kZ5uRvlye9G0dYg+U7m98q9MMBfkfEZ03+g24HxN4COgI4SpWsIvYXQAX9jeh7g3RnQZxYP7vnKt1v7EqfLeDx9Qt4/Dvgrk/NIh2chHgbiYSAMemN6uhxn4uE1lyGtn8s49yUIc3JyuUwIT8uNCjMBp/JFv0vnS43OFgEPwcl07m1A/9N4GdKynVqGauH5nwL+CQjzQ8CvJVqO6vSp9YHmge2DvLxvMs8T6Srhaf2k644KnX8D8I9N1gH+DQhP6D8GevV04edK5jOnTx2/FnSVOxlvH9TkEMtvInQ1/dRcBPwm4G8HvDsujBqd5pPO1wQbGKMLSyGP4eni5OumtmkT9PMnQK+fXL50GO6/oawfgGxFoLdNZ0PU7AAdnrsF4e9BWt+HONdNV6Y0P0Iz4L8GYQYhzGtAvw30T0E874/xQJeLmp1XtV1nAK+aXNcm1he1ekTJ8wPAWw6kZQP6F4DuBLo+Tge+A/jl6eqsKp3GHYBLIPPPAG8D8TY5JhOpT9Z5DeRRBH544EcHYfhXJuPCYuDfD/F3QPw/mPyuFujcDyaHV2tP1dqpROznBP2ncB2Sw/CQX60feOh4LFs9wYYAjh4nnkRsiwT6Nn1ZqMWvA/vAg33gfwH0xmlt6Yx9pJnR6TKl64gafaY+lXob+mh6QrqkVsfXAD0P9B/sEvPd+HgoX64Cwv814ALgn51sxybgKvV9pr5rYvoci58FPplcCKMDOth89hTQ10/WVa0V9H8L4AbAN8fZWJV2TU3Oqj7kXwK+crr6roqr+qUzi0fTC/g/Qbm3gUyOA34Y8CEI/zMI0wA4sflinP6opfUq4G8DnAWcAfzngH8yUT7pMpoNzrdCnO8GXYJ6xL1vOlyVt78CfFWcfgbhXQvg74y1ERNsCN3+zhHOg51kw3E4XRd+B8JnAv4xwBcB/tuAZ0yuFxPtm0pZQ1vMFgFeRZW1ir83QVcDgJvj6B8EPDqtns8Qn9CuuYFumKzPE3SVwtlyyHvO5Di5Pwb66UTrpvY14OFbgBcC/heAg3w44i+thfB/A/EfgPgvAv0bQP8x5AXqEQf1SBMC+h9BWt8F/Pfh3avw7i+AvgjoxKd9H+B9k3E1PZ/QliVQL1T1k9ZDWpdUbBenhzCfA3o90BcDD1B2nGHaOk7zRuskrasJ5FdDbMX3JvM5wZeboUwm6A/khdmasD7P0Lar2XONHcK0x8lNxVZMiJ/yE2Y+TqUWXoWeyNhaQv30OaLP2fjbzOQ2YRyD8jNn2o9IbBzj0eN1Mx/Ho33jGK7WB1Hrw6r2bVXH3OgxOhlPfIxuYh0HOU/hJ6jRp8aftN4m1teIyWTGfZOZ6v9cjQeqhVcdJ1TTHzV9S4RO6duE+ki1ZQmMnyRCnzs7lkjfkKrvM5Sn9kugJ3Hjk3NHh7qT8PjnzMeN1cZLY+WSEF3Nf0ign0jbpbmb95kNXUUfnnj8Tzrdt15uM523mulY3JOhJ9BeNAM9fhx7zugghzj6TO2e8AGIP37s+gnTZ9dOJUKPxaM2TqU6v6wyVzKhzVXpr6mO0U3weWLxTIhfZR4nET7VwkxoL9TmRGgbnsjYWgL9xJmOWc2mLznTPqYqn4mMz6jgtB5OwFXKha6PtA1JZL5jVuOiM5WhynhXQuNgTxOndFgH+eXjxrjouSE1nVcrR7qM6Pjp+qVuf1R0IwFcrZ+ohtN8quET1tuo4GplOnFNyMx8yITGEBKxpSptbiLz1Orz71OPq6jlnYV5ExgLes52o7C/zv4m5lWL5HtfEIrgJwvjUbj7BaElGC9GzNhyjDPsBzUHcS6/LpgRM7pv7HuY8rq8P4XdRPatjF1FzHuaijcj7j0DyMB+39Jj2WPZZzloOWw5ZjlhOW05Zxm0DFmuWm5YRix3LPetyCpYDVab1W0NWCPWLGvUutC6xFpsLbWWWVdZK6yV1iprjbXO2mhttrZZ262d1i7rTmuvda91v7XfesQ6YD1pPWM9b71ovWy9Zh223rLetT6wsTadzWSz27y2oC3dlmNbYFtkK7SV2JbZVthW29bY1tk22Dba6m1NthbbZttW2zbbDtsu225bn+2A7ZDtqO247ZTtrO2C7ZLtiu267abttu2ebTSJT5KSLEnOJF9SKCkjKS+pIGlxUlHS0qTlSSuTypPWJq1Pqk6qTWpI2pTUmrQlqSNpe1J3Uk/SnqR9SQeTDicdSzqRdDrpXNJg0lDS1aQbSSNJd5Lu25FdsBvsNrvbHrBH7Fn2qH2hfYm92F5qL7OvslfYK+1V9hp7nb3R3mxvs7fbO+1d9p32Xvte+357v/2IfcB+0n7Gft5+0X7Zfs0+bL9lv2t/4GAdOofJYXd4HUFHuiPHscCxyFHoKHEsc6xwrHascaxzbHBsdNQ7mhwtjs2OrY5tjh2OXY7djj7HAcchx1HHcccpx1nHBcclxxXHdcdNx23HPceok3dKTovT6fQ5Q84MZ56zwLnYWeRc6lzuXOksd651rndWO2udDc5NzlbnFmeHc7uz29nj3OPc5zzoPOw85jzhPO085xx0DjmvOm84R5x3nPddyCW4DC6by+0KuCKuLFfUtdC1xFXsKnWVuVa5KlyVripXjavO1ehqdrW52l2dri7XTleva69rv6vfdcQ14DrpOuM677rouuy65hp23XLddT1ws26d2+S2u73uoDvdneNe4F7kLnSXuJe5V7hXu9e417k3uDe6691N7hb3ZvdW9zb3Dvcu9253n/uA+5D7qPu4+5T7rPuC+5L7ivu6+6b7tvuee9TDeySPxeP0+DwhT4Ynz1PgWewp8iz1LPes9JR71nrWe6o9tZ4GzyZPq2eLp8Oz3dPt6fHs8ezzHPQc9hzznPCc9pzzDHqGPFc9Nzwjnjue+17kFbwGr83r9ga8EW+WN+pd6F3iLfaWesu8q7wV3kpvlbfGW+dt9DZ727zt3k5vl3ent9e717vf2+894h3wnvSe8Z73XvRe9l7zDntvee96HySzybpkU7I92ZscTE5PzklekLwouTC5JHlZ8ork1clrktclb0jemFyf3JTckrw5eWvytuQdybuSdyf3JR9IPpR8NPl48qnks8kXki8lX0m+nnwz+XbyveRRH++TfBaf0+fzhXwZvjxfgW+xr8i31Lfct9JX7lvrW++r9tX6GnybfK2+Lb4O33Zft6/Ht8e3z3fQd9h3zHfCd9p3zjfoG/Jd9d3wjfju+O77kV/wG/w2v9sf8Ef8Wf6of6F/ib/YX+ov86/yV/gr/VX+Gn+dv9Hf7G/zt/s7/V3+nf5e/17/fn+//4h/wH/Sf8Z/3n/Rf9l/zT/sv+W/638QYAO6gClgD3gDwUB6ICewILAoUBgoCSwLrAisDqwJrAtsCGwM1AeaAi2BzYGtgW2BHYFdgd2BvsCBwKHA0cDxwKnA2cCFwKXAlcD1wM3A7cC9wGgKnyKlWFKcKb6UUEpGSl5KQcrilKKUpSnLU1amlKesTVmfUp1Sm9KQsimlNWVLSkfK9pTulJ6UPSn7Ug6mHE45lnIi5XTKuZTBlKGUqyk3UkZS7qTcD6KgEDQEbUF3MBCMBLOC0eDC4JJgcbA0WBZcFawIVgargjXBumBjsDnYFmwPdga7gjuDvcG9wf3B/uCR4EDwZPBM8HzwYvBy8FpwOHgreDf4IJVN1aWaUu2p3tRganpqTuqC1EWphaklqctSV6SuTl2Tui51Q+rG1PrUptSW1M2pW1O3pe5I3ZW6O7Uv9UDqodSjqcdTT6WeTb2Qein1Sur11Jupt1PvpY6G+JAUsoScIV8oFMoI5YUKQotDRaGloeWhlaHy0NrQ+lB1qDbUENoUag1tCXWEtoe6Qz2hPaF9oYOhw6FjoROh06FzocHQUOhq6EZoJHQndD+MwkLYELaF3eFAOBLOCkfDC8NLwsXh0nBZeFW4IlwZrgrXhOvCjeHmcFu4PdwZ7grvDPeG94b3h/vDR8ID4ZPhM+Hz4Yvhy+Fr4eHwrfDd8IMIG9FFTBF7xBsJRtIjOZEFkUWRwkhJZFlkRWR1ZM3/39rVwFZxXemZeT92iEOQa1HLcZDXem/e/3vz/v/fm/fWocRFXuQ41GUtFzmUIOpF4FLXQhZ1CEXIZanjupSy1Os1LHVZQl2XuBS51HUQy1JEXASUOI5DWBY5hDiUWggcYvbOOdee+5iQza420RlPjr977r3nnnvOuT+emBpM60wbTJtNW0xtph2mXaZO015Tt+mg6bCp3zRoGjKNmM6YzpsumsZMV003TLdMd0z3TLNmvXmBeZF5sbnUXG62mt3mgDlmls1LzcvN1eZac715jXm9eaO52dxq3mbead5t7jLvM/eYD5mPmAfMx80nzafMZ82j5svmcfM186R5yjxtnhE50SgWiIVisbhENIl2URJDYkLMisvEKrFGXCWuFteKjWKT2CJuFbeL7WKHuEfcL/aKfeJR8Zh4QhwWT4vnxAviFXFCvC7eFG+Ld8UHFsGSb1loKbKUWMososVp8VkilpSlwlJpWWFZaamzNFjWWTZYNlu2WNosOyy7LJ2WvZZuy0HLYUu/ZdAyZBmxnLGct1y0jFmuWm5YblnuWO5ZZq166wLrIutia6m13Gq1uq0Ba8wqW5dal1urrbXWeusa63rrRmuztdW6zbrTutvaZd1n7bEesh6xDliPW09aT1nPWketl63j1mvWSeuUddo6Y+NsRluBrdBWbFtiM9nsNskWsiVsWdsyW5WtxrbKttq21tZoa7K12LbattvabR22Pbb9tl5bn+2o7ZjthG3Ydtp2znbBdsU2Ybtuu2m7bbtre2AX7Pn2hfYie4m9zC7anXafPWJP2SvslfYV9pX2OnuDfZ19g32zfYu9zb7Dvsvead9r77YftB+299sH7UP2EfsZ+3n7RfuY/ar9hv2W/Y79nn3WoXcscCxyLHaUOsodVofbEXDEHLJjqWO5o9pR66h3rHGsd2x0NDtaHdscOx27HV2OfY4exyHHEceA47jjpOOU46xj1HHZMe645ph0TDmmHTNOzml0FjgLncXOJU6T0+6UnCFnwpl1LnNWOWucq5yrnWudjc4mZ4tzq3O7s93Z4dzj3O/sdfY5jzqPOU84h52nneecF5xXnBPO686bztvOu84HLsGV71roKnKVuMpcosvp8rkirpSrwlXpWuFa6apzNbjWuTa4Nru2uNpcO1y7XJ2uva5u10HXYVe/a9A15BpxnXGdd110jbmuum64brnuuO65Zt169wL3Ivdid6m73G11u90Bd8wtu5e6l7ur3bXuevca93r3Rnezu9W9zb3Tvdvd5d7n7nEfch9xD7iPu0+6T7nPukfdl93j7mvuSfeUe9o94+E8Rk+Bp9BT7FniMXnsHskT8iQ8Wc8yT5WnxrPKs9qz1tPoafK0eLZ6tnvaPR2ePZ79nl5Pn+eo55jnhGfYc9pzznPBc8Uz4bnuuem57bnreSAJUr60UCqSSqQySZSckk+KSCmpQqqUVkgrpTqpQVonbZA2S1ukNmmHtEvqlPZK3dJB6bDULw1KQ9KIdEY6L12UxqSr0g3plnRHuifNevXeBd5F3sXeUm+51+p1ewPemFf2LvUu91Z7a7313jXe9d6N3mZvq3ebd6d3t7fLu8/b4z3kPeId8B73nvSe8p71jnove8e917yT3invtHfGx/mMvgJfoa/Yt8Rn8tl9ki/kS/iyvmW+Kl+Nb5VvtW+tr9HX5GvxbfVt97X7Onx7fPt9vb4+31HfMd8J37DvtO+c74Lvim/Cd91303fbd9f3wC/48/0L/UX+En+ZX/Q7/T5/xJ/yV/gr/Sv8K/11/gb/Ov8G/2b/Fn+bf4d/l7/Tv9ff7T/oP+zv9w/6h/wj/jP+8/6L/jH/Vf8N/y3/Hf89/2xAH1gQWBRYHCgNlAesAXcgEIgF5MDSwPJAdaA2UB9YE1gf2BhoDrQGtgV2BnYHugL7Aj2BQ4EjgYHA8cDJwKnA2cBo4HJgPHAtMBmYCkwHZoJc0BgsCBYGi4NLgqagPSgFQ8FEMBtcFqwK1gRXBVcH1wYbg03BluDW4PZge7AjuCe4P9gb7AseDR4LnggOB08HzwUvBK8EJ4LXgzeDt4N3gw9CQig/tDBUFCoJlYXEkDPkC0VCqVBFqDK0IrQyVBdqCK0LbQhtDm0JtYV2hHaFOkN7Q92hg6HDof7QYGgoNBI6EzofuhgaC10N3QjdCt0J3QvNhvXhBeFF4cXh0nB52Bp2hwPhWFgOLw0vD1eHa8P14TXh9eGN4eZwa3hbeGd4d7grvC/cEz4UPhIeCB8PnwyfCp8Nj4Yvh8fD18KT4anwdHgmwkWMkYJIYaQ4siRiitgjUiQUSUSykWWRqkhNZFVkdWRtpDHSFGmJbI1sj7RHOiJ7IvsjvZG+yNHIsciJyHDkdORc5ELkSmQicj1yM3I7cjfyICpE86MLo0XRkmhZVIw6o75oJJqKVkQroyuiK6N10YbouuiG6ObolmhbdEd0V7QzujfaHT0YPRztjw5Gh6Ij0TPR89GL0bHo1eiN6K3onei96GxMT5aYi2KLY6Wx8pg15o4FYrGYHFsaWx6rjtXG6mNrYutjG2PNsdbYttjO2O5YV2xfrCd2KHYkNhA7HjsZOxU7GxuNXY6Nx67FJmNTsenYTJyLG+MF8cJ4cXxJ3BS3x6V4KJ6IZ+PL4lXxmviq+Or42nhjvCneEt8a3x5vj3fE98T3x3vjffGj8WPxE/Hh+On4ufiF+JX4RPx6/Gb8dvxu/EFCSOQnFiaKEiWJsoSYcCZ8iUgilahIVCZWJFYm6hINiXWJDYnNiS2JtsSOxK5EZ2JvojtxMHE40Z8YTAwlRhJnEucTFxNjiauJG4lbiTuJe4nZpD65ILkouThZmixPWpPuZCAZS8rJpcnlyepkbbI+uSa5Prkx2ZxsTW5L7kzuTnYl9yV7koeSR5IDyePJk8lTybPJ0eTl5HjyWnIyOZWcTs6kuJQxVZAqTBWnlqRMKXtKSoVSiVQ2tSxVlapJrUqtTq1NNaaaUi2prantqfZUR2pPan+qN9WXOpo6ljqRGk6dTp1LXUhdSU2krqdupm6n7qYepIV0fnphuihdki5Li2ln2peOpFPpinRlekV6Zbou3ZBel96Q3pzekm5L70jvSnem96a70wfTh9P96cH0UHokfSZ9Pn0xPZa+mr6RvpW+k76XnpX18gJ5kbxYLpXLZavslgNyTJblpfJyuVqulevlNfJ6eaPcLLfK2+Sd8m65S94n98iH5CPygHxcPimfks/Ko/JleVy+Jk/KU/K0PJPhMsZMQaYwU5xZkjFl7BkpE8okMtnMskxVpiazKrM6szbTmGnKtGS2ZrZn2jMdmT2Z/ZneTF/maOZY5kRmOHM6cy5zIXMlM5G5nrmZuZ25m3mQFbL52YXZomxJtiwrZp1ZXzaSTWUrspXZFdmV2bpsQ3ZddkN2M6f8xUsFx+uXG1vI+8DDneTpMBYRzpMG8hTSwJmCHb37gDkAnKcUjG4SMNXA2Qec+8pTOPDpGMfz7+jfVDDKU6hWODq4kWZ4UZGjW6yU4qeh1AO1Lp2HYuTHY4R2wBRBe9qBIxs+Bo6C2YQY5Z1yhmgvlJ5eg1LIqWB6UQEc+PufHIykwZzWYKo0mCOgwz9h7aCNaUUPeoHRRl5eA+G8zsiJPap5HdwFNLwGGkM9lzIYEeTUMVqtZuSUMJgy0MaL0M4yhSOIxhqCiTCYqCpHuARy4Eaj/ivAEYHzR1UOxaAOHwAHMPwPYH9wSinFO4FTDL+9rtTFlwNnnTIWwihggMPNAGZKgxliMOOoTwZjUThoIfx3lV5wH8L7CDyfg55OQZt7oCxYCw/jolsLmHdUHepfhbpGoK4LgI8pdXFfBTnXmb5PAQf7/hZw0sApBJt/C0ZZVHWoOws6hNHh/w70U6pwuPcB0wxyzoKc6kd7wf0SJNcCZtA4P+MQI3QBBuXUsnJUjaF+KOaSZpRj2AuwBEk7ylB7DPr1APtFrfdROUFmnqKcdsO44lugVBfOQZDsQh1i7SD5I0ZymTLu1J7LVI/ESs6xeRbzEYOxMXOnTPUJehvTwgOMnDy0OmjbKIz7DcAMMJ4Exp1vhTbnKU/eCfq5p5HTodoz9ybI6QIb61c9LT8Lbf4R2PM043/6VZ9AMb3Q5qcA0wi9uIa+7lPl/zj/EN5rDX8l+HqFIwwxcsAfIkb3DGA6VKtjfSaV40A5oEOtTxAZPYsUU/FZmDkf9Rg56FcnVAxGmRzMU4yPAr+qK9P6KKhrJeN7xzTW6wDf+6RqY/oSRU7eD2G8BqHUB1Bq3KB6tk+ZurqZsfgIxwsks2P6MpQqAMxFZky1GN2jGGp132fmKfqWCaMa9d5jfHgUOG3Q908Yz4ax8ldoDwxmv4oR0oaHyixQPTbxsYrkMFo+6DnP+AOON54DaTQKK601WEGHEhNhsdQAjg5wwJPTSDQKHCtT+yacg8b58eLvM6MjoVYB8y5TCv3GSZCcx8h5FTAvM7O7EzxeOUY06MV9pj0QPQ3boFQbYLYr78Z/Bsx2mAXvgwSYv9yfoYVO4HxsnI87wj2QsxSzHSYul6hapT4cYg16Ejo6UKOQDxpbBrWH1NqFS8woY0+fAv2UgH5qmWi+C6O5qnnjZZUjSFDqVXW8dNWAOcpgDii/NXybiVao5zXquFM9037B6KA/XIDjPruRPPsA04/xCGcKeMjvgIecpaPz3DwGNMbLaKVq9KT+R4RSX4K6mhkL38T4VdAS36r6MYq5B6VQh2+qUYZmXxiJKpgRnGH0/AcmNv2BzgJFY18HzEbVa6FkflaNy9Qbt0Fdv2byXh3OOAZTBaUaGY2103zsEfvhvwtyvgfauMzMFLAE7oZSKh/+PmTBKiVbzg8omLxuRcITnQomD+aysVLh5AcUjrEGMFB7vgC9kxWO4Rvw3oS2B+15HWcNRgSoC7zKE27lmQf+0PhjeIf8wWhRMIYEelHoyy3MvsD7RZQW0vXF8yAZs+XnoV/41yztCoZ/FubODai3UY3C1PO3wLqgTB0LvYmJDmbALIW6pphIxGCoDnnVEvDvHPIOKKUMS0DORujRQaWUbgvj2XpUT0ItqoTJW5ZB7SughehtCnFM1RxbGGNaiDm/CPopAU4hU9dhnKeQb0CbdRPYZpojNQJGns/nc7QBnHYadxTJLzA2xqvtoRl1Leh5DYxyncJZ8G20GbCWTUq91KKgzcZy5Z1aVBO0OcCMzmPWIBgL8kaZGdeuzgJejzOX0c8ok51OMjnbdejXNwHTrbGo2BfGzK315utC/8xay2dg7mssCq13CKzXApxi1XrpCui5x2AOAOZZJkdiLRxyAL2RyWm1s4DFMG0mcXl+FvCt0PdnYJRvPwbTwWA+hLrgb1wNX/282fRFMNQ/ow6bP21W/Tz0vV7h4EzRTaqxgO8Amy8D7zcCNv+MujMgjGFsouvTeZ9J8w266seVC+NXkdMAnOU4RmqMo7Vjm4OMx26cvUja8AvWqyucHM/WrdoG69kws6JyRpm5/JZmLms8G82NsT1/BYwP6upiclGsKx/mMuYtuBZ2qnsO1G+0sxEWNQ+e9peg4XqIKS3Qnp3g/cAP6HbCKNfATP8aSCv/9G0i4RBkzpM0NzZxdL1veInu7ZggY/yY9P2M4YTSo9k6LnedW0s13zKfGzdDqeNM5nBTqYs/B5y/QC8KoPZqY4Rw3jUoo1DA5EgY3zGmjABnJXCqMOtmPHYVm9uosYD/gTrK/FXgXGXGPU1XJar9VKj7ADQbZKOMn5F8n5HDYq4xHKzrZ1D7Ow9fne87cv7EcCZVDvadSpYUDvc+vJfCmM4wLQyrWRx/E2q3qfELOfNylPYcVTXG32dWUu8CpvnRnIT6eY1WczilzP4G2Ceud7genOmfy8E9IpDGf/0xHHYW1DDt+QqTP8PK3ShDf5dhpsdyNBjYk8nJw3G3R/coR5tdUD2XMHk4+DTjQpSMXgLy8HH0eMBxPJp9YTYovAw6qUQLx+wRelqpZoyY1fMd6k6F8Cno8MNHOaifXAzo8Db2CPUPktm9XNZ6ccY9pc443TByQHI9xjjlye1Br65m79xtsIQ90P4OJp/HHYafGTE6jM1lg/w78PRCXV9iOPXqbvOcPTMZWr8632kLJzVtLlM5wk+h1F3gvKfOd7pqw1LnmDF96tGcn78K7WFXAYXg2X7NaKyQmYMs5x21LtQ8rivZ2ITjjlkiHZ2bjOZjzAqxBZFMT/cybf6FWop4G8glDNsUP8aMMmoV1+YOZv01xWielQO7IujHhHbgHFezOOoh0dtgL4aZnmLUe6D2FPF534fZ8ZrKMaLtfQIrDsQ0UowJVv1Fc73ANTXxBsWKN1azC7Quw2GcrTArkfMajqy6itTfAjmYrx7A7AJ6N8VkjCXoc+h41cznG6Xo/aBt2B7M1bWcv2Eio8SsHZaruQ3VPGQU/BOYdYOcGZCzFkrlw/uEOgtwR3p+70uJp02AeUad7zzYvK6J4eREYWbGjah7g7lxGerKMxhJXU/rU+S3l6CuFwwFBPOkvo+8f5+2cIpgFunbCeeygtEXQuaAOSrEXO5XCob/dwXD/ednc7T9EniQLCgYwQ+YhcB5BTiwzs3VM5TK0TO0OUfPwMld670976POqqXoTjv0gntf4eSODpTKGR2s/fNHBzjajEjrV3F2wy46PwuYEVUy5WjyKP5j4PRibGJ6GqER7W3NzJ1v83wG+/ajeQtTF81btKVm7fM5APQFeypwOGcBwz2mp9OacXfDKNfBKLuB0834zD4m68aePg8z7g+QveO4QyaDezJ0TDFv+T5jG+2zxKqFFxjM88BpZjBtwKlgMDHgdNPzSoXTrXp1Wgq9RB+zcumDUjkY4LCYLuBIGgx7WjHArIAQA9EhR84QszOAmEIVQ3eo/og7DMwIPq/BDD0GgyvorUzfdXQtrPqxb9FVv6K3FOtX1chI93boKQzImTtZU8eLXf2NgjbSzFgEFY6uXCOn/XPlTGnkNACHxbwHPWUxoGd6OvldeDqZvHfO5pVSQ0x78IysgmlPobqKnLMfjY3pgMNiBjQYETibHu0FbQ/1WohRTnMoplHh8E44h8Vzxj9r5DRq5HwIe8I5GKbvrWrfdfDVQrr7/TWwBFh1Gp8AK6oDDmIsGkwNg0HOc4Cpg1Gugxy7GDHAeUa1sbmTR8CjrcaYcUfMaej7NGPPDmbcl6o2loORtBhmJf6WmqHhTqD+PDPueHqL0aGWOV36fMwAYz94qvgKvDP5PD25RswYtPkVZhVQCW1mMVMaTD1g4LRU/3uc71AXnImgx+Y/hrrw7Ob3qo+iUQYx/4W2mtc9j/kNjgXYPOa9KEeLkTSYLqY9P8S6mPZcpXUpmFuqn+fxW0iwH8ivY3aoKAbklKOHBzkvgT1/PibExAKKgXFnMTXqLihdiY+h71VjN66OczDvaTDiF8DoGNtYqtoGPXnElQKeTQwwtgq+hf8dk8/fVzjzp6UwX6AUnkV+qK6SKKZNgzmpwXwROY0aTI+KwRsXcxi0TMi1KAbtGcb9E2ZeoG0M0hWZInnqUQzVD4sBOfRUCONXPoPJz9lpV+cpi9GpM5diXgY94w7nIGZo0GaRwaCNHVQxQj5g0GvhahS8Df8PYM+nwZ6b6DqlVdGGwTKnMbKubFVsAzj5mBEBZxg4uGPWAXJeRv8Mctg8CvIfmtdhHiWqeqaYuZ12RXIvSA4y8QtPDIdADrsLCr2g90kWqL6FxC9FzlsgB3ebtRjWh+OKdR30os34AqeeJbUqSEUO7iPxz4Ku8I7Qs0z8ontN0J4y1R/qFjNtnlBjAc1bEFP28LX5Nk9AmzGmTBlfIhgO2nxJ8SQ5O4EQu+nOP8fEJpQzqfY9Zy6zNoY5/zRzMvsiM5fn1gWd87Z67zPsWa3r8Zii+TYj5hBjG93MLh/mkJto34vmdr/paTJ7K69dXVPP5ZAqhs0Yc8YCbz5cYuRcQq8OI4i5Fp7Rw7zGPTT+nKbUkOr52R1pekq+EMuqpaiXuKRpD3uziPEAeHZMMQWank4xnOXMmG5iPQDTZk6tne5C4Oj0QV3DrD/UrCYOaEr9lNb1LKnrJ+p45a4HtetlzMyZNdpjdipy13qfvXfxGWvqnHwVZm5Otgyc9xlOi3YlDpiclfgX3SehNxYm2H5p1uaa1fFn7KV8kZ2TnDUscHLW71D762qbqQ/PWdEzpeZ2HTVrfJBzj97vleesBTlk5qocZp4KsG+Dnpa9h4a3vMgskNVZAPe+itRzK3oTjFMx1H56mdPbL86Z/FwO3A1jS1FtbGd8FL2fyZyj/Z849HbWAfXUjNcDJ21Q7RkzPby/amE4zG1VuhI3MXfe2JM+6f+Vw97Bs2o4TO3/A6eCaTO9LwHeBj2Vn/GHzG4zPePAGxR12HewXpTTyPjMzei31fUOPVXso6sA9XZ6X47Vzd/qRM+T9xv0QujDlbryvoy5kxq/sHYSKxW/McXcWkSPLdCbGGxdj8wCjIw5LcRb5YgZZbJK9g5nB73fot6I3sFwiikHbzvL8xy8VyDCPeEZtT1s3/8XHE69M0nzjTUaDoPhwPNgjkqtt4KJ+NWMN8abcuMYd+iKdf4vBeidt++A5tGzbWL008hg3mLuTLLxtF1jhzEmG3SBnJ8+ZpRpvmFQIyz2YljdvaRZXMtj7s8/hfuQ8G2LafUuOl3nMje46C4oXXvC/oad5mzzt4LpLZRB5kbH0xrMlx/FYClaF5xB55za49konNlh9OFOktoFzjr/DY5fcge5X5F/D8GXOH4OX+I4zilf4vgtfInjT/Aljg/gSxz34Uscn8CXOJ6EL3F8y/CPhi5+n+Enhh6+1/Cvhj7+iOHfDCf4fsPvDFf4YcP7hkl+3PChUc9fNz5htPKzRpdREpYYnzNWCuXGF411gtW4ybiZ+JbvGXcIAfiWRwK+5bESvuWxEb7l0QHf8ngNvuXxI/iWx4/hWx574Fse/wTf8viZ8i0P4XXlWx7Cr5VveQi/Vb7lIbypfMtDOEX6/CT/gaDjOMEgPME9IxQIT3NlQqFQypmEcsHKeQSHEOZCQlSQub8VskIF91VhuVDLVekadN/k/t7QZniV+wb3Esfxuwl1EdpHqIfQIUJHCA0QOk7oJKFThM4SGiV0mdA4oWuEJglNEZomNEPaQoZAMCrxmBOEQkLFhJYQMhG+nfyUCIUIJQhlCS0jVEWohtAqQqsJrSXUSKiJUAuhrYS2E2on1EFoD6H9hHoJ9RE6SugYoROkjmFCpwmdI3SB0BVCE+R318nPm+TnbUJ3CT3gOB1prC6f0EJO0BURKiHvZYREQk7y3z5CEUIpQhWEV0l+riC0krzXEWogtI7QBkKbCW0h1EZoB6FdhDoJ7SXUTeggIWKfun5Cg4SGCI0QOkPoPJF5kfwks2j2Y+OT5PmR8nz4hv4wx3/aZyyA9z8SW+eMS8j7eX0XcH47x5/9s2EW3pvmShEMPjcwT+S0k+cVeL6hexeeZxS+8iRt+EB5PnwFnspMexqe8E4knwDOG8DRPteT1lZRfAiev2eeiPkPeL7K1ILPRua5Yk4ax81+CO+7SO1/USQ8vPvwYq4c0irUCTwNpcB5E/p1Et5/PlcLagalsS1/eEr/L+S5X3cN5LwJ/M75376h/x6jW+VMTvlH+e147hMxc79VnkTyavI08iP/j8/9+vXw7IfWqs9T+vNzz/naT/03FsKsegB4nOVcC3gWxdU+MzvJl9mZBMSIiIAR0SIqICIiIiJSRESKaJVSpUhCgJCEEO4BkpBwvwQEfopIuYmAgICICIrUUkuptdx+Sym1FlEREBGpIpco/9l3l4+sYqEl0fT5n+/JO/Ptu5cz55yZfWe+3ZAgIpe2iL2kkgdnp1PV7tndelGzHt26ZlNK+hP9MqkfKd6HTp+meC4UxVAsxZHmoyxvSaAKVJEuie6TwIU4714OSf4zzIqHO9yfRDdewLHeHhVK7BE5xz6Vkhv0TabM5OSMLBoELEhJ79mdVqVk9s6gtanZTyTThvTM/hm0Kb13cjq9xdVs2tHb27Iry8M92d7++/o+kd6PDvXNSM6io3371r+ZihkbCMl4i4jrn9kzWXjWOoEtXs2zTDJWpsupCl1BVelKqkbVqQZdRUl0NdWka6gWXUvX0Y+oNl1PdegGr9181GVAyyi5PQbfEoH+WQ0Ybh2+XQqsDPRt8D1x5rtgT3hYIajfRuwLyqcxNJlm0FxaTCtpLb1Om2kb7aI9tJ+O0HFBIk5UFFVEkqgtGokBIleMEkViupgtForlYo3YIDaJLWKneFcmymqyluwgO8muMleOkkVyupwtF8rlco3cIDdRLKeUkJ0RayE3+mVcXfIyTeiNQbnJL93GQVnkl3aaX8bboOwM74oKPfzvFfKDclZQLgjK1/2yYqWg3OyXlWYH5cKgXB6Ua9gubnSlDUG5ha/DmVVpz6V1Lk29dAK+Vb90QWKTyypdtqrytMonL59fxa2yusrBK7peMaNqxaoDqr57ZeKVba48Wm1W9cTqE6rvr9G2xsqr2iXVTXr76vU1u/pXucb1z35NQlDWDMp2QZmP64hrG/vfrx0TlHP9suECv7w12L/R5qA85iGJ22JxfJXb3NuyG7uNd9z+ZhO3Sc4dVe842LRS07SmR+9ccufuZm6ztGZv3tXproPNl9yddveUu4tb1PKv2qKjf7YWufie2GL6PTXuyW0Z2zK15eEft/vxzlaNWm24t8a9C1vHti5qffi+AfftbNO5zYb7W/lH3z/IP7ptHL6bti0eaNauSbudP8lun9B+yYOtHtzbIfehqiS8bHhopu+Phxb7dj+0MihXB+Va/1wPrQ/K3ZzvXnnQLx9OCcqjQY/wolwV57wJva6e6MQYLw6Ir7irONKhy+R1sjZVljfIm+gKWU/Wo2ryFnkrVZe3yzsoSTaXzeka2VK2pFqyrexI1zpdnW7UICY/Zjg1iimMKSTOzJg07t0VRU3Z0GmlOnJvbkItqA11oE7UldIom3KogMbRFJpJ82kJraJXaCO9STtoN+2lg3SUTrLRscK6n5Ijdogd7mGU291PUG5zD6Hc6n6Mcot7gMvtvN9+lNvdj1Buc/eh3Op+iHKL+z6X23i/vSi3u++h3ObuQbnV/QfKLe7fudzK+72Dcrv7N5Tb3N0ot7p/RbnF3cXlFt7vLyi3uztRbnP/jHKry3HgrUcYd7jvMm51P2Dc9p97xBjfI8b1PWK07xET53vERHyPmBjfI0b5HjGO7xEjfY8YEXjkdOCRrwOPfBV4pDjwyKnAIycDj5wIPHI88MiXgSe+CDzxeeCJfwaeOBp44jOUW4z1fMEDM3vBPca4xcR6ProIj/wo8Mh1gUeuDTxSK/DINYFHrg48khR45KrAIzUCj1T3PWKq+R4xV/oeMVV9T5grfE+Yy31PmMq+J8xlvidMop8b5lLfI+YS3yOmou8RU8H3iEnwPWLiA4/U9NpvasMvleCRKl6mXIRH7gk80iLwyN2BR5oHHrkr8EizwCN3Bp5oGnjijsATtweeaBx44jY/N0yjwCO3Bh65JfBIg8AjNwceqR94pF7gkZsCj9wYeOSGwCN1Ao9cH3ikiZcdpiU8UhceaXiRHukSeOIXgSc6B554PPDEzwNPdApy42eBRzoGHnk08MhPA488HHjkocAjHQKPPBh45CeBR9oFHnkg8EjbwCP3Bx65L/BI68Aj9wYeaRV45MeBRx6BRx5DprSBR9rDIzy6e8d7Y7uYwmO8pUwe3ON4nK/Geqk++6sltaOOpj8p8an4Shw0/YLaAdMXtWLelh3UDpg+XPsE+2UFtQOmN2refplB7QBfpyprsro81regtvQIdeFo9KNcGmPG8j6f8dkOmjFB7YAZjdonvG1UUDtghkUtGhq1aEjUopyoRYOjFg2KWjQwatGAC7BoYtSiCVGLxkctGhe1aGTUohFRiwqjFhVELRoetSg/alFe1KLcqEU8wsrJcob0lFaseN+7D+s9HLEUqmdTbXfbw/a0abaXTbcZNtP2tlm2j822fW0/298OsAPtIDvY5tghdqgdZnNtns23w22BLbQj7Eg7yo62Y+xYO86OtxPsRFtkJ9nJ9kk7xU5lJchjvNwjP+ZB9hMngazT2+nNnpHUmq62j9vO9he2i33CdrXJ9se2lb3Xtrb32Tb2ftvWPmDb2Z/Y9vZB28E+ZB+2P7WP2EdtR/sz28n+3D5mU2w3nL2H7MFnT5O9Wan2keNYSUsRR8PNaUtWWGVjbKyN2DirrWuNtTbBVrQV7CW2kr3UJtrLbGVbxV5hq9orbTVb3dawV9kke7Wtaa+xtey19jr7I1vbXm/r2Lq2vr3ZNrC32Ib2VtvI3mYb26b2LtvctrD32Jb2Jnu7bWLvMB/YZvYL84b5ndlkfm82mz+YN80fzVvmT2aL2Wq2me1mh/lf87b5s9lp/mJ2mb+a3eZv5h3zd3PAHDQfm0/M5+aE+cq8a94zH5r95rj5h73TfGQOm33mU3PIfGaOmn+aI+aY+dJ8YU6ZYnPS7LE32rvN++Zrs9fG28vtDVZah6M8nL2hee4RzzOJS3jWkchzjiqcndV4RpPEs5la3DNr8yzmRo5JfWpADXmmcTvdQXfSXXQ33UOtOE5tOIfbUXse6R7mXO7I491j1JlzuitnTyr14NxOp0yenxyiw3REuLHxsRViL4m9ITZP/0qv1ev0K/pVvV6/pjfoX+vX9W/0Rv1b/Yb+nd6kf6836z/oN/Uf9Vv6T3qL3qq36e36mP5SH9cn9El9She7tdxr3ebu3W4L9x63ndvJ/bn7mPu429n9hdvFfcLt6ia7KW43N9Xt7vZw+7kD3EHuEHeYm+eOcye4E91J7pNBll9sJv+rXuJluXIqOHV5IlffYWXq3Ok0oxudLCcLud6GakZz/UKy/Ft57vcQPpOU42URZ/tk+TyrbClcKgjl+feW5f9xju/jnP6IM31/kOuHOK8/5Zw+gqz+nLP6C87rE5z1pzivi7kffICe4PWBt76R58hy7tuXc6YX8J3GW0dI4NlyJZ6NX86z9yt55n4Vz9qv4Rn7j3i2fgPPNOrRzXQL3cpjcxNqSs2oOY/RLeleuo/upwfoJ/QgPUQ/pUfpZ/Rzepx+QU9QMnWj7tSTelEG9aY+9Al9Sp8JE5sQWzG2Umw+Z/ku/Ve9W/9Nv6P/rt/V/9B79Ht6r35ff6A/1Pv0R3q/PqAP6o/1If2JPqw/1Uf0Z/or/bU+7ZIrXOk6rnJj3Fg34sa52nVd41o33k1wK7gV3UvcSu6lbqJ7mVvdbeje6rZ0H3B7uv3dge5gd6ib6+a7490id7I7xZ1qfksOVhVEsMpA5M/Y+c5s/8fORi2RIpFfRWZH5kTmRuZF5kee8bJKL9KLiPRS7c/pYuVh7xjeuvICj5F8pUS7yf7ebrZb7Ta73e6wf7Rv2rfsn+wW8xuz0f7WvmF/Zzfa/7V/wMpIbYw5QRRkuhwsx8oP5T4eId6P9u3+7gQ+cxe6yb5vP7Af2l32r3a33WffsR/Z/faAPWg/tp/YT+0Re9Qetp+bX5vXzUtmjXnZrDXrzCvmVbPevGY22Hft3+0/7Ht2j91r/2n/bHfav9i37SH7mf0b23JTkDm+RbfwGHg2O/wsyBDxHOfn9Uq2biOPWbuC+O7nmB4JRfKBErbnwvoj1N8+y5+F/FlkF/kjsV3OnxX8WcmfF/izyq4634hs1/DnZf6stWu/a1y26/nzGn828OfX/HmdP7+xvzkzRtvFdnFolM4zK80L5kWzyqw+W7PP2AV2qX3Jvmrn2jl2Hn+fjy1L7DL7PG9/xa5jbg5vncdb5vK2Jd42vr8I6h9d0zPR3pjI/fGbK2rn65d3cc+8m/vmPf+id3bm/tmFe2hX7qMp3EtTuZ/2KNFTD32rr67lO5F373mLY/gO+uch3G+8u01xKJJneqRF/7sM96Czd59UvttMhZb6okRP4e+nj3nfzUKzwv8uTod59ovHzzLPRtdA4rw1Kz2JpFrq9T41B/3j7HYnUhhlzq6cVEHProftLzBernqoDJWtBqscNUQNVcNUrhquRqsxaqwap8arCWqiKlKT1BQ1Tc1Ss4MzJbI1VTnvwucSarK3lnnOM/LRF3CsUCMuaK8+WEWuxorCH7f8Nbf64LK8lVRxRBzhIYgHet7Sg4+SXgvoBjVdTae66mm2pp6aze25WT+qH6UGOlkn0y32lC3mnuOdZSmfJU7NUeuI1KvqNboyLikuiWroFJ1BV+neOpuu1/3Zyze5v3RnUmv7pT3J/crhTw3Or9mBpxeUql0/fLtSg3all7K/pZrK+12MfYpzpQtWuP3VweXlzPMX30K/XV4PTwq1ze8VkoyaGz1nVZyzuu6qu37rzLl0k87X4+g2PYGv0gJXaYWrtCnzXlV6dgq207NS8r2v9jn84Y97F2uz5w8v772s9+YDaWXgkdKyVLClnp0Oa4E6sPHcPvFwAXAq2uf1Gy+3HO7d6ZRdZi0MX/fft3byD2Tt5PP0vSe/p5x+8nvLlCe/wwf/7lFTy3w8KT3fl3U/L73olX0fOHf8f4jrnsmgmkEGfbtXPAVcexGqxstmX9V8O6efCqwoy2tMLaV2dOa89a9R+tl7cdad0WYLg3F0WanaV17alwpV7LWv9HtGaeRhDPeirjSfFfLy4E6zupzG4eLaWfbRKI0e+98QjYtvp8DTXN7xg4MR3F+dSCEVKVSLVRE4b85WB7/8VYa+UqYX2zoNtfRoLSOoOf7aBMZS75gqPLr6x3grHmeOOlvPiNajR4pXYEkj8p5wy6F8GkUTaArN4Hn7AlpCK2kNraeNtJm20Nu0m/bQPjpER+k4fS2UcEVFUVlUEzVFbVFXNBRNRHPRSrQVHURH0VmkiDSRJQaIoaJAjBFFYpqYKeaKhWIZe1XaYnuK8RT7WbK3H2V8lP0vOQqzGGeppxmf5uhIjtE0r70cA2/mOAWx8yI4WXkrPpPYc1IVqYmME9UExglqPON4bp1U49RYxrFqDOMYNZpxtBrFOEqNZBypRjCOUIWMhaqAsUANZxyu8hnzVR5jnsplzFXDGIepoYxD1RDGISqHMYejKdVgNYhxkBrIOFANYByg+jP2V/0Y+6m+jH1VNmO26sPYx8tqlaV6M/ZWmYyZyotphvJinK68mPdSaYxpqidjT9WDsQdnr5RWeM+fHPGyhbPum6tZN3vboRQuNuerIi8kZ61Vv+LrNvYwUogsXUEiYTmNEpXEjRzvLiKHY7tcbBZ7RbGsLOvLNjJF5soZcpV8S+7jW3JVp6HTzunhFDiznDXONuegUqqGaqw6cFtHsWZ9Rb2tDsfExdSMaRrzSExWzLiYBTEbYnbFHI21sdfFNo/tFNsvtih2cezG2Hdij0UqRupEWkY6RwZFpkSWRTZF9kROxiXG1Y1rHdc1bmjc9LiVcW/GfRD3ta6iG+i2OpWV7ky9Wm/R+13pVnMbue3dNHeEO9td6+5wD5lYk2SamIdNphlj5pv1Zqc5Yl1byzazHW22nWAX2tftbvt5fEJ87fgW8Y/FD4ifHL8k/o34d+OPJ1RKuDGhVUKXhJyEaezzOEqgRC86srGHkUJgwRkG0WvsYaQQGGW86LJ/e3gM8CzTE0xPMD1DTBqYNDBpIaYXmF5geoWYdDDpYNJDTAaYDDAZISYTTCaYzBDTG0xvML1DTBaYLDBZIaYPmD5g+oSYbDDZYLJDTF8wfcH0DTH9wPQD0y/E9AfTH0z/EDMAzAAwA0LMQDADwQwMMYPADAIzKMQMBjMYzOAQkwMmB0xOiBkCZgiYISFmKJihYIaGmGFghoEZFmJyweSCyQ0xeWDywOSFmHww+WDyQ8xwMMPBDA8xBWAKwBSEmEIwhWAKQ8wIMCPAjAgxI8GMBDMyxIwCMwrMqBAzGsxoMKNDzBgwY8CMCTFjwYwFMzbEjAMzDsy4EDMezHgw40PMBDATwEwIMRPBTAQzMcQUgSkCUxRiJoGZBGZSiJkMZjKYySFmCpgpYKaEmKlgpoKZGmKmgZkGZlqImQ5mOpjpIeZpME+DeTrEzAIzC8ysEDMbzGwws0PMHDBzwMwJMXPBzAUzN8TMAzMPzLwQMx/MfDDzQ8wzYJ4B80yIWQBmAZgFIeZZMM+CeTbELASzEMzCELMIzCIwi0LMYjCLwSwOMc+BeQ7McyFmCZglYJaEmKVgloJZGmKWgVkGZlmIeR7M82CeDzHLwSwHszzErACzAsyKELMSzEowK0PMC2BeAPNCiFkFZhWYVSHmRTAvgnkxxKwGsxrM6hDzEpiXwLwUYtaAWQNmTYh5GczLYF4OMWvBrAWzNsSsA7MOzLoQ8yqYV8G8GmLWg1kPZn2IeQ3Ma2BeK8mwZmPGw0ghMMp4Glg29jBSCDzLJINJBpMcYlLApIBJCTHdwHQD0y3EpIJJBZMaYrqD6Q6me4iBQtFQKDqkUDQUioZC0SGFoqFQNBSKDikUDYWioVB0SKFoKBQNhaJDCkVDoWgoFB1SKBo6REOH6JAO0dAhGjpEh3SIhg7R0CE6pEM0dIiGDtEhHaKhKTQ0hQ5pCg1NoaEpdEhTaGgKDU2hQ5pCQ1NoaAod0hQamkJDU+iQptDQFBqaQoc0hYam0NAUOqQpNDSFhqbQIU2hoSk0NIUOaQoNTaGhKXRIU2hoCg1NoUOaQkNTaGgKHdIUGppCQ1PokKbQ0BQamkKHNIWGptDQFDqkKTQ0hYam0CFNoaEpNDSFDmkKDU2hoSl0SFNoaAoNTaFDmkJDU2hoCh3SFBqaQkNT6JCm0NAUGppChzSFhqbQ0BQ6pCk0NIWGptAhTaGhKTQ0hQ5pCg1NoaEpdEhTaGgKDU2hQ5rC/aXHeBgpBJ5lZoCZAWZGiHkKzFNgngoxM8HMBDOzJGO/9BgPI4XAs8xxMMfBHA8xJ8CcAHMixJwEcxLMyRBzCswpMKdCTDGYYjDFYCRVuMDZ8Dq6GWs6D2BNpz1mxg/yzDiDOmBl53Gs7DyBlZ2h9ks+v/cm1nyKpySqw/PmZtSaOtBjlEpZlEMjqIhmeCsv/soDaliJQA0rE6hhpQI1rFyghpUM1LCygRpWOlDDygdqWAlB7UmuPYka1khQw4qK96yZGs1bCPN99oDoRJWpATWldtSFsgM759MyWkObaQe9Q/voCJ0UVlQWSaKOaI2VKm9FY6q/IuBlqprujXVntnix5i0DS2w5ji2DSmw5gS2DscU7Y060NiRaGxqtDYvWcktceSLOkRfl8qO14dFaQbRWGK2NKHGOIpxjZJQbFa2NjtbGoOblVEWqwpF31FNqKt8rHDWDy7ElWnUSZxt3ZouawzqS1CJWbBH1PGswq1awdopXq1jzVFAvcY5dwleoi7ccqwUWeetBT3l3LzUj2JKNLX2wxXtmYq0eSyWfdhofxN3/fSj29GnyfzdygucNvXXUmlgTaoDjl+p8Kt3nDrzrVKYajLU45899pcg3+t0orORNo6vVLO5xNbHmdA3WnGqVql1VyFsbu44epoJSseyHakdV8t6VrE2PcB9d9QO05Idq95m8qnPONp/5/djhUW0yX28Kj20uxjbzrfh3KgWvnf96JeM07nuP0/ntq8Z7xbA3O9IoWk2vlPNMOn97/tX4xsj3qtIfn0qe94ccX0ra8d80PpwrLv+qf3v7j/83988pw/5f0p6yOn9OORpPSra3vNiT8188npX053+r/TkXNv6qrG/025TvaOHF/zKfdYEWjfzeLPKu5D+36F2tWvAe0S3k/2Lr7TEeOBr4EoV+a/Vm4GqSN0MP+OdwtoasjPwn8toHT3F41/ru9wsE6eC9hbNvLczG+eYxVlDz1Hy1QD2rFqvVao16WQ/Ug3SOHqKH6dHezAd33knBnVejtS7saEDeXNB7eqHdRVsRUc+p5WqVztUjWAHOKN128ky0HLQTVpRpOzH7+8HbCSvKNp455aGdsKJs47m4PLQTVpRtPIeVh3bCirKN54ry0E5YUbbxLCgP7YQVZRvPZ8tDO2FF2cZzSHloJ6w4dzu99+8SA211K2PCd7y9WRRc4d99u/M/OaIRz5ESWF9eh9Vdb2242HtWz57y2kKKv6GEPd73YDsrzs+kVU+T/zRfFT7LAJpCb9AxtK4RlfXvF5bj7Ed5uVrBMfYjXGC//J78dvZd1/+Pbe8TtL0yl/1oMk0vBy0XJiMUl/JoW/n0W69y7Lde5dhv6eXYb+nl1294ml+oseXYtjHl2LZxbIUlxx4zaeJ68p6cryc66ffom//Bhb8r/JdO/O+FWKpA/toT1+Oqk//MvcDKkot3Y5X3vIT/u7z3fARqZ9aZor/hRn/t99eFUtmSGsEbpY2oKbVgDdUOK8xdvKf/I94v3RnAbOBgYA5wCHAocBgwFzgcOA04K5J/HhU2gNWLt25Vl/VVE2pOragtdaCOeJ8ujbJgRR6syIMVebAiD1bkwYo8WJEHK/JgRR6s8HA0sAg4DTiL8bzKTTXCmwZVRA1RS9QR9UUj0VS0EK1FO/Gw6CS6iFSRLrLFIJErRohxYrKYLmaJ+WKxWC5Wi1fE62KTeEvsELvEu+IDcZAz7pgollLGyQSZKKvKJHmdvFE2kI1lM9lStpHt5SPyMdlV9pCZsp/MkflylJwgp8gZcrZcIJfIlXKNXC83ys1yi3xb7pZ75D55SB6Vx+XXjnJcp6JT2anm1HRqO3Wdhk4Tp7nTymnrdHA6Op2dFCfNyXIGOEOdAmeMU+RMc2Y6c52FzjJnlbPW2eC84bzpbHN2Ou84e539zmHnc+ekIhWrrKqkqqgaqpaqo+p7itLznrTwoR+RnsA0YC9geolIZQJ7A7OAfUpEsC+wH7A/cABwIHDQBUc5D5hfIuIFwELgCOBI4KgS+TAGOBY4DjgeOAE4sUTOTAJOBk4BTi2RS9OBT0fzSqrZwDnAucB5wPnAZ4ALgM8CFwIXARcDnwMuAS4FLgM+D1wOXAFcCXwBuAr4InA18CXgGuDLwLXAdcBXgeuBr3kYl+ShfhSYDEwBdgOmArsDEX2N6GtEXyP6GtHXiL5G3DXirhF3jbhrxFoj1hqx1oi1Rqw1Yq0Ra41Ya8RaI9YasdaItUasNWKtEWuNWGvEWiPWGrHWiLVGrDVirRFrjVhrxFoj1hqxdn8JnAF8CjjTQ/sl8DjwBPAk8BSw2MOyvLf8HwHU1IAAAwS5AZAABQAIBZoFMwAeARsFmgUzAFoD0QBmAhIIBQILBgQCAgIJAgTgAA7/AAB4WwAAAAEAAAAAVE1DIAABACD//Af7/WcAAAf7AplAAAG/3/cAAAQmBboAAAAgATJ4nO3TbUhXVxwH8HPu/R975CY1+wv155yrnQtFWWsuwkQsKyIorcRWoXkbC6bRbEj2ZH9zRlZmRhvs3bSEG7kxGKGx7YWFPVmQIct82ronvb+tXhhavejGuZ3SyWIrCHoV+8I5v/ODcw6HDxyEkI6Gx3SE1YxCVarDL/tQqAghHK+aMSgeMVSPfkRNmOAJOBZH8FycjtfgXFyC9+ET2iXtqtahl+ilelQ/olfpdaEOMpfkkCPkOLlC7pNHkVYaRyN0GV1F19MNdBPNpaX0HG2h7bSbDtBHVLJJbDKLY2E2jVGWxJJZGstjRWw3i7Kv2SnWwJrZQ5OYU8ywmWSuNrPNPLPC/MY8k0ATZibYiVpibKLJEdf4RB7LP+DxfDqfwWfzZJ7Kt/EyXsEreRU/yev49/wn/jP/lbfwG/wm7+SelWqlW0usfOtTa6tVaH0xO5oUdqqdVueW0+50OkFD4RD2kR/jh/0Ffqqf5i/2l/qZMjF4FgRK6m8ZhMdiA0/GDM/HGTgbb8G7cRSfVDKt2u/6HiVToWSq9dOhLvIh2UCOkROkjQxEUETSeMroCpo1IrOZltFGepnepr10kD5h6B8ys9h8lqpkClixkqlhtaye/TAiM1XJrDLXmZuUTM0rMuw1MlmjMjW8lp8dlbmuZO4omZRRmc+sAiWTr2TCTo3TpmR+cwYb5r2U0f0pfsRfqGTS/Qx/uWQvZIJ7QX6QE2QGYwIS6IEWICnlM/lUPpGP5ZAclA/lgPxLgvSkkK68K/+QvbJHdsk7skPelNehGY7BUTgMh+AgVMBXUA4HIAr7oRT2wh7YBSWwE4rhS9gB26EQbMiD9bAQ5sAs4BAH42EcjPU6vUveea/Rq/XKvf3eLm+dt8Jb0N/c39Rf1ne3r72vRXiiX/SITnFbtIs2cU1cFL+Ic6JOVIujolIcFOVip9guPhdbhC02imyxVqwUae4D908X3Fb3qnvFbXEvdN/qSrEX2Sn2x3ay/ZE9LffB1BzjEyPHWGksM5YaGcYSY7GRPqFo3LfDv+z//EditPEvCkb/MsJIG1lp6M0ZPqm/24e9/9G+G6mV7+jCmLfaTV5tnwOXGG/oAHicXVR7TJdVGH6e95zv+0GUQqJCl1maiEOqucJMrczLQJFhhjWGLlsCZl5BBWeaUusiQ83V0vAKggYTkUuKqLO0TEaauvIa6sQ0GyZZ5hq/08vqj9Z5dva92/d953nf5z3P6zUg2uvcZbjPxiAKcD/pvtr5DE5zbZ3vgrPcJbkEoO7f/c9qxH4UogZlimqE0+I15GO54gB+xgfYjFWsRQ4WolTjPdwrs5GOt9ATs/ElHqdxx1CJN3kPfNyLb9CMiVjlVrAbwhCNEZiL3eaw+cG1cTRnQnA/RuIF1Js2nKKVYV6Ul+Pi4SEUX6FZkjXvCHTHICQhBRmaU7nmeghnGeuNcC14GM9hgjLnowglOMIVMlXmSak57KW5tU5Z9KQQxGA0pulXOViAtVrHDd7FbjzAVhNli4PtwTuuVCvvhycwHKMwT6s5iCacRiv+ZBozJU5eNLOtZ7NcD1erOT+IgRijGIc0vIJFWKKKrUO1lJjC4MHgbRBGEa9ZD8LTWn+6atWMM4xgNPuyHxM5gdO4kX9JQAbLUimV28YzsYoEU2LqzHnTYm7aRJtnr/hhLtaNddkuz21w+91F1bQXYpGsZ2ZgMqZoVQuwFAV4T7tVrFiHDdiCeuzCbjTgBFpwEe24zS4cyCEcyky+wTxuZx0/51Eel0kyRTZLs+lj0pW71MKOtKk2xx4PIvhUsDBYHfzWdXE73dfuF9ehavZSzfuqovF4GVOV+R2swhplrEAVdigacBbncE2VC1WEM5I9+Qj7M56PMYGpHM90ZjGX+VzGIq7kGhZzB2s0m308xDO8yl/ZrsqozBImXaWX9JYBEi+PSopkybuyUiqlThoVx+SknJKz0io35Y6JMJGK3ibGJJoxJsPMMnkm3yw2Fapnk7lgrfavq421A+zbdoutskftdXvHC/OKvNXeJ16r1+rDD/eH+al+tv+Rv8s/HTCB8YHMwOLAksCyQH0IQvqEVGKnuqNaK/3Pkgxswgnuw48sM5FSwVQp58fsYqIw3XzK77yxeF+Gyg6Okx7mN87nfHQ323gLt1AvVk4xzpZzIxrVSYUyXfJsV75kt9kO5trj1shllElbJ48facuVbT7AGXxGoyzMwHqJRJOUahfm4Aus90NlpfZ9BWIkEU8yqbM3cgPX1R0RfBavq086WOLlyiYuNFflbkxkh7RwiJeLTD8cS1kjKaaJl9V5jXpfxjJbBvNVdOAKN/OKpGGcFKDEZnkneZ5xTPGy9f7BXjBJJlO6yR78f1WhVp3QjGRzGBn8UN3fLHFIkllYZ/byGmq5yGaZbM0yTywL1AuVqDGJNgzPo9bUYh+3mu8Zhyqbx5lc7UZ1TMLvfpndbqq9BPuAOxI8xy085hrkJga5IyYtmMViG62+XKTunasKhaFC/y/WiVGGEI36qh+L9L5219kWqi4frZMrGZPZro4pUJUSGIsU6Y3pMjzwkB8JBPrhM9fp5JnozzN2q86HBjvHFtg/vIi/AVi/ckcAeJyNVEtv20YQ3qUUW5blmI5jSxbTZpmN1NSS6r7SqorrEKJIuBAKRI4CkEYO1KuQc/IpQHrSLcba/Q+95D50e6Byyh/of+ihxwboJWd3dikpUg9FBIKc7zGc2d0RrfqTtvXw4Pv9B7Xvqt/e//qrL7/4fO+zSrm0++m9T4qFu/yOyW5//NEtI7+Ty25v3dy8saGvX1/LrKZXUstL15IJjZKyw92AQTGAZJEfHlYk5h0kOnNEAAwpd9EDLFA2tui00PnTf5xW7LRmTqqzfbJfKTOHM/ijwVlEj1sexr80uM/grYp/VHGyqMAaAtPEDObkhg0GNGAOuM+Hwgka+L5wNW1ze5CulEmYXsVwFSPI8tOQZg+oCrSsUws1klrDriDPGw7s8IZsARIFp9OHRy3PaRim6VfKQO0e7wLhdVgvKQuxVRlYsmFZlWEncjnknIXlN+Ii0kk3KGX6vN956kGi48saGyWs24Dsz3/l3kN8+Q3bezmvGgnh5E6YhEK8ZPBry5tXTXn3fXwH5moFNxAulr6Qu5jbw0Zk+3Ip8aIG3JFM8IzBCq/zoXgW4IHkBZCjF+ZlPm+Nr/4keYeJtsdNeGhwv9O4Fd4k4ujFbzsW21lUKuVQ34h3M7y+Pgkya/PBYKapSNll1DyabSeVHfEfcAyA9Rh24nFcSFXeBlUielW04c+nmAV9PIYTWLEDodckL/PhWkHnTLwjeOz87d+LTGfCLBX0d0SGcjhmA4b6NIZSCXZ35Vws23iQ2OOBwvcr5eeR9g0/1Rk+cPvIIw/T/Noe7rlpylM9jyzSRQCjlhdjRrrGJbH2Sj5ogVTeTJWtJ1IZTZVZesBxfH8nlBCyBani7FrXtzedYQ3o9v/Ig1hvPubN1rHHHBFM9rbZXkCxXp1pkwg2bS9haJNIMxJKxUl8OjNL4GUgWcBrSU1yP1pO4SgqhjIX9OAwvvtp0/zApOjqH5mlHu/TJm1CrbSIHyzghfYyIoENJ4tas30sRHpBc/G7I4TLmSsC0YmuRl3OdC7G2ivtlTh1gumJRlevzw1wL3xcxJDWcFo1Ug85PWuFFj17fOyNdULYWdu71KhmB3U/vIuaN2aEWIrVJCtJCZgEpElx0C+1lPIbY4uQkVKTilC4F1GiuNSUo6QXaTGnx4WKqpBFNFSSsWJN3UnkUjE3it33Ju4UKrpUXhP8lBMlxj/5qbDb3vw8qD+ZX/kX2QazSQAAAAMACAACABEAAf//AAN4nKS9CXxU1dk/fp5zt7mz3Xtn35dMJpNkCIGZLAQCGZBV2UUIQgSVHWRfZBMUCLvgBqhVrAtoXUGRpVpQA2pF1JaX+rZqbYtrG6vV17Zqbn7n3HtnklDb9/1//oFJZjn3LN/zLN/nOeeeQRgNRAhP465CDBJQ90OAKusPC+zw1swhnnuv/jCDyVN0iKFvc/TtwwL/7A/1h4G+n1XiSjKuxAfimFoM+9RZ3FXfPT6QfRORKtHD6M/savYUCqIUast1e5Q9wB9wPOY6zj7PH3Ucc5lMsl3yYAReSZFFYLAnLveQc/JomZWP4bsOOxU3/RONOY/BTTkrZ+qOG/AoPAWzmL7PCQz5kwsmY1yZ1xuwit2lBmmUNEVipS1FMfsW8xbrMViXy4RiAW8cekAORgMLW3xb0JZdgf2BpwMnA28FuMpAQ2BUYEpgQWBdgA/4SzmhtOwFWIfiaCFejXzpNGqAkfI3TU0jLl78pqlebm27eLGVPBkpD5o+8GM0Qm79pl6mH7QZTxRHXR19QP5Jzx7QBKlab0024631Ch63S/AKKT5RlBJStSXVVV6XJ5upqa4qSRTxULl9yfY5GzbO3r50+5Ah5NfsjRvmkLeGPLRv7tx9e+fN3ce8tGXF9qFDt6/YMn/tTfO3rNgxbNgO8vymtWvn7dtHPt+HAB3hI9w1/H4yn2XHEYa6wwwDx6DuKGICHPKzVcchR0Y2Ur4of4wqR7SSQfXs4ayOu4+wj/GRm28mcwdQg5fj7sxlpA7nUcwMAoQHIVTZCpXZ1gwZUW1WgJr0m93w8jfJXLe3t/8GIfYr/mVHiXgMIUUwz4P7YQ7y5MwYSQ7AOQzScfgclaE0pKvb29HV7Z+yvbhGUv5dvTz6iLSrla+pCwRI+Zrj8OdCea3+vwreQv03wGOwFXmfxSBbj7U/+NzQFIZAoQVE+6S1UcPdWmjjBvQ1+YBeUxvIX9O/0ArSx6GOZf/KnSi0s5gZSj6wPI9RIMgyOdIZo25SrobtV6h7Me5tlOs/oCTZUe5E+yfcu0KKlDuhlZsDf4EbUCBng5MhQKGoxZIDCBU63kSxWUL67dH68Fv9GtRCKgvlJFgX2h/Cna76c/6qjrb4rwttzYcvYBLF9Eca6mhnX6Gd+ehxo51caPR/aGcSQtxhbUw/165bApeTMVFck/hY+wEN16LOc0GkaGH7p9zfuBNIQlHy9lu5SaydjbjsrkjK3WidYBP6ukfAAPMI91XmGWa+G8TNle5koC9kzbxPkqwlqURZnGhMrMRicYlWFIyKgmQ3u6LYUnI21lgUR0WNUnxBfF18V5yNH4NXck5bo9XeaD2LJFlaIK2T1kucdAy7c8G0HJvCLeDWcbu4/RxXyTVwoziG85eX1FOVoIreSn5fbJXbvm1qRQ31bRcbWhvqyYPociV5KHVAlBrJr2+W7WtbevZATU3QlCTqTFTZQXXcmYUEuCKQzdTqWm3HVF3sINTW1DKue3+25/Wftq5qmX7jc+q5g2qPbnMuXz2teeN1l82dNYxpTZ0oitw8QZpTfM/h359vgdz+k7jPd4PhxQXrr1r/s+9uurX31gv4q+MP3tZsHhJ5hNpYOhevEFxdBNVXcrnSOAAuRRzLpBBXwqTcyTJc6k4m3e4I4lykbIqJlxIjug5j7DAVJ+Pc1FIT9tW546WOOmQqPYn3oBQsRwz5ixHGXC6CxGRSdLtXI5HjRIT85WK03BZIczLy3j+GGMh0PTGQ345oTa8aKX8JvkryujK9aoT8VeG59vY3bRdRw8V0G7rYkP6mDVE72VRZ31a/meueXiu3SOSHWsqsM1GbdcYz3gjjdmECGp9IUiTJv35A4EyVJOJMXIjP23l/aP9OOLKtV+P9K3vPe+LFm6/brb77yX2rhtcM6TP86jVTht7VjubAnSF1Hr6nGd9jlifsf2f5IfX9D9ZEvAfCjkTF5dd9/8Dhk1GvamsmMj2ZYHNIs18vGPbrWd1+AbJKxH4BWLvozhyiO/01+/WeYb9+m7dfiRKrldivRGf7pdev2a8XDPv1LLFfev0urX7vj9R/a6H+G9CnpP6SnJfULyfw+gQ8nTiZIC/SWmPdO3R00eJCe5oteMGwBUfytuA/jGdfob356OJ/Ho86ljuk2agXDPtH/iL7cQTtW57z+ajh0OsldrK/Zif1ehdD0LCT2SzLdthJHZ9Uob4lcDuxKeGjECOcAMvEf114bmgawNbJVKJCv08U6l+C3iAVukm/IWVF1BIlOyw8Kf9q+yd8XGvnF7ptxUnSjoZLvNhuJ7jEu+BSrU5gN2r1f2DY4oKfqqpN+AguVV1w0erXcNfrn4+dedz/Q/37CvXP/9/qb/sbH+d+Xaj/ThzR8ARUlOB5A09ib7V6+VJkQqWoCry5+FLX0go8zTWtAo9zjavA6UBRuLgnk87u6oErYnalKn2s/cOcSJ7IMZtSFSavnrUqVVn6btasVHFzeN40COdESxXGIc7E8DyCQQzGZY7KCBNVYvF4Qom6FCUacWa6mcVj7adyIdFaJYr2blG32R4tlmJRPhMNCbFofGEUorRAsSxXKdWlUVnJ2aWqnAINCihKjTWWSpXFfCXVilepNqfl+rT8bWu2slXJVjYtIvYmLZ9KN0FGySLDNLcS05zWyNZme/c0R8wJYV/eOh95O9uWyVRSg00uTrdlKgnVgTT9aaI/ICSIYfHyAnh5tyub6QcN0MmU12YZzGovnZSkOTRzjpneyXf8PY4kp5e2TT0Kr8+4pU/IsfMnB/9ryw+7frWw+MCFvur//PSF85/cNOv+39w+/a63uP5PL/v9gCtTN3w3RbGbdg5cv3X8rq9+fS8kXjjz1Pft6vuPb9vhwaWLDkD9i813q2+ROR6PEG/SZPSkwRk+MjgDsmrqy3dR30VULgiHZ/to1/zeuMZpXFPpB+SPYqry/s7Kg7V2phLf4UReUuVejyxJJrficHBmbLGLNrDaRQFbJJMXrJLJBVYHx2OLg0NgdbIMtjhZq2SZYsEWi4gBWAuPMTFlwLrjiuIUTRyL7ZLDaRLt9gi5nNTNORwRJ+tyOlnRZOdYh3M0O9qEP2Q/NOHF7GITHs+ON+EoGzVhk8Q65akS9JCAeO1tOZtfclY6sXOwT/I6vem0/HGTfJHIglwv19N5XARKVskSidisOZPN3X30D/I11NfX0wcRhDalrrK+PksepGxllspSVjJ+BLm+nj6IbBDvQ5x1nDyyQoJJOONMAshL6LMltCXzSk/8j54tPbeGtn7UsrvNtLsFHsvgf2TYIc2t5Kf5++P42bYR7JAvvqA6CPqcEHyj4Mh15028BYcJs8YutzsU8Ho8QeQO+aJhd8gf8XqCvmjAE/RHopGINeTzE+14VnZW0b+5a622Kr8/CLI74o9Gfb6gHGWEUBCJZrfHLIhiwmx1mc3WkNud8ARdpF7BKoaCbs/rVthnfcx63MqIVr91KfkTHB9cGGSs5qBHbjCDbB5lnmJeYGbNx/DanCM+xQOVngbPKA/jGR8zez06zk1yayeg/xVneyegNUUkPp1oIgU5nc5S0pQtQGyX6031nIZzEzBEw2gwREA2eBLQ58YECPB136MvrrkrtuHI5vDlg+b8vDEx5ch368I3hY6EYESIfVL97dFNCwfc2bYTb9iRyvRf9fIjai/2yebNm5s1f7KMGMH1/DdEH05p+jAXhWCkbodZ3f+xXexwX1Je4A44SvA+Up43z30Iadqznu18wZ/zGldoY5HGGU4ZHCBCOAO9aj+9SrikmSajHfw15Q1GO/MeQD9yRVe+TdtZonGHUwYX6E+4Q00uCbultyVMKS5eSBjubonJSaPp8w/pu3qvO8KupkWLFi/O9+Fjyi2MPtzwHEKJ52A9VTYib1aLvSrZcbXRFzpoEh+9p47FczV/eEq7dvFPdO8jyUiPjkiZPaRMsVbmQ93nt483fL7T1TmGWkZ8ZYo7IRvjEl+CD6jvexbAh47BkzlxaIpoUWDZ0BRpnpTvo05gvtbKf6jS8n+At0n56pzEYEmsFBvEXeKHIieyx/D3OQ8hC0hmK9lR7BR2AbuL5dlgn6EaptX0QdsfSOIl0GzmS4bN/CRvZz3kv99qIwh4OtlZhNtN6gT8CNFpnjDulpyFi1mUKpBl4iCpp4xYpCoW/ZSbAznZUTUFAHLEBwLGDAscz/wcyCTT6DqX5H/K3stxdkmWEza7y2azm2wyYxfM1zslyc4LJpNkl+10NgLER1rs4+wL7YzNXWqXbTmLXGWzeW1uzTNW6v6wKU39YaaSuESihXWKt5MnzPorL37ja5VbafRCWH5Duind9k295ghR2gmEcqcEqKVZiFpnlrFDoqgRxNfW3D/6kbZvY30yl+WKfn/k424bNg1hD4JTbT18+J+/vEeZ+BDb4/un336KxoNtf+O+0Ob7ZZ2TwDMGJ7HZLaaO+R7c9jd2vlbuj3o59OW/liMzPpjYzflsCbKQOHEFy8BMBnheEM2iycwxDGu2mDkLNnNmC5dlGRfLMrzAc0LCJLpMJpEXBYb4L0sCAYl3gBex2cIQb0XcERBcLchsEgTy3IIWkulBMuJkDnM7bFMQVKIGNIpwp/FW5NVN38UmgrFh9HRwdX9CzZqjjvINPXqBOhIX1lFzaKJmkTOeCCZq8PTfNFJclCX4QlaEBCMwgz84MhtLf1X7gOPM+fcuZ0tUAf6pLm2bgeO/UO+jeI0lOGQ0+XxFwyuODhD5JNwWQMCLiFYA3xFlk/I1RK/PCT5S/k96+fbzcA3yUU5+5ijLErHrYvW0ORlL5iSjzckrxtyNM+ZEMCGuMHftD7f9DYe1cnrdd7bfZJTjeSav04RT0D6vJPohkkj/YM7nJ1MnMDS5JyDearNFzBbiqyz8MRiUc6HVGLC11ILttnipZDbh1QDHcDYXt4rSy/afKFaraLOtNouEYJglM5hrZdEim727LtOjThJY/q2pI8jMx5vytxfpJ+QVDd9JwFnfkK7XAnljslDnKJ5owaKO8FyELMQFZn36XDK+6zplReqHayHTon6F/5lgW9989qd7LKNix793cie++8sBfby9iG0m+BGpsaFnc0WCHAhVlbK92KEsYyLTZOME3sKaMcMY8kh8bSrnYRt5DuFSQEwpMvONnMSliRAew66cT8RYZJhGJMpEPIEE3GgKWkCqp8kLURKBhN3j6wsAfJkHoKkTAulVGi5k+HTg/27w1AkvSmepOBbG3wsyR9RzML1ET0PMTZCRDuYgn3DIy2SHvBA7eFHLqRFZJDHagucMqWztnIer0Xwetdt/Mq45TT4oP6xJo17yEI8vG9dIJfWD51iWkNV0dfB58jk8NTSVnkjqmEa4ql3ThdO6bMNLWs4JwC0fg4+0dl2X5P8o/6rT+vqRoT+fGX3188faf6td4+ua/0PTSHxl1645bejDw4acuz1OW4ctG0j0pk6Laz+6xJb5A95O5S7t9xJoIf2OER2O+Xr4/upjfPgYOLTQ1t2Znef737dT/5do/Q8egV0hCJERzNEu83ehC/S66eS6Y9xzBO+P1tHrLm8n76BELgCyD3xFDw1NE7NXSUwdlSwOFb2i+0X9emJ/r2v/mDvG/RpF0EM5izdG6KcjRhxb4Fj7hWeJu/NTTzfKLleNDwEOQdhus7khHI5EkIs8qvBAjLHdZ5MtvgpivBGWKyxiOGJylwuAwpEoWkJEhkERWRgTkyKVERwZHI14dUpfsLZyq+bI6EMT2LqmvKXVgrp8Xp0GcpAVCJN0KC5Mc+rUjfUDRwehhN0txUe++516z7eHn5sxdfjYUavWDH1889oPZ4WfbOFOHPql+rb6zw9V1+fDtqaHn4Omh1998a4z2344TnEYRmLofmw/FEVf5xqXOsFM42S/y+cWeN7qjgIkrHaX1Wr3UebtJczba4/6GUVw8yKrRIOCz8uLUVYiLD1qB5/X7dlqf92O99kftx+3MxZ70L7Uznipj08SHz/Qu9CLLYR113kZa6zUbvUSkm4F2QqjrFOsC6yMlbJ0d1eWTgp5rTGNCOS5ukHWKSdoSndi7F3xJNGxASjhCTqJB5/SCVoSYGtMIGXwAkLRE0U8Jega3IS4s8W3pjetG7OwfzY9qF9sp3v3hverZx754OHUmVdX7MEb2sb+6omiPe6pP8GPTytf9fI/VQdbcvyd7XMH6jL6c8L9umvc+YyRb/uBcOdYzoF3xfbH8NMxQLEEcSwYYp0IrK4X09o/ZcdqubePDd5dyFXFi1mWXBPvkjPR2tL4s97WDVgh/DlJc2mxXGx0bH2MXUjbKyXtyRjSRoNprcFCe7cW2rsB/Z20V5rzYzkOufj6OG6Ij4qfjDMoXoYE0ny3Ltm4jvFqdkDvwyIcpPYrZ8UMTrhdQ1Pkb+wS+0XbPajpv97uIuCp/dKuKXbUa9fEL7FfUxHifqO187phJyfrnAFDif/nRj6sE2cg08FM0tr4TOPz8cuRzjAU5g1qH+VL6ydc7zda+dcN+3jM4PYlKa/UwReeavsbM0mzj3q9d27RraPDIUlGnPAvfV0CG0hfg0fwyTIow8faryH2jXS7i1nM9/n+Tn1eQvrsz1lBcoELd6c2UekSqtFrdhOuP0Vr65cGLkvzXKrOcw0daa8uuIwk2DNaG58bvuMeZCDT3amVr+iSV7y0/jnwcH6dpxegXn0coVznJrRY8NI25qBTuhwDqughe3Kd26Dl29Ux3MNa+Te08gvRr9q/01AVzUTuCj4nqI7Bt3OPknJ/1vBZeE4vFQp7PHns2wn2D2v9fcPAfhrpL0XxaStYIUVRFLsgj9EN7V8wr2vcrhg9kqse6Z/pX+Hf7jvg5HiBkGyD5VlsZnfCj/izqBEDSkRtlpC7W9DD48YFhND8HH6BwigI6nP+LwNLQydARWEcfDbS6PQcw8HD3qXuEziIXDh4BDllJ3Yew7ueTdK1Gfnbpm8ufnNRbqO/L8rG4oxm09ou0sUZLbgp8DqN2TV1MBu6kFCUKqmuqtUWGGoZmt7h3TSthz9LHY9H1zcSuqPujfTvOy/XI3DzrvCu2rfGHI4cWu1Nltd3UKDvb79TqS4dlLgJz94B3Fr1ph1tRxZ6YkXUX/yFYqqtcd2Xm9iRQyPBh8QisEqsVbaAxWISSUDIckKlCUwmfgG3n1A/jtXSZKxLIqUALJhEtGycx3bJJLL2KLuUfZxlWHkBDdHh9GFZ8lJA0vVGGrS+oa2e5reylfn1FGL2fZVNJCJsyubNupHwIrjEa+NO8hC0lRQmga9S94Zg9gI1mmBvSaiJBTAzpN69sQWvaMaegwfbPm9u20rH52v/gsoVIrYyd+tjNuADILrEsD+8mllt5xD4lVgE/I6oLPmUmFPyOaJh8LtDAfB7gi7J5w55JZ8nGEUxOYZjsaBJkR1A7EFICkaDOBh0xzw9PNjj8ZHo1w9+HyQkH8HDJygmzhx1dIspipvzefxIlycuaraQQlK81CdLlJK4vYGqhVKzdKfEVEoNEpYkrxTXg2TiCrUwuZA0JoKjyYuRrVK0cJmGbEBg05ODGnRZA7+OXKFGm5uIONF8ca2gZ4sbaN6wk2BlBZgZ8V7ZuyLav9+1q4LF94Tuye0K7655a/Sh8OHc6yH4/e4FwX7WO5UJg5M3P9UM1YYsqW/Qtagz7R/zopa7OqvnruCzfO7KX4xsXRK51C6sJ3ZkOc1diX8xcl0X83YkkDR5SflAFzui1/9yof558Mf8Wpc/9G/rbyzUP69T/eF/V7/mb88aa13/IP6Wris/7T/px8gf1xopvpTv6u3cWmjnBvQV0rNjowOkqSKtqWQnultoq6TQ1gL4FQwl11gwzXoDXbgKHcMH0NoGX3U16V7HeD4otLMA/Ya0k36WqGVhkUsPSI6SWgIx0UPCkergUfJ5iXSUBiS6ndXbThXaXoTthk8nvFi4nTpb7L/Ep9O2t2s2XG97Efpca5sUDfxr2+F4vm3yebhL2+pYXtTqOWusq31jxB9lZQ5Hhy9Yr45ll7MlhfYWE4Orl0uW+H2FckB+m27SxnLOWBd7h4yFzhmKjopiFC3SsmHRztkwWv9+Et/Uav34wvB7t+ZlI0iCfXJJsIts/JWUr9TaedsofyC//maTsTnXeYWPlkfqGHatVv+Xho983JCJUW4Sk/lEwiZo5FRw9+SaDLHDPq2Ndwxf7yZtFJNrvDkSno/y7vJir3IMm7X4qSPB12TkREpJ/OTX2vzK8P27jLjRaSPWV4sbHZfwIq1N/rNCm/PBBGO0a0hL8Ip2jecSWdDb2We0w5vnr+hoJfcvrQCNo5kQicvsaH6uIirHZEwspc1uN1ILAmdC5ihHPjbbwC7CQsAg59DbxHPT5QSvr4r+zVmcriqUsypVpDGaPkwvom4ka0QICrWFxIVoEUGG2EJ9Ub4fzma8QokWAtS0+WtWjB2xMX51rl9P5Vv2xaUz+4Tv91121fez9JzIQCLjQ4kfDKA0+mfuse2EzZWBrwySJbA0Ce4kTC+G8cWwMgyN4VlhvMkPXj9s8sE2AcbjGRi7ZNFpVWTRYbNLZofNIpmdVqfDEYwhErcuJLFjhbXFBjabZCpyy6IoywnJTByFeasEyySYKUEv4iZHmq8x40pzgxmTKpz7CanpNsUG/Wwg2aK2ShtDLo9G3V5Blgh7MpdGTbwFNWRbG06Rf1m6jkFip7amU8RnkGdZuvaxWdbipRZ7C5d3r/KFptZMpeFWm7r+gCzwGukQOhY14nTRw+sRqlIESoaXgPcSAuKsYYdun7/zsvr3J5bvVzeHm31HfDA4rL7Q+77bnp485nB1/YJ35pUwwA7qf+2567N4h/o/P78z4/vD6+wrzYsWNat/3r156aGlIyaqZ+ePL9p4xRBw7NTWgHcQmTxJ5sGPiki4vy43or4CyiqgdxGsDMEwBXopUKbAIGK+yzFKlLM9S2PRsmhZmZGkk8qn2sFut1jMOBZfV7qrFJeWltkt0bgLl8XNJupH206dpUi11oHuNFvzGJFoUr7Qej7T2gELyBxd7iFBZRyKeHeiqrYmGydgGHAQLhJjjCfafg/upPq31iGDLu5s6w3y0pH3DRjxNny2ts+rQ5JH51RuUV+bCmWwOzN14O3qjjkw8ubMof5x9hpVnTLy92sXzF3JOUeue230ZHPRzsunr69wqdXq5pt7xFVOjK1poDI6gWAzgGCjoAianRuwLQRlIdjqgiE2qLICAke5bF5oXm9mzDEvg33Y54vIiktW/MpWBSuSXCljmYl7vT4cV7AvLmtwEO2hW+SIuGzuBENT65mMAQNQyqWN2e0iwlEGIuhD1re4cAOK2yQyrmev2HxF34c3rFH/olqgF35mV+5O9c25T7wz5vCQ3tyJg2qtEpk2dvXOb6sz3IkfUnfEJRXbQtPGdNY9F0qih3LzyhMwIwrTIzA+ApsCsMq7zYsbvbOI/XNSRZlpge0CNDO63llt7oKKpUwhyS4SUpqwmF1EBLYS5rrMDP3MVK+YSjOY/VFJEexRC1Wfok7q00r+UJ2hKHTWGA2JlswletJJS+D/pB+QwfNj6tCR/4tqcCfuUDf/qF7oc0/iLuRAUbQtN25rGPqEoSwM29wwhAFn+UK0npSKmy0+q8Vv8fsjvOCiCxAmk3CjALOJlRJguAB9BegmgFDJA28SBcHsi1utfrMF++O8Jg2niGpQQ1JXp4mE9kOXnjt0hBgRCkpeOHSRcKZqIct00QxDOhhDJC6QXiyPbjTkpKWzdMDnVCqYi4/EQW7bTcVkYyfx6CQfblSCnsotakzOSuJVxduKsa+YsH5Y5dvmw42EejNA2ItHEweMSm1Wq8VuCsuSKEpSh0SsssBEy2wL7mO5woI9lhILFoiYUKM7hSiO1UZsRyAqOwS7ZmMTl9jYLN2X0QFNF2HJUvua7QTOJQY1VZvM/u+y8qdJAtTGb/jfrGi/e+On2r75MWEB9ACJ639BfG4U3ZxrHBSGmjDcGIDZAZgUgC1+WOmA7Qqs0gxpqa3Rhpebm804aYZGAa7goTcPMxhYhjdhPARDDQapHMW95T6x3OTzOitCjEm0VLAikZazGfqAytYPWonh/BdnYgDA8HESxKZqHfFYbY2ijZxgkiLCkY15Pdwvvjivnv7w9r2+o70hBbYDu6fOOXNg9aKql6966NAXENq3m2lSl6ptnyxf8ztFbfnrWxA4u2bLgukHg59vvu2ZA1ru90T7J8I4fj2qQCdya1YWw9YE3JiA3gnYHISrgrDUsdGBZzig2AGCw+vAKfsEO95mgUmW1RY83AJ9LbDNDLPMMMkM04VlwiaBGSyMF3BJClJlPBk2gnqiL7zJV76QxHiVcnm8rFsqyTNiEnWrAMZakWT8PldFOI8JcSEZ+SxlJSS0r2zVrWll07mM3Eqzwv8GKEEHhkl0h0RM4BUXFQ19pw+fiKVKFNlZE495qVZlM8K4+OR+ubBTHnQkfGyb+nVX2NSP9t32xXnoA/Jee7yqYccg/vr7fRXhkerTdz3617fUjzsheBCisAOYT37Wf1+vwQTLJe2fcqvYPxACtyU3oVccyuOwJQabHLDCAQTDCfbNdrzcBjsssNoCsyxQnOTFGEGIwEM0zyt7F3rXe1kS6cdQWA7jsEksSqLSKDDF1miR4PW4on6LAVP2bYITAYpIUFMeJAOjLhAZyEiYAFNE8x+aznhxXM+N1BQTldJA4VYZoJQdhoXXfnh19+695pyddKRZPXh81vW5YYAfueu6SG3DxkFsiwbHa9brlqmf33rzomHjQXKqN65a8sJT9x96Zvi6qvrCnuFXCKfmkVOzQ4Sb8D2JHfKiYrQxN2FoAiYSgAJQ64EqNzRKMEyC3hKIkl8qkxiiRElDj2rweIx95agkEg5HTIKLGGVbudVqusIEvU1QZgKTYDWFiVOOxIU8RyHsRLe9Bj/RyMmPOyLCTYSu5ETWTXCMCgvf86WHv7r+1rYvQVqSLNUoye9+MuHla6969b0he9S21k/Bv/6R8RXM9eqRv/+ql5dzlpTdRFiIN3vwjl/CsCHe7+8YO6d1DR1/H4LHcjJ+O0HgqlzmFhcsc8EMF/QSQLJYEUDEa3V5rVav325zlEf5Sh7zUtxisXrjYLLGSQ2d+AZxq/J7GY1zyC0tlLGTHxHyk0p8SrwW4jGqBn2AW66+rlo+W/7Ms48TI7HgujYpgYepr6j99+Veb6Xrfdnhb/x98y3w+sEfPlffurNU0eZrHvEbrxu84vncysYkbC2GpTEYH5sRw8uCIAS9QbzaCz5vqRfv9IDogSHyTBlXy1Bug61WSu5Ngk/A23gSAWCHy+lkFAcJOxMO7HI48E4HjHeAYwpegLFMgt1UJCaLIPqjiiQURRnOAoTHR0lXqGOlPkQjGa3y2aamTN53kLHr6RvHJVKv/4iQqM0nATUZ91JYdCNqB7dhI9jX1XMHY/c+9tSUKwcNb15x45npE9UhMTD1bliwfmrVsGtrhq2a3kxhuufw5uXPP3X/k1ePPgmP3vHDnxZfPnrdoF9f9cbI9PrH9TgIqbPZCWw/5CG+9ie5G/zJicnZSebq4lXFeHx8Rhx7wuPDM8LMshBc7Z/jX+VnBDeknbDVAROtQDzVdiusssJsErrIbHS7GVZRszqXBDS84C0QtdJoTDTJMsjBqEvgzVHBnohaWbPmZ1vrGihKZzKtOvfKUC0ghpT86WoVyJWCxyvEa+MlxL2UVMu1NfGM4VoFvgDNhNvu/fLE8MAP/x3F44r+dCJedvdDwJz+7GjfgWueWnht/YBlzy2ahrf8/fir4jM3rthb9l/7rpsyFUzHz3x5ev3oic/cffzGkeMP3FHYG8fdTeTJgobkkpxJpBLPii5WFFmbxWzGAs8z2BTnOJElAi92FfisvoEv20XoxXxakzy4u9U3v/8gwVwz9YdjCWbonB+mayvZB+G1g6AeoHPzEvHrXxO/7if258HcvInFcHkxTErMTaxOMN0SsL0INkRhaRRKolDrhW0uuNEF42XYYoM1NphrgzIb+GzQm4PtAVgZgIDZUr6eDGtMSTBcLijlDrGSUMOqZHC1Q6lUQFREJS5VeJh4BSMaA6mrrCQmqRXkb5sy51tl4ua+JcFkpulHfRrIKE79VlVtvJrOSozJO30mXpgf7mt1vPqA+sWuzS528nVzT6r/ve3pxgcOvgXue247/8NMpvG647/dcxNznbqz7R+PPwDhHQsTLSs3qme7v7x4+TMH1XgmfXr5LQd2avMzg+CjEHwq0ebc2FQl1KWhLkUUfmMMczFY5tvko5q8modZPJSXQmm5IsuWSDnRVBJLjo5CtKelvNxTnixVMMMIckU0opB/AaGiOxOoiHfCgECg0Pw09e7nqZxqHl97z9HFv4NLgpoU8VTUThPDnBU6y2Zt3oc5aks07Y5xEn7FBJyqrr1+DsDwvkM2Fjc9vKR50siFm1ctrHn6t+rU59fcdmbvNsw8e+C/4BG2xh8uL06BacTYVQ0z7fJjwyfeN6eu53WTNvZQh42Z8sRPAKUm731r+3pNftvL1QmczqPH5yoRsJyXyKuABSHicrtcbr8b3Da75Iq6sIvMEC/juBu77HKFTbBIRDezZKYL5vtcpmvAmKFREhjZeZ3y1uqDBG5oos1yLcMkfmi7vaRy5E+HTI/163FF2uODLA0MKw621R+/fHXgHuXqHou5FjKPrxI+dy/hc5Xov3MbZpTCoNKrSnFZEnoXQ0UxDE00JnB5FOoicFUIRrihjxu8js0O3GyHLWaoFcDv88meQDAY0Re4vR6iqEJJWU0ZLisXTKaIWO4Sy8tF0dOTULlgOOBxeeOBsnKxu0C4bYD8c1krUqg7oXYpxqB1DfkZJrMvn1K0fdv0Jd01Shje2QwJkXSthiZFT8cbbpuU0DJS/5Hu5VlNLbUFDGuoja4tBuG7t0D4oq/dre5/+Mppc86efG+AOiCBb1mrfqG+qZ66f9PMhS2H/htSt9uj1Q07O1jf3kfUR555/+2lq2+CPgfaHn/ipYcAfXXh08Uznx68t/cgze5vJbLRX8sthNGB3IxeMmyzwSwbDLNNtOFemu3oBVAC4AXwEP/vRl67U1YsEmNTLHanVbEoFkvEi1xeL5lBr8R4fS67044lhpGkiN1JX/icyEHCKoUE8oEKC2MqCNWpt09B5dnsB+d1ibK3yORBIk1ps0823pEkib5p8ATDN3o9bg8VtdqaBoCsU4SqyvwiRw3X/4f2ahuMHHvbGYCm/Wr7qXN4TttowdNQXd094OZOfD/8uz7Z2yY2HVxz+3fscz/0Yl77Z0swMnPmhLqBdRW6vW//VCAFUQ90ODd3WDdY7oYJHCCME917uLp379Gje0kikZCsLkmyEvZXJw2TsETiadQduhMeFgr6gj5fwh9w+QNbA7AsADMDMJHY3Up/g3+Un/GjHrzkiCZCESEYQD6/uXtJOmol4WgBFsoayLOGU/mIc3M+3KQ6d7aJGpw8kSBwGWjpGAHVwvwCYgMYeyGowIERhbqJceqwRU7BPau07LKlM7c9Mmt+xOfbMf3pTFXZlCOQObLsxcNrLx8Vi/nq6yY+NioeXM2WqLaXr31gaG5804Oj7lm92rt8VuPk02ov7kTbm0cbBq6quueeJT0aMz1+MmAdHtGxn4ruxePpfiq6X4e8Xqf50pm5OpDIO8hMXCorYgsJwxlGc6ys2EuEMhGChFWxAqJBGGuyxOnSo1nEDEu48iktZXGqjUCkrXtRmArJCtlIWJAPqHFK6Fu1nVkGrwvt396y/X7y+5XtTKy5bYZ2w1XbDK1vlPd/ofnZp3NNV5tBFMFkgr0+YBkOMREMLkxvHuAQBzyW7Ha3z+/m/drNapzfj3CQ8xF0eTfPRwSTSzAFCMGnrpXj3ZJSYTdZydRghjB9wg8a3j4l67OcUeo6peHIFBsJqAsZ9NJmTl/o02wJsSjyWlKAbdnMkRk3aVOOmuikizghAt2crlFFI24CngHui7YJ8PXv1Inqm9Na1Gj9oF2DNhCDMiCkKKy7HxMiM/f4D/fiT9T/UYvZF+/sOyhMTEdwtGO6+hv8cmF/K8HEi3bmRgzzEigQxyR0KFigSKzzghftp8tHdkniyPh5tzuhBzuiaZgJm6YQCAgAUQIAcB6ECQpmL+K1OXybzGKdDoMOQiHfZORULmSaHHVrN7NE9juNGuiIGeGSEQsMsPPze1SPtMWqcjsLo70Fy0R68ztW2ReJ/dOH2nYX/FNfr6BySuRyXW4EI+EoJj9IMFt4Cx0m4rgEb3HxvKXOAl4LWHgRmWQyONMuHm7iYQEP1/BQyTfwo3iGN0M3VhB4UhnHm7vIqmbA8gL7b+SVyRYkFoe3bwlv3n5k+4bwLdvJXM3IS6zm199EiNmrreE/kpuzlNvI4Ws5GAqw137QftTO7LUctBy1MAuF9QIeJ0wT8GABqgRICmC3YclssQqS2WQVkAg2jETRbLZKCNlYRrAxVjLFNjLFNismkyWwZLSSzUpA4DFDB/T2S5Xk15vvE7/4JlS++eZZMpTNazWnZ3jB/EIDyvs9zfc5EwwkIMWlkqmst5bZ+8tXj6xVY0fwIr/6pQMU3xHra9y40d/9wPT/4SRbcu+8mfNuHzVK082FhBvEyFiT6LHcNUyiOElJOE6SPiYnJDcncTAJSRwKBCJ+0eX3+cU6P5T7IegHvyjacUpxOiN2mZCaOhLjyRAkMYgdJf2KHPDjUKyCc3oq7BaR4UTAmnHJakkKuVXzUTJ1U9m8GaYWWDfATVQbOV/eDJPP9eeyneowZflGEJfiEzG6myNL/X02FoSssZ1Ds78x9c2TyZ+cvn7wMPdDLepfvBdP/tG5FqLjXzr5mTyg+sE5oxK/oAHB069V1Vzz2ldV89nc96cmxZbDPcze7x8bHqrqd/v8g8w2Ig891Al0Pyjx0T/Lzd1MQnRns3OPk+nlgDIHbGHgXgxbMVyNIYjBB0ARLBBAxgkWDE7M4IjL6XI5R7vA5WVYNqI4XIojSMJds4XosIIV5HYyDqxYbBVm1iS5dMCyhuvKai69gyUSsN4jz6hsaEl2X4ej6oh04RLimAUnb1fPvdz2j38kq0bfpfHG4aWeAFT/Apu/pFiw67+/6tCYNYQ7juu+imv5fiO7hvptEsPWkRjWjW7LET/IJFjexfI7eCjj6/hhPOMhjmQ+C5X09hWZxazXqsg22WZLEPJrl/ZIsFWC5dqiXJkE0hQ79LOPtONKO9h5MaqAU5Al3mY3M6xd02nDSxvrB13ctDZsLdrX3yMjzt881GVnIlsXeO/IH923bvtdRtuO+ObxtXuZvv3WfP8x22taxYrX/6bvRGzutA+R+7WDZ05r3I28FnoQ2yyjbmjDcSS1f5iz25WqYqmsDPM9LEqV/Vj7hZxoVaosPUSlCtONJxnypFzxeGysMsiBbRUlDFsREbs5FYen3Cc6BzkcYvl6H/hQeY8iqCyCoqoKEustaq1s0u5qpOdE1NH7Mlq1oEi7tcC4S7EpDbLOKRzVRjBOtzRh7RQJTCe4GGvBOgkEvWSW1/zXnGV/enzUNatuPPrXg8+wP0+fS9Y+Y55w89/3PHpI/fCuP70Hw8Dx5JzSBcV4svrR6r5vXAPeLb9pvuX0ORj95rPqPzIDhl04qn65fOhj0O1ncMs//3Z4/k9KnqG4TGv/lLuByIGCytHtOYtbJqA4ZJtHR4DeN2qlu2Nl+mqIWaoSZLtUxZeblSoxwpcsl5hSh9drZx2DiBhGkwIbDVvKXQ6nt9TsGuR0mmMNpVNKF5YypaXdUCyeq6isipek5W/T2j2fBko/BpK2A5huAs5Tr5o8TkkNJ523xfSUBt22SkDyDx24ZM21Td2jQwcvOrBkPjOJoNT7pK330O0b71W/XlBzdO//vPT5/GJ45PYxI6dM2jt94s4rR+3f+z7B57PUjtX3NI5749p1UHv20a9+mXpalxl1tpAlMkPXk87k1i8NwYYgLAtCVRBKgpDyQo1nhgdvccJKJ8xQYIICWQWSCngUEBTYaoNVNhhqgxksTGBBcbIcF4k6XVGns2cUUFSOxqJMNOrHDs08My7M+BhgcNxfblEkhnW6KyQmGq7gBGJo7Q7EoIaMliLLNLRlzp/Sg6r3MobtyGgxFFEu/aXyY4kyw4IkmI5cecabhJJOqXQhq97wCkw/8fXR3+cT5J/vhj+1HZh8v5FAnz2b+/U/9vC7v1+2uZAYX7u2HV1jJM3r9BzZNHU2dz2RK4rdk7l5G4Pg8cIGDyz1gFuDJ22n8dJKEVbR7XI+E9YASmgAuZ3gjEchD05CA8dCwGnA0B3TreeEcMT9MQOnqORAkhANRznBQqBCBkrEGXUCSjMxXbDKm91LsOoEkS5c3iTXOV3GXa++/BxEnvvFmu3qNwupVD0yH25r+012FBG6vpetq0uz/b5Lc7kfNg1+47qbqEBNnPhEbP++CxvGTlYKOXKvkSOfmetbVgTVDFQTP2OsUJbYyqdawWoV+UhYCAtChN4BRWj+LBGLJpsYjsR5XqCpcBKo08Fq+Qb5bS0dvrnTGiTNo543VtpoKpBN0Ltef3yNXtMx3nvLterFXepta8j1i0fTPDhu3j7s+j5VL83N3K5uWQyX7b1yef9qduxrO2YPaHuSC161/rXRkwOJaROX7Khwt30QSE6/Upv/9j8T/zKU6E4IVaCHcjMmdpvdDfu6wYpSaE5AY3RWFG8KwtIgbAxALwtdBFiBN2McNhYmKyVZ5kuKSfdKBI8nIZpcomjaocU5ImtyES4Zj3r9gkd2RCXRBoLJXh7l2fwipOFe9RX7fOhXR30Nq61B/ssKZJO+TEDcKsGna1zQaS2yczJ56C/uffrk7BuPwPgCc+4flh1V2x56asqVz1X1Xbhles+BSu3+B2eMw3eoPz/905fbTvLj9tVpRDowpvWOW5Y+v2xE422D377yxorbXn5Qk4tG9SVukcZJitDiXEPvGF2ANkUE3kUIsmjxlAuo2BwKSnaL3WKJWG0uq81nA1slkRVeDMXNZkswLhG+StiqyUok4wINm069r4nHqUyX/QtacHy+hXyks1FtU61LM6tE/KmYZIUfERBu0YZrbx1zFTz5O/Vq9aurW6BXSzHcq0vIvJ63qzuXQk6TEOaRV3fOjjtNbW78kXo1d+JJTUa2d+8kI4Buaf+Eq9VykWtyI9aU7yjHM5KwSYZp8lIZj5XpUuzlAagLgSUEgZA7Wu4mIRRHV145xoTs5VLPVHmpqdxdmuIYJVERCJm7MZLdXKEYi4zEAdNslLb8SlOQrefp0mJTU6v+p6mwPs9p7sTtindOOGpnk3RyPPpyLMGEq1Vfu/zMiZH3QuLRDbdmfr6/7ezhlXeNvmLN1Q9+VNsyedB1d9x4S4/j9aef+eqhG7ayT//90dIrhmSnbTw0YerjDtU2cNwjNy+a07+yYWKgac9VpZFho3dI7y2b1W+EjsmE9k+Z94jdrER7clNWhGFCGAaHocQMQ3lKSIuLUtGVJKSymeRYtLKwWNAzFTN5Yl6689greaIe7KkthsuLoE8RuYJ1RAdaIEuvSgcFhCrlSlyZjrLaGmOTBlMBE/KayAlNW1MNuaC9qy+7ICM0gULCJA9PF3DcuhB15EyY92rv3XV21+QbHh7cuip17QPXTZiSeLL33k2Hbhk18b2iF/ZmhwyoGjln2pw4zH1l2uReA27et7Lq6u6+ustnVveZav1Z48he/ZYdWewY0jtdP6xv1D/kioUav6tAiLuS5krwLZruvKZOwAeILIVRGZqQ6+krLnaSKA1YNqE4XYoz4hSdfmeZk3EiRVYWKoziBHcqHqI5k6hCoznDarz/wZtGeK0YrtSI0d7UeWnH9mANAuNUCS37qJ30pYUqNfiAud07qr7S2HUOXElq+Jy+vSf+7YGGiu59+1VUNLD/M7DH97XzfQOs2r7z5Br2A2XO8LHZns9X9KOfN5AY5SIZE92XXYQezE0ssdZYsWD1Won/Q3EvMYoWCxsMRWOBGIOL4mycZclTVyAQE2MQC0TC4YAiywrdYAuBWDQeLQrhaBHvcXotdjrogNeiOKOEzSHNWerJFTLVDW3Earyp5VmajOUYpVOugeYdOfpHczDkKlqAKhLo++41cDpHKJ225uPb6bb7UdU1qfK6K5q1UGVsqex/ML8rny3Z0XaEQvKLc8OnkXilMbnatCe5Jr8jX9OPBwp78etzUUs5vX3UzNHTF2g6jHMRCsFaMBeX8pkvfZXY8PvGFvBWLQtP3XxhTZh7OKEm1K9aQPqTsQDMnTj4XWt+oVfXzSXtXzCUDybR/lzjqiKYXQSlRRBeH4FIJOZ0OGxmURRoHl2fFqvFJNhsgpCIBVyxWGBrDGaRmUEBOYDJhBQLJmCiqBgcNjkacLotUZMlFDXxSJuAgg/LGPnzps45kEsmQSnMk5YU6cicS5DtNCud7pPQ8+VM1kj4+LT7ITrklczHrTHNsXHPa/5qsTExhqySGdlLfBnFpF2doM2HGw3PlZIA2UkwIBCwGEecisvpVKjWYaeCnXE3JnJX0VnZtIxk3kHTkWT0gejzc6mqxWv1WfqD0dNJ/UcGoFiNJuhUPaJ3r7jb2OK13MqD2nydaf9YmKLlQc7nxLkhCMasxl2O80RzVRIjiAsxEx4EEDOZBkairgh5uN0DHU6Xw+F0uCMmNhAXhAAiJaJRJw5UWMVYNFpulapQFExkdPSp2xFxlJRGI06HHKOSkJIcMUcPB+OIeB1e8pH5GAQ2peX6+nSaLgxWNuXv4ztFZi+tZDNNaePmBfI+9dXaTXzGXf7aXXycIbyFkFKLIrWbYLRsNY9Zja3msyZGsiTLUAPNzyBhUOmYKWcGd9+r/v0Z9Ymb+5YdbHnBe/zWvy+u7f5Yy+R7hvT00pugX7psFKc+/UE7uueta1cPamFiP6ye32vZbW9c9z6TUgfiYdlFFNP1JF48zZYQTP9wHPnbv3zeaqsqFsBzrP3ss7KrSrthYzF5kkfXHI4wUdHAOCFGCZEjFN+VoKkSxWFWXIyPQOzTIHbwvihRGtFMQPaRGTKJRKnoE5dCABYdxJ6JDeJUkRHFVIXSoIwiZlz0Kl6lRL9Tsiu8kEnTWyTThVskfwRd/TwZA1tvXVd80wWAtdRUB77GuWUGwOxZDeBrTi06WHrytZV3F60/cqtj9/4l2SJvaOqRpj2DenqZiRTekXzbR6fe3T7rsofw9LaJ47uv29pvQp9meEMdyFyeXUCwPdn+CU/PfCsivn/qjTFYFd4WxhPDUBqGOSFYEYBlfpjhhwl+cPtB8GtrLW5jf8lWC6QtUC3ARgyYLYrvlECyOZxOb7QcAVvsLVdkmzPuwFK8yIGDFaK2YHeq7ZS2Va+FbiQ4k8kvzp4jRufHV6uFuEfRAgktfkzSe406+XryTi3/SrF6x7szZqiP/Fb98sF9MEF9uRhfl7iwcsHMxS3/eOgO9csi7sSBs+pvf3XqlY9bjoEHnmo9cPfA08//5Y2t+z46BxjG7r5b091PuNeIrU2gWbncbB+s9mz34Nke6O253INnOGGCE7aYYKUJxnMQC5ajpF2WIxaby2KzWaLBcEUMFTGECsvuCpp+1lzcqXzuPJtPt51vO9tlIVrAQp786TNNxhVz1jhrqmuIOa2m26deU2645bz60LsrbtG0aNzwdQAPjZtghwWZ3lPHtrKvDhnd1va+unf6De/mdejmQTmY9CzcncvuMP+ExLPoHRL/neHOIxdaletvt9llW8RqcVktdDOmzJvsJjnCm1w8byKGlPwWRW3jtsWCiLNDTuCZCtnJmCxmmxWLdL92S0OLtjLQljmjr4/kw1xqUol1leniCHlHoTZ2c35ZwFgHoEsh9KwAzSPwZ8atLCuKCnUqv6Rludr3V3Ad3DGh5IrG67hpm6+MmS5vm9P2Lq5lNrSVYt/SooG6X0TqGH4gGU8YrcwNavTCeA/UeoZ48EYveEn0RtOmLreTxCu8z+VLcDzh24A42QUuRJh81BcCj5t3SrzZ6zLZpKjVnOck9OY/Om1tmXOUk71/NqOnR33yuUzd+0a2EBn5cjoc6Ew9GoDJOo1xDSTj6p9rs4yqm7Sqod7Sq7q2qHum96HDK/HQhrIBM6+mw1v83ZGddZPdP5P9RVfPYst+eIxNLyklPEy/B0TzcWR8XjklEzHx4hTei1mGNdtkxapw9BASBXjyNAK8C3gEotnrdkl2q0XGcc5mc1p5U9xiUsCp73mh+wQo5TLW5c5kWjLyhcx5Y4RN+ZUOn6xvrQaBbqMm4WicnlpFFI8wT+IQfYo6GhpD6pXq+EyQsSS+f8kJz6pbQnAWnri8V9tC4hvvbmtvVgX+4B1YaIZ260F9zrR7VIgdd6N5uT6MxEbZyi6DoSNJ/OtIuhkjiVrMZCRRujL1n0fSaRxN2u4HGljmh5EwhsH6fWpLW1g9qP5p1VXwYPyHx8KQ/DYMYyF5w3B1WYwtWaw+1KyeFvfvgEHNMMi2V1vTOaGO0eYlijblrpzsgxtdW1z4chek5Fp5iMzMs0CThe7pnsnCdAZq6TGmgIOBYASwizBGfyBg9xDryMWjEXu5zV+BAwFHEMLxKHZU2OwikcKzmVZjbDSb0HomUzCTxiJOl109ZHARcMuCtpm3upbXrSI9sqC2MFuxA6dPv6Xee3rb7teZxnGrv7hv3+lPnXDxsgZ9rlQU+uhh9f4P/rxi9fGK5sZxzzza+sydd2ArmTZAWTLeSWS8EXRzblRpCK4OwjB9t7IfhnqgWduA2mifZcfVFqgxQYjl2Eg45AqHQzzHmWUyViUWCZvLfSG+guOsYRbHI1iRrRUuydhvqo21NUvG2nLpWLusRFBXUJQCgRJoWQ+bda9AU2ZJqOUmedsWNjRAt7j6wAFYu3rx8m7HB6j3v6N+d2vzrfvAq54vJqzN2vbNHbfv/U69Z1xjc8WLX+zc+CfwvPR2NUZ3azKqqBNYL5HRCNG7YbMDKwO4VwBKid9zwnQnlDhhkx1W2GGGHdhQOJTgWBfHkoFalRgCBxmoNeYjkhriOImMNBvhHYoU7TpSbUmiy1AvHak2TqdgJAC7bqqthVrWG1TnNk5uc5ZLP180Z9H139316IvqrP0zb1h+88fqNy62ZK9NHbSBXbX4iXkrIOpRZ06cct/bex9OwruL9f1G36kTGJWMsRI9mZszLA2rElAWpVsFa6JwC4blGKZh2J6GiWkoTwNOQ1l5eferYzC3CCYWQawonIzxrph7kAgW0Y6A71nZ3R4L4/JoWVFMtLByjxSkUnIaKrKVvBu5ZBd2yVG/ZIT+OgpNhPp0RoImBC60ykZKgAQgWYeeMKHSrptbKutdov2ObdiX5gZ02WdUn/r4mAGNe/v9dk9kVgsN+A/RxMDuSTccHPbJmNHXHp7eLQpDr21U52rqfrxb3fzbpqTG1in1jQtJ0G95Zdrk6tzN98+tbIxEegy7kt0AvTQzQOTkRmLLbta4Qktuw4oimBOFiVGYE4GJEagJDg7irT7YgGEZAdIOq+wwzA5zFXApdsbqKR8lQpUIS0SYRnwg+U0YFAfLORjHTeMwwf4qDJdpkzCYblDGnCCyVsSwFnMyVB52Ooi1jGOiY+SfGIjHGDFuNXXeBKfZxAsZAif5lTmveAmQixYtMqRr0aJW7R0KbOFNwkNI2EZxJUaSoJisJebeSEMxqX5A0yzszYunhU5XnPk8h3cnftjT/a56sEtqJoSH7x86aM4fc4cCfz95fPk6dvAddzSX3Xd82YELD+TetTbfv3PJwJx6LnDqs+k36NgNa/+EvYrYlFK0NjdidQKGJWYn8OoImCOBCF4VhsH+GX68SoKNVthgAcLpy03lpVSokjTiTpa4kiUlSbe33OVg4slkEJfESwm9dLntom4927S7ZbTjxc9n8rzrTFNGPt9x95ShZ0xH/kgPZxpoCKgfuKyb0TiJXdmrEmpDw/RnZ08bdHnzLXvUf8zqCcfwoMUN100cWVlz60r1y2t/RiNC9VcrFj//0Pa7Ro24MP16SXJ4fQM3DhnUb+qCG1bdBecO0rGb2z9lXiC6F0LLiH1xrHRsdTArrVutJHRxxZAgEzoYCQX99JAnbYNSXWBYYGKACch+8NtjNiZrsyO7bMd+u98u40A2xMtRi0Xfm+4o7AOtbL1QWHkgQ8903DhGx2wMORFjag1vkSpJAxkn80JMvaLvd1OGbVj2hPpAvyfKfjU1N+Saupsev/qhKDEr6u8m9L/14JTx0N/WkqlpmpP0wLN7yZjmkjGd5x4l9uTV3Opllk0WPI34QAsMsYCPL+UJcyGUG5JpuKUC0hUptN0DN3lgtQs8roCi5RNjiK5CcKhnorg4VZIsiqdS8biWw9DTGpFwQIztMoGxpyMVSFd4XHxSFG2hZDYWL4ryNj232HDqzTpt+ql5oemk1gvnMtm1Wv7C2AmwuSOJQWExDI5mbQqyQdPS1Kg05NcCKUTabmbj9nzt1nw9CqH/mPMt05tfW7JOOLKo/1WT+185Mjn99pI7BVvh5AcbXxFd83bNeCg/cXX3ydNftjzYN1GUHje4JpBu8E7aVFQy2LhrPxdxZEoCNVdXdV7TYPshOwqiW3OTtwSh2QMrFWhUZil4kw02WWEThnHEahByCFIhOxtmfV6PaOJMdGOM4OKFbQJMFKCPcIWAywTwCkBCqqjP7IyKFsEk8BxvLJrTrd76borO29q4/O2HndVH5nhOy9p3XrAgoWsxXaxQX7tfnV57BLIHo7c/89Q1456r7rtgyTXj/Ougf/Nv8B3qXedmr1P/zr145xMbltBliblTVrbtXT3nMSJPLxBFmUhsK4OcxxED8BwQ7SAWrgHokbvxhJKFiffdRwoQUkvK4ju0sgKKv0hLI3oUHw/wPIsJj+T0vWjkSjV/LXngO+67Tz1D6/iugtYDiLhGtjd56kS1uaCM7OBYzYq8RSCG125ZbVIEFlY7BIbURimn/D75Rbpz6tT7p+Q2+puehKEklHh1XHtklbibPGN7q3PuU+fCXfRxH+xR58Ae+Kk6BX76KLgfhTfV7KPqn7Xc8hIyjvnaPrx9+XtczL8XIrJ2Lr6cEt/hXtXPVuG/hmkomlMYVNeronsOD4nHTaYcA3Udt7rn79cndYgfamel6XV8VaiD7qfT6qiuKivP4b5GHdUdt9fn65jX/qlph1bH7/Q62CV6HZyNFIgfZVBVtrQsh48BezQWs9tJLVVdaqHnvLV/YnpBq+MV/WxOWgc9N+DRQIDrOBcQjVUn8Hs6lfuDVs52FMP9sqwX1OqrIfzl844z4MQ/ABkXkg9hILH9c3a7foZg/nynT8yyVva03jbFQDtbHCqfKy21Wo2zxaepE4TPO5X7A9dRZ/K5SEQvaJylVujnR536qZd1P1dU1Kks/a4JjheKC98BsQQO6+e64tEKYZuy9nUWStezfOh3Tehnzb1rnNVWOMe7V632fRa9upyDQM903a61ccooX0vaKD0EPL1XP15UxWtHsYYjVYjntKNYO856TBvnFNBzXNtpm8Y5rkseRyj7HKzntUpyIq0l5w0ZVVmkzlXlT3U1znU1zqcqLpxPtQS+yX9/R1FcO4erqMu5DPqZWB1nUy3pdF58kXYGV+JHzgQpLpxXsaTjzJFgQDsOJPgjZ450nJOxRDsKMXoIQtpgrLYqFApqB4J0fD1FXib1trKFts7hnyF6QpSNoQcSRcCaI09CqLJaPxGkunD2CP9LvT05ZS6iZ4JoZ6PEYDEalgswRfTsiF1FgIqSwViOkYoainARYBwx2q9squ58aki806khIek7enKHdsBEoX9Vhf699X/tn9DtX/oXh3Gkfw05B4OKikKhHOmm2VrVpV/p/7VfXXDr6NfbnftVEv+3/brzR/q1BHKkX5fl3MzoYkDFxbRrxbRrxf/futb0b/r2ThfMAnrfov8nzMTfgNfArGcyGY3+/8JsOWljBNvPwcMVhe/B+asme8cM2bta7yfLYORzE/UjT/xd+0ltxxJN9t79EdnrlguwqF//2noyQlTXm9gSVurX0A/3wwyu6SR7pLZ09Y/24dcaVu6chVTgpl82wWA37UHeNtP2p3Rqfz76pdG+lbRflvMxqHff2l4546t5GKl3Q2/cu+MbevTW9bOfn0TINJF/1FFiLtbrYD6A0bpdcHk1w+nqoucTiN35Cz1byFyll8cm3Y4waPioWJK4puEddkS/n4V+/wF547PcnXtjsCkGM2LLY3hIbEIMN4fAG4JtPmj0wRBlgoKrFUjZZtpwtRUGW+i9lYRGucqdzlLiSph4cTKWxGWlTCmJUGJJVyyWTKZKShJSERQVBWLpQLlYvLsMyuIMh+NO/V4el6c0noxFnomfir8dZ6RkNFmZJAFNPBnxVEhMpILrfHdXk0O7r4WeE3JKqWtrOqXd3qK9ka3MZv51qzJd1Grt2N/bEfMkhK73sXi8Ao4X7nRpoHk++o/h46Fl8a43sAy6bUD4VE49XbjNRVSHhuBYWLvZJQfHmvd33MLy1jV3u6FX/v6WdPO2Ayo9PYan3yVB+GwxqkLP5GY3p2FTApYn4MYIrApuC+KBUZqFIOEP6/EmE8XO4qSzmB50zbIJZ7HLWVwsO8FZ43bZYsgK1oqYHAYpDGFUzJdFE3GhZ9Tr99hYJ/TzAN2UUOlhPGYpSm9paW1oaiJE7Zz8QaZV27OjhQfnaWAkv9eUMbgu3SJNMGQ1xqvhaHwtjwYeowfJFL/qrJ5/oGAVEhD0ex6YS+903PjBdc5Z/qIb1b+qf2/q/kLLI0MCnrZqJ34nvXP/8ZlNu+/54zuLimf0H7xsz4zJmb6rHp01iS35/reTR9S9ektuzE1XRQdO/sWuzate/OiZ/8fYdwBGcV1rz7kzu7OzbbbM7myfXa200qog2JWQhBBaTAebZoooAtNFMcVUIWOwAVEdCLjGsXHHLS7YMg5uxCZuDzBOMMl7sUl9jl8S8hy//Elss8N/752tQk5iAV7BamfOmXvPPfX7XnvnWbVj08RpB2+7f/vkRffszHOQeHMcHmuRFeZqZ2G0hHKERP8pB8la5qnsWTuwXpJ6c2VpMxf089/K2OJHs59vtSAOf7616PPpPAJ9/28yn/9e7v1WShxR/P5X1cm0ZzbrK9yE2jIYkP37Wwqxb9XJ3GSKAflZBnuqJPO+AQM0gphMDy75PP1x7fOw/aGfR+3PBXwf1OetayA+iPb51Fvt7TfTa2UxQclnkGtRrLL3cn5zI/FLtGv35TdreWKiB+bJjN5KsnooiSgM1kORD3TlWfxcRpHnAjuyestiX4WVIHl/uIjDjGDHf03fH9f8tccz73bYRfJuR4Gly8UT2VgAn1s0niD60+IH6DNmwO/7S/Z9LcXvK4oLyPuoD2wlHHHcSzQQKOCwob6atj4jaFDWV/u3OHIizE+YHIcNXZ91RTZ8Gr4P7DsyUeap1JyZCoxR6CBYJCpFItFoxCvLIbdZclusLre5xQ1VbnCbzfZImSg5bU6bTWufb3KA31HlQA47E9XLbodLiph5qyjanQ5ksxsi3pCijX9lpr/ItAg2wmTwoFUbPSgYucwMHxTlHHoNgfWaAaOtb2wkV/6jlXTD5MzY19EbN4SCaeG7pyD59lb0j62nzvUx7zXnoemHbk9fpzuRPoLmXVYKp7wQw6lLdTqK9eVntqUmLfPt9aG4d4a308suI5kE2GWB9RYYBQRSpCBxQLFq+Lt5WERhahpIqctNGqG5Go/BWSOYWAOP/q3Ewfl83gBswOj4PrMGjE6nHlA/U7cm3oa9PcrhMz0dC3/UOvymDcsWei7AwAvg58rVAep96he3fsVPuuMHG9e+vWrcxAVzbrrM7vsj1BdgZJdmMbKxf/Zsdr1hn4FgyBX7DL1wvYWfMZ9k953HT0iQClC9s9yBX/Hf4Pf/PeMzX0FDmaaUwDHllaIrxZW/cmVbylp3pY4pt5Wjg+UPlqNyZkvtmpuqPJoX+HKqfGL56nK2fUZ9Bj+VcgvyE7DfgjKfmYA7GYl85vhJAwenuPGvoEeZ1vrMXtb8IoJJl/GLIqxBw70jfpGD+xa/6ETOL4qgprxfFIwX+0X4/c9euVc/kH5+Web9GV4rlqlNIBt+f23R59975XvcM/Tz6zP3n/v8eDXesyzE++BfzMXE8A/0O/yMvCkz9imdNCJmUYEEeR3lY2L8MwHqC5OfGUSDYhY1569Sn/Nd9f/IXedr9EQ2DpVsffiPvTge4WuKg0jf36zF3YP74GErzfKMwT9YsyYH9vPtZhIdI2TvJUcvjjEshyEnR3kpIUdjUUWxHBn+tX/krvM11Zdm7elliLX/dr43LMeFrBwV9BLFz4PmD1z5/AH8Azpycuh0iMoh9JKDzON9SJ/50szPlGhyFP9MkRzkOikqx8nMfQ3MyiFoyQShSI4tBHiOyJG5xtfM37J7M//+q7C5c3kH/Dwqc+uqlCYeWFTWS45euYei51FGkw/0Z4rk0PDG/5G7Tu554B/R8htlfeQ3cpjfWO5fZZ9HTMtvlBfJcQPFsi7NYlkX7Y/KslKF3FNlLzmKsbfJ8ziYex4uGxjI83D1koNeh8rxfkaO17JyVNHLQGVvW8l2Uzn+JyPHzdnn4aaXIKiU356nwc8jnFtXIS8Os7UouUiOXrkaLHv/nByKD8fOBZF19mc0DNp/5K7zNctl15VCLwOhPvJBOWxYLIea87XoJYp9LeZg+kvdXOqjfpDBKX9Wy1/iELq+Pu8TjU9/ybHUR/1DLx6HfrXxeJ7X5Er6DO1f5Bk780mqslwE0WqyGwXQ471vMooGq57nQxoQZ9ja35qystaHDV1G4RWoT9XxFYxBhzgUYZGxSxAYgXtL0dUS3OfDgh7rm+9iBPYthA4LCtQCorwfJA8YiNQxr8CPX3ZQ3o8DPwTE5LlPqvLUH4Rg83dFDCDkb9oJnwIQHpBLg22UBeVvg9O/ay9iAqnKcRVrZCjtEaDI0AWkIPARiFloaPUv6ldVH8Y8t7fbVoV1zqNHv76knjjz4trd5gnKVqKneemv0Xd1TzA+HC2+niovLWkoGS8uETeKu0R9SYSBUGkwUBIJBf2MCbxsONI/koqwkVfgxMv+tiATIGC9D6VsrMg4TNV2s96rsKZgW+AVUF8sE7+w4/8fs61zENRwJ/K/KLUJ5leRn7EwJuQ/ZllnfIXghgs2AQn41YtljS96qmx/bSd44Tng8L9eygJA2/7WTtRB1UDxw7Nq0BRR9u2I4QW6+aMytGU5aYU9GCJloxeCGmC4+mH5DyPurVPEhYHDfQOGq6NfeWhJl3GUfy2t719QJ3Hbsb8XYWal+i/ygWCFpQ6wi5Wcu5JBXNQfMBklZ8BvR15njeSS/PjL5K0JsaYao5jPOWgZhyZ7EmoT7+AvHDhTbJlMPR5sfKZyqmsobSi115WTF3bSkc6XkykvN7f9v0ZvufH4RXVhGbT+B8SqzqktZWz1inkXH1z9KQw8esNiboeaPnfdwbeeu/umPdt+MHPPKTCMbNq9/wefwfG5q96+8avJbUSeHnUSe5AbwoSZW1MTBypQrsA0L6kfLpNgg75bj3idrEOiJcy5wzYcE7gR6GhH4kLfOt8OH+vzCwaH3e8TkceuOCSHD38JHiXIC5nEQN/ytmOB29vPt2sy5yuDbhcpfGGZSVUw+4II7SBCswefHqyeeUntioJ739/q7lB3Y193zedP39t59zMgH5k6ga37/b0jl6sXji9f/MjIMbe9dV3NdQsemTC462cP9VzDXLlulGZLNN7G0hxv41r4Vdam4bhbd1UcTfzYbfT9v8y8vzrz/h1+P427C3LiJG7CMcF9eI2QXqyhQBrZySzuPj149XE90ts44GSTTTSLZnOIkIpZ/dYq6z5siGotYDHphRobOFjRiswWQ69520Rv0NJPKKpWbswWohroBXmR5EvpdMt9fvXTt0Bx/enM/1P//hY0vmUB36m7l2/inlh3y9cv6prnj/501jf9dSdGzxtL66IsswLH13psQyNMgmlhfprauWcAbB4AHQNgfX/YUQPra2B6fEkc8RVyBZpZCrt8MNy7w4uSXtjkhko3bHbtdSEc9TQPwFY/mQwGGgINDVGTXzKX+PymEr/fIOgnmACbFlNrVZigywf8TExZ5wOfh69VWsxgtpqCJoE1KIq+wVDfrBiwpWk9mb5oJyNAclNrsv0S/X2Sgot90t6eOJNIErAEml3yZPJNSY+WpoNeibp2nUQagMvJmAslEi3EGkuSGTH3VXhjzjot8ZRMDNTpT9w3d6Nx5I3XTz1eetsP8ghkm15SL45p7lirzi1CIft68uBJ+plDruu475kbJqdu2jDzaM+dOUwy1Pz1fv9ydLQQlix9dlL/Ev+SkXSe9/fcX/FaqsRe4Qupm/bWQ1c9DKqHeD1sT8K6JCxOQkVtYy3y1YKpFnZXQ2c1LImDNo1n8kCTHSps4LOBCa8qp1xVyeu4AF8ei3l9vkBJJSPywDcGKuUBlSLn1Dm4mppQqM5X443VlLN1NSaaJ01foDNncgb76WL7edpcldQg3K5GLyxswdWLQE1ZBvWpFShuWYQPaz1GtA2mAa9TqItkW7IGcn9dcMPd7BdvvKim31rX+eFb7MrmgUjnUc+rd7QvHjp4of+xJVvVn6j/+4MbVx+4+fE/cOfuXr1CEWv+8tX9d8yc+/gpYEtEsbFuDFSteXHH6AkHpvar2tww7PLL5+YvempZ16+1eVas1w+wXkuYfsxDqUV7a6CrBiprYEcVrK+CxVVQUQ7m8kA52l0KnaXQEYAxATIabxL9IqoXwGGXopV6lvPq3XIkLOMvb6iS0ff3VkrxSsUKVgdr57iyGr+/WnaHI2x1jZGqMnky4ciosp3q8ny2s8j+T5RJIGddhWpsqMdKLNPIcIkOG4r198GTe/Paew4WRE6d2/Xs3Eln1Mt5pb2y/6Ngsc4qnofKwzfd9NqzD2y/acxNSy4/klMYMAn1N5me2WtTFZvsYDRX8shus9PeS8SAwMsuySYKRhviImLvtljS7pukbaQXci2/1PADT3pHw3YJ70RsuCK5xsrL9XEb8kKDfL/ngctHneyH4xq0jspvtunVPzVvCNxYsvYwt5/2UVaov8n0vo5OlRnNYXpj0T5uLCmSLtdkQZcrvbF3rr4xcl/N0Pu+OK8n3W/L5DegBt/WXek1QfT2ynFaP+vl3wjqX7Xb2s/aLHfn6zsoV99ZCd/LxgCig8bIYh8x8j252vTKbJ4yU9Apyh9juWer0wm3NxNkbkoNNpr8PskpJjweXiA4ZwZBySKdBYJSIOgPQjBAIM54FAkik8/n5iPGgEFyO+2kPftMovUkAUE+k8PuK4Y6O48PbTLNf+l04iK2tXncM/ybpzjZEa1PmyzGCOheiF5++AZ2dPTyK8vY+6Jq3HXtgAb1qXlj3C1Tn3okpnIaDlrjURU9Pt4Yrx39gnk1O2oyuhOLQ/fnMnU64SNn+jPNBNluY+2uWhTDe7NyZyUaaYYGMzZm0ZKAX06EwzpL2GodFEbarHFLE6sLl1stg6pxlFyv1PCBkN8rDikBsUQpqS1hS5yCEnXQjOOFM+3tVHQqM1kLBJz1QnuCIhkUCMtkrVmkAMhOT21bL9FjBUdJPgEXGcgNtV7+kmtIrV828/rq52O7b7pHLNRI5P1pdeMm7dx6149Xr3iqObVp57zr42gKoO7xkxXvzVPmjxy62LFj/QJbU4Gutpf8YOmOow8+ff2Erg09XeOunz9lX6CAwyqZy/ufRXdhnQZSVo4GuTRY59jCKDfP16XVNz/7tvpmvLqknNQ3IxU4tubEeGscxQvYrYrqm1fdx3l6H1qsXV2q5Qyq+8oZFNzD8myNk/kS30NzqpxlGgZFqlP4FqrxLbBHGp5rQBMa5jag2obWBiQ2KA2oIU8sRkGH6gvqD9o9odw9rYQL2T15FY9ZPr9wT642spJ5g/nXHGajcp//U/Q7RsrUdEnzHVZerLCm21velUXy0ppuWUVJNJW5HCuWtZahskIBczVdjbOD1mfOZZ5bd7YuYrGxwrdwdrTlODtWZGUjhB1GaxFhB+HUVdRJaCbFYw8yU1PVTNjplK0WWbZYonTexWI2Y8euFXt1ZgIoZLApetng8vd23mqJE4vdNTrGkq0Maq5agV9GoHCII8bn/S40M+93QUuP+umYwR1rj17lXOm+JB7VjowLRbDUsT9roHXRWqYntaLTQ4CvmXBZWTyshOLxUChqMUkWi+ke7H5jAVaaYALhSyfu6QCnR5ZkSYq63JLLvccNi90b3Mg91wXjXVDranUhl8WmhDw+XnbrJZcxTOQuUfRxQ3nNVU5rb9ScqyBzziRyk7k58gqa3S/USx8UfzzbS1M6Q15TdxdD7Pg29q019J+LqvOgO10tW9Jv55WIrtx+5c/oPZovKGN2psYyYb+fzP25XQ67otjtURteAKLNZBNsXlvcxtpMVrzmLMhCFErYtMyuaptoFx16N9GQR9ErhmAUa8hUrKEzpPSTWR8aUpiNFHs8WZgDyFffoVAn+ci/95p5L6+J9bmW0VkjW/M6gPq8EnIET2N9+RVE4mSDOh3OYh9DZJpSEVIFs4iSRRQNfKtlgmWu5YCFszCi3mIwKjzS5UEesSinE8lsgFaM9eSEs59VNeYGp0X/L7nYN899OI6MSs8s2cb1p7HYlc/1n2VisWHApZ7dOQQ2DoHpg5YMQtiJnFHfWY/29QdPf1hfDYurga+GqVWLqtZXsaOqoKESNpTDXurBtpV2lKI9QVhEIGFHeqDeA3HXHhfaKxFqiSUIpiGwh8XBWwejwcbkMKOPCTOkwUIweX1GnyEe8AuC3x/1GSWfzxj3gewDAcdrlJ8ejH4fjt8CoQbFK+MAzqBPKSaLSTAaNeyWc7QrgPyZY2kpZBHIQ8DRiVi8F74FWD9b5crxC/TGif42roGy3tGc/rMs+cB3izCkN73UNwtBekBRRJcnJShAl0bNfZET3NYbb5pllqpL9b+mfKX9meHMP1KP7GyBDS2wpAV2NcCMxNJEZ4KdMaBzABo7AHZWwU78FCuhO07Cuu4Y7C2BzhLoKAE5BBVO8Duhww5eO8zUwRgddCPyLGMEzgzEsNj8ZjNqbjYw4YNhOBCGcJiXhwsGj8FXoee9Xp6PGjySwbPRAx78i8BNeD36UsUXqFdkF1+j6LlWRTCZeIO1rwdZaMLoU8wz7rRfygzmf/tjzEO0OIufYkNx+TL/0Mqy7lTeCRuo/3UGuWXlfd95+oapw8bu6tz64fz4AeWx+69CbkkPbGpdNWf0nLqKAc0bF08fVVWfw3JB4sFdG4+9cP+zMyf+4u07numF5vLi2uumDZl019p5WycvmDFm5S6Gu/KzK3fq6/U6xsLY8fkuM6+nVjhFVs/ILruFt1hF1sKbTcjCSzo9Ayakx0ezvou3SDxvsVjcNtEoCCGDKBlEg4HDETjnEE2syIaQSUIm1F+cKCLRpePcEYlOSRsZi2gyIhkbU15gkWBgCBrSxZO2k9jGJC+eJJ75yZMn0/g3eGvbP93lIbEMwVn3nm5PkCHRPOy6tvNEvOcIvCy2qSJB63NG2QhEG6IUUpaFZKSc10VZfb0avP+NUeqL6nX3t51lW38/COapxoS65QBM8x1Rf7/k53pd+qXLo+Dx9P8u151QH4AfpB+Ajenoj350t0rx8+diPY3CegpjN+KXqf3eCAg4jsa2wwOSHVg7uG3g5mFzDDrKCLHJTj+M8kO9H3bbYIaNdIPJ8YgSdodx7IvPbBfj6sKv3e4ww1Wylkprlbu80quPRLsVKFMAlCDLWS0WIVoTDDNB1uVeFIc4L9Q0yqNlJHdKeyTUKEFcAslBpojpOUzAvD852frJSQ3NmkxLN5ExKZLteMd24dKFS+9oE3M2grNDVXaqsPkrl10Cgs0eKwd34fAUH3Vmobka2Cw0l37UhxPsxy3etKPjnhyDxc8P3Hf/L3cQiK6L39n1t9n3EICulF53efk99hGNl1e1Zegrlr0GtgfBQ4G6bnpUPd9GgLqeWYnP6G51CfdHGg/GmN+kDhyNwT0xWBKB0aG2EGr0wh4PVHo2e1CHBE1OMDgrnGgUP51Hd+vhLoD1AAMBx72w2QlLneCM4bjREbQRtdsZA44e7Yy9yxGUHI4gw4VZU3i1eZsZmSscpWGbC1z6UBgCPpbjwoovyPh4u8NqfpDQaMZ4QXHarFmEX0LXaMuoO0HG05s0dhmi6va8rqFdU7T2J/SFti6A25VRtzbEB1HIkWMIEMsQZ3B/VN9deAw8amv/lMaMsWqK+t+HYfw8So8xZyxY1Hvi9b+a2c+JV3DpjKPmobXpqVHKjtFPnQSXV54kDBkh+F76UwehzhjbiGPvFo1fHe//Bak6BkSjyWQWDBaDxRJCvERwXhEhIfLivY10HFeLAAn6iJllLQYeWSIoxzykQaNqqCwZZ6cYB5bMFpXxkQyKLwm5uUT08rB9DwYe3HdqHxwKqCs7Hn88g+XbrZq12ZYfXblT9yTedzbGyTydWo73hNnp0NuMdtFmtJnMvE2DP9U59IzAAWMTGKHLaJOMRhv+aYX9kEUX2T+z6E0WVrIPsM+y2Di1sohlHQTg1yzxZo8ZzMPxyc/bzZwjItqwDpBgxGLjk+ITAlNFhzcIxnUOmC3hoeHYTclkbW5DiZoRErP9gEBm5egMe5SwYUQasEune3JIU/SIOu2RUzeoNfejxztVJco+M+Tdhxr0unFH019f/j84k36PbUQjj477Uv2azsHdgGMbFp+xDczPU3s2V8LSSthVDjvx8anANgnWUZCF4RJMq4NEXW1DPFwxIwh7/dDph6A/7A03bNfBcB3s1MNwPcT0A/VIrxNtnIOM7TfYcIzZVBt2OsJ31MHABNQlXKVBP1ulVIhxBUfEpbxoc44mAE1GPWtQLKJLcTiNOuLsJs+ebqJFEWyyiY1pxfaZVkbokBTUEg6Id9rJxtDmCNuzY5sXqG9UuA1KqX2hB6GMX9VCrDw7c5aZp9KyEDKf65mkjGbs8f2bHh5YOTs2ePzwyRvWPjpp+eCVW+++b/bQ60ftOurftWnZ946t2Kx7Qfhi1KAR2mTVwZnj+RdGt+1f8/DHm67deX9J1ZT+k5vH2q6//Y4pY69re9p8Lhy7JjNZtRHrPoZ176VzeN9NTRljhw2WbgtaZIFpFhhhgToL6OySPWrQSQaDbpoBJIPbZDYjj+zJ5uxCAb9fdtvdVp0go6TkNuJ40mQQFKvoAV9h+q7W0VSAqYO/T9qyeTyynIjCeg07a3OuCmS1Vh7DesOecj6/N7s1NmJ2df+h105eu3FWU02ybeS2pxT09q2N2URfY8nqu0bNubWrMjL9ro1asg8YHO1zH+vOY09gZWq4WyaTZBtJtAjl1gbrKCu72bTXhJaasE9mQ1KYEYDC6mhIiCyyiQ6WUUQd6HTIojhYQMYsEGD7pSSlC8pjHrUXMU+RvZIbo8PHS7kjErZjq406J7+0tmLo6e2bJ0/Ye4XZ9WAPHIL3Hn4StqnbkM9w9Hvn9o8d9WU1zFTXq398j85pdWHn9GXKg9KeaqgQGgVChoVv2Mabwgz2VQ8yzzMcljM79kbRyTmbyOMvvUVx8hnE52xG+wzUrim8bS1uy9CY4NtOZIt72gws+/JTN24b/tKsTUsPPv2TaY+1Xj5yb/tytuIXh+f41DfguTGLnnjs3cCdT7WOJj60wjC6FpqPDuGo/sXUynhNUw0aG5oZQp2ePR60k4WF7DoWxcrL44pWnCV1twEVZaUBf9xPyBNFyWiyikZxjwgd4iYRxUXwiNiSW8xmIwpESsusXaYKsVQpRQcrHqxApRWlFXF/RMyRKma7x21kaI1SK2pGvLcZz4z30QIvcTCyMHV5nkVq2/vkWOTpl4bV15LjWbxuV6D7P+CdvkkWS2FxQP1e5dVUi7BqB/tuL6LFZ3e8rzEtEl9tE+n1oHyg5cwPUws2le0uI3RzUyPQEBkVQUstUE64wxFT7vf6Yj4dPjf02K0NxXxSzOeLxYMBjxySQ6GQzS3Z7A6X2+Z22ySn0+ZxgbfL7+ACgaib8cluFAtFa2x6UlzKkSEUurCaJm19jJZ6slQyV6NmZXcEaOOjhWPHmaPTiU/PfOigF7q3BbY64q2TDnY/R2GUdDcHbu4+1Y3+sOvhtMsnd8zaQSCVdCfSW3ZMfWfD96aM/3D+5hGnvDvQ9vQWtP3yV7esbLxldOo/5n965cqVP+F9cZni13XRGG8mPn9/jM9fJ7YIfuaFVDve5oxDkj1+0eq0YleBaM/CWCxdhCfC6qzFHpcTbymTMej2EqS3kM+FI22Xy3eAkHv6ZJ074jF4vYLEuSJ2J+MAO7JYfX4hIpoJqeXJk1iPF/G5iw9fcvBSbaY1XbZniTlsp7SR5QRB5srDj+X9rHxfvnYOE4gSsgJJYICPYi3jn9T9uKG8bJv6Q5hQprapd7Bs6eVHxt8/fhk0sDc09KRfnQvtt6iXl+nw6fyY2vCECo8tx8HBuC/oaxw7Zf3UMqaKSTJNzK9Te+Jh2KzsVdBeL3R6YJkHDJ42D6LIkITgUI9gA3QDKgfQAzVJOk9TXbK6tEwug4q4QXC5y9yMu0suk2T8m2DYVIb5X+oILI0O6ZrrEw3hgCzbAhBIxqttYp0Ba7q6op9SCiXYaW8STIrH5TSV4UeXrbTX5hgKsCLPJjJemk0rENAKQXtBVNBLgb0DX0GrE2DlZWMDLqr5qwVxL+AtzycHslqMS6YhNO/1fbtpjVVNftwwgtYO+qm/enztPPXXh2FS2KsVDW4YB5YfDfr+x3Ak1o9UDv4061lOwc5shdW8/sz4yerr5aR+8MBHdeo4xESTmapBEO69fPGWUZcC4LHMn7Jvr+JdMILROEA0DAEfsz6VarTDZhss4mAkN40jWIVevIidHuTzsl6WDTk9ktPDetwuZ8BorhR42deFJEn0epBTMIp0ziZ9NlFbwFhxKWH75GwimU/+FszVaGoj0IMIn2IaYEAG+0fbw9zUwF1N09WH1IPiy7ZlU7tbZF/iscBj+9/exyo71C/U2ZAaNtQytWLKnM5+XV/sQPelF2n+MOnpj2KZWLwbb09NkN1ui9Wpq+WOcIjjGOT1uCQn6+T1fh8wBsZgiDpZ/BfsXOcq51Yn2+qc4DyA/93jX6B3uWw+r95ptSkWg0kEtIBhic+bzmL85Z36zOFHF4bG76LLrRAcBGElaDst2uAkLUtFucEMZ0e06sWq1YGVK4vyhEtWBm5s72nXnThz5vJzO9Jf5FKG8L874HV1mIZ1PUk/DvsjAaYCyztlZxlsKINEGZRSYudOEgnCDHmpjHxypYyWAPiDAYbnUYVotTAIhSxByRIMkoaUymilK6jU+BkvWxGrEe0CDmhqLAZjLslJsbg0vJHcsI/NmhvyIWgjhdtByAABurC4FBMiA17NkAiZz0TIRAv6ceor0mSlafSoi5LjoafV/7vvERW7b3ueeXPjucO3qxfeP/mrk8fv053/6u9zKqZZ73V+nLphWv3O/cDBdyEE8cbGX9T9+TfqR2/8dgzWx1Lsky7Hvk2ISTBvprasr4YNVTC9akkVml4OrhjsD8MtYRjjhUZKnmDygtFDSFbZDhlMMuyhdG8bYRegxYQPaBRMBxaryyoOCIZoOjgkWUL3hiB0wAI2rLW6OI2KmZA+qgT9fI0i2k1YcUqx4rKzUloLS3smTUN0lznV+kygAdtbg0XpM7aPNBm3/A9OqsqfuGJFibIVvVNiXOybh2dRfZ4au7CnICum3tg7C0bWmZn0udKcQyVeZ5MGVUBFBZl20BmMhhCvk3jdYhz6Gu08H6pkqp1u2SHbSqP2qN0ecsiSQ/bIm2RE4Kgc4Ch1R4w6gxPZbI5oREYG3u4gJ9s5zRFOEgyO9MlePFwZMKrzGkttewHeD/GvsEfljLI0GqqCDK9IXzDIP1PtkypmN67+xdLGsQNbam/83e5Tuz+JfLoHLXngum0t9a8urV2jlnSAeLL+/MRybqq67Zrmpm371D+B/dDKiR5Hej3adwQddCpzr79lb8yu2nXSrms0PJYk6R3G687DHEhdv8sFoyTCet5oBsGAjynAcjutTrPJyLski0ToGAhr1D1Ogom0xAmjsVdgt9VaW61zrSz2VRfwDocVWMXFyLzkJIQMTK6qlAXsouppz4/NkEkR6ihlcDlOJ7JWNn/Q8FmWIJJ5ZWeNrW2cu3BwzROBFzlh5jOLNgQ2tD9Y89CDAzn5iZJlqVt22CvVafDf2Nb851/IGjhC6o6UR0tijqVmm4xGi8OGQzynaJUkq2S3hiwGSTCT5IiBuEGSndFJOjshDyL8MpXkuNZliYMqDGDAu5wXzWDrcggcXhBO3mInnXl63pAhzrFTuuacu1iUYdDqRVmMvNy8pvbXBCuP6KLwyKEOI005RBqSLF4g+IVTX3vqYOA/8Zo/teEKo14KvLTtJzej0SfVT9XZj+lOXGF2pL8kyHlwZQcwV7AA6s3qMxqX5CRuC419FeZ4agHxlv1BJaBQZ1nPMNGAUwo4xwb2BlBTAGoCYAh4AigQcLrcbo8vpHgVr8epOL1Rj1OiB63HZCZjmT4Z/AuCEhfCJ26A8Xr0ThwUKya9kLEmrVf50GQd1BYro3B+tXCJWAsXSFYhvaD3onndcFve2h54QV0ysbEQfG/+S4Hbmo4NgAUn1b+rX2E7oh7dka78TmMWgQ9duwNmqEfx76jaTW3H7iufcwsz86rrU8NmJpYl0C6KkVUWZqxhGw7GBgYVQ40iKIIQdXsltzfgxSba666pVUSrQTDr9ea4okR4b0BvVtx2DTA+2UqpCh1NybMJcirloJ8LqLzP51H0CxCvclBgpMZannTLxV0cGQBxbuEdw+bVvXn/ta7Pfjni+Dr14Kl1bd7mgPu4qO85cWDmnJcGD2z7YHF//9CHt/RfURFhjc/NrnQYDXxo7IA737KpJ+aMWjV1NRi2TEzMqZv4/clTD0+trXxp6v0+q8nkbarNcLiupVwLUeae1KKOElgf2hlC031LfGgnQQqVvWi9B0baocEOu2ywwQZTbYR9gRK3Cni1RFERaavXEXcsdbAOQthaFqCErYxDLxPO1nCGs5XJsrVmzqPT5DjKBQ2Oqymcge1dfcsePAWw+ms/KaZoLZlZVEYjs7gFBbSj6sZexbIMD3pGF8dS62ZGIB4BTwSmhWB9EBYGYWOA8MF3uqDDBTNcpJaJQ//FqBshZw6wp8zg93ktZsEvmM15VvR1JlhCIQUbTRDP8KFPMLJGWbGIvBlvLaMx3IsKvTcLusZCoNEQ9IbwyQT5eS70orJW30ToF3u8/4oEPbapDwL0LF/8T2k25M3UzZ4auD4OAytgeymsL4WuyL4Iaot0RFAXv49HG9huFu0kJd/FaANilbDWOTXA7nAYymNlXo9QLng8GU1tNsFSE0w3wRgTNGiaInoizPEeKap4/bxDUuzYE8b6qi7QV1KDIXdcRR1fqLRv5W7IKu1b2Rv6VmAx8dmAf6XMPBXaH/qilcd2ffCVz9lf0lrtktSInSFo88MmJwGd22mGDWZYYoZuFuy5lRbxhlf5YI4Pan2tvgk+1mcMr8K7zed1KQFeMFoUXZYJXKMAx6GkxgOeV4DG7EERJwlWmrOAsEBrgv9larSafuzxRR2E8fvXM2v6NS5bNnlErKcbZpzomI/uJNWK2Tc8ap6/HuR929eMnj5t9Bon7O4kMEiM7co9nBvLE8Gx949S2yoDsNRDEmbsYj1BydvEwlIWuithZwAGBmCPBOOk5RIaJMEOIywyQqce9iKQPD5jzFAStgIW3GqzTrTeYF1t1VlrDGG3hoeOXRszp4T4WEWXBJUSCJJXQlKpxzHcuM6IjBXm0grF7SJdeO8k0hfP2Eku3KGhE2rOHjm/iGIyuIX2PGWBpqRsNrcfZHLbeGm4NGQx0hCSoUbG2iIJRs0YuYm+js+faPr81O8ObT5+x8rb51etqNt/L5iwLv/evue9oTfOHDcLXcSK67nj42T5h+88Neu6yQ939Nuwpgtir52ePTd937WvNlcMoDzb6nTKsx1mBuBzfq2vP0yvXlKN5HLYXwJdJdDoh7gfNpNx4DZvhxftc8FmFyEnLgfgDQZks0eUsBiOiGESPYhhSQzvCkNnGMaFIXxABEa0iUhMVoZthGIwzJQpSpDvp9idNIoQ/1kUkeVqy6Mt9E6R9YrE8tPSvdoprjbo76snC3Dla4qa35/vRb39VXqVOwMxH9r+28KO96tIuOmZp3s3Y79OpNbTPs/psSUxxJfJZcgUAdkDO2XYIMMiGabIMFKGehl2S2RUJS7BXkraZLAShDLeqHi8glcRvAaejxJOPK9Qhb0GcuwNqAgTDm6vmydg/UGIKh43X60YKUx5/gwkiqWGq/AgLFBon+osdKqvOhw1Q3bVVIHu3Yyp+n/FB+WwcLL19hFqpFilL1NT9U1HIaX5kHuaRlz+4Cp9rsHnwTi8z7147SxODV8fgi4/7PQQjc0Ul4mbRXYnwRFcbNpgYstYwG6X3ZezYiVC2BAOOwxCuNrhsAQUN5+FAMw3yl6gZqsI8jGHlOvOhJ0RR6YP1kGVwo078qSafnDthh5Dc+uSbTcu9F7+suzAw9/8qOOG1w3fbF48uwztUP/21rmO5d93LG8dtnHFLmAeOr5l3acwdPGsbVqOOoPjg+1xBbM5NWlzBawvg+4gECxH1GmHWfbldlTGQdiSx+sbUhmJho1y2GM2xuKR6iPm50i1SZQV+Yj8nMyZZbNc7sT2uVzRm5hC0u92wvpdSPpdBGKYmzuL9OKUKWD7DnPXjZ2469Y7Tq2+EQdw3MDWjVoO79CBx0C/NPnz9DPQPHQjcOjmJx94csrEro3vkIbfW66fRxJ29y/r+HiJ+lLAvPna6zOy6y5h2ePYX34ttWFzEiqSZCPMdMIeM3SZocEAO3mYw97Cfodlx7LQzIKFDbJoTyVJYGyidf1ddphqX2Rfb2dvxAdXpMRWYq8McyVMNBzhBlbVhK3esM9mreRKqnxe7BQo8XL8FlvJABe2PwMUY4GCCNhLwnY2cYa2SiQ1NX2SSJ8mlX0b4S09VcyBmV8pRHMFMA0NZbGc/kopbE5DZoNYcBiS3SqXti3q4YXU6C3bHz21ZoWVNVlKhq3V1Anhx7E6fZanjbYBNXvST6QPYOFTm25f0Qnfb/rDwd3fmz6bqvbwiAHzRqaWOB746OP6IdEd4/yVLbAuEO0ad/26W7X+4BH4vH+S4EShO+j3Cv7+EfI966b+AP5e14ifQR1zNLVoYCWUV8LuIHQGYYaz07nHyXZa9ljQPha2sDCYvZadzbK1LDD9wpze4PX5SkNhzhU2VHMDS8NlYthaVlqh9yoBX4BD1TU1FVjdibpEAH/Zw0oFb1esotmUQa3O1NSwah0U1Z+8bKKVQbIVzycuXMqSsduKUPCzyr4aljSKX4azdD9aCS6nd13jtkUvCqUHb8mhlc4dOmrLwFWK7Abf8bZEVexoy6sPPDhzoPsRqnI0oOm3nUMn3v74DVkE0x2y8Tvo9UPxaJvzzu1jqgdHqLYzszefs2nq08eZlamRexRY5IfpflgiQ4UVdlOevc0C8HpZj3YBDlk47MpHwq1Z7soq7KKGTahMiVVUBF2KyOMgMWedkqQSlz5Ls/Q4zLMXJx/piCF1E3IeQrZZVC5WDJs+SYR//w+HHgLbgdnLj710bOWca0ZvwXpYULeP6oFNvDqNivw/b4HvzZ+0jLrz0A/vf23HlFlY/DUlju8gBq40qtejEBdjZGZTqhVNYOeyq1j8n97hdMt2OVtCi9plyW6XZbtLkuwms9nOyHq71akXOKcbqrVQX8ig6BM6GY3ZJ1soyzOvX1UVy5Hq8lZUEM1Tft3Qjx4OPqzIyXULcg6z54PgBz/iYpcX77979cJrghmuGPZ7mu2tV6frLuAzuj8zjPlpase6FpjaAnyD3IC6krA0CTvjsDcG8VhnDO0tg64yaCuFvWEgz9cI040w3EiP58A1Ayqr/FUD/FXYEYr6qyR/1bQqGFMFzVVgqKqoQlVz/WDzg3+EM+ywDQqXVFXQ07oW6pXKCt7pGKIE/CEcphko88wl4gedTRQe25fOJ3K+UC9nyPpPTu/c4Y2ypcMGOQP6fpVr1Pdxjq3UhYwqL13zyqJuAkqlO86OHjD+sVG1FY7bjxxfMvu6iTvW3/LB8mu0E74sNXLDnmVV17ha7lg+c3zNwOwZf7t6ak7dbalJ3qB9RcQ9tfHktAP7b37joXvun3bta9BMzvxXOydMOzDonVErBz4wYcSK27L4PsRWEXwfbKsWXvkDtwLvswCzK3V9l2+fD1X4gHqjldgd8sI042Ij4nmYwS4lLQiiYHHY7VGrRbJaLUwYwJrp4Q4JYY9DsltMVoUBu92kU/y8SZFyW+5s4lKmA4O6S6TMn/eYijSNNZwB8LJFNDg0VtOrDe9vbsWLhrEj286t74D4/Quq1N+WwEezfnb20y27YQ7YYSb6f+Ls5oZHDnysvjP63F3qxF0rNvwWorCCrs3Hsew3431mx9I+nJq31AIz8S8zjADscTcA4liX08rIktPqtIms3WRxWu0mJLIgsozMiqKWeLXKRpMb71Wz3WTCqsDvZxjZIzMOUp61M6JVLzt9iok1iAWVaxLfnj6byDXuk0IPzTOd36V1Wlppp6WVNjlldCFABieaJvBZ0nRZVwuZnnXu5vQLJdLosTc/t/qGH584DCdU1mxwt8S8FXhrbj40bVzXtRMeWvHUIbY7PRM9/k1FrDEands/0UT0cDM+n+oysw4fp7rbFOIcfSDBDGmp9EOJHUy95UX69fqd+h79j/W6aXoo04Nbj68NXl+FrtIVK3fFXErYETJIYYcrxocMel1lyGAIhaKumIT/rTKuq9ThrekIh6O6Skmnq6yMAWPTgS7m81IGkHCJS1ZCAb4yVqM4DBZTQaXoXCKduJAg7IWftJ/G3kOx1vrSmed0ojg7QHcpm9cfTU9qk/HJhAIN2vhuTpu6us3XTBpY/3FQHjP8phdLjC3zxjkGjrlx5YOPH1eU+QtfH/Wd9AqrwTWoQo6xty26fZL6yvc31axpGXRnywjngu/D6Em3L3rtB0899YNll//XOxQrOhIfgPfWzepSbi216+tSI1iXW6bdPLKEZK8cl5EZR221aBVCGrepVyQzMkbJbDYKZjAzRhsOghnZYtaLDsVIM3DWbOU5u6SyUYcnY8mydbUsvXauazpLYjQEGpzcWvXDnnWvH7t57MTw9p5dwf0Ljy2Mz+ViXw9DA4+nhnfW34vWprfsjW1Y9sI78B6p9TIM14xteinzndTUdSbIUUc/oYd7Nc7oCdxcDtk54GKyx2O1KCFRxGvBbsMnlq3RDvY5Nqi1tdom2FibXlAUiPAhj0/BZxmwnGgzahWczALITL8kC/r/M0mgDGd0dlSivYg0Wn813T0NLLhmTcpFzyXq4nN70d43vX5sy9gJ7ND6e9O3o+1Y5o622T9WGwuSPur/Hm/NcN4Mx/ajmZ5tD6XmE5pB0SGJjj2E+1tYJR4Q0RwRWsUJIiJZ6US0tNTnrar0+ysroxohx54gdAShIQjBOQGoDbQGJgTYgMOlVEENX1kaU6LBCPgDRtFoVgSOz5uPqxTT3rdqyBhJIZ92cbX4X6tpX1EFefe/UFnd99Lzc1VldPu+sn+iO0R6sVApra2LzK2pcSaj0cDV6loJbAovmC2INbB6EYfmPEMGDljJwB5nYTQL7PMGuMUArYYJhlUGFp/mC/SCYLBa9LzBWFhXP1lQUy8cnMq3B2uujr2onh7N1tBLq16q2hfcs6Bnwa3BbXN75tK6+dFutQx+0Q0/Vpvp8x9y5XN4mZ4fo1JxvJdNeMMajJLBWGEE4yrDVgOao90pMpiMegtjUwzA5gzbqcyd5RkmSc9u7w0KL2fyJg/03CNPGHw7TY2U3IIup0tWuTP1QtI8FMb3YWLaUgkD4Yk1GhG+HYbRiJYImTsy6MGgZ7nxOtDUbNITokGdQtL46VP4F7mdM4nknPaCO8px8ZUl+QjWTLQhwkfhwQ+D6WeDZ+84G0STgx/ecccdKH3nndhv/RA/07X4mfqZO1Izu2Uw2Dw2tFsARvQr/lr/ET/n97sFyWVwyTi2cJMH65IMBtc+FzS5wOACF36QFu3RHjBwBlny+h0LTF78iE1WzmQyuF0MfsxM5uF+QhivLtnSp7Rm8GTtGXvhVigYETqjFW702dkRss6jufEfsh/QWqH/wGmBstt6Dnqt19i3+KLJWaWl3T2HA5aEix0yc/AIc/q76AXD1GX9RxrRtvQQYYLWI/IF/iNOuShlZkWqxSBxeCFYdbLNbOEsSMQBPDGOFomzWLZyB7gjHIutYytH7CPLmW0EJ0WWOew7sVxOMNIHffGMtjwKa9a5cuz5M3TJkuWKz7KBzYClKKfEo82A4t7HtvVsM584fJt5es+9+yzNw6da0MWN6XvRkvu23QtH0qXvXNvcStYNr05HQVqDbUlFCI80ySraJdFubyXWi1gt/G+9c4faOFbhqu2dE8SuU1B9s5D7dBTJ7K2UM5m96BZ9hFy/fy4feig1rc3Z4URNtj02NIqWYzaw4EGAorJHkj1uWTY7wgxwJf6wElACgWgwhC1oqCkEhOLHFHRLCpLloAf8ybBeCTEBc9BozaDJnCXW4BLJB2tcPxcuFZKZkhpMX8Q/wANn16K+bIu0LZJhsqH4kNz7HnUwmO479NHJtOX5yB93LViq/tFarcCT89rUp97ogUTPFMJiUzFCPfXfh/c/ud/96pyF90CE2w6vWi6v0Z1QV2Ad3Hjlc/1TeO9WMc+mFu0xAI5dQ9hH8gclvz84iPL+Bf12pzNqtUlWW5MNbLVWsPrZeGUV9R6qJPyrqrQK6augqgWBSIYGSCDEVAXttlBQHy5VeL/TrVgFE8vnqnbnEgnSlaZ5DjbNebjKZchgxWSCIWJDizAzow3ahsJxTx+0iDkOSvyd/qmLPWXTh89a/lH1Q++of5MP9Bxy3jJtyqSa2pIVPXfZhta1TZnQv75kKantPTe/atC7735RtxI9k75mVnh1XeLaiY8iNp28NlCXakhObHsI/kb0pi7N6O2+1PQijRWoq7FPdQ3CmoojMP4rTVn/uab+iaJyeqIu17+tJPVsT+e/pSXsmY38d9SE9TRMna7fhn37JI5wZsX7w84y2BiF8lg1DporKqJxAj2yrhKWVELlqjjEA/29fn80EJICgVAokPNpsEMjBrzYNYFEKKL0r+7HV1XqK+J9OSfnsr0l5xIUe+hidpY1j7kKiUIQIuq0ZNpv/rmTksk75ceY5YF4t2+T7ynyU+7ASnusuj/V2fpp0ybWYpX14PV37DmiVzCy4+tWpuPnxmY9lfew9hZdO/mRdBqduTawrqFufNvDqpGLPffuu+9qc7w2bKeaaP1rT2ry4gJ/Vz+HeLpAmsSjFrMpGLAGrNao14/PrU1kJm26H/kl5xwv1HpbvRO8rBf7ukFQ+IBf75XcCg4nxYzZL/TsiH0lnluBenLT3n27ur2Upo14c02+XT2300Hu1UUK+pU21M22DLk5vQU9tLBm4/tfpn+fUwjX/4cfdef8WyJ3lNmfmppl0pYku9QhgXTADu12IASsiNBpI3uZTwn5Q2T1EOiQxcHuICr0ayVZc/ODerxqejNuF065J6+acc9trUyrydUU3FfNt2Ph7yw4gB4qnmdnW1q2pOtylaboFtZQOMhOZMcHJPciti8C80Zq8xIehhPSQoKWxfPQwcKzCPYhWIFgJoJxCAYhwBYFn1cC9ruw2yUYJOyVtgkgGI4guIMHxBtIg6rEYv/UAAYTi1VJfbMNeqjQg0yiJh206iZgz4wRsHx6AyBOpwVCydakFt9prn4mwjvdnuMfLDQ5vXGrsJ0mfUpJcHIvXvyhuumB4xePw45Hiallg5d/y8Uuf8gOYHJYHpNp3vqdbM5VPxY/f5kpY15PbeRDcmhJiN3rgy4fjPZB3AlxjTBrhh32WGGTFUzR0jK3bJQJigyPvQnZKMmycZcMHTLMkmGMDM0yVMgg4FDXaAwLTC0AxZ0pD4dtbJIAzSRlfUBxS3wJmQbnk2QcPFNey6LMXNKgZdoptkymS6DI6yMbRtebwS8LPNOQzeMWYcPbSNFcP1ZR61rho4DafzhCkfRo85xDP/r1vQ+njy2Q25qHzn98zYKvLo2uJMxbv3lQPXtk6Iy/nAfjG+/vWaMemjN24tP3PK++AnUv5XTnpLqrYx5MLd0VgvoQ7PHBIB+ZZB3uhrEOQhtlsJP0dZKFcpZ2VnQjtgGvD/yrvBrHifFyKR4vj28q312OWsvnlqPy8rAn03kxEKusurykMh5QiLbMAxTOQDL/yXOXbJda0xc1Wt9LGqcWddky+bWmqwYjs/Ra5dnqiq1sYCSc6ZqgvbXaIdWK90Au66137r7rpx3Xjgo2zJ6/8sj068D6fzAV0JFXTuzf+Jr65xffeGjC6OZo1UC5p19ptGryjjkT0KxfvHVhaEvHoiHDNix7DCZ98PKNW9Mvzh5/36PqpT+NGTy146vlHz3a1jZoVM/36DzEQnUpwYLFOizB5/zDqcUzwkvDSFC8CsLLr8kHVTbYJO4WSe1uBwvrqRYt4dXl24iiDEx4K5lRdwpVUbvD4NDjoNvJO0nU4ZAMDsdWA9iwnp0OJhBVJDvPG6xVQUXQelGoLb5U5OxeFTtePa6eaQ0jEQZpT9bO+EzjaDklih4ImRZbmZs8Ytz+dbdO7JnSr+aj47s+mtgzefm1618cXdLv6PXXtPdT1Jc3tK0cXVKFbjt299Fpo43qVjhokW8EARpO32WDW9T1/vEbT393Qpnr8q9cQ2fdvQi2Bjbfc+HO8WVOcmY9f+Vz9C62XxYmlYqwZguxShYkWSzIwhtITxdj0RPgiYJOrqy85MC25RqySS1AK0yT48UP6N2LtK9zwtjaxq+WzCR25D//Uv5ECfwentKuy/poPHRNqoS1WEVyYRFJoojEzIVF5t+4cDZj1VB4sLE+9cPcxb+7aHjsB7oTX4+kl+/pOs4OIdfHMQ2R28+sTLXscMB6h9Y64bX7/Ajfil/EbqIo+zf6kQ77fi53PxFooOPXuz2Kq69eidw60A7lvGqshSMIcNWZVKizS5nDqK3xGl/r1pcKtPddLSwqrZwS3QK1v8pqkjzDS+pS2gcskrie5Bd4vdlkMBEOdaMkGHcZYbSxzYiajVBtBCNpVQBWMTNW3mTUGwQrU3isFrb3WgtHdrK9B5Dv4928cELyhWegPte/u2/lny+/qaOdu+RsdKnT6X0FmeWpFnxfXisBNdH7vIKX9Fx6JLdntwdmeEiXEDvOA4PxNrS5wY3vzscEeK9HbxXMilu090ppXX2bOeyWwlvtref8ja9ZOK1+WYGm/y8nwdYVl1XLCm9O09ztVBjQcJqpjq9L1XRYSLHJoNdHTYJkMgm7TeA2galdgFqhVZggsIIey2DCGs52fmTwNdtzCyPjoxQ0dWjJNXx/DcMPj6+pWP3M7fGZnZ/NIXe1d/zxtIruenPhTnov69WlaCW9l+ZUmMXhip6T9HrOZNK3aS4CZ8IOpBmsPIX4PJXjMiceQAajQXOPss5yPXaQ0UrnL55+1//yqBGz5kCKbRg185ufsp/c2nBHyRPlWi6O5HNnUCy8AHNr6loKB7IRISNeaFo3PvZvdTreHWZCVp9XFL3eTCa3ojiTazToeF+Ss1pt3qRdb+BziVytxkpheIsSuVoX/vmEPZ+mzBjRbA8+7cDPVFwjbDLMzbhxwUPX104/MzE4uv/WwXOO/QI+OjJx84n31Isj/grN7OgjHXN88UPqlxDsCLvUkVysJPmDteoLVM6hWM7nqZxh5nBqJiVPkDjQceB0uaIMkhikY4HFsmMr5Q63ZkfBSvxWS8ASCERNZslkNs81rTKh8SaoNbWakMnpQow/yVqtAbOLsZj1gaSJuiyZ1uq82PljhLZ9tl+6kGgvEpzSULhdEjmECfkEXuQkPc9SNlCWtlI9/8HSm367YvqsN9Taz4/NGbzU3bC6+v3vzyuf+9exX+8dsoCLqV/urx3807kPx8rx65GscP0QCKaDN7sF9QVvBbEpP8M+PZlxH8z8OnWwezDsbIYdFbCxAp5yASEIckHcBZ0IliFI9K+vCeP4jhdJyx7tLRvCh+vrY4Fg0O0ql8tlOVoak0pjppg/hmJMqa0UlY40wnYz3GSGxWaYYoYyM+xPQFcC4okZCdQ/YTZycVZhRFAAQRMfkH1KaVARy2NxxeUkJ2/6fDYYokPumYF2erjWFoUGWVAn2u9XgIJZ2PDXa4g90+p3lf2QIkWMolr/EccWTrOfWtR9YrtSEFEs7AE+SyxKxt9fXL4Z/bloqP3EzH5zDiz3ZWKM8k74yd9zDKOZKXha65/OTtb9lPEx41MkRSFg4+N2Sm630y1a5zih1knmyFgnMTxuxgtO0a5g61l0OmUjxiILlDeXudhwYANotmhyJnV/JRcXDhpZylwJ17V+Z0S2mNyiBYTjn+XevaeJzviRvgR2NeVYviWVEsYZZxmR0WjBN633+oIhxaPg04nXWyxYBMUjKfgvAn6nw0NuXWFKIGioNvmMHqdLcVhsedOfzpnR04mzWSG0ubfcAJy1YAahULY+mxQ0GVdnZPx5nw0Lv1TqC2T9a1HrAjeACgzMDHU6/J32jY1Olfm8XqkwBq7CMbDdi6NaHwT43vFszjDn49bMIfZtsSuvrTr4u++5glVW8Jr9ftnNl1+/0ZtZT2U3s8Oy35A8dBKvI60XspxZmxraYSXtXc5wqcekPSJyqPk8ks/n8Sm1+DzW08M4CB6DkTW5lQMWuNGyBTuHiikSU0xiDoSOoDIR7OQskHThIqPYCZ9opGa5R0LhbDKyFXQ9xGh6Gj+XbPPilaEdO4Njbzi9vrXh5K4hzX+kDyS9uyVRP7F9dfbBtI750YamzmPDBs3eeczHrb570Iiv3uk/IXmt5odUXfkzGqt7gvHi9ThMcjqtnImgIZD6kdVgxTEomQnC7r5VMhisWCNWg4ngjhk11mKn1a5I4MaRuV4ws9UCaQf6VGuUyYur4ckVrsnMiiwuH0l0KbI8LR8VPk801ndrDkGuK/80dfqym9N371e/2QK37UfjVnqyT5LIFcA+7CEqV1dqmEuSSJ3Yg9cepzUAscjr4TxkHcqSXZ4twzgZ4nKTjORW+wE7ssseL3JWu736q7IsWLoz2db6b5mItyfz/lb0qqWqQeahQ6EXflKwSn+uScjF9l8O5RZorItjNGA8evZec+VzrhOfvR6mlHk3tYZw9Om8LjfnRh6ZZfFJ4uaw0ePcc7lVHEVdiBFo2oATn7pmh4QfqN1hdjQ6RjuQw2wTxYvmP5vRc+Y3zR+a2QfMAGa7GZk9kt1VbeatXhTw+RSH7HY69Iqi403ZJFvuVCZjYAQ18KRWHsxA6fQNHnCapN0Ka0oFznM037ObRwxIsnyEz6V5uc7ggnlHK958b8346yX7guD8eT3z4I839Mz7WPXZHQcfvClZIqDp3WrtyZ+nRqwcNmdqN3yoDiC/uydP67d1T0ubm6yJWVh/b2D9JQhPeVMcustgSdnGMrRHuldC99igX5jjDFirVeFtBogYgOUMEqHmNtQpYbfbV0qad6LhagcgBygJj+LTlytWrRvn/CWondtOhtOTBMI2WTunfW47+T6ZBd+gZ2m0hBykrsImVrzSq6AhS9meb4fTDlHuDf/kRbUDUy03PP3RRxum3b9o3GT/nPGJxvmdyXG37l12eMiMEQu52L7JFRNmzVm/ae247u75h849uCRZuy9aMXbWxsMvLx7c1n7r+eana1cMqyM6uAvroIXGHatTI/bYYbOdIJXvsUGXDcbYgGXBI8ogOynpgGI2GqMCLwkCHxfAgIMjG7YGskvx+HijoDeLCs8VhvoZbLps/8SF9vTZ9oLeXZs2XZ7L4Bftcq7ltkfVT9RHQst6tkonjm2aP4PujRktY9gD6kn1L+oTMHXWfoTSTy7tfwKU//n4WrxHKmrJmfpTHH+QOoaeGZEq1bGIjXI6idNxSI8dpCijl/C/kKhZr9MDqREiplbLsRdgtoHXlnlFGLVZguPPPvX8NtXzJrrhffa2y7fgz89cS7ccvzYzP0vt8ZqgSYBKAirjFdBXAnwmwPvCfwpopwAOAYyGSsNMA/sqB23cbg5VchDk8CGi00fpxCWvE/BNRo2CZBRe0cFUHY4QSnV1OhzVExmMJsloNJmpCGYJX3AbFqHWCBIxv2aTQD6I5woFsp07Sf9fS+Rq93za7s2IRBKbFGP7DDVavcQtyHauWbOmnUpPFeCEpG75s2PU239co3b2IP61frD5DXb+5QfYaZexvi8/x06iOvkU6/805X6ZkRqwh4cDHNzIbeEQx7JRBBJCAIjXMRp6jZ5nkKAn9410eiOvIT/gm6aZNtuFLAyZoymXjaVUlcA66U2xpz994VinWvY6m9CdUFd98zN2+uUnKXg1MHfi2GQvfjYGpjM1bBAHeJcZ9FEdJ+lw6MXxeGvzYIgSDhrA5hTHhhwrcRw7loMKbCwZFq9PFjhWZ2CwahFrzA+9EoOfKAxPdxUPuu6iA65ElQIdaMWq4/aquikvTVV/ePKvsIqLpZepq+E+tE81EwIugp0+nWI1BZmlqUZ8GHmzGExgtlh0+MSV3BI25pJCwF0kUeaNHqRLyka32ahYcPgI/hweE954ta0UMYP2AhJY9QxYS7b/IFuUpaDvfO/hk0KQ9f3D4OH+BceSKz0niN5eODUHtv55LuNfcssSDYSJnk0VV9q5yVgeH1PCzE01SBazJeqUJKfkcK7jQdG5eCPWa9hfareZDYzJRqI+i5gk05BByexSkng7kKCPQn4kEhcvtWrew1kqziWCynU+kZWDBCER2vSfufcIDw1MMttUTFr5Jk+f1K3+vLnpFle1+ikWYe5MLAJbj0W8E3RvzmgYdDTVdvjN2hYouf260ddNa4mMoMIQEWFwbbIrdaSRrm3KYUmf03dTM9sk2Evt5XAr7DVBpwlmGpcZ0SJ2PbuTZSUEXlJt93glj1f2eCzOMEPrWvgZWsI2M5jNFuRRXLLL5gKLy+LyExLXwieZG4CwXUoQyhbK43qhva/SenF5HQddDY7i+noDNypbW3+ra6v1+bLfFxXX6fPM1tWXrzzpVn+dr6xrz/TK6YzsZUwt80aqyx+BTv8eP+rw4zNgF3aV9OBiAW8ZbFuVCJE8HJHCkVWxrbEDMeyOQEwOh6u9YcFQbmowIc4k4T/0C/Xr9DtIFqaaAW5Adbis1K4EFSSGlTAKh6Oy3sAKLsUUEyr6KYJFjEA0p548YDHlCCbnzanEJdJ6QEHc2k9RPZGXGSiywgZYqqpCx5oeO9kJEk1lEMviF2eUt6Y5vtU+8chfuya3L5931ysPNoxKfSevQWC6b2uoqX9wD1Vlg3rxqe3DWrZ6F9xc37ziOxNHbR82aW9znabQb6JrfOHkYs03/QDbqRocZwSZZamhzd5xXrTJvtuOOiwQ4wZyIzlWDnvwXtHSBaKeuN+CZBAEkmr3yIJeMcn4y+BUfGymlSczGHIpSVdNn5Bl+by6u4/hRq4mNfq2uesn9ayNDLhqtJGrfPaBF9qGOtRbkGKhs41jpuVnG4F5F8uzjMqzOXVt3Av7PdDlAcHj9aBuI6w3whIjLGU72T0sawi7bLTFWRSjNrtks4+xz8Du9gEbYH/DrpiteJeA2cZh0bTMV8EAhiZbHnHgEo2b8k+YjCTm2Ea1+kEWldLNLTsGq+b/amY/LFlj49qe65ePW0FhKI8u7ODWmhesIwCTWKxA+hewxz1+zXt0mHOu9rwarvye/S+KtXFratIeZwaoc7SzzYkWmdeb0R4D7OW1IfD1BP4McJwbxVbb45E9sizYM8UmxRgWBKOPGAAj/rJg9VjCdC6VdCwVCJmtNyV3XV2P/LYpVa1Iwv7X1TOqVNwV45ajO3oNqGJpUZm60T1+FZYxive6m/YvL0ul9rhhuBM2WGCHDvax0MkChBl72BHjsT/oDUjeQECrxq/ycl78fcTIi5zCQIR32EVFErVR29M5gMX8mvRQXNccZFjmmfHZx+YsQALIkjmQ+dFV8389UxKut9c2LtOgRE8sucE+RQqP6tpGniC6SJ/g4H7qqsnXrx4znWKIdt70Rtsk+O7c8c9MmU6eJKtxBOB1amMUJso8kFq5PLQvhGaGYKF/hx9N90OpH1zYuPnJxON0eYmMut1kwrHKudyJvAS5FdaL0GWCStMgE+rioR6tR6gMKycSiq4q2VqCSkq89vA2rM4yb7gWu4XhSElJ0FVjYYM1nJCb46PzjZmSYvJSok+smdxUH6q3NThIIZHNFhJtRFMMabfU9/vm1+qHz91++O7Tv4B5oDz5yNsr17+jfvHooY+Xrf8ttKnbq09Xsdeo2y//ZvIUGPAELP0KTK++pF76oPvAH86pn6n/3dUC90DJmTO0Vkjy+L+nvi1B91udGrk7SGb82/BpFWbcYTQ3OwgU9jodPp/DQX1Xo3C38bgRGefkM/w4dPZ6fY5qo95XLRhzcveRuaaQXnlQCC2/GHFqMHwkY4tfZBK37O/ffnrNisPp/74I82HByyOrFz/Ychcopb87fc0L96Y62MrXhjc+fGheOxdTvxnlEdXfqJ/sUD+UY5p/MuPK5+yXmdmnm1OTllfAjArYFIVuLyzyQpcLZrpgjAsWOWC3AJ0CrGMhRscz1yMIK87MFq7yh43m0jAB7DYqSrikJCYrNj5WMKRJx6Da6SAMCX+ufri5ac26hswhlAO6oHuAIDFpcS/75aGH1C8OzF6eGYjqKZyCUj976diqdnRY/YwMQO3ODkSdL5iCev3QD+/PzqPoznH/YCqZx1MLukr2laB4CSyNQFsEvJF4BGGhpzmAF2GGaakJecg4FF5ehrAQE4glww/F7XaVCYLbzWDXBbmq7f+fvDePk6q49sDr1N26b+/7Mkt3T8/G9Mw0TM8wDA7MVVkVBFzYtHFDNhcYREBAQZRN3KOIGxqT4BJXFlncMCG4xEHzVFwCaIxrEqJ5STAR+s7vVN3bMz0DmOS99/v8/vjNTC+3p6tu1amqc77n1Dmn4vFocSTgC8YqUDRFIj5HLEn6xBD6Kr5YMafFuyxG0QhS8bT0DlPp2kbPhN25hr2GE0JhRKuZd4CeOGoFRTejnfR24rzBWonP3eeHYlienFHWOPimoeJvN4TrSs547fjhLOesaz7F8OFgfivtYqVXFth5vEJnTJ9At3A/6yByjqu1oZ54UUx+UHlaeVkRFMUaCgSpEBN4akErsVqTMcEfE2QhiPqEOwYxMch8lkIBqdYSKkH0XuhjnTuIz4xHtu0qNM73drF2Hzxkeljnsyya1sGTwCeYZsFmuiW1OTVlz4r4Sk9s2qSl3Cp4zatfLmw6Mzs/wbyv9cuOnnrf2XeOOpUZA7cILx559KzGURuIsadxmdDJ/Z9v1E6XEatbLXgbv6LIslWVVCszACF8S0qqX1JFSVBtbFPaRv02RPJGsIVDEY29HiytEJssqab/n6HeMRVqD5sA+fQmzt1chzKSAxmBYixObBWzHa2yXGO6/kHSiuoU9rtT79jyUu7bb+BX+p/3vLv/NLHy+2HCzboCN9F7cx+/BBd37UUOwX5IJKMV4yxmSVN5steUcJJwuiAIqJXKUoYa+0vd5uWwe6+Z7zkjCEMSucSB7S88+CAquVcb/GOmPlPaxW3DDeQxbWZFmh1XNj41LUUDlVBZMb+CnhvnkfE+mOid4aVrzJD4fvmYeBZzZ434rZGTIoAYKTLbequVGmdxspxlCIBYsF0kHxtfZ8TGOwti40176qHCuJR/EV+XtyhD71z/PeLoemQsk3aZxmV9S2Fu/19OMUPjK3snLjPtzP/8TUEu/1dAY6Fyu3pnLjPydzPsW0Hu0iYEy+H0BCyMrI7QGQEWIMXQL2oBsZiHxEOoClitNofbY/eoimyTbbak3eO32z0RD3jsLqeTqVT4XV9RrAw8vpisuGsdqs3OYOMBXFUHDjV05bQwjJPHurVz81yBic6EyS4z+yaynB+Cy0FoLNE7Yltj+nslkGr+Aeg8Y+Wdd64E6Vj0zObs9SZ+riB3a5MHIlMuAksRTGf5r4GDZbcLe+zxBVCzjHhZHlOfL+mP+P3+SEncYomMjEyK0IERQE4c6RMRIqGg38gDUgZOeyziCtcGvD5/niwHu8liZCzrjhvs4fDf03LZE1x3Uaf5xCB7ANSV6O8y4uwtgYbQiQC3/ndGmtk9MTc/f0W5AXluhGem+ES7dWUNXFUD02pgQiXw3BSTE7MSNJIANQ4TSmFGEK4KrAjQ4QFoCkBlAFZ74WovLPLc6KFVqJ+mQ0pJJFwaptHSKDe1AC0Nh5MhxR+yoFYYSitt7Mw2JxJOSssgs4QVTnBGoSQTkcMhkmT+dLUxi2orpWJGUfOmFyPnTn5l7smy/RyO6wpSERvWN4Oy3uMf2WiaZhLHHqwiIR6yHRPwqtwQztVfPwoeThyVex2kcjboU8/R73tobK+UT8y08WCPY1P0y2505ARq65nEgudYUVYg7etJG8jaxqsGrhhIpw2ECf3hqiaobAKlKdRE1zTA5H6z+t3YT+jTD1anYFgNNNZAsAZurII1lTBchusFOEdgthEhJEC6rbgkVVtcG62vKyqqq0vWFvtra4uVWqgtDjHTQTCEICMUDAQ8trhaXDzAE2dBIOLJA+LuJCQDvhgNBotCEM3Uy3W1JBNL9VFaYyUxW5FqK1Yd+SiFhl2FQ5IPVmADw7bZ2Kzfl1esmIGg2+czP/NPMDzdppauQP6CQIZjB+3Y8VqRN8bolzb1DnS496VHeo+h/m3v0cvbaqCpZwxErxE9JpUXEXEtZZXtOJ6VOKIZMgRs2uNXta1oo+PbprXRyoGgDAwNpCtaYHF/6NMfwv3B2gTWBlgRgekROCcCwyLQGIGrgwwmz1WWK3SqApcmYF7qhhRNSQlFlaoslng6k07G4v5YvDRWNaTRVtRQUpwJZkDMQKa4OFlk8xfZo0W2IpvNS+LuKqgaNoifQJuONWRK5OIiMiAWDSsnx+xOWzLWJ5OIp7pNgi25Bm4S7L3c9mfZ0YkFSw0V5fwqC7tNeyEzFZhJ/Y+XOKbQlnjMOB5jVxSOvxq3F1gb23qPpaAeY3X8yfmT9Yc2nNljjLstkb2GtNAmSX/lyKlU7D3GlMwnRLpQepRUkYHILddenV6TpvMqb6iklc75TjqLQqU6XqXLmUPJPDsts4NqdynxhrJr6m6uo5fWwaQ6uDQFdalY33Rf2rdvU3U877FygUtwtTbigDTFm5qSkZg/Ei1i+RJjkZLiYjciGdVelxIHcI8UgHIlVhovTWSKahNy04BYhImdfPaEDk9L3iMlL5KPv12YTz+VznK7XjaTMQ9jyPZIodnDKSXRY3s1wU0HQrc/irEPm2iQLixwSZnyo/bNuUOTTxoRvdbYfoW2EdnNly7KGS4plT9fGBoLf/y2h1PKubN/OmpgeeqsiiV0grE3Gx49Mbck75NyhpZ79fLIKXxMrtQniE+jXE+RRvKm1r7GB6ssHBU21lZUshxJlQF/ZWWgCgFkAOHM7MDSwK0BIRCorytPppPpdLK4zF9cUpooKy6zlkFZMWKdMcVAit3FtLiyoqYskeT5GWqgtrSutiJRLjemG2LFgZCN+bdY8nvW+Y1rlp6SZ2rYbWpjP7RlywFAAWZy7+7hp3msXwxL7N7rOHhjGUF+B1x8+hiPmTOrXSVtJ7F9BnOD/9UY95/Rs3sWh8acVNfLj2Zy2Wo3d9vIHxV/N4LM3Ku5rVeET7Exend+Jb2Ca6A/0UDSHpzZBvNPgqommNlvTT+quOGqvDVrZRvc6IcVKpwnwyQK5RUV6akngXpSsyW+tg7q/K50LJ1OC+l0dTPPtcayrFHnKWzVV5dVVyeLEv6i4pJ4oiiRKIqVlpIidxEtEmOou5fUlsWTcuIcFepUe3UqFmzxQ9hf7aeqH/wnBVsI2GMtg2LeoiDbN303dzDHtV82t5nNH9+k23Z1oF546D9YIXxxGA4H5oGp3WLrOHnaeo9Tl4/CcZK3Sa/0TN62Zdq6bcwrtNAhY/jMC8v/RTa3i84rrzm7e9xu4kM2cOKCXundEAtn9QlSB66ZgeT32rKu2CkEczN5SPj5+aDK1nBTY6QxEklGi/zRoglF03EEzo/Ojt4aFaJRRBq1/WJlyfLS8uJMQ7+Skn798L2/HK9LE/F4qTcQa4JmpV+mvrxPWaa4KBZrzMi19QgqoKQ0Ej1uQBZbSa/gEsongTGcbQtzwBzj2mK4WvUOxekOS/qBiHIWlmpEUjfnDaH5XIwJI52l1BG9paL+tDvGzTk5kzqryll0c+C25R83Tt/6yp5XtvIMM35ffHBLgcsWzKra8+qVp48RRgy/Nnfm1lHXlK0LTI4vpz+fVr1o93e6V7j36DTh3pvuvjA1PBk3Hbl2/ObkIXxc+uPaqkAMkSbvaGtvqIerq6C9CG72wyUOWEJhJoWaAMxTb1Bpf5VF99phniljllZARXJvNbiqY9UPVj9d/XK1VF0djMe7PSL7BaKRYCQYNOJUR4ZhQBgiYQjPZhEu9oqkWNzl7lirRMIkGFKjxbFIAAx3x+whI/ipQLRku31zeiyWrtXCRUn3AfXHEyjxKoU5AQSP59goVRQ6Nt5y9SZ98z4vi1Y9+iGkpwyZ+AMujQ9OPH3ORGnnkRG3HOPJyGRGfwRsHyCdVeIiF2rN1Oay5XeGJdnjVK0ul9WatCh+i0UZaYGTLBCxgEWxgTOjylYLcRVoJyZQ6hHQbR4q3XNHOAGGniGIHyBUue4MVCuO/IPF3pqqhKk8sHBbpjHw2Bxs55PYTjuJwM+1QRtDsM0NG91wtxvOVqeqdKW6TqXlCmwXYZsA64SNAj2XXkrpesoSWQpun5sKgk+gIZwB2+l1mmrslzgj4Qi79DqcfofTMZt5vadw5fsDfvZx2Of1+7xuH/TzAfG5fXGf4At4goEg+6eNbygF3CoVKK/SyKMKdpudXbqMjf/ZNrAJkmJReH2y5Jcltwz9UNOW3XJcFmSLaLVY2T81QfQLokUQ3E5kQr5gIOx2hwOCNxhx4AxgoWUuS8xCXbaYjQoWmyTZLIJo9XhVRbbaiWqlxHTKaNuF+BMFCj+zhp8fyJwK+EduIx42gowk3NHlmdHePtf0Sgm7j+PF4T7eN7PH+arpO5Ft55OcP1u5b4fAfDuKQCi8EJ/Ud17XqP91WSkKxtCFLV8ke11LO3NDIacL9PncIerjD+j9CZ/D+Cy+yP1BXGSeNhipowoW0zSqCn5VEFSPS1acil0SHSJLvq74nah7W1wZm91pVR1OFagkC2KGKIaZ9AB310FaHTDOsuiVhb77bBr2AY+28SWYH4b5Kr44Y8upucOnbplBH86/w8kcgYH6HvjyaF3+nRE/IJ3D4zWv1UYKibIkD3lO+mlyQBL6oCrKczkXhcNJh+p3ONSJDhjpgIEOCDuqHdThVUlS9jrcsbAvoCBM7p1jpiv8f68RpdGdauYHMs20QXckgsfvgq6sM9I53VlnSs3ohOG+zDHZZxruv+P6JharoP9z2Ll/7cpCY8RLTJCewf6myT3ahEXlN5ZTRD01NUmpyi/JSkVllVQ1qWpmFa1yS3MkKvVjeQM8Tr/H45zIPCFGemjYU+2hnqCzukoOevyx4lBEiZXFnIrVlq6pi0mE9owC6kmBLgKwdJ8IdXjnu9AOGCcxsKMqPN1ZUk9IjnxguPTMuVP0Hb74iQiz9U32kX5tFSinnP/QiQl0tM9y/NCw0Q2Ej+jXPI5uwSYQhO30Ka2Ixy9XywNkGpZBZrElEYfd63F6nE72f9Xl9rvcbpcsIjt56jkQvG4Egdvpk8953EQQncj3niBmsHc242W7JN1T22myaly2BVihO4CbhaMaSWbo18FJi871n/+jkeVF2uK3Fo9ZtvCsTH/RmZypT4TNF4TGLm+7Qf+18Il+/ZJUfUFfXsc5virfl1h3X3hHKoIs/22oxGEvLXGWGP2x5vvDurO1FNxxiGNvNpWEkGU/tS2IvevRK2OksyZQ6hU3lWUnxp24b8dJP92znz8PlKcu6Dc+OChV67fbKo0+O7DPk2DT+WHe5zeFxmlV9b5L3aXe/juMvtPOh8lOeF7aQQTkUlM1j93m8fqo4BHyGQFZR+0ewe8RBI/IDgBgPfTYGQE22VjPn96Cslgg3Jia72IhS+r2BQ7zIx+MTZteB1A/X3J1iXZ/SWVmcv2wQHWyucjuWSftWLtW/yYXuLlhiHeGbVDkbPqeOVbjxO3EQWZozmqJqY9WSbXKVqOpPu5J+IXlsIW+annfQi2oEbLRUQkzjmPbt3Cvkefpk9g7hY8MNrdrUArPQje1O2KAIRuYYeB0XEO88tFhg+atu6z08ssqxA1zQ/o2/RO690c/YXOpFN6gTeKj2L7JmnOhHe6GV4EasZKsfa6ueElK2PEsrCEWoiIxFUF6HtsDhBqt4syBUfKY0MnunPdmJGCT0ZQmo2Hio7mGH/0kOjcEIxmixBqryPN0sMh8v2dqri9CPHjRGXKFI3gv1iinI+J3RCJ+n4Mw+wVrk58EsU0+l+clbA0lEn0Ke6TSpw3jRVfb9pp5GHqHLpIeoYv5jM5mcwc/5O7fJ+avqb3Fmxq/qKDZMNpRZ5lquzx8zpt3d7efsjEXWrD9fhIjD2r+cClMkBfI9CoRpolwjohoyM+64eXRVvQcAYQUgQgLKuSzNy6BlIg67EX2oiL2gY15kiIQol5/lH9BcDiKbH5iZ+fDv4CdL8LeqmwUDmEnu0OuCrgRDzLjWdMbCvInMEzBnCzzu/ZmuFUbGJv3Ct/Eblk97Ix7bmhdru95YKHWZ5i7cnTxqpmnRLWfNTyWrTlVfHTblHifW25tidK9+nuC3FL9im4/2yV/6okafPcd+Ei8D2lhJ99og2QV3mfpLOepNGyF1yyw0gKrpdck2iJBUIQ9IhTR0+liKuwBeAS2AV0BdyF4RjSBWJCzZCN9gAEJkRIGJMzjQVxOHA+KciOyQYvfCgYUfEorNqEgIjvDTRShnsRAHgsYxVW2maHBLsaXNfFd1oB2eWCXRbyW7fY2Dh9YVYjq8sbJdvOpPY/Uirg36X36j5fGOsmy0+f3O7KiFKxs1tPBuV/QvbltdGTuZXqyQa8xZJswEenlIddo/vFuCLlhpR0W8Fgyt8vjcPFVyXJNOpyKxeH2gMfhMWYTpwWuUdXpQb3MCc6X8osVkZyUXwvZLo9Yo/1up7F5eiDvA2uYIKwF55jwRIsgTNT7D+2bGZKqtlSVnTqweuHCM+Fk8dGj7ywqr3ReabtkGH079xI9pbMTRGEz9bIz/awb2H48BITNwhX8+h5+bREO0DbpHa+sjuTXRHiJNktb8Po0fp3B6xZ2raxhNIFd4lw6XzqIKzqq2UWVIO/ZJKqbbEDacgdZMoSDu5gIkpNNDczxHl+CdP6sUXVtg+tHzZKqR806ra2uftDps1hdT2JdF+frcmBFWJ1D2ST3rKuMB+4EynhuGnrxqFmsNq1WnDtr1KhZpw+uq9XYWB3Edd4H5XAJXhR65zXntxurTBcooU9tvwmnnNF/8Rnh2PpBsXjFiBsHLa4ff9bl1w47VXz8qksXtNbZ9aMw2/rCBRNG9Ttpm33VKdqZo/l8eA/vcRreo5is1YrXhx8N0xvD7BiyGWEYGZ4Upu/L38lIPGDceguAg4v655ikxwefK1brB254zL3D/bpbcLvcfBk5bASQeYCLCZvNUchL/S5vPQ87swPFS0NXStKGwtP58gZEg2d2++pxdxjhtIVw85y2gDt2U2XlGYsGjMiMTPWddE77/BXifusdM5L9Lpiw3affDFZX06hVC2YtbB1o5pDeTj4Vrxd/ifNkc6/rrZwWT5JD4i0oS2VyqpZgcQKLC+IEFhtxApSKssS96knaUDi8LbiGjxMlUJG0Mid58ZbN+m79lc3w4KOHBDjaKfz62HshcxAXM9ZDBQlkSV5srDVJooJMRAEBRZqrOJ4T3YvfCdnRLfq0R/ULNyOLbRW3H20Sfo33Az7HPxSvoBr3UfFuYx8xuUraOrKQZnnOkp4M1aZPF6+AUbg+JouP0O/ZelITfL3U4PUivr7e53Ul9JmwunMr1uV5zqyLpAuqgtXTp+NXRjG/kbv0fTTWeSE7309zsCSklPQx3EFIOsvmAD9HW1ISzTRWkvtRyYNr13L6TMEKnupcguUqtRCQWyicT2fTpai6C8zVKo7/yN80mz3Abyxk4Kmbf7kfC/qMnEJH8O19vI4aLboSAOh1BMaSC3jyeYGAG+Ko4go9qslKzKfkPv3wuhdu0A+xmih+ndCYWIlFFFKmoWYqShRngKRIKop1pGJbB6QPdrS0uDvY9iAiuip2LBONrYzUBzpWRsTKjo4jH3Vw2p0pTDLr8j7HKjEqwNvnS/JSrITBr4+QqfAsvI38JKLZ8rzJhlwFOcnxWRM8m2dNEC1gTb3ryvMmeZNSWFdFD9YEz+ZZ09QCzsTq2kg2UQF0pEhgmyJhLyROyA4EQR0H9mI9iaZMUyaQoYL+k8XTF2+a/vnnx5YDWVAosJXUgSR40xjGQLIp2ZTAxTd9MWTh7s8/n15YzkZKNTsQVZFF1arg2sCb7jrAb8teuiowb46VsHoqrrxy+ty5rB43OOi9sB7p799mTkecR10TEdhEvJdNRFiPMxFnNlwMvxEixEkSOPJi3GlR5JiIWmvMaSfpTK5hPz/Lam+OtR0Fmkdpyudqh98sP++Fpvcle2P1Wri/BYh1fdUNp/kyg1g7HhZkYTyuRxu5Rev/lQrDLfCVAt/J8JUMX4rwJTBrg00VFCIjPreKKGGtIshWdmifgLITZNhO12s2ovgJQdghqAK79olWvyhaVSLKilXEOa5aURXJ7G/Y1eDmyX13mVvbu0xc4SLtLle7K89525H1VilVzVXNoeaQIoy/4PvvLzhyhD8L0/Lv8Jnj0H3keeEKxBJuEiWvaKe+H/guQK32iJ1+ZP+DnS60r7avtwtBFZ6DPUCbYTpiLgGBtMPrc3gdLrfqFOxu1eGlThzFoFMQDDUy5PD6HV4GNIIBEiQ2N2IzUN1csDhIELsbDBKvmzgdTPUKeplyuQkJtZ0jkO7kz2+aOYwhW5DFONs7jTHHqQxOmamfj5v5WbhCnxNyXnz2/FEnr7hmKtToj1okV59ILYKsDRe19jtr5uUjr7yIXqT3hzeO7oxUhsOnlJbhGGvwEazhPLdqEy59jijNg8UZ+6GmTOzSDg3DFKx5a9Fb0s6jceETrONi1J8+QzlRR7Zrffx1IEbhb1H4MgrPRfdE90WFaBCKAmCnEC0HWzkcKYfysuo4x6quqeq76meq8Kkd3mW2dsXFmrCZuNIMy26JV0N1mBPcHdJCNBQiarm9TIS+YWC/xVx0u2uhlqkAxQjyfKYKYEahIIBtyBhnJR1yv2vkB+DbVMx+3t7ery8LFmMhY8dPEVDZBgWp/buM53H62QL5J+mqdKn/nJsqBq4YMnn16PHSolG1AwfVDbgjG2sJOMeNmAEe4T3LzcFobVnUUzEoOWDcNYNig4bcYLmiTzhUOuDUtmpfMh2rnNrSwHkOjoNQg/PUhhgnEbTBowpEJFBRXaeKTbagKJcsOAUlK7VJROIARrb5ZdlmFSzc+lFKrX5qRQ3KwjiCw2Kk5ZZZODPTnhnAZ9Fq3QAfgQGPet3j3rfHjDbJrzf8wXFuZ/jdl7SxiDVmaK3R39m6asm+e2DA5lWL3hIf1e/SHwBZ/x4ug4v078D6/y+sxuJQkcEg5iASCWsqlRQmKSl2LZ1mSVvdBztYGKYngYJi0f36dvhMKr2/RzmFxDUnlrOygiJlYepYFjVXo/iBXfnyiHx4DSPuF/bdDyP+l3XQW/Hvf1kHb8oxNEC4gcKIGhIvnadBHzBK6sVY6n6plNPgIiw3UpiD5XzPSYqI9zXLdLj3siI4pAk6Uo9MgTXCnKN/7lFGIcUoVFgOHhk/kWhXYw/sYoUh4UmaxRdMwfKwRl8gzNEXcLz1qj6T+hBvyWSIVoV4awHANIBm41DeGyS2vy7iIFK4FRcP8j+QZCb7D7DaD3RkmasqgwDE3KCWGKQLNVOf/t1rizeM2sjx2KZNhj/L6+IIYan0LMdklZqH+YJJVoFSRRb6gNJHImmubmUyXLA3GKHkiWYGNIWlTL7Tk9mz9OzatQc55ER9YJ/wkjCB64kjOE1K9QfhhU6G0es1L0hEk6U4lQRNjEuywEhz4ADT36MHouEOT0sU8Th/g3BW4C2HF7Y2bp2bzY7Qv4TI448fW6dERU2gcZkii4ozwggGOY5XJyT5WYXwAlY4d2uj/uDjj0PEWCtj9fNgZuf3WGeDFhBlXCaFbSXsMpLO9q6SATWGlyqaKgJKCGYajdTPM9p8TL1UJAhZJE0UEHuDRtmz8AP1OqCpuapJYvWyln6zlbebj11ffRzc3/ki8uMQ05LJJru8yStsCrg2Wc1hO8Tc2SU/TyPYaIRAGMktWIYVuJ9hUfY4bXB9bVtbbV3bP43rWaPqB7XV1mptBl2eIJvgKPzq39chKpgOcRR1iE0I/Gmnjpjzbl5eISO0+q8klOYwUZohLZSErwAnP0yEGbAQBElUWLwyojIW/xIXcaErbCSZSbDjIM5tPq8NdsnuwaYHvRvv855xL65o0M69eL+XzfuN1RpXSjBBmi4tkITbRcDlNAER1AK8mXyrAriqKYsjWsu4isQUqjjrFltOB9ldD2Y7suy22a4bs/2iJD7oy/o3t26brv/trp3wK3ZjQ8th63cxrt9Y52kkgOMd9tgCskqqArYq1eNzyRZVrPdZ6gMukt59aD/LB25EbOw3YjdwtMyYg+603zznd4zl/O7TujZmJvwe1D6muCHwwuTWodFWlui7ITmGz4ltcCe9kGMlhVRoXlEaihxiKDvxRR6q0KEsHILPjAZ+uNWhvOEcH/TCmo5UtPbNlJE/vsPQs1aivvt7zju9z7GEU4DrtY1xmg5TyUAe9vvD0yErnfU5GLlOepQRsU20Zxmulvx++mHIilegUgKkEvXL61EPlohnKyUiZWy26+vIlgMZuF7/yfTDTBf+vNf3UV2ScBYWfJ+pLOz7h1F3nv45G4+X9PPoM53vdutYAhOABw7yWZW/B5ajz+Sc98JL9+JyXXjwoDGWL2DZp7AsuxfOSuGYtiXoU1iKTuSFjDKv4ftO8hCxkmrNYwHJqsgUFTtRAsVCmQg50GEY9t7GmbWXu8JKiVBSaPJllAR06iM3TnnttSkbYduzf4UiJxT9lYD+N9lGhiilOK7DtDQht5IHyTdEJLeDFs80ng/fAl2KirkWKmoEzepvBLJDoBpoTk8j0HRHCqJh94HRh0g6lcq2pw5l+/W1QcY38pf758k2NnV5u8fiPb7l9zhbqyi4h3aim9Dtnbs0L94DJeocCp+gXIV78c7pQ3/vyLbPTZGwcb/oaHZHAbnuMy98ph/uuiXec6H4CPwK54pMBmrxGdJqiQ4QR4gTRWEthWsp254GIku4Nru5epotyAMdfLUYMo7zdMjArzaM/dlOsL4mPrJpE1+MkJsmO4gq/5n4yWM7iKPzE81mtTXSOD4RhHXYfJs30OjULBavKnrZdQ1ee0XNGmp0iWlxmfiWiC9tImV58JeKT4svi5KIaxmXtB+/vnnytEb+2jaEv2rFA09qdPvH+m/zC9/64SH/M/5P/Kgjp/1z/IKf5W+Zm0qlDmXSOBTZue2pDqSRG5lAOmq8w0mVSkH3us84wWQGuWnxfnWjW+eeUdIQuFqdPcrgBbJzWaauoXzs1AXIBhg9Z4kd8DdpIreLEChQyztMrRz+xuX1RMM+pD8slwqnyw8yG9QmXN47oAUXGCtgrKWEcPqRCeJjcul1WPdm8UaqSrcwXxTENnG7ErfYLWpMZMJmlylsDHN0ZVWGcy21bPzkq6+6XZ4fWHXHSdIt84eNuGX+TTfxnMXiDhgtMfuBbxtnUMJQs6F5ngSj+x5MS+s//pjvJ94n/hr+yr+vkKTmVuShEi8m4twYShGmGA4LPbhaktXy15oXU1tSL6ak9R0dBk/rrJet5E2lGvnzy9oki6pIAa9m9TR6vZ1+8Ae0uobGZYHbAvTbAJDAtwEaCDwkPSPtkgRJ1dRlo0Y3qpo2Ap9KBuKT6sAna1HjUvVp9WVVeBBVbK8Q8Fn8Cs6G56z2RkXxO7dDyxZB8A3kMyRw6pDGnlNjtjk1UocaeJBMCoVCi7eFXJOem02xH4Krt6M9k27H2dPR3pJOEQ/7Sr++lKkHPLVLXiN0QbK5r3uA1fXTUs1SM+Pq0YP7N09X54Tk8yVvYrA4xgLQJ1HRt7baXjqWyYuAOBeukw5yDMEsiwUYotvUfsiwjR0XRFx3DIhglvxeKIJ2PiE+Qh8w5dL/ezL5gS6ZLO3sKZPfxvsXcz7zf4KprSamLjYxtXE7DqqB3C5eQf5xIhuxD3H/PwwTMaN/Bb6ZYtIlqtkEkEUWkAEc+BzMdokoLCUwk/CU6dP/yyitbzHkLe30Iw990qzj/wxfgYmv4EkTX+FNuuhJDV4gn4v3dJOUFmaJefpYBTHuhqHUFrfjanbbLTEnM4nueptNon05Ho/O1qVUyCNgKi5QuKiQUcjn4krt5hVdfMdm8B2Q45I1hkiEUahrfiY5YmLHPAapyqtZmNi0cP5t4o033TT/lpuZXhIXDuCse8etqCM7w8TQVTzCSzBC2oKfndbpMT8bip+dzj5T1nR6zc8+Fl6iQfxMVk/7mPHN/fpMUvuf2NV9SMvavFkd9Eew/PD/1KYewjk+vMCkjvV8ivW0IRbi2AYnMGEZgBjCAGYMZrc1jLht0w8zQHTl9Ll8PejfYrnRZjnmkiGAKJvlOnbxcgjtEHmNPjwdgdf+K2HUXL6OrhF30tnyao6HENtJvJdd0I4bEmbflfsJ/W9xJ7TcZay954VvoBnnpwU5t0sGRbGIgkAsgihbCAJDdnxMh5HByzDe00RzQzOy7ubkYP1z97aKKXXSzp/pH532zG+M+mr1cZ2fot7zQ/Z3oYf9vTRvftfH9bS/639COozM0+849nefaX8fyc3vDFFy+7v+NZYbZpYjVEZtscv+zsuFTPv7MG5+38St76zc77GchuW4/d2mgoLrXQDVqhTa3/MDkLe/a4b5HYfBML9jPZq+j7zB94MibHv9mO0gJu5DKO7f6NoMAr1In0CS5D7iIo1alB2g43D5HSwdssOhunAoXSzXtcTcyHINB3eZ0Qv5IzH69W1WCr1r2iBZ3WdgPsCgjzuSuG9Px2gePlBxzc/4OCXwfvfg/TykvxYtPHNKtTjcNougEncMBON++z0tu7r9ssy8oL7CxMncLnaPmS8ps7UuNKZVP8ozJBXfAPSzq9yn4Do9Okt/PndR52pcz0/qPCUBofowpPmGzv7HwQ4SakRs2PRdhRpRyMQOG0zo8AZHDlTfo48jDf9a3w6dQFQ2/Gt1G/Qv8R5S5zt4j7jmQBGsqigCbaJktTGNhc2uvQ2ZNNcZQooT+NY1rhWpKHTJ5dFTQ2X2Cyrqll5xac3ZUW/RgKc579Lvw3G4j9iRJnP0Mwx+pv9dP5OMQE6lqHP1rcRYVxfrMzvfOMF+JBM+/fPbkdjOBOo4PlOn4qmIJYWtmwPdAqspwZRD8N2rn3Iv/W/9vIMHYaGxBsbqz5Hfdl5Pgkw/IkHZ67E7PEGHxyWLFr+L79Fm3AdZvsODKJFaWHWhwpCKDE4E4+m39f0mTG5qOndCv/rRs2bg3zWTBrQOGdI6YNI8/GH3moljv/X/zpYWMuT+1l6mNNBRJyVX8vv8L/QYn6HHXGmqMfpMU43B+qdi/c93Xv6D2DtUKFefL5SoP+qSpoV1/ZA89RXI0+cLxKk+0xCnrJ4I1vPi/9TOETqunePFf8vM0YP/BZ8lsJ1eukWg0EfoViF6MD/IFeHM3a3/0dRzCNNzaKGeA7uZnqPPXI7rPJubTt7g31VIxRaFgEyfx+8TokDLtvOl2dKtqAsgn+VLfvfB3VxKJJjseyP3I3o5e2BF+hKU6Ppd5DNogV/9z2gEx6URtByXSPByTyqB/hg4UClef2IacX0w07VLy/Tl9RCiJ8M9J6QTPZnRCULLsf5g52fwtcB8PCs243cB1RxzYw7L4K1Y0AgLf+9YlfeuqAL4+uiqycLVwpSjK88VFhljeVHnV9QnvYP1JDUvq2hxVyUCUJu5t9ddSxKo7+ifHhD80jvfB6Q/HosJTrC/r/TY3y+dNQpZbt2oWciFT9Nq6wafPqsXX1Mkasr1Ar5m2orA19tWRPXfIu8+q/N1Pm8C26hMRMQyDI1xvs1K+3CWCE3JwFn6alg4ebc+Dhbqn+7ejfcdqD9MXuU8sUmLWFSwSOByWnwWhWWICfg8dgs4BTtbobv2uA80YHNQGjDuxKol7e3GepUDyUZzuvATpxpeHe0Z05goPaM0kRnrHl10+/zy8gW361+dkqrq31RVe8p9E1le7zfEUrhB+gD5wRfa3M+ssM8Kd1tftdIZVuhvBcVaZaV/UGCH8rryoSKsVx5VaB+lRaFhBf4gwOvChwJdL2wX6HQBWgSwCNUC/RxgD+wDyp0DK6E/0BAYu/DdW/A/uP+eMPffXSRG0khQcxs+j4vN3fhs13Z89pj9eHN/8Lg/hXvzcMN5112X/xMXFVxwXe5spE2xXIqYqb8WH2g/zU4fs++wv24Xrratsd1jQwwjUYtDYQcluQgO9f4sjvWeA/v3mEKjnbnNM828ycw1C8Uzpu3BP2m33OS4peF2x2Sx2XdL3Z1WYw5dLhULQfkhPodKDN7zQp73kPxuzC7urWLyHCHIVqRhpeFMh7fbjeraBVwn/E/8fi4w9TwDD3yJb1fxOv4DHYXnklnFlBRDJ8Z6Zou/wvW98f+SB1LfcXmg9FAPHoh6mwN1uSGmfucwsE9nUHyEjpJecCt0eh776EcQ+/yy8zrsVrHmJMIy1lvWQ9rdP9Y95jk4yL9l6lL9KwgzGlWKj9OwXPYvcRANGzhIfDyPg2ju5tx0OMeUMyccay5f8mMN5xwdILzGHqaA4XPmDyiHkxy3/aANwWfaEJLchMCQHDchMMw5kwwx7em9dTquPyaGMGu9PpMrMWw8r8bx/I7nLjt1RRTmReGc6CVROiQKTVG4UYVL1cUqHaiepk5WBVJVqoasYSVqiVisripnJBwNFfsUVbTXl/qK660WJ/LX3Xsbcvt359PY7W1gDLvjAF524ONgYfZBPhvSuICbC2cEW8jd06J6kH/Q5P6VLnNqJOL+qtYpA/p48/PDckXDxQ42RyyS+4qGS1xjiNA5W/iU+uSbmD5FSsjZWqooOrQkEHFVqaKzRKyKcIWhuKQISwdCPtVir/cJQyHiC9U7Ldh+bL0R+8hY8j4mX99tQCXqkPsgz8rVZZI8/u4OM9pBO7ODTDnutF6H/5Jv6uj4U+Hs/gvTSfjaGoH8IkBSZJrWWJVIFceDVan8KkslquK40uJVfSqKo6X1FWzJiWy5+epVMVXRJx6t74MTbbcb27/bGALWg3wisXexT/vf7fHhiVbk8fEcHXHcDg057qfyvYX9+74X6AN9vT6L3NH5KrGSuh2oJH2CykPcwhadYpUtIuJXAYfiAE4YFvrH7B/ckW3AgJCCIreqOZBpumP54eXLD3/11OLFTz29eDGr82P9PNKK8l5m+rgcR/APkiib/nBcme/g+HyAodA3t6Ie/tRThw8vJ+EcOxf6E+kVXDdWxB0BnDcVpI40kUFkKDmdjCOTyIVkJmknV5PryBpyO+rCD5Afk0fgTO0x5SF5w0P4O3rYw/f+dOT9Pxtx7/xF1zYsXznrijvWjb/xlv4DBzacOf4K/J3fMGWyc9pF0WCw3us8ZXBZqRN/K+sbGubWjCOqfbQwFuyVNXPnq/fZH7gPf0eM/dlDM6bedtMQbfUNN8xbf+cF5915E/4umRcvv2zOnIVnT3T7J4aLB7ROxN/GhfNqq+fNW9YXRiini9ZhyD9AaSR93X1p32VLHjnjoYdHb0AOgurYroMHDmbxj79H4rLQhbc73B1GOtQOfGtcpfGth+fYLPiA//+gkXrTzR16DmB1WCfz+uVVFdTDy7zb4X43X0++ErMeXhVvxf7uGvO7ihJjkcjhKvzM+yzTUGW++szXkPkK5qvS69rYzzS3EP/Fd3tfV/S6V/7eFcxqm2BtY+Y0+snUj+HU3Cv6i3AqbZs6Vb+zb2NjX/70XaZfpl85e6c3N+DPk5l+/TL0TPZ8dO3HU+FU8Vr9xY+nHvWwf9IV7PmufplMv9yTfRsbGsrYNexhz/p57Pk7VvBOfn3H1KlCKbsju+/Uj8VrP546derRa+HUdfiVND7097Gej1kFd+Ob8fhJbjE+CRTb+n3b1I/pe/3q++eG40d39e3bSOPmt3UF33zFyn/Y2LexHt8sglOPXjsV28pspOQkcSmcLZcYPhrH+D0wp4cT+VJIhs/D2YbPg9SYd3oAcpo4F8h/FhcA5LhxAbTzdvFG+Eo+F3VqN9srR03YMdSNyrBbjQnOoRK42eTn6gMy8lyBldnwyeJc+ytDNzaU7d2pF2qkCaggM22bbTaB/gt9GFmC3MtGBmvlioyQFvKYVhBVq+xSYkpaQWCcT4yOemVmVwOHtihF8hCX2cK6MeuSApSqP9wTsnIscx7x/0/9WHyGH4u/txtL73r/Uz+WkDGm/t5uLIhfTsZ6/8HrdZCxWpnVpirIg5kzD84SUbFrNjVu0axqnNtOVFDZbd7dFT7QYd7EfIH02weikQPGbZnhhvfH8PdRjNv/w/D6+dpoheH880h3W3rNr38vhgVIXpPkMSymKokAjIqb4VFpEo69YzNBxEOY/1eHmVfdtBDCo5X+SKKhb/IsSa6LOBoSyb6c1p/r55KLOn9JwuQCrW9Q8Qg+P9JaDJNl1O+zaqrqci6z++wU0aYoqVanJ4hw1KU5l93qQ8yNo7A/2pFh3vBu5rPM0zVkom82sI1mVB/Ndyx4iltijHzdzJjIDhAPVVZlZKV/80UjRlQOHpaorysZMjQ6Wis6t8YGZ1P7wDO+DFsSo/rVjRlf2e+csMtzZjx8ebIhWxIlgj4JdeDfdb6M0jCBsvAkLa5uqi4jm4IuqXhTWWyTICmbUhWbHJFNPtdSx60O6mDz/W22vHINbJ8ox/Ceu8uMWtVFKCMPaQ+DakXB+9/NOH1yc/PE0TMuHTm5v+ToP+KMaSNOStcNGlRX36p/kn/3j1GXjhx5+RkjZ42QHU0zR6cHD66rO6Wt3nxl428Tr4C75DGIpOdoo0K45thu2RfKYYVuU15V3leEMNNvrQJ8LfxToNuF14QPBGGVcrfyCC5iUWYxgZK4WlgvPCoIqGJpAGSXKCm4WtJ7mc0v2tHACM/zyGTZK8O2zMEXtVIh2ZzAmQp3nT+9tZPgk3SHvv9FKH8RMfdZ+gRpJeIUK6nSgkG5UqZXC+xwXxK3irguYoq1h/mOuf2RRFzIeBNxn7RSfzn3Qe69BxdfD5/DZ3+p1a+Ha3SdKTidi8Wt0lNyA9ZboQUuka+SKa/cqNbKKuZbeF3VQnetT/WsVW7oqpa1F/XYo9IDJ/YrOMo0VqmY2cge1vcJp3dOOKHNyfBB0PcxH4R+4i+lR6ROnF+1WsDltQVExdQmA0q9y1vPVtme3P5De0wdssXIBGhg1nKW8sXg3iI7Ykx6ZNB1K9au0OUV4x6pWjF46Q03Xw+dy/G91Hnd5PN+Pn3k9RPZM+tPCuk0hdMJ6b+YnzkXoX0oNcynlt7mU76BSpFUSaSXNGXx9XpUL/nLYjgZy9SIW4Eina7hdNJnCb9BTCuTEs1O4gJFNCmxI1RMNyFzO26ApDQhJZqE3yw/KgpHEcFOX8z3YQm8AfeL20mS9CPPa75AHxD7wHt9Pu/z9z6CJRaO0VLunFxSq4jlobBoeM97wqo/HFbDFqK61bgqqCxacVNteSX7Z6I0FC5hCYjjAWFDCdxaAteWwJiS80tmlwiBkkBJfRF3i2ZR6Sdb6ZOknkW1Ejt9gojEwjyeMyx5XDZjurezHxwCHt1x6M1sQ1daWiMtMctJ3c4mv5FgIJSsNJe8kY+n2YhVrzLC82QevGceVwT3e6p9riWquOjaC66ZWntqcvll/Zz3312/5Izvbzij9d7ayyeWjCgOrl4zNCboA0dtOqd/Qitrntl+/oLBRQ5Flnz9yi653ra/ra+e86gWxV0dq5q/qJnTFJCm9yJNi0g5WaZVSIlAgkrRQJS+psIOFVar69VHVSGooK4P+xTGHAT780gFGxZ+alOyzMcIJEh2W5KHBbtojKapQKk1zkMBIhBhoQBWLOHqDgVIZw8xvTdzKLPfSNSd9/r3K4l8PtCQ4Q3U5RVuJrRO9Id71dy3Qnlq7F3DFsR2z352eDLTPHnC1BvWXVldO/bZNvgRCLf2OynkOmfAKQ/ZZ91y2/BJ7ZddOaD/T+edkRnwoZf1+XX4CLymD8GZmissgUJRvovA5iP35XfJgl8WFrJIK5EdT8TCuSUi0ycKA/V3GUH62V55QtqN6PykD7wli0pOXrdonbRz7Vr9z7kGutfAAH9Bmt+DNGfg6MfapK9L/1lKPyoFtQSkKByOwudR2Id/wS+Ch4OCFADVC9974UPv116KVImqsFiFWSrwg/6w8X4K8yhcQlFewVAKVwGMBzgVmfFLSHU3ztOnULL62WjYwZ4PzBDzo9G9iHksT3s2z6Lzlyy5eMHpFj0zi7O5ec+u7LSto8qXXLJx5ZhRV9ekz2o/47Q+9eOXnTFQuEk/NL9lzcnj37mx/awzV44f0HbZtNsnNbetNWwrTqTDCzymfs4mh8uIIlbtflW121UhFI6Y8f6+CPVHIvRunEsU4ZCDdYMNiIt4eRTPcWP+eTRPQ7bw3GJcg92nsRdk2OzK8dGf51F4YV170XWrRzUNCE1YdIH9wstGlwed/pNZbPTyO1L1p6cvhw16U0t8fDbVUn4+9Md+lGA/7sDxjJClWsUjgW2BVwPCysC6AP3OD1/44XHHTscbDuEDCa6WwCpGRErYCgLkI09tITaweXkCAYTFdlsbAAussBqBNCEI5VePs2cgjYefynHoYJaffEDae+ecYguImv3j+1pwx0K4ef2g0ptuHLzo3K+vGX5Kqt/Ts9tvFN6w3P5CdvL27Q79uzNHL1swa8ECfi5cpw9eR8a8g3hJGdmljQ6UgFgCX5QcLqFSBL6IHI7Q4ZEJkQURwR+GowGYFYCgGyQ3vOuG59x73PQRN6x0wywHzLSD4PN4qddHvYAjhguId9dL/V4vHe6dgP+iLCB+SxHeLMTeeFgytpex4zHsuEAklj6Bdd/ktWyD5JAxtt0HJpkpqwuOl+ezmP0ZaKNXHk6h1yym8lvtwZlz52sD0pnJ48atHDJuQVXN6RNOPvvk8oazhkyWdhxNzLj63LGLr7psfmv/62B57vPRDf3Hz159Y2PJhCtRrv8OecptPJfLUs0WdkJh0habEU6DvTISowSPTfLynyV0ebcrhUv3nOZpUDj7OUFOF7jtP8zpoifgIzoR53UF2an5/pEESxlIoUCIRsKlJdGSKE/84Ckq9hcVv1r8fjEtLnKXmcvY5vb63W6v1y0YQthlnJiMzNTqAAdP9rKlDMq9LLnEllIz6cuWEncxFLOuR4vcgshCjZ7oSnfFE4wcani7AYVrQ5at7a58/yYBoIElbSo4pJpviWQLyGFGwxeSRjH3juhE14WLLnKcM3BOaTw0ctEltjHXjioPDV+0blFk4YKbSy9fsUUMVg3XG+CjtsDpQzP9Z+s/hc+bPGdc03q5/iTdO3/lypXGPgKL35vw/2VuFZjwQ7lVOvdCBwySnsR5eoMW9Xm9AWxgkJ1h6fb4A66AQNnhKKLI2up3BfDvywCMCAD+yx/0h6gnz5dYHKVVZEGBm5Bn85EyE9eYWVkLW/vvHmZpJpBsAwEG+ReexVOc1Ffd5Z1wof+CyrX9xUfP16/k+U3sV4TGw4/Pf+Yc/Qj2aRTS/HOUIzIZt5mFxfMZWBAaz/mNGR4vExEnpcCaL+WjKTOGvDhRlDxLNAGf65esnr9gApzGk2Tszf2Yns/XyNt47508TvAOrfTEQYL5qEA3iwqkVssA20JbV+Rg3IgcjBKwMcUBWeS/HSz4bnYPT3hlZGszD7rrihcsDBeEnf86XBDvPp4Q8Vc8Bu0ULUnAyoKjZEEo5VkNsHNSWgRRWcxTGlBBtLDjzplP96EeJ01AOB8ZzQ6wF8RfJXPW23dD5pdLhUkbc6OlnbkH8V6LCBE2iIOJj5yl9WHRWAHq87IkSZ5knl/YbCKN+Xz8gHWPnR2wrnYdsG7cNZPumSzT44UW8xTQROF56w04mUHYENMD0zavC5wVbxkx8r+CfnrpbXoF/eXFtWc47/G9PnT6FB5nTYj0Ux5nPU3rT/Odl9gerc1WyiYSQR1LKWUnaFmsiFKsVotiweG2EVWWrIuZjGvbndu9e/f+3e8iecCY7au6Mrfji4e7fZneZkXAmprAkUoIDy8Tly/bPUX/Qv/LbnDpn54nZGk29xN47vtDkk8/jbVvC47R6TyP/UQtTaR4xO934xI2j0Fvs43BqWVzOJ1JM7mW06WqxOa2O2JsKxnbdXC30aruM72Mt0aj2P6Nr7KqHpgtgjUsiQ0zjA+hYGgHRYjy+E/pyPFb+j+sf70ZQtqwM9kGnFih2tRiz09/pl8K5PvfShXZie4i1a7yfcie+SFwzX6tz4SWvE/pGgEmCjMQbzMzAuQ3W4m5GWn46UoMUbfM2/9L0x+0s5NMIEQWWJ30Oz532zq/El/m5wVu0KZg8YDPl7Srfru60QEhx90OKjtgpRcWeGGyF+xecHg93ozd4bfbHdXIfVXVWezGued0+Z2ukGu4a7pLcKWd4PTYHT63yysHSCSmogx3OtgkxBHlDA+H2TyOypj+5gTsWpXGD/ITk9YZdiQI911ixh4EnExC4yJhqb9RV3+59JTW/mPjfe3OS3IVmz575mH626c22G1jWm++01MUrR7qGX0KfHz0O7Hy6LeCO1fWcrLtFJ6jB+kZ+td7upyKoa5NXSCtnV8JH/OztKdrQ1eUwsQiWOiDRU5YYYf5dphuh5UCGKeNsZ3wRCQ+OwpTopCOtkXHRIWoGp9tBWs0EogVK1bVEeNnj73ZwB5GnHfWOJeqYFvzBKeN5c/BED4+9ryxgtMv6F29jhwbMaHr5AucE1fiHAiKg72V1o8I8SjqFWRYzkJszwEpjgWJBqkmw8fZ7Le3kl5kfo/g9/yagyn7t8WBxMsiHvx6tr2Jf39I55fiSJ7P5BUe97VYfEQo4jpkn23cDx4oixDa7PQ0olRRtq3GAbhX2EHSucPZQylcdVnkSL4MFmRRQYZ/OTuT4kKs527pBa6L2shszWMZarMJ4lCFRy/fTqi6HWCT7T4rvmy2WEBkl9J9Crt8G0UEi7IIWh2NMhtxIB9Tdr4UlQmyrXQok862I4PMplPth/7GjyT52yHWlFb3ITc+sEUZIVmVUZIV+KDubYcW7XumzzN0JT5JL+h/fAV/2FlF7yK/+ROXCU6E6B9sniQCDx/yWZ2N3oc91OVCpKfZPI1ut4fRwBtq5K9uD3/VGqy2Ro8HVCuyULvTgqzTzrmq3Y/XdsUuKiZTtR/BtlstCZR08LxWKogKaq9WSRBkCwh2UVCwNS47uOyL7dQewc5lGL9C7hpq8YZaSFtra+vfWnOtba2HVkn1PHUUvvKFt8q9mx8D5O4CIalUKpPGv0yatH2WYloDO502KSQEZMLMQFzRnJBqhbYv//ul4bmn/wht8HlLUm64QHfugBJ9n7Tz+2GwUZ9MB8Gc39947ZP//eGHfF5Ud+VqKdpChoJM2XjBfcIOYPyM05/RvTmjQHXqzZQwicfpUHIx8rKf8fnkIj/dgVOODauzkTzMTIyCAIy8AGOpEYfWzAK7qGS1OywWh4PLJ1GyJpCRIfGoIyFaXE6bqjhVpJzkEGNSu0Ql0c1ni9XhapRljyiGUmkWgJNyt2ZZeDdSkVEj03W0GqMhkk5pbTUIlu2i1yGklw/J42NH2gjG4+IdUKy/fwo0iGVlR398vjA8eXTHLOHepPi7Dz88EpN2PqIPeESnG1lfZxCiWLh8dZH3tk0SJ1mvtgp21rZLsMv2hx3Ubne5HKzLDkfcOdY5xyk4nSxxmoUdEmWjXPhKKHwl2iWQhYSqUhuCEqAKwiaLLCnMKy8mzZU+lYQYzIVPQZAsgIBqO71Rc3qIZnc2shOpLSESSqXS2ZT7M6QFUsMgR4Mnw2cUe7CN2zw9VhkzSnG3trKHmXmykDSQZcmPE7jaWapYQELBOZDZvZT+Y+lufe/u23KW2/UxnFwMCNELvx9GN+dGM0Jx+xCLqxeGm/apJTuIiIQJI2HEhyUqiooiMcJI0lh5jkz5iFbibEAtkq0pgxZIAwFXDuS7De6+hGV4uHGTFbvq/ls2hUNu9K+t1ezW8cY4wRJEseaPgwZsuT7abPT3w8zGCmRC55fyMOkd5qtLSsjNGq55q6cxUINP88MrQzS8vfOzzXjh2t65j71G84wj+nARjUZLSopYb4qKik3myV61uNXeWFxMgnWC4K6zWn01y5DTjYs5atLkVqRPY6kbmSp78LkKfBb3HIFUKptK+dwkESeoRyfKymmz35tpIJ7G8mSZSFmn3oFfQyOUw1i9v/7yC/pHK3fltn8DozrJ4z/W/3S7vpv3lU6D2+CAfpt+UL9Hd2yF9O1v6Tn4OUS/+uce/RewFalAyQU4n3/B81a7yfuac5oNLG47Llc3m8DbzZXseNhJHQ6328n663TOcYGL/Ws88m6Xi6J+KFhLjeO5EXBbhVLjkGsZENgJ+MZmt6n2PPakNkBuih/bicUGdhsUwTz4DERwp0lfbBAOcpqPccYc49bWlnSLtyXPFQ0tjJ8qtKqAT1pOMA0YNRPsAOpgqH8zZIBPaeGtBXrrf314Wttp18GEP+SGzjvSYVCsWbheP/tH96z+MTx99IrcB3ymUFKE/C3Gz3NNkN07SFHnJ5tdnkacHfs0JxLEG8enYBwnSGl+gpQ+HKOlpYlEjBEsFouzz4fjF+JxMVRnETzFTgeFhMtdQiwOv5uWRPmJr06Xy20rXlYCJchvS0R/jWaDZba3bZ/YBNu4ZLSGqS+NZeb8aUeZyLrJzqUyX7lPHl/3OUa1FnN69aYHzrfmRCW2uzzDZpjEjlnq721qpMkydqkwChWVw+UfdMDkj0gnnK4/BoPLcxuSH37+x02f6c+Buyz3G0avfRvfhMq3YcUX+jr9A/3MQxvvGQrXfvU7sOkX6V/rT912D6NfZ2fnn3GxlUsvIF5Zj3hFptNvJgzpCQiXbU6gGlv9yg74I+lDUghympqwzPsot7/hmGU7xzCTUK8ZxK93cLyM+FkaxmPXx2uNqOCY00tcDFQiFpYYQwRpLMAnADEYL17JGAljmBqLKB4mM1ZyOMXmWbadcRMPFx6tbXlG2a9vhskHmAANwovJnKL/BaXA94eMmLo/4b1FzuNU0q65IjQir5EEVJTlmfiyvfMTLY2sRMZGGek1VVE0m2dJoK6RQAYvqBRQBDB1HsEBMY9GiLQgLmcRpWHGG1hTnPn57TRMv6ksF/UVhpj3MxF/tFhQlyQsDRcw3rZRUN7asPQJAyeeh+18ltPsBX7dgNdhfv0bfo36MopYdv0yKTwP1kbCpJis0NwtdI2bemryTDGEXWN80MlmfiljiHWRiItxOhdyuuKiIl/NbTLskt82ePvmorJGzuNR82rkXLA0GonYa5Cfp3EkGkvYLM6xg6gOI8Nrn8vedglwc6Zmu/lgnPj8Yqah3Mu288sIynDleXgKJkMlDNUb9V/o3+iPvgKOR+8A2wOdj3+jP7YvSeNJuhTOpkRfqX+Fk9QNsyBx+K87YPLmr/6pz9K/3biR0eEqHNRLOR12cbqci3T6M7/+Bdf3cLzFo/wMggXagKtFtperNgr8idJSIH7ER6hDJ6yq32pVpQTBwaUWqwVRsKpIkpUyfIuE2IYlAOwWKx/uVHsm4mXHc6MGhgPOpfXxxzzFw1jZgDN7yKcQffHxfvbzTsr9/Q1cVjjowswjK1+8/ChLd8jbPxnHleur1t38eipeO/n1r/g4W7B/q0wZbSNDtEoxoSgWIUGoJWGzSCiNrTIVVNWBGFawKIIQs6VRLU9nDZCFbe+Fttj2bxeYSsAyUUke+edo4UDyaPIX4prkkQUMQjVt1MWNvD3mPMP27MmvZdnKMfqPtNPzNgtRYkjJxEcMTEsyO1OdSoIMCrkNbpPoWBgr0U/gE4nOg3kSHS/jUo8xsIhAqS/ySoaVHFYXSSMPH2YROVRyf5F1f5Y1sRIu/rkFeCnHpU1PqMQZATNuICvIiEsRAkEgZ9H/yOgu+ZAjYH8mIj3v4vR9lfenDq/P4hhxvjZYwMXPZKMoqTZREgWp1JgmqChZJVWVGNmlhMWC+E5UVZZ4AmTFRojVoigOC0O5nL8bTywTMZsuJuG9LQWCcZUFWywZUwZHwcqemq0AFwh/TR49AC/l1tA/J486K+kSfQaOR+713Bsbt9OBlPIx6TTsRtiHX/Prb3BM0vz6bT5ntnS+Kt8v/R51qDDq2x2aLcqwUmm8gC34Gefrg29aBKCxCAp/8PrCKOFVtdRG/DYbob5YnddLIGyP1FkZZ4g63I1Wq43Fz9ni1cRt06LFjTabq7hGYgykorpRMhmJxEUrMhJpXCJYk0YE0hi3hWxxFYcyZYhElrABCZRK4Qe7DIiIq+wQysEMc1cxxxVhrwF+W1sZ2mVMBjKKSAJ+KkpKsrmcNDWSCvaBW+IXlVXCV7urEc14t+hb9L827m7Udf2PsAJWJZmhCxbvhhqgL+2Sfv9iSP/Lqxv0fY97vvlHECyv/ROuczwe1v++XX83CsUQeXb54zbm147cVq7itH2Lz5ccYrAgzpcoUMNfdjoiMJWhinnKPFQifRa/HFQCTre71OZAOjpQaJRGiD8SIRa/vzSg+AMBJSLYBLc16EvIMn7VYVGAUH/A4nS4bcBWsT8wR4GIrajaYSMRJeCeYwMbo2mfklKkeGBZBCKaN9CYjpwfmRMRIpExgaWBTwJCwBaKhAIhW6SIUbo1xZQNFFWpdsbBjHXEBmDXri7Fw9MN3AzlA2mPGm5+WTnNWdr1hp9OZ3p/ZNlgMKO65MsIgxEaMtOSyHY7yj2NzXDBbi0Fl23evflgbsSw3WOb7tdf/8eFuy/MHUlKO/U3fz3626Bw5tGnLZtgDIzQVx35w12SPhj2pOD2S3hudlTBZRvHcRsKUdwn2rk9UNwJEFrafaubHovRdiFAo3FbX5tmW2YTu+BazIRrpaixcLj2b+G1fwufKT+Mzf4VKDNkBMo8Ybb8O28lk3keRS0jNTCSxSgjKBNtHJRRcQf8IY/JungCL/O2UQb1i5GkRHNRuNUBxOGnKivm6CqWNcpN6/xK/DXO90p6Gy+XIO9hI4KaSkmszO3WKMS60R+L6+/8SniMf/9OhhfVxEz+bSBlFSVEAyjr/raRB0CfKQ7k319n1v87YpaIRMCKJYI96h+E8n4F//56o/61hMQ1L7gUYE6elCgKIwCIXaWy7azcOuzH1RzH/pTdh04nn5IuJBtPEgdHssWFSJbrxLz//Kz1UrIWAagNQo2oLga2G1OwhL2qON5sKg7Gf3iLlRp8UYKUBotjboXIwZjVJqteGlFkXySOQlBm5+DKcXYIydPSy4hGpbgv7qiMuQ8zU1mWJa7hen9+jqHAMCVGCv+MaYYqlsA8eZgjTz00udnBjsCc9AyERUX1lT87t/rv3NO+fhIM+PCtS3Mzlpx39/tXTt+wV6zM5XY9tnPDc5dtuR2isPZDvXLNSjh7z/wH9J8ZGPlrHJO50nskQGrIpztIidHVcqZJIzZOmq9l7NXOFadPtFPxTWUNEmJxaHEf6o/HhNKArTpYoyFsqqmJlAYCSZbhn1Bb0F8RjNXUVBTHJKiIeWwB4ozELZbqOMsUtDlS0ug0TXg8c1AxlndeWVtKA3NwnFLV1E00m7sRNU2S4uLDFBncrGCIEZb3h2kDBrzxmlLWyY9mwU9SGUbWUEtegKRSAgymmf4sn6pSCihKmIkcPwNOSXYwoOH92OROhEBuuuT39z/0xqNXL1nyt0+ue7BtCTzz8i/mjJ73XO3Q6BMzlj6r/whpt//Itz+hL61bsz3W+OplT+gfZSflfi3+Rdx4zZmX7X1f37Z03Mr1e2+DOJcfG/D7V4mVqMM/qo2zsmOhid9uJwg9k6KASEpQLFZBsNmJJIh2u8jS5AI/BJyiXMD/2G2SKBOBH0+OottRLbjn0FsppZrD2chtdohXGikNUUeeXtkCIdtqMHuTxzvzinhD2ph87PNjQC3bmhHySjm1nb317O3PnOsKNo6Di1/WZ8LdOMG2XfJu+x10KbMp4frZgfLRh8hjtWYrjjO+zeBHkK0cJ58+b2p+/MAnxAgtiXnkUMxme1AChhq24relqMC6UY5vBeLx+BFkReMWLRZvJBa3ZY5FsFyZ8BHijzsr47iEMoZOwl671kyWg662XIvJoxm8CobYYJNEGUXM0IwjXrB64A6hKpZ74tJHfnam/rb+l//aD7Xfvjz8/Fuv2PjhdXMf+lraefeSW2568cK/6ZcDee6vcIN1S/vRybfcB9ovljykH+Tjyvkg8o0EyWr92IIXLH6fz1NkiVmtHiEWVzyxoK2oxGK1+oHptqgg+ZNyvKTEGY9UlvF+MG6Q4cKmhfWlC7G3MM2DcQiealEx/HNDSpefbnPI9O4znHqFx26cPPe82d8UV/iW/eTCMetWX/HER1tf+Oel++97V9iYvWDGkJtdq+mS8cPPuO6q9RsX/Pqi8xZft8XYk52qTxCvxbErJROZNfATrd7hacQhQl0jFlTdMZerJI6foDR1u1CTRvWolJCIN263xyXshcnQDuV33Xk3cDQKBwNHgsE3HAzK8hkzV8R64FuAXtKcgN/T+4pQ9p0x7o7L54z84osxH/Q9+bwHHnsa1t2nL5N2Ltmf++3nI9pFYcANo2964i7rrbUtHsn60toHYCYsPNvoA5cvOA4BckAbMc8HuHICfJk5cZk5KeNLXE2xOu04u2LMeCvb7M4AUa1OG4UAWeN83UnXO3/u3OEUbM4i5zynwPRB7VS3u3EIzAFqgyC0gGAPVjvtSIk2u2Z/yy647W32b+3C+fbZ9tvsgt0eOp9pzm1kDOLx8UE76jP2IF+QTKvhjsrZ9pSJx7LZVLaHMZj/stCwLiS8ylyNkAdfGcMLg0XBdrmd2GDowZ9W7dmz4O7ovq37A7cv/Lx5uli54zdrLzv5+iNfiAMuqV78nH5E9zIdYTmu0wU8PtlHiskVO4gdx9uKbNgfd4UbI4zHW3EFeuK4ZH3sqhRHviiObP//oew9AKOqsv/xd+4rM6/MzJuZNy1T3pRkUodgJiSAQIYOglJEeuhFmgQIHQSV3hUVe8PF3kBEcFVEwLKo6Lrquupi2cWGZdddvyvk8b/3vjdJQNz9/0QymTBJ5p57evkcRff5Cjw6CwXY0PkUzcEFXHGaO5Cx5hGEWCDOpKMmL5STpYbn5wlowpTHCpgkTJE3QXv+45AwudlzLQwF/2MfGY8Y3zzx0Reof8HVVxpn4cmm3d4l05f8Ab6E8WgT4n9uMtY1LQMVldw6Zu29Tf3W9t32OFh7VwiI+XFaGxmXqxvAr+SP8+z3/FkcbeY8WjWfk+RqbPtT+Rw2UacIWJFcLqgrmeNYjeVkZzUzlDNTT3MukMY2Y/05+BrYzp/s/YRLn/6Q/u5ODMNNwb9bZl7PNfK8YMexochh7S1KIieByIkSlzVTTTzZ1pIijTo2O28XkAiktk6DLx7s+HUkhAaJzM3hOEGSJZsgsCT6aiA99SqBm0LcJsdYGSplUoxn5aGKHKD8ZYbNFkvRVE2rAsOc5lCUMFQHymVWVrY5PbvWrnayH7aRj51o+Y5k6FOAeQ0Seyci7vumf8D0t4xPtw7Zy6WNcviT0btpOxiLjaUMnH0DM9iNNEdwNakw/ZDrgZmIFZCNsSGUMnMwLMciLssLGqbRKHYGaaERSCcSWUYjsQIOAGy8VVjGRCPzNdQbryS9aVZcTY9U5+lQf04Rju5GN4WkHLxkDQ2w6KnP9y434nvRnG40B9P1zItcGm4k+aIvsb6Yje/Lz3y+Z4EGbmKlPN5qzrJWPLFWdTIJ8fAzWVVcpNsHcNDmSOHPFcUFWKX4Gc3vZxwK2cOo2XSP7HRJPr/ToThdgDURkY1irD5kJao0KNi4NyjIQbpRGdYfKFFcjF+tw0FyzuGqdj2LluecQT9xevwuCkpuao1KUjVqpTHqy6F1/FZHQudfJUSAOD55YlhepCll5so5s1sR36m+Z3rxVcMv2dI7tmjPZ/d6rt24aezM3fhiHfv6XD5hwNbNqNPpD4fMXGbw1Ie/D/P4Yi6NY2KKcUl3RUt0V/Sy/Yx89hjx5ljLYXYR3VHr8lYXSdgSqqDjO9VjUkgPuopEPhgKhZOSKDIaHy8uTmKzGI5j9tC0jCOeTFe0eMhZt+UlZ/MfTKtC9ErezIMtSXobYpC1JZttjBNsxMiki9tgu+8hJrILZDkp/vzexsu2Pxr7znhsxsaRE3qtfPnOS7/pP37+iqs+Ofjyor//m//jjeFFvar6BLYb/9w/bVzYk23sP/mWjvxNynXtO7jcXfYufABinXrvq39kqBmjTcL6dDDXBdPk74yJ78vwT1M9cGduNJZjRpYlluNSJsfb7PaUmVpisWTrmG843k6ecLxNwj4CLbnxDRJIolrHzyaay+fHmou4wryKn/KOASKIfECkFUVCpHLKHfXNRdZsc1mx6QJ8YdVlCHqGLWVtmkz9gftK//Lg3oPGoBf2vvAll95xZg67lfzFMcIXWE4WYrvqZMLMfTlxlRuCRCIKyPXWYNOgER/P6WIYuvEVULkTnMjFekK6YPPoisyAE/8rjtlzeqJazMmuappUSmCTIaajLsSgOGb/OiztEez0W2XoAETOcfopz6s/Ea/fjMYpBwRMDUDNo8UK9d6UFzv5VcTGYA73UofecvZu3bunesWpu/d9bbz85dvzem+aMHnflNWzH/iTMY2t+2fTrn+8bPzDmLUDpLVrdgAsWnw/iZKAmY15vC8+f5KZuVfKYQ1BageE0SUSvjiopjiRK8dEYBIFErDYu03YPF5ddUkFAa/HY4uabl8g7nAU2uLRdMrylqzsAnGXCE93oAdyN3uuxM0jXG26r3moMMrQxGkqzFZxfbtOmbnlm9suefSu+ue+GXRpj17x/9RtPtz4Oxj01maOX1ex8rMlfTZPGHlt/1kPczfANW07XjrjvckboexFugv37Jd8CT6XC9/ruP34oo/hAIJ4AaIZ5Fq11BO5YvwJ0l1CSHfYvLpNRpxLxefxx4kdauBYbl5UjUvpCD4WSfFR/8+dl9Lm0yRMq5/+dQTLl+jGz5di9/vn107Cxcagbk1frlvw9Fur5+55H3Niwy7jjDHv1EGIwqZg07xr7ocRT2+/y9hHZe1JbG8GY1mzMYNyFUTW/moDm01oETdW0ImEEfmaK4Cg8iRY4vkAZazm6mXTOSXq+nPkI/UWui7+9xf3vnjSEguKgY9lfi7+vUHm8dwsh8uVMocKAPsWpkXwsxLrIvaAmgaH4pKw4ZutwGzsG2J/cazCEhdxLDYDUqhEkbAdWCkdl5Aq3SP9ILF10mypQWKlBj/U+Qf4Z/vxy4g98Ies9B72IVu7kQdp11NVa9lvwry01tnm3CQeteetzYAT0fihDiC2d2lw4bDLr+1ZsHTvlW0a39jw7MuVPI7v9sxrO3Lc8HXL0aWG48Q3Kw9fP/ibsNlDMNuYxuuYf8JMEfPM3kScFNNIyWki9hSjhIlwLPSkacS9kSK2UPPb7KzoK8TRj0/UfD7R5o94NZ8TGwYmqSu2iO6VC/E/pEtEn+ryhUQ97qKxn0t1NbhY17xiDocaaV/AlzbTyT+douFfORnrol+wIl3MdZ3UU3XE42kV61J7GOgQJBJXn83bDQERAbM0hoZoy3aaxIlgKQ3Bhm7ut2rnllnTCvtvHr7i5YPfvzhg74AX3sKBQNkrH15al+tRxHV5Imx8fc+K+wLw3SO7Z/311deMZza6jWtgRQS0/adg6ZnLwtDjtaUrlj1J/I5ZWJ8eoPbh2dz0Vn4iyJLMSCxZeYgDf0bGLqrM85zdZkuR/X4E7szaRCyRvc2Iy/uHouTkkUDWOAs2wYm/hL/ACYzEuewD7Ei11+EH1l5ZPyeAiQPn/HV3aPGnmnMDZC0Icafsyy2/inxiVw/brY9YNMjuZcvFenv//fD4J03v/3L4GaPmQ9QB88xe1K8p1lSEZjTdhJqonN6BeQV7ykyUOb1XIYkBgSiWLZhlQvaQiCSf6LcF7QHV46Eoig4yx5CKMFokwohkw7pdCwTsEdbBemxBSffJLpdoxwf1B5yqy+PAoiXa/YEGe4MLRQKOWInLwUTwT8s5VjoOOljV8YMD1TlmO7Y5WIcrUheZHWEjaqAuMDvABhyBSCAQcEQCMSpaZuq8skW6TPn6jbw58b3c/69Jc8xuWbYLMsWP8BtR517Q905NbVr9yt5Xttw/7KJxT8/IrDj53aC9gz9/sRP2xsK7hk8dI7JPnRnEDn/8JLxowEcnFiqYxa5zvrJpHol+gOhzIYxpXMIszVXQ1KSXlIPjAo4qBI8ejQp6Sg4GMNkC8WCwwEdTFavjQP20MLa6rrgSl2XWF2cK1IKGArZgXhkbT6dLLb1OExIdyuuthCXNvRESYFkjTz2m4cJ85Tb1C2YvmxXYuauLs6ZBTheToTuscjxw3V7jrxPquq8bUhvY26awvvviQ5V7q4w/vzNxR6zzyxM37L8en3uY8fGy6fNfa5rx9s4RM2fBFeC544lX7jT+ZAxaPGv2wldeuAnmUh+M5IqP87c054qTGxlGz7kRDOTGcah1qvybc3LeVI/T77vfyq+fwPyaymkIxobAFdJDiAnFacoYhVq+ub5du1a+H8lRE9+P5rQ/z+fME4Ucl0OQOCenbf6+A82/L8H8leamXRAPtSW/K0J+F7T8Kqs3lN4t/b4Hze+Dl63vqyx9sRQxpRVMEH9faavzUbkbZYwgNXLsuz2aG0byiWRBPSCH08nYRRtnLTYXcYTJYk2dUmRNkUFBMvma5EAKg//wKmu3cTaOixGTSvQQbxMk5HTyDkXBzitpVKatGXWkTRkqra3mpFWeNCp3CJJdLSQUJXuyucN0oMpUKtandrMvfK09qJZz1EqJLG3qh4QINkAl8LOxw3hj0mGoOrydxTq1aRgc4ZoWGD/BIrTU+JdRyB9o6oIONT1y5hvNiJIcR3dM5yCOS0LYNl3EPJBrWNcW1mZgdRmsK4Y+cdjkh6C/jx/VtoX2ZWDzQx/7cDtaEIepcYgLdraiIM4w6TjjVJ3Ima2Ij/Fe5UWV3jrvAC/rjSd1TuBKdMku0UjcGvvF+lhqE9MD0EZ3y1bmg47sYsf1FPlL2pXNVmUS0QTIWipz7yi06lsmQ/p0ZAibIyYVd6teT6J5NJXOkbHVzQN4NVzw6lk33Layn3/Ta8+OG2Y8/ZVx4y0vwqRF9z3YpuziO2ZftaRbtmufP+4YO+K9m8cM5/61YXCvfg/eOHP8sOv/ZrwKz8B6aANXL11UEQ5u7RGKN13y+lVTb357znTTvnc6e5J7HdOwjKllnszN6VUNizPrM2h9ChYnYUl8Qxyti0Lf6OIoah+FULQ0iqI1gfL4FLQArUHsEBzPl2Flw5SoJaikpENVPJEIxO2qS4szskrGB0hOF9lrynQURarH5XLoZE7PE6rUCwHHDq1IiEmHWShPwiyd7VWttGn9m1V0wxfd70Upao0pppANpeLtqltGnrETbQ1h0jk9i8i2Ykpbc0yvhns9MfGKzQdPG9/MuygxW7p2yNMLptxz/bTOr216/qeXdw4fFLgz3XbEhOu2jN8SYNffbrzzqvH9+/2+K0pkt9Vtyf1YO+6bh9/LDX36uRPTx987Y96Bsb2GrZm4oDo1j8giqct9wb/LaMySXFenw6k6YlTeFEV2qoLdaVdjgh3beTuWU/xRNJv1MJ0IRIcXBDajerHhlxwKEiU7hXH0kKp5U9VRNx0OsGYtaIR3zuQi/kJ+zW1+LRZd6ZYVzd0IwhdDFpcmdVsHQ5h3eIHR+R2YANuHpfsNn8BPWnt53H5J0/SmD0jXXVMJCjYme5i6bxnD2Nvz76rF6CkYQitt9WfJ2nnnfuzk/PnpQEBRcvnaHz27DWH99ZRVk3wcplt1TF/EoRL96mtdx8QyPAn7SYPpvGOSKWfuyk0sKoIR8WlxdLEOZTqIekhHfQtgnQsWu2A+u5pFnVhwxBuKVxaj4mI7E18RhGDQK5an3B67R4hGNK/Ni50pu0ezezxk6MnrYSIpXXPbbHZneVQXCc+R2d6D5sdmmq49fNicvc5vgTdzEy0DB6bomgN/ZOhCJWO+WdZvjjIXs3T0HgRr2xw3uGe/TfOWD9x7+aOX1exb96cBewdf2W/+nj7xil0Duta30Y0Di0Ze1acwg67dveOBob1lYwVszWyZcDXUHtvhgquNxkj/hceuH5DynfncXzdqx2RYGV52y3s3XVbsZay4TlhJZ1RqmC25oevbQbAa1hdDhzSUpGGtAEppm4qKVHmpVl5eWl5aqkXDcQQqB1z7WDxecE0IGkIwPgRtQ7nQwBAbCmoV5UEUyxYIpYW62iar2xWVEOo4xXeuayLQU1CZPUzIQDCf36s/islHSgD5+ckOzSj4thR2A2x0bLhYaBn6JvDk1cUJlB+VJXjY2ZbJWWFlfJhn8bYfpl7aJ1I7euKsu4Zf2rc8N0bnNrjOrHopUTb0sr4Xp8priBtRWD7o3uHdcKQ2a5zR9J5xtmuXqZO7dF84/f4bD8yausPYe8VYY/939Z37X9JpyJX/mfH2/cOHXdz7H0/T/rE/4jj/DI5nMsynuevuyECHDPSpuKUC3RCGdmEIhCFYABs0mKYt1lAfbbhG5l7CbCpYoGFvqgBwHHQr5sYCKBiA+a6yoiwTKUvpUU3Xo4WFul0HPVqRiWQiYfwLwqlIRotkwuFIlCnUk3pZUbEtItlxsBr0yapHdzlcjECnkavq6ASQOY4GlZUfVxGpbpZtalGhqp6KuGq21wbVY/VV9fWqaW6xgVXzst/CrmLL4vdmEPKaWjMSTMF5I23AnTFOjNIG6x1KKmotiPKOvZLr/Zmml7+C+Mj8qFsGdcYu20lj6LjKy5wvHr+EoJdf9oC+dcTUd5rehhA83DwD9w6qNG3Mc8Y02svoYRLMw7l5y+IwIw4j41Aah0lRGBqFwij4omCLwvwQTA3B0BAUh2C6n0yDl/sg5AO7D+a7V7vRRgd0dMAmOyy3A8+SEZUaBKTjVLBpgs0mCLK3jEmFyyplkAMZF8sLTj2DPSAi8WSrIBklUt87Rdm2/Hxynf8fASwgc06FVNY9iXjAT6e94zbBrRKeZYQ2p982vhxw+HLjnwv7HfsLjAf9oZ0vXzX/qPHD/Tf8afr8z2E428247sw7LuzEb+3ywy0PwrT/gPzc08ap19ds/fq48Xfjb0s7wy1EnokexHypMWlmXW7U9EIYUQjTUlCQGplCU3SYEoYrwuAPw/QADPFiZbjehcpcMEKGIg5WsVDEzidLKrDiEzVsVex2h48OWyGmJBp3hHSq/hJ57WfSgnop/40Wv9J3F8JtwP4JUXVzlw3ee8XjWNXt+NfRxjl7uvRYvmveVZ27r1g2His7U8n1UlopuQeXLXrlmsGj777lvesGjx6LFZxZ23mVYfivsP0kPa9DFkZgTRimhmFoGHqGYVoQhgfgkgAMlqGXDLUypGVoZ4MFwhoBOV2umOrWVPc6N7hV1QdlDBMTy3zujFNRVGxt+UyIdal00PRUlVm9JDSgiecOefiNXxEBm9L8cf3mismkSQoyYsZ/tcczdOKOnx5+4tgjl5ZPeLHujeuW/fAZjPzLukZuRs3U3oNuv/v7256wGzWQXn/NPhhx/PDc8fiMtcYgMlvGFOObHr4hBctT0DEF4VR5CpUkhydRKAnT9MX6ep2d74LLReglwmQeNrKwhIVpLETj4bhTsjsBe66lPs0eJ3PvEg79ApzOQKHNF9A1j8s0cseqaERH+P4oVtp0UyoBpWxt1cxjtsERG+32almTWptfkUpi11o6VMf5d8PsCSdGVoC2stOIW9e+ecst6bvWXdn/itsOP9dzM4x5YNKV6BNlYqPx9brpu9uF0u2venHa6OTe7hfVjBgZjLx+60MPwrDRYzEN6vE996F9mZNztXSDYrMQO+wsElHeM1ooQ0jugF1JiRfsHJuw2e0SSsh574gc72CTCV7ZalAc68dPqta2GpUkU7wJAhaFYw6+T6pJHo/uvuxwhVG4Eb+CtMRmjGvfb5qK3xGdKWW30tzNvFxXwjkcl7IJGn5rtjphrIBUAcw3KSKUkiVNlqUQVjgkQkDmu8zSd5mVSZLm/HdZn7XQRKz5ZmxPLROaPeedpvA7ZbfGjV5d4Nrc3vhbB3ZDey693fjEeO53Z27hnzflZfrZH3gOy0uC2ZWb1D4OaxlYReCVesWHxhfEuSWuDS402wWjXNDXBaQxGuHI1+XQXI6gC1yuSgc4UtghSLm9mtvtDWFXyu7t470SB0CqO+j1Z+IuNxMLhVns+PEZh10Srfl8Mjt9GHvj1GBls/Utg8mmaaqst5ZSVFnoAiabEaPUPKcfJ3P6UAymISILeEm1G5PbeN971cV9a8qTxnehXWfuDEDGO7t9//YZHbwFj7CTuNVnnqlJjnHcyb/ZrTd8aHhZ9vKaRL1yJ/9Wl0uMMHxvzZ+Tvl+RGZAr5XCkac7BIAZkrBzz14kDXRATmPdw8Es6cCx/u/LgKTKJm2050dE8BhO5H9KCTOZXuMslo88hmNPkl+DZQ8ZWtuaiM6fRmotYtmkZna82pvHH8d0UMR/k1gwtgt5FsKoQVqVgDr7ZzQlAnRJQloD5MZgSgxUh6BSCUAjsQRgRgGoWSAeJz6/5/H6fL7I0uDGISoIQwm6HyxEfiH98sR6PFISxlxHVIpFonyiEoxCNYAmK+IO61xWO6xH8xxct0JOg+SSbqAtYK1DPl3hudL/uwXcpyBQtwNXXt1wgcfAIQAaOay9oH8biPy0WIlHsz8Zra9zVxZa58BShIvwg2IqZRNzr4Y8PnfDoMWN02y1zIXPTEtfmPt1ik5+ZMhimPGT8uGT37EcOZmEwJmjdc3eiNt/99ezctccr/nEUOl+1DPXostUoho9gZTu4X2p6GYlDfjkKg4wXjX+a/P8vrEtrMY29zG25Mau8MNQLG1VYpgKa7iKzx8MU6KkQlKPVNsB20WmTFBfn5hHD8mWMr8Gz0oMmemCIB7p5QPOA4AGP2+GUyCC+y+lQHHb8h3V7ANGdK3VZj0k39Y0q+gGT7miVSRL1vaY33TT7TKo9eQU71vQkWBtJj/HFRWn6oaiW4WoPffk5aywqgV3etkZ9KezYYtzyGRoH3xtTjbGT4EUYX5J8bOtzC+bu37b3n09NMp6n/usXxjRbHPN1JZb3UdMqYERiWgINA1AcmTaVWLZjlbJWWSkHK6FSLkynY8mUlkxho5UM1mEVdVE4Go0RX7agwCYEmcpUuKAwhdJlGVc0ngl6fUmHS5SxjuCdpvnIZilQCokATPwUqDxq7bahYk6YI5sHkKm3IAlMlCSnxTAihZFL1Cbo/hvBDApM0TfxkuLh5nIFCahsceNoSVm/e05fnORW9yvzhwrvODKxV1/fzsPGt4EvXvzMuxz0oS+9+JXard190wekXuAP/JJ5oefSe0e1mf/Aq9U1Y179sfoqLnf64Kj4AriN3XH6of6R6i43XPUAu4HS71Psiz6MdXs7ZmduRElZWaqoWCsqKi4uwpTJe/nYj6zEYlakOLLV7Yi+bCdr7drJ7VRMQW9d0dYipBZBEdOuOFxQUiyUtdHd0biOqVfkcMuyveK/Ua++Pnssr+/zdLIUZvZXSDQEXuoc4ln7XOK/AptqRUD8THj40/L2/dac7p/g5ndMpROJYT1GzXi74t6jxr8DW/fe4L166JBBmcrkzL03q12rhw8Z0LZdchqXPv3SW/0m3V1c/vAjE8o7vvLKD9VXoUebuo2KN1RX9R94P2KbspiSudrswOH3wr+p7H2EbfhjWPaizMxc3ZogzA9C7+DUIAposEgGglPkcrE4+AGIoaiGiIqKIt1fJjJRFCnIsDyPVE/G5WABUc1rBZRmVH6qGYSHwN7Rgl2rzXVmUGm6YbbW7qiXf8w4emjZ2/96ZGbjg4+Cd379VT067Js5qX/fJQdP3Eq6Q1Cv4cPG3A/BZ59vuzqxdvmB+d1y4wmiGjC7sc14CMcpKWZFrrfX42ETyRRtz0xpKFWa6oA/IQsBtiJWxZakKBwKUVgIRVLGkOxNignHdImcKuT16R5FBUBSHkqMnqwl4ZBXtB9h62+d0sQWM32AliPimzaRpqyUjnnrpK7HPWS8uXf+87uXXTIwfqneLre553WJ0V26RdzuS6KbJu2eVDqWnja7L9djcfZ2WLCjY8/oXcFMeKBx94b0gulPHYVX8ZnLsY3qTPMvs3Ld1wRgXgD6KiOUaQrb0Q7zEchlqrW8IOTSvKpXVWNuj+b2rMGKUuDdLkdG8/vdXg9S3XZbgnD+KcuGUqQhrC1a+2QtAA5YJaJSqE0Qs6EmkjaaCsYeAN/5g6+MzUayCN6BwAM3G98+9vdbDkH7Q1f/8ALchWRjjfFv47PHTv0RiqB0VFMtf6DpqfGkx/nVs19y47ktOHpqyxzKXbOmHBaWw+owLCCRwxXhyWEWhw49tfkaWuOF6SKMEKHGBqsFWCjAFAEKBViFyHl7oCFoEmKLwxmPzxmKy3ZHEcqkCcIeVgS0I6sqE9cdcedsfauO9OKiSgaF2XRUryzV0ymbU/Losk+3k7zmu6fq6o42fUKSwCawB0GGJ4mT+iraodWBQm12+JUvTskj2EgORUgkW4EnW964CXBEeKKWbYZp48aXz6zedKvxrzEPBrqqt/i69RpfvTu7b8JA+cvDX1y/4MDNV20+23XWyH6j6tdz6TYL5iw1Pvz9sYn9xnfuOmHvjX/KFr91dPfwPoPvM766uOSiQeZOYubasyf5WiwP7ZjFuf4b2sLStrChEtb4oNgHw5UrFaQ6y7z94qPiM+JsPBkuKruOhUYWxmEXDrtSbm9tpqyNvSzcJpOMszwnlWaqWNUtZQKiBe2BCUPQPTCh1Peq3jVTuzTDS6H/8yEob+FXJszT11p0KT4H7zKP/GGh6PO1xquXHD1w2e2QOrTuNnm/+pcjxjt7Ft08sN+ykff9rfbw6J4Tti+6tu3+Tkee/HHnrPXcEz8/WNKvd3bSqqdGXflMx4qabDfj5J2bewz53TVzpnetrBtRUH/zFSWxvgM3uT6af2WXS1vRJsNMzHVeULKmBF2ZgmCBN1pGzq44KovK0vYyb7oIB2y9gkODC4JrglxBkNAhkSljFSmzxLHBgbC9xbYCu1pmn0v9ufQ4RbmDOYcK8aLA/8PpIQwu9d/G1t2Lb/rfZ++3r/a3j4z5fznW91uwvo/haOOu3ISSOJQ4oJcd4raEUy8IKyHREVacOtYDITERVsIxW0KzJRjAnmdIDMWcuuZ06pJLrBTrRFZM+bRSJzhlRgHFxmfC0QADPs2pZkIBVtSVRELGRqGp6mAVSX6/RyC9j1eZpYH36t+swnFTlYWMg9XKm1VrWwFWtQrbWS9Z18Tm6ZOt0oHQiOzk3rJULS1q163kqx1FZz4pgjcGOXPZzlrffvfccyRcePXYI/c0HZtu/J4Pzi24uKqLcXNTyWOPoQ9gepcqd4+5v7/v/ffv++XP0GSQlTDrMF3COJ4ndDmR27EwsTaBFuNfVABD7Qvsa+xs8W/TKGXRiLGpNmQSKtVMKBggzhbRWRFeEGGseLf4hMheJoILkw8R8lHa5RS4R4HrFWAUVVmpsJiWOqZlyKKmHrARYmZlySJmU9UnBNw6m6cmmbvMvkcJWk+ftCJr/a/o+r8pW2zjw0u1RHF1h+rXhkWbzkSB7ebuWNXZ1x9T9oWgv37Cs/c0PVveyF47t+LiqoHG68aU9evhNqgZWOUeigl76633nanft4/mDc+eJPVQJsgUM3tzyxel16XRtCKoTsF1OjTqMF6HITp016FDGFYHgF0YgIkBQEMC0CsApX4o88FIN/RzwzAn9HKCzRlwoito6qi9sEhACzmYxEEvbiiHbNQI8IJPQAK+jFCZUpoo8xRmVDGaEewowdAV8FWnrKzZqaPYnJt1vfNzZmMtlz+fVkkQ8phFKKK24m4qtgmobp1VqhHCKQOuXnNN31f+/N2NO3/+2ni+6fvLBt/6LXQBoWHKg6fuuf/NR//+u4f5Aw/kusxpnLPsb8bBP70Opz5+5Z3r/3rmq3uHD7rl9lM3PXLz7VafP7aFmzE/ppgZub6rkjAqMSOBggmQE1AT6RVBi+R1MppvX21HazlgwNHcClCkbfHCWO9s7woc/9vicVGPyV63rvlBZ2wmBaoICZrexG4LMeZHq1rhMdmSNs4muDXLTKXNmN4sv5GTq0U13ObU1dcZH2++/fQ9E2eP77i427WJuwccGLZoz73GaWMuW7ic67KTl5euMz7+qt+Q28YltODdBRWd7/1lzWKYhQ7HefN8WYZh38V8QbCmahCDjQsfcWDZCkvRiByR5ZgSxl5ZOKz44ppWidVLtCAhaT4WOSRJiYSRrLQE+gTpXW2iThnJBTZnZkghyGyjpGtoNMzi5EzlpKRGWV7w2UhOjDSIZ+Psux22FWbCPUuOHzpe2ifaVeXukztAl5Luh7qXgIN9ZnRjaf+yKlU6U8m+Lfkv9XYrHVENMnQyDtOZBnyexfg8bmZ+rnOaAzLXiP1O1aY4BAdyq6zKsjHBoQmCwyHIol2SeK5SAMGpOhR3QkI2m6A6GE5gsYy/0aGObP84eKzpIN1GU/9GFZk6yV7waCZ2IuFStqg2603ZUt6El7elWHZxzPjssNFkn7zr9uvSnaFoKHDi5PZcetOZKZNKWOeNEIcbJ5UY/2fWVDC/naH89lpuXsfUbakDKbZP8pbks0n2Fu+zXtTODcAybjblVLFiU1XAJ12ngjoAq/+iZDzliad8Xs3n8xYU+Pw02e/zJlOelMeNf6Qbf6J5Um635zhB6S/wBfV4OGrz0EKKUyRtL4xVOWkpoNT/RgXlAiWU36igNNdOfNTd+u8Vkz693/mvZZJbvXsvXB4hef9B3DUUNy3D3JqbGqyAJeUwohyWJmF6EkYkYXUMLglDMAx9C2CtCEt4mMZDfx6KWJiCwBf0xCXB7Yo3I6tVXlcCjSUwuQQuL4HqEkiXQIkQDxbqEZtc4fM4y3SBYB9mT9W9Z6qz5vRF/al3q+jmpV87pGC6XDjEuhhMgU5Vl0My7VbNtHBzTUCl/QrXPPikcfqlcYHkI/uXVtcJuy+995XnVz4MVx2aOvpQTd3Vj8+bajzaMB4dML469v6qO/vOiiTrY8WVT2Btt/E09Js39atrB47ZddMzxp+euLk1FptAsNjOnj1rN4ahFJ3Z/vRcDAP2iKn/sDztwzF+iOmTK10fgNUOWOiAKQ6S/2SA9uKHRUGO+2xZux25sm4JZQkXWWMshCZEu1UdrcrmEzmWIk9QXHFMBFtz/MnuSxhfrRw+MAoTdeM+27JZPyfOHJgwesOtIHHpu4f0v3prrmzC7Lsbpj0H6r4/0Pfnxu9vEn1//XMVSzwwwwPDPST4cMqqVbQJ+zTBoSi84MgqiuDN+gQhS66t+S2SuWX1qJWms94jviQSUpEsQKKWjt2UQy0FgZ+04VYcN32YgAB5p8adOoxpfqfoBuOHfX9o/U7zOApDKc7iCkrzb4xpXB/6fCWl+QHs/35AcSMO0DMNJhvYKHbR47krhyvQQemroCtlGCbDRAmKpHYSqhXIhkZekqWY2erIKbISYzmNZTmZTL4wFkYLi5x5WEwxKIKI/7ezjCLNl0Emy2BFAes8u5k0OI7Da6rIs/Xq8YPZliIAzWLmMyqeDtaKQ+uhVS4Th9rm/6RRwgbGq8+B2PSnO4yjxs/PQfsmqENdKFDViaZXUfvTcRxwPoYuNzF6v8ax83o66/l2bs1G5XYFtVegVIGpMogy1EpkpfwiHpw89ODgGQ52ctCbm8qhNFfDIY0DOwsSL/C0hCApHMtR5E1ZCeNzCs2DoWwJCyZFrNoeJsf1djAbazBZMDUEm92JKWOmGzAVSM7hIKVGfR5NElpAjQk56pvpcQ455rRIPGkdoa2fCS/w6z/fs99w3jvNOLUHOoBjEpwiA1Hs8DMPsot/+YF//sxT7ABz1nirNUdQwFQwb+SuWVUEU0KwwQclPlJWv1IjqJDr3dBBgCv5RTymLRSysIDCzo+IwhU+GKrBCAThOOmmb4NPKztUt0fxSDYhKSdlWVc8muJZj8XFA1M90N4DHpdTSXqKdezpyoqzWOckR4Vq6yeMwr4cR6qd9Z+Q0sspswyDTeKbVVlywuamD9UEfDVNopmioOWK8yuBJn490QFk1zW2lzUWCPiFSqILt93189vzstAlZryU2ptaFFs0t01l31UL73q+sWF3l+7znpg95uLcvIaxg9tk0fqzzNG/7Phy0333bULu92bsGn358iXPLRww7ODO5+f3HTC8f6O1n/IeLHMv4JhTZ67JDe8ZhZooLCqAaQUwqgDWhWCxBza6YYkbSt04MBvuQAukNRIqkmC4DfoJ0BH7uCzWMqsR6k3r5q4yJhEoC4pl9mDAm4mwdlHOcPnYnAainxBf90LpCZq/oWFoMSmM09R/qxg0jmPQF7571zhy4oYdwX0doRgcu7aNm35019I51Yeu2PnUdxC5ZRtbbzQaTScXLPuL2zj8/VtQcGzZutmTHwh/vfb6J3fRvgFLx5Adt8ztuanDUtCLVEZhQwwWx6BPDDrEoDQ6IorW+OEKPyxwrnGi+Y7VDoRVfSHW9o6AA60XYJEAnQQoE7CrixUMkr1lGl/GNWigFcllESaBkMuW4fg4q3ldmaBFgObCKcnYmGsKTVfwQrTA/FBkQwnSGJDnALraL16MLaSXlorZ7yqOlaN9+zoafzb+eS4xjL/dcv1378LFn16/g+3+xhsvu6HT928Zf29FjgdAh03AnlxA95e04oMU9hmmrC8gbDACf/Ss86Al7g1uNM0NZW6wu4NuRDlhjQQLJchK3fP8gDlhNSJyZ7JCPJFIJZMi5oiiPEdE4olkUiZ8IWfsIuGLY1WW9VEpc7yX76T4Lar8Dw6hqx0pl+CDN3PJ2OmvWIR58nvCJU0nMN3yrLLkY4tV3lhKafPNGswqxlEKfZnH2LIVetIEY8ttE9+Ha2C6iT2huCiKhNLSfZZ/PcXQ+L3Vr7azGXdD8ZrNxMo5/WrAnMS+xnY6Q707lwmQcWlvmeyu5grYsOpy+cKMHquM3R1jY7Eo6XZjw+GYWZ/jnj37j1ytE79UKFCDLo8jmBGECBvNMMiTcYjhiN1XJrLRcCRKqngqI6qkBh5vG4FIJJCfActPf6kWJEJTJ7cFLEESiuX5+ZYgHc1umTzKTwhSZChMfDoEkW8IogMQdPATFO6aQiM14ZNngHv72p8em7+ycPmI7ce27zjw1Y5DEDLipE7eZeTZB1YZxi1tHr/4853Tb53YNJj3mhjKfM5W7Emjf1i9y51hlkl7QWQA015ooSSmI/bZ+A8p/suNOdlVRgbRKR0JCIUJd/hergB/gq0gK7hV1SlkRNHJZsKsM6OJdLDARyYMRBk7dapMuj3UsrZuoECxbkxmt1uXy9oGoDIAAQr0OIcOLM/Jw3GQSl450wIrYY7gt8xloUSSy/t72bg3IDAE8oVOZDH8hweqjfdeMj7viYIlTT+yf9kPHde+0M+45+S/jN1HYOjJr0HnwAOd//3j41VFR/4PFof/bnwLWWjXBDt+MP6F6bUNn38s9Z9eZy6Ee0YwYSaegwkT+5+YMOdiC6OzX589ab8C82qYSTP7c9NSZaq7WidUZtLhSMRCiVSczphZ99LSXr+byaTTOIZWMgUokpHs/oxb1LzeYKKMD8sRSSlw9pMbZNRQAMHiElkqCKqSFLRGFkuCUiAYCBZbA62E/wgEVPNIa350ST3lzgOWEQbOQ6O0DDJZQ4zNTFtFRuOcUAqQoLNMViObNwHZOIH1aAOpBK9D2UfPLHnk/4xTBgcFTX9/tHLQTVNrRqXq9L5Dyt9h7zZOPQrsx439V91gvMFe0vV3S274aRLvPfPRxy9ND93tu/4o++dfvr145+jeY3SqYzE/2x7GtNOwlj2Um7vGAxFCviAhH+iMz4s9NY/D7WR8vpisYa9Nc2NCmgs6wJPRHQ6G0dwq8mVk2emyF5QJjOaT3arzU/WEhuaoDRrSVV1Dmqy6VFkmLSVCwuWqdCFXr7gccJnwaISGFgnrWxOQDGWQ4adORP47Nf16LNgcSGkWfOzOtVDRa4LpJ7xsC/m4n1Zi+u1bTOknbzMi2yjKPnyxov+jILx9db9V241j2Pfd1nXXYkw4dH/TaPIMNfzybYdbr+w1Vie68W8MIyyiePKP5saOcIKbwAlwPtbPVIbuDqFQKIiZ1sVKihIz539Yvz8WCGqBQHAqB5zg83uxTgywQawTFYc/YJdcioMN+gONQXA5ggFVdYDDEQ44AoGAxWAmac6biLW0Imap+vPhFYKmQrRUIyVOvaUVW2EtNCtEiVtZhBXiZ6+9+tfo4JfHuzduevHETYegwFSF3Uc/e/cV643r4MBlXaZMntA0iG/Gk+cnU134H0sXdrV0Ya9UCoguTJ1jhyj+PLFbBH+e2q2b8nZLcjAcfr10zutPnv1WQDa3J80i+vNnQSNcZ77eU0BfHz1H1w4zpgk+2mt1JjdWF3UJ6bwuoEaxUUIL+AUCwko2YWLQkMUE5joCEoGZ2H+SSNGQnXZbQmbIqgYWBxqiLPA2bhu/TUS62CCeENkT/AkR0SnZIlWtPsGDzo/gG3jWjhSy/c/OcypWWeJA+zY7akuXUWzIeR0urpJDXC8FBewBLoDsSh7ajIADnqqfW+425/5aZiDL6+vnnjen1YnCBf56Pr4ZN5C68uZuBAIhmAV0augDwwwVOh0yvkZN4DtsHCFQNzjS+5bXfulF/YlzcU9NncB3o3M2IWZ2rqufDENSqDIuxLpcMSejOZ0MR3A4WczBroyTAAhq2KozLp1pxD/AqYpi2OWsdCJnrwJnwJJwatVJRv7UBVCzobXpbpHh2hbRha3snsIm1zgo/eiZpVh+vzXkk0TVzb909fXGG4RPa01tt+vinfU9iaT+FoZrjmK4XpZrQ3ASeUbjeYZdyiCOJ+cgSzNPMFj1DWUbsUeuuvhKrPR7CTyB0KDgrRfGbqXQrSnYzO5JNTmNbw+2wm5dYXzEf0JzBh7mj7m2+LcmzHlerCZoldntaYHyRG5VXooDXY/DfEsidhFOPINdAKxoVeItdMTKBmtSkQzZgweROfsGD7hF3lsi8B63JKp8zp2o5vlK7CW4NZEPuANigHeL3paZQKoYKJT5hWcCyfHKsQIpZypNRXOh6fsWriPw3ebsfZagLdsSXhRkjxpfrZn8aLfTp7o9PHkRIKiPfrUGvfcjYT2jBgqNj+B1CLJXPHzm3/u5Wb/GjmXg7D6GsXP8EaYL8PuZpIXrwpKBy4sJnMVGzJERwpYb20C4TY/k0jYsRJlY53gX3R8OhWJBP7b2/pJUUVEiXaKl0yVMLBbTu2i63qUkFfZzaV8ZdE5E4/j1roQotk20Y5kuKBiK6UVpO1+Gf021D3xhP+/hgyWpskwHXk/LihLMVlWlmS74J+lqKFiUTgdxSF5OE1WYYGonyBOQ/iWDuoEO9eWMNWPZMmKIKXoOSCGZTXXmh1Sdy88dtzQxI1nSEEGmewM2EmS4wAk2f8CbYttAMSa+E5GWPfySNlAJ+bJEDAIxuBi83L82jJx3dfcrx6wbUtgzWRhzTOrbc9SNY2+d8sQHGy9fteiGl7YP2jjreuPzT+GKu65bPGSQ3+OdpXVL9UxdPiUb0BpnptdjQ7jkohvmPzuznX0nxy1bcPt2rWuTMRCGHVvPNw1AT7F1054wHoI7XphVrN6/acEyYae9atYL929Da7DcTcQ+29fYDy5lNuxnJHyXTnyXdnKXaYpIQoF6MGcnyYXGCZ9XEWxEYByKIkJM1xOQYZiEmFHZRCYi+rEqL1SEMq+3sCwUKlfKHA69LFZpjVE1+74dfu34uj153xcTtCUwIPFaIbWNJpoak4qzJOdLgZ1SSaRmq0Pvv7hu0rxjNc93hdJXDvz85HUzZxrHfjQuu+KhIqh9Yt/IDUvboZ1PopuuGn3txodLj3/8x4c3Hghl7l941GiCZ7PGgWfnXtGYzmPPsrRnc19uDBuXlWoy5Y9Qwm7TsAqy21jOZkdivlVYsBE9ITKaiFiRseF/YIFBdNSas/H4U1G3Ndo+s7FUbY3AGpi1CTiuakvWXWDjI8uVIoi9JIGibJwLRvsr5H4yZW4/1z81IdUo1CuZc6SANARIB0jmDG547nv21LPG0QM/nPG/wB84fRs35Zde3JjT9zEtO2eIDTdtPrbhX+VtuOShNtx3rg0nPgWW+SRzODdPtMEMHVAcEqEYduTDIS0cDtXhY5F4NBgLYWsfhkQilmS0ZJIJxeIRwedg3UEUVyQ3ysTxN7ozEqFWOJJI2oFJtJCISaqKwxGpDEM4XOhKViZRslcqmbdV9VlTmOvzgEmm6LbCN3SbiDR584UFuXzO2taiS8R2DiZUi8wmrcwAkdowWFIL246sHzn36u4zxm/oLk5PSuFSZ3VJaZfF2yffNG/X+1g0F28/Ykne8zMusu9k+eLiaW/uCHYw/m5MtmQP68pvzv7Av0pra7ux74PDMqQzOo+wvlIJ95jZZx77OiqjqSqj8LIT6zyOTzCkHxg4xPKMbSAzkEMnmBPcfzh2LtPAoaHYu2F07hKOVT0lHLaGalu6DGxDTvSqbEANqB4rCsrzlAnqkwc4zwNS1J26QNxjLWTDys1EO2ZbYvVaJLCHjCNHINT08uM9bn+kfGhqiLvTiAoTAfnMR8bhl9UH1BV/uDD29DkY4+djP1s8KdI9SGaO/xws5fNz/ufjFNPcCPZLKa3vyHVbipa6UXvU3o0DVrebriFwuxCwHIlzWBwmsdYMqeIS3IinsotpbxddbizzjCLDs/BLTl+Bfy67dCjXwP3AsRwjc2wcvYVQA7obHUcsClHAAzKsR/6nZoWCrGC+JLAxmLJr+eUmHDP5hFLVmxWxkJIJ9Uqq6Org5BG4Al10/Mx/Ltk4JrOoJnWjY/BYnT9wZgJ71+nCBcucwkPBW6sYir18P6bRcHxGD/YB48y9Oec0L4QvDL98CUFUiReY2Muhc7GX4wR7GRUQ7GVRxgIoMdh1cUXL2mIn7CDPHueBH5S0sJUTcsBEVf6J5DBwONjJRDTJVv4KT/lwp8OH12Jn5vDhFkQom58jeMouSNWmC9upTBFWgiSnEbAAlZ/4fcGfoc3rxqNfJA4Vv2ecgKthQWGT8ePT97wALASef5A/sAGd+nKfcc/twr0PSd9/ikl3l+MhyXjmnevusCEY+KdNN1Dc6l9hKQ8zPhK8NO74ITdGl3QZ6YJuQ41So4wahUYCBoYSVv2HDOtQPw97fDHTCySAaFgIgRHtCezwEVmUJcaGWXibsE1CA4WBOJCRGqQTEkvzQTESdgigCyOEBoEVWQVLJoldVMS2xYreijdMt1Vhie8XYMVz4o2f6qvOjzXmnB9rEH+v8n/GGkXZlmCDO7t+/AO50zugw2EcbBjgPbyLOHpmrEHo9BfaR3uA8TFP7mcEAjyL1bjolBwyiZQlHCmTbWExjdE0jRGlvs5pzsVO1qkmbDb8GmwxcLRslyWFQGQQTCmSAnNhYmj+Ehw/ampbHDbTXTUBXavUkOYIaAHNQiusrG+locrr4VzwCxMyut7zax2VR2Br7jymW2osoEoY/PLkwKqbDp649RBpxv3gk8MfJPgDRvbKiy5bOh69SXpwR7208YrbTLtm20V55NPc/EZ7o4gauUYezWfmA8KSE7Pg8wTBUtVEaZtCRCJKfHTiISQkGRt9iecEqkW2Mdu4bXZWt8+xn8APWHec4Fgdq7MG5gTD2TBj2G1Yacsqy8qijVDG7dBlkHsptgAbkAP4Fa254otfx6BWBNoarr6ThRbyX7jCij3NvzceNv6Gbb7/ZeNr+AKCLxmv/OdrK/w0Q1AqP5Q2LnDnNjU6G12m6MwX5rcWHRcWHQL44HASdjlfiBBLNzgJiHiMLYLkcjKYYcS8MG1zsrpzjvMEfjAFSheGYyE6IXAOkVWxHDkdVJJYVhR5kTKT5taxkuqlEnAVKkoOUW0OpFrRrVmi8vHUecRrJVZ5ElZemIjn0LK1gJG/wrb1kx/p+osDOp9H11ayZsobYk5iPZWz4vjGXA+/C1pCeQgxOJQ367BAQnmFhvKy3ekguJIOh6yVCYziknVlmoIUWRWEsCxbK7Ba0vN018tvxfLnZOPoKFFzMM9uXQ1lXz5z1aM/G6cMCXxGlxTMeRS4jxsvJYlLknO7ZOe87T9N5L0PtMpXslSOxtI9EioTZl7KXTkMFgooGKeIn/hcQph3U4eHwTzD8Ngiqxx2eDghEw5jX5knEJbujGr3l8nEiebcKpEiRD0fnZmDBQcL0hwiSAzLYUcJi4vc7PQ4oi61UkVqrwjxffK+NNnPbvnTLVqU5C5PWViVv9qFBa0SllmgScoLZTyEO142Xn35TPmhVb+V88DeEMlVnpP2MPM3LM03BJgluX4LsU9C6KMS+qAAOBwxE6wZZQIBwFRwZBS7p8yGJWcbAwOJhzyX0IFRVIYAkGHeqMQs0CuoNHvHhAPwWfPnrOt0wdv/jWPB1t8+0PmHofZ1JPbHVuDYMcKszMlhkpnmCWS3zaqhBEky4GL8iWi3C+Dz+0MkVAwJGYUNZTwihW5GEYLxxpa1dcFK7GsMitnLRNFfpvsqfchnYpfn3Y7sf62X1CYoyitLosX8jphiupiR8aINaeT4aqfx5w1PDIU+x8lWXmOo8bDRZHzrfNb54s7fQ2kPdOfjqROfGsfavPiNccD4k7G56f+g9PfVT76BvQ2F3N3Zk/YQPqsXe1379/VyD0VD3azPWgYWInHxZXSnE/4QIYBIyA0eT8zLaF4vvk83fqZlqHUoyCiix2tnA2Vt1ZzaoLKq6gXG46X3S/mc8aqxMopeGAi3r14pHifZTXFQ0uWt9CJvr4Q3YDkL5afofZvaDDP7KQuyMB8QnXfx1tV7WpbodCb7WiFpYilRKDLYdnAjJOvgdvBBEMqNy41njb8abxtvbniJn/uOcc8vD97+09bvMD/Mhc4w3dhsfGHsMBRYZhQ1LeEvMqYYhz7/8Qj0fumnbxh09nXM7y9bNYx79zMRE9CQblno63RX69gNxN54zCZiE4tp4o1pPuxh+CSdE206ZhXNi4N+uy/jwaG1xGoFZQ6HYPP4vAN9oPum+Rp9rE/VsPw/k9CxPGikSqk2lXfKBznYM7XQgS1hb41Lez7gMWYhAoRow7q8ppbMG3chuhFHP3nMzwR3eePVw8ZPMtYZTTD37nmPPbbtO3CgHsahFyFo/PMf++cOWvU8VKItgYHzjP7w9IGSyFM3bXm/ngRGFevG9ZyZNGOis19yNbSX7AOa012Anx/GfBVmiplFe2Mk51JICKTgT3rYIE1ce7oyrB3+hA9xoqJzeiikYG7RFaFI98hiJElAtiLx2a4VLtSMY1eajPvSJSaqVr7oaNa8WmLl/II5yOJopJgcvwsWGM6CUCS1xkAVS9ETTYQtzrM7tmvesxNm9Og3fX/FdkDG4bPM659+AHD0ngGjrml86sN1jY+/x//xlt5c5yl7JiQ/+tgwjOU/H/0QzX+aPXP82nuM116f8zAQzGrSI+yhexCiTBkzIydTE1hIdEIS6w2CjUt2IeTaEiT3MOPTY7FUWHcIKV2QsVix8XScZYPx2Srg4JeK0byKeFxKl5MT/2SduBU2dCvISwvokq45SNDMUlFLuqkZnZ88Y+2TJ33wzl3PzoJeoO16fHXTnr7t3nxjRJ9l7/S2bVs7bfnjX/pRRWrp8CXvTj+yGMKw/dbZk1eXC6NGXnzZA8Zn5WVX3zt74FV9qK687OyX7AfmzP1+xo8PNtilVjcqIOrRaIUsYnMvylFR59x0HxZTpOM3gl1n7C1jRycgR2Vd5JJOLe7zJeM5YbaAGEElYYYwr5TcvjNeQC+b6Mvm+6bHJxU886OF1UgSIRQpDsieWj+FsBWsTvCa2gCiV98FzMkOQhIY/7vZUPbCkdE33vdS1643TlmxuOLWccbNf3xrwg0Pf9wmM336pHo2poD24NLLl/YsaVNR0bvv0InzFOPhBxcP3XZJcVXbtpXth9SZmDHceMzrfibJjN/PhLDSFJ3EP8DhRoKo0EqRIIIXMDpAXHfaCnS7HCU1PHc0Pps4CWTFBcvPK2QAAnGZQpya8PxzmvIw8Kea84ik9dDjbkED9Qeq26BUa0hQeDV53en/GG8Zn+//Nwz8esoNFeHRW1YaH61Z/MS7qxY8/S5fc6fxi3HS6Nj0y4m/YHV43ajRG9c0VJ6ZdM09MOjQsl3G02aeYzo+V1cq0x/R/PgRsjOMSzMdIZOrD3dcXLy+mMWGLtpRZ2K+gmAwFfBpgYAvnUilUoVprbAwDdFoKsZosRhTViu4Oae3uGM6UeDjClFHPbJNx7LOxJy6KDJt9GyWYOsFo7FUoeTGRCMlCLegePOI6t4CHxuoJc86YYHCsVBt2UXpRDEbK5S3KqAogba5i+CiiwohGiM43zE1GEgV4lg8BgdjoMYGxLaS5hGiS8laWit3TtxKrFMr5+RLlwRCtkN9OWYp7GR3aMmiWxt5Kfwl9qnpMHJr8ML/mkzH1imAWZDoIHP9gI3kfFvl0Sk+OFHPxelW7f2BGEl7PjnB2WHqwGFb+td2KC0MZrrXXLW+clhm9YFpFw3qPXP3jNpxc//yEYSWberUqUBxe5KBGqVtm7FlpdFoz/5c2ugI41ZfP8gzU+ky7kgb96VzjcfAuWKEbLjgR9TlRuNzmHBHUXrmpl7BgHOeXN1uzerBmHY6lumdWKbTzA05VXOuSiOd1Oh9Fqb9MWrlpEgYy3NhxM14tnmQx6NF9HBYK9Q5m6a7ZCkRjkSYQFxREvHZthVk3wyZw5lXQoTaE1/hxqEXEQCrcaRZts/d4ECofV4WvR6KCR1p3px8IGlzU69hV69Veh3GPtD1pRvvfmbcuKvfe9O4p8ujpe9Mvrb3zNl6wL9586jRF1/Fer13L96+eMy68oGb1/8RujoOzxrebYC2BY0d07dvW8r/KzH/L6B43d+2POePeNLkOcktM/9mas3cckHSHsgBFLXa2gNMHcNwpRS3c19uFsIEAS0UCKT8mub3a/1cZLcNjo5CmuDi/RCJpKKMFo0yLkFGHvxCpG8L3xNG4TBEZF2SKGBnJCrJkhTwAxMhTB5VGX+D/0k/6x8bhcpoXXRAlI0OjUVNMHurr8nyGZpT7hYXE6/htzPKa3m1kwl4a3Iu7cymmeQ84xIYjZKnJsf7jRk2cvn0IYny7tmqHlMGdh+UXvbcpPbjRs/cQ9nv0q3bh19fOHTB5GjBhEnG8yDdOMRwYl3ywdl/cAQLxM3cneuHA6hUc8Y4ZWaMVYW3yU6R4wnKN9YRMmIlRTYTx7KtgQMX08CgfJqYJSDwKg2blucUr6rCuelimo1p3TJTla+aWa4lbZihkP7nZmRItZHWGkle00oWw2w2/tnTR41u61MLruw0MVGW7FleQht3tzat3XmN82a255OMef9mHzNU5qIiAb9eIIIYlx3VKC7L1Wwcf4WNi3I10K3cXvqYE2VnNQf/AWQnSU+HVk0ec1PIJkab3V5h9hOAJIoVJvQG/qogApKQIKscz6fMEo7UvCIHSTaymxtTkZRwZEXibLzEyIpsm2tDMiGiDQfeqkAoKBDyOZwKWeOgDHUIAYVGnQRD/0Krl88BvuXymwTwY7nph3UgvSJrzeUC1sNTAuo+ZHjO4UdhqRCVS6vQRklg6kfkXTbqzpeT5ugE7ZSWsa+aop3RYLeapV/AnEUao/ON0mfWWrI2h2LLPJS7vEbsJSLWztnIbgheEFI2DrviXMueCIRtDv4XLr8hgucEYCSQuQbOJAlnY2S1DnvflK/wIyWMQyaEkYcqtoBsEeZUvbVd4P/fVurz7ULCa1WyIblnHJwa89SJp6cYvilEdnrCc6c/hL8YRRfEyc+f18asztW1kh9yWAYfljEFBxGcfCw0PCPY5nIg0rOxWBnXYVlpLTMO0UbOZhuKIzjb/zzb+Z1RzVKCz8EOOPH0y4bv5T1UIm48M7NlzoG+/5PMBWZPmO4MI6ykz7+gzxljELec6t4faB5mrDFNuJn23JUw7YDbzxSc/YFEXeFnz/7wDH7cWARRC1n+IusRrFUKouV3R/I13wSJZovJV/Fjhnx1EAl2I07WUcCUyqwSdhQUpMKKFg4rTEh2chVVDgWldVWt0O2Crvv9VTqSC8JOh1LQoEC4pkRRZ5O6Hi+m4rO90OAFL5FkFcusd15tZZxP14QD4RprjyNZ44jNHUXerm/ZysVYtfpm/O1m76IZfru5kExFpYhmhU0X0Js1O61MlGDWdAfzyP3FLaFOjQe9Mv+ubUeg/O1xt4cWPDl97u9WHTfefWvG9eHFe2Dy0qHD7xjTMPKO51ctGb7l8OzRU+4b1LDuk0PgggemdUclTT9vfvMd43tjVEO3prdYfs66HRBZvWC1ce2ahnXGfX9euHovlOG7bsK8eSm9u+8pry43/kDx3lPMN3tXaat8SMOXltvk8VWPkKfwyKtpFQSPx+d3ke0gdMaQIFibVdawK8lyNgoE7/Xoftmmx2T8Ws3v5YrCDsUVptDwS5UGPzubWcqgOqZOQclwYYkSZpLq2PDscEOYVcN14W1hNhwuqkyOTTYk2brkgOTsJJsMB5KBcLKwBRiebhhqjQyfz9zTsKPSbA7Oa71WpsLZSvvRKGTOeWDx+POLyfAHTeTb8gn9xJ4t/r59L39g2kVTntkZ6r54/I5ul00C/end8272c+mmWVNqO3UeffMJeL/JOU+pNS6F5MC+akH0kTWLO1xJabsD07oS09bH3Jq7NITNi1neSJnlDZZgoWsaw2gi1g6S04Z5WCKVDUFx4EdMVFaTpQaJKr2tDCs5VAfVCrSysTwnBlRtK61stJjQ8zYumSmIvC/cmgzNVWlvHsqa7k7JFzO+2J0unD79mlmznv5s77C183fub8uldz/Uo1fvDJzFim9HZsOKmh/pGRef/VJ4Ap+xDKustXNDcwvQMmWZAy1llgISwgvCG31sUmIpZFNIi0RC564UKGW00lJmaXJjEiWjpazkEmwFIZOfdF236UVyOCIVhMIRa8+AHIqS7aB024zMhBhUKpWXhCKKxJSqklQqRgiBIoQ6WkVDKZSSnRylkYAUKA1IpeXNG0TLSaL+AhWOZn7KthJ5aks9VmX1HBD0VnbDKoH9mq+oU1LTvJimGSW8For23Kh16jT69lHxhXtucXdoP/+zUoSueurk7vRNR2Zt4ofsHT/rxhTms5FjKjp2nLZ1G4o09RtY0aHj6+9h2n13+sPdry+/dPLkZZN70d2ii40/CE8SjB8Ysp8pw/rX468uJ6K8G38yNzk3hZb5lvnRUnGphGh8my5cULimkG0bCzJepbSsrKK8QisvryjC8WEyhoU75sdBo9eneb0+CfOsmTBbymzELoniDcaKmLZ2NZX0+yRRKNUr5AgOElWdlcvwzygr5WpTySK/L+iVRMUmJ6NErGVfow/JYkhsFNmY11ZTkoz5vKJN9XptYtvYwBiKUe6OQYzcn6+2gVh4fH+2WMCLzR75lpamtXLK8XPOv8OD+TaWfKHF0gtUdf+PmzxfPKxbJWvMsD7PX5v3v9xwsxrBr6OvR1+Yt7j+vKte/Am56t277d0WjdvRcz9MP9B7wtbd5mWixnNv/KLa2jffITd+5sPCsmqiZXa4gtvbLmYQsxjrF7KPh9R05u71kBAwRK68UMFebMjFOJ0OwOKmOLDWdiA9FHI5dBBcuiJpcRudGcBG0GYLg8PVgJWKigN1TFlzeQhddParYo45QW0lL7FLkbVy+qkEqUtVmVn9crgNoZEv7b9z1LKnXzA6vWI8CSO/XNvQr9vweW9i32ly7ZbhMw51xf44FI7t0WmIl/oQxB//B91vRmo5L5L9uD/k+uGD0K0tViUn1VzJSVmVHN2q5AhurD1xFAIMjkE4t0qdKZG4jLR044/TXcNYv1bLsiqe611FVeJdqUObCznlVJtS1jrV2sfKd942d6H/ZimH9EDivy3kqW0hDn/xvr8/c+bNvaNe2n/XyKWEQm+fXDe7f/dhjW8Sr4xQqGbr8OmHum1rJg+BYsBE+oHOXQaY+fuZAKZOJaaOSqhD6zj5iEKndRzBgW+Zlj8JIXAI4TFvXKU3HrKCCLOKU07vurmQ91s1nN86DxRe+CjnHwOYdme/ZN+le1U2kROcyOnYE+RJoF1AylGiyw6kaqMxPvD5gqDTJWNRHHsxTFDQZVtQd8sozADY2fhsJzQ4ge5X9dD9qlF7XBR9cY1sWdIqy80qTnlzGSfPyuUtiYv65qRdopa2v5u5SZq9M8s4OJw8GIMcO2vK/vqnt0PHp98yPjKadr3F7uYXjli8qwI+2jZg/PZPvDDyxGvGSWPmvq3OUdN276b3dfZL/iTXndGYOPPMfsaDNbLTVa1TN1e01siQzplcPXFv6S16wOtNmQ0PSPfgZ/gaY7pg82pSUFdk1u0CxquZF6qpvrgLh6PVLpcmhskGqng1GZ9qEFlxXlIj16sNTWj0es1dMs3sbPGySRIaX1+4cEMvvIbJ1vgDiDGVX4rN5zJpHySkd094Kw2JY8++w/PGB6effwd9NP4ZtHP5tCcPwMrx9xAmqHoFdP6vbxn/Msb8675YudEerl22FRYcWb7SeJj0Q3+JddgwzNcaE2O25brGWB+ykWUw1EWg48A+HEj7bIrkiOksi3w6I5AuCUcIfwkziuxr8CGfiqhEI0A0xxAPxVVVVCWQEHGOsoQXmurLrZWHFIHKbGbO7yL9rQoNBb6gKUBvvkKT5SmkPumj5YZ9uXtMpzl9ZmZe+/9oe/PAqMqrf/yeu84+d2bu7MudfTKTTCbMhCxAyBAg7LskbMO+hUX2NSiIQNgEFBWpC61rWzdQsUrVIkbUKootRd++Qlv0bdUW375vW99WyeX7PPfOTCaAbX9//BiSWTKZ3Oec85ztOed8Pvn5wlUrVrYdf424+s37uT6jZ/wV72U4YRjbKH0Khr0pX8eiqY+N3r9iYJ8x5mL+VsbX+ETpfyCOFfA1QiGdLkvifokSfA3l/fcV3q8JEr9A73dmdRT6hQT+BYos+Y3eCm5oK90PxWVl4M3qHbzDS07Vzo+uNVIRuXRIo6lWxxhQsTGG5Igy3JtdRpOcXEcBpIxgbFbgdxdhg0LSmqA9ZnMKHCmqAGiMbMTQhFMUjLEyDY90sseHPDwfE4uFymihrIzmfSaGjpW944P7fD/yveyj1D6nb7mP0tJujK7liZf5PHQZ3+gB3jPGM8OzzEN7fkreQiSIMvRH9Whbl7Ug763M7onnYUYvY9VcihhY9Hc7uoFqMAMJR+FUUqmulputUFCHVV250iGYH/CD7DuEajO1Ga67JYYsSSjle2OUPHB2d2Cn47gd1gWk3f1/8vLOO55r3D1jxHx/3179B4V2eYcMufmVlsCM4/TRQ6tWHZI++smdc/tfeeDCKtf3TGOeIA/eEe7bZ/PpB6S6vD7fL9cuqImdz++gZIJnRyATjtNGFMYUJAh1oQFepUZPZgAAipGrkWMtop+oNKyaW86CGm16Uq3i8Zx7WqvCW1/VolHZcWKocD7fHcQ2yjA3PUHBMqkUIksOEcOSAYaTkzvPvvKZ9DUM90vNnc9dop8Ai3T5toNXlqKdCsQsJIuA9LiX2HrcieF45FK0IAZENtrBbncRGo6QZxhwXpEkOZdoYTlRr5UP17Cq85I0gdGz7H6bTe3HM4QxJphGpP181HcNhHjPnkVZb5tL1Tfk2xXTFjtLK0E31uJcHuJqkyid5G6e99b05wdL/3fgyKcggu7xD45unbDm2QDZtj+bWLwXOMvbr/7qI9DCkWNH1UuXvLgP7bfRaI2UnPP4sojDE5br/H5bfH66FJfnNuL6TsWS3XjdDA+k+z6++jlHyTMxwsQvj3vz57B/zjah7QZhl8VsthMuV35Agt5gCNmdgt3utNgNlN5s5UEMh3UunV4knKxL1GqsIq8ldC6t3mnQYWFyyPCcOFJCMRNpj5TptE47Lyq4thYZ1za62b7fTtq1dvQvUkjHFtyBAo5vd33c5WI2VjnNtd+4jrfgIEIP/5Aq6WIs8RXp/7rp9Zcekl3F/qckYdeA8yPmhzK9BmcDd5F7kTdRdBsVbwKncaVfeB4QZt1PPnRlUd63kPcTO1W2IyLxcxmh9UXkONQZQcQUnYhW65CR20TBatZaNCYdrxes1pAGGVeNhUfuk8EoYDRHkyjqdIJg4Y2sVdRo9AaNgAIg3qg3aC3LLaTWuNxIWjRGA+/yMwXng2ECBrztDC1+jd2guJDdRPwu5/HfaWFENriUgiGLkpXsph71hex6HX9ValgqZec//+nzrXCi5VjnH7C/jdwwco9CNvhGYjER4f4izeQZTLJ9EIl/ZIMuDC5Iulk36WMoNynSXg/4GMIDIk0zjJn0iXmLgO+zc5GIiiKY9Rxl42lRZHw+NZJ9m6jmjDyK2XGYz5uRi24mcegPyDCA3mwkwe15xwz3mX9kftlMqcxO82ozpQY3LAfKzIOHb+SB58fwM/hlPM3L3nnAg0nrafHzdk/ROy+kPq/T/yXqv59sAArq336d7s8n7Xoo/u5eSMXoh2phRom+373Hf/vxjqKa/3Z3gBmiKPp7pg841HUHefveSF7FIxMg6wn5nAnbecqZx8XqUuw8EL4AockC+HrYeeUcC7/fnvcLXiu83+WVz7FcPd4v52KZU8gv+HP+3OsYUa283+pVG9H7/T3OvW6R2uhVss75a3aIHDJaHILdhraCYEeepx3p5fwxRnfUz+kclFVAgT5hRBG+za4B0oDR3pSmSJ2ABaISKxvBK6wWKK2wXCD1KNBvV1Mc6SoT7BSJ4nxkCNR22U1DNgKz1uZezh3gSCXItyM1xNmRreiRpMndKEtTfm2apl+x+v27sn7FyIzJo9IVZwkXQYPhVy13TZ4zP7jlxf3mfW2vTQjOPP6bx8uOmKSNsMOxdeTwh8l5XZNbe7XvfOkIvPvtr0/m8eV/evUPmhnyvNB/ZH/Q2hsmVsOICuhTAbvLYEMZqMrAE4MtEVgRgTkRmBiBkX7o8MJaDP1h98a8VMw5xLnOSe1wwHoj9DHCJANMZKEVT2WFKAllLLCBcCjkCwaEYDAQDAR0VqGql4Bu7kRiC0ZWcCfwvLdeVZXJjDkUDNrFqirBbLXak2YqICZV4WiSVrNOlmRV8tzNc8p0Zhl5KpPC26GTP3dZTnjnwTHkad9yeVd+gJoJ6nM3HomSn3oBKGaKKbM/qmuLs3v9VHFCcYbCAwXM+YEYeHQioZkh/V36Qpr6x1e++lw6+dD2Bcs7j/3Hbw9vm/U96cijE+Yueu9nnzS9PejBJyDxH+/NmfXIj24d9dp//R/w1EfSEunX0s+XL3/9ESD+5/znKxes2DpWeuzohbOr22+FvtKbt4IAFPR+NDdl7NYV0hWFT7MIglmM5N5D/Dg7izbxpvyhDGV225yk0+0MmUnBbCbB4/bIKOqAaes2aw2MgTeEOEbgGM1+DrQccLx1jBnM+ygwOw2ciXJzGp5nkP31EDYrK4N9K0OalAHYGEHQXp/D0/acFy9g5IM8oHfGyV+4kFOe5UcTYW1WnNskj0TWQohCoZclg0nphuJDCzCLu375at+Tr86lK05kyOxpSr6DZ+TAY550P9nqqNgExssPR3XSWthqD94K5v9+3I+eUCOUnMIgRJNL8hzkMNGRHbkzBBtCUBaC3S5odynAU9UkOBJE1GA06rwmXq/z6Xw+H6sV8Mkcq9WyuMzSGzBp9AGeM6Ebq9OSvgCrkkciy3PjeXkQUX7cPn9LR2enozCUr3v+UPfAHUAfzeJ+fRSUy5qZw5Nk8uOGcMIJixdz6dHbN+F60c+kRAg+qjpVBV+EJHsviD8/omNEQ+f+7N3SmcVPfTjuuSF94Ms7vu6dpns9cenSE38w+eaO33YwYJRIvWfuOJkGV//EfIPkIoq05qHs1PYMLMrgscjJgDflVyGfzGgAlUFlEGL+RiQQNRYHbiTIgxTsssEaG8y3YZw923QrpKyN1jFWyposFwOhUNphqPDabaxg1aRFWkZ962zsPHc5UxgUjQdVdQ9lkoeiX8zvvxwvj99RxtLl0fMK429x3xgSC0uGwzstwBaGbXKl8zVrmG9WbnrvpbbZMyKRcsuUy0vm17e89OmjyeZps+6GcrqPatHu1Q9PHvfj1aGyrfsM6+bPeRDmP7ho1YKZD3YcbRowqt+KRdKX0nQ6+vHyTO9tW0wvZ1rH3LnOp+6fqJu55lZEiIFX/8AtkmcBv5u9dUgSaiqwulsia7xFMaiPQdwJa6zbreQCKwyy3mQl5xm2G8hWBtpIDEpg1nC6RNhrxEdzojlhgQRhSflCQTEoij5/QPAH9gTAGYgHyICfwJ3YyQSFHGJe4w1xAZ/X6w8GSNGv4pXJyoXJlkjUTmK1JQcLmWvRUc7nZxrlisPJr4eEIUtm3tmVIShcQbGFlKRe9wisRXgkyi/v2tJfGYmycNmreCbK8Cef/1K6fP895Cu78UCJ2591Vs374dFLnxy8T56Psv/WXz+Tjry+cStscH+2c99Tj4MtEupqY0507Vk298NV69o3Y3016OrnzH0oxqogns4u3FYOdWVDy8gNMdjoglbjAiN5SAXtFKiR86qNqUCl90d8Ro/oIT0ev8UvgJ8QKsVwyB/y+0OBoBAIBscEZiBa4uQZLcY5VbhCFCwWk1ZEkhpk/QGNSXRoSyiJqcN3nSwQshsv7lo65noSEuTAq5SEaYWEivyGZB8Wk1DGErrv6JqZm6aNFmEwDtOq6xagOK3v2q1PvrRwNnVkzvGLx3OHQjftB90zs+aTF9Sz1i+YvA2FbIsGDkcx25MLV25a/Yo3LkWRYztw78YPJk9DMdVjyN/6Wu6tMRAHsmPW6fEQKM6gV+mHaECj0qvy3SIFIG0UAzE1eJILqEmdXgt68GGAYi2h1+sMAY4iWRapdhRf00DIiKD4X2MntpqdnV2dKXCmLigqHI/sd54x1TuKxMrr9BwePiofEAXQ8rFXicv8tQD017+c+FT7C+3HpGdOU5vfztwkPUtmu07iLyQNIr6X48RXCYJ6Xq6fMBCPZme8TCoLmq+BWs0QDYlXFbp2VYMYMDGwgzndY20y+LI2RRxBmk8eLKIzVBTWyCpr1NxwjbmCoSpZ5YoV16yzuNDCOvF+0ZLU8y/3mzXyhZG5D18jd/9wUONHMFd6AH/R0a7X4GbpLqyHm1D89iTim4WwEb/Nbl5nBY3JrDZzNqvKug5ZW5UVcc6M1mjuXuNdDNQwzQwZY8DBAF6mWkcKVgtYERMtAvosq9Xo0PJGnRE3lRkEvSFuALcBDBgCyCqYeFsArZsiOY6xGA1mEncLlfIZU6EzTwdMiU5EC4xlVFQqGAa2VADQU0cK5ybQvxsIwbX0kTtd5ZYPWR7YJ7vlAWZKb7ZjEIAHYT2c6iEbRfn4XbeM4BoNZgiSEUQ/oLMP3EeW0K/WPMRMYgqGrqXg3xj4jIFfMPAWA3dhccFU9Kur8BiuAilDMimPIJ3E47x8kaAy4q5hvQHaEEGP6eGA/vsYjHqGfpmeUohbUUpctkBczT8lbu568pbKnkzgXJ7C/xaN818KjUlmSFEWf/35yBcuvdCOgs/ZpUJZEEyyKS+cJOFFsvlHJJtewk98kz240A+TPDDMg/Q3dFhgsGWihZwn4+kMNsNePdyih5v1sFG3W0feDSDgeT9Owe502nm/6PeJPq9J8Jq8XpPfRxj8Bh/6LqCNTRTA3HiTiS+0KKgPqwGFTk67R7CZ1JyBZiFgMAU8Ht4nBggvabPzLCcDvCm+ZiOygLh98SyeBGTO/4dU9xTMAswKRgjruBGQqjwz88awcGqgTQJuqZWnQsdkrCMWPzfX1kSACVjYP3YdhP32sjdEoX7q2W2ntn214ZZe4VMV9T+5F4zS29RPuxb/Ggnu+KR0//glr9w5ffz67AJ910FyqWXOwt//6Azovnerh3z66a5v8/KM8zkiESTOZpdFrYDPo51uwel2O80oEPIHQqJF8IkWUbQE/QQf5P0hgheQlBIETkabLcidt1jMrAqJvVZQa7VqHukRt9Nnc1jQY1YFIm8RjYghpM9n9gdEQmQdTrNKbTJrrqFn7lqC5vI06klQ5Nw6etJUfuV6sqpBBpwr0hILaFChJXYuKERLZqo06xcDgg7j80aLq9fx1p+0nhg/rAw9q16y8qs3yfukMTuQ2WOMq/stGrGiuXlydnRkMJ7mM6r5tebmr5esNMG3d0m7iYJuULUj+Q0SEeif/ckeF56rvNoCO8yw2gwTzfPMZFFsh+LRibt1sEEHkXAkFPYFTch7MAWDpkiIMEQMISyuUCqvSFx5O1eU2JfUcFj9I6RAuFhR9F3OXU7o4wSn3a4gdHl8Xp/g9fm87oA/4LQHekh3IMCHwoGg6COCpMfLXyvjfD6yuoGk82dxoFH0VHBsgauGSobBdk+DdaQyHf8G467ZBf9kDxQ0OWKeqv3GG6HumHT6NuwT3kG+Ir3/L/cDd7jrIPr5LPKIsidQvMa+jPZEmIgRXdkd6O9HoqGwRUBf4bAlFiH4GB+5bhOgPWB2qku2Qby4kzxoLzm9wYAv4POFRL8g+v2iVwyGUDTcc5OExBAZCpkjUTGM3PEw6xPN126VHmzJ/Uu+lHLl/ztP/ukGyqt7vIvYl79jF1XN/HMrci/byMFv/4u99NlSqQ39FJE/v5+AGCaNY+xcJTGU+N/sgZUNWxvI6gbY2Gd3H7KtDwyLQ1kckLy3mOebyR1GWGeEFh0M0cEgZCf5dK9e/csTvC/h9fLISSOAGTxo8QBIDBg+YMoAasCgpoGDBvWvS2g0/PD+iUZboioCkUhjY39Dr1SyOl3dH91i/ZKDmpqG4GHJ1AB2EOVIhoxeQywp+JNuAUVDF5F33og8+UzmvXQKA7al+EJSh7+crjfhuAjnei7zp9O4jh85MI4zGNvByV90XLh4BvMMn5jKrr/52syPjLNthDxiJqd8p3EqLZxJW0PVoSAd8vfmI90gLUVITblX0hyhMhYcPzH26SremdjX0rS1dcKuj5858rX0yt2DINjnB/fVJKRLw6R3SfHuOcuODNrUO5Gpdj68cG/zoNnS5dmvroCRE+8c+eiEuZPYXyTFfu84ahYd2zVjmmvKV7/etIIk75k886sRcz6BaRQMG7f/aIWFPEr2ajowK9sgvRuHhX1hsnTs92twz0yXNI6uYA4jPr6WXbirHNqdMMW5yEnu0MI6LegMiFf9kshC+71eQ4FXCof61fg1GsPwfv4Gmz8SIRqgQddLTFc39KtGt3idWMofziFi/sRFs190m7X/lD+mzOV6BZYBcef9Uu7cmDdFTPgSnuSRTBWIpJoSnsj4SXlGIJ745cH+ymza2jxP6AqZJ/sro4tP3nr76qdnD57aXvuP9CP31ZmuEoOkP9y18dUZA4bcUoNbNcD1k0mZ8sgTDdPrxrYo/GAaED9+bnQO7fhpy9g7npjREkxOmroCceOdY1NHpmty2+yafeSrdyVCrZZ7mmJ8gROIF+AiCM6GbJSN+HF2xi4LHpnttMBOM8QoWEACQZI+QW7OYAQQBIYzGFkjbeIZHg9GMgosazSyOq3Wp1ELGo1ao1azgslG0oTNqNUYdciqqDmaZnkjnpVUAMJ4M931ZlpRXSbFrncDehYNeyl4RO4aVEigSAJnlP1ayFhsGBYjXFvjBs42drj0uPTorM5ZUteARzsfde98vvN50K2d16+ZOSF1SI9Jn3JSfzgNfvJcV9lGavyVZzXti8AFSt/em1Ibc1HO0R/MjovboJ8VJtLQjDt5yVDel7SzKpOZMzOChbXgunKzwHFmM2c0GEJ6nYACO71OxxFOs0GPXCAWkctkF0SdimTwdHC08PSbGBOzANH3L9bdY9lo0QpGNJ5zTOXXXYPXzVxcPGjzVqlz3PHxexprjIuOT9euf+v4W3+cXttnJlKhIP109Vpeug1ub6zZSI248twc6tiVcczecWCAn+EasPxsHmS8AkSaeDC7pCUJ4STYktAehXne7V6y2Qs4aU7Os0OLDdyWcguptsAa43YjOdcIfbXt2j1aag8HGznoTeKx35Qv7I7R8clBCPoTRLUznsDzr/y+ZDDsdCfjsVjKmtRTKWUGeGN+tPMnCkoQRny/nM6Z7DdCK8ujQ0TJHjDZeeAbGu8zvAnDCkBEHuy98tvfSR88s++u+2TYbP+PHn5j1frXfn90Zdkdy8dCxdItK8G2cstS6dzYJXcCRtJ+cpGMpH1p/E2QeVxB0X7+KvH61p2dm0/0W9/P9Wa/9f09Qekf7Q3v3krk+1sxnjaP4pRexPezy1oq5lesraDW+mC1HdqtsFGAqcJigRwmQIcBdmkhoQW3FlTsTpaMUmCVB2THSLCQ0BbYFSAnBSBgKqJsZOa7drjIVhe4yvxqE04cuTxiWTRaaRP1XKXIaEtIqECsYpwNGa0hd6PjAxBIJbVWRNnuXUJDRDI7LpgtnTFPj99ze8cT0l+XY8Ttt1ateL5h8C2Pr0q7WusbTgy6KTVo4qDXG+pbmYZBt96xYCK59Zj0/pTcuwXk7Q99N4+bdmTwxLKxS2Jjy5LC7eOnrZst7zcJ+VVdzDnk1LZkk3Va4JD+8OH5a7jGQqvRymNFWKT+NYQeGCqp1VNqFYkRCJAmkYEHutKnTfU4FeTIo0eBk7/QjTMg62c8jy9jAbQ0tuumDfGmxq65v5B+/+ofyPrV35/NzO2YsPLbJubEtzY68Wt0TQ+j+GeWzMtx2QS+oFDJBYW6L8iILkjUGjm1CkMiaP69C8pfDoUvRzbFs9AFNTZJqXeeOboFbmmMZhdMod5HV3TlYzp65Vby5Jpo49WrCp3wzFZqAj5rhL+TZ2FRvupBMKq1uOpBuGY+s7wO+TzzJuV34K9EoVLCZlZ+x9ajUgLpAWmceqqMbysS5cQH2W3zY9AaQyIJSCBXi9tEkhNho3e3l3R4YK8T222VE7bJQI7ILtUbwWWEDoC1ABzEgPQnBLPJojeFeCMKr40Go9mCEU4tesGit3AqfZUwUyAFXq/nBSoZTbiCSR9VhqfiW0w8q1dpRI5kjHkM6MbOc52NCogMUgwpnKl/P/1JEc2yG1MHebY3hhFQ5zFNFbeoETAXGJ4iMVqUBakSig8FKdLEZ9IWs3pq14621NaXq/vydRWLs7YG17FTq+CzK489/YH0oDT7mbMwGx5889tv9y27cuWOm+not28/1/iU7Uf8SNeSCrrsyiNULiTdKn0o3QsfwFaogsVSJZRLL0lXpXPSRzAETzPDekMax51HsmYhQkSK+Ci7Z2Nyd5J0JtuSpK0M1sS2x8gFMagXISGCVgSVD2rsELEDbccHH+uN0GaEocZJRnISgB0RvBYoFqCOgLD/nxNezUOe7L0Sfk9U9HMVOAv9/wvZb0R3NdLiZB7VxqwcoRQcJ6S/z8u0f6n3NbTfsPW+r/YMb77tvq/2Dm9+eevuKcNv2z11+I1oL70gffup9PXsaY8B8yloZ+eeOv/lq0d/9cWrKJgYe7WDvcRmCCuRJB7AGEiTKtZXUNsjsBb9D+8Ik2v9YPe3+skNKHYmdzlgowNqBKjTQ0IP9erJarKGhDAJUSrBGVw+5ApwZq0tsZzYgj48FUyktI1aUuvzuJJm3kAmyqJJDoM0Np7JdJ3JKN/lA99zcrNpKsWfqa/HX9fRDniCURCMcWlVROl+lq0dBuWM0Qr+gx2/jpwf9pIUlr43ZN0a5z923g6fwPwha9bhh+/OnflI86KFfukfRx/HDxcu8gN39HHqsPS9rs/CS5a4Dt/1BcwnPcpD6ZufLF9inDzZ/tl56X+KD+Vchu/qHfQX9PeQn5gg1maHthkwIlSIjqmMTq+lSgWNFlBZVBadPQ8qRFQE/A/pYJluv46croOUrlE3Rkfp3E6vaDJa2EgoJrK0CoNDnelKn1G+y2nInFKFJhMHWbES8ij433mSVBP5hnB8/CZDFcvmCr+GIVG+eOTxvwxYsdry2JRWGPaXAStX4Ucn3muaOi34xILZ7zVNm4rvyUNfn+oMLV7sXLHk4b9Bh/LoxUupkSNDd+959nf4/uAeZRYfrjeo5c6htXmJCRDMvjxxPAwfBnXDYNdgWD8YNINhaxOsboL5TTC2CUY0QkdfiPZd25e094VY7ZDadbXU7gzsTMKGJPRJwqQKqAvDYP9EP1nrh6gfrH7I8AN5Unaq5hthCg1lYXCGITwgMQS3s9k9GrXXg8uwTWb3qNFp9+jR7jRVPyTh802sT6QSkBg9akRybNWoUemqTKZ3sgq9U2PgvG67zVZFDWhIRgci7yuKaxEwOGy6MZM68wkKbVAwdIbPVyUUCxJMmcKGl6HHcbx0IY3CIPk0GRd13NCz6BmvBvOd+wqiLB3B3FOinlDtvy5dqKm9tnLBblOznoNrp0xduPKd2bsb1m5/fAeskGJWc3msxVpjdmtGeenBSm3DR698dU6ubVj2Zkltw5xFZxZ+744Fp97EpQ2zZz4mlzb8vWMnR3XUZarrPror1/YhM7+lMhEYaDXYknuvfFBa8vCXX/1+VUnJQ7qy7/2lBQ+3bSPyviAXY++W5WQg8Xn2zrqGoQ07Gyh1A0zqB2t7w4LeYOsFHVWwtgrKkjAvALYArPPDfD808UgEFK96EQOTaSQhQ8NkuD7RWJm6hv9NA1LuAQPcKSrT6Cd8PK7u9fkGZ/yJAWJTZZHxhA1sKbGSq68Vo33F4DQkTFGtUosil6JczHVLwDlZx+Ot90/5fiMcyn+D27LT3g2kzXU7l/kkRajWz8W8iLtTFq78OebuDoW7NnO4bJpQY3ZpRvnI9x9+QfrPH7cffvHEkoUHvg867/E5Y6v7Lv7Z0W3732pf+JYfFjBvlLJyYrwyhFhprdzbJUoffvLX5uYNq14F0xv/cc/J+3++fHjLwoUfHP3V7+7JzyfVzGDfQv5SI/aXtLOY9fCSUs81oEbolQXI9piLL9e1MEb0/qzyfnJSoV6szKsh0PtjPeq/TqDY8mN59s+92XmtbqhxQZsdNtpgKHKcbNBbA+vUHWoyrK5W43otNbmDgVYGogxsIGEkCQkS9HnQB76Nhyk8xPl6fhhP8UajAAnCyyUEAqikg9Jrk7zaYDTgaPtyAV0pD5+TyydirztjUI7gu0GFUJgZ7QYUYj4uwRKqz6zunHDylgfzMEI0240hpO/6JWx33v4opLohhNDaV0ltuK8Z7YiV2eFxxy4HuV0D8zVrNWQrC2sY2E1BG7WBIg24eBFntoeZJpvaTJSJ560gg3OJKj8+BCOAFl2cQSeatEa+xwILJVSpzLULBA73TBTVirIwnJMJY41C256DZbN/O6Wysm5R/+pVx8ffPGxJdhiQjz0xdyF5UTdntfTlvttWDGvxdn0Mu1wjV7z9zEPHjk6boayrHsV9z8pzwh7PLmzRQbUO6liYRILOpNLSapNKw7BmTsNQZk5L01ptu4YRNBqGoQmLmTMSvEllJPQmlQFIM2cAE3Il2lUmQaUyGQDaCaOAggzCbMUzFVWE0WyiNAyHS8lOnjvTePJ8J6TOp0+n+XPn0x20nDhglOM4XGOJvLFO9LKcUFDq7RWUMS7CMVyECkGklqlFX5YM0M+Olg5shqVjpLs/fRAY6cAYWLZZunsMLP7rg9KX5D/u6fz61N2vSyPg686738AP4VddXyqYdFPozSTP/I6wE5VZz214bJ2C3m7ep4MZumW6zcjgoyhcTRGp9y4g634ml/vkDDYcILChgDypBLe31GQC8ve0jeSbKqXD0FRZ2dRUCQvkB8yKyiZOi1/I3yt/exL9LnzFvE6YCHdWSxKUTsvx+jilJVInuz5BfyvzyRkFSzUkGxBaHhGEMYO/0gzQmLJh6a+jV4or+/y+/ilGjKSG2cp33z0b83QsXQdD5Ll9YlZP6jgWCK2O5QCXOl+QP/hCGiPy4mguhIWKi8qInUMiM6mJ/Xdo3cyJZw2eythNDQvKqzcrcpJGnzlWro2IZQU1QTOA6bQFUUqjZWi1tvjRZ3Lp9/OfbYCi8hzrts9b6hpoD+pmRpgTm29enLjJZXbXPYs/W3qE6UfpZXtTnw0t4GEDs4s5zLzD/AfDTKLh1xS8QwEBGvV/G8DAqdHFpM50IiYgZryXzkvF9cqb0nsfWNpv/bw1SBNnN239wVo4jBVraFDdR4dzsz8kCNWVcuko9SvmGFqTXY5e+hJDiAnEDOLt7M2jR3kn3lTVNKChX9WUyTW9e1X5vEOHOeMJVqc3mdlwBMXPWXYsS7IOp3fYqBHG8eL41Hhq/MRIfPLE1umxCnF643Ry+oCg24ktmx9Ztj4ZFZXpDUyvI72f7U1W9YbezY2CsXGA3tQwADH87En+/Nkz/IWLuRx+fBE/Pp87+ckZ/mJOfl1+Rw7dQ+riBfzgDHr5PLrjz8r/L5y/9iXEApy+tYaqsZawlDwuvC4DUH/H69QN3oMfR0rfk5u6fv3UXy6q67W+8ODKX/GjXnWLfkneXXjtmz8VXltf/OHfC4+6thQeUT+/556/DM123S/fkbffc8/i7NB//EV+Rv1UftZlke++vSzfgfwdy6fqykhpLvUCSyOZtyFeViFeDkW8nE58mV07afLU6f0GNDUMbaaG9CtLJMsjValwv/oJw0aM8osBv8/u9Lh8foZTUyqWAFbl71tXb7FZDTX1ifJUOEpVRcwWmyHCqjhGS1CgRtpn8rSp08eMGDZqeuOAQU39hjQ0D+1dU9dnaBAxWgw4XWJg6HQidfH8hfNncKU4fxHz5EK6vv58+kyaP995AT27cBr9PI1fwC5J/i32+vNoD50+i36K3nHxbOEDLvR8H/pB/rPk35BfLKRm7FxMLnMMIXVUa2WtGbApWMzodQwih3dJrR3v+lo5GOld0zvUOyO7Okp4G6uFaMiKXsORCYN3VcaW6Z2xUr5GuzNeWbNwyezMkBFdUw9PGDxiJLnPGGk0yS9Wf7t76eyMQXlOTi8rRz8+LGnmZJpHNuR/k9mqWXRwz7B+jaZ/LMXfJ6On9HHl9+egX63ZM6wdv/jNpyMain+smlq1tORDvpEKv7mi+NcWQg79LfQX+yh/Fc+/lD5hKfYSkgcXcTq7Ou6CDiuw1rVWskWAIQKGOF+vh1p9q57c7gSzCdltA+HXcf7luJHU4bK6nK78fEfss1gEwYK/eJPJ4nE4nT6bXbDZ3fZyO2m3uQS9XafSiLTDThoNAbPFabWpeBPa1Y0nM2dPdqG7810XT/Jn0zhdXgK3mjpThJku1PDig8zc5YvYi5WbyEs8VSUHIbMjXauWoVJk5IQMBUxVsGXKhjV3smutHXf1hRHSl7v/8cTjN2MoBeiLgRXYS2ubh+5bu3ev9LECm4KRFRSUBeWcf4v0Lr2W2YfolSAOZEcpBBHK4gmDXh9KWIREwpLAq+ctYKmQCaVS+fz+kNsruL1ews27Sbc+4ZXJ4POy/pDoFmxaQ4VFoxDispyLaTx5USbEyWJVID6uxbiZ7+VKqIHTMoxyfKB00peu3ELJK68tlAUWqvHl8gcL3auUEq92brx46AcLyn729orRE4Jbju8zH/j+ykzQ7pnJ7CsQ5L4rk6RR0Pvkx9nBNw98BFfqt1Ru3tUwqe8OeJco4hhR+VrnJ7Ntu0KwJwgbg9A3CGVBXPG8wQVDKHAksJsXVY1XQ7V6kJrk1X5cC6U1ioZGA2kw9KyCxkXQ5VpwakGLsclLC6F931kIjQuc5DLonlXQOXnMXS6XR2MtCky+Hhpjr2aoDBe6YT00VaiHPuQ9VHuq9j7voX9aC70DKKlrx3XV0MU+c0QnBxEjDmdn7oyCM59JiWvM6qB6K/KicGufztjIH+FJLe/my/E8WT+SNn0ggPvQOUGn0uq4PTpQ65w6DIpM68ZwyziS82fMZl3ApKrQGvQ6IpDhZHTnkxdOysDtqVLilNSIY+LkqVMgTj4FE7AonZuILFQxCROVEesVwlB/7tMwfcprUr9vbvfeHjke3erduuz1e7Pra5IvesV0fN37o/+wrGJCKgo3L5wxJxSg9+947LEdXVcMrolDl/UuT2nV0r1qUx+MWZ7HhUA+doD4cXbZS/63/WQtAy9R8KIMKBola0iSRoE46Re9VMFhEBIUY2FIhqZJgSRJSknPhTQup9ap1frwZAa9Ux/Xk3pdnAGGipNA0pqAz++lRBe66ZwBPanVySeWyhkxsiRdp9O5dDpXVENKUe65XKf8ctd7uZIDK0QoZExkWmFwt1LRCWAzYa9h7jkwaeX0VJ99+6U7NyFik3P3DJvTt/r1xem7pJ0rYeDPZo1dMXYwPf7sXStmrLfrA11PMydcobmTV+1NWrsuVs6fPm8qrlHNz5BC9IkRf88+MiwKt/thnQjbXbDLDrtsOMScZFtoI/uohqvInXJQKRdvRhh8vjtRhmQVyDBJMiTYAGiAOmYoQyKyRCMhKiz4GZqkCkdRcbXXY9BrvHo8NUwnaHV36GCdDibpYJgO+uggqgOdRQs02pgO0cBzeh2r0Rqi4RAVCYgUrWZIDucfMpnT6a737PX4JLQxc7lYkV8oE6rHVfk0VmMOJHid6XS667RdVug3yj3Ih4KY2kip4VqgHlX5eKKvXTHN9hp66NFpKyYv3/iztvXHIfOE+NiDz8yY8EJ1w/Kd83oNMtUeGd80Znl2AXlQevf0mhkrR5/q+hnz6t1PbV394ppRk+5sPjthffLOXvNz436Sx8ixsxcJjjiSTXppL4ekjArgBhYUpBZBg0gAim4nOHz6jfFIOIaVx0GkeL6ay2o01b/lQORauOUcRajKgOBYniDUGKARzxhgm1WEnbUTqnwX9u/L8xBuhQ7R8h5Th7r6Za6dZi8fgsk1mCGgK7JPzu1aL/25E6qZExCWen9zGW0sZW4adSsTQmtZlu3PEURFERkt36zDsci5ExmaJSkNxxIM0MqMD5ahKZ5h1BRuFaTwmLRCC6YClVgK8HDjq5MnpNVmqLB0Z+dzl+CO+kOU3O3cha+rfx4nTk+syjbr9Cpaq9arGA1LcoyGIjlai0JpmiOMJAZw16PAWe/W70F7WqXVaoyqlIpUNRsYjZZu12hUZLue5FSFDZ3CDQvAf507nU6Z0Hbm827FaZxBSOU71DEIntyUjW0Ak410GdrgTo+0bN+pfY96Ht3HnHhaMm/rmkfev428X47z+uHecjqKrnctHqFyo+vFEIRH6GdpWr5wJDQhvUrQ61VxfT26cK1GQVo30FqRwRct6nG/eeGikboGFNKcTl9zxbnSS8Y6Wblkar8ojas/7jm+9IWlmzybJtHRe6S/beuSSHIbfB9f7whpHNIEeH7c/uzkNitMssJGM5SZYY0akJO0g4VVLOygYB0OIYUEz81EtsTroEiMr+lzuQWXy70eN5KA22VI6FMucDlsSYphXGTATTr1LhWf1BqxqXn/ZOGAGu3188hBy+VXkG9syF0+3QPYGRTsYJN8PEfJrkuNiQ/ISJlMc6iLm3T5FXjoN59LJ6T19afK/ufCU49If3rq0j3IJcIghFNmSI3SPumSdB5Ct1z5H7BDfHJXb7RSIAZJ42gL4lGAuD07brcJO7Jt+erLHfIZvNNl9G8hYAWeA8ATMzEguNXjttnc7pDDLjgcdodd7VdhpF+rRfT4fHZ3xsHaVHaNVqRvvNaeK83lLncW1xoRlGqG3pnuWi28SEu+NdZuoy1PP3+VuHve2hcMb9y/YeWYIe1zNk947hJ5s19qHnfL5mMrNnzY9dqbA8fcuf/wnY+taah1SbfQ0YNSR3DaXAW/T2qT8fuGgif7QE3N/BpymG2yjdxgxuztncn44jEhHkfGO05VJvuoWNbXlBWamrLZJgL68j6TwWywWK0+nUHQ6QxandHgdNf3cfVx9Ovr7IuFoA8Sgj59XH7kmIUCQigUCAVcWRTWqVgH3T6kT6Z3VX0s7i5vr+qjM/QLBaLa+naf3221ONxuV98+iLsuQ7vF6VIhR7fx5NnL/MliHwzyTLrwxBD0kD+HjbAcwxUfQeq9+u+qncHxQX3xp/UO/sJlvrP7Ffxje/5JobgmD+aHk9by5EBcvR4tVpriGgLsIkep0lnE6NYXa1d5DlW+O0lFB8Nhbu6wwaP7TFv0wJz5i9ufaonvGZIcv+uu1w8+tLr3QRndb2f57O37kgV0v4d7Oe2min7t0V2v7562ut+AAZOEYRMHTgwzr8oYf9uzC2xNV6SurlfgELQ+22cxi5H+2OWZYxjp77GyKeVuiMhQfwt7n7yjeRa5o2tj78EjVt3vWRBwyTOqpV/KM6oHQjj7SK9MJhSJCZFIrDoItiAEIzGqorwW16k2NAoNDY2aBmhsQN4m1O3hgT9sAMMBIxh1FpMppNMIOs0IDWj0OruzptZRa6uvs9fZ7SFHLdoZtbUOD65nDQjofwACoqOhsb5Jxdoosak206umMhZxxsXKWo2uPiAG1TVo9zgtJpvT6airZUWfyaHXibzdoTHKooA19I2F4WxRGM52C8Mn9deW2ncLwyfp+mLgeCaXztXnZAHI9RCHgkYq5AJkSRDhOkmQp1Lj5zitXCIJOEyw2wpiwHwVDztqK23lN+9a0TRi4oy7s8G2clevCUueWzxmuHuiMp56SBAFyIGQPJ56QZXX7bCVTZp7dLahd11m7MDa0W21tLBEV+ca+WZl/ImfSY2QBMPSyCA9HlRNDXXfrEyqTo7ptWJYhWGVdkiyfVlkIJyW+gBdndqxrGog1vFzpFYZ87GWeCm7sk8atlbCqkqYXwmbKvZWkIsqYI8PhrugzAVRe7OdXCzANAEWqKBFBesYaCZbkHfNhkOhlMdo0MQsFpsnwSYSBFufSlTZEtaqVCpJh6PJUMBqC6CbI5msphxJjUVtNMUMOlxGgE8aLzeWVFqm65XetsvnL/Pnzyk1lZffS+eHjlx/rAjd9a5kQKkjsIRlYEh5an2PWlcFFkThCv1l6007P/7etk6d9Lu5k1xTBj7LS+vGYqDIu+Yuv2nE4PZCfeueWbi8tXH/3R+8uGEr3bJzJq5pPX3bMl5aWre+HHR2+H5GOjF8wh1j1lvzVa0zb5Xejb+zfPXsRfh0QmqVZ4NXETuzY1Zbt1nJtbADTyIRfb64S69TxUwmweWnQyiio3mapNNxf0Lw77cAYQFLIh6PkGIAN1Wgmy0iJpHcqUxavTGm01xPwCL5kCHBBMzdkIIg3IBithuWocoj2G3UIydvXdxysIRUr/V9Kv6LHlWn6fLoEw0/fWjftMVUGhea7lw00SQtxiTSG6GXvrO70jQemmS55/aGoUQem61NxpMsJ85n1+1ygtVu9xl4wWDgt+pBb3DzvGDCACqCYBHMgiWpUal8kRBSUaFdIdgWgVDEB0TSJfrcPrfb5/EKHu8eL8S94PaCN+UBT3NFKCImVBoX055An6wX2+1W5Jt4faSJb7d6BLfKgnUKViqyQjHXY4yIEluCPMF0rkfPKs7xF3UCDvPO4JL4gkFJ4RPwbgMCRVhJWWtY7KVaA3oaCGZeUOsq1zXUuTPzU3PXP7BkGjYRMWwidh98E+rf3DV1db9s0yTbiEmDBnmRCaCYAf6Wp+s3evtJX3yl2ICjfRYhG4ARKWU9Ly4UHbIfL/1Snq0eIn6ZXSuYzSG9VtBr1+JgTK83FU/XjCuRBncQJt6EyINUfAQPGMdaWwxsEEEMuIGI2D1uhxu3K7gEp8tFOHnk8rWExYAnxDF2Ugy5tXqNRxTMdrvD5WbNDoNeNDkdGr6oukvp3K2meSmXvo7I3TTOncmZ6nPXELp4oMd1U7hELytdB3abjCVAxwPlQwJCRb9EQ+u6gU1Y74bmpkJ1i5Y8/8Wxef6hs6e0blpER+/0mEYtTA70Vz73rKxWNbfEmySDPJudHHv3HZNKMFAroC37G4e9DJk5aqkFpphghAlMBt7gs5hwI+8mC4xAm9jK2/1I/92rh5v0ENWDoA8FrdZgwGa1BWMBmxCwBQNYrKNhIRoNHw7DHWG4NQxtYegbHhGeGqbEMGyMovg5jILIQwFwIfv5pA0esMFm234budgGM2wwzAY2m2sx386TjfKwFooH3Bxf6fR5XV6Xy+dGou5xow3BI5e8ORmO+so1KifTXu71hwIBL9oZvnZkcgW704ZuLo8XCYDbhYMixdLiPAe2svxleUp5qoe/hXnXY4fk0qdzMvCW/A93/OB5C/k4XslFYlZ2d5PgtBL2tpT6ZjPeXsUWVlxOcs02wvCsaAPFLIVdVKsUPN9wH9278vGP9gyoG7E216tJ2UbDerWu7984UNlIankjNYnyRsrDtn5/tPQIwFErpWwlIxySzg1bk99NhXnieD/FoSH76mRbm22DjcJ7RcHxmIrYRUwNLw6T4UBQz5v5kFEvGI36H5nhQTOYjc1olwlBmz9gDVhCQQHZ+kAwINRaA+iB8LIVHrA+ZSX34NZO5ytGeMj4jJHcb4SbjdBoHGOcYaSM9wdgFxIDDxDlDq/H6XE6QzjmcrsJF+866qJcLYlw1BvnGAcpxj2Ywx69UeMVHWbeYnNY0c3p9rC80eXU/DMO/9PdmcudlvmpsFnemSXcLDLSVMJL/BzvWkeJeuxmql3Gyo7GuJCluHVrlZEKiKul+3d40h/a9NO5fm9iXt94H2UDlwUb5kR83lHpkWu7d7G3X8VUjKJwU/p9EE35fQw6iD9fXrW5fABRxJzH+zlJ/Gf21lotrFWDTQWcCnRGk9Fn0CFrpJuvhZgWbEhfmqwGZLs90QTHeYgxANCIm5edTY7xDhKFgC63zS0E/F6P1YNiI/TY5t6FdpwtGqjgBKCSRAVlMmiFioDOEHB5K/z2ALrZPG7SaLDaVPkhJcXkNG7UwuzAlr7QD1HcaHkiy4lqZOxPy23/CiaIXIWFd1q+2lkOY6Kxa/aP7Lh2Z7GvMUWR2h4bSDFC/3Wf977aN2vv9h6sucYWcZC3RfktpBiiQmK7q8QaFfcPirrjANmHHDFQx2ABBxM5aOagloMoByXbZrsG1mrgJg2YNTajSPj9ftLvB2/Uz7I2AvCOIHkUh5S7/E4wO4FwAgoc3B67B2lZn9fmtdlCdo9g99Qj9XfA/n37UTt1sx3G2GfYSbsjUOFzez2EmdeEWLBW6I1BZCVDdoI34qlKIsHK+fCzcjbcXI98KNxFh1ki58jz7dE3YImSGc+dThdn5N2QLTJnrt8DeAOUzEC8gQ3L7wHFgoG+w7vTecwJ/b3S67uuM2aFbaDYsjd2rFixo+vBoj3DOJRHkPzHiJPZm2PaWi05RA291aXiv0ULaAcMUsR/UgBUATHgY1UCy6p2Ib+AdRFgiDuR+Atul9WFBR+f49ltyGOIqlhZ7qOUyYjkXmdwu232gKtU3rHMKv6AIuf5uK27OzE/kqboE8h2oUBNRwk5u+OzHkIOgdpAD0+LPRJMpG8g3mCVBoTI7aV+VgzJtqqndcj7WJYnSp0skGc//0n2sR7J5lqxEDdzZIkY7zTLAkyA38+OMR5RhDbiQrKKs0huLKUOwe5wHLWD3e/FEulVJNLj9dodGTcSRjcri6VCtrPFnrO8SCp90NeRLZc7f/l9+Zi7VPS+S+rwmJ+ivP3pO+TtbenZAEle7zX1EDTqwL1Frwnv+RapjdVhHFlie3boEADOgGgBcquY0ciSFOWjGYFm8ORolV6n1qnVPo1W0Gi1eGpsM683tHMqldqoJXQkCe0Mno5B0fJpsOK9n8R+5amuU9hYnSk9hjmfLoT4nUp5eme+5Vs56813CVtYnXR5x6anWh842MUexHMetpDfbGFOfPMX7FmTz3eNQq7A4+QUouBPb0K8NhJ3Zsf/kIHDDF4OEETIyApGVl5OKL8cnj3AksU1hZQ14QmbpKYFrUosrIolQcSr0ly/Kjm9e82qct3LOle6rBxQxXXJwwnpTW+sRt7u3XMl/dwXLr0wHf4ynY5euVl2bz+SkBcjNQPOf7YQBHdJzqnfnh2BOEMyOr3MFb1A6/foIa4HNwrKaCOGxNbgxLpaUKn3qCGuBrca1EpeXasLMEgtaNRkAP02rSTW8SY/W1iIfKJY6i5+Ugyw+ILUyglr6OYNdykkRaX/6TzQpb4Td2tvJv++mTnxxDeX83w5Qs4q2BU2LOfZb8kO6V5DSF5DX/0IPalP0YDnshZWIQ9zVfdVj1CT6pQK0PVX5K8/o2fx9WtudP2lV58rOL89r57q5gAb9kujX1egaj6VgWvo6MErSzFajYJck4+Fx6k+lGda/DA7/3YvtBtgsqHNIDfNkbUkREgwuZxmZz4etggdAsQFcAsgWLgEy1osdr18Vi7akAZWMtJxB7gd4LCbjEmXx2OxCgGHkzRbbKxdpU4WktLFoQpyYjpTGtoqhZMpOS3fnZfv7ra8URY+IM9Qqcn4VR9ek4Z/8uK9nWDtUkl/RDykN7d/8Qo8RGqvSce3dmUYCz5/6jqey++1cey9sl59KDtztwk2mGChCRZ1p+bXyNl5a8HUIyWKtChOxavsdrdRPivH9Yc0EXFioBocCXncPr9oRRRzOjIeL4u8th5p+msoUthn57vJcT0t/lnKXv6SM0/svdcm7WdvGq8AAH1Kjbl506br0vZOaROGBaKjXX8LTJtLkMSeq39gPmR+SWiJBuLD7N72Kqiogg0pGJqalCLXRGFNBMIR4CL2CKl2Op1knQP2CDDUAn0ssIOGbRTMo6BBp6uPD4tPjlPlcZhVv6L+tnoqVA/1fJxK9vYGPOM8szwU4eHx+Kp6tC0INpFMhohE78ZQwkYme/XyikmPi4qrYklzQ33fpM5g4M24gSCDaYbHGeLUVDqNKwguy6Eidk1zabluIB8MZq6f9oVEKt/vg3s1LHL3Bi5IMeGWTgUOsFiIHO1uElL63tFrDDtr19iGsXvHD3t33Y7vr9x5+K/33HHoRZi4vXV2/wkfbF01Y/ZDTQOi3sD82/++eeigURPvre4/oYV64ezffvrKf0xc9PGprrrG+voXnwIG5v4fJOruDF3+UPq/d7ftNiant82HyOeQWDT3kd/86ovt+iq5NmPc1c+pK3R/opyoJY5nV99XA4eqoKYKlsQhF4eRcRheNqWMvCsA2wKwNgDVFa4VztucZJUz6yTBGXCSKqcz7d8dhttoWEnDTBoG0ONoktaHKSIa9Vf4CZVaTdT7/ZZKMZFweUSnnasOB0WjimZFtVarN2q/i+ancYW+7FrlQ+/L6dR0THVTj0QqFEhnLxJbaUvPE9vKY1IrL1ElvKGu1NblTJbUoPKJ8+eNmjr/5dmTVu/+0/ymuYHUrpbB57Xh4eNnPfnxM72bMvHK0ZVx8pZdew5MJWNb+kYim1e/8fdTv69Z6zh5/8PSB/S0xz546BXpwoFHd8y5o3ro9vWEXBPfKtfEl+FOrNYyqInBojBsCO0KkUNDUB+CeBAmmrE9QsHBdjWsVkNEPS9fH9/KwG4SF8ePkovjnQ4h5vVyxgQPCWI5D3yCSwRwQXyE4o2CNulVO90xhy2fT72cea+7Mj53vphBvWFPS8/K+JpaPFatJK/6HWXyj7evqD417WjHwwbpMzml+mNB+tM9e29QNb9s3hNuaetcu9SGU6la5tjj4OpRP79EapXr58uI3dmp68OwOwTtIahD9AkBZ7KbyDWa7RpyvgZaWVxLvx6X0yNzYIl5PCqD3whIOcpIwVuMtDGh8hN+HsVWuJY+whkNFp3o0TpcMbv1Otrk/hlxetbVW3oS5btK7N+benzQLVMWGqRPZZI8aTk6e9qNyu3BaHlr5mBBWiDn37n2VS+U1t1flT5hHpXrqVuy5VqNRo19ADxGmcaejDK3Xa3CBp5UB7S49oKmAoqP0nWSv3iysUtuvS+WzIFSK6c0uRQMu+xeoZiCeTQkhf7UMeuJ7ONglMQQcki+PYirAFFogOcxSu9ijDakG36YnSb6Skf/LQh2BMlgQCgzYXwJmyBDXHIsTWMEKo1K0GhUGvkqeWTcTRq9CAmbUyxbh7t0OHk4oEBTFZxKYFiLgB0UufqvS5n40pjJIWadTSNNgBhVWg6JqwJRmND9jP8k3T3rslMuis87j7jvJqgcaimPufwTpYYGWXd2i33NulmHmu++y3Jry2MVVcElx+/l17S0jE31DrYdv3g88tyzH1b84DRoqNHVN3f9AhcDkq9N9S+fN3L8I11d5JmRntW11aMnPSxp6Oizb731lsy/LwmCaZFr7Jdm++/goI2GZq6Fm89RyHdmdT6likbNsj6GFpBvrSNIFELQFCIHxdBqQBTUMQRLkpQyUkLxnjOQOnMmb8TPpLtLQ7unCakxrgSeGIFUGzAtXbdtPb5F+vmL77v4+CTIMSeu/LjrAXIu1dL1wfC+uQ3wW3ytD0ttdLuM/3Jntrd8eaHi5YXw5dHK9dEUSUFIuUbseeILZNGlaiicEs/gi0R8OlMy+8uBS5A7Sq+SUIAgXybUV3/7vNuLQfp++5zBVF1e7s4aSbVZnVY3qWerV6q3qjmMDimvh8qvh27v2tvyQsuxU1MsbO9RyMhEv/01HqaDXIrDW1cv30EukGnfkae9mVifbdpg2mUi2zgwmo06s4+g0bpoPLJPywlaTqNVqTmKBDPB0LSPY5HospwRNO00xzFmHKCxTCn9u2QO5BnQma5HyzuTPlffcR0f1KCU1aAYtIQZn8For7RoC+LIAg9Mkv67my1d1bsxX3aT7xUZA1f/mueLGfmL/eTrz/MFT8jTagQtvnwNRaKrBw3LsGjHsYKGZXGYiS+epTkRLUbDyuxRYrDrGSSv4TuYZFSYZOzBJHQlaWOTcbZxpXGrMc+k4mpLWQVNHum1Pi/0kV71wMAeTNsmXQbLth5sQ+v9GYqrY3Id7Q+yN2l4Tk8IJtJgN3K8wQ4mUk9wJtLk4zmB53jBrif0PoNdMNjthlrDAsM6A20QWIZR9hASVUIQ9HaeMJEU2c4aOL2KZq6JRhErL1y4UPCJL+SUYQYOLLH5HiOFDsc1fr2nWsBEQPdEeTleMlk4nWE5CKAIHORls7GuvlC1s/2p1vKvQpXp8dIC6Qr5ijTrY7B4PcMegCbEam3X5/IR19PZ2YNapZHkf5G/ktx1DXMehQkKHbpQTD5Knre4PTt+sr5Nv0FPmUmjzqK36DiDhtByBiC0pNGiJbQhAYVQgsXIGbgQaRRI9DYDBgPFRW3IVhAYicpiIIwsRYqsjtNqrqECkofTmYJEp04reZWO7i4rJb+gFIvEojEIoaXabXagR0lNpxaiaDyzKJSQOj+F96X/e3tKqhzSiKt/kDpwUP7xkLnSLaSb1L46ZyHsVOzaH6RPuOVy7mR1tp9Gq8WpBp/RIBiNBqMB42vRBpNOr8/XFqpVKi7OAccSRg2nC2hIA+gDLIY7VSm2ousktnTKnBlcOJgpqXdIZc6kTd2zZ+RwVkmVBHAeDZe+Abdc+tMuZPe+PQRWyReit4ak8P+SEliYE0odPLKAyBYyAu6flPEsmUnmKBWR5+EvIT4r9EOGY6DLAoR79EP+J7LhT8u1Z6uzjZzLLSeJ3GhdblxOxsqrZb0WE5Jpg8DzBjdy6VIGMOADK4sjaeDUapZwkzQotd7vy+eN8siCfIV87rrVFg6lOjsLa5VxF0sK4ZWZ6czT0pfb0bof2fTxxR+u3BpoeWOePTdy+cnfHi4snGyeOnbqD266H+6WMm1VC2vKZ5HvY9xJRIOUPD9oY3YQ53BiGCXWidbkfNz5opM85ASnsjBc4OnGBTXK2tB/vDCnw2ITlYU5WRoqWM0NF9a9rlxhYaUrKySG8itrhEx+sIKFTr21CpnyO1s71hyctrTK+1w0fO62pUvpqFLED4eS9YP3NH6+97kfDbojCVcVmTyN7AX2tfzEK9kFKhE67LDGDvPtoHK5OTfj9bAelo1xboHj3ASuBTRTIh4c7SP9Aun3kwSSUE4gg2ZB8BlNgtFkMhoFp8nMch70XtHrcrYjJ4jCWRoNckrNJJB5o2JW6h0yeHiaPDX6JC9PmUaq6XQx1YfPpboTfiB3gHSUlv/kI3c14OodKk+WWLTI8FplipKFeVR659Qtz+7rt77ebtixYK2Zj0491WqND9ugnbl++r0/PIR430yO6WeXvgAN9Bu8aenz8Kw0Z96QORWjAE5JQ4T+5DuIXrchE9oLyYCPeC47p84Lh2xAeX0yoJZPIH2+MeQMkiT9KoeTczJuF+ti2VrOiajn5JF4YE8RV0bwskhgjGWcOTZZHAYVj7a91+0QEbFUHLqRhI8FUpOfqaWQClNKIZJcKZXC8oJ0WEGD9aSMUrt+TVIREQgP8ysSiWPl6iaFRnSvSy9MXbMgOadCHDl+CjI8fV8o91BUOtKn75y+k7fNlyfgPxXUnT/bu+/cSUvA9s62uj4VARVSH3/UxOF3WJ7WIHmaINuxjdlhu9SwUQ3D1JPVbWqkiykfzQo062DL2DqWYmmn3mwymApdz1gD4GR6s4MFWq9tRxKFNg1JGylD9wl2SjlbuO6w+ly6tC8YbHmPN5+7QcpADlWYgXxk2qlJ1sSQ9jN/uw9nh28FV2fHvLXkB8uPSuPgwTlD5leMmNpViyzVsVn9BiG9Nwjxu6+MLfQbOVeQvfoHtgPFtGEiRezJTuobg3gM9vphox+m+iHuhz4ilItQx8Mi9Ub1bjU1WQ23c7CGAzsbY8nKSILQJLQk0cth8zvdSSrhFZyOJHJoqIA3mVTFkwFKlTQWp2Yhr+v9NI+Dtfz8LP58Wm7uv27CusAFrp2s3juMNB9uZ0NBbc9ZWoEatkP49tHZi05CbPezkx964qz0xeED0h/r7gxvKf/er2AmCAe2nWqZ9cp/3nNrX+owRS3euzzUuWEbVFe+sWLt0cfBbWc+HLsyPrJyKPztVaCf+b70tzfWbH987+dpRCPx6uf0JRQzJYjeuAq3LQnryvCosfUCTEb/LRss5E4t1GuHadu0VHW5n9D7DSTOedb6PH4xcCgD8zOIZYw/5LCJvoxB76AqQpmMOiXGOLVo0t6AOFh/5nIKgXLXUgjTpnvshAxnFZPBShTbgCmUqZFTU8VZ/4hC9CXDlf+la7NrFk2ZUHG0Uvrt42tnzltAbuhfW3NXfKEldASa31y+5Md9s+u3z5oQJ28Ccsfo8aJz002zmwfMNz/0YU3d2W0hZ316/OC1wdG9RjU3Q1P72uPtIybMvmmPR5El6YwsSzEijby++bWVHZVkfWJX4nCCGhyFthAMD8JgA+zQ36sn29XQpoYYW8t2sIdYuldZAsX8ZpPJjqQJiVO12+n3+O6pgh0ouK0CVRWV8Ns9bn9VQKuxU5SqIhlGcmU2Yck6o1SbpTrfT3d15kUL55Rk6p3GmSecHz2TvkbKrpEwLj9C4N8VspsO3Pd6zbaav922rlTMrPu/Q8x+smyNXvoMfK5jjxBXu4Xt61eAfvoH3cIm01GUzsjyliTqiDuyrW1VsK4cNsShTbtBu0tLTVRBCwdmi1UQnGX6Ov1QPYUEzlCLjJfcgNUnIPqD4Siuna5BQhd1O4OBaE2FQe+mKHVaTCCZswp4wOT1hJPFriB1GFktp5CuQLdrJa9Itn9T+BrXKsJ3YP3Omm2177ZUk/Mbh10rfjtmXiN+2QXmhxZOMkiXIBB8ZiESwvJesxQhHDS0hxAi/Yb0NblY1m8nZSy1nxCEimb/bo6Sf1Nwj8hXYJHi5w0f3h/PvRheOifj6ptI33/F7EN+oVV5P2wq+IXNzQSg9zf38AtxTwKu06gi7s9OnxyFW7ywxAtTvDDUC7tcUOeCwSbYboC5WtAiPyOe4DwJYzoPueDDeZdA0BmMB3cFqWDAlrAG4qmwWMFptQF8Pp2iQkHSbw2oHElLoVj/pHIenaq/fBJjHsndCT1K9i+fu/x+uuc8VuCiXOFgFWem8XyT7hOSONyo6i+VxGfR04Z7ev2ubd6pd6SfKGcmv7mjQ7okvXBd6R8+klZDk9jy4OSguGDuh9JdX/wZQre8cQIEiF9b/AdEQhon1ypVEj/OLt3jhUXejV5yshe2G2GVEWYbYYIRaK2gJdUBAhJ+IyMyRxiKcSPliuHNZ+ppfZU/Eg6EA4FQMCQEg6GpIRgWgvJQ3xAZClr9QjBBRPwVjFodBJEIh9iAENTYRb5IRlxH1IOI1/V4nMvJhCxRvJySfsoTkbjmXKUcFNSKdG13dVBTr3p3vd+7Y8Zq6XHpG+WI5cgafMRyWikRmjLAOzRfHxRqTbQkDWNmviR9Im3CZy3fu/etvUPzlX7N4lqlOAiu/hHFIm/LPsnsbLUciMgBFpePQpy4cM+OdqndaueNVk4VIOyklTcnjRq9tjsAUealyWeH76W/K9YqRh4QwOM8/x9p3wHfVPU9/u59ycveO81Ok3SlK6WljDYUypa9ocwyyt6C7FlZsjcKykYRkSkuREAQEATx60CcX0W/VEUUFZrX/733vaRJAb/f3+dvtDbNuOeec+5Z94xYWzRkgJ5jf6z8e/euycASefflBsFe59O7ebtouuabHVdrHa7qG+y9TtvVu9XzGiyjP0Wwf4J8DlxzFIXd+zDs3njYQxSSKGqtk4M96mP8j7DXXjozCbALlr835eb65yecZUsWOTLCTzYa5E7zdHYrjauizgUeH7g43Eu5ju6aPgk+x/kW6KwzYoR3C75fr6RBOQ0YCNQaswVJXocF+QkWVaoFJCHDWJWkNRl1Rp2OrytPNYAkAzDopWkSiZ6yGExmt0ar1RsNUCfRi1XyINfCriqXsCY/oobruPpQ9dHF3DgHShmLFULuni8QMrrJJmMZBGL270bvnmd/OPzUYvupFCB8Y+WyjIEJV9YP9Oy3+w81bbtmxpLKa+BftZfX3DkdR3zEynDbQiUuYcUbxh1mVRa9ymJprwLYyo3u18vtF+3UJcnSF+sh3q3ZlMHtlkG7larkzsft9qH6I3yPXZm4VUBHx8SEeHLGcgrGXcuau/Tq6gHjDitfm9azk7t7/N12te6r2U83bbdq+ZCyTWBj7SU3zgG5QeiqQtZd67gEEEaVqgJJaHM8cyZmgKSSnqgylTRLitwalUyhxDF7qVwG0RGTCKTolH2AhEzi/hIHDV18lEP8UAaImL2zAB208YlpBrxnX5tpgO+kLxBaqaip4abcPrzRnscxP75OykeWtFjaT0pzG8jgNsCgc4Y2IH3kBuLBL0s4bwnufC1NzjyJjtr4hDQD3oGvzTSIj6+MDjdMjK8wuKKXjg+uqJ3KLCVUUknqWGwFeVaMmwYY6VX/EIJ4GGDkaWNQHxdZObO5aPfgGT0fEVlpzt4A74Ntj4isUAmxlSnhkoTYioXbTz8G1A2rtFcC7EZTFnUssqJRM0wGDaSP2lZCaOWRpEjYWUJk5evVpesHjWtUN7Ly4DP2AjgELHUjK4Dqhc7IfUQfNXUwPLSBGkAlqBSDPDEwiQEjBkrcCpcL/YnVKrVDJNaLRGKVjKlVTxYc++MOklZaW9QOFCtwu0UgF1FqpRRXsTMqsSSmpq6cDOH7o9DJKydDXN115aPDZKB2IF5C9h2RjYQnuSl5uLcuc5+9Mw8dqVEgJ1Ly5iu/vw1y75yAH0QPleDuA4Xg0wcB9PxboZ3PDWUvCBcheqqpy+GZU9QAefcKNdihxM1F9EogVIJhUmCVgDXiHWI4WQwGi8EGEUGLtxYt3ni0JGq+9ogXMFq8BC09FaANwkz7GFqYKFp4DVgHLVGx8vCh/Ae0RI0aOtpdBA+Lc+uAcNE5rB3Hv8Yqn69469B3QFEOqmKKsUf1HnpqdSV6fpBuT+YVU/nI5rYTm/tbYnP/i6IEvzB/av2S46TX3EDwMqjgZpbrdACGIdAl9KbrhfzrfGxzSz7h3k/diM44b9DAakXvbxA/y5T7fhGMfr/UAzZx/YVpSGnJAjRU1ekvzK2xIbqG1EOdi81FLySL0DA/vr8wWmc/8h164n1Jk8k+u9f8wNwWFKPneeR5H+QrHMS+heQNfp/Ho76FTo6HOwN1wj652ezPRGezx+8zECCz3APx+6TeqflBeBfvk5rL7/N4bJ8pqUYjhtlXZ5+T0RpP4H2CNg/tMyNos+HPpNbZJ/GR8Dq8j+SBe2L9mkuaYicJwuLEdXg/aUPMT/KAYbF+zUXF2FGCsGHiOtSgmh8EP5F17vGfCcfWCWaq1fgzaXX246y5Rb9J1jFy87OnRFdJSxcI8CcCryXMz8Y1hAhvGpKztjLc60UL6KUfrocpGtBZCZorgU8JhohBqRh0F4EnBZUCuI4G0GK2OADUAwBNZrNCl4a+hVEzkHHabYo0uRkGTQa5woAeSaqgVIJsPDfugYKN0PhCQZBVdRa7zmdzq/ihqA+dNyCKjsTwuqI1gWq3X1QAGK+7QKjRsI1PdCt5afNNtl1XXPq3cvBY9u2G1hB4oVtG5Bmv8MRGNsP69LDV/5o1ARwPsSfadFoG0D+vgOPy3ZguL7PdBS0Efi0D5nM8S1EMzZxCOP+Tu+cAX0V5VKoANOJRaQKPcnOFe0TnCktHUt/XzhWWGB+aK0y+n9D0T56mH8doKtXgBSCU1qEpt8aG2Boesgb3GasbLwKhtQ7vkJ7/5MyfTVwH8bU3maYxX7vqrEP63JMz//1DZyHZh7gHfcZdt6d4bLZAEuWnloT7L/GBNN9w31M+er4beN2D3NDoBpVm0M0MSs1ggmmeCU8Z6GwC841gqR6M1IFeeCRFqq6Vjm4gBzarhkzf7ZhitzjJUIG8gHWa3e7F8wS8cfMEqnBRH9bt5Of/MkkgLryCozIJ0wMOLFu9nkwPcO7d/u7oSWfx9AD6E2CpTucmBgyJTQzI2cNNDDhcc3Th8tOzTljP2rxkVMBUKnFWgJXyUQvCZcN9oKcP9EoenvxUMt3VNdg1yUXjqQF6MIyEQ9PlQMIsYqCPBkkarQsZoV9Sv1Aw2pGlKGAzWoHV4ZL4/ZqMFbZtOJfPgycDeOImA5RhbOCZkQgbZePq4gNnhwkSBwLk86gQuuOGAJS2Yf+znp8CcHbiuEOgqPl0PAYAtousETRuOmv6gCFw7qvrd++L6/0/sjPu/b8m2TavU59+5Zx+i/EefYbnvYsc7wloJIUUijAtwFLo0bxH8/xK5nNzn0lN4z7jr8PjvZDcmkXWkT8kH11upCDQubDXWaceko8fkXUyOPlYHj1JTpeMdM23JcpH9Jkfam4j0YZkAjoHnEyYHpUJWgORCdoEmcDNDu8Rmx0+kjoclQkGs1SJ3m9IkAnk+8k+IL+P6bF9aC2cTNDW2Qe3xobYGh6yBvcZgw0vAqGhDr64dZJj64wDO/6nddbjOQP8OuOoe/91nc+RrttP9sPw+1kRW8doB1J+NkHCOuuRjZJF6OLn97Otdp5B7WfiKINzrW+Q/jESqkMYaSAZyb2C0CER6yUSMZ/QzuWJuSWPSBOr4rPEYrnSJLNKjVuV1GaICcPeiPIOvi/eBvJrk8NOkPUv0DdIXfgb4SkGo8tkLtQDmT4dOfGmASIgEckFLr/bS5nUJjjGDyi/2g9NfpPfkTs0A2S4gkG5K8sBHIZSN8h3gxZegN5L6dX6bD2t11NqpzWYLwG9RKClCBTir7OqMpwZWzMOZAgyMlLMJqssxUmJSHgOjz4u40ppyrh8Uf4ZaUZP4tJ8w/WywkIyFakMbztEQvwgmnvLiOJi1XTt5TmJzsVNNYIH5rbvecPzxvpQi5K8dsPLh7sPblnfY9mZ5X1G7Whe9VRgwLaB3ft59zdYv0BQVL9o0pHx2hYN0hu1auy0tGgzVhbpDyZ0q18yZ8PUvF6Z5sLWQ+s17C/f16MdFdW/on6Ed6S8bTU5JjtsXiGF5YCtDu8UI377jfBOGs9vS2OyI+4z8bxTM4/tSHjHTq0Pd0LehVMgFEKLzW62k9GaiIvsZr3dbrbYgd2cZLWa4wJtKjUe15llhmYbPQ05qCLotkOxKGQyS/nQW2y8wslIbWsf3Mfng9yEpIz4UHTtVKDaJEU3afiTOF8h2q8IseVwsNLOjhlVFkxt1n19q3DTkPOJgM4gG/HMDvuOZbhRjmIhC66/265ct1HZLjAkH25aCDdxeTYD2I6kl5Ed1zmtFx0TQYIEFZ5UWosHhAmv2a43m+2F9lZ2yGFCLJV6DSa9wUQQkWXuZx5jphEqBhFUhOzM/46K/4KJMh4VZdHGR4/GBW6E1KLBD7Yf2sZhom1AbZaX4cZIPXHDnLvz2Y1RTLhG5Ud7JNW8zXYkeVdWZPt2TTHiFmkSqVRjsRrMtNFqMGl0lN6kAZTeTFv1lN5hsOoNBqvWpDFBswZt22HSIJ7QUJQSX3DbEHtYKbMJ6g1ijVTulNCi2v3jChQscXDHvVAWZ+yqlWi3ysTezny6DvLDIddDORDr7CAh6VYSLtUqo82p1a2blYR8pRmpaexXkW+j6VZtYYCkWv27ctrmN/QblPm5pT2fgIrIQZxuRaqfuBltOM/Kimy2Do/bcaUe4E17627aG900t2MkiigTHseOt0xL4rd8Bffh4vb8mC2DMrzpWIqSru6WaZJ2pSNJV6+2P1LZBu+4RcCbtTOaeXWYz7tav23k8uNouzlp4Zb9QUcu/YqdgrOvEJ2R3Y3prKGeC/fZoNmjgXvUYL14txjuFgFI00K1SqiRKJSMUqqRaESUWMkASiOmxA6JBmkTjUDFqIQqh5LRK5VIqwl1MrlcqZQowDSBVKqUaCiVEudLSqLVv1yt6UkuExk9cCY/v/9oYEF9WoU4Hf0bR3I+exLvmSRq8cReChw29j0w5Tr7DiHzePaqDTRmZ0dpPWB+pAK2RwRePx9ujda31USQTsU01lCLw23/aY/e+D16H97joNgeGbxH6f/PHsn+dF4acAWdHGVng1wbe/6Xc8cwTVeyH9lA5k8cXdnc+WwGmMfOAB/NR9SewuXSQaoVgm8hiUHbqE7hHJHepA/o6aEUUCu5tDqbXqWypaqAyuYwpTlJVZvSrVbbKBW0uUG0fyjpjVmFrwjiA4GECvwcEpzl7tbRZHw9px7dwoXspciWRW3KG+TNGwisy8GY6VvZNzd2nFRSb0TeCjAFBzuTkgf1HPXesooS2DkisiQP7Vy2JGhEumoksnPPk9jP59w+am6J9qJ9eKkcal+4YkEGWJQK0lIbpMKnU0BXF2juAjh7Bg4TApPF4sgx6pMNxhyjRGKRQElOjsqNbxbcXr3b681CHBNKT3OqslRQhZw8NxLOJiPMyQq2kYBGEpCOrCGZ2G1xOLgujaTSpAyXlHCYIEHSKvWNsoTBoWWhWFPVaD/xMv5SgaSZcMVSPJpCceM9dMI4nLl0or1NUlOaThy6mK0pW8A+eW7cnCjuTl8xNyrsube9O6lLJIvH47CSjaA8nx7KXny3/7aW4QPrO/Z5ncNmtXNCdo/c7C1NZoNndhHELgjaAI1xiXDLHCO4zKO+Da+alLUgCw7JAt3TwZA0MDF1fip8yr/YD4f5QSuSp1PPBlI1YDEDWjJgsGCSAHYRgOEMxrM32ag3GJNTjYVGaFwgAuUikCQCUhEQJScr4lBOudVu6M4PuvDQd5ORSs5JceqgkEIvOQw6UY5TYnE4hTNEYDj6qISM5ii7UpWrrirGFhvpdlWFq9AfiXhsvpWR4aw87uv2xgQYve44EhDvLp4IxcBXp01mPnNMmhKeyt5i2X4z2T9f7te5tO3CJ6ecHTzl8AccGbwWe2RQg+Ixs/vntRqQ3+qpwQvhsHrX5t47f75y8tGXn9vfq8PbsGG1c2IWpkKzGcvrjW/dYVbpta4X2qXPfpHMnBQjnl4ivEYVUrvDA1vWA0NTn0yFc+1giH2yHS5NwvO9hyeBIQI8fRHPrSos0BcWFhQW6NK1lrRAIJidJpFLtOjhUBeAgoaONCdV6HSkG+QSoVYd1AWz8wyGPFvQSxfkOaFQwpe1kPrzQr72vPCD3I9O4uqfi2W1I1rJ3M/4686yBHbmsFh3ump8x6noZNY4JhctKQ7VQ+jcM2aKYkKHrY9sOdW9y9OfKgluXbZOdGf2q59G3OvW93lFX9XKAn/dflMHufZUmv4SjN+ieeApEqM7jng7BfkaWVRluH1heqt0uNALJnnBFPvTdlguICMsg1n6YDArK5is8utdHonL77dSQXUQBnPUKpXVlRRMy0K8mZVkTVY51VptmtHpEKUlzBdEaIvN7KzCpWcYfVlVH1WR8plEvHHcR3BGpgs83HOKG5oa5UQmRWTqiDE1eLQ30MEz5KGmUyefKsxHOAoYrIjhXt1+r3OvPY0D6TJhfMOpyte7PbG6X72cLU9MXM7xGnuD9D/LoFaHu88nKMnzgqfci93wSVgJ4RAILAKzOdmJXAOJSMRfiLVS91RDtVIqU8jlYSVQZianhfFA4GS1UmA2Bi0iSVKSxBNMpSVuuZK7I+P4i2vP9QFXPFWboFtbZ0SSJEJx+T+EYVQgVpDz3/qZiQOkFqmj4L92MMv2HcGuKFigczyycRnHN8hHPYr4xkfNCjdH9txkPXiaBi6HXCYzql0Oh9fn8+KsTAHDCCiAvGdKAAQBo4syAZPJ6FIyAplT7vUplT6t0yryZUCBNAEdmkego9abjh+n64ti4B94RQXoo7gaqQH9qK5kJ2cK7TPJTahGaa7TiYxMxk02Lyb5Hkj+fIf0QDq1LPxEqwCoH8BdkfEJSU3Xp6amp6c63W7S8lKplMttqUGNSuVw2PToP4fJaKPS0/1Oh1LldkCbyRI0Itso1e13yvnexkRtkp8RkoqLs3BPxydVkFB2Yq9CPi2VV5r8xWndDBF3vPIUfRdOScXqcveoyY4XHsoYoU99zElrj7Uz1pLvDERaEsmUvktgVWIOSbVzTB6WJCWzwDM4nwTJkSvIJkynlofbpwTqB1oG6DqY8cZhRqXReG0OPe6DamxvAzYoolL9PH5CDiaKH4we3qZIxI22kOQLlV3MjdVfPw4/QFQHO8zjsINkyRUZh52dw0Y7OiRmpagMq2jX9KhJ4UCyhENO2QsDK0FFLE2l4WD4XOTQ+BwON8tJXkPNLbGf2A/bwz17OUF9Z0snHMpxDtb3SKu7LSaTwyjXGxVKg1FulMs1bp9Kr1Pr1GqHRqvXaJO0QJulARqTUUt59Qa3Evk2Oi1Ua7DhlcBDsUyOK7Fch/hcAYwlbHkpTwvN6v/KTcUgmv6QYIKJ/Y0CaVEussflQ0RtLo+1Pd2T/eztco59uq9aFs2PiNpZTWcCHI8vRnxzEPGNB+Gmd4qjvqOlg+4qJOrb49J7PC6Py2w0eg1yvUGhN8gNcrnalazUaVXaaFs6TbSnmcvuQWzk0ekz5CIFrjjXGA2MSi01250YO1W8q8w1BsXoebgpShx+HomcRF6K5lYkGEbMQXlagGchHauPJlscnBnlHCccUf9M362tMOc0GhhNvYgcGhvCaAnPWUXk63s1PzBupH9c1NhwyxbO7k44LAk0sIIntaBU21UL68uAl1z6txB2F8KFApAsAEEIVEqlSEFqmdUeUZqJAkq3SiWhg3ZaEtTX3nF8wFUw8zW6oboVurhtA2NQk/wl5EzhjCYXxY/bc5mMjPtkmD2DJ+OBFUdnVaazJV44t/j5Pewb7JfsuaFjTx/8FJSuLBEoDKA+nnrHNhk96eNd7IhXT4CmwH3n41vjh17ui/ZYXvOTYCTSIVZqWLjZNPMSM0wzg6mGRQYoNoCu0sFSaBJ1Fw0V0T3pCjxhVS1RubS4Klmr1kKtTeIyIrcsQ6ORCZ0Wkcypl9XdX9lDG8SNrvjK9dju8CBXyu0SjDwkbt28x5VJw4BuXo/OOvZbD/gwzKaxeaAv0IBe8A9Vn4YF25dfZ892aDt9XeQ8OIN8zZG4rrjmlvAWOt9OqiJc2DMJtE0C9ZPI6bY79Xan045zzAw6Hd8vCRlN6CfldFp1yHOEdoMVn18JFZNwWiL7Q3GlV6RXz43cysfLfFJ7Fe8k3YqT88+yTlKG5X35kcK913JYtXt39dmo0EICnfBgUyS37iH6FFPfhyvrN2zZEBqDQBTEKdALPGR/XOff4sZBI+75mKS3WJKSLPVyc70qOXKT5chNNquABLcBtqCHv3GTZG9qii8F2Qb+gN4fmBwAQwMgkOUv9rf3j/EL/Oj8oq9rYFRpnbnBrCSHMzVdlBJgfH6zRVqvQa0uOHmFz7+9kosrmXmfJyGvSxk9zsRKjyWV1h5o3GU+QfDVOd7F4L+XOWPLIu7si+/FqQ/Pf6l8NmU/SpcMWrihq/+xZdC/Nh58bXhhTLUgGg0hd+zXiP3eKZAFCtNBYQBMdM13QaELTDIvMEPkiE5jwDAGpKWAlDR0jGTI86GFaZDq4ATOHFlamjHNl6KBNC1SB50ODXpYRcFM2hp0RyUG10GWdI/DFvxHpH8sTk/nDbGEHGeEk/wA5Jx03OBYFD8SvMAEOdteW+Dn5IlQBd8VAyHLzhg0HIC2jVvMTy7bMWFh73ZjK58am3/gM7b/0ekrz65fDOlDu66DnYJ8iz0tOQDET3R6qnioUr23bc9nhxfmDOw9P5tt1bHfS1sAFeiz/vKS2Vzcv7TmFr1XUKRl4BoSu7rOdiQ5u3aqbzgXB3Rwr1OFTCFkZE4lUrbcbB2DMUmhdFN2mGQ0Bw1qnUTGiJ1CQKsSDTUSovqg1gS5EQvD43hUtKsB2ibAVgdMzNp9oz37PRdb92tNwBk5+UK6cfCv4a6lGZ6yHKPthvDEfTm7RLdR+UTyKGHziOhCmP3E/JJ+WOYCgZiLtX/CdhSsJjVj5eECrDG5VmIqkbhYATQKoHAhbyxqZpltKnWIQqaVxWnSGmR15zVzk4Lq7qesLG5H4GHLiXvOJ/Ou/iWtSfS6wK8zXmKbjPWKml1J7+BqOMCitK8V+B88d7oNd2cwlD4b+WWH8ZJ4XbZ1EXyD289/an4QL0G0cVCbw73sFocNWi2OJKPJTCUZgZmyQbPD4nBQZj1FmS0Wow3a0Kv6pCQjBSkoTErSuWih0KEz6HUGg1Khg7TbaDEbDQYj1CnVQYVQJrElOSjkduXGKBjiy9+4/GW8T40WcH16s/iYIxa+lXG1u24JoqZSGI8IEjv3IooH4Hcsyx54XulILew4unW4a/Ogu0+u0fY5HINTlB9EysDsL9iPI+/SUiiJiJo+PWNkx0xM1Ox5AnHkc+iLNIpI4cDIcxx9a35jupK7lA3hnkk6q81k1ltsJoPeojFqdVaNUWfRW7xWnd5q1WlMNpMXmcxGo8Zqs9ooI+4aoXJSdjs/zFstFqmMFpNVareF8EwtRoU5gBLE+R6clR2Ky+XmkEHGYsXwkVjIzE+JIqgoAgU4bw3jAodhaTeY4mnUoMLRPhcZ0KUGmVu7EvqPgJzP2WZA8f5x9sxX4MIJ9kdgfKEkLBKtoz2a0V3gc+xUUBn5IXIXzGenwyQwgYvL9qAoUSHiDT3lpl4KD1hkB1Ps2NpxKOTo/MpbyIFcKpE6yHAZqUyelCaRymQKCXpQXp3BrUdWtgNQegCQzJwsARK3wb1UBeAMFeipqlDBNkhH6XSU2y0DUK9UxJgkOv20H27uhEf4xC6TMGoQbsgNhLoqRKr/0ysFM05TZZXCqFqh8E2pO9cBkRuKr1i8QAnSAa0L5RbBenmZMB30AAWg6YCDlR0AGAl0EQjO32Tnlbz71KqZz6/tum5ck6xOo4pWCk+Ym03pz5hBp0if6p/g8wF/5CX4d6DLvD4N2mbqMH5qfmQrmDSkqx1UPnUu/NSSeqCi3tR6sGdWRRacGgQLDSDXpdAhcaBR6zUa9RI1mKEGI9QgT91MDf1qoFYqlF5SL4kcCwV6UPXtPho6IHLlcYMEsBCAngC0AcAPEBIVah3tTHfazTKtRup00oi5lBAwDkqJEIeZCLcexz80JtKWtCxOLwvjcVcZ7eNbFu38GjcRngYhUREdQvgzgRDQeWkl7fVkwgANPEqBQe+ACI8CjEcTqL/D5mvVoaxBs9Ed86SA+g/b4I/3nnaXTV7VPb9H01zNdKjP79euKM1ozC9rGerVtnGa0VaI+4u/uTKlOMOY1WlME2BhA5FDoEubBYMKAw2a2SNvC5tmdhg+eWbD/MHts9BvU2Y3zh/0RJDwY80lxI/3ED/6qGzqYHjIxOD8IOySAvJTmqdA3PAXtlLgLgO0x+nwOrxeB+VHOMz2U34/hYdlyCR6mUwiU0moZJ/PbbPbXW7E2G59rkSSlqaXMVS2WwWA0+3xUA6/Own5iRIxx5RIH5OuobitE+mEWRU9npoQ34gGP+XPLwip46dzRQ0d3FlYCfF0iiK6IJOul1ckCLn5e2E34lQPg7HbENA9lzRp2eeJTkXsXha0Ty0tbRd6YlafUL2ymau2dhCM9UX69INLfJFJI+B33sgY9ufrVwPdlw7+Fj7jKh4QZseDZ9LbNi00S/O6TWo9dO3QIo9sN1t/Nwt3CXVzlhd2zLNgXNI1t5APeBfxbn2qlOpIvRgePK0tSK1fWB82D3ULTQ7RU71gkQiUC4C/OWge9GS75Fq9nlwVG0wms6EUYaFQjv2CVFcLJAlaWDsbDEUuq9akLw2Z5XJANQ8Fg8J2To9PVBjCiUnSenx0MoT/4z2GhxGqruKqPkLauBEguKg8Zu4AE6cCSdVnrX2YXxANm7tF0TAUI3LjYDnm2YJ8EDWJ8CSQAnd+Hh8cZhj4im/x029OHjRwKCia4PHnFWScv/F+xfhv8+r16v0W+NBQtKjV22PHi0TVv0Foa9Czcd+evSOH71/OzLTbUgL9fn8NdgHNmo6cMKAfqNDOmTI5v+DKAqFMJA6kFrHfAuWyzEbXenfqHAgMKmg2+ckLgfZp6iRFozFdcxsXwW2FBc0KUwMSSYpSz1S2atWhA7af3qzpwWQLr2kZyTliT1WwFYIR2J6S3MLPAR4EOpPcO31AXt9KUUwBznuU/Ezs094kPxXPYXsrPFQiUMjkModUopdKJXL0TCBXSnWUSEuLKZFAIQSMQIGkiJbG3SnQQyPQ0hol32SSpgUCqVRlSCjuVqsYtUIkUgnUeL65GirxBCeKE0DkNGDXQFvbLzYqfbBSCxGRLebVHJZHiM7k0lhbqJ5RiSeJcZfJYpI8WmAqcAOTKCDCmp4ERdDxGDb8ANCzO2YOm/oTuPs525O9VI4ci9OroVQ4vMPmzezl4x0OXqreDH9g/2CThSciReAyFZ35JBhC+pFcD0/h8OL9R7z4IUhEDaM1artph2g5HHljONoqfVsK4xDlfRSiGIwo6f+EqLJ4TFFl8biiygi2wGPQFRJy6ALEZ6IBHDSsacUvbGTwsIG7wPDL7NfLuxz595FBoJC+3rF//09XdFiyJLIasFPZaQI/mw5sXI1ddzHSf1Qe9Xy4myEduSpGoyPaxRGEQg61Alk3CmTdKEzoEchPslj42USpblcgJE0PBtVS3MzRbAmmpcKAOznoSnJIjCYxMoGDIhBnAkf/TwQs7pybi72dBGMI71xd+xcQNzQmJ1uI1VPMKkQeI9/yMhqPdYCo4ZwflQlisyGt2fAuzYe4irM6pqqSBmnYH1+/ueYMKeZr2r7tS5mdvWkhcaOMzPSr9Kl5N997b+xYpSq949KhDaybNL08s8HpDo0u9Iu0IyV+pwcOUO8Wi4tLztOfRp7r1af3tvTRpVFfoTuzDPFbAcJjd0NGujE9rhsmKCjgPXbsq4sYuQk9UgqRM+9NSdOnpKV53CkFGZlOgwrj0WxxpqcxKZ5kJ3JdZUaTVC6SOBkgeBQiszR8qUyigR1FY9kj8eijlSAOkUWA+N50rH4w3tzEqMTmlRIyEwY5K/u3GuZqlF3k8XjDEuFHM0aNOoxrC+tYoatoV/fK8R3n9MqGjPQ+Wzx2PMJlSmA3yM4otC7LYClcdRizScd2Qjbp8Axvs0HFSkdaA1Kn1l18FfFkBrU33MvicpvdRq/H5DGZHGa33mx2u80gPT2OMc3oYctMmENit7mcQUu61xc0qnU6q8Viw93IYZLZZHuYL8kZDZGiI77uqLbxaJwl+hi+VD+ONxm++ygf3q3lyZ4P82Tf86NXJPTXPT3r5ulH8mJWZqRtbTVcZGvPKBfi2p3uzEjEg1nU/nBZPN68MbxlZfGMyHCMaEYPWw6POm8MdU5LltfvNKpqUcdg1D3Mif8H1D2KF9WP58co9vgIMFbzPB92eogPi8flj4xv8Huwa8nUwsfxn9EQqaktyWNHGIwx1uNyUxkJ6WE4Ntwwvm1hdHikCBkRYjGlkEmlMYdHyAjooFgmFoko9F5pEKmS6J0Kd4P9QW7MtYlpx8pEbORkI08mWoMMuuMWveyvywfsDu/nmvbW1hrfr4qrgZRRI8OFeCIkV3IlFiEN5cVzIhlGKBIhDw1PBKX0MoqSCYQ0dIpkUtwvTiqWOAFur59bVeukfxAjHQfkzdyHYATu2rpH4KHbn8VNCFeTDrqxyqk11SMpvuf4DWF/Uke8KdxrqgD0RpYNbCUAqXQhvYimDbymQQLSgtsQWYDeAiTAgvSwxSJJEsllCKVih0Sql0gZKZAinWLQBy1auRIfX6HULBFbxDIpRnWMCTkOJBspi2dCc9yM6pvxcd4yQG5z+W4z6IzW3voKOpvmrz351cZToMGp6Z/cPP2JO7QU0WMfuDQsp920AZFcdARP9H5nSddNP2PCcHtuhujSEO3Zhu9tpXK5V6ND/qBOp1HUWgoaDeVIoiGuCOB8v6kAdAND0L4ppUohd9rUlEaqMzmlOKiFLEBe4HMRhA/4LtFRb++xpMKtWPCpwVe0tX0l0VaVyF5oBnKPTBr8cp/5q1wVYxEJl1XaWzYb+OrgtH5oU5cGdl0yvv46VkbaRs5bmpxXMvTQe2x9rOfcSMaISU2+NazQBZUqOiiRiMQCXCaUW4wM/eKq7BxO4oGHCtLBIk62sR9gWbfJn9Xu+RaDXUXZbdKNZk6e3W+OZJvntdbTsMTLHs/pVinbnfA6t6YTrelEa0qFhH8T16QfXtPDiYSvsIAYnV6/zUKyZKcUVRInAR58Bj6P3L/SupwTssj3nMXekN4kNPRQeeEkTTDJZdJbaQhdnqBBp4IygStos4jEEiGVFaqN7yFVbEImHoLFreOOCRFfFPofhozEJ5BlCxgocuuEbVawP49dOPilkureJfsGTwHwBN1jHlDPPr2atgF9pHvU3K1+yf7jQjjsDsLLXcxmpBrXTFcT6V8ET0VejJm/un3V914TjCLxnPKaW+L5wmtUS6oH2oOtyBmmTC2h1+9/oquzXkj0hDNd5kiWKpwU8oW5WALvqYUu5Rby+DTxDR4a8uMKlIDMK3CAuIEFXq67bLREBadJkKwSUUEoV6tB4jIk5CPTURdMOO/gYFebrKzuvYrCFV3c6c0sllxPQ2te+5JUfYpu+uvlBTnZfUYeGvUvX9P17Dcnnpq2Z89PF3uIRMpgdmmL2ZM88x78rVB88uB+02ZTXh4xvKRk8uHhw8loGX9g+eqMjJVabbdGna0hmyXX0iqE5yGsTk9jleC3tePZyNixnwPTqVPHmg/xlOYXGs3gWfY++0PfvU+cmdu+w569p6Z37rxrF/GZhyA94CJ87qSSqWDY6JEnB+1mYLWKTGpHUCc2aLwKEeT6P+MCOWKIYVbIzikAcQXWIASirACIbYWke26BDuSDTVyhdVuaOcU1tnuwBHGC4Pq/vnQ2sLHP0znszVM3u0b+3AXW9OFLr0dk9s2H9zlFwJdlCxn2FfDvAWAlq8Rw90fyZyY5Kw7KS6WHDcgGcDqsMpvNozExEmh2CqUimuJgRsDXQg1qWRbUllGbJMBNCgoKcosBEMwkreqq32q6ekBXkNKDlFR7oCJig676lZPCuVtnj66HIOBVAXsBnAf20hlFPy59dV/TQg+4Xz0a0EHpwuAD9hMqoceHmbKEFfqgUkIHkTQRB0nZYVYxd7TddXtz8JY+ZOhT7C2sJA88wqBP6M5Ra7pH7XWuP4eFrOtUyminSCoQcyNnYusm9tWotYvBGNr13iSEiVUPmb9OfXxvjZiVO7wHpx/er/mS8eDZO5Q/rDNAv5PyisW2oFCukngkErxrdBQLsWsU0hQWFiMlFULWkQidOVEmCGA7KTnGWwiY/AL0V4QOEwJKWHbmrKE06OtZ2L+0f6DbpdH/Yb/XvXHmHdVLG8oqQ/7+TTq1GpZu8SmFJ6r7lj9XZMvRbTS1SG5S+ONHbbvRE6sntWi4alWyz5Wn3mptGcgc14zAO4CihC8gOWKh7GGl0W1RoAfQuoWkBUFxFR/Hycl2e3Vayp0rQAYublSHiz2xCYdzov1nzjQExUD6M5BKpbozSRr23IkbwY70RV91Hv0ssALb99dSe+T2m9epCBgvfcrO3Y/QcAqt+zFaV0e5qCQk9V1upPJpa1BO0/zCWacjWIeTqSkefOGVHMLLI13n5hUdxCgSHvyp9dnW7IE7ka0g+eJvQKHq+hPboaty5+obVSs3gP7sNtD/i8/eBe1e/P5cSSk7BjzTLH/pCva7msWz8P63ITiuITiseP9yN7KagUqokZqCQhoHuGL7R3uO7l/Ez3rmgGBEYPAZZyOEAAlCgETW+p7vjzZn3tFs2fLaF0FavBY4gJnsn921n91GL+lUtHjpxc8I7i/U/CC8Ts4G0nsIDrVbwcigISgk14bkJh7zB5JC7ihXcLfUajdiDMH2M67G7Cn2zyr2d8NrZ7rRl3zVoeYaUP/YjWz46lr2G/bWd9c7DKKHsiP3s0c7FbE/vfclx6OIVYV7CM3dB7Wa43B0WI52TtOMSmwJMvy+s9SR22dysimoAtzG1ZQQZ4iHRPnJFN45/OaB4YIVjALu34CIXcfeAe8mP1gcPmu/CV4Dyr1bhDns/fOZIBuMuXON/Ys1jNkPshYxf4MV15ds4eAYguAYTurE9GEpgzYGkOakxNzmOQOHC6gOAQVnu9FlvurtG+CXycITaEeRvP0J/GuiTGGZQgG0iHBGPo8cM1FOdip4NOcK7j4YHWNciUx/xsYx7hb64iO4NuLh7lEG1Pyb+Y7vM+gOa4xet8XvV2UE7RImqKJlhHfjuBf7OohJBNjZ0eIkCQIF5h981BFXUyE3bsbEH3ZhV0Z09tCH7N9pJ8++1wCMA3rAgAaMWPax7+P6GXdff+VDoLwALP5fK7eM6j1unpNe4qhvXb352oXqSfQ+oAC2vz5yNfXW28/eu3rzve3XQcr+46t6VUx6hoN9ZM0PTB/S+yKJMoflCgg0bpWMMfEMhyAuJgeOIfymplJxj92Q0EPx0OmYgp8RH7/CPviN/R1MQ2J7W7ez3X6ufuky+2DvstM3U9vRU9n+P7PV/3kf2MBopNAQ592/OH/TW2+DCYhWFYhWRYTfEa2USkofRIcHYoIX87SKs2l5YnFHjK5AHDCszZHB3/0pkZnO2HRL1h38MmMc4gRdo6LvLqV2zx4+r0fL+XNPX4rc5u6tEV8ImghPqBnJuyr+nl/Ug9xbI32gcFNaRg1VYmv0rBWfriKiGFKEKrVth2gcdCa7Z9adGt+I/eb2v/4tk5ewu984BQpOdYNJI2SK2bOeO5Yv8Ed+Ym+xv1x5LzigPqhXXYnZlJXk90l5ctKBPwn+j9d8zwwVXkGaOx3zjhODoRXZggZaBX1BEX/qsZ9DeEeA8A4FXlcyvuzHSRMh3NjfaCIDABghQ8RfLjmL9G7kXKjeZo9eQIbil4sqN3Y7lTt6N+i5aezsXqldJs7sto99d/2et176C5hu/yg4b2F/vXmO3fvmHzfXg9KVYM1/Zs3VGt+1ejIvLWJPrN74Amjz874T5IwCNaLZWl5/y6EuKBQCEyOHRDtgKYELFZFuINwcSNBcyMAQHD41uP3rPX78S2AafmqcfsX61z9Nd54CXxY3uXhR0X0kuBup6tV87vR3zq3h+h0gmm0ieUBoLavULZEgTaSDUU2UVVVI1uLOlLsACcHoLyTu4gBYO/xyqrNQuGxt5IEPCtccfmoM298Hth3/cMXMHkNkYJEpVT+w//61s9r123900/T30m3rhmeFMG2eqvlEuFn4IeWjcqissCU9JdMpV9FqW1CnzsxkUoJGiVri44UjAQYPBjPhBLh4GamH8ZocMxImWL4Ww0nx6hyfdnj9b+MFOxgEAneA+Mwuf9uUlantA5P+nrpu+6Xts78YtXDrnmcjz7as3/dE947PtetaJsxiIxczQR4Y8fu182zFs/7u2U+HytI69lk9deXBXr0Wgp4vLHvhwbrGJQ1KWncojeq1RUhOGfFZA0AocyvFOl6pcWetVqNhhYZ1KhGMWJsRqfgTUOrX/uljS99BcvGdq9lYlyGp+M1n7QdEmu+nl3RoAgxnviYyEa31gPCIl3KEVS6TWw4AY3HrxBI3A6MrhkhNK877SW7INaAzavHaaGXM3m5uqDRynsCQQ00aLQINX7yX/NnQkz0uf67v+OC53v4tY16Swo9D2stnZhz0C64xY2fsb5jfmj39We8B7Gxw4DAonl9d+WuXdq//4Z/GHnkV4eA8kncRApcuLJG7JSYoDKrJKfsIn/ao0NUhCUwOfjI5+CHwrPr5Z49dy3oHHPfd3V6fPfzrX+xdieyNMzCrbcmyJWe/opfsj0D2d/a7L66ldM+hJ2B8b0e6fDbCd5BKCxuSVVarSe1WQfRwiINpElPQEcU8sSeQZseDYrTFICpeEljag+t5k0O1bE0E8nbJWYHg5f1ffPPC/shBH2y/7e1F49af0b1rB+Gr799fPK58CDuPvVvNfgZ2Z6tNKfp5T5+bN7R8/8ZpZROenaY89Z9T28ZdS/evGv49W/Up6Rf2BoJ5J8IP4RFEQ7lbgU+4LI5H4owPb0Gt6fEVsnjYt9m/semBeAS8/g6yO969FoyzO+CJ/dWTsNVx7ibhR7RWT5LD6wwj7AiNSGN65TKBWyrkYmm4BQm3ZiZIBwX43AhFZNi7gBN0CFmQV0w++EZKn5wpvhXd5jSCMO0Xd9PUXeyvW3Zteps1XDCzy9mqP9k/wFAgFdzVM/tt9r/OjFcrj7KXnt+4F0jey2Svs0sjN4EFXLEn2BAGSnUU2w8KLHFOFydavVwSG3dE4ixeiey1M+9whkOc1VC9ERt62G7A3//vmnPCBej7bUiuybRaoEQSn6YgQF5aKLprnwgUmLDbk0yEhYeqFSnIePgyJdI35SVXsX87UO7YteU19k/VBRMYD3R/ANUu9rN9C94EpW92VqleBa2eW7eHvX0iE3jAjL++eJN9/lsD2eNRimJKiTywhRUSORJrMrWM1nHWNs+V6HxSfK4emV7KCAgQyGhhSpWnzp2THNh07Oyx8+wd9YdW8DJoA7LAE/QnzatH0weCKbO3MdXb6TLJD8cyQSro+vM1zuYYjHD7JVrXTmVSrrDaG0xKYlQaLbI3xZm8OI18dAnXK1YR0iPqJhibucnFIK+AnAkxMBTkFhCBxUlUgFwrMBMU3wMWZH/+BM4lPxiI7M+DoKVeAI6+kjUWuf//9uv0nwJAL1v22jY40V7qBz7w6u8X2Dusawo2SNf0MMtl/Sdo4H722lUBeHGjxbIMJG+atYvjC6YBsZMtxEJWASPiDg3PHRzICRwS9QsewSVRt6Aup8S8AsIsxCdgFOicYF6kZFAbtc1468Rd1z0Utjxzpgh5AX9xXsA7mu1rkf2PXMBBtQ4APodLF2PrH1B7ET3mk7pq5HNYoTEoFgtUDHALxLzZX1VMWvch5EdVGB8p4GSlcD5bdS+ZbTYQGWPf/B01xl7/JPVJPMxxP7jeqOjrKzF77PIpmMHZY0vR+e8tvIbssferE8+cPizh7faYon+cu/kYV/MR5jrhvYVozQGkj3OISg5rlVQacCPTN0nsDuol2UFxnEiOnMaKXFcQwpkIVILkxfZXfqKghtFfkCo/57vpyARZdy7fnTtl0HB2BvtnDcXepIXvCegD+7Cs/njelOffXDBx1wm4db9pRNPXgOTk9icvZCSvHPo9+8MXrxsyTGpDinbekrPzh5YD7eAtU8ombJ0T9Y8EpxCtRJT6GOce8bZyrW9EPCN4xBdp8wZxi6orKZrag/g2jdRUm5EthfxarTMolknFZksQanAI4ovTkTPkB5HwRnLcRN4CP5GtdD42KQMiBpv9JvqFs77vAM32Zy+nnE35jP0FrEME+BzI92w5+xl7d88W4YlX5PfeZ39ktyvefFN89yKQg4lMdS8poC8sWicBUrb6/KINDKGHDtF8vPAqkkEeLAtsQY2G9gRltEHkBgIsiL7ALgh/sHxIKxfgLgL5HDkQ6yOh5KaYWjIIrlVXWs9a5/jmbEkDLb+8ep89xv4xZW9BC3pq5I9vVi469NkzM9E/++GN8wB+/dZd9o0mjdhXBcJbr4xf+NWuqStjPXFIfsZZ0idoGrLRKXI+3FQK1uVJomCKKsWKHgaFjQkaJJ6ggtg0kdPRtCGuWwdhEJMOM1C+O0QTrBLmKQAcSgHn5oEeCtnZyu2vX2QBdab7TaBge7AvslfYPR6627YbQLWPvbNpyfRJMN9f4pj7LIQPhHMmbN7CjlD8dpq9zW64e7nXQGCLqMRA/P7sZ8DeJh3qZSE7fSJ9F1YgXldQisMKSswAqvjS6VxOpJJYn5cEK3+oV6TxvpPRl2lF37X2CtfrtPPDZMcQF2/r0z/C+sLzlBR9hwi39ot+R0EIx4YDODDWJuMdr+vJjvaGrQyCvz7cuXGOu4WxHzcjhsoWDIfZwiqERfFBSFFZlzB7AS+o94CdMEFYxc5A72mC3iMT/kZp8XtkVBYSbDqDt16RsDEIGZSCLb1hYODzIXVvmDliZ5ZgLGP1jmqVnpopklv8E5umhwmcJoEMrkaGJV4HnQmyjpcOwdXbP70hkIE/yT0fWqc+I6VMlPKwySRnNOhtp4l5ETu5epOXt9BxawMwzpcb8LcZqn5S9vqs9j1m9xZq87xWx+LeqamulDWnW4f7YDsPdGFyhfVF/SghJX0VV8lmfYFXx5rKLbRV1w8vS6YbMrkgiGeUoQ8wr5B++86wOs2hk0poi1Mu8jkZEWS4QEFhYXEolJ0TQp8nfq8pdqMTf5sT//uEm0d8g7eWDVpg6Hho0IIFpuVHVulKGnXcU+bFifJN8p7YO9xTIfAfGNetom/5oJnjc8ZFusC3uvnyGg3cuhPnxLdy5oUHHniBlRKaTa+5xRwV+KkMLCcyXDqGTpEkORm5DI+4KD4dyT2dW8w34SzgnLyoWsBaiBeKOJMg9iQ/CTBHEZD9Ng0rn2/oeKB84XyZHEEpkTZs1OVATzcCUywuzhz7bUEFbtR5YHgZBnTGBEuHQvhSpCS9sS6vUcVzWyEdCflC6rzwqwCAeySm+wtbIShE+LRjfCJtbHHapAKDUyQCDM6bLMYlSpz6wImPobhAQixWR4SmBoR2BOCEw2Wz1sqVeUcbGlqVbr6U1QIec0VadcU5ja9N6Lt0kr1X02pgHZCd3+TGl+z+zWwFkWE4f2ssgkFPuZAPr9UrVU6tVMHIrU6JiHI5IVcohf4txorUxxBcaYkbWBDiDAQrqI1ewt82P7Pl9OrfKgdszUnd8uYp16muRyQfzytf9/5TFVNW3D79Nih8eeSYd6snofWhDnQ+PWMje3j/qhf4u8gKwQyCj6SwUqcUWAgqlE4NOsHIxSH4QKpCF4eLurFLutnNWlQMOe060/XINxw6hgr8UTSwZrS6oD6PCi1Ze27NLcEzJJ6CaGG3Q51TzSgpDALHOQQDnD2POMcbzzR8pQ0XIxD4lmIAjvbGAHx+pCs85o60HolA2PRBlgFujQyIAiEwsSM3R+4PzMJADI3RYgTav5ZyIL9TjSihRJQwY0o4EijxECGwffN4MrA/n3Kxix5Bhvs3NycSAVBNkY5eGothOpGSpkROjP+6McymoOBoN/iqO9JuG2zkwsp6c0S9OYGvk3BsShVlaYsTM3WUigkcLaITODqBnyuPLEPYW/dh6m54whXPzJEZ8HlMws9OVv+xmeTgonWFR9C6XuS1+sN6o9tpDgRUQWeSTE47VSIJI44/VVxAMxrNTAAHaxfIEbghKID5BXxEU9D3meUHaijvpUMg9EIADL8z8+QXEO50b8r789AzO785+BX8ZH3q5eET2jaEL82ecXZ3dRCBWzHs4h5dimHzL+xfGxbs+NAauXXolUmDS1pw/sSomlvC0rgYJgW0TpWMMfMJqbUxTAGGR02R5hchoZujMzaYk9/tm8P+/u7rn4PGv4B63Q53e5cdxv5+6OLUYYu2Z9BL2JL/3P/yHSADq3H8cjN7/qOZi96+TOhUhejUiMQTjGGZQkrrkCAHVEz0ECLRjxTgOrDsyJThe/vMWeuad6TS3qK0/5HytGNshahj5NKQjosn5G+ILIPznvHklQw7eK76ebTWbbYCfIbkspBSHIGMwAkIL2BVgy8cwTq2G6h/lP3xd0zh+ze5O687bAXzOoIPR6a1STqnQ2aVmhg6PRFM/CMBVCQgmSh28A17Qa3hz/lZmMtU4OkjU/vs7D9ytVAoV7XODc+87pt85OaLvoEv9Z60GNJiZad6eUuvpZ4hm3pzVK+p/cwNHI1bsHvT6hWfPwBzHnx2aFyvOWMkFn1uJzCsYV74o5PVXajoXbZgD/F5knH8yOw0yJwKp4QRCaWMiMI3Zlp8Y4bPkwCHzAsCSKSZkH3oAHYEuoCzxzGoAYxuA8i7AkSv/eunqx98Bxa530hLEyysofZ+NHbI6L2DSls3HvN6L/OX7/wKKvJ2APD1oc358ztrVrLvHgO2pxcBeb9Oi4ufu09iOnMQvSeT/BZEbwsSb7QBizclL95Iz21dgmiLuUmCyewHB5+EfQ8PwGfyBhGqa66mjBX47zeFxX0H8iLtwQUszz49Ds1U7UwjdXSmUa+aW/TXaP1kKht57So9RacJpDZKlu1UyqS8kNWaContyUc/Y8SjfCSpmjhvnGUKtVx8DYNIj/G39s5aqOyzO6XPxX6VK4AOMLb0vLS8wNX+dpfLd/y3IaNf3NWmvcBiyrQ0OT+/YRO2/clhY5cvvA42H9Q7W2alDypMH+6qZzWH7NU08B5uVxlaxn61qktbjLfmCG8No/IMqSOlwMQpaWlUnDxCK7lrJVrzOJ305lkXu+Dbh1RS9ZzN8QoJUuMQD20kOR0pyLfQaFMQE2mkIqeA8tic0mgmVBXH/LpQLAZZB23aAi8Vh6dvb64B7Xe1d7ce8sXIEx+ohuxN63mu56p1c8vXgo1/P//ssKdbdBH4T13dvHh2yre7ipuz7pPlE1cvnwrKd1TfAeZLc9aqN7PPTmrdjrOP5yDZtYL4Fggv0GmlVIzQ6BTLBDGFibvLeUHtCUzgKeEK11n2590pg04OiBP0H6W8Izyx+f7XJ0eMIpiB8yL9MFN9/za9AckENdsdfIzkiALLEadMxRDDMydbFD3uJDXvSnFW/Ra+L498n7dmZPMhf2jaHBRkPzhw72lrFG7BpCjcVkbhVFG00cnEFD2RS3Q81FysMHoWJt3cndL3NAH6xLtuMOVrBPeqf6WQPu0nK8YQsOnpm7nD8O1JZBuDmjfYCvoi4iE3tkvtOh0tBWqnSQSctJL32nHCdU42EgNuXljxd2186wojjpxhF3Yj7OmObG05csWs56pfGdGn3wvp24v+enb/pX3sl+yTxurNPdu239N73OE7k3v0Hd3f+tyrx9YtYu/9wv7RUK/hzyTSzehM/pvI2O3IDvuO1Azqw3gctoahnFDJXxXnZAt5aKiCTIi5KcSdPSUgd2jQ62b79xi6G5TlLhrXtCv9Rlrmvm9Kf2FftBmqN/fr1OUAkDZt0nVMu25AKpm0L790cf+KL9gHmWoDxz/TkXznbHVnWEVsdYkkhTPWlcRYPx3ShIr5YQC6/4O1zn5wZOr/ZK4j4dX8f7XXYc0fSA7oSH16Gr7jN9IuMQg41fFELNTG0ZAQMBp+gXIMoJaIB1zsRVy267CdO7Kr3eAvO00H6vffvrKfPc3ONm8cVZD/77f6jK6Ytbd6c68WIw8v7Nnl5PAjAL6xbQV7O/KfoEZPl73Xrnhy7u43jgzpVrGe78GCadsOwWfDsTCBmcgorSpqPhdysiJeUEGRAYFaUKsVifU8+LUhC3ZsPwXSXKzd+uorPTrOv+ydiETV0OHbF25iL+6Dm2csA433d+t3ZX/kIyznF6PzNJvUeNyWRvXM+2RmBDpfSZSaEZqcEhlwCjgs8aoGi8jHKJv32Q3nXOy8abDTW3GiYeX1lNPCE3+33gyLewxLkA2fHadf5H2/WaR3EbLhs7yMJd1pk8nNUqBzCkTEej5NfmCpFG96xg4anSipYlelOkEL7P5NfFquWorZJ79g3Nf5I4hLOKky9rfx39bDjurwstljnW2bRwbBS4h/ChofusdS0T/CZwlTFTQ+GuF9wJ95W5nYYEoprcfGDZNog4keaSdrQd6OwLjjZTPWRxG07WL6m8RCHtd/yWR7WThqIf/74+ppWKc42O6CUWgtD5VJJYd1Ho9c4LSpTIwxxakTSTOdcmmti0FyNUz8/nEbi0THj0dTMeDD+0S7fNZjZKfJyZmp2mVbdx5fdnfpsGX1k3d9nHPr0+OXIQ0rrj81fPWlfmPGKdu1SE8rfLvb8i+uvQDqHRs06OUHNXc/XztToUz6HbR8dc6z7GtHnnkG0bOEomjI24yAoXk3hLAw8hJKvj5yEvzkEviRM1krT2ZF7cUsimcAs1IexwFRUwfQj+EA3WM4YPPUhzjg5JGnHuKAN4UnIm8+zALVFVjQ1OUBejGRKwhuwUAiV/yUN6w1+J1ascspEwkZo8BpAZgZSCQRgU7up2kSR4w7xiTXC/tlIiqOHGrLMtfSB7udoPjVHrvPbvxrafcN6a3hZldksAWafpg5ZOUnU3uzFVM2C/atadv/+u7t7LXd3ZqzazdPgU8C3dkJs9mrJyqmxXpmE53xPYkp9kRM9h6py/YhTysYNvlVTp/JJ0IP6HQaqIDS6YAywMtwPiIdDSt6dX4yyY9DrY53smj+ZkjHOVommksEgNsPd/qGve85oFTt37Nj7+tV1y91+wnAQ+xLF4bu7juyfPUO9VVgP4J8i9mCO+8OqDBm9gwsXU+L5kxes4Md+dV7x9nrB6Ewv2nrBrmbq/8G3k8XzeXtluej8snKqCgBtlooJy2tlU8+LBgfLZ5C9HHwoysyIc7NxxbAWmQOH9m8uda/5/T/jbeRMqu1W0zYy4NOg0rOKKRId0i5xHucvieKNpsls2SRD8r3nrjSJFg/2euDx+zHTh45ecR+RBJq03pks2F/aPz+V6RL6U3VQ5am/1HazBqds+cksvggORMtwAT4LdyI7CXNUYVI6mYonEwZIq3bAadSSXZifgH8tmRvzwGHmy7Jfb5P/rBM8FZyIDf/rfxGBj1FSajZ7HTRPuFO5FvnUk2o9lQZNYKaSj2N+2nzX+OnOAu9ABkLXOzPSJmwOYp2IQb5BX6IX+TInsxdliNNSA4esVqhiI+DE3NHYOIFHRE1yQEe+zReQlvAxTuNFLJrsV8cIDuoB40mLqOES0oQlpXs7tt/T8kb7D15YZMmhQqgPNZ0d/++e0qOAaWC/IW9ExF3S91+3eeevO72Tujunrrzms89ZU3VjheSPVd2t+u34z8r/9VobtO9QB5Mqdox88r0RnNLdrN38JPZl3OTPZf3tCvbeXs5GK7Tp7J3Xmo+p37gytydt6+ip0C5v/mcwoyr03ZWsffwaiqgOMpBdAxopNz6d4+X7O7Xb0/JcfZXuFunTwHyV5rPLQh8OHvHz1fJV77YYk5BypU5O26vwGCwv3Mrf0Kg67vrp5XsNAJEv50/rQQBDBxQBVNu75zxIXu4W+outJlJ66p2QCf3+7QVP29HtJyHaLn/0bQseCwJKRFPZjHA+OZSQzDWKYxvTBQO61QCoakEiiQnkItK4AEqv4CjNP9BRsSxAfdqJErAkj19++9uGiWgnL33Rsme/n13lxxj7wjPrpni9l3fntotc+ft+yvwk2s7U7sHd1TRxna7r3iSn1r5087qD1KCQL636dxGGVdm7qhihqQE2Tu7S+Y2Sr88e0dV9Zh2ey57kqcvv70T7PswUH9O8/3sb6l63e1dkdDVjMI5zV8CKvT0lxfOlezp1293yXGgIHBI2V+OcXAcZe+qyF+Amt51LaVgbvNX2N9T9Lqfd0SyrqQUzGnxIvmG2zsif0QBISvD61EQd5URGDCwdF4UuuCH09GejGsnoz3tQhvcUSUcs2Ia/2TnbU7/4RyZM8JrSCqnhfXuZGAV2qEDJ4ACnVcsDeriMkBP3zz9xWn1F6RCBjc94i95VXXTQnEoTIS8HzgWLDSxTznAgrCGPffaF8Gk+BzR+h87rpuu2z/OOpPFTgMVoxaDdHxtefGzeXHpon8vHrX4S3xnyz7LdqLa1HxAqSkKeVb5Xg+5EsWevVFkHCRxdevtkpYbXKv1g/TzXGynrLVrswZu8JWV+TZw9eE3BRPBBuGvlBxJ8DT0hR4/4VYHQCzqxk8g9wQWeDJB7BkAQUdQImqYbHYrheIG7McpbpHQkW42ujRCYVLGOvxn/Jx7WTAxPdWbY/KZk7PrOc0+k95vNfosHxn9ZvSE/JnDuR7BsgrBIkNPEKIC6BESIb+u4/sT3t/3/r4LEy7se19wsm30HxIHGYQ+U4I+o6TsCAMcqF4CKhAlPHsQDxNTIIh/Kmoo/DUGjbNeImQ0RaM11qI1aArRE+NZ1xD8w0pDyzuWr/vH1dD3TX/seoA9iGhqQTRFDoDOpcsvCOFmPyEBu7+lQFIulpiHjWU7gS5qszZ13EiMt1L0ff0IfAhvgQLQ78jgo8Lct956C+nKZwWnoBm95uR1S4Dv0WUScYTGZfJYVQYKjJBWjAi3SFG7vFnddfJCX2+DoiLcImBIs6T31MobePsJe4S7FSW3aN6zoak4a2C4R1GgW173QktxDlqniWAitQ+tg2CmXTQj8iLB5/fuBZ1b0QhmsXnoOOGv7EsxmGu+RlsoQXsUYnxiOt9ZsOTGghtsJww2BdlXEA46oNdlSMtTQiJAOaEpwjZ0PeQ7i6Cb/UWSm+YJiEUNPV6/d/was6QcQNiS3b8gJT3b68nJfmHE+HS1XC9mXyK9tRGenuNgBLj3lMGLh/iCp8etM4vLAd0KdBEuHTkuVWtWgy4Yr+j98OH3w8e8H9YcR9//C+FfBLMOf8LkRdJbGzLF/V7VaYBRgsdqtmI/7tw/+qtw6aRhBFLQpTz2G3JBa9wIBnwmVIiC6VRBlIqIzBz9jEJRAJus3BNk5fjyifHNYA0f/zucrxxV0sA2MWmCUa4cWxJuEfk5tW1aYZPmSuWY4mbNlXI/NEmCqZmlUkkwmNY8UiXNyEppIZFkpGW0EHZq2tvV39PfW9i0d+8aT39X76ZNyno1K/T2SS0qzMxo2Cg9s7AoNb1RQ65/x+8IDzsIzEkPwyuKgwmsqwNT8zgIEhZtyi9E5ASDvn8b+n4NesKZdSKcAou+Eck9sEqd06p5qsGKTmGy2N0tSVYuPNAqv5V0Bpi+Wz4rD52v1xBvDeVkpjAkYsjHRERe+wvYn8ulru69iNBcpS9HQjO3jswE7BX0+XyOd2k3NjCT2P8YXm1YznYqB2b0+vfo9eb864S3ZfOXfL7gc563Afsqer0T4W0KxHPze3EczB6NY110Hoagz2yJnge69lPeQNzvGzsi3iJfEPlXp+ivLHt0YgX/VeWx3zAc36HvdKPvlKBvVCEFFChG6s2Q9Ylh7sDCy4bZ7Id93QP1C/q7y02cfMZyayd3HnS1Z7wj6MKf8WEJZxxSSvT+0TE+qMOngXg+GI1YsQFhxTBhRSFivlTCfMEWgnXxDFfLaP/fdKTqIfjWIfgQnQChEyglQkgwkchOyoVer+RfJ3QG+exPhlcblQsmYkKTmMNLSI7pOVkNamU1VcPub8EL63Fxwhqw2wWngON/k8dAwsljJy+P+xiUSB77/xd5DJFO+BRMIrJIF/UqoucPLxfKBcMU/Rs1KlKQny01HTpo0H/CwY06dGjUqH179L+O5CwPRTguRfsj+lX0D1oPxlScC6m4elGNZ+JMgNzHqjtKWLOG7QQV/BppSMY1r7uSu84zI3mCNyTk1cIj3gbNLpVQ6EzjAQJyo1vD1BolQJTqIjaL1y9CFszzzgxiz6DPiArATKNbTTZjcGuZROh1AWsUeGLM5HiTsz/i7Zvoq8jA4WwaumY1ov4PaG9yxKWI5lF4sWElLHCLTJw5xYEMwXPIjhIVpCT7MGSswgjaG5cb3BoEUgqB3hrMred01svxmv3G0eXlQ9ByznqcOZWwlh75IwlrgQJkeCLz0/dP6w3yTMErTvCA5Mctyv62rbx8W4P4dUHNmho/zyPUP/JEPBoxb6HPgScIvEn4kwmUNMa+BULe1ETfIS4EaVFTE4OWlJH7KNMS4QLxVOy70/7p2+tA/E9r1TFrH7l0HVuuZnVNf9Cg5jS2zUSIAqOMYKURoZDIjtXsSfKaCMlTnj5iz3r8jnUe9iRGNCensI1rENowfhMt3A+IvY1ZnDNibQgGRCQEghfZZFR/9Dmj0I5wgD5Xe2Y+SHExjCPNnOwXi4uF9nouwsWpGYRf17Adwf2aS0hmO6hgHXpCU8LqwkTMRY+M2akSCpIyfk9EFlUTO44E1lDsHCGkjYxD2rB4BALgAj+Di3AdpyvJSEkPbv8Enm4WcHib2ZxwXXGOyxxOdnE1+DUpbKeaG4juGN8h2ls5qEN5Ljufw+MdegGdKvCh15xhDXgFAjV8BcJ+EEAhMiSo4ktA/XFZ2bhLONnTLbrjgUYPvWDbNvK93wpmgsWCb/D30uhFuwGsMghmYkLifJfb0CcE6LWhYQOgYFhryIMgjP6Af6OpMHW85qtD5qQ89P+//h9n7wEfVZX2j9/nnFvm3jvlTm+ZnkoSApmQEFqGHnonFIdQpRuGThAQkWoBG2BZYF1XsCuCYOddWVBXlFVEsa27a1/zrr9d2yq5/M85dyYJ6vv+fp8/hGRmkjDnec5Tvk8550nFZXMV+a3uj5HfJEYhymHToxzwHHzDwXIOdpCXK8gqlmampZdOS5eWQsCnnSkFe5J95XwVNJlMcM614Nqpf+US3D/+gwP8Ab+c3072WuUsTyATJ3IVZ4A1v3VgGj9wQLU3OKBTVAj16xG19O0W8jDazhPsvo38rkJ+F0vE3WV/lwpN9lf7FOabnOMGdIoIoWR8fN+qML0XcjFR4jy+kNAtcf1SKjcQRGEgr6CBcBxNOyIOFFLC8UsnUg5JqRolwE4BdglwVvhIQEJFOpNeyigb0fJNC8sUGq2E7F+i7EyZvo58wpPPnLl48MwZwpKr+CegTJjM5MA4kMvcGQSVUq8/ViRJPRLjBLHcb6mMJYjcXKq7VHjpW8MvZ40gTbc7pZ4JYu8d4xOFWxJduybGUx3liOigf/NdCZ4cmSo7ZgKOzZMSTaawanGplvsssMcCqy0w3wIWVQRcbuE0yRRTWYozewNP+zV87ELhyuwILGNiI00nE2xQHatE/+7cufcNlW5nE/SN69wtgehs4Gbwwb3KzJIprT8cQI+sTb1k2IaxOdsgsLP2NTHI311wwwhqHw7o/wIrsyHUK/P7iEx7IJn6jdlD+CMjUEGBMKe6OE610UvO2TUUuUtMRImXADltdNSVByZ7tnuQ6PF40BbPbg/yeBRAkdRJ+Zz8sYxlGeyaqogcCKLiMcuI5w4osFBZq6B6ZRK9Cct+iUqx+JATsM0ZcVY4sUlw2u2pULzKbnIGqkJ24OygYLtPOn7p61TcZKniJHDwkiim7KEqMaXaqjgRHhNPiGdF/LYIIhGNpaVU3BuJ8INPO0W+pnMvNKbpmBU634Jw2+Gt5epOnDhB/zlqKzKBEXTkBfn9zFJ6rS67qU8wbpvxtX0xhlmxaVYnaSs5sDqFowYnnX2A4Ue6X/pX+ifzkmtOrRl/6uF//HPQ4KLBpwZX9K2/BvWuvFu/GZqAmwJX6AUlc1e+9d6tE67I3gP1KTWgRI6c3O5Ud7m7aq+6V4Pe8ggZWeSQjEw8gWJhej+LIDpFQSm3EV2LpbAiCoKva/cqwRSOVQmUTcXOUJVJ6C7UC9gEgp0ojODiQAME7k7mHuahZmzmsIYRppcya6fSlGpqKiiXOF9dYAQd29ZOPlEtwrtMurQgKbH8VFFhLC7R+4HtLglPvD9+UY6jnSMi9gL9xb7X22/YC6cdBw4cgAW3DbvHus+jP1jfwOg7Q/TkC0Kfj3vgKc5z6Z1Urdle9Tf5XzI6opxU0L0KfKwAqCUqqB/wLTyy8CF+BI8lnudNWrlbwiYFeBWHUQodv3Q21dVsq1pCjC8yeR0OkzU8yrvf+4L3dS/Phi96A19KP0porXS9hKTwC6bXTchUkW7JZLRz6TQ7JEWpztqQysokEQXWikYpTS5l8ysySyFDbwRNYCMrlnQaI1SN0R3o1YHuZxzrrxr34qqHPurlwNJNvSsd9TO+8SvoEf1pfS/wtzfd2wLeieUzlb2ex4YZPuS3RN+aib5J3JhUkqw9jHkX5hEmlMVEkZP5uRi24b0YrcdA9yiKyR/ZxAmaECW7KVRMS7OFEwuf1E5xdWSn6P1vxi6x8+w1MX7S0RPPn2h9No6P4c0X1xIfZPRCTSTvvZHZKTf3VeqA1efxVw2zTrUutF5vvcv6oFXcYAWsWh60PGP5k+Uflp8sokkVwMbxEBNMshxWVJeiqA6nM+xyu1wut0lFisPtdtnKU0iSFadLUU3kv7SpERW5BFVRtGR11QXlC+U/Cn5SOaUgTTmhoMMK7FEOKmixAo0KjFRAUbyel+xgcsM7brC7H3OdcKEKF7iIJiaTRBuz9FKSMznFJlJKNZeqLB0Z8AtVNUSW/m0k2g/savxs4xwTXie9UqPo2Qdh+Jx+zuYXmuLuUv3ktoc3bHhhA++IrB29rX5y64tI2T9sT57+WesDaCLdu1Hk0zfM/69PTfBAIQyCibAbiPOHMMIuhHAJBhlvx0gKYrBg8NLRpCmztYpDGkKPIuiEeqAFqBnxHrQSoXloL0KdqQQLPEePYNAha3UnILfBxJAZ5BIyMoSwEVnKMkBX/83fXvwbX/DTe2RBZG1PENuxmjx0cttSXfeKoGpBbaG2VrteE37S4E7tAY2OFybRiKzQVFAFh1XMuYnJkFNm2U7dbL5iryK2VsJ2mbxmr4rIFXKdjHvKoMmAZCAS4HbRpU2ja2uzsAxXEA1ihpb27LC+XPITaZbzMuJpdhUMzW3jqXvfjIqy3xM5UeANyErigP5NHG3C+x65LTT+X1fe+siid4dX/D7DMBPlN38NkVc392pq23YB9oovicgsgo3OU8+OIldUNWy2uMxmixtZiE8ylaeIWQTVTKQtXlz1MrqAvkAY2xCYRATgGzGmSgLocxBgB9wJDwBmdnE6LIHH4ATwGvtyFvg6gFHQCGgRnRzu9VjmmqHCXGdGZrIzSWODMsRALE0bPGC+5TKpJCL5qzKZTsdyE3HYvXltotnyQrN9wsBbJix6/oUPPngCVtcRiupG1S6oLLZe3MRbE292qq2fwfhyPUGTt/E9uULuwdTKLeJuER0yw2zvcu9t3nu9vBiCJ0OnQt+FsDtcEO4WXhHmH4wDYBwu4FwFRHoLopzLOcEJTnu5RwJONJVHVVeBrVPKN9qHuvjAV3yB+4JDEueln84WfFSAogXwTQH8tQAcBYALwFTAhIDaIPKVgN4MsZxsul5dS2XanrRf5jvoz9HLsi4bxWHc2V9ELCm7p58Oq2a5jBqIv7DSVTJ44YcTCiMhy6zGOcW3HDzv0cpS/S5xj+6ZM93tLucLWi/MGDSrbNgLE3Ztret89YKZhy+OvHL4G0tW3jt8yKrlZ9n5U5TT1dkpS7uCEn08funzVJdguMqM8lAZwj8i2IB2ov0I16NJRCVxLQIHipOfJSLTpplcRU4xp2VNUakxrSCnk0wjV7y4gqztPVRg2Pr79Xn4RebP708t01JWe9XTGoi8hy/ksandoJpUxW5YUCvn1JxIxk6nK6j2VJFNBcOOeoNVfqVEuV95SuG3K3coaI0CkgKzlL8r6A/KGwqqVgYpE5X7FJ5TNCWqEE+ptCtremm63ZRQAMQ0lcnpZRtFgZKzo6mkUkqM5TP7r4FOy4Y7//zCKbelRv9u0V4+6MkMv2XIFRdL8T0z+lZFr3dReqVLX+MdfA3BlLNTgYmuK11IFkAReAhiWzASRETxO3lSHmpsYt5AVaMHOI/miXqwyRPprY3Q0hrWOEu5Q8LlecZBYYqLtVPTKLeZlenahSNrN0x7ug6MW7raprfllo4Egu+luoZZH17dy2cuH3D/7Nnq2itAWTHGNkD/+Prn09aHwocnNNVWTh84P/xQ+K5Ft6eG6C/eOYzS8Bixo++zfuHNqXHkBZdIbY3T5SJ7osX4FK+RaOQ4/zmP3uKBl51uF+eMccSqymGTyWkPF6PuVHScCH1N40NA3mIX1BNvttMJGtE5aj7SGaoyS5ey02jsrA71YIRIjhF5Geqi0wmIfmSNKNGbOnogCHah4bUlawbOC+a/EA6UxAYOnxSMtB5d/TxfoP/wx3X1i9Y9sHPNkJ4DhzdcuxPRXEmbLVWINJ5KjbBpFnvVMRFMVmLXbX4bsmEKMVBEJAEPu6ldNVNHbxhZ8lBTCDkxXlKdsRQHJrOqauVdq4iXCVepFHJ2cfmqiCRbqwJqJxVtUCGuwgH1MRWZVJ+6V8UmVXUTt04gMpJgLkGiOTs6zdCmNvB5og19/ppX77D9pSXQJqyQdesYt1ycmbOe+ieT/OaA/q8Ji+7OmU99JOxf0f82a2uC7jX5xK8jPAlz36TuC/g6+dDxEAz2b/Xv8eOtgT0BJEqgmLk8rozDPa8mQbLZYgnTuUaa3WwXNepHG7kmjleJjcgD0VMuSlosZclTrEG7pkX9warV2jYN1WuTNOTTumv0Ab9Bg7gGsgbkJyLBcB6EH0dgRzGEHkMwi4IB3IzhBu5uDjVz0IMbyk3hMObEvMI8ZMoj7EqyUJEOFCZ8ozN0svDIUHFih311Z4lmG+XlRgYXOwL5pYx56TSXBpykR8Ky6s6APc3Hk4BTpaeaoHTgM3mDPssQ24mLZ7V+EIeZ/QoFcdjgZbMXLNn/Xw/50AJ45sv5N34bjC59Vi8/ADWPjRkze9la/Ut9FezrQfD+D/q8rA1elBqWs8H4FYqR/HgImxwkqCYMfgKAocds9DFCPRGsRSCi+wiq746oRd6G+BIETgQ8vRmT2mKrgZIY0dMoTCI8YURtzU33SAB8o59+EWr5gh/7C8/R2ONrogT7GfbdkZoi+Vz+qgnWOVaEOatmRaqdCD0F4pi385yp3ELYkeIUGx/hkUvkMfYliquw5vJWmbAPd8eYLNq0G9+H0Ug8DV+FCU4n/tXpUKAiiw0oYssFnSyiaqn7ua1tpBJsRFNtMYUEX+tcHPo2OXjTDblwInQAmXJBxDbjrp2/8iv4fpyDi3NbUrP3wjsUn8E8BLfzv+eRpHgV8mmP8raCJXWuiu60PWBDJlsx+TTXA34/zAuvDiNPDFbFj8VRpBxL3nKLGurESZq0RMJSvrvTLvsBO9LsMMreaG+yY3vF0vRSOlimLdeSznLf8O1pepK2g/Flg4+It8/aZ40K1fpqGPdXCEzxOwfpl6498Nd5A/5u/2DnnGmFjg9vnNOIrDpUfztw4rDJ+pN7ht8xe9fQiaP7XszMPzq2P8CyxSx+fPPSPn4YkScXNzlVazL7zMVmbFqlwCRtnrZaw/NtsBcfwkRInCYQnTEHCgMOE7lzmMKcrMlI9pylk9ooYKGm9y2iPFwFNb61bEhOBghBBfS23RqjyYyiV0EUaqpBtb0cOj6oV+Wk/xpU7Qv33qC/8aD+uumpjfjei3v6r1/0OizWP7swoCF9akGvrvcFqG25W5/H9ybyFuH+lNoc6kJiea/PF/YHXH5/gCNhn8XmslhsNsVuIesNC96A3y6UK0o0XJ6ySz6/lTMBIc5kCfj9WvdeVYp/h/9O/wN+vpk8+NGPe/iH+r/0Y5MfJvnn+X/w4/v8UOQHzq/5kcnvj0VtjZYmy07Loxa+xFJrGWLBlssNbpu5uBwNVFBzQiwvu33mF/CVBMPGpmbTes7chNRcXAV39BKurCyQU8M/Via88F9fr5vgeuv5P/vUgP7vmXij/pnbMc58vf8PhRWws9us/nsGT73owW83DczmqZOXvub7EPzQiXsqtXa+b40PSU447Xzb+b0Tmxw+RzEJshX4XoFu8kAZCTJ8KzM4tYXfzfN54XC4hHOVlHBcISoJ5+FArLywUA2UI0krV9VEwsNFS8BRUllCwjQwlZRYPJ1SnKiJBG+JZRaaSNpp2U8YRjlFE0fnCV8MnlCO0Stic3eXZC/n6YhwM0upHmSIUTVYIrK7TXL3iGYRCptHleVeTVUNmI4/98WGyaDV6Ov1j1+cOWrCnqNbbik2Vw67Z/zEEsLHfDk14u+g8Kjb9um/6T9Cb9XfGLyvbub8Z7tXzh48z/kHj3084eaLhZ0J7x4lWPN7ohtW7o+pebLpftPLJmwmhtyPzdBrnHmWGf3O/IT572b8OzNcaV5pRsSqhREQTAwWqzVMr5LlgI9Ytln2WtBEC1iAkzESrZwVcXI4dUGBJgXiComXCMBEJlHRgOMoknMTPEQQwREOdnP3caiJg3ojA53FyAYjSRROmUkzFjTfRmSMxA0tvxAwykgjbA8S7+TMKiIS8JMPPfGnnQ2dS6MNp2dN1N8/RKgtQbe1/rNzz5pZYNXP6P+af7GF2oh/E/x2kfDBwT2WGmvXCOb+BoNK0DKnHlBRvmARRLNZUZWwaHaJotnic/iqRIvHgkQLqJYWOkdKiAijhEaBN4uCIDnMqigqsZSkKISdDOr4HP6q3So0qk0qUsl3TY6wRruPTBVZw0IcAFUuQqRh+msZxRWMDWeoY6B38Y9g83pOtmUqiMyx3KFTYiPgnQzt4YvJiiv7bdrra+XjyK2vvPCHhvJEogtf8MLh6X366/syB/BmvaSmrsvGx4hfwMTm3MRyAF7u5lSjx+tye9zebLLG7ZYNoOp1WU3hATIckWGFvFlGERLlj2K5Wpc9jIaQgPk/BMDeBQ8C0kjs6y92GnP/proXulEv93A38rqB4N4KA4jQ/GG6Mt2GQzItdItZ0zrdXjZ7J3f98y+QLL0EDsrwTIJlBywIECzriydGDJtMsOwV+n/OHztP4ewfrqlvan5gZ1PfgSOGT9mw88e/4/++aJwTvp/s9R+YT9951OojJpan29M5EKq6jyf7qIJbvCzKyuapFBpRdRtdpfiKSqsU8itPhAvp149SQae/6qgCMaUrEXHFR72o4nRwds2O7BXpnPHsgFWNUP/yPCnx65dHUdkYaiP0m93X0fx8U8SW0C8svIPEUFeP3TKkgeaZbh56n8uwgfdc+rtwguxhAfd4ymbLi+QhWyQS+UsEa4KZVn8Was4qXwRqAvCpEyY71ji2O/BEbaW2RcP3mo+YT5rxbDN8okK9NElCncQeIsIRmxUkouMeU4FoLw+rcvgxE5hMBZ5wZ28fL/IWceGCAisOj0o0JpoSOxP7EwKX0BIoUUHnxCe1lqxYG86fifK0dA4DMO+fLqW4nA6nlCrbfKeQG6mQzM2Nx+xqW3g2ViksmD6+bOyJxk4jV+gt6K7rvruhtuaGE6vrx6RvvuNN/foaqagrX/CQ/t2cbp3vgpB++NZhSzyLN74x8XE4ra/66ro9DVMh3alb5msoYL1gl37g3yZyUMCdSK3n48RbByuCdUFsJVIfJlrg8XjDkUi2eBGWxIjXJeJQuZnEmal8t0cJesHmBYfg9Xh8lVVVsudlzwUPvt/zlOc/HvyG528etMcDTZ4NHhTzAK2OSkA+ZGmDuF8kprCYfhKLCpuY3ctKCc1c2rN5y1yyjCLBExUMCxIP8gvjR60A8xiEZzlA2EGIigptdMobLUZFUl16D+xrv3biRvuX//jX8tVlXk/zC00xk2nQsMdmbPOEotcun+bf6eg9Gs127A8Vd5pXPXrklVTO7qqvL+/Ko9Z187pW92fnB84hjheEN1kNTuUCKTPmZZn4BsFEq5oVSXoItKKigl7xm72ImPzjhRUvrtBfIZ9QqC3nQf/BI0b2g8WbuIVhf4m7IzWvPQPTdhe+SdpG5KWapq9MImwTj4uoUWwS0UgR6C35eBtGErbTIDqKRqPpHXKmnyNchKAOjUKNxFIh2cRLJDAQBSOBahR0oC0sosGBsROZtnG7bTzPEoVb/vbi3/RX2jKqRlaV0vFsBzqeTHl/SQe71J/mlGbkhavEYl+waoMIigg7iXA8KuJJ4jxxtYiHiBAXK0Xk/P9JnJDNDlf8j8TRJ6Udk1L/E5FswyiB2UQVormyNhpf+l9pTP4/0siJIJEdkU1Gvu0J8mss71ZKfhWjf5Pg7iyCnQiMEI+4chL2OhC6bC+5ip9vJatRAUsvMtT6/0h1TlbbxZQo6j50L4owmpOpOAeiFxfhGowb8FyM8CUOaGD/KIcJsuGgExK08y0fEMx8hkC8ujNduwQhCfuOnNF/QPfCRn0D4SH5//AtWR42pybxnABikVQjDZbwXGkVEXQbD038Bv4FHo/mgRfCTSLYxIiIRPq+gzF531XknW0cNHEbuBc4PJq9cyMCmrrehQ6gj4g4yMQUEwBB17KUrOV8ZmnuIZGND04Qqp1Jlh9Cdro63dW+RmOdl94g8nyILySrVLh0qhIrssjL2akPFQIIsgkBsW2Q4CQX+SEZ4TKTLCoEQIkiL3BAhfCsMcbaUctmUn7AxsRpbKTrB+ncE1obxeyeUxXhQ4920hfc/zya9qcBqc+hQv8zX9h6CB7XRxn9nvs4TviUrMlGkMvW1NBJNlhlBrPDTgIkqy1ht7jsdotddWqKJhK1QZKUUDSXommKYqVLMsluq1lNOpw4SSTVrqGkTbRYpSQ9xt5C1trKXFbLW2y12vnKk+Svo7Z90AgdJGLMPmhDZNSX5Sauxdh1rd4ExIRPI60/9UTm/NZvUmhQrFVK6bufewXd+HFG/wxK+cK9+scH9Ff3GQTu1VPUvjZc+kz8iq/jOnM9uIEEm68rGQC+AdBcC/NrYWMVLK+C2cUwKAGTo7DDA2s9QDzkGgdMddB2AU/JlSUrS7aU8CWKqVt0bc/re6Ke4XlOcObl5VujtoooZxvcq0/Unx8tCFb4wZ+MlBbZrCaxrFtNQX7Psry8fvFISZHUL+I2R+xON50neY5EvW1z1c5Vtla+Vqmda6Hjeel3KrXz57JzmakLu2ygWocpssYsXskIZ9jUWOLejbnbuWxskSMW9RpJDfpClEXV1UKsrQYgfrWlV7r3Q7eO8z7/0fAnFus7Liy94c/6j/OTNizwVb3XnF5x7DEYBNz6vfqeKY1P1SQn6V/1X7g3U7yu1d36FKzo0bd5dgOWnxiT7zRbVH998p6XbPrTt9z8zvzmXjPD4WtGTfuHHa76qmXkuP0TK8r1eX6rYi09E1MeGZSYN5X5PrJBvJPN+crjiribUhM3i7BcBA8xXiK4opucMJZWSTgIRYmX1PjpPOZL4j5vIuH1Jqyyy6pYrPIeK5Rae1oREcEKgqOR7LT4kgqKxxPepFVMJGUlN/n6BBFAmrY6VUmA87qOo/9otJmuZPuRTmcHLIKU8LDWm5iTHkKLRcmToioSgVPeYcLS7EPeGZ/Wf3Xm9tavZsxJzJkKU2DJFQ0nn+/1wMaekzxDKq76uO/Ltw+Yj5Ye6DTp5plpeOMAHLnYNOTBjP5xoFDfNy7k0P8UKDbu0Vt26XMSTdP5ce8yv0DPMI9mtsLBNaWGLrCD3w7zFJiiwGYJVkqwGcFyBOMQFCIYD2CK0oYkxLnovBJecPHCHgGGEKNSwdfxjYR5lqQgWpO8ks3tt02EZvS3XCZnwK6IjkU7Ujpav0Nv0a/6AKbBn4+MH3Zo/13X/+u6a9By/Uv9Hr5Qn3BnqrbVumk9W3tJdu0E03A3pqb4/TDZOt+KVqibVTQezUbLES6gi54N1wF2ulwec3bxeW6H3WP3eBK87BJMMr9HhmEyAXtijgiTo8wtCB57UqaHKtp3t/Xyve24tZfNOTcoM/Y0R52UuIzCWetD66a1Udnn/4T+2a+dUnhvC/yREau/uUX/L0YvO2+O/8noHZBKGFbR0mYtSQCkqgozjyipilnTaIxj7zBxia6VWUd6KLvd/OF/xlo/JmYv1vrvFKqPtkp/odbtk3v01/aTNyRyE7n0Of4dlRvsYfb8vL4Insv2dQ1NdZIQFjEPnCBwXAKLLozFIAYeA9YIGuKlWQK9/qSt/G1MOmaycfmoJ+rRsZSogec+PPrhuNIjpfSOB/LPeeaMETu5yTomMH2uTuURFMPm5ziddrdijsoS5yTBr90aAUzNILV7NImcJCavfXg7zg7AroNc8tKJJ+wfqL+5Y8x49ah5c0N5yH03cV6y/lTfAWu6dJFTgY39S2ejj5j+ZOcGOkR0B1tPnOzJAHY/xl2p+V4zKGYSIJCQ2mY2WVReNlkUgWyIImAJqTwJSk0WSwJJLiTdIT0lXZDwPAmukKCnNExCxRJIQoaH0cQIoa58X54ZpCgRxwqCndSIYiIBV4QoGGViy4ctdWc/pAp2igpcpRGnG5pW6atI0jmKJGqnV7KmIV1Atliqo5F4AQkw8IBYa2zMsuKmecdHA19yqX7/ftiUOtwH/q1fc/PjO/VDhM46ev8zpRMHGZ3kOf80oVPmNqXGTJHBJ4Mig4cHgZbITHLCSK0D3X5EHiFMC2OqZDIZuMMrFomDxbkiTxDIKKFJwIJMRIfgZD4L6c+eSJJPlYZY5CzGq+nKrR3bstoGxdMghc005J/++JF7WwsOf/zYPeg9KixYvvg9X3jxa6xxHc5SO9hZarp/RH7+Qp/DIGZDunB5/Bai4XYuwV2dmjw/DpPiMCcMV+bBlT6Y74JCI/B2aWAybzOj1SoETMA6jsokKBEhKMIWDI6IYVkKApEmZaeCpilQodQpoxSseKLWaJTnKlqoHpK1t2jnfmYH2xyuUR5no3KiWZ/aNqeU2Y4tV685fXjPfQ3j/zT9Gqh59dAN+3e/s2nsFY1T98yZfM24K+D0H1dkBg67cftusCzpdmzPfx9ctrh3/w1Xz0h3jvQZyPLr33P9+BH4Ey7ENab6VAfhSusWKypRYLUI80VwOhwaL5giG42+0+ncEo7nIlqk0Q0j3VDhrnMjtznqd0SdAiPpfEei0i2vVnYwgoygInqctCBLhiDl26uMmNfBj7ii8ffmWcTa3bQxM2Qi2Jz66uZlzz6y7/HH4OjB2fMOQ9PMj6Z07tx9watTj26ByU/Nm5UaouvMp+dxkiDzAc7LRblS7oHU4i3F4CmcWIiaYzAlAL4AbHXCCifMcoLgBNEBg60N1lVWvF2FbRLZO1gkgSKBKsIqBPMRxCK+CHDeKQgG0PqTG9zl8XB+xGK2qnI8nBc1W6yqFot0inLgRTw9zn2qkqCm3FfIPSA8IL69kj3+5QaTPwXsfEsRPbBbU1RjICcH8/mMRVAtQdtuC3L9rSueeXT37x+ou3HgruXPPXL3Q4cG1Os/XHfdnL7o2qrbWzd3vrl+8YLp42dOXZEeOBxcu7ctWjpl2ZxBI/R//+6GhfrnC7rFdK7vNmjtO+725bUJNn8C07P40hS+D/GdPblB3IXUrWsGwpTuC7qjCRUwoTPMK4XJpbCwAIoLQMyHcQmoDg4KomYLyCaYIi2QUA0P+Txch2EFBm8+5FdGm3vBvF5Q0gt6OX0mMLnddZ2yfra+d11UC0XDDq0sUhgPh3qVOZ39/ZGN+TA6f3r+knycH5f6R8zVEfEmEzSamkwbTNhkpqY7nT7LMKzRxkdQk3aWerEsfE23gVeavfoleG3DrwSwGoe/LoOt9GARE0MDumrG4OAcZr0MwEpT+g3Zeu0+gpumDWi67oWlVzmIS6vtu3RGw/DyZwau3/G7iwuf+OfLVy18/N/Lp40treo9YNlDS8pCoYtnWp/BPVIrr54+Cm16dM/ByRNeml3YZ13ziXGj86OrxlwxNDXTvm/24tdfb155DrpPGr7qpjWrRjUc7DtvTiZiXzN0zPwJ1DZRW/U+sbkJroK7IlW7rRhWFcMOOwyUoYrNCiP4y8l7ElEuP6oR59E1GPV0itp4l0AQbyQSKUv4xbKIytosWHhEZ4G3nGO5vvMt7OavLLNYC5cBRQ1eVdexGVXJdq7gKkOJGTR93z183EL05O5bTx2YMGbanJvQb/inpPzCgTP6dbcvPLhm7LCDq8aO4AsXTp7hU8v/+483bh83etdtW3YG1MqTVc5Y+YDSimGpGa2/ebFpzrqnFsyk/uUqEqkTO825ueGpritdW1zoBg06aRDUQNFguQoT1StVtECCyRLUS4AFAte9lqgVW+SIQ+LqWj8knoNQVtlymeoRMUi0b3vC2HYPP1Y8auoz8Oo750+KHE/ccvfnp5Zn0LUVVZ2riRG9dtHvv7pt/9VrDLxB/Uc9ksi6BqXK1zphsnO+E02wzbGhwTZYI24X0SYE+QgEBO4o51UtUcXkVu0RXs2uiYKP8x3sPbQLZAfu8vXZZeQWNjmCJLaM0+3LyuH1qUQmzAQBjUyVX4kItmXDAVcCtkQ5t2DXRFHTEibJZTJJJklI2u2SljTRmY6s/TWHBzvEJeeM5TGDTdMpMRbQkYfJKD/1gRvP6N9PPPIh/HXPFXOeekv/auSXMAJ7/zB3gj6XL0zVX3+dvuvSpUufk3U1MLzQuS2umEzW6SbWemmqbrVpmwlpJGSwqC6LRSXRhapYPC43RXB5blee250XtvijowhY1KyqxZNUXORFq4Vzi3lJYEiWIAQ7GwPhYHOS0y0nc6CO5iVotalDjQlwLCvINYVFOOlkg76dOEEirGSMn/yeXrF/dPPiWb8dV9FwZnSovuv6XtOav9H/+BLEKYaIJ7fvnzctUHILWPW/z4u64enW4+8vY/Lwp7Z4aWCqiOAXgbPR7kGEsRENCaP4nQZwQzyiJw4xz/jO8G462QbQ0mxSvAHCaUMvPzqi3/f8Y8/r90b4wj0XM3jnHoZXdhP5W8rw5r3s/aNcAT+N+D4PNzvVrVgDze2yu+z2hMPpcjicThdnUpSEILkEQVIsEbdgGGKfw26SJpFA1yHRhC+xnVBB+EkjUqIwW/nccPVzJ7KP6eRIxkfDJBR0E4ic0rtCyCN3kYef1m/A2j5X0wuPZpevevlfuoMvfOrPULtu6IgAvRvpph3vVc49+uG9RWeoz0lwBcI1bM0BLsxtT9WTdecFZ4X9gVk+bygcNv2/ERH15c3yBqX/gZQPSUjxv9PD0ZRi8kPyA8bNOP8TcQVF3bx28k+45teI/GnJGfLn10j9tPS50tY3Oz1XyvbpEvDThD5cMbcrNXRubGsMRWOxRDziCofI51i8wOl2JzSHS9Mcbl+kQFNFgpSx4KJZeTVSxJimFaCCTtGIQxCdjkjcIeAijVD8aiX5MGg2dvBsR5ppMfZyDqzbyhPiT/K+bHdVukDrQDQbx/jzJ4QJxBeQXf666ip6+/PU6JKqriPG3kOvfx6et7x7ctSk3+oKX/jo6dOnVf07dof0+onjR5d3idNLpFc0TBjVpVt8/tEPjxYcfvTPZb8lcnwP0Zs17J6cll/OqSfPi8n3/ez5/2FyTuNNnehZkFuRGrjdBsvNsF2meG28ebYZxb0EiQFK0MKPF3nB7fGodgLPDL0LBQNqVPFEFNXt9lsiJhX8STa3r5KZv9cqiQFsOUVxBIFqxqjx2q08jS84iiWMsa9S1h9GcU37eMoaIBayBus+ffcnm1Y8pB/o81DJG419B6+rborAiBmT9IVRvnCpfjj1t/umT4S+lpOV1enrvMpNUGnZY/iTBkLXMeLnirirUv2IuUj4/C6f3+/zycSZhaKctSQWjctRV7wiBrF8njV7+AWbL+JDPp8aieRL1qiliyVlwRY1olHXTmIkRlb6zAfpMzRiyvr4XI4vF/dSYqR4x3wes4/JGkackc0jhh8fmzLj9tAdtU2P7RtwcKn+1s6GeR1fgFLyAq5ZMHL8Vkdi2Y33OvXPawfsaH8KvtoBNM744dJf+d2Mzk2p8dcL0CzAEB4aZCiUYa4E8wUojMP4BCTiRM9lp+Qt4rQIREpsVo3srStuXyfdKKFh0lQJ9SLQxhyU7BGz1cZdUwRFBRFEQeLZlvfTlSeIMtc5atO06ZV6hdeMbSXgxnC3VOAJ8GYutwKk9tGvdZCln3W32IA5Yn73gd3Tqwq6Fg2Y2GXQjN2j15bPKRh0w8r8bRvvaR4zcd0bY4oLZi38zbOdwlPq66/I6/Ts0l2Db3q73/j9Sxf1HdC0/5q3bxq8y4iV8U52j1p5ysOBhBFKCASVCbzAo6SQcwntbpgeYarM+QK8M6oPOnn4b3zhrRcX84XEt75J/r8HqG7AeqYrNBbPMF8b5nL3vk6lz/l3mIydI7H7h+T9Q9zx1PyeftjighUuGCxAgQADeSjCwJEVBUOuYCjUFIRg0KS4PbJH8nlNXmKFZI9Llj0eWXM4ErSFybbNBjaLRZNBDvpCBAuFSNCiWRSbx+eOKJIkez2iSTYSO8RB/7H1j9pZe+0Jey2xT3baREND+rb5yvafjfemFqsinew4cpmpX9u5AhIzOmvYBBGBBPz5FJoKHyZLygdtWtFSdbSbPq2X7WhFAuw7j+4E08TC6mK+8N9/aLxlQC/zNz8EYPCNwKUu3HPFsw70+9a0+NDwfz1BeXbpnUv/ovM9CQ8DDK+k4V38OpuVoXBzn8yWTI6jR1IWlr4QkEmmJRP6itxWNmHfZ6UTQRIRsT7CcfTQz4sn/ooPtvpy5RN/+2N2lseongDg1zd20Zv23YIq7w7103+EdyGs/w1/1Hov/FO30/XVw7tiPlkfrZ/se9LssNssdgt9f6fV5rJabe21Ewkh+rpXU4hzUY4TiGBViKEhSItsklkl3zvscLKly6KT/KXVFPLsiA1ZrNLT6BFOoTS0FVXYZB+N5evO0JiXfGivJi/P27VVVgyyfqWsIuZ7deiLRF/rT0NQL19rj576xvt3oxkXbtLfgTHC0xn9T0v0gxkI6p/gjzJ6HotVm8mevMTu6vZzhdyNqfzt+Xfko1f98ID/aT9SnAEn+sIJHkzQF/wbwzn8MUZ2RgpRggClUEF8ccTriUY9HvZUkV3knyIjL3n6RCQSpS8fVlCU0i0zug2EXPtziFzZks3aZDLGSQfiH90uKyRiDC4b2Rqa5o1K7dlsEim99OSBxjsb9ejrkBxfsqWL/+r62JQ3+74M1li/zjN/qv/bpNiqMi//2iOpqr3jbx+DP5K80ysHNISt+suXGqJe/QHRPb4sx4sWNm84ypVzD6Ws20vvKEVKIBBAXwTAxyThnBf+4IV7vUeIS7S5gYDrGHvdRUuv8C/yma8oDIeKQkVFTEJkq4tWNyZZYYgVulvBalZlryVMvndUQYWFRSHKHCsq+hlzsjUOlgb/eR78XCVhEC1y0EwIY1gmW+VgrGIZ8VzLQ9Gvc6zFN7masWz6MO+wyZAcV7K1i7+hIMe3eN/OMy8O/uuk2OoyD+/IdJ9A2AanM3CIcq7XqoFHOjLPM64Tnc0H7/JewjsrQRO3pGrlADwVgPv9cL0fZB885XvZh3b4QLXD9XZYYwcvhrcwDMbQDcM3CD5BFHacBrAxEaI5McSF3C4XfWrOxlkc8VH0hcMm5KbskrLsoqavzcZ3zPtlch/pTDZV8XNBYtzgvZuafjdwmn7X61A6r9e1/Xpuvb3r7EcP3P3CxKYeEb7go4M3FWr4Iy2+dNa2D7torahm8G8nMh9AaXYTmlVuQkrLqX+uWkAWeixXMKCKQGsGdPEq6mAAfq10cCprAS5Xct7ta30qhWq8rS/VoyXeVvUsU+iMfiiDP7psLeOPCiaZLIWyzsHLLtqHYlEVBZFICiMTXYsgyPyzZBFAFiGjRx7nUMe1ED9C4yYiZ7nIj2b0aV+78Y93n23t5kODU60ve1H3+tZdZN8vRjPQLQOTMqz3Cl7hU8IrJA5pSU3ZEzoWejuEV4TgBz/4fPCSD+73wTwv5DnhNvsRO8pT4E8KPKDActN1JnSlCY4JIPKwnL+OR34EryJ4GMENCBYgKBHAJ4DVYpHoeWpCyZPGCQuOSQ2A2WxTQY1KzPAS1dQcNlU202dWmw0iUAGYXh0n0w05HEQy3QhH20YQK0zb76g3tSdpouNkupIwoiUrW6xbIsmwTrZjK5Nu/8rslXHMnM7fq6NX0GHjgtmaXEYkdW3pW/9s6g6ejbeV62964fD4p86evDBo2HWrb31/Zhm/1/bmP1bu1t+Y8NYSffHyd1/83a7fjBh0Q4prk7XxbH+bUrKPA6yo2T22IdWFVBVZeNkkmASBqQzrDJJETpUUmb6gYp5HJtpUDugy/0kjurMnfl686rDxmVwDSBITKRz/+uaZrZdmbj573UQEE+m+wzm9DH+kz4a7c+uE18g6MVd0OLtAMzuuQPvJUe7N69reMXvk67XXN5+l/1tWlv+Eu7LZWFNSNifL+3yL4GME2f9QsdldNrvd5jQpbG8lduRG4OxIMtnMz1DBJu/1UIfqVJpmiM5VtgOgDCEL0d7rjhWqrrt7/vcPylp149QSzX6r8HRrmf7JO51L5R7B1WMj49DzuX2oY/vwu5QsE1TBCZhnnt5pdAHTAh3Hi0hRZZECgZSLE8iHqnK0wmQRCOqRRZF+IySZXJKp3gRuE4gmYPZNIJjHhDASpfZdOsHQXWWu9LTVelIwyqHnK2lTaKkpK530LD1/kvbElm41sTpORkYJNpqIFnHq9CSMvU3/29n+m1/fPBsF6HiT1iPw/VH9ebJ/cfgwt3/YR+gTuMqjBFbzhjyp2S3kMRKo0iBDadp2sR1ck7fCPm/rmtevO4aGEdN08eZ2+f2G/L9m7kQq32+GEjMEzOBTIKEAr7gUVCrQSpeTJw4UBEVlO6uIgksUBd6sMiU2G/UvVUI582YsqwI1oZ2EaVaRmd2U3yS7TLLMEZ6aMaeIMlJ52ocnmXJM1WglLJkrhbXXziu35lQ918bSoSaWVXPj1HCCnu1JOoH/5vVrX9MLr1n1+42v/24dfMqEePLFg3jwxacI9dfjFe30j2QzaO5OhfKlKqKKkpt6BNiOIIhKUU+EFQS0GZxSKptIfGAioiCZGEmaUfCrML1gQiaqzPTFPAabi8QaEYmckKIqIEtYRITUdpTM6Ly84neSIktCVXuc0BYUENooeUmyESNf36TfS6jaCFMPMarqLx4nFB3DQ3L0jGb0nE119srwjgxPy3BIhjUyLJThcxPM5bOlS5cJCPe/NcF/MCtjMutsbGV2H71sH90YvsDwDobTmCgnLWvS75UzIv8jwucibBGhRmwQV4m4UASvCITq6YRqTMgmoQEy5ahOUrU5e6LSKH+3F22paaOb2Na8yLaWY+agLZ2d6VD4HH1u/T2tUze+teEedJDyAH3TaiYRg4h+pPEC9XNjiJ+jd/S8kWr+MQT/CMGa0IUQmheCTwLfBtD5AMwm8VGgIYA+9cBczyoPOu/+zo3+44AvHXDBAQsdUO+Y5EBeKwhWWGHdbEVfqmBW4H4F9irgl2EHCQlpWycEBDALsEOAtQJhD+xBBxG6DoEHQGMiM5qApmu4rzmei/qoDTRxLuLlzCiPKizfhpWypdEsNsoY7st4+PPyjiblupHa+4/iuSKOgx/zwJ7X9dYFlTtu++d/LbvquqGjNx9bMmvX4NF3fs5b9UsP7n17zvJvDh1Z3/z0tqkz9t3wwolxJfRwBOHbDmLfH2czWwq4M6nRr+TD9zH4JAbnY7AnfDB8LIz9IfhPEL4MwjtBuOCDV3zg98ArxGQolDdziDRJ8JkEb0lgByBa8yl8Rw/8WS28Jvgp8RwXoDx5jN5yYxNAKHK6KSBzcJqmIS3KjMtHBCsgK7bweRRJeL1xvwPFO+DwtnJOmsQlNKNJy6/nW+xGUcfgV6YdBRiFh1yJJ9pNK6jJFSCIf7mstPN49TG0a9nqU/oXEELNli22G56snvHba0cOuGfL8L5EzroqfX/70qbrf4Sxi5SCm3r3HlxyY2vrZw+tnLf9wRWzjX5aqn8Ci1XzuEwqKAdBCUBzYEcAzQ9AwAGyA9wIbkNZ4aAqGxY9bmJzGDI1LKTJYyBTE2XOE3Kbgfw1WHouwyKNDBMVAqet9BRT4lfxtDCp74kZP4zffBZ+M62yf3FiU33+DH3Ee/OqR5Xl86e2Ng4u0xfjjxy+Ab1GTAvb9J1236DuOZpKmVwUcs+kgoF8uDMf/HnwgxneBngR4AjA7wAUwzCokuCSJKL+donFoREakRIf+pH0tYT+LMEB6THphISlYi0asdsjEeYwnA6X0+nw0tS2YtIECVFReELTHPTbR52EA3ZHm+dlXPhjNr2SzGy9rM2MsIEoEjsUepkJJQIBmkB4EoEEy/UW/oxPtOZj8KlUP1wT7FM47LbBhZX5JbEhd15x3etwYH71xJL89YNjw/TnBh/fHN1VHeBf0lvLSwoapj3z1Mxh1ZpFH4w/snhStePTAbP+OLZOLTN8zIeEf8DyK31SCqubsKIJs7dG4YRH1J0/ISHMZ3e6td2H05aWnxVMwKs/d+y6Y/ozBOJnLt6Mmxi+/x2xe5Vsn9an4j944AsP/OSGPY5jjtMO/LkKFyTAGFZimItzkE31+l1ev98btNhYiOdUzC7FbFY4v9fmsiggmJGLqp5gqB7hKj1NeLYjwLgMvuW8FWor9Dk7XItQ4+Qr1/T4/eTVnzaU5GWu22Ab1GfywRH50aUE0z2jfzG96oZ+Y8u3oFDr/vriCV1Lt/fdg2KEri/hXeFHhlFeJRhCgbcVeFkGE4ILCL4zgQ/TazIMYGK4Y8gCkwJ67Au4ter1KpqiLlDREBWK1e4q8qvz1e0qVrGQ9eNWimgEkbguU84VetjNNSbMmYkXUzABK5d7MsOBU5Dur/CdYX3B4KcdwizJxZqFiVZmclmvdreWIXEK1VYZEpjO3nQC+RB+1E03leizt/XeEoF7txfDTubbPRe/JL79bVxy8QxOUl28Cl7BCn+cS3BdiS463SXAl8BbJZ+UfFuCTRFfBIUZH0JlEp/v9fHGLtt9isvnU3ym7O0JCt3rw2X5hfSbsbDXF+LcmjvqxvtCsDME60MwKtQYagphd8gd6hykaSXQohDtK6OHuc40SubMhA08Z2Jovi7ZUpdOZiO1tJGOJnaZ+LRX05XZJibNyHayemuGWSp2WtCbKCxqj8aMo4TZezO8HtyxC7caK/Zip+1qhW9eP33d7LL+iWsXdbXevafz1SN/vG5krzvLFk8K1ed5tm0fGMF6j+GHJ1THUvGa+ZnGVX2CFkkUnF3jczap79d10VvtiknSiiNFK5trmM3eTXhaSXiazxHgnnKYu+R1Qf/oAu92gf9Y4BuAAsNzWWnG01YVikQ6mUo7yZ1kJiZ5Hr/L48/zH/fDfP8a//1+7Oc84LFZOxWVltMf8IkmWUxZR1uXWDHtiK8QsVW0imaWh5IjMY/froUg9CxhrZm8j93QNMrDc5U5njpqad3OzuJfCp3s7R7AnmRnEFuyhexcSqW9ezmriOxKkqKkJ9ezzJoCsjzHlb/gZzuv+9Q1U6Y6yxaPiw8JevDnP2fosHZu1/SYRZi62K4Qe10Uobx9kPB2NuEtPcv9WmqAOwTfhuB86NMQ+s4Pq/zg9oFHg281eFv7TEN/1OBJDbZqe7SDGp5vIXEC/ZCJ3XLaHcjhRI4sEA87kMvhQKsYUpvogMEOqHWAYwk6ixDKDxqpanmXfFbGMs13Pmm3cRr5gacJlyPE0mIhF/ISJtel6WeKJ2jXoIFL23IL2lYSvAksasuZtyzEoGO72npGGBSrwZdBMcLY2bdnPPOWrUx1r0hOHTN6ywBv76JOwyalxvfNrxw3YAp/qLVy3uqpo9euXLi8d/XGjP7diMrqCU3bdlSFJi4zepb2wyuCg3+aK+OquRQsTs3MqwOlDj7t+V1P5OsGlm7wZbcfu6EL3cBTDJ4i+KEITsbgaAzui0EgAmoE/hH5KYLeiYDsgZUpmJOCO2Kw3QmuroC6wrdd4e9d4VxXuK/rk11PdcVdi4zY3ROsAaUGfqqBL2qgJs/JhSEcjlupIti4cmIPOFu/7rX0qZ+Lk58PJIJ+2xLrNdZdVjzDCl2sVOCx1Wo2sZDaeUdX6DqNCC+xFaOSuC4JyRqmG4k4l6flRfNwXXxUvDG+Ic7nxfPivaP0fy4gkfkjR4q0Eihhhqc3ec3NdMRpaEmSCD01POdyamInj8nuVKaprlBTlGzvm8qWBNNJ2jmVybDOf7aXRpUsDW1YO5MF4L+qSR0bqnKGqk2jcmcApOz2C46pxXUly+fUaBv3VK0Z2nrriMYbDg+OK0hF+7aMunrV+w9PmPvQlb1T6zY9Uz5o/pDwBF3SV8Ko4tLx/Xvgz9fU+CwmWbJXxq7apnwwa+Ytg8Z16msL/Gm/+fv9B7p1X7ha/8ouS0ro+tDKCt+g3gb+7AGvoK+Jr3QQ9v0h1fvzfLiQD8EE1CcmJVYnsCsAPj8IflDYbWQeO7iJ6lk+s6B6EwQlMEsgYprY+R6Bk+0cx3K+RaZQXjBgMcsh2cxcq11VXKqqHFI/V9FcAtgVL90yC2dDDz9hVrk4hTMmUVbalewE2S92D2RWt2ppX8JJplxt+eFMpo35BoLP5oeNG8zxZeEOrZCJBp/R19OGNpaX7O6Vt/C1tUMXzlhZV706UTJsct9Kv4qA71LW94b+cXzrkQ2z49rerfgv+m9mTh29alRVr4YBc8pKvJOqujw9LWur9jHexbkTqRHEVvEh+DT0XQgRhn3q/86PBvsb/Kv82OWDi25Y4KamS9DgHLVapzR0UIMtGiywwHxzR4PloI2VDGQYRmuwo4F8C1HvcSRI3ozapyN2zQa2FwzrRNSe4i2WzMn6VprSaXm1kvIud+L4cuPUbpnYR+ZXrJPzF9Zp3+sZz/ylzDpNGTNmy4Axq4h1auibtU4EgMTmrSHWacWilb2qN8K1rZ8Q8zSRmaeGZVl+DSC2PUg85zWpAiHmjiEh4A6glxR4SoFtyl7lkII9EggSnJc+lb6TMMsCqkRQHzmciFMBO4IFs5pgUNSGIqiCnQk0wL8f/NQpytTmZJ0i0+CW12jbaUvyfcPnMaVlytrWuug1bg7PUZ4TmVg1HqC0fo3zS0ffPmhV5GTT44MTyZopDbOv272suGz043VwK+CdXXt6bRO69ztgXnDTrsGTM4uWda++d824ZPcLeVwHmvOIfu1PFfxQAN/HYavrmOu0C/9khy/s8J4dDvKwm4dVBTCfh5CFgq0nuKIwM2oK56a+yWPmFFA87hBLs1jq3KPcje4Nbp6zaJaoBbstbku+syMX8snviu1cYOaOGLRk+8Gmc6zzNpcFzzYA/koHaJFxjXobt/CAym5pwoPhQxWk4fxOY3YPXBV5cQnhzS36YiguHfMY3rZ8fqZH9bjRWyhvGmr6HjAvvHHX4L9oKmELnYVGbM4php+eTnX35YGSBz/mwYW8L/LQT07wCiSchx8R5IVADcGPIfgiBO+FQAkFQigUUUbJIMuckU2LBIMAwAVdILvA5WYxshJ0u0JmEq9gI0NlJiEK+etg1RstAQnKHgdhj/cy9tAZYLQFxABNre9XZjKnKjPaOcMJsK4JZvzb5EfK6UbuQQfwVJNNtqBT6V4ja4pK73E6nUNq+6+anR624tYzheKh+rFDZ+zkx/RJhWPdGpUrIF48YM6kUXNv9vh39OszblovOpiCm074dILwqZjbmHJ5zcCbwQ0gkmCQ97jdMbtiKEecutcYxDj6NMjx6JFj9ngsFkIen1G8cpO/lhAjvwAKKPkWmlf6GfktlbWUftYR82GGJUhYuw/B3xmmLrme1449PsZYLKNP2JATdOLaiZNHLf/vTsvzbkqVdZlQOMTtlRqnX90rFgpkSjYsnNG7nscbetRMW9K3xwV5czy/brImTUd962YFfb0scyaVdGF+aRP3DF7E4pZKcKUmfd8ZznX+uDP6vgQ+KYHzJfBlEVwoBE8cnAS3hEAOQcBHK5Q/sZqkgGFFVxjSaX6nNZ3wfWHYEtodQg8BTAIiJV3z4wlnIt+ZyGWfnQmXM+FNgJKA74l8OKvMrMAnlxoMLSZwMB7lqOgcRw+n3KozZR5tRl3NwJk1c9SMzWatglVw3DZvxNvk3end733UK3qfIxzWWBVDQI9yWctsnN2tTeZAZAv5bJSCt14GIWl1wHoyCzYo3DCcXFt6j559z0mbV8xdI5h95TJ42W6/F+0qWz9gytE+YXw16hKpWdIlGjRPX3j1oD4LpoyacNNw38CyilHpm60ls3fVFxCsOeytVKKhU63Trg71WGsLr+0xY9qEaxb/uUdyy0r9qzHVPU82D8tf+PBktl8F3EtwFX+InXEakzK3nXHijMKDJmKXiLHISwK7Y4agvEePcPSaqGeIOILhu04QnpCPDzqWsX521Omq3c27u4eaQxQJo9cuPnj99eSXe8C7WGG1nNuP/t/rOPZcHeeyIo6TFXGKTGCS6O2yXLZ08wS9yYTsOleXpqkkRy2rlfysgPN/q9/I4Exgm5GKxop+5uktu26rXHu2eSPM4Q/p3+q9IbPxa/xR6x0wgeV/CD18hsh+AbGPzh8SYIqD4HV7kd8XJjYwwLJk9mCeK5h3Ou/tPJQX1OLZdIxqdEk6CGONmqLIu0SRF3lNtoBFZBAiDvkOmic8EqYhOqHtSEjLgzzy4MlAUMO8TetQXWE7QkwD65usTEPFq5W5UCdXc4BKn/Z+ZZYlJ61GsTFDnYlxZSKbStL22HiYlLI4mM/YZjTPtEzosSQc9Q5pnqOOWj883zu4eXezf/WqG8OLNx/hPUWD9Up4t849bGCyukm/Fz7pZh+5rtdi/WH02sotW7YYObMexPp9RngW5TYf9UUBjMqK3eZw2RwORbbFvXlBX9DHmj/s9NqpwKeB7wLodAACfsaOY3kQDmrkKRVIH+dHDx22KcwQyDyRBKq/9GZyJqTnKlm6Indck1JNIemrlW21UGovsdjBXNYY5LNqEyXegz5zTPdHkjOrh5fFw90DiqPROuPNukHNu5sCW7aMmM87OjfoXZqrxnvnWHt7GuC1AXlj9bf0w+i1dTdOyeKKcYReeuneb1OTvwj/J4zeDRMnCUIAvgvAJwE4Tz48n3q+82DBDYoDfqSVii9YjSKgwFoFFigwTJmqIJ9ANIWeXJ2DYDyCgQhW0D556E9c6/PEfmnEVzxCeOKiHsQMZupB8tqLEWlqxT7s0K6RaQ+Kso9YCSL+P5UgiGUadyJ95dHh+VfPuW/LqOFrOlWMy4wcWtJ54jUje+Ab9JaVtdv7TnxzR2bc2C0Tu9ctuvLmyTV1189l+34j4QMifPBzm1Mlbh89APGDBp9ZYKXlvAW5FRAV+E6BPAwKhp8wbMd3YMTSWVzQSe27iwLGlNVkkl1OoqmyU3aqduYrPeChlKrt6cwckqI5FKAnulh6istGIOm2jDpNUOW8JGsWZdkpVNr10abMjtVw497e4Rt29Gme+sW6wf3wHasWrFq1fonp5mfTU44ft4A8dgSh6yAegocQulzcFalSweV2oSnaAq1Zw5+avzMjXnWp6LwKP0nwrvSlhI5LL0nofnrUg64ccR7a7vaE1YKzrREPtx36ONd+6CNjJH9+cebDQ954rdipYvy8wT3d63yz5v9my134hlg8EZvYvU/D0KYDsxf+nvH+CcL7CbiWBNnTUp3+4fzJid5xwnkbHLQds5224R9E+EIksaEbods7iBerUdDTH9QGsQMgbYWtXxwCyeWHf/UcCJ7A1jZyRG61vdy4lixu/Jit7YulvsnFncYS4SUdDvFkquJC5IsIcuWB2ws/OuEd5+dO5LKBYINnBHhYAIl1KWxlK56LwM7sKhcX/aoi+RWjMh1kdZegDKIMt8uwUt4iI0meKyOZlWCeVC0KbQFlaQiJaM+jXIjicYNKGp3lvH+SCc3WXICbC27byc/qUbb9vs10/lKDpGvmr7x28Jjm1zPupoUrUrXNiZLhVwwYpRYsumpALd7z3ubFm/Rm/NfZyyePbB6d7Dkzs2lsaOamxUafzxlkFx7mvNx1qYDT4aAnTTyyovCa3eW2uTHyeniPYVBdNjf5+MwN9W4g33J5XF5kaIsXSFz6sGEsHzFM50M5m5luPaGdOGOv7Wgyic3Utgr0C+tqZRWLXNUi8bNr9RI1yTrAyO5aPU6rLom4Ohfd7miY4ZpeeH01f6hRXzbCUm6abb7KOxF+2/jYBP0nQtNOIpu9CR7xc0sOZ52jjdYqaLECe33+bF7Q6Ucuvx/tIVETUji/hZo36gBsNEI4rGDhGUJFGzyh1JCdo+UMI7amiWri8YTLS/AdImmjmmHUiWqcuPfuTHDjtuHdunsbmqebZywake+xuvpSMHPtLaWdh1Ushn16t9roxHRpbX4jVJN3Pgt/xY/wNxEZnndYYhnkY7zo4nnR6Icyc06rzeHkOYedNVIZHs/msDs8mk0SbQ7RKBC1HYNoO+VB+wcqK9cxrAIdzkHQ7veOJz3KgZ1xwI9MG100UR8Bp/tHRuccEbp78kzH1OZG6/RzhufawezCaniFf5TwPp87dDjPgCsuv+Ty+SV/gx98/mI/8ks2O9Msl9lKPnzWYnpjhITjify2npB8F8rPRxKX77dZAzSupRuTRxMehwU7bSB80ixLHROzBKWw8ypsi1g3VO7Qk7FH7TiFbBcJhymA812+Z1mBy+5aH+i4gU7+0XZYkoMtfTqgFrqPFJHcUzQYXtMLKWKZ3wRX6EEDsMA4wptXCVYlqI/YgilPSjSSE5heWWkhCtE7AAQQBYZIrUYxSiBWg+JkqlxttCYNKWxrl+5QSKK5HdkoE+E5+pxtK1c1wFADLrf+FjWy84NEN27in+MKubtTQ1e66M1F94sQFEAWoFWAeCx7zKCQC9us3pjLHpJAlaBVglcleEB6WkKLpRul30i4ViJw2SchyawFIUhz5XaqZ2ar2cahaGGXwlQhLsynXhaxAlDd2dbzaaPdnVUscniBHUd4rfIDdhaBOlSWzIP/7SBC+zkEfNOiK/smfPFg5x7Rin5XVo+P9A9UTBvlv2LS4rGZ8TfVBP3969GQDXnOPl279nHmbRgxo8v0mzvXLBoxZMqwRRNvnt5lBvURxcRH1Aqvch6ujPshNebOIuBjsCcG7ijwUfg0+l0U/T0Ish8CdviPHQIaXNTgARluleCgeEw8LeL7eJoEvZe4jnwYEoTzGI7gkxhhoaS4OM9rlIQKaX5C6KyEQ3mqmpfH5NxqdlmtZgLK9ljfpkqAS5ixsuZxxVpxtHh0MV9cHKdK9ISTU81PE19CAv5jPgVkBRSj0E+P/mar/enaWtaQnc6VuXOif56lvStYJuOytE+mLYFNvIxIo/ysp8kWe6ivIa4GS8aYa4ZpWBGodlHDwaNbdzeMX/14zFM6bsT8hQMGZYZWP9irwj5/zNReNd87Fg0cx3866RrPoIe3HlmrX4uH3NVjWc8agN6p+dVD9Y//MqbnmCVDB6ZfHIvKqohcvkv2YBnRDRN3Z8p/iD/Ov8Tj7fwdPFrAgwReQEQSjPqAjR4RoXVwycSRb7E+AsXQFw6Mnn43K8fW8kP4yTyJCE0k7BRAeJ5Fm9QN0zbGR40LNgyLnmy/EWJrh6Rpkj41tTcGyCwWpdq1TJ9W21y7Lqdfegs4czrGeorwzSQm9RAtey419EIBrC7I9sYci52OoVUhmB2Ct/PgSz9c8MOX9h/t6EcLzFY+Vr5R8Pc8mJ15TvSe8x9O9JLz/2PvTcCkqq410LP2qapTc52qOjUPp6auoYeq7qqege5ibsZmbqaiUZknaYQGGhBUZhAxcSRGjUYc4hAHHJPIVYJDxJBEURMkuRkcYog3N1eNiV28vfc5VV3VYL7cvPe9773vPZGmG3btc/baa6/9r73WXj/cbn3OilxWgbU56K71GwS/Z0GlwCYDb9bquN1G8x4YE5hUNPyqILXVyfFwGOsdWXo2vIc9SmjX6c0u6tPRe6Fp/i35BhCpwUfUYfANceCCdjkLvRh5jcaaYDAAudGWX2379ja7Z+mVj+6687Ll915Ta4Zcoqazb+LIRHJG74QRyueXuL65PtM28omrd9+764Ftu1V9E6f2vz6tvnXtFdu7GoduXCbFJG7HevBjjNeCTDWg7IzXq6CjanYV+nslnK38UyU6YYdjdjhqh8+t8I71QyuaZe21oiMmWG7aZ0J/08LHWvillmSsKVmSjm7O8t/nUR0PJGkowLM872IkLBOCUCimwWhA7VIl4jEuJqE7vdolqNWuPXjLUdNdVpsiNwTUoI5RY+YnZu4Y7+L94B+uLUK8BOMgSUfSsStBCsR1JlfziaRJjknxJgg5OKCUScrCnZ7zUv3yTDEhqXQCpLASVjvCZY6lL9/AlxZoSXSWhJPYHzcPWTjl2oYtjVffsHT1dzILmuseHGs3i421Q1YMrd+woNGvtY3bPWkse2RDz6bmpD7fD6z16Wu+u+Vatte6dM6yh6MweVn1tMqKBVO7H+x0XZ5/2LJ2KQMX/oHn5DBemzpmR9bv5OABDrQ6FUa9OpWaVTBKNYu3Kg1S6qRDFp4csjDKLzTwAClvrmalLV0jIA2DDFOwKFUatY7BC/eRJ1lENrzHpFwdvHGT+xI5/sxJKUUil5MzIUiVFrIGe+hxCoSBLsLD+f0P7tySf/2bsOPw1WsgrHggb8hb4J78AqSEs/mr4HqpptpvL2yFKnY+PZ8anTU5Cc4vP6Ky0COqTXirVTEs3pg5vPOmjqeOn5MOpHKDTqR6CKU2pc2p8vX5ht/Sdws7/8CB/J/JRovl9X38vFfQXMbAzMwa40rKgXbRcdMH6s/V6BX1O2qk5sgO/+jTWkavUas4+uBLnTJQqEzr1JBT5+JpArySDkQfGDNs/S2r/KtXVaDsOkf+mfxv0JvfvBebO/2FVeh5NB5j4cv+GRa2DMLCepOFumisVHyQvk7q3we/6PlLgl80/uvAL8WSUy9sRX/E765iOv91vCS/cSb1L4Ak9McCSCJvIhtwdOGZ/HL0KruG4AFQZucOwgP/QyABYEBwD8UEWrPbjCRUoPn3gYGZVFpOKdl/Hx/o9CSOWsQGDNGd81iV/jkwyH0tMugpzY78X4ED9Oq/Ag7Q3n8VHFBdWIDn5AusC2rmhv/z+MB1SXwACsTSxZf690AB+mIAFBB9KgEF6MLH+enoLWwTRKaGeTU7zR4FZRQ+i8KHUVgfBWc0HkWqCvi8AjQh+HsI7H5weaDPBctcMM8FLa5xLmSnPDduJWxSwgolTFTOV6I2JQnAf443uhfoYV2A2JdaZiHzG2ztUt+Jw4744TiKU+Sg06rcKvR3krcWIX66j6eHYHqmEqMDFanXc/5c/wmaM5rrOX+CkhnJYVNJEQb0Qf5OPpmQcQCGCeHopWKpsiFAb121+alvteva627pCw9Zie74cJhjWMf+GTu2XH9dtHL8js7R914zPguTnt13eG9rvK/Cx3uXOq6p6zr5+NsLh9y8bUJtw8Zlex7fuJTiBEt+OduG5Ulwgi67uIAT3JVQgAqtlYDRwn32Y7Rk8edS9fwPrews6xKMGViKGTZj1MDi9fJ/F3DIaiXkwKkTZEoe16iI1NNE5f5dtFCKGHr+t4Ch7V8DDDD0fwMYaP2sq/D8qPF61TF7snGnhhSJVnOzuQc49lLQoQmrsYweLBJ6uFXzhQaV4Af7xfiBYAeGmPnU1wMHyEnQAcuqDDqoB0EHNP4i6ICYHRc+4jyKNqaWGcL8Nnso2rykGXEpUo7UaYFxOtiVgt4kkLLjqNkAhoDRiJhAK1PH16G6upaqSraSZcOxhBCLJToS0EKYFpwJlIj5RDHs9gpur7fTDW5aKYdkM98Qg1hLa7XRQNIaGsRrqwjjYlUN5/NWJlQxMSTaNKLZvdV60Iqk8qWyzqQpeJJLQB1/M10oGXi2eBWGnDQO3CYHepGcFOY6L1/7hwLWHCjo1ORQKcKBQg3AQdv5oHNILtjIeYxf/beiKbthxdzp1d9P5n9zNH9m5p3519ZNmh7aceyQ5fDd6zIhh3fhMX3fLT9eu+qhIdlNuy6bnkAzAO2ePE10bZ1x+ZjhSyx3/gxs+U+yo64ceS9a3D9nVnL7vmGzh+yGnzR1buk9tmXC9MtnHPBKdXNIvSHsY1UxQ8GUfdLZCrMaoDe9O43W1+2sQ/tSsC8JfUmYnVyWRH0x6LDCMgss023SoYMcxNg9LNpNj3m7ECwFqJYrcbXxMXK70OQUY3f5Ielf4D/kZ/1+l85BUmIz0Qq3S6NxucJSkux4J3Q5lzpRhxMqna1OZHeCsxvvviMc4HZ4hQpd2JD0C94kfzgM4VoxGudcTkaj1baIapVOPgwmqU5ncif6z54oEK32FK68DGSr04jwQBUAyQicv6hQaMFp4IuJUEAmSDraFwkfMJnbjPyPJXPIFvKjrI2KjgNrrh859P05lXcBBoIjzNvc4cy8iI+zHQt7jWnbZk1t4yxvRfLbNz42f+oTDUOv/NmqKAuK0cMve/OKDDqY/+yFm9LO/3xNcUo9c0XtGDVadFTTOXfoaP37h/esf3z9pDn5N9bMCu2cMBYs10v8PR8p9ytJzuIwsGSfnDcUNjTvakZd9cBlHBm0Kw2J1JwUuiUOt8SgRYTF9g32XXY2Y4dNVqi0whY8qWaYzUGTCsYi0NS4alDNMHXUFxvuhYAXwGv2Iq83ysQWVMOwaqiuJra7IqqOqrDtPoqXXAy4WCwcVQvRqHpsFJqjEOWxjWlvDJA0q1iUiVdUVgeTKqfC7a1MKg57wVsnOmxcq6jR6Tg1reeQOU9n8a3z/Dk8if0n8CzSK4vnSZ2RYhYb/kZyIcrnMSddQbh0eTaVfPY/OD9rYF6xfy5PrOyWG6GwiJX7yWR5An+9P/CtBx/tnj564u6Nm04uHuM3ydMawopoeyrsMKRt+Rmt7VfuWFg/7rLGcX2Ldyvn4UnT/qP3yBN7ep9+9M5H5k55ESZppSlFi+/nOvtHrBs/ZfvoX8z8yeSqHd+jNv80w7Ajlb9g0szb2c3xYHOwI8i63ORSi0MP5lgnD0m+jUc879S0EapTFXaMVO5orLKq2lXt0OvUnMrpVKnC1S6hutrVXN1RvamarXZhqOwSY3gRVlfWqdTAikwd6KNGPpz0OtxeY9Jv83pjTpe2Uq2L4fEQHlheuhiL1xQWLC/NR4YmRdNrIKnzUsShbJct7rMnBqIStPpUSRliau5MQGrUlqwkvNmWLjMSsmiSt1t2ZHB+2wiv2ex83ff6BH9h/fijc44tdRQWV9ivaLvHd48oWANtLVeMVj59p7PGPXXdwfxtWrJ0DPku+ISjogeIHrz1sqqx4QChR8by5iwKUjupgRkJu7Mf3zocNgzdNRTtHgLR2sZahHenDTWgCsFeEQQ/zLbCbB7i+mY9ul0DYxDEUBNCquH24cjhBDfJrYKoCJwIYko/fMRI3UhNbUqrTaXCI3XCyJG6ZSNvG4lG6qxOl8XFt3nc2PMxhy0uwWJx3U6Q6ibXXhfrsthjNptFx8Ti8YgyU9+gaEDRigjLRiLhBoXQgH9WdFK6mOG16dTI9uZoGnHxuNPW1p40NkSqMukkZzXabBq9kuONRl2z6KsSxaDHx7ldKrNFxyq0Om0xRQEvvdNpuYDPG+mWlnTK0kKz36Wv5EcLNapmWvWmkMFwMa7CKzVN1KKk0m7B4OZKC7EUPlGomDOQQTewYrE+YLWowH9EJF5TGl0tJj4EyPF1Y1NMzo5QDIGmxgoJlKm4TFrZ1MhZOu6cdmyUwbIn/9nUY3PzH1+jNiw9Nr1G2DX2nmVyraiToHV4EvaXr551XzWpgXS1OW3tP7Rh1qwpKdHhuRqMIo+2HJmb3wyjoT2/DR4ZARjgHKqsuGUh/IUUpPqv+jU7Kip/tHbxxCm3j/rrPO/6pvrJmbHtt0ykZybPMoziU6xbfqYKUPaInVhJ2BmBMVZSlL2FW84hJun3u5WJyipFFfJ63Kyb1HarEhRVH1bBA1WwvwrsVcBhCLNGAZ2KbgXiFaCo0eM5tGgqBKvWqtWGdRZBp7MsJTcoaVK+zpQ0Gtt1nbpuHavzJpDS7zcbK5KaRFKp1xiNSo1GVxUU3YKds1pUA6ogx+ewFrwhaQDRCGnyaVGd8xIEKp9ZJ382lyvk8H+NVpRUfiSrPBaNlU+nfWAu8eSRs9KmRsWnCx+ecGxU1+EjY5ccmz80tmvhg5d9N3bquW23ur1tiT8c2r96cmrWgdvHVtvQltcn5r8FYzWjxhnydnimtuP1CfDz5362e0vb1p2pSc9sXDT2oGH4WMPPFtE58eaXKzpoTdJWjHke2V0P+2tgXzX0VcPyaphdDR0VsCkEu0yw0QhLjLScK9pDq5N3cUs5NF5JQtu9NLQdxcgHoDJAcpyG6mM6ndUWDAkhC6dKR8LWsNUaFkKCIIT2hGBOCDpC0BqCRAgc2PsR3LFaF5hdQRdisLfjEpJiJMphZbbYeEfSzwXxvujHIIlPajQKq2BsElUKGe2Q25jpFFlqdIWayTYppXpL22Dhpm+xFp3yREn1o68FPLlilkmpWebCTWVmuRy1DuySio4ffeuxF5eP9psK6CZhPxZx6Aes83/fL973bbx/PlU/bO3exXWjzE133bNkBvpm/oUff+el/BPUShtXPizbaMXemx6+dv3TGybNvnHM6embam586R7JJ7obG+15tNbXqez2uLfZ2+Hd5FVobC4bIuTDAGF9rFsHk3UwTAdJHQxMCp6SsSQ7sTArt4VgXwh6Q7A0BPFQc6gjxJJpcblSQrvQLbDCJaZCwDtnhKETZRXk8uLyohk0JyVLZgC77CmdiZw0W3INY3lf5P7Jlkhlz84bn2ruXjSvOcDLkvZVjX14ulcnS7rCq15zd8137m5UOB4IrVj4Zx2Rqyn/GNygkYGH4b2/lMnxx9kNyyIwzgdxX7MPaewuO3JwYIhN1kO7HpJ60OspyLAHQ2Fb2IoBhiBggBG2Cfj33vBtYTQ3DM1YsjZPzO1eIJVu7rSxNrvV7EyKQbVWrxe1brc5qdXaVFiAYSxAwaYtJARcWniDDc5FZiUjw75CBegCrvg6ATpkMDFvfNOob3QmY5qiqvoS4x6e6S0AiWClp2ZV7y8WEPntn3KsUlLM/PdlAequ/sUSQsw0GftOSSy/4czx7ObmSoh7YLcNdvKwgQcmNny4qi5Q2+KFedg59YpRRdwRGDN01lCkGDa0VdEkpXCObArEQ7FgMG4KGGvrhj8yFL7XCte2whWtV7Wioa2ZYYpku2g0BaPJ77phq/ugG61wg9dtFUVrRqzmrKJWVyhXQ/nvcufPUe6NjPRT7hzJ2z9/Am/JlHKLhKekGNVbRO3OF91Wgo+LycnRdpCXtFyiMRqTJNhUTD4rJmw77HKxcEXSM8IqOk8s3v3qVdu5Yz3DZ84fPn1yxeJvRPnADOsu21hfpXHTiiNPruxTPq75r7Gto2vErUdGG7TD/GjpVc28saH9+bnJ+Ytf0t0zLByqmjGm0V3V7tCYL1/W5rbEUjfNGD9p9vf0pwPREemou3FEEnVJtuD4hT+jbygfYNKgzH5nbwxWxEAdbY52RGdHN0WVs8VlItJgKKZ1aGNatqY2CZA0J1EyWYvVuc5mt/Pq2HYO1nDQzUEbN5lUK+JT1VWi31frMxlZlK7j63g+7KsVfL7ajtrZtailFuy1UOuLxO4Ow41hCITBjDUfN0nVpdJGUR9MslVKLq4M65NKpRVVi2mVjbeKPrtTV0jm6ScWvP8Ef5YgaqLthdSegkUo22Vpmk8ppC6aDfm3dIwlr4EySM0NJAFJFxIHA2xrE4u+4X98vLewEjwxm6NzaMo/fNiqbK074dYXPVfV0Bt8NzT9dKoiejD/HeqMGhatcY7Q32RuiI+u2Pqy7KiC7yAot+Wvls6b5TqbTJj5KHtTlRaaEahiSQ5EDkwcYGFb/aJF1CFsYfCfYdALQO4dmPiKcChkdsScTov5Jv93/ajXDxE/KP02P0J+hbR6VN6k7WEdrNDt1x3RsRN0oNG5dAmMeKw2RVJDEsmRwyHRtGZtYLKJthuwTbIFLXpjxqwVISiX6Uy3SyYo14PdTFL4SF49GPumcmbpe1oMigpdqkq1R2b2GbDlPT3SeiKlPOkMYJlDYybIBZtKxO6gJT0VLmf+2aHWYf5rG39U05f/w63NcE/wqwd90FkvdFp2CSPGdldsAs01zfkNtMLnLYau34v5VzR3HYT1+u7L2kd5IGq4FWOZT/NdijZsg6JME/NmdufyRpjdCHsboKUBdtVBbx04aqEpBb01wNXA6GrYXwnLK2F2JYytgNm+ZT7Ua4cNNtiAsY4G2ABimFggRS5Q8RZkaXGn9DqtJ+XBCNPvFfx+7z4/LPXDeD/4U952L/JWiXq8SLSc6A9zHq8xI7qdJvlAJtOffit9Li1zsgzcQCOKrCiETXLnsUC/BouAwMUkImNs0gussMWbaZJjGHDYWfnkRYYhbaBoUz7DdtRNvm9sKm65/q7nlsyb2Ll749af9USOngnUtK1dshN082s+tA276a2VTcPHrt+/ojrLVrl85lVB+8zm47NuOLDl+Hdv/lbXpJOPKuD2GVe11l/T3j98TeOdF5idvRunzjo89Hihjs1ZdiaN5657uqTglLFAbzZQl8og16UaKEKlYRUKlZpUUSfhW6DhW7nUQq60FlVJyenSSpYDXGSkFBU787bNI/OPjdx82+Z2mNqueKC/HtryL6E38megUsoHUGI9WYTXochkmFXZERuqd1Wjruql1agvtD+EZoeWhdAGwy4DcroDAa0P3AG1SqHFb5/SgrZB9PsrA5ZIxun0JTMmE/hKy9uSzGW6KnKkVONZas/IDl7clJXyNkFmjxm4d07NUbCYA1FaEF+xyJv/dEHr5vRoQzL/vbPPvadPPPbwy1Urn+j/pYjY9pGbbly1VFSPGNN7eMUiUauIXvvo0HikdlHHFZubhv0y/+nrDw5tPn7DQS7eMH/Mhm98tbZn9LglC78ZTfSMHX/FghtTdN/47YVXVHblLxhsdLNPdTTDVS4YhX1vJ9nBx9o22hD2peqMaX8apdONmdpUfSpRWZOMJ+PxcH1KqK9PaVKQqvfV+sHsD/qR3+9YWw/1zZEWe1NDoyPS4mTCjY6Qy4qXUkuYCW+JtAiRlkiT3R52NAoOR+OGRhjbuLQRNToYWn1aZxB0BoPOwbQ0NTL1yZpUTW2mUqxVhSM+l0eMV4T8AZ3dodU5tAZeVAPLSVsJjfXj7+i2cvZ4u5wkmmo/fmZAeUjkbcAjBxJ3o7UzafSS5ATgv8rROzUlZznF5FIgtd4GNpicprgWB91NoFav6DHIOad4fyGnPJSUVWXPXxdJbBvfGbju2B7fwcWPpesT3ccuz/9KqKQbzsyWEd++WeG+RtpmnvA/vhUm33NsFXyp/EV+Edc+qq/h9v7r0XX7o73LZs//cb4Z3sm/bMXbT2DsPWZ7xVa0XNp4DvY/BitYrv9zFJbWqYi//IPyGK3OtjMpaCdlclhCxKRBOi2rJf62RlCQ4oBcLSFT3K4A7Gu3KzolcibdFUipVGg1hUK68vqkRCTS2VZ5dVKpwqyUhBumQsCD/4dv3xXHrrjGt6P7WDe6bHe+QuJcGvL/+PdjL3yC/eX78B7jYiJMijmR3Tq7Bvb7oM+734tuI7SwEFPCbgVUhN0BBlyId6zFG2+dYYce1ulhqv4yParVZ/UoSPwIndGkNamjITOP92VNWGsStKY9JhhngmYTJExg0rqMIQwIDkfvjqJotNovmq0cb1JptMbqQcf9ZMeWi4NmBg4fThQcLBko5TKEJyX9RhlLCh560T+gAuAKSh0rCcYMhHEU93mnVV1L3NtNx55f5l2Wkz1ZeJK6spkgCoK9/wyLPdo7FqbR8p1v7/nOS/0vslt3wg+JF3vM6kgQR3bccvPNLjf2Zb8/X7LL7diHuBbPvR0jpOeySzsCEFfDEiXMVAKTJJX+2bDDip1VZLexGLrIfmtCAIEJQajCheGRmxwf8jqB15t4XYLyV/BGA4P9XpvA260Wk+h0IAyvzLwq5BZFHasq4lCqKVSE0m6Te/MiHjmjzItUXoHXOKBFA+KUY1ySQpHqd1ywxKorrvWujtVuzn9037I11hXeJbljOfgj/nI6b2edQ1vmPNgZ9GDB3b/w81m5exrXYcHlR5LfO/VX1c5O194xYjuRVxDL610srwhTw9yfXbSZnNcsq0brEzArsSSBdCLsNUFUDxWElA2pImEt9r7MPr8/XhEMcGoVYyRC1bSpJqtQCq+lVDQQD5i9Ho9AfFW7KihaNRUVlX53GGV8EVWlaJDoTPrTx9OWYi3aDKmKj3c7QsLzRg5rF5YEfypNDwFIDsib6eL+lytm/2UKOicLiWyC4aYgUbVorMkapMUysaq9G8r/bXJNhFvo7XBtuveLv66fqxjr7bB4x/d8EILngmeHoPXaO4Jb+q8B8B25cpQieldV15hZOx87dPyW9Y/5ozvTdduH3nVL1+mfzr6l/0WrLf/svVdIujYKYwAS6xOZWuZn2V2J5JwkciahNwrXVsCMivUVaH8ItoRgGT2rmusmlUn3C9CIQIFQ2GwSzGaTWaM1mQJylC/dFINNbrDF3C67nUTzHILT6djkhKVOmOOEDifeWBzt2BZERLeXxOzwDlYj2szIqjNp9SI2Z6aCJpIdTF7WhbBd6ekVdlFplk06hTW0vMjUwMmVCUpvi0kXObkwlNUwKIvQPZRItE7YPXZxoK12epx3oY42Gq5LH1v9dVG5X7322qlJi9xHzHPD2/Xu/3xN+Xz//1wiIIeYVVjW+F+ZEMZbP83u2pDchV3WSnAkYHkFbAjsCqDpAWgIjA6gSAA2+/b5UCW9qq31ErPKLvOAxgNdcCsgNXYuMxZrMES4zkIWIRSyhCyDJsRsAUtDdYAk+OMnxsSgyNWKVht2qzJmi3awrLEOS5G2gdjagFgHYGaB5uQidK6BDFcu6a8re1ByOPha/s8L4pUtpeKeWhZN2/T98sDZ83//z5NFWWtL4mdoyFe/uyhmdl2+i8bMEsy3s1PFQCCskeNioaDfF/aRmJheT46sfAL+HfaZDIaw1y14vW781WZzu33SsVQcDPqM16d12xyiYLKYdH4xSGJhVGYD0stIPFwp6n8PFlzhoOrSF3NKYl8XifFrQ17fmTNIdnP/41KRrn4oERl7pBjjQkxDvku5D+/hjcw4CGWfWTISuvD/beAYBi2tcKAZNjZAbwbWpaEvBc2pjhRKpECXgv1J2JwEbRKW1YCmBvri++PoOiust8K3ONjM7eMQx8IKDiZgT2YNIdWCyWoQ1Sk1UqvNkYqOTH24nm9sMDfgPSpcL4Tr68PhKgN2M8Mmg2AyGUyGCd6Ax+XKBqoa6lVDxEwd9iNjTGOG55BSNKi1ZhM/SqyIacMB0WaiTkfm/NnjmXP0Mi2P8e6baVmTqSvJD1yupTWKSzJOpdvgxQMUGnq65Bl4TuYDKJ0ZDhULQF50U7xQiSijuyhy3NSo3FeTGNV1y7jsiIw4KYbX5Gfm4c8t3p3/Ipcsc1OfWTp/0pSdG64mbup3l2XH9O5bUTUC+6gr506uaQTr2y9PXmS93Tg5tqRxev7H3fXXZqeWeKwHt/7oO7d9e9bEk49+dR62bO6cdUPrybHYY+0cvepaCQOPwfZoDbZHHuZ0dsMeUvDBZhWsYel+t4B/YgQ7UmKkaeEFC3b+tTqeR26P3eUJMzaBsXk8DJNEbQghn9uGbT1xZJyCw9ns7HAiqxPURVuPzbzNwbAI2yxs7nmdQdQq1SbiMBYW0Gm8hMzSNXDpaKDkAjCxRZmSq+B4skpM06UK+2JzZL1oIbEcITrAlntNfsjPtw5aO8m3zo4/BpmnfoR4RTS/Pl+6aFDwR/lvK5//6ir4ktqVefku5MNyszIrs20ktCBxBm2yAi2cOMgOr7FAp6XbgtqwPcYf+XrzWwDnpWY3N0AodQkLC8iX//PsQSOZA+lBdhK/Kp3vkfku1Q683puY97JbN9fCrgRUVdamqlPV1eGapFCT7E2CIwnJNTVQE+Cw60qSqQIhIRAI2TGwDLB4qHZBsNvx/2AXVApF2GoWrFazVac3m2/E+HNyAAI+u0ush8ZQhVib5lJJVXVNQMFmrIIY0Jr1RlGn0gyM+rR0pEG3ePkuPIkkD9p7CjIo/TadIyHGdK78fjw9ILqECb3UdfmyC/MB1Q7Hld2DJLmQMArdVy0TCpHobymh0EnQspPr1/R/WqophKZo8cRp98osRU31k2ffU2Apkvhz8ZprwXNQwTyZXQV4bQlYooL9dvuDdnQpqXYK3cKVAstj4ca8wYAv4POF/aLgF5eKe0RkF0Fc4Id2f6cfJf3gx6IPYrsUEFU+v0ClfrHMixKXrqrkcpnBq22w+EtIzf6ZdAvitCta3EvmD5LlglKWque23coOa9uad5aKrpTgajeNyX5CsCmNk6eYn2S376qEnQnYVQH7g7AlCLODy4JovBV2I2hAGxCKIogCaDVk+fEmgedNvEmDf9nEAE9rZ9UJMZfT5sQOE6Vs2u+AjQ7ocMx2oAYHRB3gaMfyD4suD+d0qGx27FoKPLL8K6h0QH6FzG+59ktRhoM4p8tRaZPkdMLXB1FPB8ukWd9AfE7IfF3o9NHX7ykIdocJu5zKH14iagoXrsT4iMT6fMxN2ZkdSuCwf0ldIZdbqXK5MDIi5tzh3OeEXorfnQ4NxxVMgNEkCMS6dztYB4ZJboageTysDLbwgsksGjX6cvNW0LjBFi5XCpFKXEj5KsbF+jYQ8PxyacuSQYrWfa4Y5sy78n8p0TBF9D2J12sy1isWj3sY81/ZI/saYGccxsTBGSYsCpsbYGl8YxxtpoQKBzKgybgyaH8dZOoakwGT0+US8Qq08niB8lZ+tBYEPSgJ5TJnAgyqsM4hU3s0UMEFUo2djahxiR5m6KFRO0aL9NrK1jmZzRm0qQ4qSYdBViT+PGFeQNDKVYoVUZEP6sjhntNqL1G4E+nz7SfwsjwvxR3MUiiC4PQzJIJ35rz8N5mCWAm+5OXWZbk0UB6js5VV02hHl470FQJ8CrYYpTvdOMvQ3lgjC35OKMFOWzI4xrdHCu2hPxdDdHPrp2/0Nub7zw2lc3KP3j04uDf9ehrVk+J4zVg/p2H8XsO8mF3n8MJHZtBpNGGnHXuUdmenvduOSDGJFIH05p/yv+bRo/yPeHQDfxeP1vBX86ibh8k8tJPcOOB5twsDfo/K4wlHE0I0kQgEowTfJ5hq0KgzTpfdbBV5ndEYDYbFgMdfkD/23jP96fS5Eoz/plyQRAL1xoFjpVxO4lSkRrTEJS1E8dngIGUu/7kJJJQ/jaJ8C/8DeHEQUMx/FqpqLqh7zORhLgTq2w9JYN/b+dWWEkh47+nxVMqhHYpXbmsZTeoR5KcS/jvGzmzJjrAINiFMyj1brLZyxGIDu80elm51VNmAt4HNZjEDypiLsEWw2gl4o7nRcvCSP54GF5bCwKWgs86Bde7i3y/cELoYxwRJ2rhic/+Xv62pHFkcrcWuy//s0e/vgI8U0a82FAYWXtGIf7yavRbrRz9ex5MoP9/t2bldABdBVReyexx4KXkEp9VGTiFtjMfGYPvvwRbMY3UhV9hpxcpkxbuND+uUh8EWzGa3UqA6AFMH7Zz0/grNS9hTyoFAkuHLsenXAlHCm0uGPCk/4oePD7Jfs57Jn/gdvJn/4tWnIK2I9n+YP1Riw+C6/DbkQbr8JtgrxVKxDFxUBkuzzQivaQwKBSAEEJxSGRYsGFxYBL2BweDT53G78cwiZUbQWgwmUc9pTY4iLWFaHqVMJk3CNrmB+cs45egm8VZpAHPQFDYVQpj9SRK3jMeHFAdldqL++T70ciFw+dVvNa+/MZmOqGKb9iDLS7yEiJmLx/Igtsv1zGjm2ezq3UNgVuuS1t5Wdm8YNodBjfduVFOdSIS9BqHB4zV4NV7wGvBQa5PJsFYtaLVqrVqtu9IAvAEMY4MBcp9kWCCFQXlDkxgKerwu13BRTES44aLBpKtOZrTaWiZDQifFSaa+pHSO3JJ5My3d5n2LHojkaIi3UJuJ5rjyReopSBdjW8W4ulRTueANDhRVphyHkunNSMF4KNY3JZaXRLselIPtQqtJdez5Q/MW3DT8iszxOyfYPvj16GfWw9oT62e7hrjR6hpH59D8e8Pvua5qRSI4tKkrd1+yNv8VDb97dy6tn3LHtFkHvz8/bsWC8Y2vu/klHsYsGHvlzLX5v22Y9PsN/Ai20m3Ua5xDUi0zUlVXTKWcz+Sc6gCehwieiV9kd29I7UqhWaklKYQRWG8l7HbBehcsdcEMF4x2QdTV6EI6u8deZWedwmwBaQRwVUBFvc7j83rDHp2gd3t0pAK/h4Q+A37/wFx1k2RVXge6xpoAOa/yelQJ0e3k6kS9Uef3ZbQ6bYAJl03QxQdVuX82LZfK/i6dosGVgzOsPCWDQsiNigOFGSFHVI8tmD56wh5yRBV66gcLyCR80dK+9vSyCumgamAG6BnVY99+eN6UF+//agOV+CNXjZuS/8XKGeSg6iFZ3spX8D5XzQxl3shu3zQEdjXB+iboalrahDal4PokSQ/UhTwh1BfcH0SzA8sCSBNwBZBDHVNvVO9RE6IQldFk0sSiNU6HPW6vidtVeKu0xwV7fG8ceuMQP2QHslu2NQTILSmy88WZKqgToxGuRXS6dRiviXaTeQB2UCHLOx4W9Nlc0d0qON1S0L70QKtc0oVtDwZnnAw6GaR/wCCBK1+Rd8F8f0nySc21jwzIfmQg03ZodD5YKnp5K/yHeKVdTkPxX/e7m4uTAG23N4/+6vXyKcBzsALr/FSs8ymmlZzN9jZCbwP0pQGr/KzKJZVobALGx6AlBrNCS0JojwsSNtDZPDa0XwCN1WVFpMbqs9p3tYqW2oDP48ET0puARFVVWB0X1BptXB3viEMi3hJH8U41kFsQQ5v9gQBvBjP+24zPF6kXHVxE1Op1VUyyTOUzMvfYm3Qi5PBCjmo5qbQiJxGSKUiTG28XnWBBueDly2uF4FbpvSS2RPVpuEsxVZa7b903ehcuXjph6q7t5JJR6Y2kaXh6DgxcOirq/s1jGptP77z/7u9N79zS+0rJTaT8QrIMHhi4coT3sdEY6z1NzyaOZVfuESFuh31m6DPDcjPMNZMEzswBC/TROuNzsKUQwpFIZd0+bFTc7tpMXV3BpmxX36BG5GZgS2WADwYE3hIWI9Fo0u3x+EQnp63T19YmRb0uwzQOsvskWY78kSHxGnKll5RzLQFykCESzsnVO4lcSxUeLlbuAm6+qKCpVBtXNjNPywK2ze6+dVHvlys3rzn81oH9c9dNGZL91FthXTljUUNq4i171ySIoS+IdrV/+KQbfnL5/C0H5ky9Lbewpm7y9aa9KD1k8bh45JoNr/UIIwh+fhLL9F4s02bmteym3T6Ia2GXCnYpYWMAen2wTAtIEYtG06GAoirAkAzy1rpAOu0xWyw6rVevwrurXh92eQSXx+mJe5Cn23Wl6wYX60rX1dWgWEKMRv01YgNn1ptEl0UwzdFChxZatORBWrXH6/WLahIpSxcEVpA1zeyUq6IWeZdye2QkTQwJcWsK5MGWlpKbdCX1UgflsTVZywuoBsrrp7L3Hr/6ug0PP77MW2JNpg1QJzvs4H5mdroqev+wF+48NH8lm35h1pTrjy6cNfXa5V7ZkgS3w+EinzL64TcS4dnWm68b1oHtRy+24UEs6zQzhDme3dQ3BHpboLcZHNUwRoQmEVZ6Yb8Hlns2e9BcD+w2QoURdhogqu/V79azt2cg43AFEljPqzGYUWsFtVpblUhom7EoibEYVt8YEIKBUMhOjoK0mUwoWO1wtPrECq4Vey1Jpq5cndvlC4uSx00Eej5NQ7ZEacu8xHT6ojNvGJCp6lKli7FQGyMkzwrPhHx5EWQzElAGZdlebrB1bLvuuyd6VhlZo6KhfZN0fRECR0G1PIOe3EEU+rr+hwGbDlDIqu27Dj6NVR/pmr9l40liMa6eftmY7FLLnT97e+nusKt/IzYc6KRXj00HlvmwfBeKUC49F3Nrdq5CqbRZrWHpXr9Rr0e8iTVh02FhLJawiRVMJnYcC1YWWDZrgsdNfzGhw6a7TWiNCdpNnaZu0ppXWS0Zo0lrUzhFvRL79OgKhkWDQz3SSW2uh2RZDiKhdZZhEZpP0WQtwRvWIsBAkaqnqq4qgIr55479aB7BEcrnT536ckQBPhDXh4AG6g//BK/nX2Mdq2Fuyc7fUwObg7AsCH1eWOaFXW7p4uUcBKIciU3FAvG4w2A0ciqn2qlWh20OweZwOoBzgMMWj4XFSs6g1ok2I29qUY1TzVGxKofTI5ILBedPpFuKy/XE4GoZJYuUpjcWGZMFjlxqvXhh+oEEVwe0R2L5/nX2hvxdN1/mKlmQXU/A2sv+c25Nsmnliumjosd2w5wXll2Gbn70zvxdE7ZeZZEXongNPKa/fAM4DlzXM27WrI4eK+zdvI7IaJZ8ZhBn5mfrSHEQlSocCQqRSNAegUjQ6w5YrHrjDUGsrzRnPwZBbKY0egsvWkksCbv659JFb4hcGadZIsUcKMg4S0J20unJYHRTKExa4subza9VN03YxQ2M1C858K8N+O+eKV+N/9m4RTGdPMj0mu3mucFr2OeJ9072yB0YoxzCvl4Vc3N2aiQcDod0Qiio14XwLzzUWEXFALImoLrG7nSGrTbBatOQ6/JW3oqs4ZDdpsKTjIWgq4gQgB1jKi8G2LTMziBavDcuAtplCIQI5RK4etDt5oL2Kw4VNH96/MVXeyYPusr8o4U1pfvd0uPvZkevGXxxubg08Lz/Pj9V0Ydlk2TuyC5sCcISNYxWQxcHKA54j6sJB7AAaYJwbZKvgZoaxxIPjPbM9KCopxFvbda9eliu36xHemNgs3ufG7kdMSRWVFSLeq3bI4paSUHiUD3gL2NV6T8pXXxMSRVl+jEseyMjQYNchrLAy1tYSyEpBtKFkk8xSS42WhuvHdkLh27BcBM9HsbudJ87n31s4dwX7//TA8tNXWJLR8fPHTXHFSPbuw+t2pr/+dIQ3J6ZOMyS3xdURDfm983svOb9q1dPn6aeabzd+vLo1W/zC1oaRk3edf9dsAApFbeSe/fwOluveJpyK/xnduzHAXC4QCXTKiic8LmTUFJ8bPvShuxmeEAH72oJWeEnHMzh4DMWdrJwBSszjp5BsAvBEpmhQstE1ISZQiamCEjEFC4dqHXwse5LHerSLdW9ontHh+0L3tQo24KBXAMmpZL1RF9pWU8Npf4VKUGfqqSsJymtJZ239/SUZYGUlfWU/pPKaMjlPYu0FeUX630gFVZh63MTFtQkbh7qXXlzn3nF5b1tlLPi4Dhv14j9I0PsN45tI2wVe9EbUy+bN3ljZ2bo6Sn1jvndzy6ga/J+LE83lqeHOZId8qzzVSfSOFwO9JUDHnDAEQfsc8AWB2y2E86575qeMp0wsUoNfK6Bd5QfKpEbgQbB3xCAVK7GQMiufRITlmA0MNAOYMC/dGwpBwGpnMtfsnIuf+b8mQIXwwBNTumpL0GeSF6aBBjZWfcmOHjrMDFQMXb/sL65H28bM6Kq9rEr1+5nX1Pf+IOFsyakhzxjyP9t2sQdvaSeLvGVlsFNrB+PWWQSYMuOdsdBE4cv8VePy4MOeP7hQe+6QRralwhut8AkS86CPlHBH5XwrlJyl760AjbIygj8NQLWiC0gsZYAqTHDGKoEm1bj1qAvNaChwkh4HFhj4I+OvzvQSsevSER5rmaFBlVphmgmaNi3NX/QYLnbWCEkVSKH7Tq4Goj0sFpBVJKeD3yk0mWEFgXihdutsMm614rGW+diu2guFPzLnSSFLoskWubMeVLFraeHboGErybXczLNv3XmvHS+Tkq2FIrJQ0HuJSQGWOcKcDVWvCtjp2yHkvr5sfi3jmhU37HzyBXT+xaN7x5hnR6es+T5tfuPts/fUz1uWLqNzETfosMB74FdVw2rb1o9xjZ34vSXtt1wdf6KzNVxT5DMyVGshzOUz+A5STEvZ7scSXi3+qNqdCbxQQJ1RcHpIQyR75hhiwGWG+ArPbxLGGM262CZDr5Uw5d4cStgiaJXgWYqyDrvQsD5we9xsYzA4N3DbLWzTsIH8pTXx9TFqYZqrH7BZ8c438nYhEiRPYWoaGUJTUbm/LlT7ZlUS8speoXrPP/WiXT/WUfLyRwtkDcYfPaUEpKX8ENHsQSbooQ5C/tOdras/A2W44zaxgXT1+26O5WZO2vq6jmWxiOBQ1Xx7Q7PRnH5mmurUzO+2VHxvSnDW7x+9umrN+xsa7p717ola1uaOrsvHzUq21Jh82dGpJ7K/8/M+qZ7p+deGdowdfb/t7kigLkVfokOKF9hHMzebNDE81YmBWAEP0lFJqlURrPFarAW0qioSlgNgtVqIGkQBhWtvHbMytgZvYGU+9UR5jasImpSN4pU/h+ICqZL+CMvvtGXSclhlUGpUsXUKAymD9iHVVVb9Tp+r7D32r5rV1vXCAZbfHON8skVvN/aMKm7/5todfeS0fHJEl74I/McnFMcxWPrzZoRyypJZorZUUqtYHYIZofDJuj0ZoaUYSbGw05M1NMKk1XENgObjCfMeiMltVBqSmrZ05HljpNAUTFUVJ78Re5q4CFclDKXscI5+vKubGxkzdzSQSmO9n+ze8k1Ebsgjwit/v/5PP5fxucBzFPwPnuZ8jmsd9/Map02YG12hyzfAHIIyPGgA25zwHIHzHZADGvdXQh6ECCXyUAKu2d9eq2g12u/0INTH8dodYcWAKMpxmHQMyV1BaWLQzQhTsbxuZLLHuSSVcndfKnaYIHL/hLA3cpedqpv0vZNM9KN9tl986wLvjk+5M0qn/sqAlu2VCWnBVbA/fnOub7O64bthAw9T50Av4QHlE9j39zEXJV16rBXgv1zTqM3IFbNqkxGYDhGqu7lVrOCmnViv1ytN6k0GrWB1Ik0khjOC3IRUJnEhJSMJBZRqhzZU57bf6LsGFryu0vuMjzg6/MtsOZG9o3sEmZl+7LKp/fv7//R3PxxyM6FdP5NPDeX43fuwTaBZZJPyHOil4ndL0WpUmBTke5dQc/NfTfjNVqP3mD+L+6LyPIg7kvHdGd5ZtA1EEpcVbwKolIp1Dp684PUyScPYaXi+IUrZFRyqUte/xh8++NgibTY9SWSInyICuYH6EqMNwg88DGbnmNMpJCYy6fiOA3CHqeP9amV2JpqGIme0+JjBR+rYX0+WgSUHGKRt1MyVmxC1DYP4SrQkdXff04ynmSuUyDn/V1qnnlCjSEVC6WWVF7RQ8DK0rWMNRdd6dvsa981xzZXn3hpTFXymvkzdn9raqSpbbJT+cz+/flP+7csazkRjY2etwnt6rc2RTIriLzbmBfhKOWOHneMU6sZqbCh02ASDKZbMcAJGGoNaAdWT9yCo4zBTxgIXeMAlwlebz0Fx7lg7stL78PRd/kGWnL/JstZ5fP/+O9J+hr1FfrVti5FiOxPbzIvwEN4/ViZ9U/IdUSNJeTMSKIN4E1mwWQ2m0warZRbSCyxmbEUSVayOo2ilsNrjeeQxLaCX6z0HOtNcmehUMqsp6Tc6MVpN/DQc0M93lhmbnKMvdrf7FHZ0NA3lU9/dXDX/vpRlmX6YZ5pHHsWy28Rxg0rsL4qmeZjDHAKaT8tqD+tuk4AkJLUL5cBUCmR8ck0ZVjGKohW2PP8zVu3o9Er0Rv9d0lz84LiKux71DE/z/LqJNjoXlRRmYgmopRG1xGLC7E4F4e/xeGV+DtxFI95kx6Xi0pQurBKgK0XpKXDE2Yfi0Wj3cED75Uoa55KQq0/SL6p5KuhmvinCT4OcXIrMxrzeMm+z8scNmwZh81gYh9IncsVEEBp9mKGlszP9RSP1GgB3q8jt/lnPD9X8Ut8UXlKmjxayyLDzNYri5w/EwqcP70H/at2P6UQApPy9oNpOlv2LvhNm23CqEzTmvx98LsG8+StQ1fnH0VvyOQ/wMxlXlHcgOcxyryX1XwZAbsGvH7Ka2wjQQGXp8MDVR7wuMxWI2/m6SmA18gLRn4jD3EeHFikPzX+2oiMLrYiKlvBEIoKKOqIwvIojI9CNSkJhgIIIY2LiXp5UvCelOR3We0UXEjzwHJGja5AGfGYVCFCJiUgaEtKyaDpoLJMefloQPq7shKjpemM2DWmNWdUF1EUSIdVAxQFN/y0b9qQmmHjqBz5hYSkYMfYopgr7GMVR78Kwr4Rvtju3d8JToJT+Wi7deKmxjUwP+8lPAXDVhKeggtXYg/hj9R3vuOJggoS4glsuIN6nddj8Ej7fMDpFpxupxs0bsDe9NOEtN76ohMedcJdTnBSyqljXiChXKKflGGJyM1pJRr8hMXAv4AFVTT+BVyKdbOQ9kmvdfUMqCDFBUUO8YGbnLryXEVJ99AfKT9F99ttE0rUT2++dY17/7bnFerYrHwn/JhQWpzJ33IgI5sH9Itt1+MpbMEy+D2WQZC5NatZyhJfQuaVspgFAf//UzOYw64BUi4rJeX6wPu5F8nMXAI5PjrmhzKqLbKhuBkPXp0yW4qZLNIyhqnC+AdTTBXKOUrGmmYRDz7ELueZQr+3LOIbK8LYgI+rClpWmRZSkil5+NGuvH+SoUazSB/xJG1dSDfORSTxJHpj2/VSvHMa/JKdhteWhnkn26Dm4GkO7udgMQdNHKiRE6H30McIPYBgH4I+BMsQjENzEIqjZkROjeQtQa9RCxgwadSowJ8uEa8rsI+lYyWZRpUqQalyquBLFXyogiUqUF2mhKxyihIpORcty02wApbiM+RjCArc6qePZ3pIDf90TwE/youLUJzkpNynshLVA8dvOYmWmSyuDN6Pp928Lf+3lVtu3grKKymscfV/iA36eyhGscTj8DrbhfXBRG+TPpud8l4EPg7DL8PwWQDeCcAfxM9EdEaELkos9DHhFoKVejxCpw79QwdHdMSVUbHw3yz8gYWbWFjMQpQFjnWw6AMEbkrgwp9mfoNxadTjoHzXLt8LtKg89juedLuDlDyJIE6yMQXLmanobXbseKQJOe5AdF3meC2JmkkUVUUmDa4Y71AOxNjZrmT6haVPTYxsWXx095HN1bWdPZOCFjiUX8AmamZ1j25lD2xa3HPVvuGzfr6v576DwpTGlpXJ1kUefk5T25QREhf1A8xJdrLyGN7w3XgN/TU7lgvAzwNwXwC+8MFiH3zsgr854T0n7HfCSieMc85xoo9s8J4NHrLBbTZySyFmBacBfmX4xID2GUh9XoEFWiLWyotwWLxbPC3+RlSACKKopppm92PEJpg1QY+JV/PYj7KYObOE301qXlDzz2JjrzbzjN0znJxsWAgDsVzAP3hxAX/6tbT6e3nxRql2Yw/lqC85ySwq2EAlXul8CJtqcrBL6+5KaVTs5GRmwaSZjX3Np7bMu7Ghr+mVzVes3d1s+9XUYeOXsvuwjFtrufxXYGj89c/3LdECyn/W+MdDqf4PK54ZDcgyY8mNN1eRddqE/WsO62YrJLKivRVsLaCIwhdReM4GD9igwkBIVatqoTaZqaLCMC3WQ0QPdjknmBSfN+F+TEM5qcRxBjKZiNfnc9htFY5ZFeCoqCD/MDUSEiKRUCSk0At69Jkedutv0Z/Rf6BX/FgLR7VPa1G9FvTaWJO21l2LErWQrGU9Nthnu92GbNYKPlIbyUbYBQCdABH8K4Yh1qNME56DGKlgHvIRIosnvQ63lS5u+aoUDRNLB53YO8j10BNNOZmYiLkY78ntKU3zyWFP/EyukHUsHYRiD7xQyvriJONB4Xq6zwqXSjFmuY2qe+qiKdE+7YZQ685R87bNtvEN0bCN4OSRfY+3VTc3eEYstc2bOnb5pnHT2F+oD9pcNSG3JdIWbJ5y9VCxfeE4M7G7q50zoPWow9ecqrB6qw3N3Yub0/VDpLOf3+H9537lK4yHmZLVMCaS8Y5hPrWnNrtgs9uNJpvMG2DHS8xmIoxKTxjVpZvJoExgEhDLDY4LlsA4ekZ1v31YVY1Vq3+4uGU2e9TWh22Rqm56TiWam776iYzOhDls85IYrUvBdOD3tSsfYkLM0azd5/cHMJQKil6PO+BmUSioCEqGXucOCG53IODWyS6Xwy448ATwZrs7IAbFEPJSKxeCENky8T/ojPTQ1oq3S2IN3RJ1LxkZjYFaWkoYxs5e4jbonpIyRIOc7+L2WSqHQgEIQjpmFzZO5xsjEY8/QoRhqxab3RrLaso/VnGwSXG0O79hoqlaveNQLRHIEFuXcol9Ftzd/djM/FdSvmgz3jdMeA91Up5wM94THUqXza6wI6eDZR20MLvDrhDsdsWtdrAzClBEPG7B6vVaKVYVLHrBYjCaLXoLbwroQe+0Uf6rrFnPGV3I63aLWIZW3gIWGpoiQSkl9vgeLsFV5ynLDTmUaDl+/Li5hVybl+7Mb6PSUZZfmj85+NJ8uetdiJpKR4GlF+bp3mGyjhyx1nPNnon1zQb9SOuIEX0jYMLwvuGH88/p9ZfdP0HFrpmbP0lZH2raW+dCc/5V8ntuc3Nw5n/wVJcexjJ7GMvMzxzINrzn+tiF/mCHt+zwpQaWcKBS2VXoJtX/qNA6FSxWwXQVdCmxu+73fYn9Xp3FarVRGhwGFAFKyGfmdT5kJdQXT/mJnMj26Sg52KZ35CF1gpzdFWOhpVfhe+SEk3AZDw69Am8rWIgm9mHHE+uWrLn/0N3J2pnfckDC/pPjyyeM7HEojq5sv+Pbm6759sHFsxfUrFw85ZP311y+5kh2MR3rVXisBjxWN9OXFR60P2dHt9nhHSWcUMIrCkAyhHI78arBUNtrkZjeBJNeMJn0H5n+ZkImPePm5RjlE07qHD6hJ470AAVfgc5ggPyt/Co6PX8cCIyXnaoZxnjdNZ2jF1w5ZnyAbembzu9f1+A0T1cczX9/V3ZlXVVr+2r7cQsY81dNCm5bnpxBSVeA6YHX0Ud4T/IxN2YTGrPLjNw86Hh4AG/Cr/LsSHY6i5zdDmhzTHYgctSacrAOSvLOiHqtlm5TGg4DR65Z06FBGs5BvV6n7EM8Rc+OCKOTnpzq4E1cUdi4Zee2bMBv9b+Jh0lxUU+BtqDMkaJuq2Te0UezrzzxJ9vYvlmGbZumjhiaEIXKqmGVtYrsmWc/+qB+KczLrxpWue0/vn04o16k8wYkrDwWfonIWT3ldlOBkkXUb9IplIJCqUAqQCBx46gERqUhPqIKEdIJWkWJYRUDVZQylLYkN8BbMkBbQtPyIYPObZyVf+YaOLIHPzTXfy85gSPvMBH/+Bl+BwOzJMu3aEgBhACClAYQht/U0Mh590qVibIdVhLKYzVSkIMtjrgkFF+V8B4PJNvnsFXArtdb6UKBfen2U6FOGMkEQJ+Z8+7FUXDb+18U4P05kfznNsXRSf0fqFYuQGbNEukd8T5B3tGD/Sqj3mDg8Eum8HvhPYDuB9IbMsBDAFh6QYAiO/mSgMXnMWMFqMSW0mYxkCV9TM9p7UhJRiDgETjAdckRnJWPOqRxnEgPJMrkMoURFY2cdHegBAkU7w7QIeaS4A4UD8aM+RY82NHNxcHeMVlfTRgpzXPHFIaN94GJsJp143Hb8Yo4mtU2WYCYIp2WAlqP2SKY8dI2B8y1ZtZssPqsyKOwqtRKjq5/n0M01RrBbAwakXGpdo8WabkeDUzBS8BMuVSf5DGyJRx8NmItGBfvCrhYl9WiJZbwSU7FaiT9erOlP403ztx5KhjiMb1JJJIjpRdJnJP6mFQa1MFUVWG/OtYUlgYfxI4fXiGUPyKTZt2rF7wajc+sPmGF91tH4uGjSj7vWvT9a/aurRp6xTXj0J25JXXDEqMXIF69eFL/h6q3b65aSXWgCuPVUVQH/pqdXOmABy3PWV6zsFqT24S+a3jKgP6uhY+08J4WXtUSo/+6BnaqblIhyYN6i/09+z8si51FjQpqEUynWt4+oENGokOA7G3kUpCe4KKn8V7g87ilUJCdnpT6bVadvtaataJaK5C0o4CVJSEgZNVb9S6COZ5kaBDwMaJTRL0Yok/UnBbwaM86ktJATM35k3hxSHtHT0b2OntyctQdSmi9eqQye/I+EhuIi0oiZkfx+Z8+tWzRgWsf0vS67rhs5wtmuw38I1vzn9uxduVfSr195Irub15jemnfZS+h2VCF1YtlnsF7yOXKV/G6t2M/5o7syNuwP2qF94rW9jMDfID/J+zBHlJ4Hf6uhI+U8EslsKyVRUvRRrQHsU4HvOf42PElNsQ2IzXATNipEuwCekf4QkCC+wWa8IJV7EmHw2+hwgR/kcD3fHu5H0qSNntk8piBSJdQ2GYsTY2F0iZlFYvYy7t739g9dtgffrjxG1dFKic9MgsOWiry6wzBxJQrJjYoNn/wk/yaBdd/Ck8BfHfv1Kb2/DdW/HR+bVfLmN05hr2wWvEmalMlKNeXjhmfrdLqNIfVd6uRegcHnErJAHsXegwhpFCu1e3QIZ1Gya1ld2BzjZRM6uz7ueP86VM5SL1/Jpc+lebfP5Wj30in+GyYzZgw7EFtiUcSQzbc8fwP8J+qxPHj+ftg3reOH8fPP4Sf7ys+vyOb2MTt5ZBOq9ZoVIop3EJSj4G8BFJu196A17GaW8vsIHXuCGnV+7mz9OHn6KPfz50iUJU8nICPdiB1NvBbIB9+ajZ/esMn38DfKA8dP/4t8nz8eOw3aPNTL3x84X5GZO7JrsooySGM35P0IJMHLnjgTc85z589rEfF+v1Ocym7TZsGTBpRk9KwGqfKb0vakMkGF2zwpu2c7c821qbXq+x+sDk9fgVjthor2VYsMpVGrzDCYbykeSNDDjdPmR0tPfypNPmDxHBO9fSsW8e/dYrcf5Hi46d4+ndpYmnXsRyJhjTUS1/JtSOaikL4pOhXh/bhlStX1ldk1MPrlyxYsCC/IQKNzpiGC3hslTrBFo2OEStVKp/oiKrNkt90neInqF35NmNmfFmDVp1gQKdjEmBM4Nk9f7afEpidl6YzpJCgXEaFFS+SQe2BxiH5c0Pn96j36NMtIUiNVb59U++KeYGK5o4dpO+c4ifwsvLXGF97sZFVsjtAwSSUigQwqf73SRFr9ymqKcpgA94vXs7/Jf8gtP5J2X3TTTvou92F301Z+DxilfjzKMFe/PlgRZMjiJT5B/N/yf4JWhU/uWkHff5t+Pn54vMxxtiB8NCUCaw658nn3acykqbG8AtAPvun/EkMjSfs2HGTJJtX8PNrCp9nkYLZAWwC0eeXfT7IxSqCqCZ/8k9ZMBV7gAuV+POr8Oc5pjbrUChVDHBoB6tSJJRcgryJKsHiV3n//OnzfP9pOp73iSLL78ThUTWhVdnffJ5/K/unT3CvfX14YDukd4vhvpfTvpNZO8MRfssdeE0kOCV5Q1aVgEFdn0q/L61LZQy/Lu55ef7tT/ALV3/+Gyxx3O9NfX0M5H+fn8pMuvBTxoT96EyvAZYaQK11atGz2le1aBMHtyrvV6LdSjzKpcqNSlaLoZlODXexwOoZo1GtZVKn8BrMnOoh4OFN+kTptKenx1HI85CPWyfVeYMjQg6De07nFPPobGrSdOvwmiGbYV3nPAmfZRTbYaLKhzFiNutSgkKlyqq19QQaglqhRNgY439hnr1w/JhGX88oWPzsk1WM28mfwntz9wJsGE5VAX+cpNpARUOFjXPAxPyH4HroIcX2Y/XH1uVyFGvkp+bng/rC3/FzDHjUca1BozPsACXC/WeZ4wqWNRi0HKvXZNXHddkrSXE7JdpBCMCOu0+1ZFI59yn3OTd5Jl3C7rP0ezf/Pn2ykhhBR5MBGppiDUpQSw/Ov5X/8KGHwNUhvc/95O/WHbtw4cI7+amKT5XPW6KaZxnGzCEj+iXJIXwGa4rNxCmyUNXQwFy4wMzF7RoVbbjdu3I7daHd0EaWLbabwzDKYRzC7Z4j7bRrIAsrGHtWyzKJanBkWUg8B39kEkwV/gRuL/ME4fbvye1D2BO34vW3KxJBKIugQm6MH0f6z7+gHEbbS/0/wk7D/6B7mnTPRLLFdqPyL5T1+wjbQdshJhIzmbIl/Z0p7Q9p0ANyf1WV5f2dKe0Ptxsl9xetwMu12O75/FTlu1wMt3ueYfiYdi0cvvB3/Pwg/BFWM2LWjJiGBp0uC4zPr1Dg4aUHxFHo46r8coWdPuuXUh/M9YyF9MF8ihvQPtKD+/hkUB9YpZVP0Hl4QZbrAmkeEBOMgBt/KFg2D6vwPLxGn/krqT1zrTwPTCCs0ZD2ZfMwD8/DE7T9C2XzQLpn3APyWIXnobTfR9Dv5XaBMJ7ekv7OlPaH5fsDuV04VNpfN56Hkv5wO7Hw3GDpvM7D81DanwmdlttVB8vfb2pZfybkk9tVBcrfb3lZf3Z0Tm5XUdbfLDx3pf3ZUW1B78r6m4/n53GqJz8g7XRXILIJuLC8gSEX5bOAkGVghujaWoHnaLjqt/gzZ6lerGLOkM9q3gEDxJlE1skyhCkpi2UW1euzrCkmxlAMQVhWj1SuQdKQSzx/0b//fKzb1YXnV1b+q8/H8nycyukHspwkvcBQRc/oBuS0AstzOLU7Z+V2s2V5xhMKRYk8B/XnQn+T+3P80/5cxf6S4fL+upSPq/5mwe4yHeNqeENaP8D4oz4mC4PsGLn7OVx5CLf3SO2ZV3FHdL2NHVtTg9fP2IFFitvjrUDZQdfnD+X1ubXQv9ZAxA/asv5zhLuJtn9fXp8HC+0dbrw+ARxl7V+58KEqqHoJt/8Rbb8K/qfQPhgxGnH78vXfgN9/p3I2bn9Oas88VXj/piaHA79/fdn7z2IYlZq+z4vy+xflozchJe5fX27nGUYxhLb/tdxeJbdf7nKRhQGusvaz8i9g9/r5Yv+PsA/L82kw6tTldn4IbfdruZ1Kbuf2OA0l63LQ+4bo+0r6rreSF0ZIP0jfyTv3lLxzCOt54TPSSyPkKv8MqSdR8t4q7drvy29tkLUQt/krlvXAO+M2R+U3djNOuQ2xI6XjRw70W3lcVn35+JeXjh+3GyW3C7hKxn9hdH45WknbHZf0HqrldiYFwxbb5T/D7SK03W+kdsxZeX1Y1Qpu4LkbsD52cvWF/rQ/pe28JHiMB6ulBoRljSXSaaCf24Y/V0dsiHY5tiFRbeg1akGYJmxBqrNu7OPrOQ5rG8OpcR+sSS/qkR7LWVFmQxqojpA97s9cBL/DS7IdeqlEBxUX6eAYPJ9raPvfSu2Z/y6211MdLG9P9rg/U1m89E91cAzWwTW03W/ldvpLtiN7XEl/SMM6C3OgL+/vTGl/eI+bfMl20/Bz07Tdy/Jz6+V2nJpRDsz9R/kXSK053O53Ujv4rtwO+whseX9rqc14mdp32h+1HT4sJ4o7tHRmpf5RqYkqeRbbTvv4ndQHeRbp48KfCn2odbQP+mwE6ovxzzQ8/pJx4fFvkd9XoyodVyh/pnRcSMMU1ginKB/X8rL+7GiX3E6nL+kvfwHrfml/dua9wnO1pf3Nxbbk71SPTkh6hKYX9MjrReqLbNlI3H4H7ff3cvu4ZFuBqaoKhXD7qjLbKvWPiv2vQUML/bu+vv/biv2vgfw/7x/b1r/T95H6f0SRLNpMi3lgnCNxux10r/y93M4tt6uuEf0D7Rbh5xvp+/5Yfv4vCu8rOJAWP1+4aC9ooe/7B7m9ovC+Tg92ugCcZe+7CL+Hkb7vj2U9Py6/h81uNZTawhdIXbxiv4+wJrmdy+0oabcof6a0P6xfnxawglDe35nS/nC7MXI7j7O8v+Vl/dmL2MPlLu9veVl/djRabufzl/b3At67kxSbnaTYbDF6RMJm2NmqiWBnC7EoOmivWoSx2TTOiD/zAV13K5mHZJvohhkSNmttDVZjbBasxjiHbcpiH7aJegH/B3XvHR9ncTSOP7PPc70913vX6U530p10d9JJtmyde8UFbEu2kW3AuIMLuFOMwY1mUwIYQgmhmJAAxjYYkwSHOA5JEDiJXwNvbIe8EGoEpPENRafv7j7PVZ1s3t/v8/vjZ/mkk25mdnZ3ZnZmdp9Zwa7Gir6Z0H6q0P4itFew7RxmoClCGeDYpgG2nfIgPVbCwz3CuontbD3TkHXgkHn48PoCE1w1LgQ2mquNw2VoS2EcakPnGAfqo34g+qhPCT4y827eRw2F/DWEhRoyDqGsQpkOnWsciu0XfOT/VftfifPQmG8/EvmO7WPPVPI9amd+LdLYkY/hnB4wY+PpLNUrWk9fiFE/zK9veR8uFMJ6hSBQplcCfVSgfyXM+A707yvQv5L5Ik8/UI3+Akz/LUr/NyL9PXn6oQh4SWxfaRfYuZT+x9QvunKhaBV4nq7OfJE6lbcFeH1+i/b3N6K+n8zH5GFrMRbs/wdek+ZSvftYXP+eEfXOYCiNGSk9unb9Rlz/Torr32PC2kWSDDWYb4F+WSqjtK191I/+WFz/nqF9WTFTjNxNVsAWXGgZEcNYErlTHk6V9gn7CL58vBMq7VNb7lRpn/Da91XeP+SZkj7t6f9QMp/OwW/L5xiY1qEWCx7V1rI5IHePsXQOPhHneGfeNjc0Go0YvqFsjvfgMZsv+WOBfn4OgGkb0txc5GMKts0s5fcTEc4nwsUTdXWV/Kby9FSLqT8r+NzDhhGGERpeoXOUZ9rHT+iY+5lb8/KJ+4p1DlutpsZGPOqNpAuoKaswppuKPSnVucr2lyB/of3h37H9q5jvi+2/mW8/nWlK4fYTcdJ+mrSfBkhUa5+MZ36+MC06X4VxpRI0bDgZ2CrTVzbW+TkkNMgcFsZcyB+lyKBXmdI8jX6su49RPn4nys2avNxg/42s0fIyubmK3JdG4T8V4PvfzsM7PVoskOW2hOnH/XyMyvnvyvJz1NcqiTNase96p2Rfge5P4F8inMslK4H7DdabEnp4rd6V9/HkJfT692GfsYQeUsASEc7jlEGR3jO5pWX0LGhnwacvpbcK+4yl9CwwMR9/+Ur5O459BAWl9zqF07AehuRPsVi5XQZDIX+6BdvYdVwthvubAEfzExTO75DYCnCV9OysV2y3xi6QE9q9toKeHS0U4UIhiWRw/iyFGMbjLaVXyZ8FbcrDecro9X8gVdC18/VyHwZ3pNYNaqJHlWvnFqxH66gP8zfRf/hCXPfWCD4MYlIpRwjLrSOksGRRI9GjRgBHFT0S2k8X2l+KfliMT4MBVk3j0+AAH4byIF1Q4GGFyEMA+6ivER8Gr/2ekNNFmHBjJljkySq0aU8ZFyU+TI76xhZMr4fSWQ43wypBL1QW6suryvTiUewbb5Q8geF7BXjmkbz9LcKX2N9cwTfuEfXoPnE+1BpGWZyPR7FN2EjnrVfMw56oBgf4u/w6Om9vCH4TehOuENr3BtTYSQVvGb8P4/5laPufibnI3Xl+nR6lStD7Ir+V9HEs9Mb/hj6Whe9AX/qXAv0Apj9BlDtvLWkAIW+F3Alt3FdoIwC3F2TVGSCNIFTSSnNxnFChnSvRf+ft3Tn6UWzjSth+7n7kXpZfR/v9hhh73Zy3K36PrTivD+P5z9B5/awiNnK5HaainXoFtx+m/L4ptr8jz6/FzpL2LWW+Xh+Wwwsov5+La1lBDnkjKyv3xqrQD8DOQq7M4mbpGFoqc2UVbQSY3YVx562kEYT48nEnOyDSBG3nRLlPiQ0zz5I8qKZs3JncdO5a2sYXYj8O5vthtilJHtRcpk9JvO7ZqM/9ewq/DBqK40TntWychHso6Tz9XYAnMY8AbzDLCT+Gcvp43bNR+N+L87U6H3vaGHNxXiNYX+10Xv8u6ms+pjSamJIYPYnXvRJ6eN17Ph97WsrpnSqlh+Ea8jG0oZQeiXlL84kKNC4vT6X5RLLes00l632A5ndEPfMSr5rqTBU9O1uQ1ZVwTWG+a2oEPaupmG9h/s4W5m8l83QBx+MhE4iQpwJnDrbhLRSH7lXCc8yb+TilbZiD7H21lc1JC447XKQvzBpRRpbk51xnIIsa6Io9YYAZSnLxkj8yDubp7GK7yWFDFpPDSi5Js7KgZGzI6rV12ObbrrdxNptJx/Mms8lhcjiCjNLESOTYwVHOVi5VIuzodEinkvtG2UaURfgfY+INXp1SAzav1SpnvfgvEq9c6mCUTIdY847UzCreE0PKsnWL5UrpEepCGXR9vsJWd4pUFW5qTBllHYgUOxiOxIKCUhmb0QHbveH+wN4IufbFlrrqsjE3+i8e3pwxDXso8OB9qGPlQ1f+/NZ7Vy8c4X7I1nxZ7syaB1f3hfEYdItj4GY2ZoeZLRYXA+DCfVNrtJwWuV0s63IFtZxJi3/lVEolearYZdOqjbg/SOF1qy02r9kI9Ga5FCmDdDrZlzxLHgcQ7qtNVT5gLN5TW+hW6ZPGGdotoMVoaM+0SIb+7P7jmUPPPuB+gL/PfR+ntmkcV102ahvuXChi1Si5H936zf+w2VsvvNXYNt2eJN3j/akAQ84BzMIxwG7JSSbEPJ69bLEDdhlhiXGDEYVlGRm6CeB2Wo9niRVmk9r/0GYFsDIWs9llUKtUHgO2IFGDwRt2eTwer9/k9Uf8YPeD38vUmBrAarFoXfYGfw3r8crV2gaVQiGciz3WIVz23UbqFhSfLtMboM1GLrGmZTzEWh5t4nEt4QC0AopPSOSLepACULX5Rz0NmRa/T7I7d/X3Zl9y7FD/tnnLRs18eNWm3O9nBuDOjk/+tHJmw+OvPp79/lPQDg9yT+UOWi66ePfX999e/1h09iXfP/ksXLBmx5IPv93PToPx95HcMWKmkTwHnv80M575fnbJkrGwduS2kWjWyEUj0dxWqGtta53Qyk4IzA6gtbZtNsTZTDa03rrDiqRWixXtMMA6A1xugB16qBlS18yr8Ipq9vHN0Nzsnajy1dV1+Dq84K0Z4uX50SD1Mo0w2uugd6bl70QnhUzJ1bmkyoNQc1NfqJFV8kSVrDYcByISZpMHWT2s2aRFwUAcNaeHo0ycxT+4VNJC7nuNo7CWJVCp5HDETZnqiwTmtNTMm9HWOv3i0ORru5ou//H71y+857Km7OoHLq4ZlfKER81durp19Opo445gR1e684GrR/uyC7IX3r1qpOTBW3UqJc8HMhF/U8itdU9bduPUWz99en5m4S0zFr788KYgHx8yJtLcObrJx+uV6m/vz1w8qd2qXnDzkzNaF06qn0hqytLzGS+Xns/A68VNQjzA8HoZl+UhFhPPZ7xcej5DjPU0z6MMe7j/s/3jY+Le01t4vfpcFsnTg3+wZwW4oPpw/98KcIINlSoL9A5w5OLl2qwFNU4E38QtExEzEZiJE7A55RFMLNjTWPfqNc2FdsJCO9iP/jG6jdL5IfsRphPPmll71uJK27O8Kb3HDnYDMz6G+MP9R7MKgz/N8GayR4D7FlsdE3LWmJ+RMo/AD6a3jKE5eviEnjsYntWw2WGwZ9izw14Z9uYw7nD/x1nHsGGZTBYxQxqHoMSQd4d8MYQd4ngJtwJDCtx2r24mr3Pw+wiNu4NZNbvAitdoqwHH79XY7M7vDZBxq8Lnx3Te6rMu1oP5av0OfDUzzDn4eoLF/j4TzupYf9ZgTTP+WswZX5W1WKyEt3Y69+W8/YNdhQGa97PTCbbH7Ewz06d9Jx5LZapuAI8/kkzDdBuyJpaxrLKgaZY9FsRYfIMzikUnz+fV0s8G8Pk3bhmml84GWR+e6DeHscyw8d+Jze7moi5JV5TwubdEp2LkjJLVRpRK4E5d4A6BvuAAxJqL40l0jupmGZ+i7sWfZ4cT3ctaMUPnn+0qc/00eprRFXQGz08Qs3XA7E+Tn1lnTTjNBLcEkSMYtNuziJxNR4zegfklVoF0O1bU5VLduYL5Z4nujNnPjiZ0h3akyc+s1hFMY5N7dDQwo4+ORof7/5lVjB6XGYZHIeM43P/owfFhBCPKFL5MDgbyL+hQaj8bIO0Ew2nyM2tX8GlfAJhAgBwvGMj96jK5banC/8fsUgyQ2c+OI/Rs/liaGQf8ON+4xnHTxnHjhhGTMhjP+bhoMJ6foGM+aT/bQHhuSqfpz5qE8NPtoz+zHqsjzTf4GlY1sExD0oCtWZWOkHmo6EtkQF/+wZKLW6P72S5CV4MnmenqHHzQ8/IicZXoXZ73H0luxbTcRO8C9YaqolFVz/K8CHoWzvLsyq7ruxDTdeE5Zj8/jlS3JpfxUtQtuu8RrKG6VcoMAk9RsfL2RNSr2yv5EvUq8Dw7hujVoUFnt5me33m59DyQGBcbstjP0NAcnooORbdwdufl0jNBYjumA2hPDeBF8VBNiONE6JKzW5E8bTx3RFaiWRP4fFnfNN8W3x7fcz6pzufzIR+1cyZsoX1ewc7R9UY8S6UstHmAW4BpNGa1iMlMy6AtmWcz72bYDBWG2vo0k2lRq8l4ZUpkAFMq8iP9e6Gvy+ExmMQ4shrwkrpZVig/2tBdaF/yZKH95TguBpIfQ74gMMG40FqwfKIrz41RGyrM8w85cu4mma1FFrKuW+i6bgGLDishNGqfw3S1e7RfaFlGS0+XUaMnru2El6lUv0+LdvQL0T7NpzRVbDYKz0Zfib4ZZcnKro9Ga2qyqDEMYfVBIgXhApv59XxQPh9h/0HXcweOtXBolh2Ut/x5MTJOVXj7mL2DyGLWyHowN6FBuTkXL0+wn9J1x4c8dA33BDFD/KAcxUp5mkblr5ynf1BdSxxkFwyH4URyzGQpHz7sHOwV/BaBx7oBPP5IskHk0Zg1Yx6N7u/Oo2BbynkUbAvxg3xRYUo5Jtp8Dg7zckf0ma7d5fwJep3K+vF8AmMyU72uwh0UjyJ1l/ab6j61E2V8ijYgdoDdEyM2IGuIkR1r/rzjSM5F1dG5OSrMCSKHvn37wUbWDbszTX5mlTweSptVtMcxcT9zGA6s9hKboBRyuQfoeZ5I1gGMjbf5bOw02wLbUdsJGyfglp6T6F7TXNgvKTnnJe6XaF4Uz9vk4wV6JqjknJd4JojEFQolJyvGFS/nXpbG6f7ecTEP2SrC+QMaTRFuIR7HC6kN/aBk/CxZHeIDCwKrAngpCqpKbK6wtx7J04V/cDyF59H89NH0iXR/mmPSKXqwnMIL++rKAn0hHsFyhHzNwDRPa17Q/G7zF82SLeS3NJ0qaC6PSgaeraBy9Ilov8ZQej42SuxXlNqvKESDxIl4OAB7iKcSEvgpOCeFcxeewn7/MuaEaLs6ML0hJC6JwJ7Is5FXIm9GaFxiiUQCASzuIegITQ2hEHcPkabQwJhkUF4f4ZowbX/Wyi6IABOJBLExHMhid/O5+PuY5h0jeF32YH6C5+Hn3GP3BBfFtEJZB5ukdiyZwRzxVVjKywrlKTKAJ8EHwn5uO9ERNzZe/e3AtA89L3vdpec16gbw9yPJz0X+wtSGhZvOz59gu8r5E2xXY9bL+vCEvhlhmUjq/LyJY0f0SLq3jLeGgj6F8VwykTqsUGVc0QMVn5RNQ0HXqO6W8SfqXBLLMF+3oG5VHcvURYnOnZvBgj7KGsncMneK+yx/os8rGJA3nohPje+Oc/HaOMFuKHEkmLwOSK4g/DB3Cbj0LCjJ0e6uh/rQDIJVPIHWnZ8r3F4k357iLRSGK4UcbbyxtjZb2k7zwDYUb4Eln9Otj4fw8lFxxk2gPylPn9qXoGBfRhwdcWJE/wiOGZHFDRXti+QKYl/EPgj2JZp1Il8HMB2NHdM6FnS82/FFh5TpGI7bw+alo2heaM5DaJP4YeIYLofXsR9my6oQ09CKm+JLO1W0H7hfTxbaFfwwD/GTYydw3BhrERqLlXpigjzJGoldFtv6CTdStMvxhMdTZpclVxC7LNIXZMSW1SO+fkH9qvot9RxT3+B2l/q3x7GsluwFi2ssWUMcTqQq0t6C5bBkL1h8tsOE/U7GyTsR43QpzWV06Z5sJE9XtPl0TytMdoQLe8x0D1ZZoCvMRct+iJA1NBxLk59Zq8qQPkrsny+yiqiiX4FnFyBeOiuCf4nblc2nsv0DUbb/hWU7kFVDIrwyvDt8IsyFHYehHS/rALXlfjLmRfIrKnePirL9ObUBNghncQCuCyfCHWH6pMP1mBIXth2G4Xk6BSWLFfqP+Yjk+cAy/G8s88RPX1ALM2vrTN7s+dpXvMWQ57N8WQNka2FP7YlaxNTWGkXEolZXa6+4xkJjQ7ZhGo5aOaYhTVotaYvqwKMl457dD2lx3MnPrI+MexqYNA7f09PS3PXpd/FqzTLpBswGnoAhA1IDBV6obvxA1I13sW6QfjTWgq52FelHU+UArC7syeMxeLLAFzkXAML+TG1TRd+bBfmVzadj9oMK+Q1HzJ4y+ZX8isivSLdEfsN8GGFok6dUfoW9x3B+7xHP34H83rVGQ8+5Vtt7PJLfu8Jz93Rh79Gs0A3Ye/wc612Cwuft+Qsi31odoy7yTelSvRN91bwenTWb9SV7eQK/kTw9vL7+lvo4xFHmTV+YWJ2p0bTKtMd01CQxUbfUE0gzJierENzS/PjT9qg+fiHKBVkHh+4HF0Gq0RrSjKvRhRjXNNcJ17suzuc6in984eIYV1CpJTJRVy4TpfzRuPWEKBPPYJlwZXXwiuaEBjEaW8WGbncJPzR2/aLEZgrj6qvc02UQ8ckl79I7fhTM7GyTVCbz0LIfGQlIOFIGl1MwKsSyHnpfqRXCQJ4/8LMMJ5dKECBSpyVF9twKxcbIpkybjVRb14t/aWpMgfDll62F1C9zb/waksdyf0dfBSVHvh6LX397guwtkb3Gt+i973uzFzHdpG6UQcLrOT0yGlgDywY5vYnT6zlOblaoNXKNVKeVaWWyoFxjkss1Vg1o5Co9eUgIlErCncJr5HVqg16rYWQcK1fmeU2dSdKSGsIuId0iLKsZJGwrldUV10MqX4CK7quJe2spGXmxb7nW/ePQ35/Hr82uzaFDoQP4JVHe9M0mbjt53fQc/of7h9dA7r9x/9LM2uyUpUnoSsKuKCyq3V6LxtV21qKMF8Z5dnjQBgNs1INFAzINSNUWNXJE7VczMItZhCcsnZZFE3b81RKMmuwo0qBTpBkZ3QLtgESvgZR34HtTZI+M7624LtBCt3ikMi0rbPI4oCXj18ry2zpkb4xUC+NqkxG9z6GTyp1X/fDN9Zfdt7Rl0aGv7gK5pWvN1q3r52b8HfOGT7px8USjMuH2x7iOpqxz9JQ5Se+I4JaePVM6Vt4/537wgfqrNXy2e/1tD/3k8Pz2xRfEmhfunt3UOHVTrKmWoXuJC/F4dOPxSDCXZIdvaNjZgJaGYJsfFvvX+9FeLaxTwgwlSJUgU3QqkNVHKnkziYTMF7XgryaPT29hgl61KlGt/23l3Rf7nt/ewmFjJqXlkNh1Tug4+0p9UOeyaOfve3/bJXddlrz0BWAfecez9dGnb5/raJvdMXzFnHFNjhqzw8tFYkPswybMbLwz99MVQ5fe2XUbeLF2KDaaLrnjZ3/J9d/StmhyfXTi5etvGjXpypooeW4S9ff2/026DPfXyoSZRdmWB4IQBPVUJzidFuLXkHJiFqsVhnHAYc3ysJyJ5VgWLMAixor0QZuHk5EN0TNnkz1EjNvawJ7AcimUPVmtL7wlstpjIDXjFCgFpGiisKVHJxlYUr3ZQt9rWTQejCjQ++3CK/pvbZzZEWpbuGPKZZumJB25p0Z3zhwajU6dPKHGkR0xVHKkL4F+/83k3bdYG0bVj79iQsgQTAXYK7/ZPKoxHAgMnZZQaaSI9nMMtkHvcrWMg4mSW3OdFrCYjKYgrf1mNu+K7I08FWEjRo+ENxgNQT1v0ut5iUSvN/JGs8mglyojzqCF0eE5rexpSrwSGGx8j76tO5UoVHwxlnSxA8iFx7jjrJF0VRRuLdQ1zhgWbLv0xgnZS8Z3KHX/efUI7P9536VD19+4xzxrgd5Taw7PvHCSe/Ka3HRL/cj68UvHBFQmp97B7usLojPf/HD6rsvbYMzIhMltUNR2XBR3agVbvQj7ZL+T4jgS7SE2VzaUeY1ZKPjf0SjPZ0tzhc1V4NcyR/LwsRiFrz0n/ERKXzhrHwwSBBYVMy7COY9KnM4qONHz4ExiPvhft9NVBadqO7L6As7kEt6yWQGn7Tw4s0twRowQcNrLcYT9i8L+sFQ29PsMo30JC6jqoE4H4oHWKnBrq8Mx+FOpU3KEDysOkycEMSQ5z8rvZ9HhfkkBVID9wwDYzkFhB9KdVIB1nZdu16Cw7xFY6WslsJMLsGPOCzt7UNgx/R+xT9E5v1uU94OC/ALT0ODzDfA5K+HXMo/k4eNxCl83AP6VAjwe5Q0L86djawk4KpeoAk+lOJ0DcBqq4XCGEr4m0X6co6UqOF1VcBoqcLbisd1I5+yn5MlnMmL9TobKGPRPOKhWl8jY0wNg1w4K+zjDyBUCLDkJTUaql8wZgsP9FxRABdhXBsB2Dgo7kO6kAuzC89LtGhR2TG4pN4SO3T3CKIAtLwd+Cz1L5iiXgwr4tUX4gADvPif8RBwL5efGZpNIqp2Hq8TprILjr4JzdwnOJGgp4Djsg7dTitNVBadaOw9TmyfgTKb9F3Ay9QJO43lwZpfgtIo4qSryeYLO4SsD5XPqQPksh107KCyRowUC7AD5vKiKHJXDdg4KO5BuUT6XnZdu16CwJwgstYF52MkF2LvOCzt7UFiydzGBzv19wjp0TJRihYKAkadFyp7dIvCZEvi1z4nwKiV91ks1EJ5VlcBPPJafcblcqFahHmD7KnE6B+DoquK0lOBMevu7tVOK0zUAp3o7k6gMCziTC7x5vWTAKrSrKs7sAo7fL1Qj8A/AwXLPpqhsHB0o940HOa5c7itg1w4Ki+WT+6UAO0Du0wXQgnxWwHYOCjuQblHuJ52XbtegsCcILJXlowPk/urzws4eFFbYl/Lk96Wwn/BF3s+tr6fFeUJl9rsSfm0RvqGBwkfOCV/qF4fIuQTsE9ZV2LpKnM4qOPVVcC4twZkE3HdqpxSnqwpOZTtb+z+U3in5I1+rOL6wKI2qF9ANPh/DFHNXT1fArR0E7vH+D+UBDBdWHCc7naIckrpUBUDa7isD4DqrwmF6sp+LcHtK5I/4iF8e9PvzoCLNCtiuQWHvwWO1htqIx0S/gMuv8x47SX5XrPOV8GuL8AEvhfedE34ic7qwJgbswvNWlWtvJU5nCU6tiFN5Hp/g3FyCMwl70oV2AoLlqtZOKU5XCU5trYBTrR1hjX9sgF+QbhR4q1zjCc76EpzZJX5Oa7OA01KBg22ebC61ISdoTFBm83Yc1GjyRZvEdXaHADvAjvUWQIuwn4qwP62wTY9UwL5H6FJ7k6crxCUENnswGCyFxTqHYxgylvtEOXq3GGeQmmAVz+dWwq+F1/PwySSFbzwn/EQKL4xhQ4OKjmHTQDtQhtNZBSd9HpxJWCvzOLgj36mdrio4VduhMrFPlKN3CzijR6voMyejzoMzuwRn0iShnbEVOMuxz7iS2Cu0s8yuwTUeT2ldqUq4tYPA4XVQ1k9sC9pZYtcEmfjnQa+X48pkrQK2c1BYQvcBEbbUvg1Gtxy2a1DY0wSWyHABdvJXwnOr8XSaK9YRHAg3uyoczYWQfIWQC1G8xdye3+/1emn+yDswf1SEV/qZlwvwgSrwNF6n8DSWVry1SdyZCQRotB6o8D/L4Qn92/N7OYFQJUY+5qLw94j8v5aHt9BQiDxHNji80g/pPLy9Gjz1nyn8fQL/PxOhsXtC/Geugn8C/2IRXukvgYcq8NSHyJ8xKB9/WriiWLGixE8pwuPx+eKc8HTtofw8JtJ/odBfF13f7OeCx+NjPyc81WEKv0/cq7siD19fr1YPyMdUwGP6n+fh6+qonSyHX4Tnq5AT5MNCPhTrczudZ1orIh4jdROrpEfzOl5Jg+ZIy2kk6imNgSnTwWhMLOMjkDVyTDKBaQyS3qzal86BNFKN5TSi56NB86r/L/noGkjju/GRz6FiGpMH9mX0CIFGtTRsVRqzB9IYM1KgUS0tK5zNxjQK+Va+luRlCQX6xKP1RZZUG8BKcbgk/Sqeoa/AW1uB53VVxWMO55aW5kwx5kS6drXTeqaOrILDfiNGrcjN0v7+YQBuZyVu0DcI7sB2Jw3aruu87XYN2m4l7nsEt5jLxbiTK3HTTSLumPPizq7EbU5Wx6U1cAq5NKL3xC/Fq1j798XKGqEAeey2SrJPmN9K/LWV+LVBij8w+Vcdn+b/RHxyGpmpq2VI5Z6qyUBxL6CSRmcljWi4nIa/Oo27S2jQ/GA1PqolCweh0VVJI89HteRhCY1CLpDoe8l4UhpDWwUa1ZKJg9CYXUmjvU2gUS25KK6XW7FMleQMiWT0O0WpWkF1FzFOG6ned7gkhSjo7tMDcNcOwHXZq+M+nltamvsjet9LMdlvBVkmJgOjVuQYqR68MgC3sxLX5x4Ed2C7kwZtd9l52+0atN1K3BMEt5iTJHpfidsUF3HvOi/u7ErcZGIQ3IXUZoixB9X7d4U1gZ6vFus6Ez+wShhWWieulAaNxcpptLRQGgNDs8FoTCyjQaW1rQ3TGCRcq9qXzoE0hgwpp5E+Hw0av1Xno1o4V5VG10AaeT6qhXdFGvlYjer/u5U0Jk0SaFQL96rSmD2QxuTJAo1q4R+lsRzTKMR1Zdp/KaZhJs/1NETdfLYY5wn6W4m3diBePFYFD+tfacxXovf/KOqBm89WxGp5/avA7azETSYGwSXtlsSEJXp/+3dqtxy3qxJ30HZPE9xi3Ej0/qsirjWrY5lRWYpbjCPzOjMQd3Yl7ugRg+AKceXthbjyCrI7XXbuIVoeF1D4rgL8imId6KpxKPU183Ertkw0ziqPAWpp/fUqYW9ZDEDO+IrnBgRcUjMu4CWlocvgim0JMXL1tgawWj4eTxT6V6hPhJGig/bviUKbFL68zdZmoc0B6GXPaJJa3OIz8FfA4XwdQYeDPp7rKKtdI8C/WoBfUaw7qDNQeN1A+OLZCMVbTxbORhgMg56hwDFif4ARIaUH9XoBstKHL3jvZD4M4pUK9GwYLOZa0TbJEUbFhLMmBcNJYAFDbpthGaVKwilUiOk4c7oHEqme7qRw3R3ItCALt9Db7dA2p/XyKxyjrAH1gpDkyPVXLo/OcBicrc/Sc2dTc0vB2n8DpuXKanciYBlysRgP5F2CXqBzpqepsVvCBo1gNR1ceH3uI+z1/H/L01HuV+xCyROMmUlmbXqVWapkwmZVWKk36qRyJRc3yuNmHZM41nu675iBFHOARO/pXlrWATcjXoAXDMiCLcJNcKlkhl2oaGyZVdd+i3ek/lpHMDV32OqprqRZ8sic9jGO9pnLGscmg1PJfbe93O/YR6Sv4bbtjJuZno25XWOcFusYu81p1OtYlZmTylmRH4fT5hzjMMvjOmNcydkdTOLo2WN9p3uP8eR+mtRJwpQVc2Vt488KF4gPxp5RFsyQK4HYR6qy6Yn+LHYw9rOY9NVSdnOnevC/vJ+ezwlR2/AazZgVYgW3g8YKAxNKJbECtQv3FPDKKgMNbEPIO1VpY2ASKlY8W0D1+x7RHhTzXH5S6bI8byW290ShveWVfUrUC30agCy093uGkZ4RzmIIZ3jy2gr9iwqhGoa7pgKuRFuh/5KDWm3JXiamKUsL/mglzRUVNMvgymguLqdZUb8d24B8ze2SGt4MYg5zrew4ejZZx4zJ1m6AnYA0nFyhXam7Xrdbx+o4Bqax5D4qTiHXYOOxheWwDp5w9Dh4QRFP9XSf6eHP5NWRXEKYCpboJDvutl+e7ivRS+5JMJZopsDDPJGHcdnIrQg6YTGsB7aCERbOxUUZE90KehlWCRfzcl/e89PHysxDrreMEToe72FedlA99TOzs0mvxeG0LrCssmyxsBb/AE31+Z0Or0XUVHI3qwVzdbZbUFaRsRJtLdqs6saklN8dVTV2V0kHKrT2P8WuiPnW/6F+g5BvveI5USuwPCGhotSA/Oxfqd8gwK+4M5+flQ2az32L1Ckj8KSO/p00y9l/J17p/rd19On5hUpa2DtoL9Ki1X2/Iy30JdVvoR/LC/3QDdYPdpqMr2h7Oa0mJrYtkRTbVpNii2Vtx4ptk2dvF1I/4ajoqyULdbwKo17yfAaB30z9hKOirxbJwxdHvQQe2wn2XuG8QaWduOCgTFZqJ8rgyuzE+INSad5OYHn/Q0H/eaYj68crdRcsgQ3ASpU6XqXkgCGqr1RJqyodXsT548keUeeI5vtlQXIxm4xeFEtVP/dlaAE7c/h2lZMo/rNaVzw8Y9jiWPr6Qvvziu3fVtB9sX1B6cnaP5jSF9sXdL60far0+/PtCxpfykGpvgfIqmwLuF1WS2CAovsDLrc1UKLogXMq+pnk8XPqeSmP1RV9R57pSi0vZb+wL3F7YV/iCubb4r4N3VmpKfOHBfiuAvwK+qzkefY9qG4+RtfLAHNa3C85ndcQf43TQzTERcqqsjq/14/8ws0k5dpZPIcwkB5e95f8P6HX/z5ez9fTGP6R8vOOiAmHqdUoO6cwAL7k/EvITeGDVcbricJ4LS8Zr5pBx4sv6d8fBDzgCv2rd5Da46TGOe6fn1iUsv7FSsdLeEbpP4VnlK6gtcCFZ77M9PEkW5mNEOBfLcCvOE99yqcqzx9gG3593lacPShUPhd5If7HKyLsnkq78iD2VEpgyRnGbgr768qzXKh/6kGns2CDWOYS7klsr34q3omZzfrJdZiSwn2ciJOwq+Rb5EieVTyM/7iF3MR51NHTfcJxphs7xGfOijdx8mcLN3HKxJs42XvrnqvbuGn9i1/jn5Ilv/jFL8A84xe/YKq0OzZbS9qVbsHaXXoRaGXj0rLGzwrXgJa3HsZRTaF1X++m506Jrc/IfVpoHyDKPYk2UdtXm7UCczuC+Wgluh6xiMWyw/jwB0gIlnq6u0m4RAws2oRtKrGkJfm4/L4h8dHJPmN5Tk84L15l27Esp0ee5xPPG7QXalzX1RHUMrhiW8IeZdW2Bm5ZFmjQfc4nCvucy2F/YZ8zDdaB+6K0zScKbVL48jY7OoQ2B6Dn2/x9/4eyOeI5qeK6iePhIcFg6Vmua8rPfJXG1/88mAcV/fWMmEcqpQfNfv85zlqUastnB/OgGE6G+6giz1KjnWLfcuL4+z0k9ZaP1+dgefmayks069gOAOgG7JwzJEBm8Zd4JzZbJjJ0UURfk3VQWP4wnT04xt6B6ajx+GmQWiYlF9FIZcAUguvC+lW6UqEdxYW0fBlnSDniwr+m/x/83n8618vUSBR42NQHWAQo0cMkEk2NRn1QXzNeovjqfamL9Ks/hOH+JNnGaJlLs/VyqRY7IyqJUqrQYVsgUXMa7J+wKgnI5aBiFBoluXYVZKyUw5ah3X6mXd9m48+I7wxtwxKMLWFPtJ/pbredabfzwk++ndSNJMNtDOpl4Uw4Y81YZVZZuGb89qann2760Y/I9+25XskVO5ue2kd+2fdU00467qQf8AzmT8kksiaFUo4gy2K3hVEgnxJI0ZXEmeNtuEnHmXbcCG4+4ehpO9ND5zac8ePu+sMZeOadpl25L8fB9F1N3DOnmrZ+fankr1vJOOWm4/4H8/TlMgUnybKgwE1wPpmEXPGa6BmEPu6MH3cCd8UfHJf7clfTO7gRwPQkD21tOvVW01bK/7fwW24lmovnwY31AtqySgY5JIyd2zvSFpvCv89/wCQu6G1qZJv9Zo67Cn57xx1U3qbDb2VfUDwTxTvIIBYYUriVSWBwY8Yvm+6TXe8TEFD/dX2LuXDuU2rrJ5MTRNB2gGWkzGF04/MSmQT/mjVgsy9lWeTAnZTgNv4j//gltJmxxfh/4zni26fwX9KfhKF2/gP8rq9dYAwrvnkr99Q3ndxTuaVbt+ZyN9xA9DXF/hy1SQ5iPRv9onSZTuKVIMlhtPUQjFEhUB7ufztrUbnSSsluKUilzLPqMapns+S5Wq0hlVj9r75/JUlp3Vgb09H3ZXcvsf5FXUwh9Sr9hfq9+vAb3IdNsSv5qcYDjZMPCnbnb+zP2SbJQb5WtuslYk92MWLt5tU2m1pdsCdUdp7l/sBIGP4QcfOxFpw5jtWgR9ADv7lmPPyRu4UIw7i8LNSI8BK8RrEcnnwBHo8AxshNhz+O524Z97VT8hCmb8Hwn2DZkTHOrCYhvV6K104JXtMkbOI4bai9p5vKCfnyf3J8/HE4yb79jZn7FH7ClOCrGH9WK1UoGYmSleN5VmICp3C0fwpPRQLrz6meIhWzP08ptwZuz1Mbl/tLJT0JApUU5CCVK1iVInHqKKZHbMCZo5Qei+nQPuGvT+B2TOwkpsp5wTsudxEh2t8PHHsAGbCPI1U8RMYdzOwB9kr8e63iIT3xpB4CUk/GfAAAyxlMenF8mMF+nrA4kXm6EsN/Tnwk2Z7+ZXTnZw/zQ7oC7IEzDKlgwqPlWi1JoS+Xy1k2iwcl0VxyTyvDcHHa3n3Uc7sPjuIPtAexA8FLD8PR/ePDuCGWnO/krpH8kXExMSbBPJG9YmN0VxTNccBsOyyTwFwJTJTABG42t5RjW7Hlio9pMEyJRDIekHpqPcgT2x6DxbH1MRRzTWHkU2SyOWgTuhmxExDYyOPpTH2DfJsHZniu9qAWD1g9MlmMiY+pV6JYXANMR2+yo+8NUlmYlA1OAamtnOwmV3738r34jR7/OUXfNzUy+UeJu8GY0bKy8HA2lfQg8lCxDP9qZIezmeEseZIYMikZvHCt39eerFUctM288fmrL7x9ydD4hatGjrwo5Va/NE/mC/rl7ra4e1pHzhXricGVrOw5vnnc7LRv+cNL05kFWyePvmrRgqbkhHEXDWNluUekdpdL7k4NnZgaM8f2dU9PD7Yze7ke9gFJFx5F/QtMHQwwMnvd6K9urueWWxiOWYkNzVV0fSb+pI65Mtum1ozRyhVjlDiSlYzBwaASf2kZGMMipNOqdfhD1RhS8GqMhH6ENFo5oDFYGZmOo31HO44Kj1rjt/RF07+49d4k/bs+hceMfuPFK8tpwjf/QlfV99Svw681+HU1fkmO9PTkLsKvBcKrVMd0TF3WIOGkrIJR6jQSpUyt4XRIkzhKFAN/w5pxlPw8cxTrRkofxBYvqE+ZBf04jtXt+PG8fmBlG0c0hCF2N0+fFbWOJXfjkafNcRStFLS4p6jFROtYvaB2j8H43OGxRO0I1dz98BNB8QTblacrYUwvsliXSaKgYFWoOWD9bA2xA8fxilMPK3J3l+FJGXdWJZFySCJBUuAQwRUXaIEA4cEJmMInn+StSO4ipqxPUrwqZrMeiUzBskpOnuXNaTmeQ5BzSiWD3QMGL5Qg9lFPiLe3U/JnzsZ6hF/bKadkjcyEZVba2PFLt28na73qhbfeeuGFjRs3lPdXwwSzOo6VMXKNSi5VqlgNqMRJekOco578DJXOj7YwPbn7xwn2i9mHfsdGJK/rZao74SN0CaM4AIySZTryz+5swZ/rJEfw5/fAa2gq/ZxkYPKf34U/D9DP74XTGF/2PKMhH5PPfoB+ywYlv8Of3QfvowUU11pC+210ho1R3L3QL+ByedyDmG495et++Bx/pjqIo2UpRaaf345p6yntB+APIm1HnjbW2fVIxoa4Zxgrcyw7pBEa0QJYgP6q+JCXxtiJZsRarIgxWkGKImqNEVmtPlJ3A0+WWu3T8CaNhrf+V4SVocPo+4ci0rBRZj+MHn6RV/Dq//C85jDwWQeDeOt/ADt8jC0CDK/h8bxobMohO22xGN/eDolEjHgKMf7oUYidPAZ9sXbg/4W/0Te9eEWPvc90xHp3SOIxLamAIYnbSCUMBut1TE/3nnZoj7UTewjdTkjJSGV5UmIdB5akgAStnb/+3htNY5cP7Vqon7N7gSZS13WTbwySob1dbQ3dFwQvyF0Fjw1x2n1X35x7ncoto+tfgZ5CXYwfrwKPZgPSMBwPnwp/EGblbpsbfe2Gj93g0MPXerDz8A0PrsPomazSGZVxAbOFAyC/6i1Kk8WitMgZJa/0KVmlDv/1+WighsK6nOAxW4zGevvL6BnGw9SjZw5wcuwVJ1LHkr2JXlpe3tD2RpJUT+99vTuZFIqC8MeOgT5l40+SchKr8Rf5BiYdEI8nWBuWBgPY7cmQ1DjufjAgC9NcGostKvkym0jRefSUPmLUbVZym65bcM3NIx+9ukn7wL3xzVP+s23K0L31V8z0jXdad+0Y44eH2iY/P7PZnw1klq6ev7vVKZMYmwILtypPdzTmcnqlXMaH/aF1m4aQMWvCY/YaHjMXU8Pcnh0uCcJfg/8OIs5pcqK/Ov/tRB86/o8D2a1gt8B/9ODi4Vse7Ep4SQk7lfcp9ykxj3Bcdkr2gYxVk0FRYarPPO+uMeIBO8hK1Co3fnMAIUXgp/hTO3bcn8HGOCEMVu8bpH5Kb+p0rzgydHBW58dH5ifjQ1KKVlKAIiyOERkaWXOaph3Ra8q+v6Oa2LS7x6z3/nLlc+OCyZa5nQtvmjzhqkj9tGc7oLFpqM46o3Xkw+plt+0eN3vNsjVtLRdN/Z7zwlTr27j/jbj/p3D/dVhqXsyufMcLr3lB6YGvPPCJB97xwL+dIHHA/3HAXx1wCv+34DmDf5vhAzN8ZQSlAb4ywCcGeMcA16jIwKxQwlDlJOVcJWtBsA7BQgTNaAyaiVgTwHqAhQAzAUYDNOPwZYQKjwbPyPF3G2PC39WMC3/n6PhgCTqbLz+yWnitLnlf/Aa8kIUlo0PHRhia/NjhEUOnjnZffnByzebLn9g2dfLGuviMVVMm1sVnzhgx3GuGhtxn69p2jZj1h12rL7pwe2fr8OWL7uhqHZ5tXzyG2htV/zXon2g8ntoHsg37cGAI8BbAWtgG3wNWBosBKVVSBZKpcGDGMRI59iEkCqRg5SxRGgNSmPD0yyOqVtUGFQ4mGQn5s1+qMkmlKgeDA0vsc2A/yyIFHKpLFXIVI8feOslDnTiaOIFdA0h0d5/sPt7dLVbu6LYdF94JN28AHQYFGIMqCAKbcgL6Z+6Ph3Zs/q+9kHl+x8Y30PjcPbmHQJL7BpbDJbn/gJzaiyCe+yN47h1MgNmZbVEGHAH0dQA+DoDJBr+1gNUALxhgh+Few5MGbAjgHd3Huq90rErqlKJPpF9L0VoWTETMjS6niiF2QqOUE2l3mYzEthxQKv16IvVWxl+Y1bzU9yZP96ZSgkUomIRuKvX5yfS3iEIephdvWGR+YUbRkeTS926cPFGJdKgmOp1I/qursOTfmbuSyDzUXbXs3YumbWsayltmZUY8rF5+6+5xfyYCjwf6Euwrvyr5A9b227IXbg/A+gBkrOOsaJPxZiNSBWuUNVIWyWQI4bemGvyrUqnjJAqHz86APKEARa3f59WBTiX1Blm7o8ZLsnlI5vKaWZkXuwUdveQaFeLU9b2RJE4duUWCP9WdPJk82csfS5L7NcoKJQnT1w0yP+sXXsYyRdfRaza0gG2gkXvVl5s5DG7y565ph2P+vp3dBxYvax+2+NG/7rt4AXuIO/rg0o4LPurmpHtz796be28vvDD/0mfv2HP3gnsv6nzC+dbasW9f+i28xJDc6O7+PZK3pV4crCSYFrgge2JWEsxNsLhhRwNaVAfj6qC2DjZ5oM0Dy90w3g1D3LDRBUvtsNEMMzVgl0NLC9yagm0JuKUBtrlhvR1uxn9vafT5bX5LQ30w4LcGrJttfpPN5mcCEAibEtFQrbFWz0nYSLjWEDZsNtaajEbs60cZZXSVClStOiMYbeko4wTnLSxcy0J9lGWhscFbG/YH1gYhGIqwDPi8rNVmMKqUN7XAuhaY0QItiVkN0MBJG+yWJSYw6XWkxk+qm95jg1chPMCvJ09jdepIvZ60tnWTtzzZzcEDj+fn1OvdeIp6T/WKaoWXK3odDJmfY6RQzuvdhQ/yfy2NZSr+kStBQLA8VmGDCHvrtfgb7jtvbPGTelcWK/kWIoBWsoukN1klb7+odff9S2d6YvPq9Kszf7j/s0y88cGRo9oWPfj91Z+dhKGW8INNE9onP7hpVe73Qyb0/XcqC9bPb7/GxUn1U4Z8q4GVlz/p/GTHHdLuLY7YryD+fWDhVmA/nDzfELjr0/XNUe03pzJubovvw9/l+ld1Cr7Ukf4PJW/j2DHOnMze0hmHlgZYEoXNdTC+DtrqYKZ/mx/NtMJa5TYlWqyEWsU6xXYFK1NYFWi9FLZLICzplKCNCCYjMBoMHq9Nq7Fr7PagSm1SqevUE9Qb1axcDWqVSuaJevFMr/Ju8SJvoywaNpq9DBi0vEattrMNMdbLe/bgcFRlbwgqSFSJ/Qd6J9HRk8mk6FLgaTqFI0n8x/z9NTvwVAH2p2zkxp7KmcBTgfw+OroWqzEla8nfTMTKUpb89PjCwrRgZcNTMCT3Tu6fT+xZmczueaThB4+0TJ2YaJ3/q3aj8rFr16TorOT+et8dZDr+cse9eOSh/fM3cx/8z/pmD9r/zt/D+wK/z30yG61e9ASZiueeBC+dg3Wb8Vhn+z/kTuOxbmE+eolp7n89q9bq0/YWMEZ1+rT5cP+pbJ1anw6Gkg6Z1ymVIl6vN/nA60UoZIpr2Ppnk7EZoXiyLhmPJ0llvKhCmU6ub04r7C4/67HKJQyrDLLNXp/D6fR5sF+CkEwZq6/XJ+l9E24tn+b5VmtSqfQkWUUa2DTTDFuav2hGzWsz/Jfdq7GiJOiVN6lErJdekJRKlPzAfquw/4l16/1YO9/L973Pv0+nqL2vXbg5iLwTzlPFYt1MDIKZVG2YfGtOM+QaHBm5K4eszNjQWcwpWVAqy2+bWvNbqeEWWPR37/+A/lnvdSx4f/ncR8bHdbctumY/ghm+3J9UX/s+ijzUbNuyqSuzekXL/asnX7n18ofuN/8T/n1P8Op7vd53gO05rL9++0sP2+z3Lmq65ydXy+rcHT+c2NBy2f6H8DyM6h8m3SKJMHFwZn8si4QjnRF2Yw20esd7UatpiWmnid2uhbB2nBbJNLAnAlsjEKkz1pksfJ1Rb+GjBlUsaogajEavpyboC/p8QX/A5A/sCMC6ACwOQGsA6rDB8/NmC2/RatQ6nVodtPDYseY3W8Bm6bIgTCoalbIAQSmH/QCOrPwc/psaexLeWAQaLHZvTa0Mj5XPzxuMPMvpeLy6ELt1+iiPDdlRck/RCbEI31m8zLyeFCvwEU870aNPdecr8mmF+62wHTudpFpRUBxa5qyHvxZbNJ0O2zXIX/lEVCcfjeAZYek1T9i5EN1zqXDvk6BQQH74pFusuw/dabxu2vSf6dQrDjXnjj6IvF5+7axZ0xLNgaWHzh4KPf/sG3FIPvi0PwhKdkr6yr4Z6OdzfaviuX83tff1Mf254eib7012XZ1JT+l6NKfkap/99TF45gspw0joHfQJyRHGyXixtxJi6mBG9viTNdBpgSVyiMnBIQcGgJNIZEGvy2YP2fE67nTIZA6Hxx4y2e0hmx3soRqP22oJWbDKK+T+vXIYL++SozY5KOXAWUCOP/L45Sa/Xx6KaXi9yaw2K+siAb/Kr1J51GaTWm1eZ4YlZug0g93cZkZmtXGLAdYYoNGwwIAMuqx2mhZp1SFZTVCjkCr9tV4Pz9b57T6nzWoK+MNulx5F6vCX2mJ22JFcplLL6aySl5gMIv/66HdDW/lvkMCOxHGSWiOz212suFi6VOV9RApQ8hGp0GgbgEBkJZUq2E5SmjFFyjOyfqE8I32ljH5jisWeSQrCMghaAX8uTdRsHrK5ZlPnqz/JyS98pXNDzYYhG2rWz/35Qfi885W5p3Mb1pztO9EVRXdsmJ47sebjFk66L/fpvtx8+AF57QPzPjiYm0xe+O/ws5Mn+x74JXZPzblPiX9i7/9Afj+e71ZmJHMppLKZIS2ZTJti1OjRcmkiHpcppJLJk2rZ6dNqJ9VNaMtkRrcyptZWplHSEa6b2Dhh+nT1rHhAZdAfBl02ao6rZfJLR41KJBqVjXGJdEK8TtncMnRIsqWldWRbEof4TCbSqtQnDT9F9cxsHJh44YqDtuSCS6YfBjg0Zcaz02DaCCVaw1zGyEHC4OiFkeGfcXTVocukByVjOg6j1c9f1pbB0Fk1o2uF1vsvUzDY1h6GS/ZfZYvFYu0Qwxa2/d/twH/Z9xn/5fvYdH7Z/X7fv3v7+v7Vy3TE2pmO9lgfQ8xoXzvfTvxIuhvBtyc6evvw7/gDbFixEJDkQZxmE8i+EhCDjLR8e7tMQr6JL2yA/UkPWPHksf4WmmMN5k2vxerB7iS1tmGZGHobg1ocfcTwzOIAIjkcSBICWKHIYSaOf82khF+oTx6mf4EZkH30tasUk0YdGgXaKRctuv9C7+OylQumd5r55F8e/K/HVs4bO9YzNb5imfHmbO3dq6f96cD1v4I/XXXV6/fN3nkP+s0tivqou8HjkP6YvX7ZvDUNvpU/WO6THJlxYBc0537nnnjplZ1bF05v97nNrmsfXb7zNzHfuA2quR3hbrRr/d6gre9ZiaXvz9nb5q+7Pre9b1XcYq+V11003Buu5S+/9vKRTXH/8Dm3zOwYQ/NRC/o/UmhoLp3ee674RKJkhDPToZBWm98zkWFvmCH3omIrE2RqsXfcwDQxabg2+8dIfEkchSOwyAWdLhjphJ0a2KiBTg0sVYJc2aVEuxSg53mzyWRNNSbstrRNZzBarFotfuexak1WrTWdbIo7nGmnuqG+NqTR4HeekMYU0qRDUpmMDQd9Hm+d2x+I1LnqVNFYTUgpdYHSVefyhJSmUEgpl3Ck3pG3zuthFCaGUSCWZepCobq0MpWMhHUqudrf2BANBgySJmzoHHYL1PoT9TG/z8jFm/CXBlshp5dxOZFGq1AWDQ9eT/QlxidvcI4erfydAIE9YTtj70naaCCDTQ01JMS0ULNTYlxKLAzfs6MAKloeO39mh63yjxXmSFyJqElK4eiImiXWn0mx2Cyx1CzhFxQME45/VeQ3WdAqv+7syppHbvtnTe5PJ/9gzk3/7986cp/XvKe/r2aZ89c87HsPB7iPnMz9d+6Idn/uJtl42NgpP6Z9bk8894Lyua4LpZIj1DBVNVhwsO8xYrNuvrnvgUdhIrFZ5LXvLiEPNxWvVTdwIUaDw5hodpHFavWbsFiYzHiB8iPWhFjAvp1Wx+v0fq3OpNXq8PT75QqTXK5ASKrTsYzJyumlFrPUq5DqvVmtTK40TzXBc6YTJlRnAr0JWBPIWZPJ7WIRsjWl0+hw/xfZWW5vul84ZYIeQXACQT1qR5MRK0Ehcv2nS3dC+y7ZabFqM9pOLSfT/lr7lpaV27QwXvuRFr2jhce18H0trNSCVut2KRLyDjmSk21KcgkiTbfM6169OoU9PiFTFYvhKaPe9/x59OMUESrHBdh6EZmyYnnBsDskwrqDZYRnfrFDQjKC5Kct/1da4BiIuxEk644/aTYBMVzJDP5OfHTuyPx9F3vuzvl/ue9/0L6P+xz37dsEf77b+/i+p+wz5tzGWnMj4Jk93y7jQr/2f/tL1NP36h5W+u3HG8dNwWvJLOYsNwXrNKmlGmf+8xLj7n/3gMmcth/ufzer4Q3poaYO80rzcgunJH+JY7daHfZKFRKlOuBgWIkq3tCgkstkEoQdDKdEqWxScSaVinNgKJJGth+S4w9sMfwuq2Tqob5eq1SpvOQDLxnI8BFkZ2zkOi+FKm2zSTh64jER4XiVqrE+FnM2GVRWVUJ5GJLbYnx7LCH43okYSTADXuvx0iB45N292MEmd67SWykFV7uNJJmJ22cTbvBMiS8rva6SEZ3x7hj1xUm1ZbK8Z6Rl6UQQM2VivkUKGb+Mnfe+6T39dfw807zn11qvWHfFqLFtzbMunLVrbG7U6FB65th58fpxc0d15v5qYpUmiWbe1Knzvv3J8mumXLhn29VXtmW25Y7vbvHMWf/MrHRT11V9l8yfT+LNudiZ+wzPhZl5MXspHlAp2TxVKg0qs8nsIffXKrGWSGVykMs8UjBJAasFq2I5MyO1Yo9MrVcaDSoD8cb02BvTO/WgV+u02gSOME08MvoVcolGo2YMeiSTFn0rbLgSohnD8T4doYLzpMW2R0Jdp1PHk8eTWGZ3VErpDjm2UvKTBKypUQEkdsG+cFAmukjYEoHks75OO5yuyT0FG/+Uu/nuEwuP7VpVs3L7sW1D0R8lR/qert/XtxLdcShXg+7Yh27oux7dQOPvH+LxeIzWM346e4XVYiE2ArudnFFvVksMUqSSGFik4ozYseXNarlOY1YrtEqkUmhlSCXX0ZSUAhW8U7kZsEtqMOhWabdgR1SrNk41zCeOqRYPhiIrn4bVWcKZkZ+cBeo7evbM2e6ejqOnyI/8db/FsRHqdZMcI/4r+ZEs3ozrZ0MyiQy/8BhIMqEMfhn9GcljwVxwDGyoye2Kwbqa3C2zj43O3V4Dq2O5PTWwck7OG5QceTL34sF9B948sO9AbgaM3r9v/xvP7XsO9j+Jx0NCnm2SvSh9kalh2pixTBdzGYSzv4jNhEWTYf2kHZPQbeNh2XjYmYZdKZAnbclIkl0S3RBF28KwpobkI7ZzsJaDxRzMHg/jx0NLEmZHYax1lhWtM8JcDiZyEB3REPPFm5K+EROCFyzFYYHH7POPi95BjhGRY3nCE0lSJjHi+hEPj2BHDPGFLl9uBONss3LqBdp5F3hcTnO8QdsyfFQ0Ivf7PE6dy+tKuFjXBHvQw243QhoDT9VfJNXPVkrnLlBLsRieOHNW39bWQ0out3V3d6R6kme68W9JUokazwAkjid7T/dghSWX7/Kn+s52n+zu7juWJOD4xfedSfbSI1tMYVWsTHWYcFCG/MSpw8rdnCZ6baBbKhyOqEM02cEBdfuwSQ3ivxtbSvPl4i4L8NgZITlQCzEJBASKH0rNF01f/9fcSxum14y/4QeP3HzptOZ19QtmX7Y69+7Dsg+gtev/1E/ZCT+AR/98/4qx99jSx1UJ979al6zcumzUxL0e39AZN26d2TEk15x7b+rKEbded/FU/8jJHx26bMSob95uy2amzx8fV3OZn733p/typ8fVjHv+5ku21UJs2ftPvrSCn9a+BC64xzViu+ebp+7/zQW5h9vGatpGoOC1U2akWzcPDdfffckDs6ezi6DG0PXbtbnDuXf2XGhrBOve1/7QN6V+embcGAPZ2/1Bbjp3QHKSCTMp5kR222YPzPZAzINlALY7YBsHtdxYbhbHyjgrhxhfpMHmdjl8TrvLYzH6fQ1ajdHXyMkabmiENY2wsBE8je7bLDh2tDVEol4/E4L59t12NMUOCXuHHdnnu2CKCxKuDhdyTXNvcaMRbvC5G93IbXM6jFreq5GpdIxw33YC6yGeR/Lq6SYyQv4ozj+Z38Tptra+15N8H/7dfjZ5xtaL5Yc/W1KhnYqA0VRyVTOx6KyUDcuCYDWyaWGHBE84nVEzubiZO7A38eP4xit3XDq3Ztq0SQvBP+83y+56AzYs6/OvXXzn8s0/mzB2uul5s4T79rYPx/2lr0vv2XXxRcZ94RljdDo4vTn3ydlfwb/fhinYcQncOXPSqpvmX36BTJ77PTALbcQf4rAWM+RZJaxZYaYej/vL2eXrtWBTRBRoVwOoGqAhttMP/kgUMSCR+mTcFgSoGUffNjtv1ybi0bpwra5Wp/PwdhPP2+vs4MRKy2NriS0dr/Un9DJd3BtH8SinM3lNyGRGdWGfrdZvRzqeLAEdfWeOHiX/u4XX2d7iFeBlUXRJHH2yO5lMnsYLAjnDQjLIwmYtOTEpo2kr4pb4i/eDG0n+EH8Fa7Ey+WUSvEa0yPA3ojVyVxerutC1fOTKtlG3787dcc2xA1tcW4zXu65rQQtvmXDZULv2d67W5J25nSZ0pC9qRP/FL+9bboJRL89OcC/dlIjdtGmoh/f3/YTtvGnOTQCO4MJYc7PNfOlNc6LPzKuzYB/n1/0NUr90BI5aGpkM82n21h0tsKsFluDvEWgL7wqjxR6QuqEWBy5W2CDbKUOWeCKI12FjS7NCjoAxgWmzmTGZyQokxf6LJ5U2pVJpSVQqTadTKXub2RyL2tPNfolUqVA0JZbIQSG34/WkpsHHQBD52JZMClLxpgbeZO6ywAQLWIzjVaDiSS4eryzd3aeP8TQfj0WbviWJjLbEsTeSfceAOD15B6ZXmBJ6YURJ4n1g6p0eJErJcJxLUu5+llzKICTaUTOfIWeLLFYZua2dxK5WqGWxQ+lnLRJ0/4pLb9Ae9S/J/QWlrm3ffd/94ydtG7L1gSdWXnX1kO89++sV6YWNb8x64KbltRe2t6GLW/t/fmZkbtaHF0hHvNL20o3mh6blUN/T4Y4Gu9XyIdROAeZHIHtnxSNLU1rtjqY5N0z7yZ+v+lEbl9B9M/s6GJpb5CV6wNL7VP9M13oH42Feys4jCzVeo/OZJhKymVV2YS03q+14IiQKp8tml5NkFrbTFjzeHpnFJJNZSKLLTlNMTp71uG1Wk8Pv0iO3W223mMvySqmi78OfzTtB9kRlAFcagBVCM75qaIZXfytWAWMhSZTxZ/yQItuPEMai/+ea3DOhXM0rY38+ru/ZT9/6/GDN59flXq2BTWD8cNr++h+D2pN7aS17ct/Zfbk58AR54bfwQc4BY3NHcpvOnhX2Jrr6P5RslvyRaWX2ZRdtaoTZjTC2HnbVwaY6WFoHN/OwmYchPKzTbteiawO3BVAo4HZwtnC0RR81GFqRXMVpWrCwAtMypCEaj9tqgkGXUxO1xRtaQ/6AQe9Q+d1yFAjoYg1JVtdgUoj7d+ScTd/RN7CtPUr3Kt9ICq5PL39SeIu9RHqkjWwhlcaqIFoGovlY5vy+jJUuydjw4nHCi2kH+PP7mj76LCBZgLHBlmyu+bSpfcKv3SZ0Rc23uydCAwy5fv8NfZ8cvOb+xjk1x8ONs56Y33ewhl2avXTcwtynK57tuvP2959YfWuC/XZfjS88WSXfN3nu/n/V5naPnvH4wjn7PPaGEaF9o2bNrHP/Lrh/yuSOC+6bP0OIT4/0N0jexrYiwMSYk9mdtXVgrYPttRAOjQuhbTWwqIbksa/2wyw/7LLDJju02WG2baMN3WyGzdjD1MzUoHFSaGWhjoVbECxFYIwFXW6Dm5dKvB69R6+/xeA2GdxWN7gXGMBgsCqjKogyqoZwdIsVrJJgg8vjZsDrYvUGlTImbTBSK9GbPJY8c7QjRb7zZMOH7J2KGz7dqXzeusQQDNh7K2zA1YbZFnGHJxyk+2+1zbyxRSJsvllCUnFXSPL2i+45HRd/+9imlWR758DfNJFl0Y83XvHZW9BqsC1z3LdkT98H3z60Z+XU1ZxU/8iUFv03OL6+/HHnxzvvQkd+WbP/kf+QHZ5P2Cs32Odc26l6j+4GzcDKy7ze/xl3reSHTB1zKHupx+t1kfjf53YFXIFAUOM0aXUOp6bVCVEnKJx2J3JqNDG8pFkNvN2mt+n1QYPVhIeu1rrOiqx41Axmk8ngdLmsNp+R16VIgkeqNygDTNirAalKdCM66PU8ZFegh4gqJCqXOTJ2wu08eKhI6l97TIzEyVtic0UvP4TlOH/xCfYWxQt7jBmWvnAYSXaliZPB/t6tM+ob3MnpQ3wG5Q2Hfnngl3d67sz8dsoh8vIc2iGRBZp8DXfdIeU4qTk6LBy8qBFd9u0i9v5bQb8idyP9dmvf9dY6vTeooD6Dof+gZD7WfS3jxjH73VCbPTh2w6INaNHVMPFyaLscJiyERXPWzdk+h50xB2Z1wcYLd12Ill8IQzSaG28y3DSmA7CuhTug45prZdfehL92jZm2GkathtXL10XHzI8uWLBy4vUTd09kh0yEiWPGTLsncXvH7eh2XcwbQ7HYRA94bh6fhrTdvmvX8ui0XdfetFU5bFgmlEgMSZsyGe3EyERQTLRPRBMXb52/YMHqxatnhUfCyLjbwWpv2bntus1b5YsbZrHEnqTIPzwX+F83LTZAt9K6u8m7HvwR2atJkFggCWLk392DF8kE9gIJSP70rF5AEc6F9pCNHPzzN0l9Wa4slMS9FrK3AakOwuRtEC+AOsBrJIvtThyRs2V04qzGJHFY6NEz+t1s0lHcOArHQUjxigYKmygX6EDI/ApHa0gSWbwOiDwKpYUYOZ+K8eh3jDqcRdHM/PoIy/lDw0byoQhix4bTfrPM2rAw9RGwSiNvj8sR2xhRB2pVKkmwO5kZJg1PbrxOFlm3oX3empYZG3yXzRs+bMOGew5s3pxphZ+pjLHoXXN/0DW6dYJj86UX3bZoyKQtT15smqkPX5Iw6Gfo05c12GZ6Rk6XyUOJzGWs8mWdUxUMTpj43B/w6jrW0zQiuFKrZUGqQFK9ThkPqkzKxEgrTHLoDJa6SEO0PrbS5X655pq5Qy7qaLLXtplG7L101cVzmhrb2xdePkeiVemG1bTHoqnxrXNaZtZph8RqJnRvmtV547x2vvsilps8ldNpVt7mu3yS1xtpj5iIrT0mxvfkfOzEbAhHmFLEsnKFgnhY5JYwTiKTSiUSTsXJlRK/nPEjEpmf7TvWgX0iqohiMJ60iR4rXYIzfhnggJscGWH6g9zW4LdTTuHoGr/JBU9JjE8++XUvm3vyyW+xS838BCtUH+bBz/woe+ULGghrMhqk0fE6j1Zj0mq0Wgdx+WT3ymG7HGRyWCz/UI5a5GPls+Ss/HkEN6G70WOIRZLoO1Y4YoW91qesSG61WSPWnVbO6nAE/T6f3WbT8/+Xt/eAj6rKHoDvva9N7z1lZjLJTOpMMpNkEtKGFEhCDYROqKHXUEIv0puKBARUiq4KrgV3QUDUBRFdXY26f1GsuLquddmmqwKZl+/e+2aSgLjr//t/vy+TmXlv3nv3nnvOueeee+8pap3bILO6OTtyut1Iq8E6yIWK6IXLF/CbiHMikEgb6PY9nt8SDbCpqaWlpT02wMZyETVRa+dkSDaIsU5HNh5p/iHcYD+TBcNsdP3X1uR/bliVMGvX8cnw338Vk5xtNSunDrBGP9gAzyFP5cTId+u5M7tTx/XaXbdiVDC6DC3Z7cjvF9ydVZOXsFvSL+o7/8k+Qtf6fxdZXmyBGWY42jTThOpMUKMwqnmlwqgSZHKgEjg5UPMqtdqgMOqRVkG2Y+VAx0A50JNdenumzQbcCqMxti5fK8dXiLMJiuBqjDkgWW7X6xBzWAd36+BGHVykgzq1ihdUKoWcpn8LfNiu++gywQk5eL2C5IJrimkdMcktZVS7EluKiX1Jfd8aX4LBY1t8WaacCYd4xLOelGtHxEfSYKNbfDwFDs0574ET3OIhN/28ffLR9WOtL6fe/4n4zd5cOYoOODjgEH5/8+yQg0MO4Xd0laF577m5vxavvDCT2g21dX7J34PlchVoAJNAWSSlIWw1V5cU9RpsGygrHoRfYIDdOSR7tDMVchxw8molHdcDFdEP6QoGll9YeQoGQ7l5WFhJI3Q8l1oF1izTjN2ZtohjAFal4g4CPs6nhUR0JaOYnMITrbA1LX6CBRufjELM4wO3hEqCjaG+yf1HTy8Zvn9RtQGOE/8O7yx7uHRy3/SCiZuH9pnTzytwSNV/7dhQ9ZL7m4aKzw32WwQ+oWwy/Lz/YENG70D0/fR5DbAyuhVxqsS8tMhQNR67vAmLg06Pf2Nums5p0wQm7J7SZzjjfwkmJRUOyKttHZrjq5seMeVb3RXjyprumtFbdeboGcs0Z0lS2YyB2fCqY95QW47bdDL8zCMwQ+lWZlT67bWlhtQkA7EBfxfLioPsJTxLtkWUSpkzKdEhGICc5tyraMdIzM1zx+QzHoo1nOAp5yrI9IcjaGJf0mgTK2cNeuXkK8P2b14wqkz3pKXf7DuefGtFysmUoesmVWUaLYbIPUOmvPbEGkfHWOZB26IDz549WT/t8z9ffGyx8dAhTZ+p63c/MHTCs8Ox3ErAMuOfuG8kYu0lLWLI0LiBwEKFEoOY7tYiDvdsqiiHPiL+sZJ7AhFGPefDlGysJ4x7rkQsBq5yon5J0acGnR/UnNTsbPY0b4Wvjn5gRW3BmOW376339L9zTmVG7aRe4t+nox137hDvhC077jyCNlt6L5s8fk/LwKDliKt28bBgdaZBpP57oBUL1H4YzjDIi9jyUjMzuVBudoY/J8lhNtgSTIjIVBl1UQldDsasJcikM4T5D5K0ZhjocIgMWCTnWUgIkvEuTKaUBKcems0PN4qsihOcM/BgwfR7p6INqdfeT/2sbkD1tj/ennzCpjAqasodJzw798nkz5qq+zefXhAoTHXPPzFl1JohPpQ/eufU8OOP17ywovWf/3O/d9tcKG99qOIfD3gHZY4bNPluv5iNlDwT/Re8nH7bwd/Qfjaqs4gr49dhHd2P5z/ZEYs2N8fvdxblcECALmRP8uQkWJ0yqvO9TibUrwWpaWUxbpYgNSG2zUubEhueiSLsgaEwdAfDhCheD5aoZJEIj+puxpY1JZyZfSCvOKu6fuPWJa3b/3I7n3kg8/f4fRaGLmSJL8KBG/1Niypve0rc4YEZbz/Ta+Im8WV+3cvoD5/qEjPbRi07nes7MGPZ5WUv4z/uzMvXUuW6Aatrps06smVd+egMkr9PfI39mN1FPZV8EaPJDLLM+MU5XFq/K8fr4tSYWJevxJIQkvyXWE7E5YOhMJUIBavgxz9o2K60dBATkS3MXbhmU+Xc42tq5r4Itff3Xj5zWMIOW9WgEVmDty8aU+HOGLpmRKB5QmNyRwnzdUqH5Q5fWba1/rbHJ++G/IUFybllybcl5KVa/INmLllVWrlsbKHJ408QJxyk/gydG9h1yM7/SyfI7xf3QSfVUU93/oH/HstCBo8gWZhKm09xU9m7ZIZG42kkRJK1CE7VJjll71mcWg4wxzIKnJ73As4Mda97vK7gafj+b7NdrrNIR9zAYS8A0XzAwF4RDZjuMLiMRs7FPuRwKU+jSceLJy20Zem+j35/BVNYF73y3RVyEv0coyp6RfddaeyLmGNFP8vL5WAIGqnFOJ53Sp4F1Owqrq7DfAP1NiBb/+HYnr6XXIYs+8yD1+u+XJ37xLyleyYcb1m6bQUcVNl/XsXQsvL58PdfPL7+V18/uPmh1ZP7r7i7ud+A26oKefnVH1irZtume7cv/3rZprnyvoMmXhg+cfy46N3vQvTwjrfEX+2aNuevGybNm/wU0YfsnV8yEzDO3CAbHIjYVrq2u9BozyzPFrjds195wNPpERwemH4afnuCh7anrQSTbtOPDiXDcgxK0WTrMfczICknG8+PkpApKQnZjllPw6rjevmPac/AJqAH2RD+FrXoT0N4POlEzuKnYRlx8vyeog3/f7ZZI3llQMkvl+6T4Yk8sBE8VhBPzJYm0GSMrY8TRBFzp5j5QzhmMYHHqriija/aL23JDQ2YN2r+kBkDzt6Fp2nOwa3pKyY3jPdUj4bb7xnlstnNSS5Ufz989r5ew+cOKn10bsMhMbMiyWr19H9k0NgBNfPfq4Iftt1ZlJZmdU6X1k3HACA7gmWbnEYrSoOrIy6lMByhqXAG3wqZVJjB13EMC+2wjmccLo0+33W680/H8TdHdoNnKtT5rEuhzGfIByAfvEuuyE9LSVFwqR6PLtHiGk/8URM5gUS/QdW8YMLaKW4tRALHstUMMjEMEmQCL6uWA5McKzUIyNOcKSlGzulUq1m702gkdDkNL0V0ECCOl8llLMMJAKtNxOYwRafLBxGFIn8RA5XMIOZPgHGC4cShHXnTGVyYDtHbDMZ8FxqM5mMtE8nliS6dziePyJX58j5eZJVbkVdBNkazdJ9lkVWYLGIK1ZQV98HBGpC0Dx2S9kpLSytKPyNbo4EoEYnk4Ep8o1TWwxuH0n+zzC9t8En7p9LOKt3vDlEjRvqHawBNpFeFiIG9J96B0I0diCdyCO77Hfyfq8+K50+L2def42b96cLBQx+dv+s3j40uadnQr37RbZ0APeKKjuTOXF/I3n6tD7v9+mL0+DMw49yq4+Jbj6xrbPx6a/mUb6Kf3El5YGjn3/gi3F+MIA0UgHLQEikAmTtNh03nTG+aWJM3ExTqCl2FEwp3Fj5ZeK5QKMwuzfQrMrHcSTqU9EbSx0lcks4P/WWnUcHx7Gx/Cf6OaAO2TC0D/Do/8qdkYt22Ivp6E55z0AEEI/ZyExYy5y43RS9Tt2QTIiyfShaxDKRDsGTHCKV6UlgyDzSQbaJUAySdBBPBo5fWwcmeUhbW34N80avHTlx4Rbx3YvObT544+wqcPHHKqsfEdw4dFd9tGPbYXXsfOAozHhT/Nq2h36i29dC6uKDJ793ezzNxz6EX0Z9eFQ9ObG5/4sQLr8Lp4yf+4YmnXnoUZt7/yF37HjwiXmpofBT64JChq00G8QiTrTJXF9UPSNb8m8iZ0Z2X2ZVsLTAAOxj1lMlmsfMc4TQ88crnOMY+g7JnMj7D+rplhlZgZsiVHM8bjEaDDUJVBPcWVSArFCgNhAKEGejKID7Ioh+EQci+ut4ScknOOYAauAKjT08kgh72Xvpb0Lmjdsobh74UL0HvN+/CgOKLlU8+sRwZxTuWf59150ZY9uP3sEL8RPy6HmYsWy6+S+jt6XxBmI3pTeyOikEp/CKy1pkHNXlwXx7UByAIwK/S4ecOaDfDa2b4uR46GHiNgV8xsCYb8hnwZDI8mQT3Jh1JQu844CnH7x1Iboa1ZvgHA3xPD1/Ww81auEQDX+bf5ZGCgf8MwM8D8G95Yh5iPsyDKJCXm7fdHzD5AxE//A3mHD86jZ44mZOjS03xOZ+h7jp29MRvLRYf8WJRKdUyXXlBaUlRYUkh+cEYLjKFw0W5eIYKw/m9SopDJSHqOhYsNgWLgyUlBfnkdFavSOmEUlRaGi7CvSeC7y0uQnl+JpCbawJ+LFgRhGrWou6jHq5mOLK6ZVGi75XwRSXcpIRLlNIPamVCltVty7Mhmy014XQqpC4s76V8lXI1hdmXcjQFpaaYWAJ0FkhAT/zGhOciNOJjMfE2od2dElKybGmK/xIKEPNaslNE7aICTeei5wIw8NHm2JI4tLU3Bbs3JojlwIfFxVeC0ipNMZFQoUBTizSXHd80voluHrXElmji3zDu0dRCPL6gIBnWUvM8C10S5j0ufUFY2nilRnfemIuTy8xAjxzS5XcYUiJh9q6jQ3pVlJgmLx4wZeG0x8RTuy/0q+5XYBq3tappYfPdMDv52poHuEUdu/b7xE/37kdoaZn3ITTPqN3s8oQL7PLElNTc1v2DayGjs5kPZmSXhRMU9tTU4JwdA6q+ZoZe/Qev69hO3IeYsWIKzBLflubPeDLAcqwXj0/lEReHJT6EHlZuYuVyVklnv7IQx7FAzrMhSD1jiBnGFcnFWfdhcHPMM5BY/mA1lKxm4MHk044v3ai5KvqhG6U2sd7r798LS+6BJ4lOvKLzBf4g1bc0IB/8JTJJqYYqTq3RZEsLKYhhsiVXT07mE0gPFgT2PTQRTlRBjyvFlpXAOOxanSElxeXQ6QwO35t2aLcbXL609wy+vIlEDStMyUp2WOz2lJyg5ViGPxkrFr9NedpzGmVHNLoftdpCBrAFxBRIhTWUk+oabonmaTZw5bvoFb1kIU+p/12UKBu4sYZivWSFEyj9HusWZBU7ZscZoF6g1Ean4rPPo0SuxA15NsdHJ7K1YMWjTgLkBbqRH2JgOGankwXDVktPX0nMMJbYxq93Bbfo2LU1m+ZN250weERT7vwD8OKdOa19M307Mqzu6okrZme19fr7xvqaoxsbRmxeOqyhjNdd/QfjQKba5DXWgl6lUX30Rd281JTw1FkQlReMn2o826tg+Jb0wgVNvfuU9rqRFhmgBnwSGS/PkUdeynklwkZyaoq7KRHOLyzMr/LVvJfvI4QohjazVe3SMVoNywlWq1nLcYLW9yYxkxLMPsd7gs9LCdHX6jJqlRqNNSWoPJbsNxJCWJ+2EUKYuR9Zti8D+lQFM2uq7y3zB4OFT4efRtkgM/BdNBiIfhckyP1/SYorUaI0GOLEoDa2MTqk/SLkw8Ib/Fjd0mVpT0giDPrHf6RGx1h3/dCjU62elRvS9mNJuLFfTWn23TvS4Ao7JdTH/4E06L45Q0aPL7anZTYt0H5YWtw0pCpvdGPuMmJb04NmamleCY2R+U9zT6vQI9wjKrSf269CM7gZKjSKG6VCWVyWCilVPXqVSq2O9TRbRr7GE7DZklz5No23kBN8MpmafU+lJHK70PeG92Mv8kas9nyvNy/bZ3wvz5eURCIEe/zUEyWMn9PpXLqdOkanC/hdGX4LclmYfL/D0UsWEKCAe7XAFqdzumXsVhaxLO51VraY6oBEejTFLOOCxBSO7stZQ8S3ENM06woJ3lCKTymNs1quVGBtMFqKdUFK/iwYc7++satRIzlJLnf1uHJIOpyXWtLEKCyp/oU9dT7GRA/xUbzXTd2TUPz7/PkH0BNrDi5Zd8fjd/x6987t8xeEIyUNfQKlQwau7zNzQ//JXX2uLmmNdm5NVC+25c0aPXXy0K1paRtmb1k5YkhLmyucH/LnFIlr5/Xt2zKQ0nA3puEpSsM00Av0AYPBvyLDN2Gsd5Mpl5Al11s+0GI2GzVko1jje1MN1Wqj4PO8Z/TZCZEG+t4o/7gclRMilZfXVfuy3qvzFRQwILd3f29fiEr86V2USnel70xn0tP7+ot6Y32gyM/0x31uSLJOo1YrOJ0/MVHhd5n9Oy3QYnFxfkIuQqUrhFJXJIciqlMX/4RStEv+hFxSF6Tdk26XSIQjHRIPqIROhERMOE6DcFCahfniTvQxQv0vSLebkm7HnZkr+wxqaLa+1Cd/YVqb9d7WVfuObvztqhVH2PQ1B5bedqdEytmt+b3LB9fkElLWzNrQr1kiJe6Wdfm9smfNzw5NNQ6bOWvM5vTAsilrVoiZhK4Th8Xp2n/ZXYklBcEcP6Frn9qWAZSubZiuJ2NrCXjGBOrBt5GhPYhqtuq0WjUrYGqqfcAKrVaT4Et6z+TTI0zNTELyTFet742ij4tQESFqUVFVOR7YqnyBAAMyS/q4ekNU4E8hRC0jRE1xpexMYVJSegcxqXv7gyiYzvTxZ2f3NxoMCr/DBPRQv8i8wYy0Zj2j1UGdznETaa2hJmJLGTNWjRGW6ku3Jm0UE7EHdamUpdQt7iLtjYTFJDXiGZVQ2LVa8b8gaRsl6eY9joVDJg8MDRm2eQH8t11cE5gwfM6Os/eu3suG1ty9hvTOR/ZQklaVNFQFS4YOXDeguat3fi3MH9WvvKaXHK5ddrho3djWMxtFV96soXMmD92QmbZh1tYVI2PUzMoNi2vm9avCvZQDkzEtb+8pZ8GzkUgPWip49j3eJyOEi4nQnxWZRNAGuuRm7n+Qm7xLq8/nFXIBz8DVhFBa4lbeFCMWfhVn/YLuF6fRZ4YbiWI0ELsFgUfC/4IEkykJXMOgXRzjQMX2pf+TxHixTFy7E2N99523S1ivye3VSGTi+obxMZkIJ0B22bLp4oOHJZko9Z0e2PbnEGxjmdhA9dDSzi+Zj9ly3HOmRWo2JsORCXCpES7XwI0q2KqC01RwEwP1LmLcSSLpue2ueQ44zgEDjgrHIAfjULjmyaHcYTc7EwW5Qu3kyDThtSB5U+9gPCgQx9ObDO1YakEdTobESjJuOC34DGTAZz6O1IrRhx6eMv23cP7ET0bjzj5z5pAa71Ob4Kgz0yehPU8c/M2TYyc8qJq0GFq3r2+pHTG8tsUItyxbSGPrgwPCk8xsDC6AIQ0U3Ga3xerxQ19BOYR/7V9SMoAvufri9HEDbzszecR5Znbr+AlTZr+yc09uTto+8vx+cSgznSshzxvJIJYMrWavD0/NcVn779qb5g/s2fnK7CkTxrcyBzeeHz75zG0Dxk27Vs6d719acnP95Fn8mKcw7C5wYxB4Y9cTV1/kS/ATzGxcZE4uLXLiuNYb67cW4AL0IX1hmJbih/uXjJOADfjT9ur6l5T2585fK582bgBuy/Dz0rxiEDiI659L9iBgvPIuBIRDWJHy+nCjhCfHnVw3uGbVtS9W1Qxed3KcdMbZ6RlKzMnatfux7dsf270rKyf7rj3kcI8UW26fOIyZxp2i5ceR0wWgr8Bi1fMCQfVX+Lndj+7Y8ejuu7JJafRwF3dq3Clc0eprn6+uHrTu1Dh8Nqh6NedYjas9Re1r9kV3x8p3/pcaMGV/phbxQ9QeDf3Hun48MIniC84EgJ/FdgIS1C5EQqTBmc3sgWudbOf1Kc24vX/DA8xC7iJwg+kR+TIrtGXK9fmJxN9Yjg8ANDhy5KdRbkSjN0Ag0zR6rFaHjqjcn0VUyNnoZhvdfmRP8ZyGdxx3z3/clpU18LsBVz7Tfab7LjqwZkr15wM+o6tuRIbEPH/dHr1kf5eMsPqLWS/fR9fsiSUeXLxZUFXv+WDlkkuHa5TsJl5RMO/xsWNPLPQLDJoDuZpVD9w3qenwic3516NtaNGfKxZsbu0/eP190wvfpHZ04DQ4z65lP4vF4RoeMSjkPMdCpUxgWTWQyV1KxWnUdoLlXAKPDyJayCCAXJAHDjW0qyZJUf+k4IMVA6ib3fdYRSRv6k2H/4n7XIEUIg6/2bUdRczL8TdbdiR671H8T2h9AM+Bi9jbAJ7mAhDSy6E+zY0/D8B2+HrHSXRVXC9uQMuREL0a3dSApeej4jDKgy3wKFvM8phm+c8AFhZjMn74FEAOgeVOo00RFQQRuTof2PletQTU77JKB0RLB9JoiSIJTUYj4bVggD6FR9G4o2I91q5TolHmTf4VYMEVYIx3DZsxmw2MenT8ruMtVX1DackJhoBVr1GwQjQqGD+43Ds7PV+rqFPJjO6ZlKe4aBQdj5UV0sflPJ7rEHlHpzcoRSor1Zlo8Etl8a/8eEUqS6eoVQlmFy2r8ytk4Z5HL2J6AYJV7vlr6dy7yHKM1PMKJvFSoZZew3ICvnIs2iZ/6vt++BStjrZx5/FzhK/NJGgYdz466xh68dj1VVyQlBttY7Jj12kwP7QqOpupOoaLvvY6eR7Xex6XzUllu81o9TG0B/8YvL7qmAQXkx27Tp4PMdkdz6Hd5Hl2fbx+fF2IP+/W0xKiswiMuIzrq6T2ETji99GC9AQSXFK0jV2PyyLNke6jeBCk+swxiLl3Sassx6Ti4viKlScVR3FGINtDYeuul96n7L4vXia9VyqW3E6KRp1fwZHc88x62m9AnL8lalCKXDwWffsYnnufw+35htIk3nL8ZkrJVYk4lEAx/ODy5LTdZvrCGGKqo7MkJHH/ONZ+rIOMKaRMSsv4vTQEHDzHIjHjWDu+FsQgsouu7wBS/RROjraMBn2kC8tmNO8YCzuegCuPoY20dHFDRwm76FicBjFYcKsKuvgB7aY8AUdiUK7puuj1dQwWYzwKJDwLxQwWEmAwza69TrGMpHu7YKHUlXiNKel4goXRt8VMtBGjheuNS2cwa+6gNESrMa4J78i7eMcc4z+CHHzxHx0lGCLa187F+JTCTrYxKMXPXxfxDfCSxK8S0TFuCA0pzyrjmCSjiD6E5jFDrneiLPhOdMUxofba2WO0CnZRjKfgSMqjPfET43fKLRQ/zItx/sOqb9e9EkTM19c74Tv4phhL4R4CJJ6i90rwhAiCaHsLmJJj1zuZIeKGY9EVGBzdMbiSefH6jmM9+pWyJ266+la8f1H8YOaR+EHqh91PxHkSXhIzYnxJ2VySHUzXMwxuhVZ6ykifjOHsHMVtdDnahJ+nTM31ZhfhOq+dxQxFebarX8f6l0/ChcRVeyBFWxxvuNIYr3TBaexCncRbFHldAiEGZ9czPeCkXGaPcxnm8egK+E6MzaTeh9HIvIhRSpkNSXKA9usYpHHpIvXtjmfjMoZ2cNK4blkUh9Tcoxdw70qdEoPa1StjsMbqkWCN1aT3uClOpdquixRUuJJgVqrx+o4YSuMyqAtHMakVl0NUasVEEfNiRwkRRz3kobInP0oykSKV9JEYT+JOwnTVwdEonbFnYFdNaC5B6DFmaHQ5frSrOgJlrMoestXYs790sWqXZInJWSprY6wQ59sby+jBDTfgOtaALoTHm3Es3uUB21UOaY8eWAlEpMdL/UyigCQfmW9o749irMdZBmVjWcngcnHbaP+j9CBQxuQmmkPLpmOzPj42z2E/6OKROTdew1C+36Nt+BoJ6GklF2LjNrmG3u5xDf21e0x/p6tfEumlR+90XUwGU0VZrEwpvqoRtzWBeuL7qL1ICIRBCagAVaAv6IdnCUPBCDAGjAeTwTQwC8wDC8ESPOMJmT1psTfX41j4Bb9b/w/3T121Cv4Lv79dtSpqIt8rV5Lzq6tWiWr81qxaxV4m3ytXkvOr3XdfveWvP1PG1e5fhdpV5G9lj89VK8nfql/wO+ar0s6v/z/A9wqwBqwHm8F2cCdoA3vBveAQ+BU4Ah4Fx8BxcAo8A86CF8DvwavgDfAWuAQ+AB+DP4MvwDfg7wBhPRZjLnyLN/f/w+9pN/0Wp7TvFm/hZ8qx/i/vn7Zy5VX8Twl5jR5fe4iexM7pwfVD/4e7CGt03dORgNluknRNKoAer/pJYat+wT0xhuvJRj89llhtZQ+G+7/fD4C/szO6g3sH82oZ6A1qQB0YABrAMDAKNIGJYAqYAeaAFrAYLAOrwG1gI9gKbgd3gT1gP56f3Q8eAo+Ax8FvwFPgafAceB68CF4B7eCP4G3wHvgIfAL+Ar4CV8A/iUTymEM930TMFnhueofMt3p7zGm3+N2KC/Hd9BZucR+Hfw/f/Bt+u/FbKOgu24iPPTe9b1XeL72PeyeO/GsZPXC/cpX0v3Ll9ZTusxvZ4WrXhY59q7ruwffDVnwTYcOVq3oU1PPs5t+4/xG3rRS3rZI+V8LFq3AZXZ/df1dX3fqkm4Wu/szNuNhb3d7z5x4ch+fnu/DAW8k8ScYpIx77djFPdgwmbzLn774mSFfxbFxP7+jP2OiNzR1fMjY6z18Pn0NDmNu7xrshYh5zu5gL38DldF+TZo56Nf4gd8D14iswLN3XD4qvEMd0WCZ0orOkHKLFCJ0/QnRWXE3nD7kA8M9y23GJwC3Hp+gl9BK3/dpics3V+Qn/KreVXJMj6OIevTaM2xrNjmaT5/C1Z7nZ0jX+2WivaC9u9rXFuKQbnoN6yL9KHrs2El0k7f8t2Mp6mGskvgm+GiT2pYAawJRDa5eRIbEpRTPnXWwVxZOnRLH14rymJya9s3fv25OeYK4tuLgA/wbRqYVvLeg/7slxe995Zy/+AjowFYxmx7ADMUa0eDRy4pEogEehCjwCDcKjz3g88szDo84a8HJk8vTZgxsbx45curKodP6i9OwJzan9a1Wy6ggLZPiV6EotzU5NzS5lRibm55p0OlviwPrWBQsmTe1TuXp5YXDuTINlyHDE9yofjl8p40YnO0Yvnzl69MzlzNQUhSbT7/emTAWBy+3FgfY328myUCAQ0L0pefDjo3Zy2PNN74MB6Vv3unT/TTf/5H5iXkWc9UNBX+zbGPu2xr7j14Wbzm/+vvn6zedpN5Ufr4+5mJufn7ubfPwQygvlpZIjMUzMpB8P5eWF0BDyGXWQH9D6rnujT+TmB4P0ZvgyuSaOJZ8/kJt3kyPmbvyRi8/ES6FQ3sf4BO7FB8NJYSvwB3wuGCiI1uKjPbm5+cgVu0kU8MGX5LH38nPz/fhAWhPu5rmbOA7NmtvNYzdyFuHVtbivNjIXae5JQCYAMKUrjpV3LXNRtDS2Lhna2NrKXOzIRidaG4cuIad0nTETP/s4S+Y7erKSKz1N+JsYehH+FoKxQFrUzjaTXR89O/+tVlz5SYha35o35tikt/fue3sSVeoJaAtPEtBOLryImf7YhL1vv713wrFxkk/mfPhrNJU5jPUwot8Hu7dWrD3ghbOmt7VNn962a0bd1Gm1tdPwA+SUvPtPq62bOrWudhrg4L7OrXwbu4GW5cH9h0xmdcDtAnr6yeQT3EmtgN0rexaux7FkZyLZEPNt4nbxR/zaBluhDL8WjxWf//RT8XlY8emnsCJaEkhx5+a6UwLwq/hRdE/5oP37B1YE2yZO2oV4/Ox2uBg/KYeLcVk/4KdwCZ+QEuAU6Yn4kwHx9tSdO1PHNzdTG1h4GrfleI+23NASLl8KTUHQk9bjGJJFysIwiYPh44/fDH3Hx7cCOLhr0sS2YMXA/fsH3Qzwxh7gkW/xTQzeeAwmppuu0y304YfFsBzSJ0MrfhETLjxH40msaA0U8OTMD334hT/xdK2c2MZB8tmDEsym/lMPjYQp+eKndcleBAeLvzGuhEnF4l8m7ZrVf/7+weL7IZhUWa0Un4SD5ZU14me5MHXKgbEoVXzr4kXxIsy+eBHm8MPEY0JFX5hYIH46vn5CU81zB8WPgtBRW6wSj8EGbXmZ+HUIJjc+OLNm5qFG6CwWP+9TJouewo+LF3Exb8EciR+/E+s4JfdnYMcSuGvFjkw1U6ivBMYv7YTMDf2BSYSvigUlYj58bdq/79r+49YtV7eJn1xp/WQ1NJ5/ARpXfwLbxbklYh08VQJ3rb++Y8u1bduvbvmj+Efm4rJPl79A8le9sPzTZbj+eeI1bjPfCGzAi+u3GgUGSn4MHgoArtEqhz7jDdWz51J/VXyHeM/ufduukqph6IOBI+H06Bc2Vw8Q+EZddKoW1URBP/GuLVe3YwDeg8EEhhF/KIievAEMLHd6YSbk2TdACt0LY2P90peMnNAdDhb6Ylb2xFgEyyK3YzY0168dO3BNHuz30Fah4wvZ6VfZnI2No29z5/wht66KfWP2r69vqpmwdmJT2+OT5Wlpl94eP37dmLqSIQ8XDl2H6wsDwMlwfVjsZcBwYZiYmMcrIcvvpPGx7dcu63QCEAYJYqZj6zuelD1U2DANlh0bs+iB3eNKp2XaD7a23l/TqE9IaW67v6ViY54nnx01tvz+FE9K6OV5uuSVCx5oXXQo1KdvxoKDB+eMmpTOyQ4sWvqrslDayENPl2U4qfyt6PySvQ3DlYjhw1wsRQCUfEN7WsnzaJJz4UPLEv0Zu+fMbSjzukuHzpl998jVD/YrsbW+8f7hrD6LS+fdPbDXwpaSwXumjX7h4BsbZ9DyI51fMu/g8vX4hPQeUhi1eCQ+8kg+at3dY+uPbhmSEGhY6jgw5VAr+8bex1+eNvBPJ3fm1yw95Hl+4dsHaTlpnR8wH3BDQTLpjUEa6jAJeogXjzcL6k09MAk/9z4WHlSakz+5uKhuVGLkvrFz1uxbMXACN1RjKs7cP3VaVvV4u6vjuWWbG1Y0z7jTL41DwzrXckHu77T8tJ7lWax67obykYVJrNg7fs66e5anl9VEH++qgP3hx+uPrVw9ZNXk5rs0Seji0x3PLts8eMXkWB2o861OP7s6Fuv068jhEQmwzgRH6mCdDu7lYR/8j6DTLmO1iXYZNNjsMmCU22Wcxu6QJTgEYOQdAqdhHAKrRQ4BGkYJkMWCSHAkW5SsVmdWsSSKFKdRWJSchmOTLEposFqUwGgyqwCJOwUNEDjcluFmqDRDM4knpdUodaq1KqQyGCGgkUuJ/Z5GplQJxLvqHAlJ+yHWaSrOXT73ZjtJMdfUfpnkmAsFmpradRcvB4mz4kv0k/5GDvD93S6MZFNdC5mwlkSBI0GlhApI3yEmjcQe5Zg0dnXqBzM+SH2/z/AycWnt8MgH5NTzAT6FW+qHV64Tl86AW9jLR0eJhlH442noOiw+AbPwMfwb+egr/ukwHCu++sZh0XCY0BL3aTZIY5HtjAw6YoYardYQMEKj0UxEjkmvU6vMKrM5GSlNxCtCoUTKpcrTyh+VjF0JlUguk3EsCdzPmFbwasUKQafnebNKicxuJIubu9JAEjSxT5c7ZxONt3vhQo9grNCmeykoWR9LwQ/TBHeXI12IBIWnznVs0NNRNe9Q4qHEw4mH512YB3clinMTYVuiOKf/ww8j86aNm5Ap+lf8JZJgVnmYmZJw+4xgS6QfNchFQKnRGowKoxRKEsjlHoXRpFAYjQq9jsThvlMBVyvgeMU8BRqogBUKqFDKJmugYbIWk1ujwEXJSZD7cze3jfzFI+r8NCptj9AhJG6AFIKuq30oacHcRPpacKLriDsT/WrDhg3Rr5AVfyGiFHX+LUavBLA6UgNgksWnJfypc+h1CbqEhGSkNWkYpEVLtNCuhVok8wlCAFUghDR6ldHPODiZjbOo/ByXoNOihB5Uil7QfXjBUFxMNrBpgLgrXXSKR0agjWi6gulEAiO4jT1y/mIKEW0pRENrURrtUckGGjYaq/qMV2jXXbjLbChPXld41mKbgKn0e2b8hEg1QnOitcKIz3gxSMfbkViu7qG0SgXbIkOLU+AwBvZhoJmBjQiaUQ1CiQkJdlMmCU2GgFeuUsvUPIkYI9gFIVmmNslkarsaqmVKhUIrC8iQjHcny5NWOFR2txpJ3ZTEQYrS6Ec3xcCLkYqGPaJenfFOKRm6xGMBd7t2eGIsSbeCuT3rJoqf0bhGr2xK3DRQimmU//wsEtEoG05LFPdnwqq9Q1t7F7BDXt4xozL6OHN+A1zk8DSPWrgjx/z2hlccaVOGUjwExBHcJYwHH8gHd0dGZAaXB7cFmWUZWzNQK7uJRQUQcjKFLFngTAKHFAZBSM8EhTar1eDX6Q05hpycZLfT5HY77W7odvrdSMEJOp2Q43Yjq8HsdNocWplAcSEFy5DM0IqJv3WoO1421xW39OIV4v5RvDluekhwouPICGX0MHSAyqJhcjH9u/JWwJ54YmI4uiTqG9LHFs3/YEZRfWFZYM5n91gHlQaSe/cbXdLXAevRtIMD1pYVPDMj0CKmTIfacwUXB/vYYeLaypLitdvFv0L9rrmDbYZo9mx7pWq3PjVraOpK3m10jh+6eptXL+o50+ZKsldwWpzGEvxlgFysu/QGX0TWDe8NG8tgkQWO6A2XpG1OQwoh3Zlc0ttkzDDC7JxQvt6QYQCGFcYMk9GYsZcsNrC98gK5Ast6ctWmXDWba8uFuUp1lceVaks2+o3IaKxw2XKXlmwpQSV5IWeqJ5CTnFyY7XQ706FXMBh75xc6TXq1VikoFRmYrgTdsagkgXPxwGZYJJCo/sGmAI170YRxrXsNn9KgizHfAE2s390iChQlEQ0FRagihzR9Unc+IR/jgd54iMsw7a7UNsvI5PuI6kRc+qg/X2EazTBkZS+JXy6xlyRaTmn5p84E/d+3QatGPXp378nBJc9m5n5cc2oRnN9Ue/X5pF1T8825vdu+Tk5resifKx4NJq1P5s6IZQPWDpsv/rhqcHBc/uD7lOIi+LxSNXzzk2PTjQoe+uXndbCPCe6Mjgm6/yo31//BoRa3CJMbhjXLFFnremVKY38Y0683jVWaDF6PLJwGIZ8MOZ6H9oRktcqhUhC3C6VyhcphUqkc5Q6Y5YB2B3Q4bIlJVuJNSMLMmw16nUW3zAKnW2CapcAyzMJYLRBfMRpVOh2eQTlAUjKTYEh0WsxWs93G65QqDjJOtYKX0TAyEqECFefOteuLozTuL4lR2PRSLJYMlY20m3QNYjRY5E1RZuK9SAqdJqc5MYQ4bWjQ6Vg4GZL4mO3d8S9FFekSZYPCnW2wgnHcdmfSneE3Gt79XjxxaIiMO3Mtmot5P1FsQkq9Om0lmrEDcqvE1XB39E9iLE/tcHEGr8L404KNkdq+EAoaLYAwmdeaeK2WhN6gQTc4juX1MrVKrpLLkxVKk0Kp1OGxro9OrVmBRaVcqwQqhOAKkgmW5PQhDkHn3iQJ+2go0fPR81AnNrXH4xERufmO5M+CDy/0cGzBjQ4R4WmkrjqM28irxCubVj424r62KN92HhadX4uurcUt+zb6LNyLjkcH4IHvYTSatqVafIstoT7490XGjNBByDAemQILesUjCrgPwyvDDfEQp00Bj+6DZFCH57fJBr3VYrQYjR4Sc9i81AxH4UFyoAkGTBUmZFKonVZoFyxmwDJOQYYHf5poiIQKi56LSUUynoduyBJAMqA0Ye1lcyy/QFNTd9RemihAaqRk9klzA+DG0tkBW+Jqbh2/O7J3c9KOKceC+Rnjn4LBpxY/99tV9YOY3gX7RbdYAXPQ+m3e1ukjx74oFuH2t5+qqCbtHyPOoLFiteC5yHRBDrfI8BR6BERYcxFkQjKCJkwjGdFjZAqk0aoVWg+JvyHXAgaLLo43cRyvxZ0K8Tynl2vUCrVCkUzzkixRQbsqA+uzSjkCahVSKAUGreAFjFCKjKiUYuGcvhh2Jxoh/E4wQbTarrAssQixspgXAcmzwF7Av+ioT6k0YsgRRY8cUrTQULFw59YVjw3PFUeJ7c0XYPBCG5NIgsRGaykbfCH+W0zF5+XoPMFDH8wHcykeXo60YCSQ4CIywSO1H8qwGkfbr1Dfuv16rKJiFAS4Cg4BDnJ6jVyhxqiQUrQUqSCngqqBShhQVmANV60CGBtywCAnL2B08KACSwKMEdw4gpObmSPGG9QT42eRwuIbb0CKnCj2JIKcxCqQnSuWvD0O80n+xQ/rn4KhE79DOtYrLopeo+zh/p14gDvTsRBeJfgIYr6wUXwMi+QgpUKZDJEJIhLEBvcHmYB7CMaPXosVVrkCkQAQvKCEahrzVhqBrpBYS9QN7bVgd6zbUHyUF2BhiMahDkPe4w5zNn1HQaGb4ZY/NrxjppF5Y0hudL6HO7P/+loeS4K9bewO1REMVzqmk531YrhGRAIELk8cLizAPYLMRLQwPBPrgswpU1DInATLN0P2YVNMogR/HjLWbov6VzfAoxN3R6LhJPTCxJHiYhfrXdDxqVzMhzk7GJ16L9Wrnun8gu/HXcSDRyJYHKmps8F0K1wvg4tlMCiDqTJopqF/rOwIFiUkApVanawBJqVWA4BGk8xnmgHKsSfYSaYepTxHq5erpeA+IRJZQ8pUCknQhkCoS2nWQ2IN2h2UjUS84/U0oYAckgjUUuIdgAflMDf+3vvEi+dO/OWFU3thu/jqef7go+LfDj4chRzcdvT3i9mr+V9/IL75/Nd1rHgtO7Fg211QDndAO0wtKqKycrQ4gie509PAG5ENW81wpRnOMMPR1PV1owkuMsFhpikmhAdgU4rbZeYS1LenwhWpsC51VOqMVMaWClN1vjSYhscKkiNSh6dDMkGtTvStT4aLkuGkZDg8GZpJxlyYbLPjyUZikikxKSnRTWK1cYkksQhKMJsSZWqZIkeAnLYrGluIaj4GKxYlcYJKWViaaNz014JkykR/b5KGVrLX0IW1vFyORL/wSa5nYWOhkRcg0TwlIWskyy8wxD1vzqye2dhnqqsi0JChTbinYHJFU/Tyc20mud32wlkY/OfuJHnZnQj9O6thx7Rejnv0o1PWord+gKE7H+rozTx222PPt3SMwj2s/pnHdkeZHdIa4D9icVsFoAELI8W8TKOGglpIlrwY1CpOjqfErJJNJnECkFLFMCoAVBzvlsnlSGCxCFETjzAapCSGhWKS3BbaA7i36QnbSC61VJPQw1AsiYB0TiJte5hYfH/STF7W8fwX//pdX9Twjfi8mFDslgUn4JGzD1a9RsOHoy+IOz/YtfpxDPeIzs+5L7i3YrzeN80KC4xwuwwulcFMGbTJYB0zikHmTJ5PTkxQgTiTq1UmtVql1qqcqoAKNwXlJKjscsrtjIYkPg1J3C6NkN3TXBKYqVhPYjN1cXsacQsv1FMfFrmUH8dq0esY4E7xCbDq3vtgtsTrYggWEF6HBszr4nWxFfP685jVYS5m9euIu0hYXfxBXCR+IX5IWR3z+mE8V1zKlmOqTI4UCXKFnMo8AQsTInOI3OePwFN4nNwH4DRMKABlgFMAyDFOpVqQy3gsdfAk/kKI9N9o8HVCkI9sr5EA/sEmyWu5KwIokTmkFZQUWPgEuaUbyvv1zhAtL/3m1Cq4u+ncYWZd6+6+HUdYb8d29OdfY2mHgZQ3Y1ljAo9GpqULtcJ0gRFIuDFJNPN6nT6ZQokHMgKaTqZQqVXJSoUJw6+eKodp8ho54uUWObJrijUzNAwevDXJJEGCXC0DRtyQHL2R0akw5ZCaxxjAcjVQceHihdgHaRQZuts3d6XCsek+6moZbWtQSkgRT1vRo51SU6XWypvXl/fv44k+drF39N6XRv/ej2a/1hteGnbpMGfbt7v2ej676vp67sz10ezD+M2fofQ5AIAwEtPHBH4XWViLBT5ue2xYsvBeHhEESGSyQC8mk5r4UnNQhhGBFROCC08MF9VyaJanEVxAhwbKyb9a46GIyCdzfYoLp94oUFzwFBeKn8FFUzcyurHRRNAxrsn2Whflm/4bSoSRmAHqPGLjM2Xi7mdbz1TD+S8UwJohr8YZgcnreAMzwymmrqMd3f9rSZbMwpPKZRgnRtwnT0SmFOjgVh5m6aBPAVlOdtb0BtZNtVqjPsFhN9hJ/HEZwgceGTLhg51YrzVAo8HoIaIHlgMYIIwDwZ0GqDNAQwLW7xgXC1kWWZwqAd+LFEYyppLwt4EKKXooCcGIGV0KsC0xN2GGpliI/1VS+EtdbPZPRHN7k+71YHyGSYSR4Av7utyfOIx7rO6aTU5YyC6LHn5l3Fz7XAVz121DpoudJfBLsXdRPVK0Ehd25EvdmtbPol+3f2r/t0eJfZh1z0cmyLV9smNzFoybF6mcrYzgFmLZyTN8fKZixxpbADdNWIEQy3OIYWXx9Te6jtPUYxLykhSGi6pU7IueqPwurNe8sIYZ9TCdVxwi6/gAMJOwjiKA/pHs7ro8XXWNY+eyKMBWsINYhhWctFKeYRU9K/2ZWrFKx0xyiuapx/98fAKatVNMwypcjUT/eZ2fcU5MfxfIArdHxtSRDPUzM+AYYZaAhrGLWcSzFhZtYGArA4cy0IKggPV8V283vN8Nd7qh253u9XpsFpPNotHabBaFa5ARGnV4Vuv1OJO0To3GliRY0p0kDCoV0jThvBTMBGsnr8eGXjpJbblyQ8he6pztS42tFUj5hi1WY2FXql0p4xkJJ8s5G0beceDfYnTl9P33X+m3rbFu0+IZbltgUJ+R943u/9iOQTlq1+wLi2agvU88/JuhYxDz0PbT/zp5jjuWuG/D/qVH7PBv91SuKCvcvuT2a4tT20RFwsP7MG5mdn7JzcS4KQW14LbIwNa+cHkVHF7YWoiKvDDDC7elwRkuuMUJZzihRq2u72uDNuAqLQ1ku8rL661lsCw35ErBV0BpuTM3N6nGmS7InEZjkdOWRKPvYWRUxBKv0oiwZNGFkDKIL5CYpIH2nnqaFGGPBtaySpG3fCQ3FPUj6Q4JSiPzxW/FP0J3YX7cC44FiJEZksxJuV6nekNCZMD4kvSyHKdc0Mi2PNc6edK0wQ1r1+45O3+BIHT8C6HEXqPKxo0akxf9F2qE1VWzF04cD0eY0vTOAp/FW1LjTKpsaQxYvMEkrHy0Fobf3PjYQ78aPLh1yau+QZm6BHXpvGHBsvIFeKpv4jfX1Q0eTNaKf935JfoH9wZIwnOETKxvy20Wi0duN8kdgkxu98mx+gjskHE6QKLSZldo5CqnRauHPWPoEvbB2lkTWenAMsHWHZM8lJfbrZBRP/+uOM5SapXh9f7iluYR+TOtg4pCyZWlI4sqHd8ezjl8f6H2aMqaudfgt3OtdBkvs9G95vrC9/5J7Q2aO79kh2A+MIBCzAknIsuHZU/JRkK2NRu1ZsERWXCUb4YPLU0hCeiWKuBiHmYyMB3BbVlwetbSLLTNBzelwA0KWGIsMNYkJCWsSbgz4VACMzcBahOcCYGE8QmsMcGYkCdz6bCqm1af5wLW8LoCuLAANhY0F6CCpIhTo8xwsgJZGI9SPfVyu6TXN0kR2aSws+3kHQ/D3jMGs1HXhQk+xjJcftdPZJOUkZiEF6QotFaL1RumcU8kliNXm0/t/fe5xa31ddu23r1i2tSZEBSE6/sXFAhKizK9IttaVzt32I7iogS1upZFzMlsl1OX6LXa0pN1Lhdsg+HXji5d0n7y0H3DGgsKz4Xwg4UF/RItMoPSN23B0qKdgwY3DBw0LX9Mxt0DWcawxuXMNvuSDfpknyXL5SLyOAkTI4plpBL0i/h4uQJPnz2cwsQpFBzHqIFSKbAMIxPkTp5XcE6kUDghHw8PFAtvEosGElsxoWtBRndXlBP3XxjbJ1HoQv3Koh+6UGpV9D4yTByC1nvw4EbXAfViE6buWMwVRjAkgod3ZDToGT3ZtuEBz5MYOiY9g/8ZPdazIWvUqzRKXk6nHTSY6uVgO5lJxuV098hme43Ka0/YyPBdeSIIJ8PMpGVJkfuSvKHR/j7mdE84QaW/mxm7fbv496j59mC1YbqyzN6I3qZjVgf6hiH7FTzIiRgxOjieeKdwHFlqIJq/pPNjXBBlP4T7TFAKXCvp9JDZI07Z0rpkBKzH41IeeiN6GE2g5e4UG2jc50bwbeTw9MFLB28ZzBQNgtP7Le2HplfAaSVwRgDWBkYGUF3mqExUlAmnuuAS22YbWmraYkJLNVs0qI9iuAKFFbAvP4JHgweBmj6wvl8/VTivLFOVlun16iwq1fC8TAvMBMBSWA/ra3P6DSDLhDrZdBpQXpdTmeb1hnNGhGGfMBTC1rAvzIQTZTmyBltDegPTUFMpz8lJjEV3bqKhmZtuDOxM5wpNJPg2Hodo+JFYEGeCBinNS880BvHuE5YCK3eF/PmlcZghjfVInZK9vq5sqgFicOLdeU5v8p1Y+eTYprzgxyMW/8eYyoPmJDcMq6vtBA8l5NvHpJUNqhqyZMGDDbMSq333wfcNoayBnj4DBvRv7lNUNOEXxEf2hE2FeyYubW6ey6AnakfuaHng7cISxxy6htNA13BS8cyysq8Deh2FDlQnzBDQDB7W8jAVALNNq7FqVJpks9VE/s1eo8GgVJm1Gr3bhKwqm1spA0xqqtPNaMmgj3FcQbd0gvE1FBo9mah2WGoHYyvR8TEOj2tsFgxDPK8UiGs75IVkjg567Ofhu+rG7Vw2q+W2IbcbmVZ/VtPg6L0e5lt9x5W7fPXLZ01unlXhKQ1maMV3KqsiE+ZNiLSxaUUBJTyyv2PU4z5YNmbmmFKzJ8uCx3YD2I4+Ye6hNp59Ihk0RamciZAlOYEHK8bDeXANZCC3ghWYFSRx2xrEIH6FAAJXSBi2j8gnbUxTCCtaQSn9Ahfm8Bt94o0+6EVa8snc89Q/nlqO30R2RJmTcCSNOS0AawTPsXCPZAUSV/ryR6/hmcBlYnbo0YcYT0EIjly8+OW2NuYkYsUzmyVdLY25Dv8Sez4USUgkofsgA86x0IRnK4iPsAieAwwn4BLb3ww6iKBxfPRmsAUftbSQPu7D8gWX/RexbSic8/nmzdx0sW0InNPWRmXba+x4+GY3fALDQZYnProVH5HR5rWPXifwFYSM1Jls8+az0Q7Ecr428aHF1DfnKH7+Mfw8BwwnIS6F4cijxPayXfLbxVU/Fu2Ady5mxy/+XNKx9zNRZrrQCuTAFVELMkYOeQbPhLHkBIEL7aH2EKm3XQrqJpk6kVAU08WPbxc/hgP8sJH7SHTBP3nhQnHHT8rDgg/gVvAcbgOefeHSLhBoPnqNlodFHpS8h3B5j/nF49B9O3RzLeIOuNAL/yS6iOTMZI6gN4R26luVF7GxNXJ5Oo+HFVgjMIiVCxDVMIDHbEGDaes+IsHBaXLzEFl2IOIckgC1YeROfyMdrsrcsygzk13U3s6MuiTK4Q+XSB3ZuI4/4jo4XIcvYuCBUCPnZDJcNBbggK+REabDgAeJYkhLJxv2uOgEUj6alJP5cea+P+Py+cWi/NIl+AMc2d6O+eVNuBstpvSQg9JICr8PwGVgK0DTMZ66qwAMlOFqZDU8DXCO68GT8HhNZOnhhsr4rsrYST0qo/R/kh2PIjQuZlJEJSPaJsvjLiQjXHCOpEL+6HWdxOOS7bvejSJ/X3xqMdrJ1Xz++edwDIDip7igBfiIliEXOMhwjCDDk3BSxke4jMskDndebgbUx2zl4YLofFzI3+EYXAbtJxasY86ne/Y+kBBRKRU+k8noTJYbyUJze0U7Uawvt+fmwVgAaw/Vfrw+5qZzOKRs+oDs6sWHxrj9jRVpA2o233TOnckZML1X0/55ZfuYjMoReb2HcNENP/mJwjQGrkVyDJMBpAFHRKlUpBmNhuQkAwUp0A2SFLlfkPQx5oYzWJFZH3Z66hc3JCaHvJYxE2485c4gV2F/f2B8Q5GwjrF4Czz95WLRT3+T+t1n6AR6gdrYqE8AM1IoQQBjBgOgYYjKZxXiwb7Rrwon9/fb/ZF0V82iRn/t2iencSlM3sCpxd5IbiKzLzhicdXEh5dX4zL/yexDVRTvuEwjksl7lklSjDOkxDBK95QHEooKE/MaStyFY1fUcEVMQqDCl1vIrYPu4kGBmiUjQgzdMxxD1znxXCCisebo9Ua7BRllyhyyinulooIsW17JzUuTsmH4wpJ1aWG4a1MvxH6S0bvq7fV1JV5bZXrdUpfbsSk++UY/rrnQ98zkqTP0J+X6quLSlWiJNBlHE6U9vga6x+cH9ojar0hwmrVeJ1YuEQC4YqxTVuTmhXAlUiwFusXdAwrcSmMseC8iU9RqsrcWGjt6pL/3tFqva2dGdc7CAf3LKh3pOkeW163bldS3JnfC8Fp7MHM82WjL65NtSq1qKi7cFx36Yv9QnnG/IKiyR/RHT9+Rkl+ZEOybM/olsYjA2Sk28I9QOHMiNp9TkZGR7Uhy2k3aTHm2U+BhDhV9FUQLJtOnK3R/HyPNTePGkFeM5eh8MgY8iQpOxmCSSAv+EWrjCQyCTNguljSsGeEf88DH6ytaxtVafmVfOKBx58zStNqZ1U0p8OCesLjqLMlzcGWJuFhZPXVt37UfHB5rD9RkD68o7bf8nsHh0b09h+ACvmM25cOFWN+wc0dBBBRGEtPSnalObdBpzs+vKDCpwk6tTq83aPkKJ6OUdLoA2dCQjBSuVNDI62lEV45nQqHb1v+1STFXCPgNngH6B5emqDSxDW2mONa8sb+6vI427xH7nAH975hb2aN5K1eolGmZpW279aaM0gx9Q0V8u5s0uGrKmr5rP3yANnhMRe/uBi/lo08VVypdKTR/0lfsK9yrIBdkR6x4ypWTlpvKAKDLDuRkeRmDLsdok5LuxOhlLb5Cw6JL4bVRbGrfFZ0fd1JitywF4IYejjmcyuuTA55Zv1ndJzBiZf9Tb6aGxo4ZG1rw9Pq+Yx/8bCsUNysQ12/G4Cpvcv3JkeJlZtBDkEUovXH96NDgcOLYR81JBlnu6DWDFj9zWw0LPX5YocI/HchNP01zNsvEUewytsQoyKZ0PinOB8JvgRdPtAqInIt0fsE2Y340EZ/FiBpYnSYT0jhlcguiK/V0uQOTzYj7jrSBEusv7jQjHMXMvP8rQ+nMw61Sjy0dWuhWRlej+7ZHf41Y5uT1hxq3Ty7UH5frnUUDAofR9uhiAg8rjmDT2UwMz7TOCxge+XEIEAGoQIpLQmDagmGySV6UET0DEpyJvM3gVCYlKeUOCbJQQBe9HHztSjAGnZTiAqvtPSAkW8VGAuXvv/F8bSidds9c75CkmyFl5l5e8TgBt6P+8NAdU4rlsp4Ai51iB1ZuCNwRDPcWCvcMADDcyhMoDngBuT4QAHYW22Lgla/Q+ws7/8aWs+vx+TvxvGWyS3S/1QKSQXrEqLPmyBWMSq1GWkElSzSxSJrvVdAdHmpOhRtHtqdIVjDGzVjJB3TTbSv8ReIICRlMxRePo0ayoxM9dsRMc4VxPvgXuq9znRzoTWzeRO7M9b+wCdf6wIfFt1eQZGGoDM4nGz3iQDh/7sm6VU/QOMmjO7/kr9M1tKFgHtgIwpHEEkXlKOcSW1qqDb+a17qd/qx0YUCzk2eUsVxJ9EMfDzSPz0mseWLB6+vmeWLZTaM5SgkmfN3pcmLimFocGTUMFstCj6WzwrSf/FQOSW6eMF0GuaFQDeTeHvfE5HkHPKnN8+YH6pcOD/iHLKxxLhz2WJ3ZXTYstHCn+1TxP8/MP5VfeWLR0F2zKyQ7pTJzWm51weC57sreCaH+uTmjBlXZcqPDb/Grwijj5bo/clqnvrvUufelIuWGhn6TGwM1ORb/kJaq6rlDCtW8nJUl1gXTitKMzeN0h45UVlRUpvWdWjlirvjjyob8sfnwc5lSLmMFg9LShEdnv8MWqMocft8tfjRk2k3J1QsMnIzpUWrTCHct5avOL+T98Vw/AY8qhSA1Ygzk2O0oQebOMcmzchgZkx/rMWQYlMZgwlMEd105QahQ9mHmkpAMDRJO8YjUg82q7GVpn8LqLZ89OKZ+zdFxdx+d9bv98xKjR75h/lra8sCUOe2HJ1YuuHf0508+GR3azXfistxh6d82Pfbtnu0/vLo/p7Zi8UNTMfuNbXrktv4znoP8fXN+s6r6xRfFvd18yBA+FCowHxaC/mAy8EesQ5zOZAN+NdUmODN9KUJpkzMfcLdgwCs9Eh3cmu2w4I3zHRl0vEapzax0E8nr/RMmZFpCy1YuyftZjipvGV9vrT23ZMKBlrKhd7+1dn/7jPQ+k4oLJw+rznP4qscV9rt9TuXxW7HZp4MmFRp/lmfM6b28dY0Vix6csvlfJ2eth70GLuyXltV/6uI15bXzB2b023oe3YqHpLWvS52fy2bRfEUZIDmiTclxOpFbxufY5T6tJGlu4IeY2MQIMxJZH0tZ5pMkThcPvG/OthXNahqYkBi0PnLhuLXXwGlVlfeOTCqqqM0hogf3zS7KX7vEMSRZUOjgXMbX8eC8RzdO8fm8iFfI4gIoRnBE6W3H9K4Co0FuxF6piPB1Tm+aHb8aU5wZQrjRiXU5VdyqjoxLErUriLCRuPe/Ud1s4rVQcm3qaqcH/pTY3LNnXw4Nr85V5jRPn+L/WZoT+aFW5Rlqa3vNaepnUzo0E566fCR69lZUPveuwx/xZkRybD9LaiIasiYWfz7cX1qV2X9GReKEGvjq9feR42cIjOh4UknHEyvWuNX6HI0GaRmVzCyPUTcU6tHbmTCeiXtuouZbluyMVA1S/qHjwys/oV5nztjhdXbmHB00epJLohc/CtMrBOqJVpSVp8jli51JiTr8qrY7XUK1EzB006QnqUKxgeE/U0nAGh8R7gTeW40IjA4L+f9IFnuJXMlaC11w8tno4Yu3lu9YYP9HWhAx7a1Kyp1WjNZcf/9nhHXXuB6ngxPLX71Fo8hJJruoRpUc2XjJckOiBl0OwLqhm5ACEsK4cTNDaYQiWvxrOVMB3cId4kfi8SuTxDzxiUuYSovgJnjbH8SVf7t+hdJmG5wEHZRyYfFzNIEs+kYP43lIGXohWnaSEunH6HlKvamSLKW0CoI6MASP6En1uYosfmDAmZ2RURSjWRWhWdVPaRYihia/lHC8QJO4C55b081KBm4P/um/E5AX9r979vKkpJ3iKz9Dvl2YvJWzs+TK/0ZHZ5UXbhBXro9+8jM0PIJJvPS8t0rqU+IYSstk4AUpEb0zJzERJTDJMkuOTpsq75KaP+1ZNyjHP9vL3gzOuW3fGElb9g+sKkkY+LOdrmrU/vkRMtlNqxgagKdvlpd4HkloWg3GgLyIo94ZCnrxa1jAWSgMc0YsRrtS7ZRpyea9lDqxB01z8+SEDHFzKJKwCYP6S/olT7ql/BYikx8VPcwOCg4fMixYUaosDDsDmRm2coUcjXu++b/0VANPO2r06VtRmWzn3D6qJWIz/1qn9RRnznJXuX5Bvx1QTLtt9Lufk51gTucX3BtYZyLxWbIiZrPJpM8JZAHAYQxxOV65PsfBxPeiSLclHuiBeK6rLl2BICe2oKBh6RhEUsfB9MIJm4eMfmD7vEGZWU1t09o+GfZUaPujL81d+/rOgfnNbc/+ZePC320bzKPSrPZseK1p65jsklltx16cNuyumaW7DudMOTSnV//b/7B65d/fPbWpX8XKU0sfouuDns4vmR8wzUlOCwyzxWw2BPJyAODz8gy8M01pcNqFW8Fs5E3SoNcNtZQAKg51QSmkOe/ehy2Tq1tGVmabU8pHFI7Zk/tIJeh8YuSdzYXJFRM3/nr60B1Te0E4i0C9UW6QL56fN3TeyttKqyZWOGfNTnjgiZJZu0cN+/XBLc29csdubJTpZTUYbkjy71D7YyPRQjRKvYHVGWVQIbAqsoRJM59VhKzFuXkh6ssUoj5a0C0nyRmYMd9td25zXXBBjVP8dhiTCE3REfDbD6jFL9t2x/79d4hT0Pnoox33Sua+xM4XT2Tm0vrcET2tT60zKtQ8qZIHoIJWWEFMCW+qMkSNU5g+129P2pF4IhE2J4kHNiHd38USaHjp4of17LFNGzduiq6GV8VF0anUmhbc0L6siI3RywWdwqDWyjW8TINf/w9n7wHf1HX2j99z79W2hjVtWda1LGtY8pVkSZY8ZEveG++BjQ3GBmxjwBizVyCEFSDMhJAEEjLIIhPShDQhTchsSdM2XWlDm3QkHbxdafs2Qdf/c+6VbBlI3v7+0QcHBLp6nvOc85xnfh88SSUkYwY4N4yrgPtmVK9rArqgThAriYHMciXMiMd1P+r9FLh/8dvf9v5jLWSVq2KOPvGDb699L/o3cMd31//shyy7s/jNiaTe8P28JJWYx2fjYDchwMcSoDLbEAGQda5kGHJc9kDbqyfeGjzReK7kl3VczTAzeXrv0geYvdFbl97zwHW8p2G+iEEnAmlC1Ckk4utRehWTSLUqRYoSJyVCln+08skJJIAE3s2zhA905MFZC3DpJvtgHdE8ezUSN8QPsMS1ScP8kXRJarI8RanX6ERamUILX1J12k32ReIazdoe163Vjdtk1qIl7pbrFg5gH0C6XuNmUkUkmIjHJ4U4oEm2k45dGdSsqBLA6xSf3In/MOva2F3fP/v6CcIc3XsWfzdMeKIOlr9XoDIrZ2ue1BExJiBIEiU7xFDY3AKjDlD0kPJHz931nbPn7iV01/6Avx0i3FET+/nWWC+gFNNGxOxC4BIaY9UIWo7ZK2AStP59n3Ff5qVMNHr8i+/j/zGTew48+OCBa+mPwGcFIC23wmdJMOW3JOJZqzrzHNSzGPj7JsOmrPNZew17/07u2nn27M6v1kM7pWDqM/67rB9rh8+Ct68S+Gg5aTCIXLSOyKJF02PF41ZUbK4pVGHFAD6e08WECeo7hY692VRxl84U8PNd91j2GHa9xRzZ+emDvdstK9O2vc4c3/fb03N/ec0Jfjy6uuuxQxP5xSvuW9Dz3PEJPfEzQJTJn9z/zxeGB578wx7Tk/v/dX54/pP/YJ6TZSQz/9lYXLbtVdDbd2ZzXeX2V9dJU7nYlW7qcx7yYwyYAwsiHhS8PEqF22yeTCpF4qHE0xo6xoOKnWjOUZ4OpvkJxq9WyIxlhon7iX3Ubv3C259fijzN26mNmoUHX1o29MB48Xnkb0Ym+itV0UM4vhP5nAXL+ht0+CIAjmRnHx14eEMl8iNFR8cu7JkTnrhvBXIlQ4tvq1NQl5Ev6WyZrBWwPLw89ZmgD8ohA1r3pSj+pi4uDlppg6gwKBCLPTSJbkZoGF7m2v4uQyYUKJSgTXCrBTNRheANIQUWYkJgBLoS4uVPPwUVt33cmn9HRbA1mOZuWx7mQgu3/vrh/u9cF1Xg1TgcnnZrpjspsygnBV8M9vztH3Nbmrozi1rcjXuWN6tFXISh/7E/3XpddAGEPf7KksCmamV+bSdXI8TrhHIyYn6OR004nJ9F6SVF+WKp1EMJBDfw6C8h4yErLcvdLElNRw+muUsHJWDIXDG47b7e3mP5zoWh7sWOuoUFqgWHX1kxLbHZEQLinNWaEUzNMAUqwZHeJ49v6fXl+13B5UPhifnVqvHX72iNC25WDACU5eSZ0/K21vPMayFvp6Y+E78M5WfDCrFGLD0ioyO0MdUsCtbRUhES3nTIJC45I47QB64LBnHFai7ccoP8rn/jFBLiwBN3rMjKyp0VH5r/xMHxrPCDvZw4eaPXyfOrruve4ETq6dneGvQnRIy8fTvaBg47byZX5oXr3uBkK9gMZWuCJ5Dl31ZM6XXpEl8tJRUjwSbynyDV6YBQzBa2XCdZ3nV/jgn31td99R8diEd+9rzpa/jZTiRf4tc3Cvjaj298Ly7plYsHJ+ORnonBhatuKuq1N7zDxXr+Get7Tsdy0JxZYCBTSSOtI+ErXeikUWb/apjFULrKjj2HCnl6uqwutp2RvLkcE3wbWfUs3IPZ1O09Zjz2G3yoebKjJM2vNnsM+ZNl+w8yh2hAGpmo9xQon79zfllaXr4PdSr/7QBZlGwrpruX0/N7mo3FJXLThwf+hv9HbS9xtPXV9mi0kN6dzAhZw84ayMNsETUwppFkCiWzUvoUiZsSJAl4fC5x52NDVD5EMcG18QsSTW4b29SvSqj2ielKvka/1bA1eoZytTY0OOpvmR9wNw9Prg1cHCkD1QbmJf2zQlHqRP29CxaYi1vd3v62ylQTM7J1J/ni0dwye3L+2P1Lxr99fFWj7XXm0s6tRG2oVVfa/PTTL5aP1FizW9c3jXA1HnJofv8ErrsV8gF3WrKNBlnCLKFV6KeV02vOjRxWobQqgt9nfawbV56Yverg7s3hTYPFvCdxYu7xd1cevsn6b7pu5fF2oCpaMS/TkJylXP3omB/gL10niOjZ6+RwiBlha2bRFBxLRKXwUVkSCYZniZ2UKkWQzMdkrN14lU3eKhAfwKxCSS0D0JmhIGaLwwS45ScFBOSFBK+f7wgu7fCDM6LWW88OvZYgjNyWsdXrA8xF/BRa/vzemvzsdFEx0Jcsbi60KpkRcFdyYHE7T8zb8tB8K3F0RiYvHV5WY8YPIzF425aOL89hPnHNWTyxGsrifQwTPAv1Xgk89VREAUJ0djhcImygHbiSTuHcuXBBXBpcEjKcMPQa1YbFooQx3/b/FBI+ublrU5NFLKZIgSTdZ7e3GSxltd0T5WliYapQpMoudf13gtN4mgoy6uhDKrde77WlJIueTLZX9vjMdVlrrEXadGjF/Z+yxJ5mRvhV5J1Qkk0oC2CppfBCcYSy0wIlpdNZOVmiGuZ4LhaJEq1CUBVfBEFeHIOG4EpJv1G++MnzHQ3bFwTl88XCJI1RaSyqqh9emiQZFGUE650X/5/ELXP3NPirwUW6XGcwKXmyu1V9i7LmBhhPttHp1vGIw//FFoBr8ArzZ74H7oEcrAELRoxB2kzwCL5clCQWSElSWlNdQZfRaplUqsTUIjaYDP3kqNd7BfnK0GQOo/SBkTX04U+BFdn6KI7D3ohWLjwSiF8VNlTnwS0IqsCF+gf+06CRIH8iUko+aHxFblJ2uZyvz3tNZpAd2ZO3YcNKZ/fCqvWn5939HLoj3T23vBsaqrGVTZzoqjmwfbzNfWLdnuWdrj5PtSk/v3iNRC051/+oRJc0aTSf7T0joxRVmuyS7DZAnrrt7++doOvRDbn88rfuK3XvPPl014rntlTktK+/75Vl/941kukoS90gp7Lz4ZqMQF27FJ5x6AMhXZuKEVotXy/T8F2USiEwUSSfC/qhCG1c16JyAxV/ZoS8VhdkI3sCM5hJw80oW/wk84wBNOffc6DulvnB7sOvLBo4lZt977W1hrX688xxc3Gbx97RXK3XG7LC7Z5A/5ywzs58vhOIDxYsf2D4zi+fHxxb8cZXNVDRVjdNNlgyKxdVVG4rRcUXjsaxsglO177CtAqRbIuxPiwQScOK5bTLNbeG1hBzuztK2uhQQX4wk4IOECdY9j9WtJwJh4KYIvC1wkTyBjGBBmMWHkAZehtQfY2ciVGQp8xKvrloW8S6JPBeSrjApqbrg4azj0i9gx2Mz9uVnKFgPtj9DYJnHgQhpVX9NcIulqYkgU9Ti6rbPHq7Xrpn+bLsmp61XYwzcxJuFeZ7+Olv2g0Yux9a+SE2jlSF0REdRtM5DhmVkaHkR6hkmUDto7Khxx43k+C+QGvHThAXgeD1e+KGJSPMQQFxsz0C1oBh9XUb5BGgvn6F6jrPW95+6+Y75kGwZn7ijrn2KaBuXIlyZvDcd4n+r9lIAHsB+rzf4n0I7WN4Yys1tM4GX2qhiRYSM1YSsg0D/uC08oOcmUEwXpqCOJKDF3Bc1XvHm1tGH54IBTa+cwTc9QUzQbV3nNpYlx5eWDlve6dbxCNtfAl/3p2jhcH+W2o7zt65MiX6BF551L/4+KC9OkDlVHU5dVyN1zh0vpaQIeh3GSJSqSIZgy+5OI3iCabJQkdTFaeJz5JUwosXLo0rmyYOtkUm5/rf+wFI+Zj5X7m9b353eXZ7feac6vwkgte5ttZkq1xQePx7fmYheLKMrzXnlrb6imvEprIgR0MKXJtReMYcyCdC8E1KKiWdyBYBeMHxxMibn6lLQuEFViUETUF2G3BkzFozk4rMu/VF84s5r+dE683gwySfz1bRoPZ5aZlF4fLlpbQti6RaAkUapgREbyU+jt7z8I9+9DDeLC+f05BiD/EEYvJJ1K5lDdVnORf2NadFv4svmpqa+ikzTmaT5SqB8K6pi1xNS7qArWkBUPNjfBlb06L8lgxXC5V8YTwfBi9+CRo9jSoq2HJvLs2Ep9T+/j7Q98QrW8Du+xjA11ECV0M6mxYDm5lb8TJiXXQtvufac4Z1F2v7jwVRToyroRydCpLryb9hKlS5KFXBDSFO5guFfGi9or5c9gf8Utv0l05/J2jOZn51L7hv0TNhsOe+6H8ECom+LJvNWP0vE8a348uYEXzhtY9yDw8VbKtFOSiEQ4sxvUKEaUajvWuV82mhmU6XO7S4OFY6wgb74TfCb9PyuSyaivtO7mtn8hSBIJehAKCn5+0cHIDiuWng1fdyeSQuytBZAsng9DtRrWd06/F5XMKi89ZSP8HHS+wMybtwLdk3z7XlaR/RcO1M3TPD+npf66SZKPyyqu+eFSUobbFxBbGz4Pb2fQ3XaqBMTjEt/CBphfcypJui9HK7CpfwLXI+BjeVN9bffZWjmyNXNfMbMCtXQSD/DFItW/GUR8wXpRSZo2+aSR5IbSn47fno26ausW11gQJ5wJVXn5+jtdl5QJ1rYD4jrYx54PWF7XfX447o1eL7F5e/tA58+tW2so3zC7WPKfTuckcdvqLoTGAiHL2TPQsOpoUchHqiEvNEUjKIzEytGbdRGKYNhqhALlBpKaVcnlj4FYPjQSWU8aI2MqEiKV7ThsZXTStRtgpsuk4M3wd+qmeK2rZ1u5yNIxt3Vx6+nHM0Zd+SkvXzi6x1Y5V9meCh+oUG+8Ddo/mNtzzYWTvemic7I0mxFebkzau0myLziIfWMquTqobWh+u2Le0oNC6YOxcafd1rynJbi0ynwDAB8KyapdULT40Xmwobc3xKG6V2VM3LpYsyZXA/X2ZaiL/xtFgp5oukuhUyKi/HlezKg69MwKewYiqTMqZxTLtnai4UlxXXlbxpfQllfTeuAOEELNgruwDEukfkBpPdUNhZYNizARxKYUxteweD3ccujR1+N+cgZL9o7YJQ9pzxqr4M8IjVKBFIG978bvHSO1oLR9sLyV6XxqgWmwKVWeWBCWYJ7m5ZUTZ0eqJkwdz2cNjdNFLoKstWHQMTCORjx8aWnf3+FHdVHCtsDjxLFOaC/oLcQGdkpAtpWkwJeTiJiqC9H3uvII8B7ktVPAgquNElMItAok9AvGs8rHxTCXhG5istOHmD8Z93CZCgN8H83ztJ/vxAW9uB4esMfOZf5M+v/XTGxI9e4Xz9PyHfma3rCCJ7ziSzUxlGiYhPJCUJcympUiDkil45Ww7d4NB3hgbLTCB3tgd9U+8ZZAJ6W/o2FN9ekc4cKqHn1NdlJ7rR627qQPNWEB+isDdz1VViVSR40dGLX+dDo/w5bzAmB1NEQdN8PumidXiqgUoXIkHEJJHMSsIW9AHfjVJgZWMOzpZEtvFOgL3pBw/cIAQtAEaG0VzS4PMTHbGJRQfIt/9znRyWHFi0CNwTk8Nc7bQcdsbk8LUxDD528xhGQh3yfxHDAC3n1t6w+t8cxOA3RD+9bv2/NooB73zIx2/YHILyW3wCLmgsXaUsKOBKK1ELRwo48Pqn+F1vXWvtZUYELV/9lMz+sgcNYQNTv2ZGiFfYXujpz/OnP0/EPp8B8s/dBb7/UtQzF+6SV6JB/N2vfsvMR5+fmvo9sYn3GhZCdeO0nJJK9QQVFOkp83QK9ip80mwdMmOJ8WdZHAmlxBlFm3Mrd46WWioHw00md2jDwhJDfovfvSicYfS6XPrefQtytaElLa46v2HuPR+sTS+rKDXcrZI4W9fUeTojlnssDaubLWU+o0RxnC/iEd6utZUlk4s6KFl+Y79vxbmtFQRPBGWMsfZIJ9FOeqA98vDUzzh7xMzZI/jUpak/kfvhPYIyAmkRmYU2iHy0iMDUdJDgc/fHVXT3IZ8rgRUnIGS8xJpouLnjSXk5AJ8xv8gAljR5ad/qypKBMnPx6B2t81rkjsLGoU2NmlzanmTTVeYU9lT6NWBX26BYTWnL62RpxME7t9asbMy2RDrcndu7cpitVbvXD9c7cMjKS2q5s3f/IJ7a36nKSlO0Vm5l9/lyeA/uS6CfMsh9lAhgaur/mX4kMytH/++YX2Qi+qsHN1aW9Balh5cdbu04I3cUNQ5tbtS4aSukvxzRn6cBV7LLPXpbDkv/zvtZ+qGD4O7Y1e+99pcb6CeeN3irnNZcjn6AbZj6DNL/GlaC6SNSE5WaKieoApGcool4PulqfHdNx3ZvKNomZ6X5783b0zxwchMkW1OwqKl2U68vM9yVN7fRlOp12aUNe5aELBUD6w80LbtvyJ01Z+NTvz2oCVXVZZ41aJt2PHXxUlfJhoFQzaoj9aG+cIbzRJJcRLgH7lxcuXfT0jk5bbuf7Rv/86/fOdZFCGXiqSksg+kivezeemzqEW5v0XFb9zX8WbjKP4SefWZEhbtzw7nzc4nc3Oz0DC3QZicRqFulD8U2+pBVkui8zTZOEhhn0fxwYM7yzckz5HWtLFq3Rueu6ltd7ZhnTjPX2HObSnIMMlmaLdUUcqXRCM6d+IUo3VftqFrd4T64q3Dj5JJGWi7brE62lLTOnedwhy0K+NdORy7b3YqNTZXz/GyNjR+zRtTQpabS9OliJeaiFDJBFoXhM/EI3+Wo93K8wo8Tgw4ahLFMIlT4ZqDWzSgGTm0SihOPN2zrz8uuHVy1JfLWonXnmKv9W05vWUE9u/309jcYj1Y7Ul+3fSDfHO7Ipbtbqg1ZJ54rWH56dOGzd67roC/iRV9+dOHC0VdeAa+MhyMdfSfeHA4PVlpMNZNtS+Ga+6bK8X3xnCmPFFASsVTMNZpw1PpAIoU+EDzHfL54+vt5F2JPR/IrnyoXbIS+eAlmj6hTdBqqxJWeRomtAUoqIYQCwEbBOUf8fZ8vetmHMqlcTE6rm47VJSwHG8qbbmS57o/lV85bfF1t7Z6hHZrTb+7cIUkaXzhN148Pi8RlIXtnU4XOnTl2/k6hsNRvbWuu0edljpDWpwsa3KqR/rc3r0ptLoh+zjKAv+osVvlDek+prfmhaBS/bPEp/JFUT2VO12lGzGHvQVkXQf7sWEZEoVElU/bUFIM4k5rmDYr5e77o+wl8ca7tLJ6me3OIiisP2QKD8/s9kcU11iTZ8NA0+T/dr6mtrNw80pa6hLS+FGjypVrK5xem90WYZI7YBwY8gVLXyGMbGSXn61ZAf3sl+Qb0eaH1lyJWKqRyKkmEqpw40i6j8NFlXzhGGghDuyMWFDQHUbU5Iud+unp3ddmO2qRUWV2aoXtHE5RWY3oPaf352CrZnjt5Ev6jasH5B9MCgW/fznC1R3PgmrxHroR+fjaWExFn5hjSFAqxPUf9Iv5MRETgWI5SwEfwwGhlLvviGW94CmaWhHBBExoBmLE7QA7dSgoAEzc72kQ+Pr0qp47ovaH63NMjF/6OS19952fvgXCntSE6FxTd//Cy9cwzR7l9HgxUO5MZBbly7477zqaSKYvm3Af+tHhJTTWid9XU//B+DfW/ByuGu1RjESuSkwuoVJCVZKOK5Uq+e7rdh20b9rnRkt2kz2f23YCwHOOdPYn3wg1dPmDj7Eui9fXXX2d2cV09+LmZm+HGDp+Zi+KWrpxri4kTsZ4e4lTCBYFPXYD74Dnej6FPXYwZIwoHoXORAYw20ZQwQEvZSyL6vjcZ1VOoAsog1xaXEDZkDQ5493FcsM7pdDQE8vfA2Ns9hRVmMd26pjY4N5ypp0OZbXWNu18dZ1QZ4JdlE+1uq6Pn4hKwXmnWKxwmfbZB7gVlO4BwR3igqZQqXdnmzixsogv6e+cXjHyra823d1TdkzdvU3XJmqJt/9hMCKiSkojJbE2xefWe3hhGnYvtn3FhqojISKtFdh4tZFH70D2tQnFPRO/MhXZdjl5GvuyYs6KS+acFf3XP7x6eFxw6cPbd5bNT8pP39Aw9tG1+iRFfPHrp7JGCs52n/3Rs1c8unpqIzM7TPjYZCg7cds+T7N4fgndxP6QtA8uH2lNipQ06vpeWiADOFSoiM8KHbDhBQj0iG6PVuQjVjGE8XXmIT3y7aVVdVnv7vx4bfGBlib12cXjrBnt1VXV2ckFD3/9aK+YXevraawz5WWX9hcGRnmpNDu9C/bNvfDD6w+eef7Bk5QODHY/ftdneIta7zPWHblt77a/lo7W29KLe8NbbalfUWRwNo+HtsdgYtHOn4F2rQ9klnUxNIywMKS0mhARLfmz/h1mjmVVlOkFMbSGnC1nQmemh0hpHb+vCgjJrfVWJ7i1QTzHnu5BFfb+l3GssPGOzhpsd13qPMiye/9QV+J3NUH9qsfSIXCtTURqxOIkSEYL41XCV+0YCoaOx4AaCGCoI+52ZIP90ZmcoFO5tHSgqDY1lelPmgsZ05vkuZIQ/sDIrC35jdXjhONO/F34jjrVPfU7+kcWNLsJSI0l2k81Da0SEjQax7ZOMjHoQNAm4JtEZcxtdzkF2mkGQYP8udieTYNxCdJjq79ncXFhQ0F1MtZ38zcGFD64tc9QPrd4aEfGXj61pPjZRuWdz86FlpWnOYNDHk569N8lb0eYy97joznkjkfFv727I7dvR3rZ3or8hnKYpTOna6GOU5pYlO+cOL3N1bWjMKi3K8zi5PEE7hkEefhjnwWS3eSgNIGwUqoua5sEiMMX6hmcdaJI90HyBKuEIG0nifcu1J67jYeChb+Lh7H/DAvifaRY2NnAsQHsvhxknXyfLoL33EutLoP44jSDeHweABPJ3ie0Tl57HhQTN4nGG2apeaIKTl5h3XwfKqMvCgvpJz7J71wcXxshiBYifJ4TIvwvH7BRknbyL/in774TMCD+X9yNo6adGpAGZFvoqNA03MIbP9NGCWfd0fFBVMEHhJ4T9kTY0gzsv2Wpu3bQuvPG+HrNYOCZOyi211xpsZXUtS8OpCslyId/TOhYq27Jsbnq6X8tMQfZeKGvNkdesOlhNt2UxPFdjRiCULHoh2Rzu9LkWB3A8s9jQMFpmNIVaPLl3jXxVw8Vj/w59WZTPZvuA9QrKIEjha2V07IaCKgZVsmtmKGVhh9AJNbPwgolMIQ1DjlbW5zfQquSkMs3ByIalHWmvngd5D9neertwsMaeJAuJxeJkrTT96N2qlJyI3bGoEFQMOTbkLHl8y7WNvFde+oGltCeQubCUueKpTNFTCl6iHlGh3amS3USH3KhBwM20B3PpesXxpSdBZygxXUSilImTjLP1xU21xU00xeXrdMS1Yk4P7p36jPcYq8Ph80E6TeFyMa1QxXpg2cSyScbTKNhMeaIeh3cObwcT6jy5d2VzDtiaMzSy1OdccKn3wIcHqhtvfaKPec9CdvOkwpqVR8+c62Z2y9Od6d+3Wupvf3PD5B9/8GTgbAznDeooD2nFTOj7oeGTwZeJKLlaMuv74xoose82aA6ayGRmbfXOkciu9f6O+iprpmNue13awhOj+dlzVlS9RhFNxFHZomMXhjavFianKE4pNEk8d9/uua2nj93qO8ztsd3MCPjx1CaMjxVGMoZ5u3l4PllDdpPE7TjYggOcxwcYn0eQPB4OCMx9CUFqfHxZ8fHHl5OVBXEcPGCGViQ8fT8+2fzwBSB6hxl57jmgYvXXfdhlnIL8cbgh6SSvUsBHCBbEKfxp/CIOzyIQ4vCP6H0EAXEVQUD0+VgMiKveOIoF/HUs53tO0OW47AQnLl/G93G4Dzj2PfAAMUzy2ecbIkkCghDxAH8jiW3EEXIFfNwlZYH7EocBgoYVEcPRIfxe9As88CjQPIrqV/FqPJnVQTkRDYLmreDwwAkSkDxIIio4uvQxmgWBADZioHGINBZcIznnQm8NvIc/iS7HD3+CZMoQpbj8//fz5Dl7e1PQ85hhcJx93u9jmKsi5KOJaIIAAiEJYmEtN2tlIMABAK1QsIdDF2Dev3TwWgUHKfBlFf48u1a7mRbiO/A5XiyCOSKatBTApwI6tS9ZRhUVqbIop1yFHD+uTfqK14vSY6jLHdXImOMhbi0abYE6VpHLEFctgZmjEVB5uQlF3OQt0HRUJFOmKjfvzW1dFjLVUZXnJks2VlrK1pWelIjUWV5jTn2GjWpyti0vTUvekmxUELxhVySSjCOw0sG+8GiDQ60HldFf6iPe5+yFumiKty7dmZvCk6tfkooyQh15nmXEFhxXWmWriry2bLheQ8xWNmeWjqVEJOnJtFgjVKbKuH4XN4K+Y28LlZEXy8iwqNNc24iAGAK+V/9tysuxWa1aWab63EXmr1cmH2/9F3PU06gXGrQX4KJ+VLtmeOHI+vq+VweJ/i8/j34MthFN42921jw1cu22mD/GbCW3sNiG+og0IxmaOsq0BEfRzSrvuJeoi3m+ccB0KwcuOO0fbqutS5ItugTJ+D5yDG9fNuaL+4VV1ZPILaQQDZxXOLTo76xTiHz7z3g/g/efG+V8UlJTDfIMOglgmNOclMQ30CrCSfNnypDZLgsOowEVsyeUIitjZZWowz8DEgaNMdSFwVmt5I9ed+154p1lO356V+su49qccz8CocmL+zsl30o/d5D54ky/CVQbmbdB0eiR7vp9a+fhZNrW17aVtd7/p7sdB4D6jc/K1j0+knz/vX/ZeeaAJEUycXZ1yDewn6VfDXWjFq5hENGfbjSaFXZKCun3OaVSvplKEfg4aMdvoD+Pq0gGcXdNMF1+PANUWIITpvOmhRsPNXfesbiAWGjoE2pkmYs2H23r2DPgf44KNrpDS9rDahAyMG8TeEZBfU5OZ2MpuFU1eGQgt2DZyUVW605TmakdOmbevu1NSb6m/HS6Y339Tl2OtnJxeaapYlEcb4LlpwhzRrQAs9qgVWcL5lAmQZBSaSRSSsBiiyS0NyWzrMwCKwjHA1+zWeILZrHTrQt3jpVxKB+UKytdphzegrirnM3X8lMunTaBIaZz+cGOTIT4ocztKJ9bhJh76tFZjO05ULWzLM4V2uddLFaJG3mbbgVlEqdRWrltNlxJ7MQlAJb4BIk4c2Fg/ibIksE+u6OgfieHZO1QpOL9u74Ws4Sxv/V+wxACs7ZsFuO3zoYsgbeEHurSIDsLJYCVoziVSZ1PB0BABF9YGa3BnTQmjO0pLh141VsQL3jU6swhYPUn1Dxy9nXMbbaYvPEikRkPGlU/tu3PG2x04fgLILT+xU23grcaRxuKqMraHXvXrW7b/+IixgTm7HDv3G+oXtfL7DOD7NHjA3Rhrmcn8w5+P6nK7anzOKSEQG7Q9d47UU7gE0JFmsp5sHf9ix7bvaNDj2+qekSUcvcKFOM8k1kxWFrSo9Zg+NSfmR/yUP9fAGvEsiOaAKYWm+2ZVBmllEsKNUHKjxGCaXDLq1fYjhG436bLh9mQqsCs4mB5kJbXzYSQUU47c7q0LhZ0xb/vGvDNPbmmwtu6dNUqz+gp2nHq4ZqN3d4UX2tBeBNtVFe0dNk6b+12ZZTMW3e0e/F5r7Mtuz3JGp6THRpqKrKp3G2ryHSJxLHkye2TLx8aKc9YvupdIjV49Ln3lpWN1tnTUxuVmXpFwfCh7vqHzzx0ZLML/C76O5mUWVqSW7EwYvS2L50Yd8+fKFZB22YD08U7zs1NichTRTQfAJ6Klsl5NI5Pqw22OMan4lpCTAnwh0jG5oVf3kq8ZI5KBsAuM7P+sMUz5wF2G1JuW4Z831dENb7qDEOfiYZerN8IN11K4UAt/hA66wjMoBzq3kxUiZopVqqpZDkAJspI8tIpvRClGqJeVIAS5qxYX3z0FTc1cNpYloP4cKy+3feln0w7nX6akqRKUycHy28zzSvRW406Scp76e+lvZ/+/d34vn3b991V0JLqLU0/mSKiin0T8I3oJNfjzDvF+xDeiQWoxzldaMBlcjft8ZBZNlqvI8xGGpCzkF+uFhSg7WAKzhi9qLdyplwKWNg1QqCDXKhdwG0U4jFN7092LTy1IhRZcbwbjK3ouPcXuwafqNS9wbwffb180/ig83HvqVWdO+a5j+83jj02WZxd3bc4v6pkdH9z5/7hiIjMODgw8vCq4prI8i+r9qfnlpoJunexq2W8fKDnDtzSuK7D316Uwdl/NLwjKqFOTYdaFfElNvBlcg+Vm0tmWii9TmAyUoCU/D/xRVjgTp9my4gXoRKHWEnDc+LQPQubtnZ7vB2rykBrd8v20639622S81eYmvknCm7JWNpStqTKosttyucbk3wreosshTWedKe9ZlGoYmlDDo+nnNfVsrkjx0l5v/poY8iJL6LzqLyKLKvfJNuryK4MeErtypi8LkJ5GSFfcPeKJTbabscoeGl7aWz60r6KnH/eDVxwp1c1WyzTITE8gtJ9CbLZ9rP7ugrHTr71P3f27OnzxGRCt6woP/j3ZweDI3el3CCZgTO/2nLb1XfvHw/xKq+Xy+JvA/HDQ49tqpqWTxPbmxJGfMD/URTld1BqiT+hf4jlgyM/lpvCE1wt3UwSayYzwkkGjLZ2O6oHlq3O779neaj/8T8fmHt8PIyEc5FdfWtFX3DwgYmS9NLh+mnB4A4ohMC8ugKrunDs3oVnmKlnerIbV1QVDlQ7efVxITTue22yaKTJFZcOZ9dx5+gC5kP9UD6hTG6iMzJyU3CPM+H8cJvshj1GoOpkX0xjzkgFRzbodYeGbioyieveaBI5m1ZWxc+Inz07f4XHaNZpkWYXt+fnuEEvc8iW4a9z62Zkgc4OuTFW3xU7K1YsF9GeK5bJM6As3Fq+y5lwRr6GdigalDLgX3cg0KWAWvJmn4uuRknu+XyJ1jMn4RRkwfPx9Pkrsw6DelG93Xvln25ThpuST2//kJOoQBViaP+kTn3GX8n2NvuxoggF6ByXlIfJ5JkmzKlwOOXwlWuh9YQvlyaEca+dvbqhe6W4/L5XcZkNdgOeiYgBVwvC6A5XxOwnnZa1azNlABeIQJDHli2o+K3McYBvDu2/6566je/cOai9aDwEJguPPf32WOP+DQOmcsNr1OsnVv7kzBKC/M21nwiYGv0Hj776cRnRMxF9whqm9aGVDy4p3u9K0iUBwc/H7h/xGQON7vl3aY7f3/8t5u/PgoNMp/n2Rx/bAorYXrup30I76kcsBkUp1oDVRbKhnSsTUDnyTL61tk5FWtQac3FIS2qyLBr4KvNTGUZBGZUki6cXY0PFIbPsD86Ng3YXNQ3HHbMcY/z7uVsGqjs0XzN+rwcAF+fSWFwEwcak0YoUfivNV0s/VOPKVu4/FV7ZV6U6ahwEHV1/3PKDlVmPVB6ljk6kNq99eNn8w4NwL1S4F3TXaGVSfB6eXd57lu5pr03Ty6Kv6SYXJMvogkxpR8HFzjustaPlrsOUWCU+d+yu4289xZxzH3ZHP1731ETAXruoWJpG6u1Na5ty6/SvhRdV2659ToUHSktCFxb2s3n8P073KeuwUMQkS1YCUooT0iSJVq0heYRYoCOS0IuvUAmF/MSWZR1qh1Vcjm0MX5CbKIradC3wijYDHqESWGy9vocyT30a72DeAdTUOeD6BfMvRlo6xANH5/0jeNhHFnCNzL/vPlwQ/QL86CTzXfDLlG2nIX0fT/cxa1FkZYY+gVaiUZN8QsxSJ1SoxKjA8rqG5hup87HUqcwET6AK2qrM+zL2/CPW3VwKyql/3P/WduZFz5JPzWdyD9PkbVyL88mRw3OYjaBp9HdgU10va/8aoP1bxtJlwKzwRJlkWRZIG59bO6EgNYXkc+uWoZIL1SL+DPoKOlOJpHGjWAEaxcqOaEULJwNyYLG5AFcaGgY87VDfw9SDL70KskHf5MXFJ6i7n3qd+RuzffQL6Et7Ae3wNIDLqpxU6GpnMl/Q4JWCw35iPDo8jtuZVO/h3Guv4mvXMzj5EfSt/7JgcPzN6LBvZwd0vB/uWBrrFSM/Y/sB7KhHQpuqB6QGh6pVZbeRpJqAr5Q0sWlWF9bXcDIdCBbEJ86CuFMCmaoo2mvadVtiwvYC9eK680uj/6jB18aztQCXgnT3YSe+cTppm11VdLgw+gaOPcI8MpO25Z2BslgAZVHJ9lt5oVVWFMnQWGi72FdAkhJCmusFZBKO2+1Bg1WYJJEEub43L6pfR64u4oA97Ve9cQ7YEZNBOTcUGxewKNAqlF1lB1LCvw5AnVcMeIArKFvw2EHTvmX4khf6l/nvpNpwPH/dt29tsbvqDOO/GNHlh0qovMnf7n4MyPs3pLdsbHdee4XQp1k840xmCWFzH3bgfMo8TB9OlVGKuccmm5KLCkpvq0RTKUOTCypkKdHVhAMnhN45i4vIf4NVZmky83Mu5ghlRvRCmelQXSbQsuIiVaysdGKUtxaIY8JC2nxalyMIiERpxY1k6DFaBDyiInQ7FND9dOt9rXnNda6C+UPdAdBKMWdrAQXPBL7+55tW2x7NHJ3365WHlzMPIVzxqc94E/BumQN3Tpq2uEQDMLUqog7bbSVq+PII6HqRh6aIGXdQ8b4XERH7H6qkFCRg1CNkbl7QYksww1hkbqhzp41knZHQQWpj4NworobAuHHPgjvmd++a58r1/kqsFEV/mAEWpA71Ve24uG7HO7sqwStiVVqy40hv5WSHO7+WR7mLMvAIxRy0FstbOjrv+mD9V/eyUNyV401OZ9U8D4LiJgW8Rw4vUZQeH+y4Y7iocuJYEwLjtoVc1mSHz5DfkhfotBNyrV7+2OGlKkocODYw/+REeGwZZys0QFshGcqojF2bXC+7Nn61z5zpVcOXlU+VSKxUuuCb1ibBYmOXJgysCXXCsRVBAOZItaFR5fH0W8d5Y3ioKtQTMkpzumoFUj5TkvGrAd/C/T1Ddy8J4s+SW9e463x6mtrEF4NHqFdkWmFn0Yr7F807tbocLJXkz6+06unCjBQHnZtB8IiOw9mN60tWtOfmzt1UlzSwIsWWm+Kz6AMkMedwpkghbFtbOjnX7+w7AvneB8/kfrbePj0iS6KVSkmyWsgHtEyCFGH0e3HgVx9ASOtmfzBQBOLBV+IXQDFps91X1vjB76ejsFHRIZ7KZtv6TvO8eDA22sjW2WGDU5+Rf+T9SMnH/8XaOieZXnYemxXaOtBrtGXTVouZ8HtpbaooKZmW8GcKtGMdvyIQs2mCRoK1JGM2m0KFQFF0QUFsvhprAPDrmV+lbXvxd9t8W29Z47A41m3b7Go+sr4npemxzv1XTrREd4CKtx95d/X37j6Jxq6Flt838OKdvA+/vGXnxQ2FaHTHE7pMXVJG1XizPq1+/3e3oVlrRw7l5/+CHcM2cN94cS1nsy2CdzPJ1kQ5MWtEieLMmTroAMusVhVuiMVXCtyX2RjzZTbGbPr6GLNJALwsgk8soNywSihHAeU9nraxkKmeGn79eMnmSlvZ2rK5CFviYrJRwR92RypwEwogz4twAeQ/R/36Cu/z9pCO6TuLP4PjWYbJkNeKMEem/gHpfYjFetBExGIeLcBJCY1Qn2MZGJRdZYc0oHHbx81fbTGDK3+O49L++cyZM+TYmTNfHWVlunHqIZ6Wxcn8kD1HxfDZH7DPTokk8QmRmMSFEpzEOQwRFtdCBPcOQojxiYCK9wHcM0eu/Zb5M/4YI/0FOAN8QyifCa2MEryDWBRNBRLwS0jzZ/De28fWucpfAHxo+7JJTW5PmBC9gLjA/A18wlL7MZDDh1w9c4anQvIxTj3K1vqaobWZHdEY8FxXliaDIPgKOstF883wCCBL2u1VRK9chVdMshI5BLxZuEoc8iDBwusBtt0swSNwAfztpNSkgkN97VvancG+TZWWlqYaA+DzeeCnr38oy9brrZLovww+qzbFGbZVDmQGV3U76k0O2lLamduwrj1Ha/MZeIpkBZ/4+7XUsjX+vMkSsEabRWvVWYZkm7mzDMntCWaYv4Gd7yc7jxlkMjVn5UHVYwaQNHjvcf0iAWg9sSSaUZOIjBAc+j1+UKhKNadIU1Rykvnol18JNZJj4PtXops2K10KkPm7z6XpYpNVIyKZYcIh1hqsaekFuVYJ/o/oCk0w9SW8+Non+xxLHFE1PmYuNzty06Ukh5lBMCO8YkiTDsuCfhYVUWhlSVY6K8uTSmuEnlh6m3N5UaztxiAiwo/+ujjivhsih9Frna+D4q+NHvIu3BApZEbw4huDhWzd7x+YEXKC92Oojw6xe/f2qc+FKO9UjekjSV5vNYUXZdPJSVpRvJ2ObZuKt4YkgBYqVT4+Ph2PJrlNkhgntAme05g0Euuc1fe9va5+srMgOXdoxZb6gaNDvrc/uDhybL4TlfQWL26NeDLEXa93iSQaX2dp8eqR7tIsYXJqMu9CycbtB5p7PvzRm8d7UwqHGhqGClNKNzyz4g84D4hPMX/854d93be02h3V/YuGXeAeZlF2Dx1Y3OQuHT/26LMdzYf27q7idPDQ1Of8NNIKeX6U1V1FU2/y/8L7KzwbHng2dGlGl5AWyZOE0nSDIYtOEcmkUjHgMkk+tjyMg6bhGNTqkGES1AnikJNsyy2aDsbV8qN0E7zowIVL306SAEBsK7ok3dLyv5tZ4MnK+3pv/2H5Oy0/tqo14FdxWMrKaz/PuYN34drGgtY0kVJE+EFa8ar2T6McAKXd0lz1rfY35syz7l4c/UsMnhLURo2BImgb/2HqMZ6JdEHb2Ia5Iml6MU9oxZQWVapWxE/R6dR8GV/A5xsoVKLKVrqFOX5iKJRx4mNnPM6a2RLHrQVaIvXiO5EllgcLH5Fn3nL+gECI4w3F57W3hT559AzzkziUJBG9an3tZ3bz3pZ9NlflA/ii6NyMgAb8FWQOjzdevHZlUwwiUsaEc9j6c6jb/sL7QGkVvYhhCn5SFONk1QNtkgB/tcKWFMXV2MPJfNHP4F9InsOA+CXwJywbc8ZkCg8i4H2gsKJPKgSi17A72fc3QwFv5a9WWsUjGJYsgH/7OfYw/DwAstmfn/o9//mEz38Pe5x9/xb4/WvQ50V/Ru9DKuTw8zj2MvMh38X/DNNjblQFkUGrVVpRDs0jBQif5PJV9ItDJ0G+ElcQhobcqlzEbMAVAf/lT38MPM4DOROv7Kzryjv4+MVBx4GcDRe3V3yneOKBoabDW0bqshPxRX6fBDTMb5Wjj/5q50++tfzMZJgHDfA05eonPlzS//gt9Xnzd5x6bn4MTISrWWN+Rbbyqtn+aVRPROk0aglNCQUoGIdovezjqurYUxubAXATUvmQhSFTuH/9kc6CXYX16ztd8+753nj+rqLaVc3O87bqgcIZYJCOfQVp2WkycKT7zNHNffnwhDJX5bXjR7ru/OKpBTjzb6BLrl+6e8GciYYENJCWOdb5C9H8HxzNjhTo+DKoTzsRPmAGLovQBN9qyCFSy8v5+XRqarq4mcb4cLXfRx2+LGYc9PILOB3LAnDGq2FYLUs6UbaXQFOHoDmOYCoR7iEaPcDZq9ZYT8asll9eR/32QMury6rWzfUeuGXxUrp5xfbD9b9uW6K79FrP25kEGsVtzHdbpbakktETw8z/ZgSqrL3Vu0ciGzZfzrg3f2l3RIrjhtxye+nBfVs9Gr7Mt6slVJNVMRjZ9Ewgdc+Shr2r55dntbw7wUzyLkSdRVs3TnjCk4NN+obxT378WtO1JXPv3dytcXVvbekbvjO9cG6RWCUy59s1xeMPDA4j2Z6Ctsb3eHboTXbA856Sxc8UK8soe4a+jVdRIcyn9JI5FCYUsKuE1oidOHSVjYYjGMQEwCPuLoKrRMRWCcEbBW++SAnVUeT3s3u62zPLTvTVj5RRxvwmT0tDeNX9A0cMJUE66cVXVzxFSyR8YV51S5amZtEtDcy/9Z5Kp9PVVeGo7dxpqAv3FKbJMwPWzN7BxTRJ8OzW3pE1EU++KVhjy2mpzJOlDFVWbxso1NfMGy9jDpJWpmT0/WHDyn13V1SefPD+mmufl6wdadfrA635vvIdJm9Ir7GkJ6eFBip1LnifXWBa2Hx4EOVfrTagQflXDHoJJsJHp0jktFjO4WpcjUViYvlXttIhsWtzxspOzIsnz2TEZYbkbl1px9KyxlBZvp6is4yy9JaXhlCO/H+uy48fTEiMZ5VlMINcBlaGErC3B4MoTw7vfWI6Tf4+87vEHHlybDbWAEI3b6W75DY7BvIou6IBVNuBHVASuloy7cRyfMGf8BfKLrMVtNBpMADNdX7sN/uwvBnvFf5bAYdDHIyXogVVVv/B1wDwDhzoizm1XWuor3VnhaXzRhfOUcYd2SStxKKyOTIKq+qRjaIdBdCz1aRIeaBsrD477t2iQVPf5NnyjI5ctz0p7tUKlZKz3bm5mbK7VSpXY0H1EvAXkRKbNXMqLSIDKjpLaKRT4X1Pi2M1oqxN7QsikHYodnYqFNwPAZ9pNuioV0Ws0dFa95EhRsWNhartVTtlBOVJiczsg0yjQnqEtBj8Op4ADYbqGtPyP0kQeIC1IRF053YOYxL+Xh+RGmm7HahplTBWusoZkMgJNXljVauIGkscC9qEUNbYGI+pBDiBF1y4rxM1iJUs2V3n6B/f2cr89POh+7cN065qzbWfEZWmohZ3zTEmuoigAOBd0KUsPvbqim2ffefOXIMzXf6I2t1YENrb+rue3QMlch2TITNwtu4YvA/fZX3lDIxG3S8qsRLTUgoZRtO4nZIJYqYFp2ygOp7Bt57pfoF+c6xZkGt2jCmTm7S9vH9mbvSnEol2pD64uKOcJtiGl3kddYbr+12qwI/r+jIiHYH+rZdNZtTtQjVuX8jFNVDMZxKel3qEw47OSkRNa4u1dviCR6VGdN1RQXgq73uRGrjJMTEFff9XqMckMCfGeRLORM7z0SOW/9RVfc2h4NNlzdk4bjnnzp2J76hTkkh4Chod3CnIbXmyaHfn158BUmO0qJ7MXV8zHdgBWPvUX0mCrMLCiH8qAwO5CkrpUmbAl55P5QvMlF7wNfwnhnMg6zeL5aDODciydqaOOjATy0nKnlPOFBue6GADOceHEwI58jklY8Bn6PWjKE7XyXXVAKyaDuPosp1u4466lWwEp3tT/XQER2oz5O6o6kPBm+zuvQt5EngHroHy/Tnck8XwDoS+bT0ookMmr7iECLkyMtQhPJtWs9lTdkfqCtiRLgg8SMuVSydUgKPrTidLkLjVZkEpvACqvOSgKmYykTreub1aa3FzW6spuLDGseDMb3Ysf2F7jUBEl3fmNle2OJsna7vuHi/t7mX+4lnQ6LFkrrOQj0SrpRmNDdUBk6dxobd518J8e2l7Dk+a4y9a1FldSCuo8oYu39KnN1VkViwspShHU02ZcdKxIDczz6K2lPcXBOfmnTJEmuYXlo06zkbvEijs7kBxuTXbb0zSuOry7OVF/hToB/ySaSGfI63w3mtAa1IM/FQgzSmqIQJWvV4Z4JsopfxmaxKLI0/reiuXjY0VScd2QsKaJKwHBS0q8sgeSVJe39Y68YqxtiPvrvnRT5Xenpr6isDaTX27up0Gpy9lCqNKcimX/TaKVDPnHaWNWd7hjkCKzZ/eX7y4xk4c1fiMZbesXeYWNJ+umvfI5rpty0z1rT25PYUD9nCVv2WAzir2OpSXUipaunPKRx2HmS9cgTSB1tMYNJWF8tQVts6+QTa/hvrMg2wtSDaWjzkiWr1MZqYIfqo2P5+fRmklXorPVSzFMYdj5iPq+b3OfGRRAIh4o48J7hpVvOkHpQo0YM/5sfJHRprGa0wrVrY0lKx+bGzoDu8oOBwaacip7WTOZikLymsPBVsDabVNWR1ze53JqPaZwQtqHeWdOb0H6ZTBysaDK8rLAowIV1nK5ub5K57Mr8tRgS+sRVUmX1VqsLesneXrz5AvCRnGDFgOVoTZIioLKaKLDCqVKMeQR4kEeAz17Ko7NoZFWcAFSBKwsOL2noA30+sjB0TiH+4/B7xnjJaO+cP5pT3BVGuoLqu8omz1gwuY7wKFe2lvKD9bk+O0Kz+oBQXuke7CguKszt5+pw1VXR/PDHuNllBtlqeztlir7i6qvG3tYtsmQKgLanvz7LRQqhB0MA/gtSpvpM3vCFClA2Wvxmdgf8L7MNapq5S6SGEGFRTmxrBtYm1MPlUJj1VDKKFOsckP5F6x/RBuwDVxcApKQHR+pC7vXLR0mb9y70QD31WcJSOUACQlRQa21pv9ZVlS6OjivtKs0Yh9fu8c7U9Ifv+BJeV2BTpsysL6Hk9m1hcSjaQgWLR8blhyRllQ0+Gy2D6VUckdd0fSrcrSzaPXpKye7YO074L3TD5miijNyUk0VC7pAbGHEmD58dGwcQ5UccxUlgUtBbTq6dFrIeBms7UcD2xA1KzaZHzEtHjr4cb29e0+GV1iS4Y8AGvbrf0GuihTCiSguEbeER5ryS7V/fDcG8SJfRsfHnTkNffbVSX1HQ5lVvIXQrmwcd+qNs02dUljhzPZlPyFWCkafizo8JaZDqy4ZiJOQF16COpSZFsWYS0IfVrcWGAkaJmMV0rTIi3Nm8EU16E9Bf4re9FFskrEBVTXGZwyAnzdXTjLQCzbuWVZq9vUdmDZwNzk4OCe1piFmWyUje2ZYyAb/lubUGWPdK+qyR1bPpwTuSt6zN9TZo0blwKpwNza1oR8qnFo4xBkCTxd5Zg5osRE9nCGFPp6WpKyC7xQb8QXQcedLDA7sZFwE7Jcx+9McF1uREaQREJa4wd5bD6j9tDqWl1wXmVhUfzKjGZkl3e64pkRWaqkos2lwP8nIanR4+fSGabqlS1ZDQ21GfaRitjNGf0oO2RTTWdGeBKepiCUz9lFe8B7BMN7D/pDjohYowWYFr74qS/iTz2nwM0X8KcwPv5komGQPKvK9npLIFaI2ngrNW9yV23PocXBht0XJ+bcMr9IuEm9fqD9jpEie/VgkX9+cwmRr+rY3kUHx04t2fjRg/NzWiarxaNLG247t6RxdZPdXDafpe8A+Ij4N1sDb3wJ4+FPPU8QAhxRJ8IFLyLK4jYxiBXymVXEv1Oif4qAd3VMoH/nB7wLK5nvrmSCxK/ZOMhpsJRsgfymY4UYHZEk8dwBUuT1+eRm+NBzqbhQRCOm5SzT73s5lGMu1hfDVxPcEA8XzO63Z3HVkONMtmSGuwNUhTOS25TlXhzoOb6iZM6+70z0n1ge2pHdMBrpPDhS5GhcVh4qMIYt3rw5ZnuFJ42U1R/YNGoz58vaNQ0OjS4EN8SWn53qjUw+1FO1tjO3ccdziytWdXh0GS7eXGWZleoaXsfJcjvUPb+K4WiL+DS8JnhCNEk11i2giqWrHppJURFzp9sE4OcL4CdaWQwM9HkKLhdPjFAwEj6POl47wdX+Z399bjGjwZeCl7/6CPwCfnY5vonfQpSgmaXPETTA3DEsBb79y6ps3gV8E4fxij2H30l2xuo3jBGpQipXKyVaIeAJ2DnRV7zej73eKx+/z1ZnIqSXGNw2SrOZVWYe9MOuLEm5OwWshz8Wpy7ecHcNs6vm7g1L8IU6ZpeOVzcO/1sffRO0M0/iRcPDw5Ciu8F7vE7yRehTFWM10BJSSsRhgijIrc4y2YQFOpVCocPcCEPxsteNJmYjoD1EAFALTDEXV8eNZeMLEtEHYoC7vETUAdQh5I+5M7xOcfSvRGftsaq1iop5S4MdW832/L7FkbE5Tv/Qof7e7ea8wx1lIzW26EQqHbYFBmoc81oCC2ocu8ARoLSFc54l7vDn6+Tzx+9Pyusts1ZXuM0F1rqllfPO3FI/p7Kiydm0rIJuCBiDC7bXzR8vWritkCfi2aqDJk6eA1Of80+SMVTXPI2Fb6DZjnwJi60e68j3sQDrwRh/rLEXiAfuE4cMzfwZ/jX/JNuE397unm7Cv+M813rf0VSh0zmS47337c3VXO/9Vx/N6r7Hn4yWcY337lKbfUMbTkR9Vq/CH9F7KpxzHwD/wgC8LTFeZgxfXgxoghAJYy3AHJ5RbIA6ynll7482W/BnFlz7nYX4mHkXP3EWvHWWq3/DsY/gc1DtngKeevZJBoNCmEzLZz0pdkP5TAD+PnaWTcQjW5jdRRPD3RHLwJlfb8X7mXebmT3Nx1ZVmmpWNoONeLsk3de8ouGOS+vyUJ9iev0tg66aXD23/jUYxv8XO39VFxELSaAQJvHi49A5hDMRzuKpsWNWUKjdBPBC5t/4s08/DHgvM+8yX+0SS3mqAnv0XeaXAJqxX2WQv/4qj/zul1XEtTmr7VljtV/9HX4B14+HD8d7I2Wx3kj0bNRzx0wgO/N/n8bA1NsYJq5n6+DTIkkmfbI4W2gxSkltbEg7+wMhmFn9KGHGDveZhmDTKuMTjeL0EqEinM+Tqgzq6Cev4n/9TwoOiLwSEfjDH/1iQpRe5QBPvRENvlzDI4HWnhz9Jdmc0+EQGxxF2V+9xLtwLdxwrH7NLiVxJaq/nWE2VJ3sJZ76sorsq+pU+DrNXz0I7dy/wXv4u2ydrwPaVDkRnQ4PUGqe3S71UOlp0G2VSCUiMdtdE6+Hm0bWZ8E+2ep9G3+mKYTrGQSx4rigSQY4bHpkY5lKACn+zvt3Ge4RCM6rj705Z3u/n1hnWJm14N6ffzAaHTYVNdF3jhWkRX9K4HiVMb/Fd3KJ1iTFTQCQVqZs59aOZ/pPvpC/7PSoJWvn8XVv/ZyxVi6qMD3eO6B1/rNwqM75VFatVaKDUuqa+kyQBu33KqwLW4AVRzKqsAWUuJ7KDuSJs/PyssVEn5dHlRSUCtr6KINOOWtInA7exGyLguIqq6c4wDKBKQZVkzhDjBfkapmuHxun48l4guk5YqiKIBDkD/FdFR2uyvULKhWEJYmuXnjLA4Oh5X21uuzFK1YFmjd30tn1o6Wyqt5F/XUq3YL+VYdtz/u/eNm/aG5t6px318zZu7RKfE2lr2vtqCuQbR7qr1zZVfQ9kFHcH574ViH+SklPYVrZyLaSpjt3rmihLWV9+dULQnq6ZVVl5WijV0oIxRJJEr8ut75rYIn83sc19pC9ocPdt6f3dX6SRCwWk47NLQMFS+/iV6zpzH3oPvZsL5z6CfEiWQXtl1yEvJSjcdpTeckCqyXDBk8Fq8697DAKXpBzWNGoIwuKbLPYkzNN+DpAWAJBdtMvl88ZKzcKeCUCZWpmCnjDd5okk5XRT0h7qCYjM8+fb7UwvRZQqAHrjd5sSiwz6Itr2jw6tx5YLW5TivRfzNtJCr5QKWI+UaiyC21KoTpT72bewM2nxaJocpol34V8uE/g3u5jcat9WAhhi9goVSpuMRT6qQyJO1YmHWWvxI+vItgtXyLaK5/tZDIAFGuK3Us2lSngj4cnVOxdZARU+pizYWn4lmPzTywrEgiu/R2Hh7QofcDTv/uVhq2LqtXfwduBJdLjLxibV3cus6YinMY4qaVAsDO98+w9W23NJRMPLrI1ORRpUpFCuLOrdQ3aBGBEpuZXjlRn2ZvWR19Wmv2ZlSweHT71Oc/C9m5VokiTUpVWQAHMmeRUwZevlMoU+CieZFajzfveq17Oqpy+XoMcZwI/F3qAIpvFdExmIIFb0v+MZe/uVwbuGSsk+lrB/SC7e/f8ZH95M53IuCXc6XX1d9QykgSewYhy27o15WsfHjRm4E3dApkgU5Ak6NjSnkOEVg62GBIWoH6i0U6F5oLIDPNTU8jnQz0fSr7oYzY+OsQYyB1s/3Y11oqVRDKz+BEqM0Mwp77ZT6n/ogVauR0jiF9LgbS5nnDm5BCowAfaHx9f+bgPHu4rfd6rqPaCBb0DibYmysZMt4HFyni5MgxolU6DGgcSUjME19eONAD+x6Lzy4qHG5woNrN9XKqWSwV7TzTvXVwYr+h9VZeXSRdL7pBlMxpzSXsuW8IbtFXMy4uV9gpDTeEFWfX9je3MCzkFSmux0z/Hr/cbg4Wljl2hVY8t52p6r02Mna+lJytznHOI0vb1TVZUw7ttfelovR3V9voaoql6Q1a6Xcvdk3Vw0ZrZXjJzRGHKMDidpFikJslUtzA1Zr5evnI52ef+GI0r97EtGmjUqiAOesDWDUE+oU8ZnMFrJL5/OkkrCYXLi8w+kyK7akFQkinddO52nXZDWaE5N0Nmq+xHbx3Gv+LxSkpKNPNEWZ789ILuUAbS7tFx8Sb0noV7j8LxaDOXJ26E9NK8Cwqb6DfYTgxT2MRLp95lxpMF8P/7o4XQwkzH7UAZSc/yKyMpKfCHUgN/SOXwh0jsV2JuJ/ovzx2bFVwOD047789YKkZhVmirSVPxLEqeZNbrZRiCFg2zuHtXuFE2KCXLNaLNpGnRkdAF/VYbvJ+/fGiCyjUrLZF297KHlrG/Dbe7e2iv85o62WN14waR2VtkCvZWe6Q4xgCRxVec4euq9MlAv6HLV6C9R++U/0ZfC89yObQf34b7uBLuYntEXRkQW9W6qqZ0CV18A7LTx2wb2c2QnbhOJta+RHQXgeA3oTtNNxXBTXsj0hN9u+F2nTTYtKho2WaEHlPr+ga4p9WlWUUOrdlaUCi9DvrpvVtXhBeWZy1bUgpN8V9+E/4TmJ+SnZ+RQ1eH4HpUQH29E66Hm9PWbrE5We0p0EuyE5GguIW4DgnqxjWYQYNK5Pg6ZKis69m1T8NDoWgVy11+kXQ2VNQDicxdnMGLirNSU4T0dAXUUQXsbNpSzBvRZxkomyCTnyEuLgzLPVA5ScOFhM/vn9FMl2MFYRz8xHVaiRcfPc8KlKvR1caGYHLKyZKghz6bpYd4UqlcIsJXogbnn/uWnIdLsPTCwLYj+pVKpyGmjaQ31zt8i7fAZxfh+oXuvLJ3/sEo4UosG9q3umhr9IPeAyFOA03GVA2OeaZ+QlqgrZCOedAp8xgNAEsXUFlqlYI1ry57Och1FEwwErHQlRyY4cFCV5AqELTwCLbgkitmIp7PAqkWWisWm5p2LPxr1QvPy5Q6pVzUqOXhDzGLbnW0lOYIkrLsNkqd7c8VkmIZv7hnmV/nTPH1jWxueVvT5inlK01+GxgZqf7jr6L3oNooQ25Z3RxrYN3EAIVshH9NPUMuJ9dgJswL7V93RO/y03lGXz7IEMG/pwSZMhRqUiqT2YYQhNTsg34sgmxmYxaC6YJjOZqpjkC/pnnRoeIkyInVDYCRkABUG0Euf1GVq4szBHrmrtxye0sCV9JKZivHkUZNMMeyG0sci+YBSm3ik2s+dq8qmOZN7svYfUaXwF5W+7UAx5ujzS1m5iC8W/xlphl0OyoMnJ+2beoE+TQ5An2TPKwgYvAT2UnZSQIHlWHJyrKaMyQ6rdZHCqgUjTLevoqKl7jxB5w1wbaToYq/WODXzGkidhBC/FrghiHwWNZtQAu6eElCPCmz0+td2FWb9hI1dNvDC5tuCwwPbc12omE4NRu8q/u3WnMl4AWutEUXnYqAfFWmHN9gMptK5hW2719S4LRv8d8dPNCBBt+YjPvzTzgWhy5xVS2NxdGjNDY90ycMLdVqrBkhMShVzVR6ekqwkaIdFkl5CjT5pImjfVCn3/s3DPiJYy3P2PvgZjOceJxRzw74uXfejku+lt/vYy305/4/1t4DPqoqexx/9742fd703jKZkpkkk2TSE5iBkEIgCaEEAoTeQhFC71UpKgsKoqACdiysCgQjtqCIFdb9rrquLlZUdlfcIqILmZffve/NJAFxv/v9f/6EvPfmvpc395x7+r33nBtY+YUzxgy2DP3T5l+r6RRJWfGpQj+LW2ctxaa59lqj3lU8LGfajav+zEha7RSxrHsfuw6NcwnCw0hiMlEb94VDTS6ns762ylfqKgQEURLNgYVsy5DKepdMrVIZtZxSJk9WRBC2++flXfMhhSlw3Uj3CdkUeXrtooBIF2L9djq59Qkv4/PrEE2kJqVpT497wNqmrfEHG3f/bm316uiKCbdYtBMrFmwad89N/bUkIO1lzeVZYxorzC+kz924a8iSF4rGvLWh4ZZ8/nLOlOYhFqtVzUFJ7Dd6nnDUZPVbNKlGa+46k3iB9MaaC3KnjqujWvPvLtw+Ztu/js/2eu4sfsDume7r33/Rg9NGDEt3F7YOj3pjTfmakVsn5k+fPaM1I1CeXj27qnpjf/+QNLg0xr85KpbYY7LmjL95xNzb3FzFzKr0wLCVmKcwri+wOI9ODtGfaCDGE7lxS5lr6NCMYKPLbh80BvnSnFLuHeTK7tkT3ofyokIU79qyUv8Bn6nQfq9PLeZOQmZ6H1RSCoScScgkx9hcdbLoPyJypLN8fP/yhZNqdInHIIRLvfGxhQJOaRmFTPhrsEjOn9Fa1vbIbIzGmZN/FYOJ5wpmNObmtdw8XJf+p8YldT6MTLVdJVG+eA3uYE8NLgPiVltc6aVdA2PlcovGVZ/HEn1W44PrOA+w/j7RcKqoNw3FNaW5xLUQRmrQL/mtmxiYKVwIt1rq+ud45fqKUKBl7urqXxbpEkt4hevBI7+srC7drEtV3ApVtcyck9u0L5rTUOK6rkhXi8jVStF/Qfz5GOLPCqIeUUxZ3DG2StngCkWyswvycrJC8uZqstZl97jdA9JcdlbkyhsxJdY/N8TELyXydTgB+pQIT6oozJTkoF9HSv3mglnT1iYF9iossNOM12Mn3QflnqY8oVyZVMS3Up7odjdQvl9BUii4Jv+e4j5C3Zd5DbYSi2dXw1VuL/pjfoyI90ClM7HbZBT8GhlC5ueUnzDjfDQa2qVSSTmGkMpSCXxwoC25wQFp52ScVQhMqAEpMSn/sue4z3BUF/nxtRnHZuzeLZNq5/cr+PDR304d99lPBvA579I+tsvXmNUk5OPkW6g/UG1It5QSaXFpNJMMhzNLMrM74DPtmTJtpkWY6U+mPsAkywiLHpJloozXpvJJFZQKeMTsnL1JOf/w4F6D36klqTyNLrsgc4jb72oID5lSZjZpciHpyIun8V8l03R2vZTKz0lO3fqoV+4I5qepnJrvGhakF6ar9ceVUmdxY17J1voLeOVXQZqeEXJ38veIKTsR/nDi6WeEHGC6uFRJurSsnMHYS5qg/rRk2i9scRbiDTlwKy2nhbRfS499IWYCU5KbAM77lXif8uM0YMn3UvvQe9NwztQ0mUnL2V1qpayPQxMVaLlPop4+mRlS2pcsQF8RromVuccNDw4JCSnHDFmZQZUzEkjjSsYOiqiWou8sGRxUl7qtpY8F5FqzUm9RM8UT1wxKvE/A7ivIn6gV+hHBOeOtdpcFObVaRpMGvZkSpO5EXyIlZa71IK7ZCacC6msSH39wnd+wsu/2ON8greZ3vb4R+LKvwwAHJbfLBZaPatzU4/wIe29Rf+m9wl7lOPJx9Rnpadkuj8tusLI6RkuQ+f2kffssIlHItPeLjt8Ypeq+rhCsvd75WZtCN6K4X6B7TEWO5stfB0oYhri/7zCUTFxTcaYPgGLtmnepIGHC/CqVQNqlUZgYcbLkz4m8vLOIX7265Pp+RHTJvVdR+NdjL+WvHjx0biCyeuSdKn9OSVqgsbpIeYxcaXd7HOfANofPIOFsaVpRryzo/gs9EX1PBuLV9LjGZtWbXN6MEAGhM4PJUyAknsF7LKJnuOS3gsKoG8e+enIb3aATOCkLk8Sd4FGTbWOWAjfLaOsX3TW2cl5dhnTjDTs5cvpCu6Kqbso8G8sOgmvTv7MUOps2NWc7SpuKvRlw0nUg8LpVN5eEqgcuXusuMldX4HX7xfxocjiOf4ElAh7xevl8JPccOLedXWazyRlNT0LskkifxYDJtAipeaYYTsmF9xb0m14TxBsLtDU1qc0Ezvb7Huv8yDewOSruJGjKLq9I7h/YnjALeB2IvncF+l4r4UN41XLQ5jKbdFargfG4aFZOykQPHU8QnBFnCPDEYiqghrMR4dKMpKcoqgYejEzBXFnhmDr5seArb5ZOqw3JZJqpjimT2yeDvznbXR/wVo12Z/niqQ1w9GY+0vlRenxsQVpDzqjN4Hd87h13bB7elL0u3LQe9613Lq4E87qvpMBQdOP5uHNn/4sZuRi4bkaOLoqy/9usXJgzHYv3nZVLTM08lvm/Ts2t5F+8Zmbud7/7nUjHFQTBrEfyIAmTv7DAUCxLwnRN1m8Bphuk/O4b+8E7yK+LBfmQt1rx34NUY0EgwfsFkK7N9D0yleQ7CRAY1AcgXiYCBIitiH6+psaIeTezZZmM1mVm012AFCn3opg+5toMof5U0cVkuEOcLhY3yJFTPQ+/XzO/LqBUVUvlmSWubEd6bt3Suer+atWExuENwf7ZXvWKY1/cd8w/YEyep3kAqAvFLZkBleoJ3eJZJZX8J9UTLDXDMgxFQ6cPgiVXP0a8No9vpU4I+5YeFWTynfw46hQ1hAiJlScyGKvLw2pVBFmcI1djaYyFMY4j0z01fwWfkcTFnLDYxZUnRLcSzxbqmJ41fsIwkCW+8bHRM/0Dx0QjIyuLdPfw8TdhwUa5wZ5utmc50s39g+X1hX5dI3jydOLzl8iSsDXHbywKmzPTLYNDgalNeWMqAu7SxjywJ3Ev/Aq85C0LmxF8UpxJuoZ/Fw5NZCbOSyWhYmN6ji1UpHVniHvFG/lxdBGCy49kiCLNZVMbVCpXkqqwHYOXB9iAmF006ezjLAlAFIzJ2lDg8ulnP8gb3Ty5vC4j3RSwW7KzIha+s+utF/lH+m0YFSjVo1Zb7sRCUE/5E8dAfs3S4Vm6J1Qqc7jMy1ckHHA6X9A4WiZFTWOrQTvCd6L7C0HGOJDORlrCZmS0MoIMe+XyFLKjSZfpGlxLQRTvyr8BhuHVXgxXFWaZVvGnvgJn+Z/eHGsNG0DeOX7g7muwCvql0Kry9c8BgF8DbVD+UuG0XLA18S3/9C9xyS9ANDMD9VlDqI9rVGqZXKh4EROy7ZJRUzJlQ1QKEP74BWTN1S9u4sxSe6H5wh/5ANCfeyExgG8lXwH8v73lZk+p9SqvSJwFD3WdJiD/KHr3dfhQ/f+Lj8S8r0jff4+Prm/II/8LPioQz8wQcq8iu9Its+sZhYsWU/AhnIi2Sm+9j+swFMioqhwcCkYx6dj1GXmxEHT9AmHfRKpzLALZaEODcuGq61EnznsQfCO5X/APjHGZxmQ26xi5i1GLqxJKSlLbvHuLhgkbcgC5ny/NG9k4Mg85o4VFrpxQhqn02SPDFAYJ0Q33df2puS1uNjzBqb0loVlURuLbYfuHgXewvN5FppPN9HFEB170jVKt2eBUUqywq/HTc+KaGxAVOScqmhqCE8aIYTQkIQBcKh9aWdNqX66JNc0uK51UlQHmX99C0scHV9QOLJs0yOcbNCnxeJ8PZSLcy0EumSPsvUC9cBhcdiinaQtegnMmFjkjRJfFIUhmYxNdJMHOJ5OSFp6R+ooHZ5sCurBbw1mMOlkju2LiMuvIlX9YOXT2xmkzkTWZOayfj6HnS1hrfhZY7XYtWLCGX0Z+zt83dcSozEGoH/vBx/BF1I8w8pjULqdZwkKO86NhCEEdERGmnYQ5Jw5POwFsWQkTTKl1/Xh3nDgTZUR2bO9MFPgHpwsGczKjIUe0KqRRLly5Vq5X+EJWU3iCPVqVIdNKB62kBjEFgbCqQhX1h6qjDipxAQ6jqBK/ySoZoB0TqsqzUxDERHzdhvq5V8g9VRy3BgJ2ozGsUJC5uVw0KuN8YbM5HGbckBG7HI1wZ/58BgeCI2fyksdkvB73GHsLXjHuVdT3GjueSHFFhedY4RrO14wo1qtbVs4yaQZqSzUjymR6udmgTV7r5JGVZRJOEtP2Q8/pOItELemvpzKqmym+DlyQDRs8miKXiKdz/F9JOBzdWYFOAkzHwDvkPdQLSGqY4lIfIMmI1mLJEmgAL8XCCO9jmPVq2qQkQX4r01fVwnuMc7bn1uZZJNIIwzr8eqferMmw1tfQdIY+VphfaA26TbJhy/aAT2Yus4TL0oyloT/bw5zDKpW1MWx9pS5oenWiK6fArkrPq8gCKxIDxLm5YoKgNwh5jI3IqrTFlazL54NmF2mUJStERZPFd6JCup5kbqlkCXpkSqa2dONcLMVfHPsCvNU+7uSEdaNLTFme0vrMsS/z5b//dktxyRCtK2jMWHoWm2OUn5+ucOSm14zObx1XyXl2arUTKp3RoI2WYT6OIT/sb8mYXjBu0Oe5AKFKT88sddmQ96iWZSZn2JPuPp5fv2Z2vbDIK/BS9L+ZV7/SM68OwMszjn51dNLzmvyKxuz/w7S6wqzkfQimyn6Lpg13/OfpdAzfrd0X2LHJecf8uK2osNoVIkIGQ4gg68lcIQjH1buctjT2F4tikgtikrK7zzbO5ExAYQpg1tNn6YcobkTTAfSGNUHMtKIpZ0pzrdVqxXHIvAkjqi0vuadu2j9u1cmiCYOSccuu7hsHgB/90EF+Ait74pMgOqUlGbjFEUhP/7HFI2+bXjxz8jS/EKoc2XCDYO+TD4AylyYVloTYt2L7C2NfhfPqqQtdmURAPtBldbBmaZIekwED+kYuVlEybpAKRgrLhX4RwDxau7A+4zoHbFK7IrZrdCr6OHTDzCHGohVL5sDgL8OX5hu6aeCd/hlZqbhj+qCJZY3TSvTgpV/ELAXfYgyyxccjOPVIOtviKqtLxckVMjkTdElZIfgqrPdKTY1g+ZV05MRpEF1hUX5heXL4SWZMoHLSoo2DzjWHDnzabtm/s3HD2JwjrtIR+b+f60fWSL8ROWenRsG+8U/tWd2c+8VbVz9evrP/woPj+88cEgL580epNXIalk8e5OO/345rWSGZUEDdrGUU48X9cPxo9mYknzOJGKLZ3LgDDHJlMiGiEloyKFueK8CWuWxy2mWSyVzq1FbT2EWtkK1NcEMB3lcoOJw9FQhioMfVSG6ZI0GfjL/CeGKp7iHZm82J7I114MEcU0N5JFl5xmroesG974nGTeNyfYMmLrq5Gm+lG8n/w1PeVDD5oQKdZvFcXDyKVEXHhfl7D1L+hV1fSi+06QcqxAo07vUz9x3Be3jHPL5n7bjoK7CMn8svK5taHdhzT8GE8L2PT9j3OpjBMglS9AUX8aPpyfQhRJUziX5xT6GrTG326Kobsi0WXa0rW2536VilSuqSM7mDproILJ9KSvDulJ59N3gdPbbr6esq7vRMet1gfb0/cB3WCvEmXdBbS0vYY4DX/fV6y8Bt7xf19FbmqfLWZ127K61nHX7FikJ9H5yqFHpvHbDptrSlFuLvCFYM8j+5SiEPhdjM/oO119XukSuv2bfWu0jfbJnSi2rNsNhsqQJEGyb0LNHvZw3dVFM3QCz1Y5Y5SwSf6KbuC2QG0kUBIituhC6f3OiQO8wStdfjUDvUOo9MJy7WFhJncWeiuKYpxmhASLYsqntx9aO4XKYoKqiECBB5J1CDo4PjizzqPMMKaU5hkz2z+qkRdnkFt8aSHh3ndUpuOph18IHChufSZk/6Xt4wtrxSDRr5NumoWXlVEpj44U//DIj5x8HH5FXqEKHA615JuYQEClZKAWGNtbiWHrma+L9Xjl2OKJi4Dmmw9UOW5l69xcn/hKyds4lXYf9EHhyceA4OSLyC3nkQfA4SZCbBEoqjgGQoInJWCJR4C7wF0YIoSMy8fHkm+HzRzIWizXQYfA5lyedZGhFo5My5M9hpNEQNXoP3MH6czFw4cxHyqWPd/u4fu89qGeq+1B4eukbIn54W1/h0LrcKZNPAFbZKGFIo9duTO1nIYCQsTC+KFhUWXROQRfx7fQteyA6nnuSfPtl+8iHHQy6L1r6otWWWZ1L/KielkBpB4y+a3nK8dZLch+s+3b5ncXpppWO/a6A0LzT7mg+3d83Acgj1mxkm9DtKFBGRuDkateYRNMh2FYQlVkaEJF8EIZVNSgBEixO6/F8BAUVRnBvk/wtAcHRmeyZf+Wn7p/8NaNQ3779/1YrtIjSMfWEMxPV5RJSMyDCImT0Q9k7N4WPs/w6ZB1fT/r9DBRpBXjt/9r8BKVmqBtNa9/fUIQRPDrbkMlQyl1+TxqT7fHaXCShkqapkYpqW5LpmoSpZQEjQcgO4EEsjuJDgxJCIip8CzgH95sZzrBt6QDLrUP8nzvBM7peeq2a1CCQkCo84n11l8oXKd+3WFAQrvWthqwjJQr/QeY9HO2K2INduT7QvMLrThDXu3ReY5aj/84i6eLCgsLCirGLsnOEjRkwZO6W+zEXMYce66q0ul6te7te5uAwmlKWW4RE6kyTAyEVOXLWtwb4LTk+gFRP55/vLe3IzG00CNKnoWi/8WEX0bjcTphGwQkipCHGrvj+GyyuSYlVapBCSKgF7kuR80H/uXaNLpvrC6fUYfDny0wR5P2cAQhfSEOWqfG/lxDIrSx1nPaWjSifk54v6Idc8ZPKyiufXb2DbzYqs/nXh5eXl6b6dWCNMm3Zs+FbyCsVpNdSEvXPLtHIlx2+/PVm4TSFg17MeKwkHKYvN3DAwqyk9YC/MtIXDeSkt0TDU3z9sHjf+XXl9kS3bo8vJGRAJhfoJimHt2LEejPsN3RckF5DdkYszFuUyKpefsDGkRpPm0ss5WZaLkUNZMlyWp4nii9wcIbIMUkFlD+j7KWUo4hu9l5ILnz4WnHBq8rq7FKoT/Jf8948Fp3YKn7a046oUe94PnoRbv0BXd/4xOA+zaWfr/NuXOMZWkKuvfNE5Z55wDTclJk6JFA745hXynqvv4KuvOiGTWvdzQdIt7NEtRva+o7jYke0KM/muNLlDlgFdVkLNOGna6JLIKQEeEZhTsWQybKFYzK8BguH19r0jJHsX78YAvdN9+oYAUetvfzgAFx0fh5s/aR8Fn/Mkaueim/vORgz0iXtvDFjX14nJzy+aILRTJn7uvYkr+NafP5spwsm3Sg4LcOL8a6agzJnt8rA2lV2EsS+ESfjyYv8JOBtI7lEWYs89pRQAS/4qXDVge/vy2Y+P33CXe1M7rqYwqX1a6LlfBejnp9nGxJkZjbcuKrwnsV0sqzDr2Te7HuiB54IATyGRHbeqXOpCIsyQbneeKx0ZfC6VlTH2JcLkyL1/8Xoy9Bb1oTcproyt895wNK+hxdc8YHmK7Lr28Pe86eY3rYLDX+4D8h0fBE9dS5H39hIf2P3v2nthbMysa8D+uIN8EsE2lW+VnRRgq0U06SzMdpXIC2R5jLPqfx0yfPiPNEn2DhuOY6RmPPHuup4/iIFCbWpFJb3wV0YTgK3tK8Y/MmnuLppWqGvz4ms/8C1t//RJ35Snxi25FZIS1fCC/Nv/kPH6fx7gl+aNXTHRXOrsV80/HiqIvfU0zL368dG2sRvmSy36vOFgVll+/P3OrpF47fODxGfgEuXT+pF9R3Astat7I/9PZJt2UItBgp5IKAnDc4BgJQTCCxE5dzYP4LXbCB1CZMlfFBVgBdsWZz61ctVyavGgqsYp9MSFK5YtjtVUofffDlzkReH9L+H3y/4HZ+ZE7/+CIKjRlI9QEQvjDcsUoEk+Qw6lcos8Q04yEFTByxBOhYsgrIFACRwgC5ASM5InUClhZIyHlkmdEpmTlUhopdOsCqogoeJUUMW9RwM60sJ92NKGvZAPkDYS0r90oh63TGhpaWlb2NLWBsRYDt7/WGgDUUqz4PFdV/ilaUCvfsvZ1TbmJKngY8/uO0je0rWiAvwRJHOpOpAd+Tbqs414I77QbAarTGCbFlTJZshgvgwsloLlEtAsAdUQEMhnsdr0VqvNZpXo9KzeSDOGgAEYWD3rRHTDGBjGanXo9SqFUulUqfUqtUwN1CqrzYj6TyiUEp2a1tE6ld5GoKeVKpZRIap8r5PrjHW+16kRfAKcIByrV3wCkWiLWIBKEzXjKGE0siW8Zc0p0LLl1CkO/aL2LWYOP4ExkfoHcPkWvE0tue4CeRNF6FMhTjJOvz08a030NBjVTfD9F2SNtK04vSJ7wcA7+C6iG6zcmT7ZM5zyXb2tOX0yH4PDop6y4fwdYP72MfkDwHjeEDPFJv+IcIYkC/0owhmuGmZBaIEk6RSraFFSloE0cpNJzHCdsUQnAoL7c54IRp45IpTSEnaKFtGPprV3vtzZtTON8h3sWkXechDLqyb07sNULqEmdIiKKjapwRoJmCMBpZKxEoizeFGMnmIymMEMlDBmBjKUgdNonFqdXqvVKeRynU5LUhqtjNPJGWmWAqiE+FMiL+9TAcuoOxiRWwSsATPqWouI4yQGQUpIe9xsUaHHLeSaPqxb+cp8Q+Iq/+Vh7YtgANx29dt1r6yDn9Y0J16DsqlD/8f+kIv3JZ6ATSJNsd3/oI5TRYSJaIxHp5vASBMoVdeqYYYaSOVgJgRNEJgQCzjjxDCcRl+vYxmdJktvZFlpFtOnIgbq7ek8RPdIGPeMLscyHmG6wS2aSsiaQmaSmzr+yVf8gh9uio3+N3Ac3DVz0YdXpslX/QvOgHfw77W/6HzKuX3DWyuGjEQXQh+fQXjG+SMNxLx4WbGqBjEbhE61Rq/WaNRqCc2yiBf1EplMYtIbDAJ+EWplaolG66EhSxgYvQ6JEGGU0Y+mpCSBD6jHW3pQ20u80R4cI78QiVO8lEogSPQfcywtKQkvq2y1pr/itIQ8lUNH211d25a/3ET5+J9fX1Mzb/UTO5YNKUPtG3fAAn4OQloD6v9TiE5kiE6mxMswZWh0eo2uVQfG6sBgHSjVAanOosvQkTqNQc1xIoVKECtSOrUyiwYsq+E8Ip0mOkW7vZfjRMpo6SUORBcenFLMZGTzPWnCB/opw9qrhefOgcEX7vvwDb7/3+beRw4do4FXq6YmfkupvKXD/typSnjBgWEI348j2fg96q+GqI1nbeFADynPZkAJouZmhsT0HGSQ34zpOEm8ST5K9U7sVS8yr6NWk5H6Xrvy5fkG3sZ379UeACYQuPMUPDdklECote/rHzaWNYiyuvtnxKS5hJ9YFq/s25lmBhQzNQzMYECSwYIet9upVKuddqfe7nSajHb0kZFnIcOUtZssWUa1Xt63n+IR9/fdvGgfGrgBSoXOCzSMi/v0qTpVpGPYonQEEcWQRsR9tpeXPfXQyK16c1rVwEUTmuI5/WrSHNzGgXdpwASkS9LuAgT8Z91MDOa6Acvz3Exi9cSseHqaZ4c23TkEToPcAUdoMBqHmYCkRpClSHYVCLKLYdlVmDKw8CIhpBiahauQVrzYeQ4LCywuksIimpReoo6hRqR3FaeDHaOeGAWePHQI7ODbhH1HD3Z/RX9AO5Bu7BB07z1gaE97Z5/2vX3ae58PiM9jnQ2N3Xf+4u8C4t/1ue/onkTtF3TxAaH9N2Cf8F4H33lN+45UO6LDvu27iHl8S3d39zd4IwOVi9oP4rye1K6Si0Le2TNIKP9FaH9AbL9cJbwHfaJWCu95UGwfL+67wnlhNgjPPyS+Hyi6X0Ht2eg91ZSP81MPjxBtEpXwfCn63t8L7Y80i+1WogS139b9FbWbKkPveSz5njTh+QaYes+h5HsixF7U/jg/i3xN+N7Hxf5onheeR7KYvJUqQu1PiO3/PiO0I/lH/pk+gdqfTMJbIrR7Uf/XCO85nPze/t0vITz8A/X/gND+dNKmmtn9O/T83O4vqCXUQNT+TBKfie7fI/m0j59FlSP+chEhkBO3OnLkmnyT2ey0WPUWixXLWqVar1Sq3R3wsbjXH/fH5ep8v1qmUUKCdNImq0VDZ8lkYWdWXMOaLSpJR3dn3GJ15E+SLJCsl5CExC2BSBwDBSmRKIP4LbPS4mlxVpZPpLnThqWRRBqXBjl1misN6si0NKvVYuGKy/Nlllst+yxPWKiV6OKKhSy11Fr+aiElFjDGMsvys4V81AICFkBYOAuUWCyZYfVE5XzlDuXTSipDWaIcrCSVkZYWHAXAxUCR8YXMrzDAOUfMkYkTkD3WFgZWM1eHvb7kZ8KMRIO1TkgCIiY4FLYpnQoTwoNbaIHBek2ZMCB7I8ZF+UU6pN9MKf8p4Pek6fLQB3QP10TZW87UZKXJywa9DeSjXjkJrNMH6j54+fcWzsPzU05Wmty5lf3IDfy3NkOt4jbLc6FCsKNg0ZDNlU1dRvKPSwbv4R8amGbLGOAbKPq5UaS7+yPdnUkUA2e8f6t5hRmyOvCG7o+6n3SkRGvWBrUkKwM/yUCBtFIKaSn4UQpIguKo9dROipLQSEQ6w4Q+HCay8Ki4ovEoHtso4Ydhp520erL8frk1C7JcVlwu9+Jx1dmc+Tu92Nbwer2khPR6wwXob49E4hF8u9xoy4/gkV0f2RmBESPhDh8MPxMmteG8MCTDQBIOK42hOMFwDJSSTKkSf98O5QE0ZniwwkibfYiGQhwBPGhR7mxL+JphEgYJPSBmatHcaHzQwKAHJwrWNhp2ogUUCtUxcWouT4/cTspzYeq3bxiI7hmyokIg6XjpL+uaAVfEr+XPvzalYdTd7ZvvDCryhjw4simDnqGVScIDp/QPS8GVQX5HemXAQcGCbZPur6jjE/z/VO+PTWl9sThvWvUs3atGzUi4RTcwq94bGjww220ekO0xC3LrB8TfXYJ8ak/y6/ju3yB+JRFf/kZoP57k1w8FvkdSg3xV4O/nrpEfgvwVnu/oK3ex/qT+KDz/fFJOrO9+GMsnRERjaDtqf1ho3wkqhP6I8vXLpHxlqT1gcR/59GVSPvW2i3SI248m2z8S7LYiJJ86kN1mA4vjJzkbspOlEMiAUqVyyhV6uVyhRp+chFpPoF9kuBnNeqPRjLSbk2H1DMPitSRmvZpzWWyg1bbXBo02vw3usT1qgzabGkDX+9Lz0ktSUipVA7nMaFCpGQLQjEypgApEroyNk0KKkMg+kl2QkWylbJSsXUbeLrtPBmUyqywkI2UyYzdeN8M8ZQak2uwyR8ykhDYbjXFHWr5RorPmO3AGIyAjjQ62o/tCPCxR5hMs0FIsw2DCJRgwjHmG6WTeY6gIE2MaGHIHc4CBf2QAgyRPmyhuECliuj6NzpiUhYaJLdoSc6QFUTSi8QktQprhiPWMYKJ2Cr/nsJsVaavDYiiCX4W3pGGRdK0MwifkaCU/cVtUp8RDbo7HCwSnSlsUEGbndYIVK1TMZCnzd/zXs6LIpRp5esKLyHpd/vdKf7qv+nR1bm3lctgvei92pgAx9kVsw/K+YHH+wg8+2Tu2KY7ssTDVDnczeQSN19sQgHKThAsXdcZVki+eFWIVbtJLwN1W3vHPVWAAk7eK58EawZabjP52kPC3zjgngWYYhCRFEm5AuUjQ5xUtwAs9RW44aNUm3maFIaodwFXo7/Oo1+Ba+gqhwPlGCMAGGCIbyLNJBv9tnw6kC+uMhNkpuNbBf7e88dHALf3X3Xz7AvqRLaNm1WwaM17ozyD0vp3C+xxxJcMSAYVCmk2x2XhG6NxFLnE29UbB4vMVUcJa8p3Cm/h/OoAev5i+gl43Cr8WvZPDwllC0CcRjFJCSViQHeNFNkU+UUwMImqIocRwopmYRMwCfLz7MfVzarhMvUV9t5pc6QcjfFN90OuL+ip8ZHO/1n4wo19Jv8H9yOYBrQNgxoCSAYMHkE1lM8qgv6ywrKqMbKqYUQH9FYUVVRXk6Rng9Vng7SngrWmgadKMSbB5XOs4+EioPQSnhkB76PXQB6EfQ9SS0C2hu0JkNFQRGhEipw40DwxmjZ7fAmItDYgoyZaWQNOwIIgEY8GGIBmMKBqqQTXIi7I2MiKxU1GdYSZXPmFYAKgDDYGJAfJAALgDOYF4gAwMl1elNdQVDXEPL6x11U1eULK+ZGcJGS8ZVjKphHSVgJLA6JwJYIIr8EoAutDfzg8ciM8IfBb4e4AJpI/Kmp4FfVkFWZVZZNaIA2EQnqidr4XascPSQbpppwrMV61TQZWHLZQWeDG9ubxA7iFk3tk508H0+bF1MaiOuWKxWEOMilkH22rrI+o6UFefW9mYV1UfwezUyZ1r6eTeR1eInc4s5N4TG99PNnIftrWceb/lzOmW99vORFta0I22cwtRM2LQM0Sks7z8HPpFj34otOGHO8+9d7rnxrnOD1vwnbYzmG3bzpRwpzq5M9gbxiqoTXCIewIfuE2Ya/TQngLknGiiQJ90KArQNW7zCPOQeg+6h/WREXgNXo1HuKVPruLGO5u84uO0RxM1REF+GBiQphNPgPOmabhonoSY9hmoSJzkXwIVMDZtGn/5D035gy3BiYu7bsdt1Fr+pc+mJXbw3//jb/9uXnb12GfTxEb0R3c9vHfvAw/s3ftwQjVtGukU2tCLpn1Gnnioefrdzifnr96feOOt06ffotZ+Nm3atK61oIL/4p9ZDdZbwXlgm3Ylhr5b8Xt46sS4wmy4G/UDtcBVhzs7Dz/d2ck/Cyq61k5DX/cZaZn66u/m/ZnoBkr+B/7HZL52Gv0INdlrn4XgBZBNMAQLi44QNNUBso+RhIzFF+3IBJQwNL6PLFJQcVQ67mVzmLtcniiv5y6V1yXKiRi65rrQAclFjUfjQwdAUESXm+zsitPEVcJNdQrrDtDhJqHmupSYGPcgOoMu0kVRxWA0BbHJQpFSACWVDE68xMjoDvBD3Ig0CNkmrYRtEaQBJiK32CIr3WoOo+9uqTufOI/NFCIWK49wF4EwIcWyQgjHBqNyWBRlv54f+2TQ+1+F3w2DhaQdZPIvdCX435w5g3QrMJBHSdQfzi/dryE0rHQ/wHLLcBRns+oAQ56rCRAAQlxzAIRx/yd2f0s9RP+BsCFr/l/xByRGsxGZxmYLBNBASClST0hpRkNIJSxHSOUsZ5MpWM6sVLOcSaVlNCaVjtSbVEZoMKks0GBWWqHBJrOTepvMQerNSiejMStdjMYmQ6aU3uDhZDabm5AiDS5Vms1uk0pvMqlsZpNKKZMSEs4AXXqSRDaBS8N8oMI1L1CzzWw2mQgZ9yU85l76PMgi8FAhBJVz6Ec8cgk0Ukg3oiNABt6WbEHTZZtFB11Y21Givu6fgFKTzlsQ1SF+0Aml7MmowUt6DMK2M1Ln0XmeHf34G7X830Fk9J7RoGz03aMPvzMEGPl3R+9p4k+PXgJKh/CvW8ATd4E5d4HD/Aj8exd/1118E3iCb4IxMAdTY2t3OXUXYyeCRA5RBIbGp6czfn2a3e/KY0rkhfoqpsHUYG6wNFibmCb9Csk2CRfRx/QN+on6aczlDEZWBLShDIlExhLBoM5gdzicuXn+gF4fCKQFdXrU5sjQ5klyQ+kFMbfbHFDGsrN1ZKADRI8Fg2ZSjy6O6nSkpQMQR83WEsQARFxKWorNtWoLQK2xuDRkt4cMhnStvQNuR5+qdfdrg2Qt1QG3xJUsQWjTWVabV50eRC99I84F07V0sDio44LBYtm2UeZwmCsHkXB5mOsERCwSvlROcAk0GtgQ4S6dD3PnicTX+ANq4xIt5wEi9LqL9dzlHrep74FI5okvocVhZMtV5eUSfGC51BWN2JJoQ/KRTiY71ImTqkLxqWgqS6Kwl1FcUOq1Ab8wfasjjXiaCpy+81Xpcemc4YuXFtTWA/gKk8ZN0229T3NYVT+k9e27t3x6h0ybPvXP0+turhnywPwtHSOVzu+elC/f44AZ0XDZwZH7fwD149KO7pY2z7by0hGnli88Pxs8SXnA52S/xZVDb+KvJC7STy6tX4gkwxvdbzP/g3iMJHSEh8glYsSSuJkApUSELHcF/1TgipCEyaX5k9Mlg6AD3ndERsAOUHoMgJI8El3ELQShp9LceY+UuMPWAUq37RG9m7LEpxwWZEZd4rKATHTqg8XYpXLuYuJipDyCjqgpNydM4xXk+cJCRIMeYp1QJCxJSu55Af/xnpN64eGrtd2Er2bMrIHb75j8+NJNt+6LFcRmlg0qKp3SH56//saMcuFGISP9909UVsYTm4f5d9y6qJtYdtfakVWTP6qrqGl5u+ujPu27146onvzH+kGoXVz7+kD3OboQ4S0d8U0ZoOK3THIvcK9336vY46VneYHXB6L5+RafzyaX58pkfrfNloY+WaNyeR6Rm+v1ptl8NodvkDwX+Q65Pr85Pz9N5tejJwmbW++lHbmyfL+ZKrL4jFF5RO03y/LlUZ9F4shM8+baCLeTLnU4yEy3DpS6SblXnjbD+bxjZ24H+PYoY6zP6AAT44pIvbqtqJ6xlM9bJI7FxUvoh7t0KXG+N6Uz8jiFuEBKEgkuKJJSKoG+JVhOSbCg4t7awqlOYSrHZ/FXckoiXCF6bwFtLb6eCb3CIj92PlPzeCxeW2rCJ9YPClNJ1wx6nbBjXpjhI39ec2Tum5fGja3cki9XTXhq+vbDu/+0acXggfsHLhkwa+sM/q5dsczG0qo5/AuztpY23rvg7h0zBv/tyOIjNYX9FgWK4yMPT3l4ydTX5l28p3l54223jFgybzS5ckhDYXFZY1v9xK7LP74aLx85fyHOiwYARR6FWkEvtsXL48TDNFyAw9OAAnQQAjAIaRaKImkA0ZGgAAupO0iwEwYJ+n2SDCKtfJwlLMy4mzFWz9chCRILY6mCZMx5ThQRIIVDGuEurBEaSrBQbwM6JANIQCnyzxa0kkeB9scf+e/xmiy+kaxH9KQiCuPq+1WHVRApNa2iHkp+ZjvAj0eh6mekIy+1Q4t63kpxOPFYCnNyMSEmDTX5WoT5KENAA6cDtfev29j00vYl/NWli/hGMAbM+Rd44N2tH63hS/nac/xxfr/gM+ziG2G+8L1VcU2rDOxSHSQOqkgVJ9Fe+81xhaJeDV0wAklo5TrAiGdrcDcut9QJRJVIdqMFaDV6vEPNW0hoCzgS7Nm/buPoF7cvBsySRfQf+EP8nh/4SWe2frQWnAbtn4JaMFnwr78jp5IbUD/MxLJ4o0yqUKk5DcvIkdOMKEjHEhQpMWmVLMvQZpPRoNNqOLVSIddTLCkBMoaWY19Fz+ndelK/hqEJ+U4mm96JJwAespzZipVyi0D25YmWcqSKtUK9W2GUtCLB5+boiowmfyDKsD20iqgzgEj5u+wDNTpwB6mfeUv2upX95i8vbagtXro4bwN1+DfFGe2Dpt6Vn/mbkKpg66iGrdtrR+3ItqCv7SAuUuup43gxZ9wtIaWQXk2ugqtj6JZkNSNbRYPVcQheQaaMRTHleeQOiiZWW90lZCecJyK4u9h6yM3xaZAJoIlqkOrXwGq+Dex4Ake9L4I7hej3If4mjL9c/iMwiziDLL36uCadLWDRGEhJCUWTBDOb7YAbj0gJsgPui2shBJWEjHwaVoKniTrZvG8wdgTkIKvyIld+GYehkG1HcG/hAcWJZlWARZQ1P3zWl7ZjsmaZ/8zRB/bIGzwd6HsnIqVwGM5DEtEd58AqAj5N7qPRiy3U0oEimZ7nLiN4LmIEe9iJfhj0gY72dtznpehwE+ozSViO4z6hHiFCO0qV4i5dwpPNuTn465eGz2QiC1Kg13u6L5CDBX2VdRxZ1chqhgPkSF0BsBpZy6XokR8Qy94EBmFLLHERvwXZYbk5LIiCWaT+/q7vzPTfrhiEmOMdyL7cTHcSGiTFF8QNo/XL2M0syWqA2azU5FvwwdvRfeEoOrtxxCSCLrZxN3ugX76CW+whY+aoZ7q+1TLTSzvdDG10q5XaGGHx2WJSq3/FKIE9sC2BJK+wsFmc68TpzZB9oMvXCgu48IYd7I7DIr1JCOWlljagnzvmb71ze9OhL+rHP7z2gUe+ejqr3/LWptVrVkytWVPSWB4FX5wA67/Z2O/Kdz98z3+zfQ4g39oytHXiZkg/vP/22rHrEh8JOAMRpLA+RHDKia1x5xC4BsBmpL5lNWCwbCQcI6NlcvkJAiC7FyD762pcRcqCUloeJBTIwpXLsUkmI6QASDE7ER2wuV0pBRxhOoGYN4TQHA6Xg/BK7p/AHGkJY2NLvMaXgmTEv5GLW+js1PQZgt6jY+iiwnQsrwC4eGEP/4+0LYAdGExv5c9QI5ZWP1z42wHBkitxcU8UQVDrUP89xMHn6tX19lYrqerofjdep9LkK9zoEFCnW332ErJQXaKNOwY6m+E8+SzdDOsk2yT7VMcU5yq4irwV3krusj3CdJC4xIfDpuFokrFbGYpyKd162u1CcB73EAr3ZS93AsGpQdaknLCkyWJmq3fbb/sMJhJ33wg+WAxziqlHtqNhbYkKO44Lr0ssitPvMzTO9sIut099+K+/yR+SZtoxa+Y+z7PWqy+seWfGrDj/5uZNHrjTu+nZAy+0FdYPiZZP375jv/W1L2a9OO3OLSN/mr21/FFhHz6i2SUIFyFib1wVCQC9W63Jl2IkGBFKjqIziVFjQhdFprxAJawyUWkyRMukQQ1qkSAfFdcEFbVqt0wWNLjtNOUOKgEeYgVhCbMx3/2uiAWYMQIs4K3ntDGXNTMFfOLSxRbElr30jG2581zivCBGkyjASNCJW0wFFLBFxtRlEhvGVM0IAlkLC57Rb5u/+bU7V6kyXVbzvY9tmzr5XuORzCtPHvtsxYqmUfyfzrzxI1hv3HdL5+q526m7qbtvmn7r9g3p7ac/PrD4cEl0Z8vr/GefEeLaV2o00ukyQgkc8X60AjymeEz5nOK04pKCphS1ChhhY+xG+mbFvcrDyheU7yglyPUlFIySldFSKJHRcuRNKBRKBaHsAN1xI0khb49CDbRMdoJQIO5QkEpFB5DHpXSQopRsDEpOgLPItT9zTIZ4BclY4uh6CZB0gD8dkVLIP6HiMilNy6Ton0yW5CKFQkrMx+oBjj2iliKBTMTlaqwEVArEUdue72Eo0d9GrPSPliQv9WEr0adZ+SX6iB4T7Y9v0EiUowtkgJRgXtsiWXMKnUXzLeVTthEtbTgrtJj+Vw50AE5rSDzhJwt2v3bWc7ahcn3iU7D0KHlH1/iD/K3QCKcl7hPXVvwG0d1u+lHCT7zaXmVaZoKuju4Pj3KafLqj+/N4CSI3ZT46WKR53Dbk4Jl8rirT3bbTJtqkMeoNQcIHODnJqbQao9Gt0+p1Oq3JqhIIUnPUo4pZEWKPaGs1HWB5XKEzGGN6HcW6PUoNFkhSLRnzWQLymKMD3nI0iCVrig4jAiXieEjiUuKiQIslSUmDDbGkVauJRreoxKUmSQLFG5xAjwuBKFOH1z4myRPiyp3ozo4OWLEoPvK3c+9Y2rC93/5z8F1v4g839d9Ueeij3Xxiz9pXJ4OHtAHJwM3Viz+dt2r30KFy+P2j/G1ZWZ+efJz/au/CN6fJBD3zJMLdbYhncZ7mu+KGUnutHZox31rwIRAS9cvncbdCk8/ZV2lWeJeFtoRoj6TAgbeMrOC2mbZ5WZOR6Oj+R9wn1+QTPicRdJOXTbXG31vdOtrjlilN9/tizP1Ga6YzprSEO+DmZ0clrX7Mu4J+RyybuHT5ooCVsKjdkxyb2oQsKCKcP1VYWixuKxHTpKYwBe4benftYx8/ePubx3+oL3/2jTV7XlYeUs2pa3x46ah9kwfdM3vXrOVnyeGx2PmT/z6yF8h/Ovdd+99ueuG33LLZa39K/GX14zP/Z9bmB/4m0NTPiGdfQzSlJEbHsxfLb5ZDG9VMz6VnyNfSv6EZiVTNsIRqHLLN1UopzbglLEUolDEX+tMXwYeECgwAeVjNX2oRQlKJcgGyFsFHj0ZxtNKDJDFRhAuUMSQkQYa5vgVkP5/weclDad8f+d3Q3e9dBX8/8uijv0f28Cb+HpwPv/sb6mY0Vhah4vSD7WluRON2PDoqdJGLB8yJCd2HmrC0zcC3nOhCarBYoJSwZBmjZKY5mDXPRbagjiod7jw8l2iUyvLz8vReN0uH3XqlKaYOuAIw0AEiR6wx5EjXHC2IxBC1R59zx2TWwpT1kEBEffnijy09Ajd8sQRL2rakIREOg54F26KnZRQFK3LDdPoe0YsHUdi3mpTE4Ozw4ZPWf3Ly0+Xrx/hz+b9ceP6vj96/Yvbqe1fMHrZ5wPay5XW7xtXcMnfrS6Q/a3vjLW17f7dnzlPRov6Nc1/n3z3/5APfgswJi+6+qWVJ7boE0W/BwFvnrpmx8W1xf+K3VCvCn5PIJh6MqwqYKgZuzgJmiaiZPjyKEAjROS5FF0E3In0P/lSFLpZYFltXpC/NujWdtrGZmhJJjWSWZDNgkMWsRUQv8bskaW75ZSQ0fm8PIaqn3HYluN8VU99PWCL+mNGas0KUn72aOkn13A3JPtySUlVIYQuhGL+ISW3KJvPrUqQvLqS/9QnN7MGzmjf1H7e9dvPs2x+87e3j/xg28cGbH7nn5Ne7pg/ZPbtqRf/yxVNzwTDNqlljb/5pUOnYJZ/8/Ow9/A+X//4X/vuNs1+C/7j14RnvzBm5c3B89QMYX0vQwSXsoWWJDGRwVAKGrqQEUxhOOMJU0h1w61FJ6SIhrnipx47E+0vwbzD8bohfj+xjsvnMma7HsJUMsS8ALcI7lcT0uNknL5BDuUzJShRSUoZc2koIGNls+QtwI0ERLPIJVIzwpezT6PvEb36OfpqyqEqTgYNLl7BoTToIlwV5K8QMepyEVH9ERwGkhd8N8xt63IVk31JOg8D7HcSX1CbqNYIhWuIykmZICVyPGB15KMeYHSTArsoRGGdOgAlIw06IK4nZYLabglYJVYm4H05B6JoieE3c5XIs4RAJWOsuon9mK4fMlIstIOnVFQCDFBg6yHe6eBLCDYfAvqP8Kf7kUYSnDvAA8tEYAfeFcRnNAIqVEnAVsoe4uIxZRRNWKbBIetyz88jui2B3NxUsQaBj3wz9Uuu7isk38S854VDi3kO/hJGCgGTp9UjXYxjBDgoZ2whGOg4wjLQIIzPbTZKVDGGV0NfA+A2CsBxZXQjIG8AoBQXoP6A2dRWQoKubfAdu4CcfBTFQfpSfgdBHITm7GvlMdsKN6CGw0LLRAqsUY6hZFGm2WmiKVjkrHXa7QyXL1gDl0yrGITPUsyfAFGRLgTinsnhclc57iTy73ZM2Dnl1OIiXEBVwAge7Y+djQmCPuyh0BwcB+gNk3d/ACMYUIhDLYVn/AX5gHXFL68K7Le3hn55Z8caM2qLOTcM4vit8JgzmIxYLfb29fNiKHYecH74/5Ylx86cP3Tt7+RT+DkTkkJjPN7If0B8Q1cRo4vN4jPJQo7QevU8/KtPBhOpK6mrrSI1Wp+NUwxoIQl1XU98wrFFFq4lQzFanIsgRRk6nyxan6yPZgQ64P24KubJLwYhsOatmQjJjXsWQbHJkhYx7GU4gdAAQanQmwLy4hrVlx+5dHwZhazN6LQuQ5adp92YXWMY0vwgeRl5KqTBo4XoccWu5KMRIBAbCLIQjNjEh+oZMmFSEiEhF4ERLeouKO3WqXDgKoTUxsoblvLYwmZAgucEfO4sw3ZtGQYNeS0Xd6ThJAbJeMoEgy7SEJ49CGoEThFnAD67JJkJtG/BAY/Oh1of+tXD0/pK0ozudGY6CpoW3PMkfPvNXfs0HH4BdPyLpO2VMe/Rn/ol/fspv43+uGDltJTgJ4j+D2xZOfvf4R5Wj9EreuHFk8eq2mi2T422z4w8NGTfrow0HQOzguJZ7E5NvV9sC/YYB5Y7HQNpvP+Fn/vVHfv/jz6xt/Xjdwq/veumTS+eAGrjfeevwO/ynX7wdCljA0G33VNz8zoytewbsRMZ1su41rtujIg7GqyQMAxmJhKWlMgXFSFQKBctI1LSUU9ytANCN3BYnq9CzrAIqKMpJQmTDQ8CqKaT9OcVVxHxSiYdmOsALcRXLUhRJEhLF4+pNG81hC3eJMCdnbHAMJlZ+EU/XaErwjA1elCDO2ISTrI/jnvSpU1uEI8uVb8GuLa4I4iU9JPCQOHiUQca+/dfL1Ymn/4Z48esSjyRvEt7cBh7lx8J+YMEnd649LMSSmwmC7ifUQsHzMB/Eq/3Y6DDgQ0laq+EN+xsOShd02IN+g05Op2fIdUE80SK67HqdJxgMBAjKZveASUEKOh2eoJaQmEKSDrgnrlSFiPSG9Enp69Op9PQO8EHc6UC+PCG126UOxyqpmoggbiKqMgSXvqox5c7Xc/8Q/PmVddc5Hdy/cHtCCKyEEwRyOS6hI2Z/PNN1re1tKmHLy0W/UCzL2lsvEHjFxInZeJe2J68oWTewGUTB6dXlU7bU3rJt2dLbvt7O/xZkfPBC6eTN/JsXQf0t2S2LB25o52+nT8g0o3Y1r+jICdzfuuLTFWTN1o39x2Zc3SXl6tZWzpwjyN8T3d8KtY1txIGjeyRAh002ZHXoBWsO2SMcxrAG2yBm3JSLjAzKrDdDvz7GVZHLOYpT6Y0GC6dVl6julIOSnTj+QWmz5KQli5ISSE/AyXG9epXKGMphQQRJgny7qsKRX4GVxTdCNA9x+6Ue260FuWiXNIh6gDbpL4t2CGJxE0N43YRGqJ5M9RZPxgYc9YdXx/MHP+F/5N/4/n1Q9hfgMT3naN/B//Dozk+P3HMZUjae7wJVIEcoiXzlD5oD9+OCyF9+fxrbAuMQbR1BtKVGsv/OeK3JjYC04wOhd+tz9M/oKTVQu6EUyO0uYLO73BEQcbPVNHBzXJLCXG4PAEEIdSWcJ6gmJNaQpDGN6wBsXCNST5VnAQCIfDD1IFJpEZ1XcRJNpJLzyDHlEJkkp81EqdbS1ocsIFIMDK7WK4RPBG8DF+sdhwv1Hhi5/ImmOYdf2jBlB//HC/evHFpYXTp03OpJ1Xv4BH3C5Drw/e5n+XPn1jhNjzq03qzaKVcPHnnFZRJoYDyC/1kEv5w4Fe8XhhlkKYyzUyAtQ8aAnJZIKYlSQUmlSVAZ5HRJWJYgKU8QCQuZ1BOUExL2VYIBTAec+BzeaUG+CpEKnxh3ICcfufarhNBYio0UIhvNuZ6NBNap63XgV+Lm8wJLCQ68yErC8VpOwloBMdEWQReAFoSvZC03DzseRKk0b9eDk8gab1fHbPJeL33iMb74MV5If9azVxvXiHoyXugCLsomIaNkIdMNrzIUhp2WyGW/Crw0iCDvAEuOchh48OpxmuYoBDy6jJspipOuWoxHPUkCMjz+c4TxF4Yfk0FdAn3gLp3n8Ol8Mk5xDZBJehDsqaSo6ANiC8gjn/cm5JNJ0tuVuA1Dl/VYYqYA2xvd3zIexNtu4t3nCSfiXg1i6GoXcIZUWHSqBJ6+cFSedN4GoAu53qbX28sMVRxNgDQr6SIcQbfLldQSLqeuRHunyh0kPDAIAGPMUpGOLEaqC2mhFHLIResfN6VZQzkyEJEBWT6JkMSRpEeW33jNJHO9yPaX8af3Qa/fVk4khFmi85ItqWkhcaKopE/kLAzwbj/K6w74NZw2HVtNohdOiRvhinRktRduXLOCf3sP37n/lr+AqX+67+ebHZ2u1/Ye4L975OPOV/48EA58NPHk0EknHwIEkIBnf9f20j2Gux84zD/06bkv14JknqkmgmAkAl98Fq+lpBIJTcrkiOApklIqoFyeogm8H4XWo9tS5Dl4ZDIoZ2gaIgxBOSYWRCMMI2XZVRIpTaO3dMBb416lFEKpXP4LziBoCWIOianqKcweYaxqQUqhXB/hWikwzg3Cyfives6CJYoukszSu6pC0DxILSOSigJh+QSu7kc2gehr63pL/N1Bn0gcEKv8JepEvGB/bI5QK2x3XMrRQApiNKSRB3/UH8oXzmavcI4H9IZ8vANLRBTGCImwgSAnyYMC5ERc640RBH5WY03L53BWLUqQD/vv7iMf8HrKSPh6CZGKnPeEzbGrj5kjCpYgIPizwjZ5QAxC/vZgYT/Rw/H0pRzIUcfVw9ST1AvVh5QdSpbQAznZu0gVTCI64O1xC6OATJZGqlRKVaqQXDpJsQAZTAoh2N8Zt0nJkLjIY6ee0jfJjUEFJzfJjbKqVoHSwz2Ejhh85b+SHW65ZpwuxhDfp8xbTORJfSdE3oQdncm0nUKoYsRxbvrYAVNdZsvHr30W+fOTx0+AJ5Wjgo2Ty/pHVlLqq7//8tVD91QI44P12fcC3f4cH60lSIBXNdlIG4PkmEQmo0mSQkc57CVhEhl/lJOW6WlaxjKMUyrRo0cZWiaVsCStVMjQgMlpSiDpoIQlJHQHKIorlQv7SLfnQRGy6CMtonLD0f/y5MRGeXlqIlGypU4ENzVnTifJkZWUSxAtSsqfZWDFyDFxOWNW4Ji9QoiIvBdXIdnEmLXBfCk+oKbPj6AzIYZ3moUJk4UV48cco4Jacz4IN2OCBh4pThRIIv14ahdpB/rEaPDDJ3wzf2Yaoun+8NXEk133wm+R0ZAu0vVwZLnkCXPeS+Lma8kW8XWQRmC/SnWAjLiNFUj4WuZlRLX2PMgg/hfNhpV+jz7rQ76YcD3scNRd/p/w30hTXflOmM8Yi+TQFdQvM6yLxw5YQSFZxBZJC7lqtlpaxQ3WNpPjtHPJeVSrZI60VdGqnK9t1c23rtCus24jb9Hcqn1c+5H2M6vtgPUzKxTxe0xGIKcWC3+FEnPqe3Er0gYqTm7PN8TRgTaoSALIkYkswen9kNYVghlCLA1LY9vzhBoNgcrNvNjdSdDol0Ic7CUpJPcYvElWgfhJruY0GpVObzBojSaz2bBVJZG6O7qnH6W1GncHCMaHG5A7AmnaqUWeGS3RGiToWqPSa2ioUUllMqdchRhShR0Ws0GP3kADs2EslKpWSYJIiACINzxoNHK5TIakilSKqBXp4nYam+5IBZfFkRIjVpmlBoPUbN5FIz7GsikjnC+cDT7hHC9XcfmqiPyA/Gk5OV++Tv6ZnJRHrDErtL4tQ51YhTh+l9RN76ThJBrQtMWqkhvMiNnN18hoi7hqWzRawiu/wEfuX20ruZa2kxhrlh5xvbJT/IAfsXCCfdPnQhTbBH5nGAtx4XyxXFwzca0I3yJBZ7rvBfoi7HOd+tUDUVxcDIqLm4Xo6MIorsloKhQqMuoKdQwLvIJPRo4Fef/c7ZD22wHhj/zZk3sLpsZaEp++tEsvtZhfo0901b7w1O4EeTvSCW/9BKI7HukaQD614amTbV3NAh9NQ/SqwjVawdR462JyKb1CRZaomlUz6FbVeo4OKIoU0zRLZUvlW+A2JStBSGZVao5TarQ6jtNxSl2S8RRIPslYPboNOaXSyULktEI02BCbXuxYhU7JjYVBpUKBRl+p7ABX4lYFUqurABoyBX6rVKG4KmXj7HoWIittczyDkKIvEFw7na7Xr5Oy+iAgZCxiX9aEvk8YVyzDw+IwdGJWTrl64siKOjc5kv9sEc7CHdzY+0Cy6cvkwBLCYHJ4NGPlwsuFWagexzklFbdcM2giy7Zzbpkin8WSD52JlNQT1J0O5yvBygJ5jMIATgPRl39qG+jPs2Uce4U/+yq/e3KhOnwCib2Pu56a9sTzr5MTrlSRDZ8/ueO9rluE+ZcXkK2YjWxFjnARe+LWAAzK4QrdzXpoxo5Qr0skOIhyLt8pxPSxVNZJ7UadzU4FQY15tA7ZgyRpyFJKrSEGc1l6cb5wtqUJ5zjqaP56ZCw3ejShHAKpQUDku7F5KK7sECJBCPF9VwP0xKE5woP8Pz0ruEFp6ThVmzA/hQM83jTiBfA6qABa0Dx6wOm2PYee4T+76+Sc95e0vftAy4/HvuEPwhlgK/iav5d//8Pntr1RWHMIZB3c8NHKOa8A05ZPAMUvE/LGId15l+ALWol748WHqMd0MFNXqluu26alVJxVreNUnMGmgxqrWp2kUw3nQeKOsFgFn0CNqNHaAV6JpxlCeI/IMGYSs4BZzzBMK3IfFwPYozFbe9XlZWQnfHOd7d9j+vfM0mlSDgCBPYA8MZMoTi1A6jypELxnDIjCaQcOzKptWzxw+07+jtUHQMWLz8wunnEHv5U+MfjZm8a9uLK/2pM4DP/d+GhLzbiwMP4vdY9hcoS1RdnED3F9c0YrPcN6s5UqtOQgSYh9BQ8eeU48x6WowYnpAc/xxAchgmB8NqvNafSt99NBVYYmYFqXcYWg/QTqdMYq61LPXwimnCiF5ZbKMJWVGSa9lgwSGu0USdCWjEBmVrgDFMQ1ATILlrCuLB0ZyGKl9pAxSUPGJA0Ze2jICIyNOd5QjgJEFECRH7kBDSWIZAyRu4z30mADKzXZabpmgohoa/GJi5kQWfnF4oh44zoiNugrFMmLElLHIfdCSO1LfVi7dvQts+/aMpfnfzt1cL/XFu89gkmvg/9mxZ5Lz+7mv3943/Jt80aPm1Q9oHXpmOGLR6+uGv4ooPe/8vTO35cMwUR4jr+NmgAGH/kU0If5I6//tKU1bUTeSnuduNdvEqLDPyI6NBHpxN/jGzw4DOPA5tBoOd5QJee0WrXRnG6ymY06Ke3y6YzpJlOSHrWIMlVyPXpKq5aTPpXfJdeapJuNtklmj9FoMBDedIFSTeqgGtGtJD1dajKljBmkbdt9UlfIzeQwkKnwY6NmR0Vqwv0yQu+vuCNJXXWt93qe+zrpwWmFZd0qLN1oUdoRvfGv1HrJ3jiYUMaExnJNh5VSNt54qUvGwDCVT0JUPvP4i3P+yl8dljG+eMEnrSWD82YtOb/1caB+sWT+b+pLJ7TxafSJfofWH/3OW1ay4Vb+O6DZPXdIJLGEDNHy+puHxiemiXbfzu5v6YmI9ouIPz1PZCIqV2ryQ5iu8eomBUb64uyNGbCQKpQUe0hpIaDwzXw8L4cDYyw++CKFWbvlpFopD2VmM8YCR4mdKAEOhxGAAm+WkWSyCqRgFYGtEmUg5NbmaKFau0ALtR0werRYGsrFhC1DX5X7hiNknWTHH7m0YL7bnmOHEft79s/tpL0D3na05E00GNyPyNS4lLgURqTd0tYnfIZXaJ/nzmuSkwyi4MQnXRGrT6446UlhlZpyUIP8gFDBWEhFjH8E7FOIGXZ2wvpjq595Pjfvs8OxqRNW/33P0cvzwUty/chd4w42DyoenP/a/vJhTXd0E4/8m38dfKyNjtpet29qZUnxpCHBAXuntB2ftPzNcVKDur+338hoTdG4wv/H2JcARlGk+1dV391z9NxXMkcmmRyTZELukEAaSbjDKRDAcMgZ7nDJpaIioqCAyCW6oCigrqKEQIIoKqh4IOq6h7vr6u7isc/FY5flucpM/lXVM0lgfe//0HT39HRPd31V9V31fb9vbG76uAE5Zbum3vLWwo91+nfisf4E9V/v08p9CAZBUChnGMRIIuQZlEMMbH1kcyiELZVuixqP2QAkZiRhD6GMUmpIGtL8pTFQBJ7HBiom+OvHRaqZb+nAqmxXJJY+gqOE+/5nMFZNl2vpWgdEU4iUpBdCEH4AzYlAmL0znAgnvudshw79eElvyxudX/AS0dWxFC2WVMlSmq0GvZMczY5b4EoH38PMZFm/E9idTmA0QIByhAKrlIOVmOo2U94GzNHISJE0ZaSCgAKVdjRbM3nh42zeBgAX4+c87sT6Tqun9E6yunexqQXPNMz7LuJ9tBZcimKFvSZlWuK9rh7SEQG74FxpuSA+FchRAXeePeU6ef/iVxcXPHW2tXBn4srzB/+5Khere2sWl6/YOvvcH5jsq0/8MdG5d+FraxpO4XdIJPU8GTyi2epgHboR3ogtpS4joL1zkRblgBzEuliIE7FxKRKgGsTZESJBPyJV4mWsuq8RNfmMeBK6MAl/0AxcEK7R0OPci0ow2Wserxp3X/ZewvtL7oseurpH7RKiRF2vGPdQgkmTQ91qLnInvnjp6ZjppmqkvH31j7htO7958NRC5hXiJyD5R+JtuD1+eJPmznHBQWCwpxFM8DSDZs8qsMqzEdzrkXVt7IQLBgMb8LgiA0/BZimJfXTgA59GPvlUbD65gegwUPMJv2fSfGrSzSetweP1+dyiwFNkB8lsMhpVxWCQrNhaUtP9Bp/f75cM2Ag3uFSSKevCA8Xl90muoOpTJcbvdBgNCPndLtGxRsND4dajatDVDvu2ukMqHjp924whH/LDdvhhKwhJwZNwDlDhh22+F6XtAUxSjYaExPGguUQigr7A/3s9atzrvqS/bU3KZCeJHN1rO3iXZNRn7+l5QP/Rg6HPe8Y0dgBf52fH1aAUxO8Kbo3F1saw0VE5IamxhhiqsDrsQnlFsmt0G4QaHxBOnPhmBiMguLocvvx2L5GxFg4Ow8fPxZ0f9hLYPrkJFqux0dIvNK9l9I+zmGFXD22/UDLzwACmN1ZpVy45uKnh6iA9DvY0Hp/ZxO8D52u92aBSFWT7G++DTJXcW6kyDFIGGepM/c3jlHGGduUH8C/7Zcc/nCaGiYByw0blXsNh4xVFkBSYdEnIJuRyWt3YOhZJZxNbGVqNIguQgpAZiHQ46t2c7OSl1CWoKIDlyHyQTSZGtVitdrMZ2axWFXe1AUsBg0NkTAqeTgoyGxmTwyBaXU7RihwKtnsdBnIVIgKdwQKdMZ6BkDEoeMw4zFhyOyYC80STpkw0BJmJSDORvn9DMwSRRBTrR5xfv42nzvAG4mt2f+SFHuJt9kK3egn39iWvW6Wh8TV6jxMUcu6azCvQxfxIbBzu3xrxLMltwNuzZ/VdDZXdNWfFs6Rzl7Tg7o2S4gxJi4S6YPRu7YdOJab97qWhijcwZC+8AYJ4NXzw19+EC8uHJ2ajz9GvE8fucvaqm3EAjokr+DssbgaPTgwjPPVb3I8x3I8G8Lk2eo40R0bYaJR4BeYoBkU2pNywiswzsl/i8azheYh4CfkZ3s4wvMQjhjUZFR4ysoRJB2/CQh3LEEU1rMGSoR2eO27E+y1v66554peGcd13RejkpiRKerAwgUQ8DajfqvuAMB1rVQ9rrQOIne+3OtOIwUb3fHIvJoOlheQen//qKN73dGWFbN0ci0E1KxJ9PvzdwP5D1sHG/4rXLUUVzF2JGzfv3/gYPHJ1YTJ+GRRjGeqmPs6ntf6DlT1YbJpzLAgRbgzNFovJZLI4HEaH3aCwLkjcegpnslj8kLNDyHEWFzQZuA1KCLMV+wZLCHOO8lYHNqtfQjuBCctFF4Bop6aYsXkYw3L1eefzHbAXSOU8qpeJP+uL+OdYdH5u0ceMzjaAJUk44txLpcacrdFXt0oqsJpdwYezzVSuQl4gONbFNvSn3YXRpqyi3lUJrP3903L10rbsfCMTCG9nFrRXxhQs8g/tuTrh2Xz+EGm7MbGICVH9oVGjcAIpp2YIqjwXEoAVHWFOQg6w8NNWTjjCt0PuKEdieCytwCPO7oA8SMbhxy/jttDGxGtq492uORsMCWFYIhjhHXB7+h8Sxz5JTywShm769zubdPo/1/kVKqIx92Waq4fvkIbfwx9QA/MDaEemVnYBzVS9dEUXX10P4DBThE9c2XwlFXqP+dfGxCIsBEm7btLSsTDCmg9mCXrQLYNC0MqxIV5Q+SMcblArC48gvD/OCPUs6GDb4adtTIP4t/uogoAnOllk+pmWwSZMe8x8K0LQnVic/gkc9sd0uD2xaBNftonoxugo8zluFw/GnuDrEQf/gLh+xIPCkqh5fAGmKWCwzow1HeYk2gd4/Zh/GR8j/B1EG4EAp73wkp5CEY1HL1K2Q9YkiH0fppwfDu6A07bB6W3/jZ8XuvopGovbf1uimc1OfI0p6NUMJG/CywEP+7dne8QZ9SpiykKOO9mnEs133kneKI89hFbTtYk+mm8dwndtAfvh8/AVrDsCwEBmGwRmEjsFh7VCD3u+K62kId6ElegmmNT0SLEUeOnMH5exh6AtcYnaZBM7v2LL2b4gG5SBV7VRkwpglpylhA1Z+b3hEMjHxCpxfGh2iC3Nz1PYWE7EyJhBlj+cE2VsRrnYmxON5stGuywbnZkBF3SNtgW8QkQuDjCKq9GM7dl2eEbzx4J8pNwc9INGNbw4jMKdfs1iLQV+1b/Iz/hPoZXYTIngLV0/b4o2XGnC1NTDjPQIyNpL8Sa6rGBKsfAUG0+m8iT9RqlUNBqGlMJGSQYi6Yg2BAk3HLGZoJCsqtcXMurk56ZvPzZqw7Q+cOwQR2HtqiXbQicq/9nx+tJGT3Wa84S5T2T8rF/ceUPztIkHp64fNfTZeybcO8ZqMKUP6VWbWTyzSf3F4ckDFo9dnPjhthHFk0vhF2ZVMkUnVw27ecrTIFkjnazH2kAYXNVmUc+Dn2zY0Iis5Y77LE9ZOix8riWWVZs10DHOMcvBrw5BButNGTYS4MOkZTJ8wIZQGALM2bBijWdgZiDAC7YcILsDZkUKWmvTIEiLpdWmjUj7No1LSyPeGgOQEEr5BjH30zwS9U/VghFgChnt4zKpGTFu5nXe/SX/4RR0p3y9TS39b2psXZwGK6JNE/R1TiJW4he7vf5dUSD36GpUctmfGMFdIJ96eQnBJtBVoa7clzpY3LZg3OZhO94cueK29X2a9xfkLYB3Tpuyb9YdU25+ogJr7vHLI/r96aP7/2vflNiiJW/BYxkbH7gbem/Z8NCuR5fjqbsU09qJx7MPbNbkKqbZPtu3i2dpnMdYElcjb7Kgm3zN6lpplbpH5Hi7054r9YeNqFHkzZmmMQrMLAJTwVZiZ7HWgCJ4AqwCGoOwCPO970zOoBBJMzfqQJlD0yuHpnLhaMS1HpHcHfRxMZn5QwI9kiOTLO46HXRtNwVyyoTa6n7a/+xv74PwyWfOHYVLJy/YP2llY+Nj8C7bm69+9tZzcOSRV/cZZi65L/HlnRs3bqDzdj5u51vUpxcAhztAuu7HspJ2TiFRyQxvYtM9TLOh3XjcJDhN9vRcIewYaBpv4u0uGIMhOd8xTp4lc71hsVzjGApvkIc4eLfZbFAUu2QAvoAkmE2yPYAU47umRsO7qnmKeZF5v5k1t8PM4yE1yEWCkQ6YBbqjzSlQAI3Lx39k7QDLxVtp75M0Udz/WTrmg1WH28dssmdwsgkx6t6ndr2179uVpC5D4r1DiaL8uUPWzNiwfka/ec2DHj766UevwX77T6PqHwfAlxatG7vu6R9ve6D3pt8QeszF9OiH+90DMsArHSBE/HmYIAHiY3ISqjQSqvA5GZvcmzys2zPQiwVPm+d1DxNh8pVbvPd4WUCuBT4vYKzQYk4HmSqcik0dqMKR+ICFY1ifN9+y1brfiqxWNhgwCC48Nqzt6EHNZw+KkXB60Ky5gqXArJoXmz/FlOqbGemrD5CoPkKScclkeNDcBWzd6t47V9VbUTJYsLZJVlZcfNKC1YeLXpmFgsSGksGVzMjnI4lvX1rx+uzHINjx8l9NV//B3ju96VgiE1usG+ctOw2brXf9fcH7dz8HB+77+7vDRwc8Ox5dDVenGTZu26/HiDD9sQx0gje0uWEB5sBcpUr41PapnXPDiLXcyrCYybAOxupwOi34GHAGxcAoksnidIYBhxUBboQJmoIStKN8Buv+LMvwTsyPbMvszDIVG8HWZQ6H5HQ2AoldBiHV3rG6YD/mkt7ZjPlND4/bxR7eiot45sRSISNJHIXaSy2EtaSYv7VKfUvg1NRCP2wiKnoJBX0nCQw65LsOW9/06uPpjwfcJUun198VuqlvWYXd/Xb6268yD2/e1TKjX/ov3GXTl9BKAWQMlSXGs+tp7dkSmN4BIvqc6pX0EReTUVRLuHYvey/EuquksZGZkXVlXFa0qAxlWbMctaAmwDqdjnyXS5Y9OcYct8cTll1YOrpgJklURbj9D2glxljALmBjnM8JGGU+kG52uyWPp1HC12F6Sa7bXTDgirnWuS642CkuCLBcbUdZx6RwkCj2F7Q0FNwSgqHX1UitDAEJSslxqbJLLpUjU3qs1De1wC+w/PxcJav1BLWXrugkWfn7dPd91+IdcNMCLITqxP92sTuJmai9JhVbQ8l0bzJAA5B36lmLtbDHnK4oYWj9HDxwbXYXdc1Zk3O79wmUkdVr+BODYjnW+/c99vEzf7/1g5bMg78JL3nn7nUdk750+BfVTXh+wbZ5N6ydVzHV0revxTm26vS4LZc+boX5e9547qfOp16ac8Ptoz1ozIKKhlG3Qv6Wu/YO3PY20VPrMKuuJv4paNduGcjCiAADhoARSTBLHAwHiOOZe8T3LMJsYbW4GsvaF8UXLTyrsCZkV+yY67jcCLndYV25lQyGsFG1G42qDctXImmNeExLEj7faJS2qFBVpZix1ni78YKRVY0jjAStjzUa29GtWoGXBMC43XjEWyFx4V0nbD0SBKoRy1uja1zfnqEwXVJXj6douD4cpqnlmkgL2oddKZa1l1JzI+WEFkzJkKqmpiWgqaXkf0JEJ8J2+cznblr/IAU+H1R389GZeVOwiD1/89hNSyp3EnTzzZmlN8xufTNRiQdvHzxJMqkeKsCYJh9i3mC+ZP7FsBLxUA6LVZaOkNZJ70tMQIpJ+6Qj0mmpU+IBx7KQIaB1kMlBghBmoZ2cmU5oy3O8kMPKmGqCsJCVVEo1zEnID7rxD65j32cRS1DK2OXE48kmCZckWrSFxNBgfaSN1RoKa+ltUm2kltX6ZtFPrUMj+llTvxA+a8/BG2tY/yq9SN+nxfS9K3mpZCeXpmfTT0c9odpoz38T/qOPkqyKbC/18LAKXA/+FG1JVQaB9dFj0UTdn9r+xF46f/4nGy3hAVCnmBiPwpS2VnBeG3ivBGP28cRPKsuQMRiNiGMJAVkLpwjIaAzL0E6+oVRUeCFoMWMiGo1BWQJAgsSalEkyIjypZUiyZq6agtmEKsfkWnmEzMrjJNmWAwnPsMnjWntG95BV4Sbdj7y64TNdBSTu5OvXRbBOThvcHcmO2TJpN8C8WeVo5KI+CPUckRSaO4Ugw0RojcbVYN+i3vVZn7Z9Ea0cumEgoce/1z9saTjCFv105MLQGdQGHYDnNsEyUuCMDiB3fqflKmppkNO4SexcdhO7m32YI3V0zEyYeUz+XP6XzDVL65ld/HmGTfq4ciTVYCmVSVI8S2w7XgSyaASCUWHwwFOQqjRiHZh4rAkOeLQmHq1JAmaS1uCOraUOMJ82kueFrmAjhUDXMqyIFCXcI96oRI83kkRJFsMCbxcEXhIFHotGowHzHNJbHMvTeCNZaoftWlRmp8c4yG2upbyEMZL3oSFI3ZxjnAG/4LjNPxNkOVxtIspnd2QSHYZd6ndhdzxSz8Ck1NqroIcniTUTCGtvwbydauh6TU+BGQBLjr2M1G8T1dD6xkd/HMKdvLoU/juxLD4LhV5OPKr7CMrx4E2n4zahjZ3KwRHcOu59jhFhgItx+7gj3GmukxMQw4S7Ao8AgzkqDTZamGKUVnAaXABoHXgfkMxYbBvO0SPmxk3pWt3As32JPtmB5rbWgtRkB2Sy00+mtAr8CU9yPQKPrp9U6Hs8uUFqcgMyuelZPLlBkkuQ/Yl+5Muw9doZ3zXl/+cYPTzDSeAJLKfFbpKFbGBXLeg8OFjrM8AC8zVJLt2X/2L4dP4F11vhLxG/x7Un/JzzuYwj+S+6+HrTOHGsabx1lun2fF6CGWKGqUwsMQ0Q+Xzy6iOMaimTm4dQXh6hJQyqVcuIfx+m+/3hQNAeJCeCMBAImq3WsM1ut5MTdmiz2bMCvCdgMFB5xucF/MRszG+HH2pGu1myNtpVYFNtCFuI8zRjIF31N2JFI6AGUICcCQCk5jVeMx6juGuCasCu2gg71pmD/qePzlQEcJPudOw6Ogt10BT8L6XgYUMfD0vMbUzJAXrtYbc0ixJxFm0qSdbqc7p+VqT1PCZlsmfua5p+t2NU6/S773ZtaXvQdkPNqMNN4fltO9V+pQ1Pzc1oZiNHWsY1T54x/bYlvVpIUexxWaU1N+97Mh5H5wcHSrWbjzyekJM6RhXuSxf4VhtJcTbCKFMsRwPEcWi8YRZaJa60PG05jVWLd8W3LCbG6cIMgkEuF+0rTa1aTPsqqV6o+MQSFSa1DKYdJjQLQpDPMbiMRqzRETUBs4cTRw2NKt5pWOGA3crGi+hWbOcgePKoqxESFm/r0TfubvUihd1GV9HiF6N6CC3e1ERra4BHveimukOS4kR70ClOw7KSC02gm+I9aY1fuu5PT2TPOzntju1evfjGpo9LZrORjgUzNi+vvj1+K3rs5ljZDef+mbBS3XoGts9GY/qZQBCs7AAWrEuPwbq0j8I4SHBqxuIMxHM+h93PTLBPdIzzjwssckwN8P05uExdYV/jXe0/xnBpAVbARrliDgKtIFYKIiFPEAiqsFhghKUZkZk9rPHucBvC2ghYYTRqU5MJs/oCYUWqVHxSR51xYte/Xvn6ocS3u9a+M69t66LeS26udwS2LRy7uaUMbocV7x7+7t0TidcPz31t2869salrBk6ftHXfqEcuEPn9daKZHYTbZwEh8KOWUR8Yx042T3TMM3O9HWWBerbBPNjBZbGF5qijgq0xcyrJ6R5lIhFIeDPBvRKuct8Ld4EfQrzHHTFUwkFwtjrHzYshaLUgJt2FLJYkC1VVU7qum/KugEmx5ACTFPQC7xQv8rajkJZJvD6SxYLV0I2Uu5IIZDBMAhk5hKWCDPmdvteK/C4Ij2tVzBQKwaWknqk7eizYru/28+j59dQqwGZ+ExYeqcGC9PK6SUMgZQc4YMmhQNP20bvPLdz/xLjTzStfsHiWDH3klTum1q+YeUOimXvpoWlDP3nvYOLbg8Nfi59mBt9S2G8knHLinu2Dt32Ix1EzpvM8TGfMgMA3mnLSANd47vVuSGf8ycRsEsxFkwK8zmpQZRoBJoG5gM8gbL6gpJTstcGutFLe7/SPN2HdX1WNwG7wIZPZHFaNdvyRuD5MOUae+D5UEk1ikszmRlVabMQTFhNTVdVadYQ6RcWdCKdrqmQJchE1lGNUVZcakiMdMAKuDZim8dJNXXT9T1lyqVuR71KmknmAJOChhYY89PCekFxA4j7p9p0R2Bj0j70PPPTu3u/XTdvXK/eRxHttid13Tht9aN6GaVMGNpXlrNz65wtvQG3/goVnfuzPDHx010ao3n7nQ31H7lqmy3LM45hJmLZmcFlbIzEbpO3iNonljU7jQfFN9m/sjwwfQTlsJSxHg+AqeC8UTGbEKAhTLmk8NYqkWjcdmmZdyGPKAc2kltJIHCvptSLiWsO28FSwGIv77zDP0rkXA8apVOa/0wFregQ1UG20hURCE4ToV1rtoaQoN7mwtDY6dRFe4KL7o/6k9J6Q1FijP2sxdZM6NYIxg0gxOt1/oMC6P+0vGP3o6PIRQ2KVU85VTWQjH69ZkX0446PEpcQ4Qq/hmKcxmF754B9tSp7ZUhpIJrqTWG7Ngw92GB8JPZLBrGBWe3YqOwysQiZ7MDlSadBZHT64m9nkfkI5aGQHMKuUjQqTZ8gMZYQrDWzQoDDpWA/Aexa6Mp2jbSATwlxvwCZwgVwlnUAvqctgPnFBSbAxqMcetiO7phYQb/x3YhBkqVko6zsaY2bJzC0FTtWJPnNC56uF417V2WVLtOFyU/xiEz5ccgkLi5YuHyYFeSFrXbqLHejGP0wG33TH3mTS0JvyLuyIHuXm9Pz6sW1Fd4xbuTIzK/HnnP51546d+4B9gV23fPKcAv+t75ePm/bmPe133AHnKcMXDphKarqt8eQuGnTbsY5dhqmLxxUXR5L133ZPmjSJ+ni/QQ9yh4EXbNTyhphnmVeY7zHvNu2xHZKeT3sl7SsbFtiQAR4zsCr5FgPWfRjF/J0FS9mj6jLrSZgANuRrtTdKhnbkO2pcppxCPjxYfUDCRFIy8/FgVaUtEiO1oy2tvspWCiMWvXzxMsnjw9uLSeyRWgt1RZHRk3Vt/b2elQbh16lKg3px1f+sKLj5mgKCkNQzZlewESzjE9pyj+iRdijHhePyl47P3QK2LKT1hg3uHcIO+RnmKV7MlivcK4QV8jLDcjefD2NqlWWwhXV43Fj1cHrsTqxp3I672+khqgcn2sUirHqIkMStiB6nJLr4HDNmdB63zHlznB6RU12NTqJUmN2NtR6oekZ4pngWeVhPO7q11YdnONFH0gzBIg6+z33GfccxMY6kynhcnIvzypWvJlnfcDJpdYw4Gs2VijsmNooey6OLD6J+6NkTTVFqnZi68gRTHK9HuWao54+EGc/pc2t20WrMgwcO29YccqZPbfvToVd+d/+s/gdIjeWxsZr+Q24bV3EffAcb2BA8jvW3VZimMnhUG2rNZoKGAbJmGGm4V9gorTM8CQ/KJyBJcZKdbLZcCQh8T4meAIXbJqISfeVFD+/hZWy8NQJRFRGmhgOrbnR94DvILIJbIIKdyknYQJezyJSKUxSPZFgPYTtiD1cNlZ0kyUOUrS6S5KEHktBlcjjyuecnmZ2lo+D00/H9bCR+YurHLQ+i22l79mHbogK3x4ufH/ncA81pn6ahXM9Azy22Dcw6ZYPhTtvd7nXeXdKv7V9KX8lf2Uxp1OkRKqVheP2xFa1i0WYxGhTF5HC6XHa3x+t1EWOVl2kAD897gcnmstNsBNd0WSYtt5mm2+1efroXyLaTaAawo5knvGkul9faaDkJO4CCZrS+IkO5HXa0okaI9ZEZrST+sh2+qklmrIx4fPdvpmudLQ1XWr5Q41eaEp4r7rhneP3Mui/cDeqVbzCtaDi5TrFLlGwEcpiG7ZAFhVR8zs8lAxBDIUrgjjAdfZAYCXi42FKB5MlgHNOi54psiPXnFcZfD4uouOViW/zfp3JYlFuZ+JKNJMKJy/5JsxbMRHnxS6ve3vAN/MtPv0eLeh+etza+k6xhx/FYasC0N0OTZreqlqAFZZs1y0jLLPMq4TMLb6FKRkF1KS85JUw0ntTs4gWBxMwkXQgMHkwGk8msKEiSZKx7iCaJh6xZFASGQbyMVVwzHmTDeHm6QqwDyTQMmqcDcbpwEmUAHimtxPdDWBmE9jYVLMKq0Ul4AaiQeaGVxlJeJNADBHVA314DTUx8A4SSoh7xUiMmQT2TVBRJYjvVPOhiH4n7uHI0s8zc3nkFd3apKLvpsSY5XKUCGbcVSUOZRMlgtk8dCNmRbMjA9xL/fW5icQ4s/iRxAzScm5sRTZxFPqS8NHca3Bj/Mv7P39XPStxK9NPEKPZWTFM72K2NCTqLFM2gOe+ROcmgGJ2SS85TKo28KEpGk0kA0AFsUGTMqloimOyCYDKaZEFljCIe0bIs8aLMBG1EZzNB/L9JbpTgSfQgcGDi4MGnXoxdimFRR51YyWC7JFTnte4sekZlz4o1dJpaKpIebzpF8QQlsk2pLKvIyC/t/cLRkW4L/MNL8Uk3755em5j1tOoJTZrD5sa/3LePGf9Tw/PJGsw5eOwQjBYL6NBGbkD3GRGvLIe3s6vlxcavFL4eDpWRQZFlI4MgC7HRB1m2RF9hl5eR0UOAJ0pEHmaazSog8r/EIttcrqGSusxCLEaZGI6rjgrLKKPG3x/BT9UUUyn41votXa68HKUm+uWLxDS/fHG4SqYeqG241EKIcbE2ueeSMXKqqSt1A7RQX0dJBSQRLj3CW3LSUXWfoXdUJpYHmTJ3/JVe03ZVwsdDm9FddYONu5bEV1VMlfbR9s9LjGK2cr8CvcAv2noj6PX72yHUpLxCe15eoc1uJ588eoiTy+sCoV69DBmhLLM5ZCAIJe1onma1/VDEQ/64vZ65pTB8xJwJM09BGfjxjMpDQpu3oxAc6XUSXgaFsH9r8b7VNEYDS+44iSFQLxNoju5lOIIOVJUKLKBBpaZknrqNyBprBTEPq6FAPQomJOhoJg5q0+CTyaq5JGn9gYYlmWmD7b6h4/qGR1VmBMYOzQnlDVowY1B9QdCsVDRlVEyO9L6hMDxyOJqBho/sAxtqxsyuNIuP5k7Y8caRBdFQS9PwCw9GIk6L7VGjfcrwut8/2XvkGERodioxCk6gcTjZJxhgQhAg5jQNVAHoZqw/34zmgyRUfBL10mYpsZx6NDFKuPOH2/S4mxsTo9AqSvcTmnVWASx0NttX2e+1s3keyPI87QSr0261OqOxGO2EtKA9LS3oSfPAEAAR3AHmcChCOuEUmges+PE8ytdUZ0eQhezxGDyyDxyh2DqX22KZR7KOR0/iS4Iovy2tIxaD+CevtJb8bTcViZghkbgd0htNWDP4v/QG8SNj+iPSB3wUVuiZpAQwoKKrC+hpV6qHnGhVeNhSbbA1bdj4vhl6j7gswdz07NVNw2sLghWNAdIl1f1CRSPRjANo+ObEC5Vj51ThHskrztr10uBZazNzm6c0XNiWXZKPe2TyiBse+bJy5GhM9SdQAXuAWQ6cYJRWtcp6rxWxiuK0Kz7nCm4Dx2cqec4ypdo5QBns5KU16o2kD9832NcwNxqMf96HP3hcC9Ynw8w+BzHCqJsuJ1FCbWVUjaaqdYVDx3/BCvUTc39Zs351fX2436Zy7a7RNQsujdBaUMH5leHSdOvw6o9qytPmVpC6NxQ3hf+zNSK1A2AR5Ay4Fg4GLs2AGGQxgEHZeG/rgP+VQtvvvuerrnsWwUN4QjmP4Ut9hvbOl0/Qu/yI3tLZCU4mRhF8DXz9SXr9Ypjf+SOwt0JYqLR3Vh8flA1hupx8AL6eYjEI2fj6U/T6ENaSFgAXvt7ItsPfHCPXG659Jz3fjv8e3/M6vWce/DUcChyajOUdqiF35Hbfga+nuV603W8k230atzvail88M3VhMsyZQSCYzTBatKzMdwJ/n8FgskQn6M+lse70d95N/s6H+HcyNDuCmm+xb51vq4/1CV8MikKE0rveoKmsDN9LY6lIjTPpd3o7wQekzoEmI1jhHYuJCMs74Nfd73zd9dJvoSV1fZX3c3J91f92vTwX/BVfH9YcCPQu6o1ivT/r/V1vpre3Y1AUwd5dtza1lOlt0+/f3XV/Bn0/fWxUevWx0X1b9z1juENd98wD3+IB7GpFcKi3vfOeY+Qth/7MPeXcn7ruWQRIUoSHjKcb8E1vtNEn1V7TtqWJZhK3g+/5Pb6HlxfPtHaNqGk9RxS+lsZ6UDr8MUnnv6TolmkYT94ofM1vX3c9prM1dX3E8DW5PvK/XY/p/B15f0ynomyYbThGyJvddQembtc9u7vuyQAf4nuCmpVB67I+zerMYrIMAr6RQd134lFD6XUr5uPvkOfJzbTtoQ+APtI5uJm0nL2OvuT6Nd3X4/YA4GuDU7FmANthEL8fhEKPp6Tu+bzHM+a+A4ATPyNdFiHSIBS7ru96J4Yn7Ulen/GqTgEoCPQGhHrckRxfxEd+A3cQ0+Dz5Fj5E6BvphXAAr49cYW+WUFPyulznfiGKb2/SPbny6n+yWBvJP0TuqZ/rrset9+Z7J91WBlgvyL9k3ld+69/xlzwPr4ngG23oixYmzUiC2WxO8mNWf85b/R7d3fdm0HfD/MEBhWFtfC68IUwG2Zl2rtZPXu3696DXffOA2fxveknUG35iHJUzrZ3TqTjqfy696U+APq+f0/S5Ft8X6HmhD4tM7vU7Iv5an2M2RfwbfExPnM77EuJ6+3x9tGy//wdTCuCj0N4bzq+6W3Ke9OvG1/XP3su+AR/kY/vgf7UpckEXuBNl5xa1HfsiB/68Q8++MIgbH9NKOvxO7u7ficDYEmDeTIePNf9zgms03hD5JcIT8bfp5l/TPJkgueUOMA+wx0ECnhWqxyIVosb0CH+GfEkc1L8mvkvUaoDdQoBrgHYbhUBJzCiwstIUniegEHQUCWArajHtV5cjsgslNCveZ4gHxyR1soyryoLAXMErcXTTQ3ipz0JDDmcCoBBvnnjNQgvV7DarOPaxJMHqQIApARAV2arjrlLVBYJ6rVLCaYNFl6dicUBuHVC2wR4fyCxtBM36rWd8JnE2J0/9aXxR9DCHGZqsI6mABeobDNnAwlK7Wi/JjuyGWjNNlM8nllthuwj1KLu3+omqHxYocKaLbFm4qRwMSxNYoKmymWkoD8tB5Yse/zA0iUHFkwfUD99ev2A6ezLSx9/fOnSA48vGzB9+gD8R+toNrN9uPdAEFsq32kPVIQGhJ4xnLSwfAjyilNxZuWyB32cYrX5AwEZiKGMYFDKCPltVkUEIn5lvy3kcVhNipghB2QpsCko2fEVgWAgmI2IoRtMw6dppGVGUPRkut1+UcJGhCj4FUcwTQmY3I2e70zZQYBUhND9ualYy9fy7u/bY3WHLHqTDEFiwtXSWEOS9nNRX7SHqQBhMbkCrptzeppsMnC/xlTD4T9aviWZf9zSlBWx0Ig7l81F6rSQei2QBi649LWMbFsybBOObr8Poif8gcNzH5s68yiMRBMvu2yNjxWSSM5Y7MD8z2BvdfG+Sb75UCbhmyx8qCCxJnf/coM2JnD1MrvhXtubr8qJW2IoDf1rU+KLW+8n41zr/JL9I+7/cnBA6+8k8MBS+SYFhWEWsLnssiIG0vy8JKcH/H5JUkH0xqz8I1mFpbeA3OLCQqDYt7oKVZi/Nd0e3GqDtrXp7fC7o97hxnY0uVUKFvMkW0DCOrsxAGMQW7HQU7H8vqQaepnWcriM9XGyQhu/SFdmL1+iaZc6ZBMBxQM6ffU0TFe2jteVHa4oiZSVgmu8vyEh7LIT27CYRni6iHeUpGPyYx0LR/etZD8JPGuFjvef+Mb5pPn+5rXP2WFG8Cc4ZXm5e1TTgYqW+eW7l0bzgw9Mrxx7r+eFgU0D9tcYg7vuuekMVF49a1l394uPD1y7K3/2u42CuaL2wBBZrHbm6TF8fROj2BZMw1LQHzynlfSO1pSPKJlXwhZl15UdLjvY550yrkyw9wk782NCn7L87Cy7IvSPZJvYdBnshWxhcXo7ekSzp70fLPRAxQNludgMg5h91aUTq8iQlpZbLxTHDtSHi53t8FvNVFdZnFtTX1ts8dQtSFY+ILnZ+v89a9/gf2SIYrrSVNauVLQqS5XOLlxd8Old2azlFZHr/OrJPFZqiJIpDpOQadm6z73vQfeuWdNv93qzOmeGy/LXPTLifPtzL6a1wWUzb1rWsP03S+99oLj4tx1H/obmzr8puuZw/WuOwNKJeSvXLRsS6BMoeHdkdu+Z2oInh0+du/ml/a2OWS1zB5WuveXZrTdNOda/Ykn1nWdOwA+KV5VHB87c1LDwntxIGcE6XgDfR3OYdzDfyu0ADJyqqZLR5fLyv6K2jiFZhqapIU6dfHqKg60Hm1qwY07zjh3Nc3ag95ofeqgZHyexxzEv+ozGOPdvVQwQi5cDmh/+QZBMGaIApOOK0ZAhK3db2F+bOyBULftOJDFKL1FbWNUTQ9RLJFEeD1mLvkgRcoQt5D+U8eLH33+FVm19+lP8HIf86bOvfv7sv2/in/j3TfjZQ/BcvA+PozLwihbLzIlkiIoZz0hbUBbzcnMyMyxmRRYL0kvLypJrXwUBDgI8N12Kl0TaGzyed4EUDNqWicG8dpTdagxGIsQLmi6VlkplZY06VBRZ+kLgu3J94eu/uoNdfg79nWIuXcLT9FIyLjCZG9EjNrZrVOnMjs7VEluy4ATNeHB1FaDqHm564nRyhVbgBWbI7zKX/+X2XUfLHo34blxdOvOV2R89sLvk5uIx6zNWNRb0ee3GgQUzh5XaJMdHrPTL5xbvHFu88lxDML3X+Ftn14w+NOPr0TcPvGtoqGbF+PG5Rbf9o3/+gHBlXbln1lUD7lcWjOn8hq/EtCWx6+VAAx9o9blByVCaW1ZRVlERzIgFR9bC2kUZpzMuZDAZwQwRSCqsVu9TH1afVn+vYuHMcG5Y6t7g3uF+0v1rN+cWpdzywkLidq22O0sLQUyNoVisWistL71QDT+thtWnIxciKFLxaTn8thyW3x48HbwQZIKRIGtIY9kb7AZDv343tMPdraEVROgPh2pJ7Dz5I3SMNX3S1FJDt9ESvKNhbrXnm1rIX/KCJTGKhUmuJ4HcxaxVjzLIRCSI25VCai3OpMit0JJEAyDA3QHqLI1EoUfvD4oLMOBlOPftNxN7zp5N7Dn3Dpz78r7Er54+BPMPHID5B59KfJhwQdeWdcNub456ew2cvn/Q2NLM+oZ9S8bkDJy6g/vVmcSO188kdr/5Jpxz5nU478ytBxIfPHEg8etDh2D0wBMwduCnvzH5BYtrJ6wXrZ6iln3rdkXSEofgW3WVmVVpFJu0Zx/1Br/VXA8F9wd/h0m2J/ZM7GjstdhHMS5WWVxJFxP61pauqNxQiSo/xfp3UbFWjILFcFXxvcWoOJoZ/b90H627HK2uKVVjEMRgrLAwlB1cF4KhV8reL0Ozy2BZdiib9lUN7qvq6pp2uOfn++p805JY03naFy1Lotd2E96TL5tIBzZVNf3/+8nm6koouoYJk6yN/18P3bjGf2bT83+c0XHL3c8Hb/EvH7F0x/2LJ278P3ROXM28dcfFt9efmX77gvQhI57Ys+fROUQ/dKNNQiHNnbODvVpajdKgIMViNZsEwFotqsLabSyyi3+QENcOqzQTazSQUi4SC4xYh2pHG9pICgfCfPTKMUuD9YAdn9IMojhSmioh6Ri3VcAnWsFWxGDl8rjD+Xno/BeYwFdqMMu50oSVgCtXsK6ZCiJKxuarBBO8ytpdEAWLMoKM7SAlKkt8sASzWibMWFAw8QN6OHEFzjz33ptn13645g9oEzq+alV8CBOLL0ebrn6Afhm/ER2PD6G1ayayh9CPNK6wXrOPY2ajWxCjp7pBBHQ0bUEzb8EmycNMRwxswVzUw7bD4S+kalbGrzSR7DfM/ptoQqCtBP/oqYuJK6nkNwQuse8w9dxuigNeqUks/oAAv1fAgv4ot5dtRze3ob0M3IvJAdvAAfE89SUTpejKRb2oFHG1VpQIpFjRpehL0WPRU3nsO+fP06JFEKztvMjWca8BG/hRmwJYGzQwrI0AKVqRIohmpMiSCSlGyQQNqmiGBgtnhQZJ5BjWanOYDBCuQYodIcWsqtjqDpJyIkajyaAAjuctFmvQZsPclIFINqxRTsIvsUT513H5B2OLyYS7+NOj6g+4P3sdJaAF+BP/g4V8slpt7fBfmgx+YFpYjx0/gnhm7fuWEiTkK+4kfP7lGvWajecyzaKP1ST7nK4kxbqGQDcSYyqbpUdBS1K3siyUqmfpCOE/lP7axjOJL+CM1YkMlH12wxnoTTyyCn4CH0v0hy8dho7D8FSi7nDia4KnjjqfBUCcQPUAQslRQT4oBOWgcojlOBGPbqPFajWYVJuZtcIcWxeCEQE4NVgxt7DazJBx2AUxxHMcYGwhPHpUS8hojJlqTbebGBOBhTabZSlkyFHMNIn6NZlgKBuE1/g3mdeQ18GSRRXhqFU1vAR/DWzwNfwuEJ7VFPNE4LHj0193Q6A20AGSjHykNTguX06aijXETgSYok00qwWPH2uyPqj1ugKhpHbcPTrCdFcUebgHBiymJwNDtvAYZgMXCccNU1A8HGfmMQ3hnz5vjL/9I5wC/7nzVxQX9mACHoSPJyajQegdvYbhc517+HLeD3wgExRCj/YL6zjfLN9y34q0lYW7Dbwk5LJZ1grTwAyuClzxXvYxJADgNs/arN9GOGxSuyNCjmOEe0AmjweaJyurMOL1GjHBlbS0zHSfIZKV7lG4cKFaAGPIrBZlorBfCmS7c1xyQPL48NcmwOUoxoDBZzD68rxGO77d5zUWqYECiTEyOQUu75u+qS4pnIc8sYI8CkfhC5WquEtaiwgkkno5mqpGhI1xogGRYXeNsaeXN6xKGoLdOpH+nWCiJTv15G39qCtLjWQ3pslqGYxOIOagjppU7KpwCc4umK5sIVuCER0/SYLOJF4XHPvw4JozS/c8/5dH9k94/OGx/c617Dz80b7HpsAg+nHJg9sT3zzB7IuLq3YQ9K4jJ6D39HNbP6gatvyVEWeeT/z5wvFNb1YMWn5mBGxkHpz8XOLoKx3o5asLJ1Mor6dovz0M13N+1g7cIAJ6gQ/bKp2DnEgggYQVDldphTBQOBxsD7JuJdeS5WJY3LuIBFz9iywchYt85qgZecxhi1YEg0WwyLI3TWmHC7R6dmQezHPtDbO8w+z03G3eYT7j+ZXnC4/gMQsFSnYEoFVgZfYz2X/PvprNgWzB7vkhO7sgaBag4C0pMNuh3VNc0g4faA0t+IrC3zc1nKeG+nmLbv1U6eIXc+Pzl88vUeN427KEnKGnW5aAFmxOUiZdnozP1KOGsrtKRNtotlF5KtKtWwyjF5qrR05oPlG3ddiEkdXNG/fM3LZt5p7z4wcVVg2b3Ty8V7T3lZFT83s3jKyayeSvz+u9+6kV94yuiq5/Zs+SFiyM7ikOLZ41d3Fa9kMzqkYPGjhWtyHXYrZax57H9owZjNTsRhNABrNF5NeKzBoJrY1R7Jp1mt1sWmMwyuJaXglyYC3yqPtSdTNoLT8yv6800eMujwQxQ7rL+pEqEkjpKu0Ht5BCEpCF2w+Rj4cSCxJXD9P3mcsO5GoAD2SwTLMQAFMW8BzDGJAoBCXMq9a1/m9FNBypIhoGUbqR1NHwKMk3rWm4dLmGAJteX0XjSoor9SymIeDXXZssqEHeFP14GD58LPF64tXW7w9d956bNJv+nqT+hcLJEhZgmkTIpkBS74IJEiH+InoY6/8QTm5jgqQyhv6ZFMVwBBlBvpHUxCDZEccU4DXo7/xFg/pFk1qD35u8dNztvdREgXT0PW6BesVLRFL328NknQyG1OsY2FUrQ2+BXjCj+lhi1tVzh7DMHgoANw7LmjRo0O512idYD6qPW1iGJyiNBqMJiwkCd4LnidfrgMhLXI4ewLkZT5rLh7xpLofTT2oOseker9/MuQQ+x5WWlnRCmu02s2zzW812/AuSKPrNsh3/oCyZGX+6F63xMFed/BqHIACbVZZAWg6QXWraGo5k/Y3WpHSzOd2PP6zQsR2IuKEIne6e4B4U10OXKlf+U7J0oXtcAwNFuGVJCRHXRNT0RMChmTw6fEeogv7XDYNC8boF6tvcX5eYnQ73BBKz02Bj4tvjy8YIPnNuI2z6LH4RDk9PzA3AnXhbBwfet/0+9G7i9b/aGiqbVsHP4qX4RKID092QmMVuZyPABaE22QM8EDWL8y3N9rXiasv9Fr6v2McyQmywDLHfJDZZJthFVTGbDQ7EOp3QZDSGDWYs6M3Q6Qy7gN3lAipmZS6sQgEjnyMErIrZJLvcOQYzcKme0zABDMAITwITLAcGePJE0AzNtWbiYDh91CXBdpRx1NkI8E6z1LpgzFXrGuGa4lrk2uLiXSTWUnGbXfifW34nlW+ZCrHHdnkLiVclUfcXfybkrbaGCvZrIE9VAjlDt7oQaoLddT5osFsFreLBhGH/1rnZc29aM07LX9n6l8esG+8csqhs/lE2kjAeHzxy5oS691DNT7+/cUFNvwQifKyy80vmPK2DkA1m6GjpJP7URTZZBALO7l+TvSmbSSt0ONhwoUkCe2E7lI97ClkIh+P236ypwbQbHcPlh3ODwy0P5yzXyxGpV3DrrlCP80V93T6Jywb1Qn/ExaASo4rWVcqifj+YhFuoKLfCp+8ZcHbysDWBWMGzid8/cO8ze16HZ9mcqf36roC3Xv7r9ll1Q8cu384uqXl044iSEb/bnPgsUfub40/+5bEL4uHnp0xP5Jvm/+u2MfMrhsE+up9odWIUN5f6zZ/Ueu/iML8h+VmcJPEEuIvxK7JdUWQWT1XOL8l2rEezsiLxIUEKCaIJhaASIgUeTkIByPCTVm6ixJAqB7Ii8FMRxLoNZvc7j4mSx/CLDpgDkpyTMM4rZKcmiz3UfIF1EbKhKbM9A/3oAcG01ZOFbJj3SxBvMFvaxP76aiaaEr+FVX9S0fz4k9yvnrj676tvP/YiY8cinLbv+8QonuRqC2AgWatleF4wsVt0hq/ZIDUCmDp0TOJ4wNcJB0TMZl94lnYV0c2vJE22eFMy/Asz9BC2yvDf99zo01cLX+V+9cNt/Ef/zicRJfjXLrDZmJa/0Pp+ij5lvkXfMuxpdJq5gC4wLNa3w7Jil2UFK99hXrDjd2EZRRTwG2SCfBIbSZCKOBktw1LId4J9lxPe5abz7Shdk2TxXWm6DJdhdnbimPKuLBvaYZRGZNUQgBqCrEhczjpWjW5jxC/qlXGumTFJRHGCXhOGWfjvtnw2q2hl4su3oDuxIfHVO9DLPLhj59VF2Fq8upB5kNAQdGaiImEgyAc3a+bMLFBgNEuu/Dynnc3Eb8EeVYv5dvi05k8vjuzNzAzLrlmeIzYwCx7JnWOzFUjewmDBcrLYQqQlHvENOqgOec/L8filSxZXVQ8Z74PENZ7yb2brVa9dVoed0cuL6T5dPXgavWWRcn1TCoqHlmWHc10Wi0vKUsXR5SNLbyjJzulttzilLOYYsu2Z2a9f/5xYVaY9PZw3OzGrs3/8vxMfz+lfV1ZQrqWF8oYThH8EDqHPmAF4rIRBITijjXgqHTqCkqnUTjbnIvAp2G7/xP6JgyUQXFIkNzPDwJhAeshXBDIimf50ictPw69pkeUMS7abybDnZzN2R2HAvsW+z87Y2+FQzW/iC/flwtwWUBjwFZrmxAK1gSOB0wE2cHfRAr3kMsFfI0sJXegtesVxqpUnyUR6tYqo3ykkMvqG9F11HGAK8Yh5YQ9El4rr64kK3WguSa8MWhy5U5uzqv7ejXPqzYO16une+2OPrN24uTzdfp/gqfhDOLNP0eh1TEVG2Yrx/RZWiLya74j2qalxzVmybEzDm3MrqrNdsES1p6fn5lS2YHpuQX9hhmJ6GkEaKNXS5zIzJeQJsIw1INudAcHrNwVIXUJP+r62pOMhVf8kCfVrS5VDR3rKkatnBfstI0+s3fTcG0dnPVy3PVg0qmLJ0CkD+izV2Pzh7zxw5N6diU9G37tscv4Ngx8dNXLG2B1kHL+I9YhO7lOQB15t8xOQzgySRdCED6rN1d55kRXmDWZO8bMZPr89g+1QX7S8o563sIMsEywrmT2WZyxchbnRMh9uZJ5SOY/ZY8lX8y0syMm0pjmd2XlBbILZplrzpgJgDdkduTk5DtHRDt8+mpZnxEzw+Dqs7T+cn0POZOZxL6OdIBfdDKJdNdlI9epUyW0yg4kXnoQUWlJoPSmMWgoHEsmOULdbSdDl1KuHZ2GmWE4BURFV9S12qwufQvnzq8ZP3gdjZ+HIY3fNH182Fc6Pvzoyf9CMkulvbTnd/ODx/fHT+/vXToXMo2fh4OcTJxM/Hk7Em3rX8gdfyIn0Ofzy7Pug68GVTyW+/zjx1qBjh6k9Nb7zS/7vbC0oAX3AUJihmatKRvTdINxbzPYlUCA1yUqnfZL7IlKwcKzZUjqUCNAqsqk0Nw+ZP3SFgO3lTBsa2s8msM76cFlFfl9N9tgtg4LCUNgrXJ3eV9PyLXa7xWJPywykw/TRnkAwszqQJZSV5ueDTKxxiJorGp2aD/Pz5axeAXZQgM2UFdAIl0VpckdFMNfbUBp00lQPQ2EQkJD+YQ1pjentyHOiPmj0DNOhRkjtMbri1ESWmuhQvEyEE0HLIqdbsDygFWNJ4N21mEop/tWlF+qIq2RpSo/vTaHYZF+PstRjUrrKkyXfrkEsoQYbSVHCBnRSDeB+PDH+3weXvdVvxG8X739+2PLJNXDoINfUyUu2Z7eW/uvk/INVmz9Y8+os89Wf2PWzJh5M9EEDYfXSG2af+2nunpacvrUzm1aOngtnW9o6lqxes+TpzePvG2gz+JyDSoY03jzLvPeZwYO3Lfpwdc3Nfv/OXUvhHSF55J31z/zoMckmx5jakTffuFD3hezpfJj9JXsPcAA/yIFmbUFUjipBR43SyzFM6ecQVpk2mp6AT5iOwWOm16GQlVOeMzCn2fQQfMj0ukmwe31hxCg5AYMBmYDfaUQGwyYjtBuN0B9w5rARg0lh0owARhBBTbPnOP0Bt4kg0oUCkjsAX0S7gB0Y0K42yS5ICraHHgQcMKIHW9VIkFYbyUwLlQJO5UjK+yLuO47nvHlpwSJVU0eq61RWVaHqyW2HzAszr4WKbriEJx6WT7Vk/uG+p2tBeBZW6fuu/rW4aMAlHgIqWQjvsR7e1IR7nrg9dAd5tpBdkcQvckX0VfAATJaVy2b+vHjS8qYHE9/s2jh/ycSlM3dC+cBmod+E2cfnhob0GzPk7mV1fubH+wdtX/7i84nXn6q9v37rspeOwMEHXyldn/hh/cx+EwsHbft48o311P7+ZWIMm0nrWAbBLVpJOT9YHS/OFpeJ60W+VCgRB/L1Qr3I+dLSJZGzwukgGLQCU8BhtiyzyoD3BBWSlydZ0HS4jLU0Wtvhq8cz2GAwGMoglNqprxLSJVqKo/2zlQyFcAWVK2yqcIkrVYxPDztlPoqejy6Ta/tlJb4Yc/ecpbSa4QsrSTXD0+tHWNjI+fOJbZMeGBz9/P7qkau30mKGT920cNawPc0rp+t+hhWJ+aiFtlMCjZqjgsN2ncBwgBexvSldRfUML7XDf2pOAq3TAuqFliBTxKAYU8u8zzAMgd6Te+shtcT40JeZ41/EaLqEtUoQqE+FNESBYR9ELdF3oxMX9f1j3Uf07R64ejHxEaxnGFqzEh6mNTE5kE/WcKuOsbcChPnShhMc8AqMh+9RDRNrvfEaEItTqDu9CubTV//CnIOH4fHD+Ldu7DzKzhAasL56v1YVQZAV7ALCTWJYoRdi7AgxpNgUNpLHc7yd43iWA4IwHkH8DaTosYwoYCsMrtWsOTz+JyExB6oIifKKl66JyPEQ6xdbvRchdeulKiyJKcADMWXz6lyM5CUI2VmQ9Q5JnEuob2TAArhDaPhhJhOfpO26+hahQ2FiFNuH+wiEsPY0e4V/fQBBSQKCrCi8Jy3dDWBGms8jSwIvWm1hLwhCkbFJVtXhTk8P8wpWh5V0t8KzXj5dZBS35Aiq0JeWJghivuT1eEhyAhMImr3esCouEreIjOjJCJ+EDhCCDS98SbxnF5tUGoxf29O7TgWozpe75mtXUIu124qvSpU/SiZw2JK4GwQaSVdJe4Ij0QEdnllS3lt94S33W26nK7C0aeQ94dkllZU227ued097Vy+enJi311k5lbVuvntlQd8BkT3uiubZm3869VCL7iuDK9k1bB5wggJwSnP7nL4CGg3NZigFbAiFPKECxlhvaEd3HFXXYMPkkVZoX4OH7h2aC9aTxUUErroz68PZa4LRNV5XvTv8EroDz3sv2aJHNBNwq27kDk7L3hb2Tou2w/6agu17aZq6zcBMs5PPBv1nPIWxP4f2dcACkHRCXvk8Fv+c2D9kD7BNjjkhsdXofzQKnWQDXEqGl/8PgdfMz59eO/eXNXet6Y7Hnv/NCK3lxp87if5yfmVGmd9Cg7R98yoS9eRzj6BtBLzY5nqbm4ePODBBK0IEdGw8x+KpwSI8CUGdDo8JOZ5BgBFYnuHGQwhkluWF2WThxqLPA7qoAHXV+nrsj15FuVBi2Ld/GomWwZGJlsQgbt6PXzJvXq3SedFjYBA7jPmIRMqBmVpgNljELuJm84vkRQovm9kAi9hTIhQ6xLt5pUM+Ba8AnuTDwSuaBOAP6GHA/YAN6Ctk6a6V8RgW9MCgTAbD6HsQq7ncVKOvyIUZWOIjQJklcPK+jR/BbVtyHnnwDbh+LzInquAn8EiiGu8/hc/i9xuD309Ovt8kzToHzOGRYIYBiOApbIsSbNArbQB2oLsBSTxg4JVW8qLkLC/8gN+arOFJXuOKQckC2//TWxGMzHBy+9pDW19JrDyAruzY+F6ieSuS4DuJ9MR42AF/lfAlJhDszQgAwgpwnq4hKuBGzS7zPGbcIq0yKst7lXppLx72TSdYfq9QT1cVmzQjQHuZergXeAznv0qhtBIk0+QG9Jj8vYpCFSVC6g9Goufz4WekUu5nmJufp/+6YviFnFQMv/Rb+D1cqMfQWg1/JDG01p7x8smY/++7Yv7nwbvgUBrXje3hzhk0rjvzuph8Pcb++64Y+3nwNL7H14Zqy2AZ0945nkaylvWIitfH1hOdX4gTsQ3lAQWQ1yaaw4FQICMQDmRy1eYS+2DzM+ZW2/N2niLNAaPHYwJeoyMWBn6P0WpxOv0ekx2ftFlDDofd7jFFCmRGtYRyzCbkz2NczlCO2yMykvs1Vzvc0Oqxv2Zrhy7NaM0Lv+nIC4VUj/k1FZ9ptVhUZzsU2gImaFI97fAlze7NM/MBHvGewnC4MIbPnkuu45EZlVxGJmA7PQsakgCci7Qstl4Ugjh9aNWrS6lQua4SJ13BiFZq6tZ0uVN1oFKgRxs6XRU9FvZ0TMTyCmsKxwRrzUznoEcXfJX49Dwce6LlzIBMpjYjvn4aujMcv30ueiN8dUX81mGHZj5wsXJA+4aGe24p7JNZNL/uBtgHFiTgLz+eNe25Q4lehxLSQTT7VEfzh9/BgmWbOqrn1U9atIvqwHd0fiVMZPuCLFCKLaFEW3rS+tEhFGNBsw5+RzLbc+hZfBAtJegd7Z3vkkx2bCG9q+USgEXWXpzd55ayTXmHrcfNb5jFaAR3aEFZn3IXiAbTjH2qywKZwXa0VctxlpflO10upiggVwcsFlnIDTBpgXCYUQLB4DJnJEjKT3r6lmOD52hl0EmtIGBX7cjuraVOWMkTKCjoW1vZNxn0dTGFQNkjPJT65vSt7hPHxs91Jk5VskRdCu0nqydQpyu1INVlzlRQaMZIT+gFE8rqQmV8vfGtO175yzbI/GL1axWT6xatP/GV9Wons2LFhMNFLw5J/GP3slPx8g0Lpr04e9WaMdvnFzElmFncPW/6SydmNX/1q+Ow+uk5U2dE+n57bszIzODiY3c1W556Yyac8tiuB6B39cIj4x773aaAZcMDv6A5XVfh2+wiNAn3YHoH5rtVmpyEE95zw3/ACbPsUvj2tm3Unwjg2yKg97npfScA4gC9iSLEEHeuBd8iAnoHAr9jPmGG4/krARu4n2SDftXqSiNYo19p+fggj89Vd/I7hZ3qTstB/qBwUD2Iu5O3qBJANtkAlXpglgMyktvRnVrAIljmqrhvQT2Ddc8jqEGR641KvfGIwWNfvDrJDKmEvphMW6VAmfpaRpUOMJYsPh+NEuUW6+J4joS7jhg1+l4ktGWaujz3QtcR+/T5Y6QMffBkao/b9RvmZWY8d4y2q0PLzuKz1Aq+XGXJu9uMssQAq9nEqLKIVVIeqHPNloAFWV5EdwIZ22gPa6rBJtcbFAXxc81CQEAC+QpPKPTwcSSBeiy5defWUV51qCUlPs3iOI7bWa8ckRtwy+vhERrFTZtNXSdXCGuZkIxaJN6zpAuFHuugZF0Bft1kwGIBswms35V0HUF79L2sjC3TLCuyf5+kwYoc9kvc9h2GEaGO1B53vsh8gmpp347XApxqc5aKXB5fyc8WV4h3i5j3SFjIJRU10n92YS4PlVld3eeRJ53o0WkkeDjeRNfjgf56PfoIwZ/pD4K4zbyMKmg/zNGcmXw5luy8xBCqgxRl8aNbQT1d2WxFXYT1aQpWBr1dtBzaKk+6L0lLGmtKaNlAUqAJ/Vyk/jK4nmiwbxepugmk+wbWwVp2EDs7Kdun4OkFJcSwCqzHpLjrKI8tdLyT6sV+EnoUGLCqNhfwyILbwSLLUSz525FFk/ZxkPMkFy9JpDX1cgOieWDdIykdCAeCZSUOsiBM9/Hz8DayQBlvO888jG21zw8n3FjQI7ASy22VewDrQRKYroUnsB8zH3NfMT8wnMRInIfxcDlMDlfFVHEii40olhNfROtxC3i0/ji+CTEiPAX/CSRUDQT4z1bWI/fWVeakqkYTSC+l7OCWJgmFJeiSEFpIYkgWJVbBe6oSv4Q3wtncA/GKeDV6Hb01Lb47vgfNpjoCzeOmOR/fJXM+ntHzoBAMuta59rsYl/Flmj3n+Y88KFoTgSd5Y+8nc++2wgEgTTMheLsZmvkh9D5Lz6w7ws/iX3WeYRWaHztAkyvQHECwJgHTDve2klzZfkbYG4+yv+KB3Bto+IZZgMWG2zq4KFWExas3/FKsxkJlAYc10vhX3LIjP97eh1f//R3mmaM6v+Ry8TNywaNtmeEqBtEk/waCuazabA4lh6yn5YDsbCHLq/hkPDYCPJ/lKFCZrAIghdI8jD8Y8Hm1QMDv9fqttpzsKK3CxEoGxo9VbM6fJ8QufVJD7bgodKu/KX6j2FIVw2LLq55Xz+Oz1CrEhmCs5pMa9Td4Q8SetSpKDEF3TI87beKC2REGm3vlFXRTHqIWXxDPPqxb0I0O3CrwKJH4afdDlnlpIxhlVdpt1Xd+BKv/vG3MTScT/zxYEkTL0+O3Gzm0Mj1+0DSj+egjtxQs9ezcDoUNddqGEw98ueLp274dMmqDVrehrXnx9N/EiFyZBgahu6iOXq+pc9iV7EZsygNOtx7a4V2aFSKsqT9MtfT6GAOZY/xJOA1m60gZdEJgTRwzez3FQLcQoHv/xgvw/h3IlOhNjAJ9TSyEnzWcPquvZp7NrmA34GdBMwoghMijVI7tfhRzTJjUgZbTx/R8Sg+Ff9PObecSix5BCnwrEUqMofN/EZ5rN1G9NR3b5xnaWjtUGbubwe0JIgqP7GbSg6FQmjfg9/8/8t4EPqoi2x+/p+ouvSW9d2dfyJ5AGtIdQthyRZawySJKBGOUXXAh7AgKKrKqoCAKREFREB0HBwQDOiOOiDpjHGd5jI6AzjzfODNv8tTfU0eH9M3/VN3bawKC773P573PX0ync5Ous9Q5Ved7qupUpjctPd3DCyWn2FKozWLHoNUolJyVn1+Qk+nBP8rInp5Vmink5cr5pTkWe64F/KQn9Xm9LMWTXipYfIv8dBHJyjLn5zfkmO2ZkJlptudATk4r8ao+wexdpBcLNooq89JerfDGSz3MrE7NBYsqRwrJJpcyDHRTazlWzzQcf8Fyt9WX4/enNRo1mOMTDYqRaoiUP7399b3Ze3PT3FkLb26alX/ToMI+dsXlezf73dfJ5J5HemrDzh05R3fev31Bcf9h2U/k5ue7rp57f8cs8c+/+935DKNWany/QIo625xZLVW7atLEi/VAdnZBRqYnIyOTqT+7NOOCusdRnKk/O7shw+zg6s+wZzh4aTWv6u7SAVz7amqOWRIyMxyCP8PP+yHxlutuuyOywz+hO7qrfZ1YbfKCXcGvib9gB+SjI3Wv/Hey33kdJvDKld1oXi9mCYJV2ysekfZhpPSFOmaIoLoJzjPKCGERaZaX2Za67pb/bDYDm/xE6hDMkpwimE2KTTBbFYySUuUUt8VOHW6LizjdFovbnSOYsV/MboGdy0s1lzrobU5isSkpym0yO/OWbxZsB1NWpqY63MpBeaX0JDhXunCo1U/qCRaHmx3H8ZoduUIemkSz4ClFZxA8ltmJh/YiNSgdcTfS88XmCuMEX7hdX2hOPsJn7F5lSXC298UdO8rHt7yMvUqbnw+bd2jN+DruyDjYlK8t3gGb8rTFV2l7YfHj5MzjsExb/3i48HHNuE/lGJkHa2k/FnerLIgg72CsPs1IALTzuNuNk/+xNjIP53ro/FL7AEqFNpzpJ6q+IlZzksVFokmKxUXRiBMnWIJNWoxYaKdlyV+MQAhFjESQ8RFQLFgMGAHQ0uK2wywmy28VSOcH2gfkGk4bu4jFxoUYG9dcTmxssw7Dnu7K6VHGqFmwJMXGPu/YpNg43TP7MWM/nR4a//lyQ+NgN6GxLyrtaf2dY2lJRO6o/IqwvvMdk8LXfTMx9u0lDBBGCpOFR9XCrNyxFZNy1Q/H5o7ol1v4YZ/cERVZuRVWZ671w7RcMSc7W4TsVuj/Uk5OSXUuvlFLsrJSheswTJ1QeeWdoyoHvlRdWXJnZeXuPMi7z1up3JlaKaQ37I4cHQu3s+Oc7d/gF49g2Rw/NnKEjBdECrfXsZ3X7JIz/NI3HLj1qoBeD4ke+4xUtQRez/civ5cu8rv1U5+Yv2Tt9XvnLF33UP/g1OohA3uHmtTx9OXHOkbAtm5/SXKmPtG82Hg8oOr60JABffAx/bfbQFi9aUWz9p93P7Bu8tBFD60bduXUM+f3yebv/gF+9sv78Zdf3fPA+snDFuMvh0w5Uxd5ih+JPY2rWcFrSuj5q7mwFm4V8nFcynP3dpOAu85N3LY9LCEVK3fRqJ/VT65HMRcew89mHoFxDnBAKznCj1I7EvNY3dBkN0rdqufYHLaJLGNmT6hJwenwePZVI57di/FsETtFb08NpJLPUyEVm/jyCI9rHfFsxvFZGvm8+ffED7fxs9t25PKf/Oy2PSlHtxh9LJvzeMI4N16g88iqCTxoVBOI45H9/ZC4v58rlOp6hHEmCJjqTONMCBn+whRiStYj++w4XivjhBHrW/RaIyiNDNORGK8SkMwfOcZlOqHLJNQZMrHaBWYuk9Jd3pHzeMrQ+0cRvednz2F6z+taCyTu7+fCu/j3rD5AXSEU0l1GfYC/xZ+31z9TGvkM6rokkj8toKeNmhJxNHidEE7jXYOnt5FGJTsjn55Yb+TI2+npOFVVZB61Z2zGOEJpBb9xSr6bdubCv2A7Pdgu2eze2eSLbMjGDzzBLTI7vgOiny2NfBZ5Fg1dZuFnnuW6zIrXJc5BrA6Eg685/kb1TyIzYAZphmYiCRIrOTsJVkuSZFw8yr9n5+jf0zL07x5fSF+XTrGHEqp6y/FVvTEw+oQtKuIHSnqG4m8yZQ0KRoO8jKfdbAkJQj+93He/7YkXEfGM3AL98GNyxf34+tv69gRWqpjeyUrrF/MaeW3ifpohHRdkYayaWyLXyMPkyfJseZm0XlIQHoAoPynNRYRoGithGAIvyU+Ku6RWmH1YmbaRH4f59Ku09nTHn9nSSvirgWzVnEMGdpVdQYnSBua3Vz4x/hn9QNGhQ1y/J8Q36QyMk7w4Z/fuZxtla4BbUxBIOR2yJPq9SmXqJMG71FVJcZ70v2QpsVtzrcS6ylsipPumHYNBket0wo3s7uw6JPtVO0SuvnXrt9uyNGRQ3yLPIrwT+TeNzK9ryfYX2pZbmkeVDtqYl1duFk/dN9UxLL9y9qKMgWU9OW/viG30aqkB+77PISiLJKcEScRJJFNNlY7ixHsnm3jFaXdEJl6Wj+KBSU2+8k42uTVbbNvE7lD7SNxIq6QHcX6sPmJSFGBlR+8+LOZaTa2dq1X71BtCpjzlGcgT9qbOf1nHXe0VQoCdJ9J3IAbj5Cj+aIl1zLD6m7OW9Ti8ZNHD0oMjrxw1ZNn9DyBqf1A8Rlr4Ga0iHMOGCRJOpBgdHIc/CCJc/ZM1vOm4c8UcaDwY+Li3eOzjjzGWrxcXkJekc7ymwqBD8iFXK3zzsu2Q8Ezar4YYbBmKOGo/ZPYeolDXfqY985D5kL2VbDvMH+DfXHeRwgr180aPmTtv9Oh5o+t69qqr69WzTiplD8bMnTtG/7lO972x2mQyVrChbexRR5fbAimq7cf0Z/RXVPa6fBQEm92CLlWmuxSaRgdGjKVgkatcrp3oV8Rsm5Xyko+9YbV2Eeein6X7zG3HOIKO+oxxdVf01i72DW05eunL/4uUdA4L3yRc4GCsVjBL86Ma9Upa7KCwsVWxuKPs/rSG6wc1vH7TSN+ga2ZfmV3xyJNTbDcNqq8YbJtPe2bmeXMYPnsR/e5J/Z4Q4TbVvZAskomggPKQFLmtztC4IlLEACYW3fzudycz1SwzOzY+THpS+VZPGjTTYwL29pNCuunWY2AynIPVM2SVw8KRHN/Y9sY6/ZhfJsIcHAXgxeOfaV+9+vJftc917zTuuwNB1SbCVnznFnLVVKtNAKXEYTMJrhKgQiDYXlUHgfZ3q861YWPRkq5opTLbYBisgq2Z49VpFZlD+1y1Zn06HR/Qvl5dUNMjNKmhru+oxamp9fzsognln8THnYlqBkum1ssN8hxZwjFHFmUCc1XpSVkw8WOGefEjT9NhZeodbOT5io08xj2dX/HjDE4WujMJ2d0MQX8NnaT94+0VT4zZJx1n0uHoA0Iaxid9kG6KcEgd5pFBAFOKSFNEhA1EsUhmMFkkyWLJSRE9KSmi0suEvya9AFKkUpFYLfmlthST8nOTyZZKfg6Qavu5tZXcpKbaJclssaxIMYuimV1085hqTjWLjhT/iXui59W/7HpcHYVw1gZ4/YhPjfvT2bgdrYhgjN6RcilupY4lCIoUiQGs375S8MpDJ5fC2gLtjsXk64KOEWTKnANzyMvhkx/u/0P4/X2sL4vR2Ni9elbhQ7VvbkoAAiSQIqLUVpFak6UusIoeq1VEJGIim8DkAYIdhdNk35dMJtFC2Jn9KgALqkKwllosyiKTSbKRRfxKmhQbu9PDIYIoWlEVDWZrwNpkvd1KUUFTVTNqxmH1f35/TBt6re/oDXqN/JXvyovowzitEdOGKbEwbAR+GmqpsQMt+Nlj+Y9tPrL8ibwndhwht09oGU9eDL86adekcJEeJ/E733ks8QseSyyExRhL5OG4eXDgrwZ2DqQDfa2dv+ahRG1CcIufZbWsTbzmz9/0zwovGXWC+rhbO/+TxxKVSXWC+P2snN6vDXopRl23jJTW8NP8M/6kWI7Xv+R0vjTobNFrROX5wIcuMYGz546vhsTXkGM1EBVhKEskfoRvReUjSU5FjxNF9B44KlNCFEV+lUwTTLGqiHH7aPSbQvm5XXAWON34Bdc9/vjj0m87/kZ95x/p+Cv16/SmomxvoG15kI03VLU0HzDIYad9SgSpmJZ4i8pIqbeoyOs1zvaU0PxSMo6sIoS4TIVF+dKNpSaSVuvNL0U8aip9jWwXSmAJ4t/t2DghkpojmIuKzF7vCsGM/iUI6eXm3PKUjAoJw6AnJuimxLdvRsf1pCjISOlxhP8petendRVfoY+xo+2B2GXvETvimSF3fpU/h/LS/Di4FfEDJnoRl2IMJXhm45YHnsja/QAc2div4Ynl/W/50U/vnrZF++Czx+8Y03fEgDFTVjbVP9IpzIVtWdotZOdastPimLz710t+op09tzLHvy/bVdBr1LTzew69luvXUtbyex8+E29g948LPYW/H2O3qqquVGfInlmeWZ7VP3NQlvQXEfxGRXR9dRnflLPNtYXsp1FWZ8hTmFlBNqYfTydyRmamlJ0tUApZYnZGGrDOkM25aT1IdoZM2dVSWaKUVZwpefAPszIzi0XJnJuVKbGrf1phkpqV+Wbadz1yPXJZboq1OM+R3is3b74ZzBmVCZdHGPu32//81UB/ZAU/7nypvzZu09U600lT5PiOXhq9Qmhmd9L7+KFRlwGsjSvSfP5ivpPSrQNsfVHZRRa8WlT0k8qWq8fv/8eBU+2Phe+4bkz/4ZnjPu39m2HfbF5004/mb1x0+ysN0vGC0tHThq/X/n7k19rOve2nXoDBT+amDd68ecaMpikdX67bvqhj7cOPPAEktp7C/fN9A6PsjGDBVPkE886UBEyjr90cj67d5As/QV8oOQTgTSzXdRQ8aWmWVLWiOvMogC/lm0itLiI0GOfnnEIWRjmTM71AHa4sJ8lyOajozybsEjCn0zii7Xbl2x0OEDKz8tlKAbmxFIizVDD5y00ZOcThXDEeIBfm41DtsAsBtscrG1HC8CsTbkJqjlyFxHfd83H1U0Ff7Xfq34ysXkXkXiQlssU1CH6qF+JgZU/QAdBBmDdUQkF+A/Q7WQe7du+eM6p58ZAHNmtb66aD+uqLc2tnPqQ9IB0H7YORP7ltyk/vGGzP107D+xP2NY6cUiFE7wLhOsgXjqgzagGC4jj79fYddpE6HPZu7vNgtyKxOz0i93lk5LES9AHzZvNus2TOKIjc58ETzvwiwS8ucp1Hd8VjdNOOXn/Ar4lKuMjDOBOt74ajsSvjLnSNx4Yj8yduGbPjAtd4KBPC7ROHXfAeD4YWVomrcTClQjZi7BWCkCEB4o64TaZGPM+3l/KzmqueFVgSI0+8VVyPc/5x1b9EWWraAOvkdYq0HWAp+wnfRy7+8pnYrV5WE/XSkXQ6XUrX0h1UwTAP+51Fu8FMtdgC7O45vuOUbfHkiweC1WSWJUKtZiqJsmCeZG2FjCPSJGqaJLN3ZJKQbpsa2+DGNmyxYZjbFs89sn/Ghp+El+uMKxTNpIYtqoJiZgIN0E7dAf2hdpn2NvS/QzulvQk7YAB/C7XLtbf4r7U3OYYAPzlLTkvvCmZhmeqmooLPlFKT2dzTKHrQSnapqSiO+UNTqQLWXcq3plegRmBb9WoO8Yvh/6DaBAszHcFiaatPrHCHltLuCLd/qqMDdnw74jtsw0wkd+yWFbaiH6Sw9/bZ2zLHHK2a/ziy5anPWeW7tS7sZLHZY+QsrUY+s4W5bP+y6COrMyEzCxGZ35n5cdbnWSQLWT0kZKceJy1CClFUV/aHlhInZB/M2qVUejJyU46ltpKeR4T0nFtfjsT9+nkGVi+YVdJia3jIFx+JGw183O0pIZb6zVcey33s4My0grpB9Ve5d+Q8sWbjpoG9HrnuSi+sSCdn57wwvTa9qLy4pl9/+7zm5ddNGNpnSnUoczmT5QD5JQ2iLKXCnWq63Qod3k7feT81pyrWvJSS9y1gsbhFgckBRDkslhT72XsfUY4Wf+guyYDyVvjPowVVysHsSkcrXHnId8yPkr0M3wrpZRHZEM18g1/thmh6LbtAY7s+zbC7N9hu3kjFpgqo8VclyxkrCnZgs39i/5Hjrhhd5s+/YoY6oLbetzVj+/KNG8c3jBqw9/4VT9OnHLV966sr+82D/jWlNX2q3dfevHDi4EZvzsR+DfcvQ69c0fmG/ASPt1KECuEr9YpZyiwTEV1iIVHsJjDNL4Oy8tTpDhyZi3IrELYaBmhLSekpSh4MyETJWmrFl5Syj8s/LyflrLtTK7KYajKxu7PSSnI/rKBsf2uK+KHNChUHy3d5K3vc1yvzWNZrpKeQSnwC+zXCGGI/jEDQyvbC223DpJRj0lKxWTjas20NB0tfpX3KrJadwmQ1TPie/sit8AMDAwPhiLGwCcBVW+FKPoLLbxSvbeR2JDga39HXfViJ90yI2vpFbWsF3yywNuoO8AYzNn+hOrB+nGtHzuP3bdw0qOf2BmZsGXxLAc2I+UtYSLa+iVdGrI/Vy3oe++I9oy/ShExoYPdnfXA4MzvkbO38QJ3uSwtRZ41zhHOyUxRTMqXMFGrPSHX4PO60TK/fnebwpWekZnoVkyRil6SILqdzU2aGJ9PpyMxwp6X1TM3wpKZmxHoOYt2Z4cp0r3aBqxWWH011ejM3+RzsrJI5LTWF9Y1kwl49oii9UwCBoayasR99B72T3A623dZ5LNO1KxMt/khG2rep37IVu5fUjIfyMBKDwyQjO7FDt2AXp2fdqu9GSUefSBvbnm50Lf74DfuRn/fHnv4zeki7Q+/jRhylWDfX8QPvtay4ilM/Mcqq1xtnrI1vJvwuGWVqWIkVHM9i63wVFUk9XpNfg/NgUClQqBue5z18bbSHaVqedmc6ERZPn5ExI/daVfvXbvr1seVwTsta+BhYwaz9g/XlAezLv/O+7CnUCP1hwTGht96XvVlfXsv6sndN7xG9J/cWywqhsrZXoBrj9P6hvlU1gep+tb36hwqdqSkuq713n96BPptq+3tqa/vXVFX1rO2F73pRnCN66ocsevcP1PbpX7W6D/TB7jvSK9R/U3WA9Z6vphfGYULqsnFOyHUGnBiKZIqFUispVa2mZeWZhRnTN5ezUWu56vcvy4HqRaFQ1UGE1w0He0Pvhv59vuj/Crwu1Ao17Er5XlUNvb5Ta0fmkYyB40qgJNe6aFw+5Od6juPfZEDfQ5lfIDjre0hcRI9DX7Sp1sMDHjhslBtihYXYyNf8VXsz6+SMseGMtHa2k4x1cWN7o4OX8Wtv58fZwl/hlNTY3B5gXs272+jtbjvcFKlHxNw7kmYweple6lCaaATvcCP4+fcNr+LmiG1MT4+3jY8vOup27Ew2FwE6/4JG82seS55Wi2tspwRio4SKdpblsLHCUBQjdYdjqFP0OJ2i2ZRvsbaSrS8Rms9irNvUVEep0yQr+aWSSCwHzTjvHJIPYlf3POxm9ynAx0ftdoeZHIRWcoNqYWG/I1cEkfnvYbsTnK1k91GXWXQ4/buPkVsj13I5vm78t4GNDmNVvcJYXNfrHEUzPV8ZNSiMsdbYpjBwIEnFbyYHDzahsYbjUn1Znf8reOhAwYEz9IqC8L03kU0F4cXVcFWBdih48uv9Ys5+rdf+8P6v9VzCW52fyfmKH/HKzzheuZUMgQ08/9AjtbVzD88/9EzKP/A7vqUH8TPn9M+Aiec5CFR7Wjv/yPe91yXlOdia1Y/kv0bXuW4THDCBV892Kgph1bNja2psXWaLNkFq4vXx9TzMfOEfnf8U0o7AnlEwytfauewoT8FYEvIviBkor3/+N73++VyXkKvaIFBXV7en7kSdWOdu7XyGf7DSErdudbzzM+kDjvGOGxjvbxGMl20dnrQCxOqsd/5F9HGM94e4utLG399k/H1cre3k9hfy9ansl+Fg3mt5JM/a2vl68tpUdYRObhydhcIv9TxP7zxgn2qLfCopz3NL51+kWrR3v1AivKc2iUWeopLsg8pB07P+Vr8yKHtMypjsa3wzfFKvlHxfIHtgSrVvmE8W8qxWnvijlChWMZb48/uzvArpCWAaKYlCQa5XsVosWYiypHctDVZ+xaZpkczqESi/J4twYpqgesV3HdZVVmLNKEvLCzhX4fCYXlp8DIqEuAPerGLuV+H0T9O+wi+HfoPFQP1WML0gXoANOPySHelkpKwHK6ASVNhuHL2kh5ES0Hf8R2+hpH/UjmfDsLSX/Ouy13buz9v13PZ3nmy/4+TM8L09545aMWPtmmlXzpszUnxjbXPz2vODdh76+HcnQd39mjb49tXXrH7un3c92H/DaZ7rLg7/P5jauQ6xQv+XTQ526eFctpH2ENu/yq6DYytvZoFdTGTsuGAoxhkMBJ21QqCi/RsGvyrc0Z0TzcUn87w7Z7lmVGkfHNza2GK+NmMJH6M+0SbDJ52/ElzCUNUpEKvLYipJwVgglNLpKiFI6qjZEyJSlZ1RteJzu8VqF6zUFfAjMaSE1MLfVITZcTYMdf3RdRa+8lAdqoDtmf7779+354br00qvevPhgiCZ0XDddNsCcWQ9s7VdaDiqlOUqFp8eIzgUcYuwk/vUAW0OfUPsg88PCOz5OrgVvsHnm5OebxY62PPOfxMEeobZrPg8PpfFLffo6/6Jz4vZc/zt1nAtYv0z2mShUCnhecls1cbONioylUEiMtunKQQCfJNmgN3JoiccC+vr65UShmj/+S175biu04ft/E1hdTdy1RRFlCwgKFYzEQUSOHvCcfbsCQG/4/9sN3/QWVDNqtgGvX87dQp+d+qUNnmEaciIEf/42QjeFuPpE2xLFNxHQRAxUKOBs+8hK+ln25APBZn45NV6+bYHv11qeh//Ps+QQRQyVZss+kScYDC4E0ngvbbIp4RGxntJYf2rSsk/eisbHjToMJ4lwXFEApGCGDiLH2jjwga9+c7CU9r/wz9fOgLJCKB9JW8VGrmuQqrVDsAuBKuD1aSV7FOtQHsLMF9YjWPAMRiDYrc3NuPUfWddRlrbDY03IL5zF5QEG+/57E/y1m1cZ+Er5K3acz+8PcD2tOeiDUL4ZdnaqSg5fB9xQBA2C7txcBSFh0DNC4aa4AsgqwBA9WeGQEWLBuEYxcFfTXWGgATaKiAjzXGW7eNiN5BV8PUoGnRrd7xxZpFs1RegoLMBdfB6lGeKPFOoo6sFzjMR6iisoptxhmc8Q1eeWSCS/6fP7lFKDB38Xd7aec0Pb4/tDdQWRhsEbQDq4COug0lqUZwO1Aspgfk3T+mixcwn8AkBAjtRM4H2r1m51QohTddHxliuEXcQabAynBGVoE76yauEt1AGr7BNrbalWhWvSzVnhVwur8erqiNCXo/qUWvqQh61snco4KnzENUz3kM8qasVdeCQkKKmMmlTXNTrtnkEK1itHl400JUVwjim9iilbocHPIEFbVWB9gpwBtMCjWyocRmqqBCw595FXvmbNmNDNf/GxiPCcF+JXnmupm9QZFsqC2p6eapkml44yZ2e5qVFN4GcYjkoNtrkH4lWX4o5hRCxRoTxg1JtFVyvZtncuV8pRRmfVK8zWRSJyehEGTuRM6/aqyq02rvFS77wguD9wku83j3Si9IJiUoW1bJ6zNiQRVXr8SW7P75YUvDFnBlaZTloec1Cd1vAwmQ3eRQ+1tpCiuLB0K72JRS8vyfQjlLjqF4RETmwQD/sxIVtDgaaGxdUtDXXxgQWmMAobk1f/Q5PXWDteUc/s/3pHNVUPmf52MF9a2Zb5vvlJsmVP1gcZwIoyy/q3bPUljOe2+USeVWnxPt0y/9Enx5G0TyBH9afQrf9qTkvo0NBOyzXw2SlTPAIO48JKZ2fqDazNUTy8EUQUlOZT6S4vKFU1WQSXRaL6GJPcvCJS1TNQ0IYYr8mQp04TjyIUZ+1xGIRSjxMvCmzQuy7aus/IDTes8VDBDQP9gufn//isMMV8qBDMeHagwEcbBpZ76FsqAQWdmQY7/mmGL2eIt/vH90vomiH8/r0GjtwwVXZVd7lltvHlA3clDvEKY9cHexVVTh+xtKMgddg/6XK93duQflcwp1HUh02R8jK6kzaLCikw8KEtDFjU30lZSHFptrU0YtCNnWQii89ykI29iu3xRNaZQMbVc1m6lDxDx0U+/Qli9ksuAJtwUAb9laawW6Go21B1CbjJKgAvpWZS2CUUlLCqfYZU+qm1fQYlDGjfHdd06Dcq1Lk++uv7pM2emfP7DH6fPp36SQJymOQ/1m8fw5nFITM7MSa3VkQOioedZ0ST7lEC9GHr6EjQkR1+EIkVw7IRLarPFRx1o8M2VV/r5CdWudaLGQuDmpBvnVC53NBG75xnGDJuYoKd3FJUI/j+G4BxqstzXSVfeGQIcMG548LjJ80vyBnkezOySzMdrmyBxcWi6nI50npS1Im3yLIwj59dczOKiDlpZWGlgsbcO6ijJFrBgwOUbWgDF9S0/BFJnbyK/Ix+ZyIuSRAmshu/FFaTU7gE5ySxlcTFYcMog4bhS9XDMGXQYPxpbY/vlQGQ+xmegHYiumRG2WQZXKMJdmYbGwrbS2P/oyKL80LUEDmUhUVtbxGJz/OFfQXgOWut9uP/+xNOXTlihXoD0O1VzoHdq5n+3QOCcOAX9CMNgyUDBPYT4fRaCBQEWyvYqGlvk9HG1rR1lN7he91nivuBwvfM3KVmtfNvHPZU05kxqE442yPr/sM4VZxf2fD/wQtNruFW+OIgfYLcb+QwWmpannXmOLSwgk9mrBC0L0Qg4lI2+G3UY60/562eaSyKdY496FeyPsvZQuO4c8eExxom7VmR4jPXR7V1zPk8bjW85nL7gWvigOUl1307fVKGyyqw8OmKJyn4iemlMSJiWnWe+XQ0Bce2ON50fOJhwqegOd2D/UEWHmopGkrwAc8zm9VoIKbqb7O85JLVRwhgdUMgwrS7dTVJ2HmCvZnM5dUJLmKB4uz+Mw1sH9lta1qGer0LdTpTC7zC7rMFpylUWYmFR+YUd4mC9RZxrEDrZ0nXka5LRbvej7Am1ErL7rA5fK0wr8fvcicfHmi16FjcqlZWOlMENwaEfwCc/bNlyo59ndHu1zf+RCf0zZc6pz2Ep/ScFg/+l+ZxGLzwKVNYR3t3z+FoTypcr126P+EPKn/f5Qn7BHf7Gzle2UvHkMpCkV5KHexEiZQE/2YknEc16guD06IOGfW0VX0c0qpLqeXiVFXH/LySATlfN8LDu94DLHpJzy+DjQuiIVQTNQLCtjtntuw58KbbofnByKbbqHjIZSx+v+mjB0PXdLGYuhYiTLm/R+VceWl9GNnZ8fD2ivhjZ3rHYrlBe0qgeeFOobjs8HGM2I8E7RXOr7Vn4VfvfDfnT+Lf/cvxt/tEPh8q90lvgk9/m/qUbvrEvX4COriAUMXE3RdhP+hvaJ9js9kywuH8WctiLFkhf7z5+wzO/AzDxmfucbQ6Xf47Evj2RHj2ef47DPj2fPGs9347FHj2VTj2SZ8dq/xbITRH+ewP04b/bFT749wT8RAP/5fioF6fj8GCo/G+fxzPl+s1O2pV5w9VbJtrxZX5f8EHsV3ztpAuOoiU0R49IWniIJxxhSBY8sy+X7tn/87+6Bj2ff3Qccc7APb/9I+6JhzSX0gDMKX9/mZoalq/3HSZol0SiCxkUZSWUfEjgEBAksLAiUACg5BtaaEVgnQJNyOQFbwVwTY6utACDY6g7zMRPz5ncZmdnhnUOTwDj9/31v6gCxTgkb9jY3qjQKIEjsCS6wWk1k2qwVFIbPq9YXMfEsKDn7rN+Dgd9M0fJncgC/jxuOLOgxfEPVStbAs1JsCVTNyQl+w736GpRGprGI/IDqhCDKQw0bEGPp/Z881njhbUXECAsGzVaeqHOeqzladrGJHA/JrJMTBrOgMWeYPd/jhbPa67G/wSwkuXvz2VvzP4H+hEjL4P3iYAtEXXhy+kICS1CH4VtE6ZQSZX6kp/iyE5/gjly5iuWazxMSUmJiSVeHAutaCME5gwgrquIX4giIKamX/kJ0dcCgsCvVm31FKdlUzF5B9RwEFLiCTjxv52YrThngVVW1VpyoqzlU0Mgkr9PvypIIaf0TIhdo39zx3IiJj6NChd+JknIIysjsfUoW/qi5JFoFQOa93MCTPQKZlLrI3xce5UkwWs2rxherMYLaJzHjx7/h3FBK/f3U4M4v/rNrws2Iu9kxqipX7sceSGrLZTEwbJqYNU6oicXX0R4QG1NDHmPEX0ccXF9cHKqM2ppGzVb9rbOMn+c816j9V4I96zShmAgUlQX9MQVPe3Lj8kcHTNkZV9JOfTJumKylqyxOitnDomKB0fnIUFaGgvpgQmfheFIDWEdCNwCyrtpSQHLUF/MFsBiY9MOnBKvDPDUBbEBUmu6KOWYgvKLvCZVdAYbIranYOvmRkhj5nT5j07DsD44b0FV2tgRmBg1kDMwu0hgoucE0JysxgJZmAIlrvOfmndfhdnrd1q5/Zg1FbKpf8BtahnO6jhEqsEp8QaEMHcpxAx3HW5Cs+8qoPcufM4eu9nd+hXjyGj49Xg8zDWZF0SaG/IpBDwE7gIHmNfE46ifgEAbqJwCpU0VUEWOarjlDChrsm/n9zc3PbaUbrPRTgvTg/JR7uo1Ux/+RrzdXR8cWDI9vAdY5HHfsdtEGZoyxTKHLisVJis8ouzx7zi2ai35L2sR3es8Nu+0H7a3ZqZ4cpSZ7ORNtphO5tzQtOnTl7CgKnqs7+7uypKn3pl7HBFnxxzC3gO0xwGDbGjX8v21q0PieQMcU+d1Th3YW9/IzBH/1o5JhR04cOR31uR+N5XToumIVRauUieY1M+srDZXQwkShmtAGHSMSQMlSZpCxS1ijbWJUlUTYRAibQ1x4d77e5ahsh0Og4d/YEu4WnsU/v/AJ+9Qw4g/T1Fq1VOwYzobyFnob6Fu00lAsJdKeotYUUfBS2yU/LZIEMV8rgkQvlkEwTuKCyaYuyRyFrFJiPFhbHQhAVg2zE88D+i/LhjvHx5H+0kM1kc4umwHdCIh9D1TJR9siMCzGJsPlJRnO1skWhjK45RjeR7AUowgj6+5ZwDXknjp5J6Kfm7ZOASBRkk0WgDgyuiaTskeEhGebLq2UiIxkmWqALja4kpJyWjlH0qH4O8MoojWvV4MsyoDRHFdjBlGaySOLLIjwrsspNW2VYK8NSnCUohVME6kkDIYRrFelGFHuiCi0M/Qvps4eGlGaoMYPBwayrYQR2rWTR3oX7mvAllMiHWahS056jcC1nhSlWEpG8HNeFbUjGIBKzoXyogXxdzJ3aGp0IGhGSaIX6uPYVYYhajLozi/QoDuii/LYEWyVYJMFMCYZL10qkBuMJpCbHGYwhmkFU77ka3WLDOVejiaCdvNsU3kyak2QZohZEpTjKbu+D/bIuGjnK1YomYsKRP1DLB6VGp26PMeki+oNoF6ICd36NZkI2M+Hu0ux0YWI/DlGLDENBEQlsl2C2tFQi1zD7AS6zskUG3WACF6KZTPLHfzS0OTd8g9hPp0fu4Prsq+ZwfbLjlLpK10jbJHKtNEsiqEjZEC+iwsYkHZI7WrSZV0d7SzcIZC4qzxJ11BwF1otwL4WlFBroHIp+FqJDKUVzZH6vm+pbIhQznSpb5b1oLvfKsEiGEt1gVzCDBaIkmmtTgsGi5E3GWMCOHSTZ7cTZ3KTEk+Ffkk9H4Eu1kMCnWZilqmvpKXqa/pmKnMm+dDjjFO6TH4kOkmgGIiznXf8UY3Abui6OE8yfI/ZdGwg4g85gYzJzsXGK8+WMMXYTVKL2tGOMsT2gQl4CX4PVHi0UltMNlOyTgR06J5fqWV19i9O7E1zM4pFaM9mcQKtRrdkrA9lJniNkBdlEyBwCUwmMIjFnxhHrPhmWcB9A8jV8eI74AJNZt8d4cxS46E1Gl4A/jpVHv21h/cJ4Ub+jxxL7RGa3ZABOQZTg9L9V3CsSslqEhSLMEOFa7ASkWqU3HYgKzsfMiHNbZqNzSwtHnJ8qPhNt27D7YWrZevoYNq0b//vYh8Xc/LdIeySyQLpHItO7DiWJTiA0xrvBhNloYbpi/4UYNRKKon5whzq2TIEN4gGRLKb3UTKHFT2EvhTKKSjUj+RlarjCMvExnIskhfUF+vrd3BUMP8giYI1zhURfSHaF7n2hvln3hbkdZ8WBNR1nEXIl8GoWFqsjn1bgEcbuDmSYLhPhPgJLCKyhUE2H0cUU/Zb6aIIl8jkd3ZbMZ8x27xRNXINxNtqk88j/i7BZHeNzAgxG1wg3Mz7fJBsOJfE5Qx3AvdRP2Zahh+QnZXJAhF0i8g3LCdxCEiahBfI9F3bXBLaiLEEcW84YW82Qgx2ttTK27oEUY94oips3itBXtzE/WSuTFyjsoLCeJs+Ihte0JZGOKoP5bTCO6vbv0FkYyTL6+0TbukatXsQnpmckmCzBc5zgRgrPE2ghsJHAHLKMkFoyklkzm1ioiGbPhvaqQG1tnO8YYkdYSHBX5OClj3QOzp87JyX70wA17ykJHpHgHgmWSnAAEWpkWkGniptJuLiNCQS7eJEu5zu0htHIiMq5Uh2/gQ8+v6DwKJdwkW6QpJSCl/kRjJCx/58XCVrAHSI4RDZxxDxLlAj3KhZ0bZHxOUqAfoMDSDCp/5tiBhBVR4IXDVoCY5kXOc5/Id1fef4L0RHPq1m4X71uI+cVAzCd0Qbm7sMjvFJk1nDwe2R4TgS6XGTuRj0i8AG4B4F4/zLzcJT7ls40H5KSzbZJHw/ZFzQ2deE94lqDlsM1MAhdq6OcMf8OfXm13p8x/u9QRyPzihyvZd3p9yugz9HI9/PILLJOEKivSPQ2ZFcwIbuTGMcC57h7lpFNneEox8keh6q+GXqix4WbGbdbyK2EJvB6o1qr+9ujEkQGBFTTFnmPzJhs5nxu6IY/g7Pu+Yrr/y4cLYe7wYlmqh1jHF2Jw8+xBP3xuGqbCKyYJNnHrfUAAIhEVsxsOpPRfwJtkWmrzRl1/DKIeL2Wxcg8+WULUvjnn6ScSPvc32RhuFq2DNCKAJ7G2ErcipMjuvsGsoMQkQCfNln9QZw5+TwZSPY6Q9/GbMk8b+AiGM+InT8jFjJaQ6Ky9FS9z8vQwHoSHcgsSqhBYw5qY6pLEIKPXCWQzzR1TDsyAe4iIOVorfNguW5jQ6L9Nk7ttVWBEcpkhSA+wvB6A4VlFI6SU1xFrK8Qw8vYV4xgFAOeqOp+tNa7qSTWTS+Ohl16aBrS3kX6MbwS42G0WvqK8kuFLFFgtgI6G8m0UaNi0oTRLQeJ9J/RTtRz+hgTzNXOIv3w66Qumf4ktbJUhnQZrDL8SoFXOA8H6IXY0CeNizEBXRh5UPuDrghEp49o/0RGOn5LeyXwYRJuUGvXS1AmgVXCuXMDIf1IPcZ/tF2Gj5AzGfaJ8AKBXWhTkshmET6H4FQSmUcu4EGGC6GdSVGG7tY+0xkS3/sWuTn/ZzFD58Ww7Wo1C6nt4lPXzQQaCNsDbaIiq8vKsXIgGDW7xFmkBLgpHxwNLS2SR/u5bnTxWBzn5uuUHQrZKcN6GZbLwGqqkDSWb+aTBGobiZgiRBCPxwkEUUIs58FlOa3t0iGxoJ1u4Vh1e1wcUNiP1lPysPKUQmYqixWyPjoIITGJBSLUHOlRR5szmECtUY/dusmvIHoc0aL9ngUeifQKHpX3y2SvAvcoDytkoRKdQqLkTBci1xRPLzmrwfMo9IokXQ5XS7dJT0tkiQSs5BehT8s4NejTKzFQLJoJiZpIojbZENSk20YXkvR0S7ifPqcOiYtz+qxhmAsn+RESmCQ9nEY7uYPbSXSax2FKpPgv1o+Gw3Q3aCRO7Me0GZOgEm7iUBFabtdOkBsT/LVR7XtcgVYZ1vD8EX2KJyDWSgZH13E29FmGsUG6CTcdJ6sYK1VdWeky0cycAKP4CIZaablBO4qmFkocP2rUzL2cPhKPzm+KLn/cYNGWLHpy0uVenRJaVss07QkEhkLiHDBB7bNAelgiMyS4VoKhElRLUCIhFFskkuEihrfPGlgKpwiRW5oSP1R1E2LGp2GyJ6GFoZl9OjPcHMGBsX4fq/acpGvbJMIBgvERRHMkjNoaI7LiVCNhbSDQ2NhtnyelR2aOhpf/yOWeoV2lXSOuF+LGIgXnqN7bJFisZ5dmSfRacYlIRuB0EC8zi3IvIHZjktzxse6MepjEKTdqL5D7uuRN9IzdO0gdAeOblM6JBZBP8XDnI+m8RN6V4ASP8zcRWPaDnQCSDNBwhgmN6NcTOFakIwaHl9KlXfMmg/SEwH2xOLGMwh7O4C+ljyTyIPfPOK9gcxmGjCKh+uDnR8Y4Z93xlhSBRSLYiY0IDus5OGSMNZPN/5HI1w1qDTK1hEINHUGJPjCtMTjCGTYeGyZwZPpejrpFhcjPPKjkqJDxMxyuILMT+Amo3n2X46FdEjeNsA5cbAofNSDsZwgw0V6a1eF7uJCIBGdyMPikBFskuI87a18JPhLhHRG2i/tEslSEbQTWJ3lRkvdc0FRi/puYzmmEJ1k6B8Xv+PO3XfDhJLXqnyJ8KP6Vk8dR8yEJVkvwSxH2IzcixOVhLs2TIMmZ0FQncvJD0EwXJuhmmjoQbZSnXRpigFHPuvC0BcfpOI/cjyqJOhAPck0G3EqIOOKwFjR17zdzoT+yw9Gho7xjpFiT7DcL1BG633wgRTljWdEoZ9ibDxvLA8ckWIVBJIn6UCQaFMwxBHPBLoNYhyX50FwYyn0IUaCjsKM/fXd1Io/L1DH7OY+tEoOBLPFD+lKIcPikzh4C6UnyDJk8QX5MkEu4M861LovRrpw6Y5xOgSodATp6daSTecaaTvw4NHgy8irpqVI+TnImH5afkgk6/mIZkepzItn4Q7mDC3G2IoIEHb3OnwSBHovjSxFCatZaw+ceg2eBnYWTGAbEmUNQdBTYBUIlokAk8fjnLWhG56chCoz5lCxUqmkc6IksVYDmsRcNdrW4hUnEUqNNjQHecixnH3OWuTAMmyzpKBBvNOrfGfwOVgs3ybvk52V6nXyzTJ4RYa3IhtFLgX6Nyejv0Fy4gQyScsLN48lH8XTMwiJ1xDsyDJehhkOLR3B0UmCbgQZPUXiZwo8obKK7KLmTwnX0Zkp0FnQ8xDqP9d2lwLKk3ovCkNPaI3OhFSNpBIgF4R1jyUfR9YvieB/4Tk/knZLpMBlCMpTL8BZOdso2hcxSYBhHbOskmMWTb7vpQUo2UbgzorIYv+QSIGzSjBcHZg/PhZd1MFkd/iWq01jEiOf1MXX61zKc4hMd2vt1MvAVXuT3a8pYxikae3KfAlsUYGu85BYFJitQgYpn7K+VyCQJXqCwgmn95h8KQJMiiq6yPKW9o8uCo/Xk8Hf15CMjCR2ThcU/o9+UYJMEd0gwR4IpbA4bLpFyiS1fbuIhBcbaaEJbUFxxm0h2k4OE4C/u+oEINTapRRndrv2LbiDi3Vr6MPKRnuWL1IvUfXCQWrBOfFQkP0Kym5EJciu5E4NChlcFVuUxGbLGzWJNCZgVfaW1RTwe/v1VzFXi4l9ZCKpZj7OVmHlkBaEjCfSLA8R6XjXYBQ4bLbPgunkS+VfEp+HNc8nrCdihSk27WV4uxxwLYyHuVUmYNC45HfFvpzHRtU6Cu2AmAyivzoblHP/G2p+qVqNTc+A7QoFjMqzjdjlLhmN6joNAHGkF+UgAxMzCTl3IwJLd49gkI9eCQ/E7U+ABjVXVSsq1XK0G3kVI/KoCr8iwXWbpJrbUt4wtZxhsMDOX2bofGs8lRKdNXXI+704yUi0YCiIfT4Rb6LpkPHOD2m8SR0/pEvy7DB/L0CazkH6GzJYUaS7GzgxWR82YxWdMNabvj84g2YY3a3+aBC18kGP8/KbjPnFulB8jNuun5nwjwlsirKP7dURj2K5O9gJxWNTI9CkFLaGFEfnNBLgXBifkCfqrudvpPkoOMM/dRcjKWJiFyqb6SkgwKT0QzUfQSK7lP7QmfeVqvaa0MIQan/sYpOYNV6BGAbPChgdzFHGwPmVSmBNC7a6Zu7g0SySnw2B3C0u4JO0fGaDm7uPrY0gxpDDUFcmydEnpfA+lSEKHk9NO89ghprfBasEiied0DxCKVHiserUMcakVU/epFcMOutsS06IpUYxr0BmpluqAEqfjh6WnJKLvp+gCJSMddWH7S1okmTkJsmFBi7io47fQMl/7DX0kwR8nq0E9yh0qs/1IlNNewmnXSIl5FOxDlFa8FMSYHOhGUzoMLDI2fkuO/yGBj5vUAU9x7LRO90EynKOnh/U5Z5a0RBJfJr8nJA4xRjM7cWZ1OXmdSXxtk8FFxtFzMISNVvE8DebraTgvR3aAJENH84WTO9BNemcSNzF8ablJ243wMX5+GaKW8ti0rzhcvFakJSIMZ7iZLxuuJ1Rfg2cBphiZSJPSOdAYt+rOcznkX2dhrJ40zgxQ8xGO1lM26D5Gn8Xh5dKTJwl5k0mGKBMRbbclxg0r1XEbZShj09p3FN5kwcwmAw+URTCfvnx1N4Mv+kiL0RvFyShPX3KLwj+BRFeIuoV/xmobNCV3s2F39fOhJ0znKJDeNjK8VZyfGK89qF7/Js5CDK0vkUmZDDrHm/Q8zxJKkWO/vlS4VIGnuavoydUZMujWsRaRmQi0QB9RjdUtnMEFM2dcj4yT+DbY1QfY2CJhF7dB9qugkeNDetsYnMj+Y0ki/6hrjpy/Y6Hlm5RE8j8RdMiwIVkkwzURbn9MgMdIK+LyQZcHERsvuCY3cj63cIYR6W0Tw9eRF+CrpPj4erUvYkTGHUsKiU8ZHC6IsLfhv4Jcu+FHH9m1Y6zzK6E/3SUkYq2+as4zFNbQbZRch8HTAaCXjw6RzENaC1Lo+DdjjbA4bo2wJ2v8aUoZKtwj0gV878xwfKWL6BrKPVswwGOcbzd269vM89AkcFq8bVx4ssjrphdEZalXKx6XX5DJJr6osk18WiQIHBeLMFmE2QnwUdADim7ho96vBQaC/Fy7cSEch0+lnI6yerEijh7Ln9T3ZevTfpnw2AIhzTUK9EU34QP3ImmNRDZThsYoQrHRdCqdxzatRAGNOYIgzZcEaIxsU1EssPpcu4cxx6KEf+148AqxSvsb+IQEHhepo5bLG2QyVIagwSvPTugbfxYpTytkmHKNMlOhfBTi0HFDAm68DC4TMrhRLn+p7dO5ZPmjjqMDxH7hvxK/kMjnw2oTYtxfsOD8PmNXMGd2CV3LFbtAuUchvRRwK+gfCuzn+zzW8n0eiNG5msmtqObYou1UBh7NER9KZj55e1jcgHQh9HtMlwIRo9RxfrBYzRFjTAYT2sNoRYLv2LrEMGmxdJ/0piSVSqBIfgwpyFrCckAPi0+JZA1blY+ORI0MrcXhRRMr4Ps9eNHgsTkhzv6x9sZCeIVhxZqwAxmMYcWCqD8OVnugK+zl1Gk0Eo7HivFoLjr5NRmr9XFgsRVp8bCqnzggMQ98k9r/YWPj0Ww+rumrUxjRHeTbgjbxJfapHHnp650snGERxfdHd9GuoUxuJva32s2z4ccsJv9G+yTcPIH8FGYm5uWGqsUHZdglwx3yRpk8guMBnU0vB3EaJONQ539o9+pEWUB3FTkL9V3XJEayhV22fWWPAg+xbAfCUD1+3kEPULKRayEJfLL0P8YhlxJhdrPK/httt84Vg6Dh5itouvYsaU7ga7RavoY5/RIFYrnTHwg9uziITpzhznBzFZ0dbqR3Jq8RIP19bIFgjUy2SnsRYM6XVvMVvctEmvqibRz5vdp7s+EgB5lM8p0dY8QxXfZblkYmBZ6peYDAXHIHuWS0Gb/GX637AJLkBIfSO9mdJaOjcjaptZG072x5KQ/nWZaRz/ENFA4SeJznkH6oC8R7QKc2fzTciWESQ6XML1VyQtf76OjcGFTTj3FUc63E1zmo+P1rpBFozRM4o8kfuKS3kjP6mYrRUZvqrfrWy/CDMzhoOKPhLrieQ5HZcCdf+I1v/2o1sEaBa1lilqUVl/LcDfehH5oz6cZ2R8PDekRfr7VOh0cwqn8jUYdsDbhCx6j3sV3QbGBbxPapPy1ervEaHMQxsFv7zWjYitbLdDAf9oZbxJM6bcN269SCv0rwivRLiRxjC1jLCVyW2SakSZAUJzQFtulrvgl5kn4KsOQ7Tk3MQFfGtqVcME8SjT675kkc4ZoWfa9oLHdRqjojiRH5oomRSIvVxjgf3YzbQmufSGzzCrVgJs+9pCksL1tPIP3y0i8XyL8wNbXALGN/bUJehO1OQmiqw/aZ8mKZXHtJeREjnu0uA9Oi/V5KzItcpfaaIy/D8UOCUvo2JboBsi3RbK9d/ELhRZFiwnyRsNHECXdxdAi7Zmkd4k+T85VD1YIIaU40ipkiUeH3ghNIRnXRnAxDdYzsZ+L1S5Lp1qtFIxhdptsDIjwmwuVT7hYTIe0QTOUYjdH+BTnJN8rH0x6rlh/j+2twpEHhudz3/2C42A0DehoEex0ZOIbx5LHEfS5Vatp+ke2c3sl2UcahMbE7NMaTLRyP8fE03KndMwnq0Zbg6UZtFwNk8fvarlBLMPqcyfewLCOPEXIdgVK+0Y5GN2wmQ7HERe84KKYnQZgQUuLeXUUYqBY+z/IKO2TSwOzXWPRfJ5IIDCMK3xaK2mvrZgUvgr++1KathDcY/vrnnyql+xP23N6mDosBhX0UwzoWZ3EINlwhT3OIwEEYhp0P0McpWZEIbNj+W3OEiQvuv41G24nY60ttNWOMRYBfnq9F1rRPIC9x//J8tZ5hr3dkGmMTQ74rFKhS2OzBTzktMdbrGimDLzF4+IABX7qy2M3JlhiHcXPKB9oOnUOMBtvPr0EWwx+T/KQ91verU3XctYGvi/hkxiqV+MLEYmOzz9MMfrElOo8CCuKvZ1g4v10iUeDVyIDXZWq2KYK24ta+Evl/S3tO5x8Dym/Pv478R/eMxvbjr1avRsC1UfqFRHTURRFx+Rjognf4/pIlLGfN9uR7ZeSc7T6B+9jGzucJ82myih8vSkRffNw+URXoludI0irGc2IcobPMRlRkOG5PvuF/fdXcpZSvFj4t0s18xZBG0Re6XWQET3C7RNy1Ek62iIXnzzB3wLYL43Lo5c+wQ5bbZYLhyTy6gj5P6XX8DEY0zJTZzUSmSNd0P1EkRpcfaWMWwDEDX3WUV9Gv2ZWDMbos/ktjjn5AjlmvnGQAbcnxX0E0/vtOm6u3z6aDKlHlUCqh/clqsFWBGcoihe1IYdhhm0xnyVEXilKNLN/Fk75oBBZvbn/SNut8MPDEONmhrSezk3mZpQ5czhcpvHK1zDYrwdORswir+canSDL3BzEVPYGQyNqH2mML0KwGc2jFWPs2PIyOTuj7G9QanKpCEngloPsiqJus5rAbI9SHRVgkrhFjeQaJHT6I2Xr3hsBNvQvUeld7ZgG0QUjvMSmrI08cE9WTEa8OVgtn06WUJFp6NGSV+HQWd/ShW3s3QNYCOG6QKp6WfD6vVs1/im/deCGW172O3Gwsfyd6VPI8Fludnk2+aRGfOT91nDQvCcc3qv2280UZY5fxWokdpuJ7QtiGkOWUbohbQY4c7bpEA4z6mTMhkcHW/MLN48jz8BxL5yXnMnBefUKGTfw0BA5oOErPjpvXFEov4nlRssm5jKdhIo+JxpEzBv6K0ZytDroXh/3ZHIMZB4Y4gr82gmi5XubQH2b0jZHJINHov9Dung2/hiKOyZAxmqs9Tg8m5xNmqIP4powSApMYS16ecaF7ue1vYacooVDSd2cciBvnL9H6myIxZKL1z4Y3oY+uLjopfJ/4cGKeoV4tw2gkysIivi9HP0pwiQ7QqJ+eSgBtLNVgkCR+pHdVVAeIfZ7imwn40dyd/KDf5Q348eP9H7WJ9fAIDGkR+4Xt2rEVUCWmCHH0zMIItdiAIQyD85PKP8gDIlQ5LPham1UPm42MGiNbSRc+EU9XYWcy2FIo2SfCoyLMI9FERhdVdod8uaPXk99zJa4g73FIlyBXlZp+APXIUvmX6k6JnvSJ9lA97ODjNJNgDl/jjPXTaLUCJ4ir2ZYoRPJsYGbbdvaL9ObLtcyuJlkP+6G3QXel1iZ+E5HNsMk+PP/DqJFLtMEE46uHLUbjayN742NYuK+afYDtc15LSWQUNsxPMjDp+22BYJfNAd3lC+jRjlEtOmaJYfteqpfHaxzt8nMkzLyMdnW+E3ctQzRpoGnaQmMfRUd5i/j+VYm8sz3RvoMEdsRyBbxx+UKNR5l2RrieivMgs6gWehP8tMseDX0/iDV5P8j3ELlgNoJ1QQvMZHs0tF+IY8j1kl2wYvzltZitJlZnRiQgoJbMaE7Y6YG2E2dPnIDA2XNtvNBPrYO90cv9FBhf5PopPQLnAvxrimR/Yyb+9waTI3Inuk1IV61Cnk3JM9lMllxRCITPYZvt51jdY14burgkyGrA0Koe105ZvvgheYl33cMDpAeXDK9/cMn997PaNKxe0GjjXomQmoVheQPMgWXAZgiEuJKqyHT1jex0oiwEzp5uzGBultFWVRs4y65rQHNh9YmU/Bpov+ezP/0bqzUjb932h8WLjbZvirU9GWbDUqDrUAJKLq1thZWGyq8hN312z7p3WdtKyTbeOK+rI2P763n7XuFGNbQsFWIk3E47TfEyv7WJnFyK6E2xOd12k2yxq3Q1eO1um+xGuqccZ06dzmjLcCDMZRe3BdrO4DvGArtnkX3x2ZnxIkVKshVEipxxzsBcvlu9YXDOVSkz8l7oP7uqZFAG4/MQq862q08aS1MavOr1h9KFOWo/v9dNnekWWyp1MPsQ2DlZSXKa0p0Or99ts6S60SIFySHlSTdK8yXJJKW7/Q6L3+D43A2NaEFJPAfPVbVVOdqqYoyDUTeqG86XGiWkiLcr90FWUOpnMf6JsE36AMIG/8PViskS23ZC14kgyQrnXUEvAxXGA+nDqnw7IA8oqMpq7NqMsxnnmOdg97adZhzG925BDfwcufg56pGRfWvbNt63i1BfAzk9C0ZWJUuldRJhdFBXZlmyiL+SPpaIJPPCSOPJjUQkFpOMg0bb2RPnGKGzjaz/ah1nzzKKSI73n15MixME0CtpMaLPsSJasfpZy6P1s/qpmThhApjsZjBbWFE42WoRBYnlYkwW7ApWuI2VbQsGgkzzjVVV7E2c3pn1Ljc0Dae5CYeYcj/jRgxCLr6cF4uR1q1qnRCAOnZfOJVMZtFMrBZqobRANHtE0WwWld6siPoqEW7Ty/c1sSMi1ulEkkQLDlmiRag7UYcjVeBEGFlCfQdx0nAG1zn4RWUnTzrwS7/EIMgZpAX8ruYghfPZG6YfmX539uqmI03kprVaEXy0Ft7UBghyZ4tWQz2df8Re8CFWLhaqhMGCIHnY4FIdQluixltW9q8EW1Tifpbi3rvj3lOPP7/3sLqyYTW+/D7DSrILh526Zs41N/nwoTcvOFQ7zx6xrzGR39/YI6vsirLB2k8LMsuuCOSlfavdBg/X5uHDnOyedb3z09jD6G8FQex8VKshR6N851yU5wLWSUe742mST3vR1y1xva5YMp0e30OHmUTBBWnNy12U23wBctu2zeF3Dc3q/Iv4S2WUq5hsEQRHieUW4QC790oZJXwBW4QS1YtRQ8+CvHyVCLk9HA5VpBUEco3rrwLV1VBRXVHNtoZfpK3RkBZtq6Tkv9bW5Di+eifwVXnZbTVckK9Lbss6Laqvt7GtgJqFbVX3LM7FtopzeVu5oUCoLkRDBAoiTTZeWpujuax6m717//e0OTmOz9pEPmsCNXU1tOby22y4MJ/f2+YgHCSDvM3H2B1VlltauDY7/673DI6WNoskqyCIChCVEge/tC6pZ4x21nZpZ7RQGmvHdqntdOVn8gX5cV+knQVd2mkQPBfg52Lt5MbasU57UdfPB7rGsZ0Mp1XEdkwm3k5ueiC9Lp2m4xzTVeNd9WS0p+vJaM91ue115W9yHH9ud0J7WYGsuiyadbH2FnRpT9eb3p7XezntbUeb1dt72vD9M7q/RnwfWyzOy8jEFtOzwIYtFgGkd+/7rK1D3bQ1GiZF28rPv/S2uuNrchxfubnxbZVetK2N3bTVAD1/UFtxfKGPx+tL74Hy8rx0bCsvnbeVWxmorKuklbFbEZN9PIm/aJujOX8/vM3u+JwMYrTN0tKENvsE+tT1oX0un8+GOD4vt01mzxXK6eg40OPhD1gPoX+kOhXz7zHezBKCap4oOBwpqSrFUQFxDGHmTYgqOqgN37PqY6zdAP7DtqtZ89/btiVfKI207Xb/oLYtyW1bpyXwPUrNFoX0dDdqQnDbJEus7XTqIMDL4+aX6WVxrfbMkCDmiTgpiLxSexLJCM0eF6JpyMNpZmX9t9HU7eh01Hd6CGc6uRbR3rmk0DOixaKiHgVINb8wI5dRTc9DExCLaD57D+ldtXgp7VvyYU6k/dLS/772rdMS+Odaq6wszcf2S/Pj26+kRQTSDa2lR7WWjlaOo343Wvt+moZMnGafPv9NNHXbKHQVmz8x7n8thbnsLlvCZgLAxk2xu2wRB12rTZB+K/0WEcZedebN7uVu0uCGmdJiiVwtwQgRZ1sxJ9XpSU117nSCydnPud5JnalmkykzNbU0KyM3JzMnMzMnK9uTlV2fDbXZkJldkU2y7TjdkCynp1cuFNCcbJKZZUo1W3uZRNku1AWD7VVVdSfxH3vHUmwImtbpaCn1pNMFtWk8BcQKNuooil0kzBdGPQqOLcbFoe6+Ne6+1Y58ds+brNACCCqsCnqe2yf9tnDy1dpzZ1bNXXbNFQfuvbLn5Gzt7bvmL6nr3+v5k9DvZMny5iVPwNUjU0X3sgPabO0O7a76HSGQ1r4HO9bPhKtrB8658TcdH0vHj94e6KOdGoh6mqFNkHOl44g2dqqTZQ+styE4Ba/X40OYmmP3eex2X7oPTD7w2b0eh91r9+Q47B6Hw25S7PY0l8PpzHG5PS53mhvcdhe4HHafW/AQp8sEdpPJ0kuRmGbaq+qCTDMnT7LsAiqGq0VXybtVqAyH8Po6dsO5E5hy0rh2HKaT0MiQvVnPPnHt1PStQ0CLSgG3nKu9Wqw27B2pXhnMHVvi8lnDf/76OPR7i6R8LR3/Z8pPrl7g3pF6VdHN1eLq86ul4+fvFlcxjPxC52fS+2gbFcIOtWFyBcwphNkuWG+G5WaYLWHrNMeX5vGl0Zo0SBuBkvsKeuUVF/Uo6tEjp6DQU1BQ2K+wvpAUFqQ6clKs1oIeKQUFnrTMXsVQTosKic/TS1TMutC6KThrA++dRFQfYO+DjREEHbEJVAeTPt4g0CLsQBQ5v0dJMQK+oOz1+H1oAjVRw7BDgdswDOn99HL16Bvab8L3LbWdlOunvAg7Zpf7tNeW375CHVSeerLlZMnKJQt2wguib86St7RfP3t4xW0/qe6XlbNw/Az49M3ZV4NaM3DujPeGkrNHFwQqcXDXTghzQaXzBKuQKVSqWcvNG8zkNrNePGAaBbnSI1TaUkssvhIcWtvPtBtpQsOYSX4PZ6jGlV+lhPh1hcg+v2GuL6gpo7W2r1NGQ/DrxxbdVJ3jd+qv5OYBV2qrgAy4Eu4Or2vqt2hyT/6K/dWZL6wUPkFeLEJfNcMEZoulp163n513BQHMYgk1WwQhcPLs2XZmX0F2GbCuZSfU9uld4mY3JrIb7ujVt8/eljlh8vW95z++kt94nxaqHRR2styJdlhYCeORTqbQR/VkZGamC85KWRCslRZWzrwkJf0YYYcqmLjvonufbq8KONqdtVWBYJ/eRX2L+rKrkFHckr75VfpVVvxfvqIdHgyls/wFK9cU7RgMZMGo6wb23D7KU5MFK9JX/np/bXpReeMC+5lAzS0Tr+wzpae9qJDXkdKOYx8MRX6KhSa1T7Yls9JhtVg8DgHDIm+lx5FbqSgOAbLNXo/HZbWVmN83A5jBTF0lflpSwPl08tI0Dm6CQWctX5oJtDvOsfsWnHy7Rju7WhJ0z2JXFtf4fVE5grocXBaW79OOb+61RC0L3F/mzx8UqF1xa/nW/p/fPmrqs/fNnLyweeIUuMJxe07+4FnzgGTm1jbNcr9WHpq9vrTvglvVmur+LA+ntaKOR/C+TBGuVvNFm6SYTCwDJ7FetXnAahNsKQweWSVBptZWsuuwGfTOPRmuOskylBB4r6o2eOe6kyfTjFQUBNNQPFbfvg7i773PjNxnPyNDv89+ZZer6lHPL6Oeh9PrhBzhKrUs1W73V8oOq7MyJWCrsxGbDfUtC2Cz4kes1EydboecQmkm02/4XJWuYn3V6xxaRCObBFDhzCi4WvX7sZUSdlm8ElGprs6XH8lYOG5Wfe3Ea9YtgK/TtVWBG6+dNWLMvJkbbxs3GcYo86+9qnZUfzOsXr6n34C6GesmT6ytQx3+FPmtQx1mCIVCg9rXXTlZASUvk9lFSmVmdgkOPiCYYYt5j/kT8xdm8XZYBZvhYxDROEDqUeKUSvxOIXCm3WHYR2Mz47+dX6WIxlHVyBL+SjFP8MZxrGee/D6K1sE9ui/U7QFfVrClfMDqOXVX3jL7wX9OW/Dm7XXB15aNnrpg5HRyUMnwZZ8e3jt0w6brrvn2Vw8/OzioPTB96ugZTUzvH6It9ES9W4Qi1UYESbaIVEBnI9jpP2ELcWfYLBp+r8rxXhWz0hIXu4qcO9UX10C6NjWD1KbfOfPmrJVwI4jLl9/y/IuPY5igvYn6GYT6SRfyhV5sDZPpw5ZKKjMyfJU9Si2VOTmplaU2Iavk/XJA4FFY4sorkV0RjQQa22trI7rgjsKLk9PiiPzxLsGe1XjYbd8FPahHdyI25N286oYx824dcf0LD8669u6FY68f3H/u0vsXP3jVvfV9au4d2buG2PvMmx4sLwxM31BUtOaOIf0C/W5p6B/aMnn2VK3+9h4lw5oLSpi/vGr0tUUoEMarfayVNpuvUsqqdAlWm0sp8dxom29bbXvfJto9sNtz0PO5p9Mj2jw2j4OUZDhK8uJGgWYcB/TF2XYuVp/e7khH4sBc4+Np/Gg3RwR8cu6oyfPGVJRpmXsgLTf4aPmAO87MuGnLfzbd/tbtQ/qS7U3TRzX2qdTO6D396gNTGr789dYfDQ4JRFje+Zl4ozhIcGI/TFT7Ls1fl08mZ8/OJkuz1mWRZenr00mDd46XLPOs95AyBxTLQOscfvD7C3LrUlx5ppSMPKGV/IRdUs+M08W6JnZ2C9ht66mkoEclqQ4NJrRqMDGuosfohbz67gfjt//LfTMfv6V23CO/T23afGPvhXc2bbmxzyJx0Om3tmg/va1m7q4ZD4Z/elvH4Gu2vtm85oFJD+Mrq1GNkw55T6xBndepHlmS2PBzHIgHiJkQIBapFXIOybIFWTuEA4PAZnlmJXzi0QMbPiCxbc1udgf9YKgJwl8PHRr39oqifV8OX0zr+zYWH6xcM0Jfo6SCINagniqEyWp5/zSQi3xFpLwIcuqsFYJwvXyLTGSrFXp563w+KBJ8Xm+5I09OR/KHy+sEG1NPbbs+wPPhnQ3stY1BfXBnpttYBoNpzWBaHaokTD84tBcGq3JQT6mikkqVfLq340Zbv/mH167cdW2Ov/fYvtXTJ6mul/qC+NaNDzT2Khg0sWl2sOmu8RVWsrvv8hV31ATHDx9RntO3LO3/a++94+OorsXxOXdmtsy22d3ZKm3XalVWWmlX1bKltWwV9265yV0uckO25Yqxwd0mmF5M74RiwDbGOCGUGEJCICaE8l6AkEbykvgl5pH8CHhX33vvzK5WsgzJ++f3/X0+P1zwas/cuffcc08/5/pGzBtuPfWD0gkrG5sWTxyRKLUVDo+XWKltYk4v5ezcCGyFPN53f3oHo32WyafbWS3H20LprVwlV0hlwc3JcRq1mggCgefP6BlZEGzlYC62UPWz9LfrUUSPcf2YAY4a4BoDbDRAlwFaDRAxgGELadoCJHN2FQZS8afRM0lBx6qa8NZp6Q59fFbE0qOJXimRIF2slV79nUQZpx3UL5En5F7UjDDRgRXQsGmpWwvZ5M1n3g68PW3k5tS76a2w/wS74eK2+9JbUQS1ps7QddekV3DDuQhe95N9j6WvJuu24hnJ68bfP4TPxR7+ZYtK+9Q/yeeb0ru4+Vwhhj/Wd2d6F4FX58Lf2PcZt4PCP03hZ2O81lG8PtP3M4xX3XEgLyCIpbb7DXj8fRT+Ufr8YcwU4/zLolr7WN88Rh5zC6a5nRTmu/TzFfiZXvr5cfq5F3+/jj+DPz/hJJ+vw9/fzD+CPz9Jv38Zf74Pj4nXYCOff4Phn+IfwZ+P/Yl8vgPPWV7j0xT+EIZfSeGfoXu/tO9j/jGsgw9jpjBPJJevnAR7xsKmsdAbhOVB2BSArR5Y4YG6fCjGOrIIJSIwbZVQWVPjneyUpjQ4nJM1znbnLCfrnAw8P3myYVpBSTjcVuLD5BAucDoclVJZQzIp+MpK2Mk148t4QctomKYmaqPR05KKY2X8bWKnZbUh2p2bEILxLE9pAUhsqzPnv0CIsHwjGwri/zdy5Gg3Qv+5amTlc4XtNiOL2RD+W23kbZIXJTB7quX9n+jYijV7Huh695eOYYtveevgD35bptV529ZPX3DT+un+Z0s3PfD+tVc+21Mtmuokr6Q1LSlct+em8bN3dlTnawMta8bNPXXnOik22l9QOLEp8r2nhvcsmzOmxuxIiGWTQ/WzGv2hcb1TS9c9tKoqNu/w3Jod7el/Lrhu1SR/cQt6X+9yuXSGaF2yeaSnfFyNt6rrxvl0L57H9tDneC8iTILZn5yzPL45vj/ODisfW44OFMBeP2zyQ8QP+32wyQcdFpiJlWoD1KuhC8F1EZgb2R5BYyJQFAEsslxSSXG0yO0piQn48EWKA243HyszscEyXksZOUb9eRnrJLhJ/yKIHYjmTiAoJozdkmVVSB0wQhaVECB4p+yeP1S+6ehrV+755d2ztrwLvsf2vv2dMazWpP/6RZ5vWH3b3BkHe+YUXjzFHuS4UyfmPn5DD9y38IHe5sm3f3LkRzDl74fGHHp9h6tm1PRa37C8rjtX1sRmXzUZVnrr3M+92LD5OZlHz2IY/j2MIz/Tkxzp9fu9DJIYVIvaEGY6jDFo1ukNomgweI0myWhqN20xoWJTvQk5TGAyWsxmpC7zOljRhPwGxojpEFvCRGycj8sSOesoMJ49yytmoWIkYylizS5VdgckcsiMaz5hsNx32zWnd463P/4y1J0q15SsufrGiYsf3NRsMJ5ixw5fM2L/lo4bXlpODP8PEh0jwyUL7uxJbGi++Lgs67RxvK4RzPPJlbV6KC0r85ZXSOUVFeXljNFgtZgsJpNXNEuieZMZ2s1QbAaHGcyiyPi8Hd79XuRtGDFCxsYK2iWpFotIcoFVQ0VtWam3oMAlWa1IW+ZyWcyorJwxiSPIOTz7i7PiLzAK8MmL02MXo96TXKcJxGlLTadMH1k/iiJc92fMZRk7ygHMRY8jF02hAVDs1yeMYkHLsubeJ7Zk0RZZfdV32idcs6RZr6m58sDNE2bduLzeaDr18gmjuaB12ajexwkoO3ZkT1XLohH5AzDqa1k3edTq8UXF825ZU72t7SIGS/bWj5rfkCeDyTR0ou8Pqgr+DKah9cnGLcIBAe1XYeoweg2iZNDrzKKhw7DcgAwOEUTRG2QQ8nr9EiE2o4HxowwVOUwiQSD1JmD8EFICBR9Zf8IOiine2e9lApYcHjs9O9YEhGpDmRNWU2tFrblElH5jEBHxZy6eUsjoByvYwFetuWTEziQ2+l+wjDmG16ZjxicjjE4nAEK8SsVynFcrSFqtUIrZgZaIeE4bUGlYIYAZT1PqLP5NBXLWLUI3Ny6b8HjiAXUIy99AbcIagiC6Nvy7878Lp3rDvz//GX/m2NcPHDvGzae4ncswqnz8foHZlxwrCIxGraEvFjQaOzZ7tAKDFTcEXkaQMAzD6ZGaJLGzXo6XOL6YP8gjJw88py0kl4yQOwRYYLjMQSW3R5ylx1QhQwXT+7N+K6B5ENSNs1+z4yztf0eIkYUA8I5/pG6+/VWoevV2djqYLu5B76VK+TOpMvRuyoPR8L2+hapyfAadTAWwyadmlkC4BOwl0FEI+8IQCS8Po70FMLMASgPgDoAmAGPzwJkHBx3Q7YBDdthuh247VBto96u9alYunexSQQO9xmMYPpd+OOgCtXGzEbmMpgpTRcmBcthk3mdG5WYxFotFvCsw0ZWYTNqSdd6d+FB745GSGMZrRax8swtmuMAVLZNM4kEzrDDDbMwAjJI2VIbtNczSE+SAfkIUrM7O+CdnCWunqno8dr6TiFUiUDEFOs+Lyr/6u1sP+Z9VrK0JZHi+NRQhFz+WIz6jv6pVZioEatnE937zGxh94HcPza2cuanlh+/vHXPHlN2fPjyf/Vl8WkOgef2dcz575pnhPQ90dS166X20DA5e+J/OJ//nlit+evzmuvSHPwkE53/3z9+v2Hrdg3PWPLtj9GuvpU91fvfq8eVQIOunq/v+yG3iGhmJKSHVM5sLYZNznxN1OJc70V4TRExwWA9RPQh60OnydId1bLEAOiFPQDMBrBZLyCxJZoYwT/MCaZ2ERAkkKWrzi5jErJJgMasKfEa124d0VDAS/2gGd52JHUQUDDjB/f+FVYrRw2FztDaB6UyRigqH41jx6OPjr55fXTxmyYarkq93hU/+6tF0hTUxc/TYaxbVhZpmVA5fPLG+0HL0eP3aB7oXP3vrlhllLz369X/CfeUrOoZ1Hn1tRdOSlnBi+uqN6xnU97v0ClSIzxbJYRqVLCC5WaxaHVIxkgp4FVNPuk6oREwsahXH07s0jcQmOvsJ1rpB4UZnnZm0IWxJQ0KLGVAiH+pOpn8ES05GT6ZX8C9+NUq176fkLLfg87mGnuW9yTHyWU4oZzl7kBMDDjKrUoV4TuJ5bgwPdfgcx7gFpHBPDVoVzYVjSDaTLHMt9bIHOuuGHfIsD3mUE8Ae/2l6z/oTUHPyJWT/Q+r7KC/1e8wdd8GfU32UD63r+5ziysG0JCNaQSDGrF2S7HZprB3s2KxhJFH6m8RKDju2TFQ+STDospEDPK+eLB+MyyaIwrVrah3yMaD8OgHDNEKg1FLs0JXMya8fF7XY9b8+CUtCjZ5ACc/epdN6qtqKqzcN47AUYVZie2QVpmMnk2SOJ9e3jOgdsXcEW1IPHfblduSwQa+0V0KzRRgmwmwB2gU4pIXtWjiokf29wVAo6XaHypqk8phO39hUtrlpfxMqbqpvWtnENjFlYhkqK2tm/GIN1CSbVI0WX4M6Vsb7KnVBt88XKpQDAFjrTiTwn34ix3ugyKl+fVs2vAaqghmVLyvBuaGw0gSZU4Gh7fhYQH5oxLSKohmT29zu/IKm6RXDFk0cHpHQykGoc+htd143dteC2lk3vti16N7K4rvgrrbV7eFgS9folqtHjlzeXlg5bXVvb1oYhN6rhi2+vn7t/Stu/erEktXrfkj3fydmHOf4MiwHZybLBC1J1mXUiCQ1MiFQSQCqLeRCNY5lRQBAuiivVmnwIQKBHhliptIzkyMRRSXVLutSkLPssFUKlcfPvuJ5pe543Q88P2CPHgZN+svDSs/IdAfmXSS/7o5kx7AK6PBCK/7tmelB7XbIx9vpqpRcTgcTr3R1YO6+thJEbF5VaqqK/UXhsEZnMIQ0gqQhx0/UIE1lmS/fb3K7dIKquMhg9mkYpNDt23F6sJSIV477g5pUnfT4G+kWD+ZmGTaG6ZlVZXQTQt1sv2riyPycdb30xoiu9qLgrueus7S3D1s7f6zDkb/wuf+wjbvyxPZxe5cM49gnFi4Z2TOn2fLyh+Hm2YmW+1FXavbM8uGjSsavbKo7CG9+/eXiR7e2BFqWt1m9Zl/e8AmBcdtny7x+G7ZPu/G5DTI1zIbk+L3VsKkallfDQR/UeVZ40Nb8g/lobD4UWMFmBbul0II2aqBLA9M10KoBTfxwEIJNDCM2FRXVxZvcZX6NThfkQn6bgfpnYgnFg0WloqV+sMmDZTOvpleUoxynFtcE0M/WETF+uO7Hpu1ePnFEuVR369Jpe+ZVTrn5ZzsX3rl6WF7jkutfvrInfbrlmiXDg40zE5MOLK0PNs3jzxxpW79gUsvIQHlzYsHeKZveuWvu8LV3Lph44023Pfz8yoVfvTJ81S2zG2YN81QtPDh92JL2YoKP+zFrvYHaO1VMb3LCwQR0J7Yl0LLifcVocxHU5sEm9z43muGGEjPkmcElFovoOhVsV8EYTOCMs6miwljjxxgpbNppBGOpX6XVMgG/lScOK9kAP59jep+nKMnFSKK2ka3NnG5ypmV/lQlAwURG4N3/2JVPbZrgHQod23ugbRA6jnQf3bwoPjQq+KZLUfF/gW77f51MkePxqID6hz4l56fvBUwvxVwP1hBszKHkKJPRKrA2ycpZOS7BqyRexfOq71Dy6MbkoUYaLcYZYDGulvAzDINVIhZFNSajYOVUNhvmiqfRsyc5YHghq4PHLI76swp7zFjL/Fk5ZNxJDMXcH2KZTvtKsAEiu3VQzlZjiwfby8Wv1qXFF95CJ96OV6i0Ko7TSQ6v/UloTZ/helIbIBquLi1x55eWVRem/5PmcE/Ea1uG12ZhfEwU2/+Nh0KwMrQ1hA44QPTf74JdrutdyOVi/ZjaobBQWx61+vw+vz9EtRYhpm3SIi1jjUajWl9UOI2eOeGPYkUm4w2pzzLOrDLSmcAHo1PxdoMXKE8IWGWtWBXOkH4psIEMfwiwa5fMG7PrWFcq9Tm80bF7VnRH6tj/DO+eVB5qmFz21TGwzN8y2uUetrC1j0Ez8rZ1duyZU871FLYsqF+/t9QcaY6XVeWpL/6soL41VFBfZJPlyI6+/+Z+yu1mipltyfaiCCwNwowgtAahwwP2/Jn5aJsT9llgrxm2GmAV/q0HyW+zYb5RLBaj4uJSn58RRAEJTLFkK8a/Ctw+E/FcF/h4nYKB/j4mst1AYxNDOoNkNuBQl7OhHCZQy10VWbr74RXrTu4cvey5L29YftuyBv1JbcHwWSO6n76ypXTCquTIngXjPbBoysHFtSOvPL7+ptSZ7srZ28f6yybWB6Ze/9qGmdunFBa2LB5OZcEkvN8/w/utZ1zMmmTrPDuMsQNWjzZq92hRWNulRb2avRq0nIN99JrRpSyo/IxVtCKrVZ/nwpJTz0h6hpHjh4aoXnBFGerQpXGMzgG2+oClgmL2ABfCbCG7yTAS9m99ZV/brGfTXz6dTn70+0Ovbq+PTt8+6TzXM2LLs713/OOJefeM3nWqp31LR2W21o07htegY+YmSzFr0mGNgxF12FABgxJuDdGQBpJrBFRRrRb4KCLEKUShnziHos1EhoUVA4lqsvQP+x8Xez9n1wZT45vR/mBq61j0DtdzX/rN+9IPKfNZheejxXpRCaPVcmYW6HV9ah0xGQAr8GqNpNZoYuomNVKjKM+rIarB0zmuUlPd6HKzodMh3JROI2QNcGNSR0YhTzD121VnPmdL2XfSP7ovreHkvi7b+v6b12N6LsQW3YQWH9T4iOk8FxvQNpijgxUC0YCdAqygHc1n8xAuKPAELX6rNVSIVbhgSMLaMINlfbDI4xex4LcWRkMh1ukzYKJ+Luj3MaxOTv0g8029ndV1+xUj2dU8kMLDKm6Au7OfxDGfJjHtAHfdvvTXhzd+f1/7yheBvXPt/euajU/ro23L2zad2TX6yXvOPF2UfiSI9Ednzhy17cnumwC9tLZi5ua2gtj4Gs/0G15dd/d3u848lKWNPkobW5ONSCvoiG4qSCBsEKCOeG1BJFUjvIHVqDk1x4UoA1+PNynGN/GI12ijiGV5nUCY9DMDmDTJ74kpPLpzMNko3hPxLLWprGSzEmzAmuCMp9eljq87c+HMQjRx4WkkpP7B9aTr4UfyXOGfeK4sk0g6WTJRQrR2BGoECumyhGiPZzRo6H8RfUsCNHhgjvRGK+n7b/YO/C9sByUdB6zgBAjZHJLN4bDZ3DqjX9A4HXio5wWdzewDwp4SKarekpBpnGxa1ukISgSgCXK9augL+7jluyfecpfhGM+3jqtpK88THvgedK+4YU7xNVtrRlidJda21nByRgX6Cs8H8xneSffhhmTLZkxLWm1CYCWB1Qr78UkVWCB2rk5iGB2p3cGSBHHEzGZ4g4bN7ouyKQLLX7odlvqz2RMDtDAQ74OlHh8YopNzZ/cTjZwYudBJjV9nKYchGfkycDXdH2z0crW/SL/3ybTTn5/uRXf+M/U0Ct2T3o5l5YeoKO2V18EuxuvgmeFJN0+8Rgx+GM8vl8HQXTrBKazl7GA2KDMTTA5sMmW6cOZnmKn3XIxleRn/Ph7fxvx38shBCVZJUCTB3RaQLJYEucOSY2/SwT4dbNaBpCvQIV4HNxoAmzBU9eBVW/gDPOqmngEXDwJp9AMb5Wt9RRPPYc1jsw1sGeLqQJsRQguweQZahwqzJFmMY9YgNGlBq1axyGIwiRqtTdIRYX5Kw2Oca2WcK4fAQWR6POPHlvGuHAjAqgr+PnPylVw3uPSTbOtBiCWVVQmrFxyJRtKLlfv9sZdVqb8cvo47e+zCPzdqVYAsVSF47iv28MVe9q6LS/HW2KsW+33Lh6NPMuf9a0pnx5PL6gA6dMt1aC8DmxnoYiBz+kHYJOwTUDPRy6rVEFGDTY01NcDCI4FAQgjM0AOkeo2wBsRm6K8tyxcQq9Gy2svyhXpFyA9CS0Y37eyUA7EDUUCaENH1A7Z5OeFkejF36pkLx+Ee7tRxds7FRzCVPMLOkW247X3neTvm7TamlLkmOa+7ZFsJmlsCc4q7iw8Vs7MLYLofuny9vr0+droPZni7vAibvjOdsFSCGqlVQlgdXiVAvTBGQE4W8vyMWsSySF1m9q+LHIkgkQS4fEGd3mfvz0ro7Bycl5Dl6fFGLtdysyoWTEaVQTtbt6+YVu8rm7Z57LzHr5kYnbrlz1e8sG9sdNrmW55duvn717SufP4f+0vHL998zcgJ22eUTfrOD3tbt82pYi+OvurEunlPHd01LzFm96m1N3x5ajldP9nnQ3ifjVhvmZWMb9Ls0yCVX7ReTxQTY57e5DIQ5cTISEZmE+ljYGwyIqMpqte7DMYcHYXw8PNDcXCyyIyKQhROrFiT9CaqoiTh0XX3dlU0Xv2jg+k/zj0DtRcfuSfSuqD+j1xPfNaW1qnXLh+WnonG9qyuai40ZvbrIbpfHqaBeSl5VdcwYnDbq6C7Arblw6E8aK2H2nqYWw2zq2BMDGawsM8MewTAcqoLk2mROcAZsHyuLTMaDLyfOKKuKGPLav3rXEdcSHSBK+wrKLAVhYtaimYUcUUBr08y+IxbzdBthrlmGGsG80o8jqSL+zJ5Jgk5MeCT8yK2njrjMXmHqTM7QeW2cnQH3+cBGX81Pqbqcoj0G64strPwD2rxF/0ZGIQeWA/Z7UDj7Pro3PLJLZsSzTdNUXbdUja90DcyOGrEsmCksdSRQyHcbrL5k249uLUiEDPvdoyu8AczRHCRs5olt2avucITWdC9ri6XaDL08S6mDzu2Y65KNm11HXQhlthgNomxWW1ahjH5xTzIyxMCGodP69NqQ4JOEnS6mNCENXgb44harFYWNBrBF9WRI07YnnLEibqDJYs5QRNhLtHSsFKPOUB/0C7ElrPYesFaAMniUZmwjePApEWT5QLczvducseHj6t8YOWZz5HhxR9/+BNomlmYehga7n1k7Zb0M1Bb01ZqTotcz+Hddz/l4pxdE2HisuXtbVRe1GCbpRHTVT3zvWRvay3U1kJhLWyPwaEC2B2AjQGYGVgWQBsd0GuH/RrSAKvQVGNqNbEmQfJH6rEZ1x0FXXRuFEWZiBhBkUhlg8/v9Qr+dZUwvxJI0cekSray3oQxiTDaeFON1+cLRl1RiLp4Xw0xcII+V8bA6ZSTC+qpQyxBa2kzfo/OelJXS/POBoXAod/IcXjZjFOI0FHGMIhgm1bxdrL7Ia9+TrJx5YSop7l7wtRDi2tH7Tqzedcza6tVJ/l7b2hdN6Eob9SGjs49M4om7Hl68Zs/5llffEJ1njM6PByoihaIlmjbivET9y2qq+m6bpZ++w5/TXskXFcWtlqHjV84bPK2qSVPPYFx+wSmocPUzh+bDKuS/GSe1AtjCx4L+hDLSVgsTGIXsIhhRZY0mosSUXAcsVQ5o3phRh0hvghzQi4epno71nFXprefO30uvTPI/oB952KMfec+sp/X4P38JX5ngFmSLG/PhwDW25TAqNcYsprNIdEoiaJRI4I4yXjEiBijiBlbwG8WiTrntbp9RlD3u0TOytNQBI8SbM9R7fh+nwibk3GA5c8kna9q4qaH1m67d16BUbf79F6d0VY9a9Ty3VOi4uHvw6+qN6xbMi5aPXfb6PjyKrQidV3FnKLS1kR+5Zwd40nRJDD7MP4+wWsxMT3JEYLOYKddbGq5NtLAiEuwSGJJY2CDyZQgOc5EldoD0AW9WIVqIn33DTqBQyaOYQleAclKb7/GgUVorN/U2J+RpLTjnhZLUqxHsDaqR3CfpJKv//zMYZZnETKFHPA/XM/XR7A8fd0WDASk0OhCdpisfz3AMKqX8JzDzJvJ3nEcuLDelO/OTyAOawVc2N3iRm7XFiynw+GEnJit0tq1SOfA+pPLkdBpJZ0OMxfYC7AMNgGKEM+34IIVpHWnPiIajQmDXjLoDYa9Olim24S1XX1IdORrOZU+7DYaGBfhNToE+n51QlkxiTjGsnpkvaxByL4grNgSvbZfnyBuOGfmpzI2yqE2hEmD4sWuIokDWL/Cmhb+GcWR6qXU+49PwgYqpwo50i2nmp4VEbkqx5Wfp4Hd/zGCwxTOcmKZByYT5LErquvNpjGxi/dhFSwxdU+huaFpmIi+SC0smj212VKxaST6lIG+WzENvEz1sT3JiVixVzMaLT5CPF4vxgurgnYtfK2FIm2dtl17u/a09kPtH7VqLSuwCbl2X42FloCVs6z7jDOoVJxa0Kpkpsxy/YgiHkjCaPbThZModRYzPSb8H/WRQUiL103iWxfe+Wu65VM0Nf3eT34Gt7yX+gzeTZeh6ciTngcPpX5P6eE6/MI/UT1jS3IkUYv1GpUqQeJvpCWwHm+nQrr7ADaTvVY4Qx3Xzm3hDnBYX9foBQ541qhi+Bz+0L+rGcKNOwdTsxnq6eZhjkG3ykFp+U+pu5adWZZ+9e1HJL9gHRaHNrwDV6R98Gt0ffqG0vEhT1sdrMG4J37KDurLW5asVHMGDnEJnUHSGTgs55gmC1gsSNpghulmqMbqgcGAtBoNPXk6dVRL0IvMUZIZSix8GvFIKGljnZ0yeyeZLPs5gmI8aWLV1AJmHiRxmZCVSh1gt11sCqEP/eU1thTmdCuDKcmZsLns6DePoIe8xeWW++5LTbSXWewSg/qexmfvHOUXVuam5Gi9TmfCCjljMoGNtVpUnIVTbByL2SBojUYss81YWRfx3DfjP8DzgNioVRSFqMEAFrOWMuTnjFFss1AiOY+5MlX4ErLdjqklMTAZEi9DOTdiRpwP9ABhPTDrBQJssfBfXPz9qPTIT99mh7F/CKZONqNAMPWrsWhRqrj7ivRt0JB+jXiGfnxf+iEYAf9IC1QX/KvqApbZfibOfJTc2lu5txItq4SOSugthWWloC51lKKtRQeL0JwiaC+AfT7Y7INlPtjnhs1u8Oa5fT63G3MxCYXtDnCMdUCDA4odoMEfwJOf73c5nYxfBIj5Afzgryr3iwYw5EW9XnBHHTa7vdhnsRD7P6nDDDHg02h8srGKxTNJs5H/J2bcUOctmVt/FVxQEqCYIw7oDPIGRe7JfRr9mTcWEvCxOxK1WfTxuUnMXqRypOpCfHjCzCUNnTctq5n/0KdXb707zAXQiWAq3QwfBNPFY5H76/Mz79rUunPrtFs3jPYO73iofHSZfWTvQ0vuAuGHa+dOOSo74QJTj3508NZrJ9/y7u6WDdPK8Pmsxnb7IkxbBqwNtjCYPEw6tV5gNWq9luNVoMUiCQRW0GrVer0SvJxIm5urgFtEfHeyZS9oORbbfSxQs++EPmPiW+SO4ORaKqV1SGduHIIwH8UTholI3USs/7CaZwNsU8o0fY1/9VVnuiDsT/9yLKqFaxtubkBT0oH7brk3/QDxyXN9v+dXYnrJZ0rwOn6VvP5QAlYmtibQ7PjW+ME4uxyz9mIoLKop2lfEzoxAXWBFALn8sD3vcB6akwcH3bDFDXPdUOKGMRbYZSQ5xdMNGw1okx5m6MFaFFHxEm+PJ1jOxmG+pmK1/kSEKRALFhaw2OaIF1X4nZLNZreucx5xItEJTpskeXwiuROnNGNPYLqgf1GFI0FTsuNxmU3gf2CbAtMLR6QZifAOQS0ZXZAEtB1qGgfgSBsmdaS2UEl6xzZmYQSrz1ZKMw4oB9az5tSoW6bcFggppuT3mo9NPjmC2BWyxanTpaaUbP01MSms6ImSXm73yOFXLtxRu3u8bFW2Nd+w8NZ1N8k2hWyAFrZ4Uz+MVbOLiUExug41lJRmbc5OTEMituKmJAuwuUny940+vdnDiAaRmJskIdIk25qeKCOaCP8xR/XY5CR52efJn1yDIdfa7I+HBtTEGZXjEn/7L1fc2xWrufLHN6f/K3bm8zP3/23OrsnhwtHza8+zD1TO7B018brVSaw1pgRP/dTq+MiISOdbo/j2RaxN3pKcMw/vvhtmSysltEG3W4fCOqBekGUqoC2Cunjw+3wejZ9xiA6EFxZisKIZ8HrMHqx2GhGp0jMieXHgjQZMJo85ahQ81JFOtf9+f+ggnipXLMnu4VxvsDVhzYkCWPGyc4I96sCMvcsHBANW7fl7fzigBap86TfRd+B3mbAAfJl+JBMZSH//Fiq/E33nuZu4vUwtcyw595AIVydgfQIKEzUJlGDcLleBdVcc4nHGb83LY6xXEO9BpF4nCAWFhaFIsRQpLl4X2Rk5EmEnRiAWacL2UXGkrKAwnudXJex4DLfP5eL9vjJ8BJJCYURn9Ak8H8G7TVMWRcWVHydKqUVuN4WXHc+xCugBiZEiKtlyysSGYQgjqBRqw7KlRJM85cxP3styHU29j3VXTW6ssE70zGoZvqilMNK+dHjEB3X6UKK9YtKWWQ2Wwy8c9iw6dGpj5+GuZin9avX81mLomn3twoTGKGpvMuZ56ibGo6PK7Dd9Zg25TSUzd3Wk1qMjB1/aUlMydsmwv+jK25f09cmxT5VgKdSdJbXJ2g+YHzOT5dpkl0utTiKwv4COK7XJl8ILASjOwNvtKtW3wnczn2Xg892qocdv5z/Owq9ifof3Wh7ffxn4KH9nFj7I/AFzWFdSj804F30Bi3KeIDUG8pz4R7PPrGN+0/djxklkJ1NUhBfNorBSkkAfITUAO9KdJJaIn3mdPnMFc4FRMbpTwJRGeT4JmZp2GrtSaTHcGwo+v2QmkfkDozchNgmgz52/Ai9k4DE+kzJ+vhE+O77QDeK3j0/xI8MHQS3jB+EHrOQBhPQD8UP7MZroO36Kn1FpP7hFeYNazZI3cP3wmTWj39I1UHgh8F/KCjgOocvAv5kD3/2sAi9o0OXGP0/XIMMHH8usQKNh6Qq43BVk9+FrSkfvyHSE8Vqr4Mmu0l2CJ+p/pXP6ubxvkJ+h02jUbsd0Fx0CXpuBx/u2Td4HDB/7F+C7oTELX3E5eP6jLPwqaMf8X4avuSz8XVn4IBQwnHIOYvQFLIoO2mfqm6Bz+lBZs5ShpWBQDGAcBQe8Q4YXMvB4zYUZWg2r/wX4bnBk4IPhy8HTNXyorMEhrwHvdLCYPIBQcNAaqD1H1/CR0lvhr5k1WCw8g99hGoK/9J/91czfM/tgd12Wv/w8C7+G+YoZrcB7KXxgIHx6KsklycKvR12YIHWnEBMIAtPPJ2huAp336wou12bmXVJmMuF5lwzAzWD4DTAjAx8tpfDRIeCFLHw3jMngvqL8cuPzf8jCr4Wqb5wPzTOg8/mRPB/mfAaPHjdD5ED+AHhFd7Eg3W/7+STdB5kvrQb2X+BjP8/Cr8G0OlqBlyi8Ywj4P2bh14Lqm/kq3rdjdN9k+PVAetMaX8Bm90MnsfVFt24Ifr0BoplxjQY6rnHAuDRmT+f9E2XeszLzjscNBgwfvxSejv8TZd/mZsYvK6XwkYHw6Q6SE5CFvwV6KL0BE6khvDFDb/I8/pCFWwsdGXxHSoYYl8bZ6TzezPKrLP7UwkD8ybo034x1UyvjYN5IrrZcZQYftuHNVtHEmJBkMxhNJFZnlMBoJDH6K+B64AB4l0or8ALrsOt1nI6E5QSJJ3WUmuvV96lRj/pqEsSSQ3SiQauP2q2ql21gc2BuJjkcvMlIw5hDxvHFTzrxv1Oyy5RkJOU2gJStlkwANxPb789W7exMZAP9odpELc11U5PSfGzwZoL+z6z2rQmcCaCJgdOBpb6uD3yp4z6SAcAmb74b/3fzrbfeqtA6a6W8XJZfq56uUeSj6XLyjhXo2ZDhVz+v7BS53Pcy8vEr/t0s/Jo3WmR4kzy+aSB833PpqSQvQYHHtN7Xq9CMSczlUWTcyZRm5HHXnpz0zXId09hKrkdUxtW9BefkcT/X65mccUswr1mu4vC4bym0NYEZK4/s8zicSdLgawCvwTTupPN9W6FxkzJfr5mD/nFpLJ/S7M9kPcSmUKxWS/UW1aD54nFJ7F+Bx+MyTyvjOnW5eCDjvt4Pp30QzWcfZCx45LSsEalVWFfM8kV2dc6Ya5lzqZmMOamFm2RYFUN7A2V1FMpD3xksA/SmIXSUiekOEgvPwt8CgSHxMHjcHFlhNNBxc3gUibFjm+ost4eJMAeTUw55SPlqsfOgE1UbSCVIoeBn8sQ8lJcXKQ4XICBZgqEII0WYAwxspGH4mQy0kZgstaesdp/FZCqMCF4fProgB2ZpxZdS96XUyQ0oi1Os5n5zEhJqYg/ZbRIi4cjCfrNJriWkzYWSZ/KqFi9YUPnEc6P3vLKjoyd0Rd6IwnFbppdv3hKfP320PRrYc4br2VFSGzC+8/pj6c9+uj7kOWx1zb3nF1uuvcFR0lDQelfqZhlnsv70aFZ/Wg2Tvl2fo2fu5wpfn8a0yPC1tRS+9hv1vx5YhcdX9LPE0PoZjXnSZ95T6COWmZM/pMvD7/BfQh/vUvp4T6GP0YruEQ9rB9FH7rgbMFEq4wYDPjLuQL2MxiTpuXpf0bH6MrJg2IiaGkxPw4aA12bhu5l3M/Q3NDyedyOVYe8rttU1Cl03DHe5+uc9eB4bmI8y8xjeQMcdPnDc1OcDxr0Z64ZDjXsffv9hircPKN+4YpoMpRVYlFTO6hN4rH4YMtYDzCAoOhaNMdK1f6DM8aeZtQtackhBGHD2MjFJElOrMRoMetIXCLM30Oj0an02vVAvqdV6vVrQaiepgdRg6VCU12jUoI8ac/IMU/0pbHIZxoCGx4rjJtGfxJ1JO6wNZEKYk4DzpS8uOr0o/bUP+ElKODP9nZvTNfCTm2HDfVk9/aOsnr4KXIwi0YLRy+r1j2bhV2P4jJ1xeTvg51n4NRhe0ZlkMwDKhrAzZmXh10Eesy1jNxTJdkPpELbPn3Nskx4Yi2npm22Na7CO+EtKAx8qOqJOoYF4XK3upwEac6Q08J+KfHsjq6uXuNx4/oUD5j8IHtthz2Tgi4vd3wovBBCTgS8sJIQ9FDy1n/9TsatOZX0AxXRCCBUOWutguyrnDJssKuNgu0qGp+/4SPHDvJZ9h8lOHkDI9M3v0H7A3PtN75DjXxT+Y4UPXcjAW+1aopNaL4WnNsDHiix+KcMvLg9PaeJj5ey+kYG3SRTeNoRv6yrZ1hMjwjrm3b4fUz4dYc4y4aRE+hYGg0nM4u352FbkyvsdS5kGgUQfo3Eyuq5PlP18OsOPJYdZi/mxNADXNH5A5/lrRS5cI8+TZWrqsaLFQs2l88R0qyLzVPj/Mvr5NepTJbZcHc2BrEs6eYZRI4CQnJvIxdgmkgsR5XJCnbLLW8xtFiNnQXCO1MvnTl9AX7I/v1hOkpZR3xk8dgnNgTUyy5MJQUVCrDRVEQBtQ4cQWknuwZyFEGI1qjoVzSRgWIk0lmFVrF5AJDeZM0blHNkUaUp3FqsQ8Vg2IbEzp4CCtkwrBkhY2XI2QsLjXMnX16MXv2fvVWlVLDhijvRBrudiOboiGCvwWUunF6duyNqjFCdvMBkfYQf9/HEWZ33085u0riI3Xy/GPJHcMihjb4Yf9vig1wdLfDBVSdhbKsG0/mw9lRG6BZir5OytIM3PXFgH+DQGsTy/qH5ZfU7NqtWRynIlhe9nkV9F/hrhSSJfLFpWph+UzafkvXWm3o7Lrvm3O+OX5vX9C6l9JGH7X0rvA0/aEYT/+hez/FLL71XwSG0PFbERZH2Z6vYqotsrMW4rjc8vS8bVrFanS+gNkt6g1xsOGWClYasBzTKAwVgHQNO/jBIGZUQjNiu1apYksp/Eunsm2SKBiYWklnwDsdBsLkopIUhw1jP7eEyBYA3b09Y30Y9OsBXOkNdrCY8MXTxH0/DlNZCcXjznc/36Nv38DqGNvj/iz7MpzZN7E9qSAU6t1jEsq9HptAYVz2sx7QtadZTnGSGqEZgBAZfzkI1Q0/hBjrSuxfJa/sPVXbwpwK75RaokiN4vvtgdYG9lf35vauu9qc335uizWPdREX1TOeNf0NynWclSdSZdGBFT/HqCSV6LFY+QipdUKj6bEhu9NBlWDgflZh91JvoT1mUuwL5wLvX9c89fYE8qfEDB0SGKo3fpfIL483iaR9KdjJMbe7UaJR0asaxcMc1qtZxOrVIxOh0y8BwnQAwB0gqcJsrLpR6MXOoRl7P2Erkow/9/ZT9HlZ9MnjjNZ9ACCVhrMb+68uIjIXgr/XGIHRZI3QCxdDna8wQ8BesfvTe9Iz05o8vROX/AZOUV/fyRXFvV95+8mbuZcTEFmAccSY7bWLanDNVE4HAQtgXhQD5szYcxknzRp8VfUqLn/T6fyxALO5x6p+AuYFw6l04X0jslvbPQCc51etAXhH0OxuXEhPy8O+YzCDq9joQa4+fjTa+QvwfktmZir0ptxoDiI5AT70wQqpVz7ZogwcpZnJEQafDjRQ527byj6xoXPPKrq4Ong513XtG45Lu/2uE5/dLsG5bXhUYtTp6ecWTFsFDzoiZOjxq7r5u68fv7x7EPPojqll0/e833Dk1hD1zchWoX7p5YNTsZBqhbdM3Y6tnNhUBpMJMrhPH1S7keC5+bHTQX6+7klOIAtOFzEA6HCoJSQUGwIBj0aPLy1fm816PyEJ03H+u8+flq0WIJGUySwWQyGCapF6jXYbYYtHgLwKAx5ed5fUQNDnvE/Bw1WHYB0Xidub6e/JHLkjPpOPudl6rFOU1tgdTahazlkMmjk5FlJejDn/lq++Lb3tw55oUx595X60adbuQ0Kq6wdUnjgRcOTNq1pEVqPM16lz2yaRRKfxc6NE/dkzcyDvXpX5qLi8KGuvaoTYV2pXapI5N3zocwwYsf46Ua299lpN65xA/FPugwLTehPUboMvYa0TQj2DGDMmJhsUpAY2mhSzQCyO6wlylZnBG/eqcb3NgysKvtak/M5XRiqeE54kGiBzx6X5DQE4ra3VFwUDkaPxtXMsDl00LyQeo7adiSZIrITQsHpn4MzAAmdxEFCIqy5a1IHeCeSguhqTeuTZZM2TxxzsNXjfPVT4iF0rowuGcsX3TswvWbfrCvvXDGgUUADweX7H5oSdv6KaUjtx5bPbpnXqvr4afGvbBqz68fnt+88f75s264ekuSycrifyPm+L+KqfVR/etNBX7FN/th/s14178bK/o3Yxoy/RB4/Txl/P0Z+PJKrH8ClF8y/383nva/0e//7dgjPguPY1wtxzwiwmxPjux2w2w32CSpQO8ndOwJFzORSCF+jMX6KUllCYULpXBhoRiGcMjvw3K20Ob0SWZzQVhgC5WigNRZxfFE67bjAxK8+y3iAekMtDIwt6J9oP+J9mQKvMn+MJDe1jz1sblT9i2qrlr39PbEuqLh+eMrhi1sKexZN/XBSWtPnyPFRvekf5xfVDFza/vEo1vH2cw3GuyRlgX1c1cWuVNfsu9mfYxcHd3DNmUPrZk9VGk5fpD3sr+2NYbx1NJVBNOLoA0LHidsw78N0G6AgN8fjMn1rGNiUBSriyER65axSocPfEG/SIrlYgHJ5osGArxS2FrSX9iq9C6lvc46aTOE/lZzWc5wmeJWNUafSvoXSlynXLt+uhMeC6bnwbdVulbM3j7uHp1Dl6l2zfiDqI7zPjOUbvm/oXOlzg6P8RatDf+s7zzNYSxkEszh5LiDpbClFBIIsBYeoelBRpPJqPGX0U4ixjJjWbja5/WGLaIYYsISg2VdGEUTCdEY9gV8XkteXiRqFExiNOMXxcR5XukfZla0v1zLSuHM4vkcV44sowJsf34R1rtIrz6W0qlc0Mf311bD3ehi1z+X3rWqbsRVP9yfLjiX7t2stVjtRmPRiOn17vG+kRVORyToM6E3wTB87YxEaUtHNI2NnXSkYNz6idP3zo+z76Z+Hh0/Ounz1Ze6TYY7JHtdZ9sfxNKxDbUjQ4KSS6W6kdZnhJjrk2NW5G3JQyY71s1DCGhXVFK5gzV1jCsP4xE9yOgxeixh0SaZ8XEN0Tbs1pilyYIsNmSPiqZQyCjR1pDPPOeIWsxGJeFTie6QsM7gSg2siw7ClKhgi/TBzEWWXLuZU33+4OlcBK1OT1/9/OfPd8GT4y+HEEinEfmchiwSgPkn5sOkRjOPuSrZvFENekEImQySySCYZplWmA6YWKzCuDxMXp6bsDAHxzpZpzPkcksut9vFqXwOSXI7DXqXYGLdWeYV61dnMq3SLuFcCbkEMlsGQNhXDfWeZ7rHZbkW5LGvB9Nbmz+6+rF77PWn67WG2fObHllHWNVWwqrebD5w09Su9OdgLJvom93uD6b+mcuj9hC5p79qsB+4pIy5NEbc3XeB+xvx4+n3K7Hzv2f8eA4vsAP9fsRGSf+U+4dS25tgAEKIlRCpKBCwkqzRSqSFkgbhX5xBnW2axMe4Jg6RW99o51SdRh3lAOmyXZPeJ11plLqJHLuFEIu5/6jtz3R3oRaMXNrLoquaH21Ob7lw+hxqPXf6QvqnUEVcB+zPvz7Sr5dk/Cr4DEzAn6cr+YQzkyUHsIHFsjq/3c748nnOw3k8IZpcDjGmCSOTZfhofj7DRYFYM56MNTN0qbjclLszIdesZ4i5tp+EJ3zO2oKpB0eBNkPIQpZ0/zae7OxrGeK9g9Jsc1CXPnqpPygji0isnsgizAOvT6e4fXRdLubB5Ox9TtjshFYnVDmBWC1qi1+crVupQzqRdBcJucySy4xcZle2zFLFu0T8S5uXLUglrW21go51RdUantNivd1M0UCTbz8mdk3q5bOxAYW2ZMfEj+IZHV6p+VW+7HTSKiS5uo3wRlap0cYaezhA+wTDfeizcytnP1qbctQ+MntRyfRJbR5Umd7Du+pGTa+Cv5KtTc8HNp2CB2oeePuLg2b3po/eODEhJ68r4x9ioO89zO9e5NYzHWBI3nC0AQ42QF3DioYtDewtU6FjKkytaWBbOrBRkwj4pEDAt9cDmzywHCsxvuLAURVoVaDpdcJM5zInUjkZLEUCgeLSmR0lHUWAT0RxcaikQyop6egoaW1piccqKxPxKileVVUSj5e0JH2t48Z1xCoLgqVVNXGfJzATfEWlpR0lJqvPqNMxHaSyN14ZDBSX9Ff2yiqQzEiwRWSmJdWWerMSkyM1bjkNkIYMHZBsRozk+bRcgGA7e54cWdyztFszSQ1XBwuDEaINYOx7wWGljha8J/gjhKARsFkawfpCCdA203Lyo53+snIly6uSNcNjRWOmd48pbNQGVE6nLRQvTxQUVMcTgfIp3qfe3+UuSyRL135vbWlyRFs8/cWfYHJyd63F5803mfKD5UG13W5T+XmHN2CsbIl5BL8zGMhbgnXLtBvEshltw5e2RgCOYuU+PKq2bnwiYHR2jU5vg6oRk2M2NvUl0rCW6Nhh6Rdh37iFdp23amJDw+iQFgBuB0BgdBXYWlbcWODj4TPMu9qw3pDCNlwD853k9L1VsDcBG11w0Axb1LBSDbPUsIeFTSwsYWEmC/uwym+s9AsRvyQJJqMxX+4zIjSMyPd7PIy/IWr05Jt8DYzR6OB9NToHNeAyLqK341g3syht3qniKvf/lUvxBlXieZXE48JSqLX3x0+z3X5J2Wd/hR5WjTwNC8aMWjzSt2P9rMDyA5P9HXOblk2oMj5ZsHDb7Z2Trppd4a+fHCtoKHUO731q/cKbVo0ywZXFHe3l4RGTo+Om3sF5a8ZEmidXjJ9fXrLkurklRWOWN8Zntg2z60qHtRdNuXbF8MT8ayZnezl8Qftq7E2O53g+pFJLKpXaoQGVBopY0LCITZDOGmoN5vdaHWEuWkbSMqiVWcagCAN2BpsUwMhNatRaDW3Dn1Gt5FyQmFxa1pm9piRTM5epJOrM8n7aJo/U5oSg6fGTrP7EhcdPXPziOGYMz7CTvz7CTrx4PMsLvqBy7UolPlWRkWuCheEGxgkU39sezCuKmWeTK0KBQMLvlfx+7wxPl6fXw3o9/qLDahimhmI1bHJCF+EKoHaCaRfppdrkX+BHfn9xKYoUARQVhYoZqRiro3jVxU3FqDgUCXj9HuSLRKwBf1GxIFp9Jr0+N+weVxSI8/XKBblDtLfAv+UT3amc7f39OOk/0OUQUs6zPXucIXl6eeXI+hHlTUtnTiouq9X4dZViqCJaESweUVWZP2fUU68d8JTHG8vWnqZHzxbvaJm/Mi6o0G3AGcMjE8MnJXyG0lvJyWueUmbGJ4/wV6x3c7dTXWppsqq/PlMkpRtuj2S1utWYYBg3VrHdTJMb3G7J7rOqRRGxAsfnqtdnc9rzDlKt+32XcvziEi0aq85fY/F/OYWZ1s0NpRpf3k+cjSEM9tEqcvcL8r1+OnOJzzSTo0fhX++PNWf8k5ggqL5FdfDuZHWHBowGgx0hYFWsnU1wKolTcZwdWz92ZIcEY5cwIIOVE6PZZ1AJugEHR775h0iF/bnXGznlUjxRkw38kJR/SICCNdlGrn3x+7+HN36S+k7xuOlLR0XnekoCTX5PIlHj53pSa9BNF4/ULxlTYhVvNkvuytZS6ktdi9fyD24b1jCCTBlzTXLM7lKoCcO1AdgSgDEO0sWoVQuSf1cRPgNGtd/nA1NZyIUNDL07iMAAmeYAjNFdhk+AwSgEQz4XyqyJOlDPyg7UxGXdpzmtECChHuxArbUSF1hh1nuK3nvau+CWZTXTbv9gr/dp7+ybuxvm3/eLza6pe+cndm14etyeRXXB5Ow6btsR1Yileycs+u7Oydrrr+frF+2bsurYjjGqVJM6Pr23fclaA18xrXdsfHJ9gBvKbzoR68V/p3rx5mQyq0LdThq3sVi5yj0aOgOJ3cl9V5iYrgkrZRqtjrT9iAo6gfT66OeNJDNO/ORy/nxwYmUr04sGZIWYalXQ9DzRh184t2rJI80X98oaMVadyqAKz/U2pY+DG5/bGHK63CTU4JLA5SI9I0GXb8SWMS1aNOhEm443Gpw2H+J5cLsMua1wchy4lA73XzLBTCueTLeCTMUzbQ6H/33H8wtWPTNh8tYpRZb20y1q/fQlE5+cv+F5eCVUVNy+pGH0dJiePuOf4h7b4scMluAZq3qqGorn5cmqHDzqdKR/jdLjSa3OwTmbwSwWPcBwGdxmsAux3J6Suf8UB+CV/oHG0+dgxTn5rwtfazKIlc0NOr/0T+n8TMzhZDudnwnPz8SYTKxOrw8ZjJLBaDSoLzNXP6YPvcFEOpzgORtNl5nzL17J0MSgmVOC+OY1yPSRuw5MJI82fz26fy0KoVB76WElZ5TYS3OTlQdtsMUGarkKy+ATTSaDBxgzYzYrSyM1jxD1eIzmqEEw9rclswy2mHIKlOjl6gOs/1rIMfx1Ax0jG4Ow4fI+kHsuFvW7PDDPwvTCf0XjfKS73pXJ1i2OAw6k97uovGIklsSwGWz4JF2TXZyLdbGWgE/FW3mrNWThJAvHNVkmWZBFFfX5OGuURRYhd0eIv+OSpWX8HBn9HO8K7WySoF1++9eZ04GNbz594fTF/z7d9fvsUuv+45+ZRZ6XK+f713lHzhplm7acxmPzmOnJ2BYraPyMTbQhm83oyUNgApNJYbykkmySkTWiaF4eY4oahQyzGWKHcnqyDJh1jteqaYBP5j8uty250yW6FtYbnsJ6eCGzJzllbhBmB6DXu9eLlnpJG9m9Nthogy78W4LNxv1GtFKAlTwUhsOaAjPmAbTxA5tXpPFrtfn+vLz8sFbDRMNhlc/n1Kl8+hwlPOMezergifOJS3ujgeJ7yb21JldSBmrZvyF0x5Ev1j8xAywv9jzZOzwy4YobTqz48FP788b9+yZf2zNZSk8IoKPmfO3+G/4UfeLp9l3PrJz95NFrFtT8+AdFh79Ts+Tw9Hvk84TXrrqF1pVWME8kF3fFYFoMWmOwqRi2hWFlGOaGYQz+hx+2+mCuDw5R9/pWI+zRQtRvdpp5f9Bk9pkRExSDyBw0B6W4xWG32jG9SjZJstmaJJAcUYtFH/Fh1cFGzEyPT6+3SgLVNWmG55AODEqz1DknXtptCHIzEGjDJBbb7ezg5rEnuo/vbCuZtP7Idxf0nNzR/MNlz3/+fPdxV+/DbwcWP7AxWTLxitaZ920fUzyxR240k80/2JD2Yoox9vzg4PiL3ILbX140oLkM6sMWPfdnTOMkjrsv2b7Js8+DzAVubJOHRLckim63aHc6Ey6QXC5s+rlEopdrCie5sFTz+5s0oIECl93sFAvwGUZms9skCm6al5fpSERayxBRdpZGqkl7TMVsqx/sgRJlj6W1pgmUDik0A52o3dgsCSht9QKfXLsXmlaMK27d/b1NKP/zMysfqJzQPqEi/V+/48akn5m8vj24cws0QOXRSk5b1rq4cc7V0yJfH4G/mUvbatI/Zn+Zlxgbm9Sq2CYG/mFGzUxMFmDaVzxUDKPlOS6kVmHjS6VuUoGK5aJqrE2Ry32OYzNLaZIuDsgHGHC5BW2IFrKyBc2PLkmXYZHG9UBVuvxiGdeDddeyvr+ip9DfzGrdjbCmby+jPYE5n47eAkR127sxQc9Df7Wqhd19+1IhRo1NL4HcKoS/0+LvHqHf7enrGfRdQd/f0DF0AX+3t297Kky+K9TlPHc7+it+560wpW8PfSd9UHlnAD/7DPoV/v426O7bR57Nyzxbg787jS7g726Hrfg78qw5Z77deOwX0cf4+zvgBjx27pyCeK1H6VqPQideq+4kRqSFPky/d+Ox76Zj3wnzlbH9OWPT+4bUEUuh7hklP/BtWCPHD6fOKClJIpjaf3/spfBCAJX/W/Dd8Pm3w6suZOFXwVkYp8B3Xhb+kyx8EH4ErUru89TZ5AEW5TxR3b/mK7LPrMP0f2PmmaXyM3OHekb1avaZ1fBW5p7db1i3Iwu/Br6Ggwo8nRZ0DoRPTyX3PmXh17NJJb+6c35uvYA87psyHMkLhP8HHHQfJiMzU5rM45juNfOXJjNL4Y50g6kbulm0iKW5gZ2dmezA/vHwe1VkPPyZ3nlE9+tZhR5+l9mvqiqTCc+7asC8B8HjeYSz8LWXhS/IwnfDnzN4vDw83d9nlf39MLu/VQ3kARZVDdor+ZlXs8+shne+/R10r54dvFdNTRS+aQh4lIVfi/fgG8fHe/s53dtnlbq9emVvR4/Ore+V5/1l/zywgd39bfOge/dszvO5uPrHt+KK3t9Ez9tx+bwhg3zegAlEHY4kQGDAOyk83e/jyn5PlfcbwxcMBZ/uIPdDZeFvgUxue6LQkEPXg8fdgKKZcUNBOm5owLj0ziAKf1Kh03f75+E3XjKPQfB43sFvh6e4PKng8lMZl5i9Bor8NCchMAiX8jMXss+sgj/24/Ky73g1C78afiPv9zeuwZGFz9Iphi+m8NEh4K/Iwq+D/5L5HFlDRF5DyVBrUBdmn+lBblj9betOTyX3N2WfyfAuYKJloim7x3K/eLoHryg52c2ZPcBmppw7kzP/wfBCgHk4A6/XC8K3wnczR7LwJgaGhD9D9/gVJe+kN7vHeit5gOSQDFgrfeZ9tZh9ZhWzPrNnesdl3nGS7tkrSpzymsye6SUK7xgIn55Keuor8CphfZGMyfx8LafUiyjrRNkx1zLrsnO43DrJmCoCj/cLD8nt48+IEfxZqbZOkwxZiVSkvv08CaUnwYAydWf/azzlvPN/Mwbp788G1Tb8zKvK/hfBXHmdzjw74QnOAev8YbqD3AegwKuEW34r464kYmEztTZkzCV47Zkxx0KUUdF6u3UuF+Ezruy66f0Cf8+BXcvMTs2kI8qglK6xnuvFcOP4M9hOfyK5ktxD4MsDryM/DzxOl1vyOO1uyevw3uOBIx7weso9V3lYE8k4yrO5JTeTB5CXF3JLktstPe6G22nfJrsb3JKzxwEMcVhIXo/T4cG/VHnuS28yyOknpFSidmbDZ/uNZ0X8xyyXneIvaXehxOVuO2gCud9QrQmGuPUgdGvg1rtPXnl/8L4hbj94aPU9q9GnqRc23r3x/z/r/6+ddWZuuoPc94bhTw2q2faIbE6dHr3Di8KdVvbn+/gLqmuUlhqNWNcofQH+3D/uIHi8P3//t+C7c8aPXRb+kSz8Kub1LHz1ZeFvz8IHKbys68gvYFHOE9X9a/4k+8w65rXsM7W18jNVQz4zK/vM6px5ldssl5nXdVn4NTnwCQpfMxA+PZXcpZaFXw/nFd2wplayZngM6vttegU6Ru8aE5glyTqNWivM4YDbrNqvQqpDPKzkt/Kojm/nEa/Vkht/Q8BI2NYG0hid1wqagfePvTXAsnbRqyQTnR93Ot9yiR8736J3kQH+Yw1F1B56HVk1aN+48p7JDys3kmE2kT5/XI5ZtqQ7yL1keA1nlFrnHw5Jc/+f4OcYTuHnFpWexsb6nsTzOMeX4Xm8KNeQ9i1Q1mcw5thmfbcPgMPzPZ2poFag8Ng7sex1qbxiZqyx8Bts35P5ShaLVpsEi1LvjbdtGt74d/gyxspcnWy1lJOWB0aDwSqa9DpGh3hV/w0FILQLWwRUT3qUa9Rq5RYtXoxasQmhMkUxpF478DKt/v5bSh1IZ/+1WpnYFfW5yK1oleu1slds0Wu24sfXHM0/2pC9aqvhjvw7ENoDknzjVvoveyg+6Z1bdB9/oOSf6uQzgY2AGoHUICYGnInB8KSv07fD356FDzLvyeca8/bEMIHWICYGnetB78D877uXfwc+deP6PuVmcbsZEzMS78uvklcf9MOc8u5y1Ny2Nwax6CR/EIJRf1tTY6NYr6rxV3+HgSsZOFgBTIWq+qAPfG1iNQTbqqvbguwMld+9tx6WVOyuQC0VUFMB9RWN2wDaAeoBYjB2Fblzbqw4R2Q1olNEoq1mK6YHXXW1bqwv4tvvQ77myGn07KnGpiadz6ZTGurV13fK3aY75c5gZhp1V2Lv5JYtB1YUiGcwk2JD70GPy/eh0xwnkuFBrqAMK3UJxI/s6M/Drc3NyVepHY0s0R3UXpaE72n9R7ZDI3rjXPu8Gps71lxUMLalaVN42qINLRO2TS+Lz983vaCwbsHOtsalrYX33vOIGArkC3cVLqowlSWqHLtKZqdrJ8btDRWeYRVezpj3FURCI0eODAZqCm0WX8l8X22Rs3jcimTzuvmTQrU98VGrxkT89RPK5z865s+2ykTc0TB+f9xSFCkw7fFMQTs8iXg8vyRhDlT69Z4iuUfFZ+mpSOSwjSOslOXuI5kOFUyGr/S9hc9emvuNpZC7n2FENXcrbKS0TO7/2kZ//oDy8w/pz2fin19Nf/6g/HM0nL7r131fch/Qn7+Q+3NmCbcRbHy+RcVdT+F+gz/fjj9HuOv7dlLI65ndjKxfLmU/hdv4c4yF0Z+wMDqBiSXejldUWuUYspoWT0TeKhlb6wuN7Z2S700U2ufy55Cvdnx5bMGUOvU1rL2wOjRey/wfEwkIyAAAAHicY2BkYGBgZ+q/tmn3u3h+m69M8hwMIPDIRM4IRv+++zed6z77bwYmBpAkUAcAhQYNkQB4nGNgZGBg//03nYGBa9Xvu7+CuO4zpDCIMiABnj8AvFwIqgB4nK1aC5xO1dr/773X3u9ruiFK5S6OqHDmI5eKmKSQSzXDULlM5G6aOGLI5fxwcpBEVO5JzagUHeN2qBODEpVByFeNSy6F5HQ16/s/a+89Xi+D7/vO+/v9f8/aa6+91rOe9axnPc+zXvsYksCfnUU0AFQGXlN98L6dZdVzk/VOPqeeR3OxUgEZMbSTCww0NBmd2ab3pajXALmkdeMp+0gmTQopeRpk5eKu86nea+Xq6e4+DHImohH5SOJzlP13Yrm5QQbas209n+rXhNpNUF+ok4h6HCMtGOscqo7iCXcTurF8P/laRZoWT9m2C2WW5FP9duFzMp7n2A+GVOVDk+ebDM1DP9JjfC7D9hvYz8jLpZGJFliew36Ps1+wnz+TVg9pMM8kdxf+7tZFiimHNBdzY9fKa27aNOK7vuopgH0mcV4fqMPoofJ1DVkL51f8LVJMZIp65LdbKFd5dk7oLd56WW9dW/oXmXgjKJcdlM+PWOWmUD7kQ2Xoo/yuAzGa36aoT3AbZbSRa7effM9lvxkiF68jNrglMdK7Dmtlvu4afHbuHPVKlhNZLqGgf+OYQ1Rp3O+MQgLr+sg4dimsdh7EarUYT0m/CVnoVIxzjXKORHuvIdd8EuqxLi0yiXw2lLXy9TnUqZi1vaw1IQbH740o9FuRckgJ9Nkr1OtAfvF6ZOYG/bbobizP4XfR5twHJ6EKdfT8cd6mbGaev1fP3W8yR6JeQIdfXJ8NPXfO5+pzV9VZ73BG6PcL92sqkl2P+kQdMAjWLp6fovZTIR+BftupuoIb5f7fqCeKbCIl0DdyJXpJfxzzccpsLNvfRfl9wPZdiGpqITY4czGMfVRgmyFse4zlVOrH2NA+eAlmnF58fyXnmcj3c4yuZWC82Q+y/wXAnUTxoE6QbtZ7PgY7f8W9Tg4qqO+JkkijPotNqWvQk3O38bo6jkw+Z4b9Ub8qEHfbXwLkYytxgs8RNRq1vSz0C9CMvBY337yJxkYuFYlGZu3TaGeWxOB78l9a1ooYpJrzm+a4h3LZaT+k69vpRDt0pPwSuV41ibLso6kaRT3sgels9wX37xekX6nymGb2WVeCukh8wufNRC5xB1HFrE8ZjlESHc0ce6Kx3UFXkPGcaWaOvdjuLmJMpA/X6m4iF33dxyivJbQ72cjwbDzqVqadWksb8i37qI9r3UcwSGD/BQ0F+E3Ptz5AQ6I88Sd7FhqqUvjC3oQ21jhL2Tut0lauFSUoRyuR59Q64i3KdR+Rx/2fE+AtAd99SaQSNYhKlNs0yusx0t8pk4F2A6s9n38P8HoMihM2Md8+ih34J5rYM9HdfpeU4zjFMT0ebNvNh84l3UTsIMoHaBugNrGYbQqIT4lh5GM5eRvrA9UEzu36n8Rqvt8IFPwE6LbEEOBMD9LerJtPupSq25j0FeJ2lkuTLia2sTyFqMpyKb+daVuRKEHcS/w3+9hLLCK+JU6wzXBiFXErn48Rh4l8oglxE+srAX/I2M2JDcQhgmMXnOa77qR8X0A+C3oR1Yi0ADf4fZxhHwWPEtOIN/k8g/Q6olswpny/h2jI583k8WGW+5EW5zPH0gNYvopUvvmdlGOcmcjyEZ8XeR+iQPrmHM9U4DeNiAdYT5kUfOh/a3CPX2/ZLB8gOvL5CrZ7iBjmUyPnOkTNoJ5NtEVs4ruTpFcT5Yhr+fyNPwfNuepPiVZ83qa2IdlZi6G0ifOdLCzz9VEfdlfwTNzGfZSFNoG9yQgo97Q1jPVdacO2U0ere23QnWfuk05ZdPNSafePoYuXiJtoR34wNjGZ+/J5pLiPGZvXWeyv2GbZt2Lz5fwRe0gbI/5bmlsbUXnnfsJveEbL2Sy2Xeyv9x6Wse1abyHO8EyOBN8fZ/89xPapdNwr56WxI6xTL+jD5Hk2fYluxja+z73NNioFo007zkl8BtVNf8fyfGcq5ym2vjMWq2l6v7MfA9QXtG8FWCJ9uvX5/Jju536OV8X2FY4l5yWp1JnzNIH2sgfudFfieORqZAo1NlPs5Wj9RczZttHYsXw86njkVaO3upOyuQrL1Cyc9tbr/V6W/sbtjr1s/x5pTXWD3ih+i/FdvsZwtR7j3Z/ZX3+kOe2RaO/j/DiGms+xuG7mbOF4zji+H4cSRqbi/9Dvoszbu5n6COc6OfTFDOU6Cbx/4pDimrpvcj14zgZn9CDRg+g4fSSyl+v9AQ6o5WxDnXHL4ZC7WdaN617XrF9H8/18/az0F0nWy+nLdTdtRcfku0x9NFj75Nh1N36hrDv79DrjNVl39zO+6449kUeREunGsdNxKHI962SsifQ9bid9Wm+Wc12NxGB1G+f8I32Dvuac6u2O0uvN+ej7SCOdXJ5lY/QuN5O0p3+u+VQfFdmZc4+7ynvHnOtn1FTK+2a85L2GZ7yteEb9gmfcfLavi8bOccYKiuXm1CWOFeBex+O7n+mX0EcRffFBv6GF3uXNMWPea/gQnvzzfnhCb67nh+jqlaIP2whJkQZo5k6iL9NBLyQfayIemrpPoZk3D+XcYWgWrcPylzzrDtP3zNFnvIXWjdTR9YU+TCkUqBzMD2l0H1ZFOrJ+Dtpyf5VPaMpnG2nhuKFPzm8ZeelUogNZo/3En2k3FtDW0ub80cqsofhg4s9TBqFuOSeQYi/nnFJxN+d/p1sdLdV/cR5cf1kD0QGzDlx/M/c46p6k3j1H2YoPx/WIVKIP9woaR5dyzdkv6yeQv3YBn32Nr258FByRfUw6jnL6SXRG1i1yO/vj2onuyPqRbiAdRTrIxAlb0MQthQohFR0PeXUVea+OGqKnRldy+dyTzwFvYZ9Gh6lHEocU5XvH+JofiM92njxIxc8plGtAi/RJqfOid7JHRHfOowFvsgclzjF7RfQ1VY+hvekayucsxf3iU0ZmMb7MJn3Winpl6bMctqLkLyeyi3v1I70reiP36kI0NrEAfS53L3T0COV/2LfDlFWeyta7IivZPko9n8f9vFofjryit0Sq6u/43Rrxy2JiR4lB7oz+ne03sP8tfv9iCwIZB7G3rqR66oSE5vrZaGWOu0P3oL51CdeG+28z++tKe/uhu4B2bCM+dj/l2KXQw93A/TTIvOvrtqBPyFgh8gh6eCWQ475kFVebaJdex1B3Ib97n21dbHJXYYGbhdXuBGMbu7ozcMDrjX+4v+AJr4zZJx+7o/Gmex/j1if53AdjVUX2WQZvuMNxrYk/W2OYXcd6mj5hcWsIalsv4x67gnW9tZtzK2s97O2mnVlKf3yIPq4WkK953MfDadulXNH43cfdqXy3kjF6hv7e2sezcrk+SX9ZbNoonm1Jqhbt3dNorroxFngKo6wv6KunY5SzR69WT/LM3qYXmDFu16fVy8Ynfk7e8zxlHKB/UL1Q3qmEpub5RZ3JvtLcU+jorvP7MnZ/Bu6L2hhJjHG3YS7twCzahX1UM/pxoI8Fh3Xv+j6clnf0YbT4HUtIz7Ce0Dm+r6Z/ErPKdyvEDyEOEu8R9CEL9gd+0dX+e9T1/UPxH8X2mP57Ei8SUwO8GIOgzvDUxa+z5Pvq9IXFL8q3EzGa7H7F8g7OTfy4/iw3tj/HzfItZVtOJeuDTh36BiUwT32GZOtXtHGuwVK1mT5RDibwebW6Fm8yhog4y+gfSP1WVLF+1b/Yn+sTagbt0p08h8fjVfU4Ep138Y6zXZ+iX+DId7Tn892b9Tc8n7YTbYjVAisfs51kQuvPuWdmi91QFpoYe5zOtUvHLc56JIm94Dmyw2mL0saPmYbK5hxbEpxj4q9loDb39c+0j2UjE6kPb5i6/uZ9C4nLeFZJfFYOHwd+TEV3GqoIFTsqe1PiLxmLSFF79C9ynkmMZs5J9sFzZrvsPecHxlBr0MKZh6EG24hZAY7St9qKodb9GGov5vNMwqbfOYB0E/Ex8SvbXIPnnFEsLyJuxT5nIvdfRRyhT9OfmG5vR7Zagzn2CDTk+2znBh92W2QSXZzKGEM3uKo9lu8147ZBpNX5ficmki4iltrHUcp6nrHTdkx2VmMbz60h9l584oxHf6c2qtsnsNu5kryMwkznSv07tP7WGse4djvj8r1o59TWy9nmMaeYPsw2JdkmI9La+BOyr/oy5t5Gn20b91UOUZb+9FyBnP98t87Es9zTzhWc/9NwvTLs34/BKxi/owflOgqVYvobQxtT189x6U7BOZdkcktZeoD065RhnC/nnvgopn/JLRTmB3r7eQG9lHZwsO/36o8Ziycbn6Mz/dxiGGnvxiLiSecWxpiUpbUQL1kL9RGRqb0DyyjXlkS3AC2tb8BucDfl86ndj34Wy0SqPUgPoNwbcC+1p7zfJd6w1+EOyjCfcm/Bd/WdOxhnDkIGkU6Z3mfPQSuDE8Rq1CQPy7kPuS/1JCKBGEMwPtNzCMZPOpeoQfwpsBeJpO1icjod/ZxUHI3JNYps4ujjcc/Jl5szFv+dduTRonLFZynXJ0OfOptD1oxXCk6Hua8wFxdPlZ8n/i6OVvZpgfg+qaIX8bSoPHJILyPn1SHMlQYxQ2xu+cc42iA+x1wUDXJ1GQGtT7qJsniD9G3SgXE5vuFF5juT6c+KnQpo6E9cil7A77lg7rqQ+vn+jMAeio+eGuSfG8m6u924nk+jbZH3Ev8xenn6WBSNuauoL3p0qfUvkoY59UvQ+PUqzKdfgobrURT1KmGQUwv11AGOM4LjTNHfq0x9r4n5LwI/H6F3eqORQ3weQ/MFxk5eAF55jCayI29jIbE2pCaXcBF4k/ndZGRHK2AhsTaGbhOcjQcvDMfCaCJbTcFCYm0M3WaQ4edf4+HN4rizOO5tHO828ruJ/G7id3LGXwSUgcxxbbSkmWO+5CsuiqHoI4gmcJwEfvM6x3nd0L2CUO6hHEO5hPMr5DkcP+j3/7uOKp3n6EVwqXX5T837YrzHws6yekquLaDriO/P5VnkRr5H4zMi0ztFegqZco6wbU6A/KL0KMzbOE/gMyKTbT8PkH+eHkzT+w2CZ9lzJvfGOMc7yLG5DyT/58OqcSH5RDgO9S8z0pRUZCW5Oj/XLfYfUbGhAbWzCVLrEWNXzV0vYyQgG8FP7yWq+rSgHc+hP/hdO9VHj/Dz7DgWvvPzrz6skZay86zSdh79XT+Xkc+2M9n/gNh2seD7N4iRxFRiHrHLNnlRTLKP4i/0Qa+hv1mHPk1t+ohXsCy+ssSBk41vkYEmwbnbLLoONxRLQBf63bW8sYwNbjL+RCeeKQuioD2vqefJuSo+Q5An7RD08QnLJdnuI5bfIh6g7Ke6B/Qulm/yBsvdHv2ZXP09ef5rpDTXfjpuiGahk3sAD6ktSI1MQBX63Fd4izEsBi8SU4nuJtaGye3OjKMzBJE8qzdjvx/MfUUeZpGmqzy7ssqzXDdbH3ZhbXKz7RGmfB6Nh7XOfydUEPvuf1v/f4G9w83mvsvWR9w8rTmfFwT0acWvHSM6GDlq1SYqhpTv31MfcL8KzaOPnIcabDswWtOaEe1j5UQeQXEGrz8RA1QTNHSb4A61jn57aROnVWX9IyZGykBl7r86EmMH61tL4gL6OHcU+oShjxf4GnIPaHJJyTjBsuTh50ZbWfBWch3kTlly9mPQWHLRbi+e6Vk6S2wo17scftMl6E//Yfws9ke9LRnE3rJ/PiHekLUW2A2sGsSt3A+Mv/USuWth+TprMTqR7ic9GfLoLYB2Xe6hPvQD+yCqKnGelaDUu6SCKH26fqhX7G69M1IfqcVSSLsgNXoL6XXUx+eo31+fT9l/P7nDK8rvdetimz3M5IrM/yW8PmjAeV0f8bDKrYe0hCz6dLPFT9Wn5S7VewnXuNP0lMhT+NRLxzuFeaYdWOP+jl7qdfzDaYGBahHKqEVmz7XiOvUO/UKVhhrOKb3lrN8rfpcey3i9jJOkv3ae15rYqRz9EdFfDWcMNxwV7VlY5/ZmrPYhEiPvcv+nm7vPJE983q7IcD7VK0PfybkLZbhm+1QOHg5wq8qwruD8Er0elO1m/WPYxq2G5ygH2ng9nmsyyxmJT6xx9BvGoYD8HnQmYbxXheflVuOTy/8QSgW2LslrixvdfvqYytdD+W0LN5UxYSJuc5eTppEGz+TrBs5xP+d6RO5c2U9ZPp8OfPrTgc/eymuFv0t+kjo5230GT7DfU24dc6ctd92HVB2Ud7/V2Xx25N4l6mGCuQ/Jlf9zcB+G/2nYKvfSGM71SYvNbUbqcA0O0DeXO4hklAjuiWqaeMzn4WHyPFil6b3qEZ6Jt3BuL1A/K9H/TsYUvh/oHMDfuL6TJJegZtN36ooGXnXG9dPxnlsOM7mvuqp8y2P73Sy3kP+7FBumc9Xz+mSkJlKcL+S/NfobNwW2+PXCl/0jHrA3oLV1gnHV1jD2Jrqhtuqm/00+R9HGpxF/MaA+CtQTSFB7GPNnMXb3UNeZqX9zXf2b8zEGujMxUO7ClX8P0VT4MnH9IYyX+yX1nX5BrdPtVJ7E8wUDVV7B66TmLkLOJqcEhti1Mdv6HROc9ljmfoT6Xjk05vjPRR43fXbg2lSU+273McbZWdTVUpCzci7xluS61N2U2yniN86zDWPXCmgR5Vxiwf3V3aIsJW/n/Mj1b0HZvIVy7l2Y556h7Pcior7GEvffaOM2pn/QVn/Ds6KnyW3FwOTTQsTl1eyWuN15AA0lp8Zym3NyaltRpTCXNh4vmzzaBXJokpsz/fI7aaNewR3BvWhX4s9EUtQkHC3jUYiPIfGc3NlL3G9sRDk5hzHP3OVnyf28nuqUwzE5A9m2DuseJx1M2z2D7adwz9KWYwgxkBBdmURkE78QMyXHGvhddWLu/nP4naKPOSC8Gw3u3DoFd6Mmh2D8uuCezdhC+Z9QcD9q7sh8v2GN7NHA1mvz/yTGwcaWyV2ZxEpyBjTAVYTE1eOdD9g2Q48Qvy3IESUF9qJvEB/KPOT/IknhPVX436qzeSfZt9x/lJnYOD+vZfoYeTZnaPJQ4uNVtxejj/wHyl6sH+b8Xyv0e/193rlwTn6MmHpB+Dz2joXYkFic5e08jIzDSifRKkH6svhrxN32Fp5Drbh++XhAfChBFFYZ32elL56GTLnDkf80ucv4HZ8LkYGW6lVc6fyE+nw31JuOk6yHXYf4NxbZxzDZq4pVJo+bT73Il/9Y0I6JLqTR/mfgdtPPAdzI8jxCxq5WGONQNtTd1yR/G/i+CPzSHeH/Tfj9SI4/JIyRreQzkiNqF/jplZT4KYIMXEFZreC6nqR+72Jf4wM97HyWonMYL4Qw9xgBjJ4FMLLPwpYgZpH/leyhzCYRLVhuTSwhmvA5yrHLUI+qxeSAjL8juhHk2wr/YxWev/6esVx+fz37mUG8Gfiy2cSbbPNdmHML/gvg55ni/gcq+u3/f0V/TVvxitgOYrKzTB8QBDHGdQGtGMQTPwFn7iGW+/efZ+R/J41Yrk9ajM+DSZeSyv8sJAb5iM9J/n9gzuSwvJl0I59vI80F/qC//sfVPs6UIp1CZBIvEM0J+PT3r/jtCJansd3PLCeyPJP4lThOzCEmsN0+vr+VaMnnIcSTsmfZSe1Y2KtNDPWr3KOoFMZ056JZPJzihtaKB+uFVo1HUH9jPFgvtGk8WN/0AnwU1a4oPoqqrxYP1lf7D/BRVL9V4sH6Khfhr2U8WN/yf8FHUXK+OR6sv/kifDwYD9Y/GM+H6LDs6Rh98gK8SDwtdXJvQf16lXhJcKnczaVyXpfKUV2qvdS5mxhry3+JNomvU7DOv3OUvVqwkpC9yT1dsIb4klhPrKaNeMYpSRvdlr5Fc8j5UIVl+e/ya+pPmEr6gnrG3CNMYdw/IebsH2TO/hFYp2rhW3P2D8Nz7nqea1diufsLOhRLRgrpUsfWx9x70CnwefvSDu93fsG9doKxzb3stniWtBoxVM4CaS/vzDzT9Qr1N67Rv3jWHaK/M4Blxl1uLbY9gQetI1zDDNRgmzbOavpjuXx/jO/pozM28+keP05TxemnfIXR6kmM9TrSPxugp6u+nMPVeoU3Rb/Ds34Y+6jLb5QZ5xC/+Rf9KuHhQhCepF0MhJ9YhLzEw/ARC+Ejvu9YyNyFn7jxBCKLWIhc1I/xvOj3hbrNzpVXLITXQpw+l28jwxAiy3gUx1wjX8HVgZwvAJF7LMy8Q3AdCpHur4lZi0AHnLfJY7peaeYtbU74PBo5cz4qVa8I11/V0t8Zvg+ynnqgqqKy4Y3juM1Fbno6ZTFc4gXTv/QZ6JP5TtrxnelbeBM5v4Msw0Mu14NzDmUr8vR+0ge9f7DNbvyqrmOb7vTXDhp+V6ixaF3Ify/9vPTlPazzVAXcR//nQQP5Zrw+aPgP5lXIu6y/8M4+3avQ3+jtXtYPx0uM81p75dHa7YWF7iGO8wixAW28d/jtHr3RqSL5VfM//1lEMeLmgFYi6hG9icrEjbJ3Lxeyxy8XYgvisPRSEBtwSexG9dhnsRl2gv6XnUK6UMoof6k+xC6ps3fGRYI2Kz+0WWaMXmfHsNvqxcQMB3iWtuyhwJadxVy0ZBxyTvwn8Zv8V0N/i7T/AZO7kbgAeJxV2gmU1/P3P/DXZ52htGgbmvappj0UIYR85dsghNCqRSUJ7ZsiTIQQQkhCCKVtqmlTalpFu4oiWlVap5rq/+h3/uf8zm/Ouef9fr9e9z7v8z7vfX/e7/c5E8L//LX6vxZZG0K0JGvKerOJbHMIscKsAWvNRrM8lh9CvD7rFEIiN4SUOOOT4jplDFsfQqq1VGup4lJHMH6pB0K4KJ1lscFsMuNbCG6hJQzuJbgUsVZUfNFGrAcbzw6HUKw2a8H6s0mMf3FrlzZhXRmcEmMZjiUKQiiZweQq1TiE0vxKt2fqKq2uMuoqg18Z/MqIKaP+tGIhXJYWwuXqv3wK2xFC2YpMXWX5lF3F4KbDSm/J8Ejnl74rhHK0K0e7ctbK4VYOXrljIZTPDKFCsxAqOlbCr9JCppbKcCurpXI2o01la1XUW0W9VaazbSFk0CAD9wxrGeMYzKo4VpWnqjxV5akGo7p6MuWqgV9NOLXoXIfOddVYj5718a+vpivYlTS5yloD5w3EXI33NXS4Rr5rYV3H93o1XY9nY9rc0CuEG/nfBOsmet8M95YLRodbrTWFdxv9/6Oft9OomeMd4v+rZ83VkQU3C5874d2lr3fL0UKOe4zdvTS8j29L9d8v9gE9fJBWreC3ov1D6n1Y3CN61npPCG3lake3dnh3gPMoHR7F79GcEDrSrqPYjqOYuE7q6kS7TnJ1onsnPp30qTP9OovrrP7O1rrQuIv6u/DrYna7iH3M2mNwH5O3ayqD0/XCOZ27Oe9mproNY3y7q6O76+7q7m6ee+D3hNgn1P+E/Z72e7pXetKwp5ie5vxJmE/i+6R6n1T3k2p8Un29cOtFy17in8Llaf5P0+dpWjyD4zM4PmP9GRjP0KA3PXrD7a3m3jTsTec+8vehax/3XB/694Hbl559ceyLY194fenQjz796NDPHPXDu58+9dfP/vL3p01/9fbXr/76PECegeIHwRwMewidh4gbYv6GquFZXIbbfw7+8+6f5+V4HucR6hmB04tm/0X33ovWX5T7JXlfkuMlOV6SIxvnbP3MVu9IurwM55ULBvdV9/Lr6hutljf5veV8jPvvbfaO/O+6L8bCfg/39x0/cP2BesaJ+wi3j/VrPN9PHCfQ7lM4E2n+mdyf688X9Jkkz1c0+hqnybh9I8e39JgibqpZ+F4Pp9F+mv1pNJgOewacmfjm4JSjv7PFz6HTXLG5NJrn3pkvzwLHBWpe6B5ehN8P/H7AcbH5WGKelsJeJmcefsvVvkLOFc5X0neVnq52z60xD2vc1z+5Xgv7Zzl/VuMv8q1T93o6b4C3UQ82id2kps34b8HxV78vW/Hd5rdhO5/f+P8u/nfa7YC1E8ZOPf5Dnl168Je9v3H6G+fd4vbA2mve9pnR/ThoZzhg7x/5D9LmkJyH1fUvbY7YP8bvBG3z1XJKjjPqPsvvnOP5kiESqc8OhEh0W4jE42xtiCRWhUhycIikpLMpIZLaK0Q8HyIXTw6RQs4LDWOj2Xhmv9DCEClcmLViuSFyySSWw/JCpEgDNpHBLbKDHQ6RonCLtmRjmTXPkUix1kxcsWMh4hkSKd6JyVccr0thXJofIiXTGL9S8pbuGiJlYJQZxWCnqSVN/jS80paEyGWprDfD4bLNIXI5zMvxvtx5WTV7fkTKOk9vxvh4VkTKjWEXzuXynIiUh1feWnlrFXCuIL4CfhXlrcS/EvxKuFSiX2X7lXGqYs2zIpKBZ4a4DP5VGzG1VMO/WnvGp1o2G8curIuvrsbqPRitPD8imfJn8su0n7krRGrgX0NsDbXWlLsmbjXlrqVntZzXElsLv1r8a+0Jkdo41tYLz51IHbzq6FNdGHXxqit33fUhUq8FG8Hs1VNz/cbMdX39rF8QIlf0D5Er1X+VHFdlMdpehVsD2A1gNjATDaYzPW2oxob8G+rh1dY9wyKNKjI1NIJ/Pd6NM5j5aSz3DXS/Af8b5L1Rzhvte6ZFbtK7Jq491yI3i73ZLN7M5xaxt9DrFnreCrupGm6T5zY8b8fvdn7N4N0B5780bI5nFj534n2nPtyl33fzuxtGC3W2wNkzL3IPLe9Rz720uBfmfbS8j46eg5H76NDSHLWk6f3wHijG5PM8jLSC+ZCcD8NpbZ5am9fW+LbGvQ3cNnRo4x5ow6+N2LZ4tTXrbfm3w7Md/Hbw2zdhcneA3YFeHWjTQb87qLOjvY72PCsjnenSmQ5d5OpiDrroRRfxXaw9Zq0rfbpZ607fx/Wmh173kKunmesJ60nrvfB7So6n1fs0vs/we4ZGvfWiD+trz7Mo0s+M9JdjAM0Gur8GwRlsRofIMUTcEDMxRO1D6TmUHsPwHC73c2Ke4/8cXs/j9QJeL+rFSzTIVv9Is/KyWl6R389y5FXcXtWP152/Lscb/N/U07f0bAzMt2n/Di7v4jjWfL9H2/fdW+Pc6+PU9CFNPrL2sXzj8R5v7ROcPrH/iVwT9HKCGieIn6C3n8KeiOdnavkczhf8vzRzX5qHL+nzFZ+v8Pv6guH8tb5Ntj9Zv7+B9a3avlP7d/J+J3YKPabiNxW3783/9zT83j03DZdp9mfgNZNOs+DNck/Opu8cWHP0Zo6cc9Q5R/wc8XNwmwN/Lh65jrl0mSfPfBgLcF1k5n+gx2Kxi2m+BN5SWMtotoxWefIv95vheRVZSYOVNFjFb43zNc7XmPOf9Get489m7xc6/GIO15mvddbXybvO3K+zvgG3DbhtNMObcNkifqvcW83mNnVtV89v+vq72nbguMPaTrn/cP4njF1mZJdZ26U3u/juouXfMHbTZ497aY969tJ1rzz74B9Q2z/2Dsp5SMxh+h1Rm+dX5Kicx8WewO+k9VPqPW22CuQ5J+b8+hANO0I0sjlEY2khGm/BdoVooj+bzOylWEtdEqIXFYToxeySjBAtsi1EixZmjUO0WKMQLV4sRC+9YKOY+BLWSozxCcanFOwye0LUt0j08gYhWrZ1iKb3DlHPi2gF+xXsV+wVopUqsrUhWlku3wzRqjkhWt2xhria8GqND9HaB0K07uEQrZ8bolfWD9GrHBvGQ/RqnK62fo3YRtkhem3TEL1Onut7hGjj/BC9UQ03qamJvZtLhugtzdixEL2Vf1Oc/RZG/zMiRG9vH6LN0llWiN6Bzx18msPOgnenuDud3yX2bnxb4HeP/Xvlv1dd93YK0fvGhWhL9dyvtgfkfFBcq0yG20P0fFieR2C3Zm26Mpz81kX9xkXb0qJtEyauLR5tR7OFTI52MNqpp521dji3U1N76x3k7iB3B7k7jGWrQvRRn7qPWusodydcO8nZaQrTl8607Gyts7yd8emsv13U1cVaF35d+Pk9jHalRVf1daV3N9Zdrscde+i774BoT7FPyvmkPvbC8Wnxz6i9t371MVN980K0n3wDcBlIz0H4DJZ7sHxD4D6rlmHyDaP98FYh+pz6ntfjETi/APdFGN6joyP1d6SaRso7Uv6R5u8VfEeZu1dxfA2X0akh+gY938DxTRp4p46O0fcxcr1Ny3f4v9syRMfSdyy893B5D//3cXhfng8cP6D/OL7jHD/E90MYH6npI3V8zP9jvD52Ph7n8Wb5ExwnWJ9gJj/F+9OJITpRHRP15jO9+4wmn4v5XL4vaP0F7pNwnGR/kpxfivlSD7+i9Vdwv8bha5wnm6/J5mKymZis7m/cU9/I4x0++g3dvuX3nXq/cz2FnlPM2VTHqbSfqt7vcZimzmnm3G9odDpdp1ufgcMMvGfIOVOPZ8kzS94cOuYMY3xnq2023Dnw58g1F9Zc+s4Vn+t8Htx5cObDnO96AW4LYC1Q60IYC2Eswm+ROhaZg8XWfuTnmyC61FwvVc8y58tot4wGeWY3T4/zcM2TL4/2y2szGMvxWC7vCvWtgLuSBivN2krXK2GvVMsq3FfJtUrtfqujq12vFrta3tV4raHLGr1YQ/Of9Gkt/mvNzFo9+dnez9Z+vnBuTn/R81/0/xc516lrHR7r9GEd//X0WK+X6+mzXt4NYje43oDvRvX4jY9uxmOL34Qt+rxVrG+U6Da8tuP6G7/f8dqh/zth74TxB767rO1y/hefv83jblrtgbVX7D6676fXAfz+cc8fVIPPkehhPv/S7AjtjujlUTN61G/LMTyPq/UE3Hx15qsnX95TsE7jetr8n4Z3Bocz8hbQs8B6Af+z/M/yP+d4bm2IhcIhFskJsejEEIs1ZqtCLN6J9Q6xRBbLZdaSw0IsxVrqCDaG8U+dHmIXjQqxi6371on5tokVglloBzscYpeUZBlsSYgVkaOoY/HAjoXYpfBKyF2yfYiVSmVyldoTYqXzQqxMxRBLu2AwLuNbtnaIpcP33RErL3/5AyFWAVZFuSrDrwIrQ+5q/DP51mgdYjVbhFgtddTGr052iNVrxPD1zh67ApcrJ4XYVVNCrIG9hmIarg+xq+W6Rv5Go0PMMyV2HW7X7Qqx6/ND7IbBIXZjsxC7SfzNaWxziHmuxG4Rdyv/pmq4bVyI/Ufu2yeH2B3q+W+xEGvu/E763N0kxFrId5+aW44PsQdgP4hDKzU/3CPEWltv49jWdTv6tqfvo3A71mfq7IxjF9iPjQ2xbvEQ6w7zcX5PsJ768yReT+HwdIMQe8Zab3X3dd7Pev+WITagVYgNpNUgfIakh9hQHIbReDic5/RrBJ8X1Pxi1xB7yTEbv5G0eVmdr8B/1fVrdHudhqPxegPeW/K9RfMxuI5xfNv8vI3rO3K8i/e7+jSWRu+J+YDvODV+SJOP5P+YPuPhTcDzU3ET5f9Mvs/x+cLeJGuT9PRLPfxK3V/jNZn/N/r+LX7fOnq3jE1RwxTcpqhnijqmup6qV1P15Xvr3+vnNNjTrE3Dc5r16fSbTs/p1qdbn259Ot1nWJsh1wycZuA8Y1uIzeQ70/pMvjP5zuTrPTU2yxzPwnOW2Zt14drs5KgrB7ccfcwxCznWcwpCbLb42XD93sZmu59m02WOe8N7bWyOuZ4Dcw6ec6zPtT7X+lx1z+U/V425NMs1P7l8c/U/ly65+M6zPs9cz1PnPBjzrM23Nt/afGvz6TmfZvOtLzCzC/RiAYwFMBbIt8BcL6TXQusLrS+0vhD2Qv6L1LKI5ovoukhvfzA7P/D5QZ4fXC8Wt9g95nc/tthcL6b9ErmXyL1E7iX8lrh3ftTzH83hj+r50Vz+qP4frS/FZ6m1pXIudb0sk9FtGd2W0W0ZPfNwyKNnnvU8sXli8/guh7kcpmdHbLn5Xm7ePD9i3udjK2Cu0LsV/LzXx1bScqU1z5LYSlquhLtKLavM7yr6roK5iu6r+XqmxFbLtRqH1ebY90BsjTxrxK8R79kSW8P3J74/8f3J+k8wfqLZT3DXqmEt3LV0/9n6L/Rb57je3ga1eI7ENsDfgO8Gc7ER/4102mh/k/5uosUm2m92vtk9tllNW+i5RQ+26NWvZvBXHLbSeSvtt+K5lf82dW+Td5u822i3nbbbzeZ22mx3//5m/zf31W9m4Xf3oedT7HccfsdhB8wdOOyQaydddorbyXcn7J2wdvL5A+8/1P+Hvv9JD98tsT/Nzy4zsEuNu2j4F9y/4P6lhr/E/SXub3n/tvY3/n+773br227xu8XsVt9uuu3Gf48a98i5x/UeWuz127HXDO2Fu1fd++i6T7375N1n1vbhul++/fz292d6dcD1ATgH6POPeg6agUOOh+n/r/v2X/X+634+Qrsj6jki7oi1I7CO6udR/Tyqn0fxOirvUbyOWT+mF8f07Bg9jqnruPv+uBqOq+G4teN0OI7zCVqcoN0JuCfkPaHek+bnJE4nxZ+kwUlr+Xjmy5UvPp+m+WrON1On9OwUXqfcY6fgnpLrFA1Pq/E0Xqfp6pkeOyP/GfnP0OeM2s7o6RmzXqCuArgFcAvgFtChAK+ztDurB2fVddbaWbnOqesc33Nwz1k/p95z1s+b0fN0Pm9uzsM9fyDEQ0XWkg1jk9nmEI/EWQPWiY1lq0I8Gpi1aFc2ji1h4n1nxmNNWS9mPWY9Zj2ezrLYYAY3vi3EE4VZY9aD8fXeEU8UhHiyNmvNRrG1IZ5SkrVifFJ2hHhqBpM3FU7qrhC/CPZF9i8aw/hfDPfiZmwEk78Q/oVcF4LnfSVeGF5h/oXhFVaf95b4JS2Y/UvyQrwI/yJNGK5FFoZ4UddFxRe1X1R8Mf7FxBcTX2x9iBeXr7j94vIV519cDZc2Yr3ZRManBF1KwCzBp8R0lh/iJTMZnJK0LjmJwS6l9lJ0LgWnNG1KHw7xMvWZnpRRXxn1pOGTxi9NbJrYNDqkyXGZ68vocbnry+lbFq+y1sriUNZ+ut6mqzNdTLp86dbKwS3nWB52edjlj4V4Bf2r4No7V7yC64r0rqiWinAq8q2k95XkrwTbN328MszK/CvTsoq9KuKr8K+Sw/QrI5WpIYN/htwZNK6qZ1VhVFVjVXNRVb+rmoOqNK9K56q0raqOqrls1f83XKrJU82xOt7V+VW3nwk7Uz2ZuNSQv4brGuavBg1rFmPq9n4Yrzma4VRLfG1rtdVSxwzXgVNHrXXxrCt/XTh16V5PbD0c6+FXz7zVy2by1Id7BYwrWQN9bcC3Id2vNueNrHmPjF+/J8RvUMNNsG/Wi1v0rKkZuY1Gt+tvM/rcYRaai7uTLnepo4W4e3C8V2xLfO8X20qdrcQ8JMcj+tCafm30tY0Zamu/Haz2tGyv5g7OvUPGO9GoM726wO9mvdv4EH9cHT30oqce9lKjb/r4M7Torabe+tFH7X2s9XHdR/6+zvva7yt3PzX3p1N//emv9gHye7+MD1DDAPkGTGE0G4DjQJoNNPsD1TIQ1kB7A+UdBH8QLoP0eZD1QeodJM9g99Jg+g7uz3AbTKshfIfIN4TmQ/zeDFHLULhD3T9D5RyK11BaP6uHz6r5WT7PqmEYXsPoNsz1MH0YLma4uoerZTi/4bR7DscX9CWbb7b7L5u+2WYl+8Ia3Gwzkc1npP2R9kfS8BV7r1gfBW8U7UbJ9SqNX8PxdX6v68NodYzm+4ZevMHnDfP0pn69qVbvzPEx9HlbH96x9y6/sfbfd/zAcRwNP2Qf4f0xrcerczwdPqHRp3J+Kt9E65+p43P2BQ0n0WuS2fnS+VfOv6bRZPV9S7tv8flO3d/Bn6pn36vRe3F8mr1pNJ0Gaxp878Rx78Px6fozQ89mWJ9B15n6NBOvWeJmWZvltyqH7rPVNlvcHLXMxXeu+zNXD7yrxnPNSS6/eXLMc0/Mw927Z3yh34JFNPiBVovlXozzEnr8KH4pn2X6kqfvy83TCrWuUMMK+yvFrsTFO1t8NR29p8VXy7dajjW4rvEb6z0svlbsz2J+YetwXM93vTjvXPGNdNnENqtxi3y/yrFVD7ax7TC2y/+b/L+J/U2M96T4Dn3cQaud9v5Q+5/meBc9fMvH/zLLf+H2t+u/zddufHfTYg/sveZuL4776OF9Jb6ftgfMxgEY/1j7h99B8YfkOkzHw/T619z/K88Ra0dpeFSuo+bK+0j8GM7HxR23dxzeCXsnHE/y824RP0nHfJrm63G+3p/ye3BaTafFnhFbAPus+LPyet7Hz+eGRGjE8kIiMj4kov1DItYkJOLF2KqQSAwLiWTXkEgZGxKp/FLXhsRF/C5uHRKFWrJtIVE4PyQuORwSRawV6RESRRuwXSFRrD6DVUys52Gi+LiQuNTapQdYQUiU2MHElcShVG82ik1n8pY6FhKlC7MMJmeZESHheZa4zN7l8pcVmy6mXDqzX55VmBISFZeERCW1VOZTZXBIZOCcIVe1wPaERPVstjkkMuXJlMMzIVGjFYNbU2wteWo5r92UwavNt46Yuu1Dwm98on6nkLgC5pW1WeOQuEq9DXBo4NgwHhJXl2S4XaPeRuKuxfE6Ol1Pm8Z43cjnRnyawG8C/2b5PAcSt8C9VeytODXlexv82+Dfhud/WoTE7XS43V4zWjbD4w59+W8aw7V5JoORBSNL3jvF30n/u+h5N94tUhnt76HHveLvE9sS55Zy3K/+B8aExINyPTiaLWT68yCOreR+iP/D+v+IHK0nhkQbdbZVTzt82tO0Aw4dYHQwNx3EP6qujs474tFJbGe4nWF10bvHnHc1G13l6+q6K7274tmNJt3w6WavWxZTRzdcu/Hrxq8bv27q66b+7maiu9zdYXXHozs+3WnYXX09XPeE0xNOTzg94fSE0xNOTzg94fSE0xNOL7o9RZenmjE8n1JzH3F9Jv2v9dXnvmrvx3cAG4TnYPoMkcezJzHU8VlcnoXvGZMYBmuYfMP0ebjePtcrJJ53PcL+C3K+RKdsPtk4vIznKzi+Yk5H0cyzI/EqjV8V95p6RqvrDX1/E4+3cB/D3nb+jr131TEWxnv6+z78D/RpHKyP6Dxe/Cc5ITHBcaJ77zNxX+jzF+5Rz4XEl3y/hvEN/2/x+06e79yDU3CYgsNUx6n6N1X/pql/up7PkGcmfWepOcdszxn7P/8yl5hnzuab74XmdpHafpB/ib78qLalcizju9zvyAr3wUo6+sZOrIb1E93Xiv1Zrl/YOvnW2dtgfYN8G9xzG51vlH8jfhvl3oj7poqMJpvM7yZ92ETTzTTbDGuzHJvVvdk9vkX+Le7pLda2wN2it7+K9Tuf+NXar9Z+pcdW/d4KfytNfD8ntqlhGy7b3TPb5fvd0Tdx4g8z/get/oCzS//+ctyNwx6xe/zu+E5N7BO3n37/WD8I65Drw3IehnMEv6P6cYxux60ft3YCh5Ow89Vwilan4RTQ/BydfHslzm8LyZDJdoVktGRIxloxa76TkgnXvouSvouSycAahWTK5pC8aDTLY/khefHakCy0PiR9zyQLHw7JS0aEZJEM1p6NZQUhWawiG8XsX5odkiWslWrCerEDIVmapdlPg3mZPJfVZ/Yum8hgX16MNWX92SSGn2+LZNmWDJeyS0IyfUpIlpO33MKQLG+vfG82PSQryFNRfX6vk5UcK40PycpiqjhWgZMBOwN2hnoz8KjWICSrw6q+IyQz4dUQUzOLqctvdrJ2babuOnzr4XOF2KvkagCzgRwN7DUU07A1G8OsNTwWkleLu7pTSF4Du1Eao02jC+dqbiRXI3HX0vtacdeq8Vo6X4fbdfhfB/s6PtfLdT3M6/WqMb1vaBySN8K9Sb034dNkckjeTJNb0hmcW2Dfqp5bxd9K+6biboPzH3lvHxaSzVqE5B32/b4n/6snzeVrrubm+txczc31MEvOLLmyujL1ZulTFu2yaJsFP4uGWbDvhHkXHe6Gd7daWujfPfp4r5ruw7Ml3Ja4tTQv9/O7H98HHB/A6cFmzHor/q3M20N4PITfQ7g+bF4eMT+PyNtaXa1xaL0nJNvQoS3ctuajHY7tcGlPi/Z060Bbz4fko847qqWjOeqovk4wO5uvzjC74NUFxy74P6bWx3JDsqv4ruroRvNueuD3P9ldrY/T53Fz1YMOPeR+At8nHP3uJ3uq9Umce1nrhe9TOD1F76esPy32Gdi9xfcW3wdeH3PWR86+PZi56Gem+tGgv/j+NB2gxgHWBuA70HGQ2EEXjvQarF+DrQ/Bdaj4oc6f1WffHslh6hwGdzjf52A9x/95/s/jNILuI1y/IOYFvF90/aKcL6nzJRx9hySzaeSbIzmSJiPN7Mv6+LK6XsHnFVr79kiOUtcoOK+KfzUnJF+jx2s4vI6P50hyNB5vwHwD5pu0fBPOW3zfsj8GjmdL8m29fNv1O7i9Q5N39fxdWo9NZWZsLF7vwXgPxnuw35fjfX4fiPtAjg/kGIfvOH3/EK+P4oymH+H1sRkZr+/j5flEvk/gfULTCXo+QR8mwJxA80/p86naPpVrIp4TzeFEnD5T/2f09CxLfia3b53k53J8TkPPtuQX5ucLeSfJP0nOSebrSzp9if9X8n1l7Ss9+FptX6v9a7m+sf4t7b7j9506poidQrupuH6vpu/N/TTzOs09NB2HGebb909yJq6znM+yl6MnObTPsZYDI0dMDv/Z6pptjmebq9nwZ6t9Nr1nm8vZapptFmbjP1eeXHvzcJlv9hfYX6D2hfB+MDeL6b3Y3C+h748wlzouxT0P7nK4K+yvkHcl7JViV7lebc7X4LmG30/yrKXdz+r8WQ2/6OUveK/z+7FO3AaYG8zdRrbJ+hb7W/Dfqidb7W+jxXaYv6nxd9rtgLUDzk4z+af5/5Pmf+nL39Z98yT3wPXNk9wjdg+cverbi9tete1Vx1792sdvH8x9dNgHZx+M/WZlv3r3m4v9eHiOJve7Tw/oyQH4B/A4IO8Bs+SbKfkPLp6zyX9g/qPXB/E+KP6g+IPiD4o/aP2Q9UPWD1k/hNchvA7h5bmcPGyGDuvjYTPyr5n4l15H6HoE3yPm5YhZO4LbUdyOmrGjeBylp+d48qhZOqbmY3pwjO7H4R+X97i8x83nCf4n4Jzgf8Kcn9DTk/xP6s1J/ifpcRLOSXrkm4N8+b0HJE/Jf8p9dUq9vtuSp8SdNkenzchpXE/jelruM7DOwDpjHs64X87wK+BXwK9A3gI5CtR6Fq+z4s7Kdxa/c+bznJznaHBe3vP0Pz89pPj+SwnNWB7bHFIig9koNi6kRHPZqpAS2xVSEnHWgHViY9gSdiykJDNYS5bN+CcPh5SUPSElNS2kXJTOarPGrBcbFlIunhRSCk0OKYXlKMy/8IGQcolcl1grArtIbzYipBSFV3RsSCnO/9JtIaWEnCXkLJkfUkqJ852YUsq6d5WUUgUhxfdiSmn5SstXWv4yuKXhnDYlpFzWI6Rcbt87SkpZudLxKFc/pJTnW0HOiu2Z2ivCrlSS2auUxcRVwqMSDpXkrkSHyjAr06GyuMo4VbZeWVwVWFVaM3VVoWsGvwxY3mNSMtSUMZHJUTWV0bxqVzaaLWRrQ0o1/t5zUqrBrQajmhqrqa26mqq3YDh7B0rxDpSSCTdTzzJpmjmeia8RmPga4mvgVSOH0aEGbjUzGW411VOTf03+NelTqyKDU9tebTlry1lbzjrW68hZR846eNdZz2hcV411+dblW5dvXb2up//19L+entXTw/rw6uNVX576tKnP5wqzcAUOV8C8ghZX2LtS/Vfq75Xm7krYV8H2npbSUL0N1dGQ/g3V0tA8NpSvoR40PPb/AFuv7TUAAAAAAQAADP4A8gA8AG4ABQACABAALwBWAAACkAJNAAQAAnictRlNbyRHtZwZ7242u0kklhBir7ckUNaGWX8kh012OdCeaXs6O54ZesbrWByinukaT6/b3U13z46cC+LAAf5CDuEaBQkhuCCOHDjkBBFCCHHgCkIcckACDrz3qqo/xmNrvRLrdferV6/ed71XXWaMNSsjtsDo38IrL3AFL7DFyrcU/AK7UukquMLWKp8quMpuVP6p4EV2o/qagq+wl6oPFXyVbVU1/TX2+uIrCn6RmYu/VPDNq9dvvQqcF6oVkPXy0pKCq+yNpW8SvEj4XQUj/oDgK4C/sZQouMpeX/oBwVcJ/5GCEf8JwdcI/xsFI/53BL8IRq6QdQgvsOuVTQUDfWVbwRVmVw4UDGsrf1DwIsD/VfAV9lr1awq+ygbVXQVfY5vVvyj4RfbjxVUF33z51uK/Cb5ONv5dwWjjfwh+CfC3lr+i4Crjy/cIvgH4V5c7Cq6y5WWH4JcBf235+wquwtofEfwq8l/+WMHAf/lnBH+J8J8pGPF/JvgW2r78LwWDvbcXCf4y0t++o2Cgv71B8GuEf6RgxH+X4K8in9tTBSOfHxK8RPQfKxjppT63if4zBSP9nwi+Q/gvFAz4lQWCv458VpYUDHxWZM58g/C7Cka8jN095LOSKBj5UM5cI/+vfKRgpP+UYLJr5bcKRvwfEb4h6b9QMODvVAimuNy5o2CIy50t9gnj7C22ybbYfYD6bMwEvPdYyAL4TdkpiwhTh1EMMD4dwHtEsQ4zBvPhhzMbcEewPmUJjQS8BVA/hadLlDfZdfptAmYAM4JNAdshCQHI1rJaIOEU+E+AFwfeIfD12BDgIcARzMWZLJ5ZsMneBujNbHSf1UgPBzhEQMtBrgNykMeQHSva92A0BizOTkDPJLMLfeGRLf65+ozIH5xtw3gAM4h1yBtlGyWfUFnKScoEZodkL45GwHsKa2PCTIDKJe9xwOuYWKATesejdQH59yGtF0Qh2AnIRG+79ORKI03LCZ8ABv0XZVHM7cD5FLTwYGUCXmCf8Lc2t+7z/ljwvTAI09NI8HoYR2HspF4YrHPD97ntHY3ThNsiEfFT4a7zm9dvXm+KQSymvBOJoI+rWs5pOEm5Hx55Qz4Mo9MYV3EUsPk2fxNf92vcdvxozJtOMAyHx4B9LxwHvDlxE5TVH3sJ94t8RmHMt72B7w0dnyuJQBOCUJ6Ek3go4DVKp04s+CRwRcxTtMTq85Y3FEEiHvJECC5OBsJ1hct9ieWuSIaxF6GJJMMVqeP5CTjEIN9hjJkRew68LPKY9DSzUgd4sDMb6EFhodwcRxBknwLOSyw4W4XVHgUpzFJjDVgq/z8gueDto4nvxFxK5Kt73jAO0dg1VpJVUk8u1Uo+pgxLsiy4DxHHSsAeizhB0++vb24VuZ3lpVkVJcpkdyh1sVi4lJho6TFtgtFzFRqlO0TX4WnsuOLEiY95ODo/N9mlpbDzeJ0NKC/UqwYxmQKTAMKKFW0EP57a3fco4CHsTI+83KaZMWAw/AlVqS4pEdOMR67rwTOvAujQLfYuewdqW5YInPZVI3amXnDEO6MRJC+/x+1w4AW87Q3Hoe8kNd510tgbeg7vObQFEr717jvI5kySYSWZgE0RhVhWkBHZnVJFPKSqxSmYp1SlZFVJs0qpqREXUr3Geoa2CbLTJbpIVdQapUlAciKyXq4dKi5CjR3iHZEnToAqpTlcNSA9dIWcrXapWiFrb3wGM8psqGXjvNqe9U5EYxfWDGFcU5UXO5yUW8vkzFogIz8lPw2pF83z2VRZ6lGX8qkf6d4563tc4xO0CvRrpeo/n7vU4Xl9W+wtOs9j6iY6b/UmmmeBln5Wr4eFHEBLpC0pydPbM6Z+dEr5E4KXAurBzrmWytxzSlkle2montIqCWNXj1RvR211NDUfpMQTxEU5Ks9BgYpMzl3vEE95OabThke1IFWx1aciXaxGVBl8slR7upzZNYqOQ7CrcuHsOWF2N6zSeQltfcA24EdQWUUZx3QaEBRZB3DopSOg0HMbiucHM2ePNbWD84qRZF7T2lzmdPeMpym+PMOjpXnw21lGPwGcjJXOHEEnUV+dwvIMv+iEqDPz/FOijl4320FJoaPKuMtsEEreEeV0oOJfI7tjdYKTNQgrhEMxkLHW+SzzK1IdQUrAviJPbEGWLQ7LT8qzde3/EI/MSw7ZHqoepuuIS5gJ+EbulbzdcuqSvsqbVa3j+fFl2BdLZ2WI+FrBRy51G79Ub87aeAE/qsIerdPU86tcbabKad/PrkavybpatFvrlX/H5Dsn70g6hjWq+yFJGWVjUcgQrF8yQglwyzut1HpAugjVsSZZLIv1RMZwQ0U8oZ3iZzrovV3OpWf3arHTSyuLHaec07knpuTHk+eMo+4K+J0VKM+IggYuPVFm7pcnQDEs9JD0gposO4BLFujO9+BMNXeAa0iVZ/7XqzxT6o6T+0h3tdxPxbpSXpVQvZDxGijb5/df55yoxpkHEsrUgLjLnSS7cLG7P28WFHtdk5lE0WE7MDqA7mkTxgIcnodtmHkMowZgG4C5CxQ9NX+XInZAPakJdPvU7yQPG55tGB9SrdthnMY4egT0beCFa032PskwgVuPKG3ivQfYFrxNRYcr6oDZhzHCu1QNpbw2rJLf45bqj1LTPuB5ZmFZK4skas32YGQD/6aaNYC3RfxQf5S/Q3A703NHaWqQj5Az8qyDRi0aIXYf3l2g65F8g2yW2rbJhh2Yl7aYpAFKXle2Sjr0z2M1gzFC/Vrwk1tlkA+apE3uvzq8u6A58t+F2T51ig6sbJClPfKeqXyG1rZolFslI1Una9Cr6IMGwHvwu5v5zqan1MUucCv77oDmcyppn6GedfJch0YyGnUa9SlWOFtTsbTJjlmpB5SJJlEZZHEvy5Adyl6pvc5OKaNT0ETKw9gWddFZzS/YI5KLnt9XkT7rF/S6QT5BvXqZ5PM4wxdzdovAk0kU+Z5w+SgM0nV+GE74iXPKJ4ngKd7DIJqnIR/GwklFjbteEvnOaY07gcuj2IPZIZAIeDsJj0R84qUpsBuc0h2MvmlJYSLhYayBEUqo4ZtuajJ1ojh0J8O0xvGOCdbWcI0WAN+70zF88BY0m4JQLxj6ExcvpLT2YeCf8lVvTd74FMiBw0Xaygsi/MyORYKf03gpkAvA5Rmvh+SBVQ+kpOIEbxBiD6S64TTwQ8cte8+RrhIxmhOCKHhO0miSclegmUgzFn5U9ug6N4JTRY4BAYbgn7E38EDndbx9w4uMUej7Id0NKGfX+MBJQNswyK7BdBhWx2kaPdjYEMH61Dv2IuF6znoYH23gaAMoP1AXZmsQYEqMBFVDNvNv+ObdzP1eUbSQ4nN09JMQrELniKfCDyPp8PIdIDqzdAuI5nUxQAndUYHt4AYB645iB7zj1vgoFgIzaDh24iOwGv0M/oKoAgMeDlLHC9AtDt1D6lx7djtQJSdJwqHnYI644XByAlFx5HWh54NvVpFjyV7eUxeRn6+RRq7A2ywZibl0fOqlY0QXUq6mUg6119O+B7kqZSOvWF7GggTaSGhhjZ+ErjfCtyCHRBMwKBnTpgXWgwlu4ASRKk/Awg0wPBG+jxww2spLc1WVmx5Eyo2jPE1KTMfhyQU24laYxAEoI4iBG/IkJF2eiGGqUyzPZNgArkeb74FOc2cQPhWFG+UgTHHjkEa41aI8V9RUMnbAroEo7V+nYGqMCiQppBNeOcIWltv9IhfIXdc0ea+z0z8wbJNbPd61O4+thtngd40ejO/W+IHVb3b2+xwobKPdP+SdHW60D/kjq92ocfP9rm32erxjc2uv27JMwFntemu/YbV3+Tasa3f6vGXBfgSm/Q5HgYqVZfaQ2Z5p15swNLatltU/rPEdq99GnjvA1OBdw+5b9f2WYfPuvt3t9EwQ3wC2bau9Y4MUc89s99dBKuC4+RgGvNc0Wi0SZeyD9jbpV+90D21rt9nnzU6rYQJy2wTNjO2WKUWBUfWWYe3VeMPYM3ZNWtUBLjaRKe0OmiahQJ4B/+t9q9NGM+qddt+GYQ2stPvZ0gOrZ9a4YVs9dMiO3QH26E5Y0SEmsK5tSi7oal6KCJDgeL9n5ro0TKMFvHq4uEgMvbBOnw546H4KB9jyHffs3DGNP2T/mEM7O3dcWDuPUs88OpeuNFP5SeXXlZ9WflH5VeXnZbqZmcvYU5QQ0ifO5AIdcor8LwTfg7Fg5/0tQs82Fr4D43SGLsfKe3otZVbn8lxug4DPjvPsk3PP6NtsdEofMfMp9Rxa91f1aT2r68xc9Y1qvfrtqlF9p/pWmXJm5tEFeTU794w2LWxmUTgu083MdFm44NC1WXDGntm5gD5oPfY3gsq0s3MmSPmQPjJnLSrPXCZfL+H7S/O9RD7/D4FCFzQAeJyNnQV4FMffx1mbWQXq7m40N3JSv73sAC1WpBQqNISDpISERqDU3d3d3d3d3d3d3b1vcvu93SPvNX/6POU3e7M7n5m53d9nBgg7SB806N+fBg36+89Bpwyq85//T+8v2iB9kDHo7kFvDHpQ0zVDMzVLIxrVbM3RXM3TfC3QBmtDtKHaYtri2hLaktpS2tLaMtqy2nLa8toK2oraStrK2iraqtpq2uraGtqa2lra2to62rraetr62gbahtpG2jBtY61By2hM45rQpJbVclpeK2ibaJtqm2mba1toW2pbaUUt1EpaoxZpShuujdBGaltr22ijtNHaGG2sNk7bVhuvTdAmapO07bTJ2vbaFG2qtoO2o7aTtrM2TdtFa9Kma83aDK2szdRmaS1aq7arNltr0+Zo7VqHNlfbTevUurRurUebp83XdtcWaHtoe2p7aXtr+2j7avtp+2sHaAdqB2kHa4doh2qHaYdrR2hHakdpR2vHaMdqx2nHaydoJ2onaSdrp2inaqdpp2tnaGdqZ2lna+do52rnaedrF2gXahdpF2uXaJdql2mXa1doV2pXaVdr12jXatdp12s3aDdqN2k3a7dot2q3abdrd2h3andpd2v3aPdq92n3aw9oD2oPaQ9rj2iPao9pj2tPaE9qT2lPa89oz2rPac9rL2gvai9pL2uvaK9qr2mva29ob2pvaW9r72jvau9p72sfaB9qH2kfa59on2qfaZ9rX2hfal9pX2vfaN9q32nfaz9oP2o/aT9rv2i/ar9pv2t/aH9qf2l/a/9o/+qDdE3XdUM3dUsnOtVt3dFd3dN9PdAH60P0ofpi+uL6EvqS+lL60voy+rL6cvry+gr6ivpK+sr6Kvqq+mr66voa+pr6Wvra+jr6uvp6+vr6BvqG+kb6MH1jvUHP6EznutClntVzel4v6Jvom+qb6ZvrW+hb6lvpRT3US3qjHulKH66P0EfqW+vb6KP00foYfaw+Tt9WH69P0Cfqk/Tt9Mn69voUfaq+g76jvpO+sz5N30Vv0qfrzfoMvazP1GfpLXqrvqs+W2/T5+jteoc+V99N79S79G69R5+nz9d31xfoe+h76nvpe+v76Pvq++n76wfoB+oH6Qfrh+iH6ofph+tH6EfqR+lH68fox+rH6cfrJ+gn6ifpJ+un6Kfqp+mn62foZ+pn6Wfr5+jn6ufp5+sX6BfqF+kX65fol+qX6ZfrV+hX6lfpV+vX6Nfq1+nX6zfoN+o36Tfrt+i36rfpt+t36Hfqd+l36/fo9+r36ffrD+gP6g/pD+uP6I/qj+mP60/oT+pP6U/rz+jP6s/pz+sv6C/qL+kv66/or+qv6a/rb+hv6m/pb+vv6O/q7+nv6x/oH+of6R/rn+if6p/pn+tf6F/qX+lf69/o3+rf6d/rP+g/6j/pP+u/6L/qv+m/63/of+p/6X/r/+j/GoMMzdANwzANyyAGNWzDMVzDM3wjMAYbQ4yhxmLG4sYSxpLGUsbSxjLGssZyxvLGCsaKxkrGysYqxqrGasbqxhrGmsZaxtrGOsa6xnrG+sYGxobGRsYwY2OjwcgYzOCGMKSRNXJG3igYmxibGpsZmxtbGFsaWxlFIzRKRqMRGcoYbowwRhpbG9sYo4zRxhhjrDHO2NYYb0wwJhqTjO2Mycb2xhRjqrGDsaOxk7GzMc3YxWgyphvNxgyjbMw0ZhktRquxqzHbaDPmGO1GhzHX2M3oNLqMbqPHmGfMN3Y3Fhh7GHsaexl7G/sY+xr7GfsbBxgHGgcZBxuHGIcahxmHG0cYRxpHGUcbxxjHGscZxxsnGCcaJxknG6cYpxqnGacPOtM4wzjTOMs42zjHONc4zzjfuMC40LjIuNi4xLjUuMy43LjCuNK4yrjauMa41rjOuN64wbjRuMm42bjFuNW4zbjduMO407jLuNu4x7jXuM+433jAeNB4yHjYeMR41HjMeNx4wnjSeMp42njGeNZ4znjeeMF40XjJeNl4xXjVeM143XjDeNN4y3jbeMd413jPeN/4wPjQ+Mj42PjE+NT4zPjc+ML40vjK+Nr4xvjW+M743vjB+NH4yfjZ+MX41fjN+N34w/jT+Mv42/jH+NccZGqmbhqmaVomMalpm47pmp7pm4E52BxiDjUXMxc3lzCXNJcylzaXMZc1lzOXN1cwVzRXMlc2VzFXNVczVzfXMNc01zLXNtcx1zXXM9c3NzA3NDcyh5kbmw1mxmQmN4UpzayZM/NmwdzE3NTczNzc3MLc0tzKLJqhWTIbzchU5nBzhDnS3NrcxhxljjbHmGPNcea25nhzgjnRnGRuZ042tzenmFPNHcwdzZ3Mnc1p5i5mkzndbDZnmGVzpjnLbDFbzV3N2WabOcdsNzvMueZuZqfZZXabPeY8c765u7nA3MPc09zL3Nvcx9zX3M/c3zzAPNA8yDzYPMQ81DzMPNw8wjzSPMo82jzGPNY8zjzePME80TzJPNk8xTzVPM083TzDPNM8yzzbPMc81zzPPN+8wLzQvMi82LzEvNS8zLzcvMK80rzKvNq8xrzWvM683rzBvNG8ybzZvMW81bzNvN28w7zTvMu827zHvNe8z7zffMB80HzIfNh8xHzUfMx83HzCfNJ8ynzafMZ81nzOfN58wXzRfMl82XzFfNV8zXzdfMN803zLfNt8x3zXfM983/zA/ND8yPzY/MT81PzM/Nz8wvzS/Mr82vzG/Nb8zvze/MH80fzJ/Nn8xfzV/M383fzD/NP8y/zb/Mf81xpkaZZuGZZpWRaxqGVbjuVanuVbgTXYGmINtRazFreWsJa0lrKWtpaxlrWWs5a3VrBWtFayVrZWsVa1VrNWt9aw1rTWsta21rHWtdaz1rc2sDa0NrKGWRtbDVbGYha3hCWtrJWz8lbB2sTa1NrM2tzawtrS2soqWqFVshqtyFLWcGuENdLa2trGGmWNtsZYY61x1rbWeGuCNdGaZG1nTba2t6ZYU60drB2tnaydrWnWLlaTNd1qtmZYZWumNctqsVqtXa3ZVps1x2q3Oqy51m5Wp9VldVs91jxrvrW7tcDaw9rT2sva29rH2tfaz9rfOsA60DrIOtg6xDrUOsw63DrCOtI6yjraOsY61jrOOt46wTrROsk62TrFOtU6zTrdOsM60zrLOts6xzrXOs8637rAutC6yLrYusS61LrMuty6wrrSusq62rrGuta6zrreusG60brJutm6xbrVus263brDutO6y7rbuse617rPut96wHrQesh62HrEetR6zHrcesJ60nrKetp6xnrWes563nrBetF6yXrZesV61XrNet16w3rTest623rHetd6z3rf+sD60PrI+tj6xPrU+sz63PrC+tL6yvra+sb61vrO+t76wfrR+sn62frF+tX6zfrd+sP60/rL+tv6x/qXDCIa0YlBTGIRQiixiUNc4hGfBGQwGUKGksXI4mQJsiRZiixNliHLkuXI8mQFsiJZiaxMViGrktXI6mQNsiZZi6xN1iHrkvXI+mQDsiHZiAwjG5MGkiGMcCKIJFmSI3lSIJuQTclmZHOyBdmSbEWKJCQl0kgioshwMoKMJFuTbcgoMpqMIWPJOLItGU8mkIlkEtmOTCbbkylkKtmB7Eh2IjuTaWQX0kSmk2Yyg5TJTDKLtJBWsiuZTdrIHNJOOshcshvpJF2km/SQeWQ+2Z0sIHuQPcleZG+yD9mX7Ef2JweQA8lB5GByCDmUHEYOJ0eQI8lR5GhyDDmWHEeOJyeQE8lJ5GRyCjmVnEZOJ2eQM8lZ5GxyDjmXnEfOJxeQC8lF5GJyCbmUXEYuJ1eQK8lV5GpyDbmWXEeuJzeQG8lN5GZyC7mV3EZuJ3eQO8ld5G5yD7mX3EfuJw+QB8lD5GHyCHmUPEYeJ0+QJ8lT5GnyDHmWPEeeJy+QF8lL5GXyCnmVvEZeJ2+QN8lb5G3yDnmXvEfeJx+QD8lH5GPyCfmUfEY+J1+QL8lX5GvyDfmWfEe+Jz+QH8lP5GfyC/mV/EZ+J3+QP8lf5G/yD/mXDqIa1alBTWpRQim1qUNd6lGfBnQwHUKH0sXo4nQJuiRdii5Nl6HL0uXo8nQFuiJdia5MV6Gr0tXo6nQNuiZdi65N16Hr0vXo+nQDuiHdiA6jG9MGmqGMciqopFmao3laoJvQTelmdHO6Bd2SbkWLNKQl2kgjquhwOoKOpFvTbegoOpqOoWPpOLotHU8n0Il0Et2OTqbb0yl0Kt2B7kh3ojvTaXQX2kSn02Y6g5bpTDqLttBWuiudTdvoHNpOO+hcuhvtpF20m/bQeXQ+3Z0uoHvQPeledG+6D92X7kf3pwfQA+lB9GB6CD2UHkYPp0fQI+lR9Gh6DD2WHkePpyfQE+lJ9GR6Cj2VnkZPp2fQM+lZ9Gx6Dj2XnkfPpxfQC+lF9GJ6Cb2UXkYvp1fQK+lV9Gp6Db2WXkevpzfQG+lN9GZ6C72V3kZvp3fQO+ld9G56D72X3kfvpw/QB+lD9GH6CH2UPkYfp0/QJ+lT9Gn6DH2WPkefpy/QF+lL9GX6Cn2VvkZfp2/QN+lb9G36Dn2Xvkffpx/QD+lH9GP6Cf2UfkY/p1/QL+lX9Gv6Df2Wfke/pz/QH+lP9Gf6C/2V/kZ/p3/QP+lf9G/6D/3XHmRrtm4btmlbNrGpbduO7dqe7duBPdgeYg+1F7MXt5ewl7SXspe2l7GXtZezl7dXsFe0V7JXtlexV7VXs1e317DXtNey17bXsde117PXtzewN7Q3sofZG9sNdsZmNreFLe2snbPzdsHexN7U3sze3N7C3tLeyi7aoV2yG+3IVvZwe4Q90t7a3sYeZY+2x9hj7XH2tvZ4e4I90Z5kb2dPtre3p9hT7R3sHe2d7J3tafYudpM93W62Z9hle6Y9y26xW+1d7dl2mz3Hbrc77Ln2bnan3WV32z32PHu+vbu9wN7D3tPey97b3sfe197P3t8+wD7QPsg+2D7EPtQ+zD7cPsI+0j7KPto+xj7WPs4+3j7BPtE+yT7ZPsU+1T7NPt0+wz7TPss+2z7HPtc+zz7fvsC+0L7Ivti+xL7Uvsy+3L7CvtK+yr7avsa+1r7Ovt6+wb7Rvsm+2b7FvtW+zb7dvsO+077Lvtu+x77Xvs++337AftB+yH7YfsR+1H7Mftx+wn7Sfsp+2n7GftZ+zn7efsF+0X7Jftl+xX7Vfs1+3X7DftN+y37bfsd+137Pft/+wP7Q/sj+2P7E/tT+zP7c/sL+0v7K/tr+xv7W/s7+3v7B/tH+yf7Z/sX+1f7N/t3+w/7T/sv+2/7H/tcZ5GiO7hiO6VgOcahjO47jOp7jO4Ez2BniDHUWcxZ3lnCWdJZylnaWcZZ1lnOWd1ZwVnRWclZ2VnFWdVZzVnfWcNZ01nLWdtZx1nXWc9Z3NnA2dDZyhjkbOw1OxmEOd4QjnayTc/JOwdnE2dTZzNnc2cLZ0tnKKTqhU3IanchRznBnhDPS2drZxhnljHbGOGOdcc62znhngjPRmeRs50x2tnemOFOdHZwdnZ2cnZ1pzi5OkzPdaXZmOGVnpjPLaXFanV2d2U6bM8dpdzqcuc5uTqfT5XQ7Pc48Z76zu7PA2cPZ09nL2dvZx9nX2c/Z3znAOdA5yDnYOcQ51DnMOdw5wjnSOco52jnGOdY5zjneOcE50TnJOdk5xTnVOc053TnDOdM5yznbOcc51znPOd+5wLnQuci52LnEudS5zLncucK50rnKudq5xrnWuc653rnBudG5ybnZucW51bnNud25w7nTucu527nHude5z7nfecB50HnIedh5xHnUecx53HnCedJ5ynnaecZ51nnOed55wXnRecl52XnFedV5zXndecN503nLedt5x3nXec953/nA+dD5yPnY+cT51PnM+dz5wvnS+cr52vnG+db5zvne+cH50fnJ+dn5xfnV+c353fnD+dP5y/nb+cf51x3kaq7uGq7pWi5xqWu7juu6nuu7gTvYHeIOdRdzF3eXcJd0l3KXdpdxl3WXc5d3V3BXdFdyV3ZXcVd1V3NXd9dw13TXctd213HXdddz13c3cDd0N3KHuRu7DW7GZS53hSvdrJtz827B3cTd1N3M3dzdwt3S3cotuqFbchvdyFXucHeEO9Ld2t3GHeWOdse4Y91x7rbueHeCO9Gd5G7nTna3d6e4U90d3B3dndyd3WnuLm6TO91tdme4ZXemO8ttcVvdXd3Zbps7x213O9y57m5up9vldrs97jx3vru7u8Ddw93T3cvd293H3dfdz93fPcA90D3IPdg9xD3UPcw93D3CPdI9yj3aPcY91j3OPd49wT3RPck92T3FPdU9zT3dPcM90z3LPds9xz3XPc89373AvdC9yL3YvcS91L3Mvdy9wr3Svcq92r3Gvda9zr3evcG90b3Jvdm9xb3Vvc293b3DvdO9y73bvce9173Pvd99wH3Qfch92H3EfdR9zH3cfcJ90n3Kfdp9xn3Wfc593n3BfdF9yX3ZfcV91X3Nfd19w33Tfct9233Hfdd9z33f/cD90P3I/dj9xP3U/cz93P3C/dL9yv3a/cb91v3O/d79wf3R/cn92f3F/dX9zf3d/cP90/3L/dv9x/3XG+Rpnu4ZnulZHvGoZ3uO53qe53uBN9gb4g31FvMW95bwlvSW8pb2lvGW9ZbzlvdW8Fb0VvJW9lbxVvVW81b31vDW9Nby1vbW8db11vPW9zbwNvQ28oZ5G3sNXsZjHveEJ72sl/PyXsHbxNvU28zb3NvC29Lbyit6oVfyGr3IU95wb4Q30tva28Yb5Y32xnhjvXHett54b4I30ZvkbedN9rb3pnhTvR28Hb2dvJ29ad4uXpM33Wv2Znhlb6Y3y2vxWr1dvdlemzfHa/c6vLnebl6n1+V1ez3ePG++t7u3wNvD29Pby9vb28fb19vP2987wDvQO8g72DvEO9Q7zDvcO8I70jvKO9o7xjvWO8473jvBO9E7yTvZO8U71TvNO907wzvTO8s72zvHO9c7zzvfu8C70LvIu9i7xLvUu8y73LvCu9K7yrvau8a71rvOu967wbvRu8m72bvFu9W7zbvdu8O707vLu9u7x7vXu8+733vAe9B7yHvYe8R71HvMe9x7wnvSe8p72nvGe9Z7znvee8F70XvJe9l7xXvVe8173XvDe9N7y3vbe8d713vPe9/7wPvQ+8j72PvE+9T7zPvc+8L70vvK+9r7xvvW+8773vvB+9H7yfvZ+8X71fvN+937w/vT+8v72/vH+9cf5Gu+7hu+6Vs+8alv+47v+p7v+4E/2B/iD/UX8xf3l/CX9Jfyl/aX8Zf1l/OX91fwV/RX8lf2V/FX9VfzV/fX8Nf01/LX9tfx1/XX89f3N/A39Dfyh/kb+w1+xmc+94Uv/ayf8/N+wd/E39TfzN/c38Lf0t/KL/qhX/Ib/chX/nB/hD/S39rfxh/lj/bH+GP9cf62/nh/gj/Rn+Rv50/2t/en+FP9Hfwd/Z38nf1p/i5+kz/db/Zn+GV/pj/Lb/Fb/V392X6bP8dv9zv8uf5ufqff5Xf7Pf48f76/u7/A38Pf09/L39vfx9/X38/f3z/AP9A/yD/YP8Q/1D/MP9w/wj/SP8o/2j/GP9Y/zj/eP8E/0T/JP9k/xT/VP80/3T/DP9M/yz/bP8c/1z/PP9+/wL/Qv8i/2L/Ev9S/zL/cv8K/0r/Kv9q/xr/Wv86/3r/Bv9G/yb/Zv8W/1b/Nv92/w7/Tv8u/27/Hv9e/z7/ff8B/0H/If9h/xH/Uf8x/3H/Cf9J/yn/af8Z/1n/Of95/wX/Rf8l/2X/Ff9V/zX/df8N/03/Lf9t/x3/Xf89/3//A/9D/yP/Y/8T/1P/M/9z/wv/S/8r/2v/G/9b/zv/e/8H/0f/J/9n/xf/V/83/3f/D/9P/y//b/8f/NxgUaIEeGIEZWAEJaGAHTuAGXuAHQTA4GBIMDRYLFg+WCJYMlgqWDpYJlg2WC5YPVghWDFYKVg5WCVYNVgtWD9YI1gzWCtYO1gnWDdYL1g82CDYMNgqGBRsHDUEmYAEPRCCDbJAL8kEh2CTYNNgs2DzYItgy2CooBmFQChqDKFDB8GBEMDLYOtgmGBWMDsYEY4NxwbbB+GBCMDGYFGwXTA62D6YEU4Mdgh2DnYKdg2nBLkFTMD1oDmYE5WBmMCtoCVqDXYPZQVswJ2gPOoK5wW5BZ9AVdAc9wbxgfrB7sCDYI9gz2CvYO9gn2DfYL9g/OCA4MDgoODg4JDg0OCw4PDgiODI4Kjg6OCY4NjguOD44ITgxOCk4OTglODU4LTg9OCM4MzgrODs4Jzg3OC84P7gguDC4KLg4uCS4NLgsuDy4IrgyuCq4OrgmuDa4Lrg+uCG4MbgpuDm4Jbg1uC24PbgjuDO4K7g7uCe4N7gvuD94IHgweCh4OHgkeDR4LHg8eCJ4MngqeDp4Jng2eC54PngheDF4KXg5eCV4NXgteD14I3gzeCt4O3gneDd4L3g/+CD4MPgo+Dj4JPg0+Cz4PPgi+DL4Kvg6+Cb4Nvgu+D74Ifgx+Cn4Ofgl+JUW5zQ1d3a006Y4kuL0zvK8MmmqBFrsmNXRXp5Nm+LolZpbO5t75sxsK+/uNadltzSjo7upubnc3u02J0XS2NzU1+SMODT2tt/UTSMAywBGMbBcCW6UNlROijRCN8pxJFHcYrkSvOE1nZpV06nhaVuz0rZ62lsbMowhcm9EzdUtadkcMb2p02zp/YWM7G5tm1EmrZVAR6L/rej/yLj/rfGEjURPW+Ooj9xab93V27qGsWtajvvAs4g5f/asznK5va2pfUZrMxnV1NzTXSZtlYBTQsQSGRVPQVslmKN6x2e29f5CxsRXtddcJSRiloyJr2qPJ669aW5HV3dnx9yWshG1zzLK7bPoWAyvA8MbGw+voxKCsS097bOaOnvmtDX1dAcdtUdkfEzurCFLDE3myPiY3BmHCfG5XZXgTaiZnq7+05PFV5XlZGJ8cXc85ol9X1B33xc0Kf6CeuIvaBJG0IMRTIpH0FMJ1qTO1vZZVk/fr8GkhUbTU3tEJ+GL7MGdP7mmj/NrylNqygvSMpkaj3CPSnCnprfiHknRauton9UVjy7fgJhBxKjzHFEg4rvMY2bzOcQ8YgGxiIg7Jl9CbESMEFUcC+AXwC+AWwC3AG4B3AK4BXAL4BbALYBbALcAbgHcgrLGtnR0tlsdfb/GnxUx5iLYRbCLYBfBLoJdBLsIdhHsIthFsItgFyNrUoXZkzJDjDcEOwQ7BDsEOwQ7BDsEOwQ7BDsEOwQ7BDvEuEPMdwnzXQK/BH4J/BL4JfBL4JfAL4FfAr8Efgn8Evgl8Evgl8BvBL8R/EbwG8FvBL8R/EbwG8FvBL8R/EbwG8FvBL8R/EbwG8GPwI/Aj8CPwI/AjyQZHj/1syoBn4IegR6BHoEegR6BHoEega5AV6Ar0BXoCnSF0SuMXmH0CnxVcIt9mSR+yJuSIi1GcWwqxxlubFdbU1dLXO5Iy5VWWEMDYgaRIXJEgSgRs4g5xDxiAbGIGCKWEBsRI8R4NlgG/Az4GfAz4GfAz4CfAT8Dfgb8DPgZ8DPgZ8DPgJ8BPwM+A5+BDzkzBj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4HPwGfgc/A5+Bx8Dj4Hn4MPYTMOPgefg8/Bh60ZB5+Dz8Hn4AvwBfgCfAG+AB8eZwJ8Ab4AX4AvwBfgC/AF+AJ8Ab4EX4IvwZfgS/Al+LA6k+BL8CX4EnwJvgRfgi/Bl+Bnwc+CD+OzLPhZ8LPgZ8HPgp8FPwt+Fvws+Fnws+Bnwc+CnwM/B34O/Bz4OfBz4OfAz4GfAz8Hfg78HPg58HPg58DPgQ/3M7ifwf0M7mdwP4P7GdzP4H4G9zO4n8H9DO5ncD+D+xncz+B+BvczuJ8VwMcagGENwLAGYFgDMKwBGNYADGsAhjUAwxqAYQ3AsAZgWAOwAvhF8IvgYx3AsA5gWAcwrAMY1gEM6wCGdQDDOoBhHcCwDmBYBzCsA1gR/CL4IfhYCzCsBRjWAgxrAYa1AMNagGEtwLAWYFgLMKwFGNYCDGsBhrUAw1qAYS3AsBZgWAswrAUY1gIMawGGtQCD+xmcz+B8BuczOJ/B+QzOZ3A+g/MZnM/gfAbnMzifwfkMzmdwOIPDGRzO4HAGhzM4nMHhLEJ7EdqL0B4szmBxBoszWJzB4gwWZ7A4g8UZLM5gcQaLM1icweIMFmewOIPFGSzOFPgKfAW+Al+Br8BXypnV2TSv3NwxZ7pT8XhfqVLHG5hT2YXUfCIQJWIWMYeYD1o6OmY3Te+YV3tVETFELCE2IkaI8VxwOJzD4RwO53A4h8M5HM7hcA6Hczicw+EcDudwOIfDORzO4XAOh3M4nMPhnDG/d58zvdzWMT8dFETOIXIOkXOInEPkHCLnEDmHyDlEziFyDpFziJxD5Bwi5xA5h8g5RM4hcg6Rc4icQ+QcIucQOYfIOUTOIXIOkXOInEPkHCLnEDmHyDlEziFyDpFziJxD5Bwi5xA5h8g5RM4hcg6Rc4icQ+QcIucQOYfIOUTOIXIOkXOInEPkHCLnEDmHyDlEziFyDpFziJxD5Bwi5xA5h8g5RM4hcg6Rc4icQ+QcIucQOYfIOUTOIXIOkXOInEPkHCLnEDmHyDlEziFyDpFziJxD3Bzi5hA3h7h5TlndHe0dXcGM1nJnuau1q3LkFtvmtjRVik5Te0d3ua3c2uRHc7tae/f3lY/tqBv1IztQ8sfOae373Yn4YFLNye7YOeVZ8UmLtfaevhDLqrDMsNzdZA1vmjOnKe5Yr6HBM6f2Vhm9PGtiS2/J7ANa2zTNndtERjXNmT6jSR/do4/p0bdvpeiBPq7VGN/SYU1onTWnyZjY1EPRG2NcS6tR6v1/XFdrjCkW/JE1PRqCE6vHblMyEX65dvjl6vBbq8NfsmfhS+PBVa43p/cNblbf4KwZ5bbuJoq2zD36htZX2V0ZWl9j1uzK0NoqQ4s7GZb09h5991baEY/P6GzpIF19g8tYlWB0944RfGNu7/iae//vPbQ6+iber53zIf266XfUfms9td9aR/Ktxd2AdHljA6l0N2NjtnBvQrq8UZi9fciQyvXVOtyP2GRzbLI5Ntkcm2yOTTbHJptD0ByC5hA0h6A5BM0haA5BcwiaQ9AcguYQNIegOQTNIWgOQXMImkPQHILmEDSHoDkEzSFoDkFzCJpD0ByC5hA0h6A5BM0haA5BcwiaQ9BcxXyBjbXAxlpgYy2wsRZQs4CaBdQsoGaBjbXAxlpAygJSFpCygJQFpCwgZQEpC0hZQMoCUhaQsoCUBaQsIGUBKQtIWUDKAlIWkLKAlAWkLCBlASkLSFlgYy2wsRbwsYCPBXws4GMBHwv4WMDHAj4W8LGAjwV8LOBjAR8L+FjAxwI+FvCxgI8FfCzgYwEfC/hYwMcCPhbwsYCPBXws4GMBHwv4WMDHAj4W8LGAjwV8LOBjAR8L+FjAxwI+FvCxgI8FfCzgYwEfC/hYwMcCPhbwsYCPBXws4GMBHwv4WMDHAj4W8LGAjwV8LOBjAR8L+FjAxwI+FvCxgI8FfCzgYwEfC/hYwMcCPhbwsYCPBXws4GMBHwv4WMDHAj4W8LGAjwV8LOBjgY21wMZawM8Cfhbws4CfBTbWAhtrgY21wMZaYGMtsLEW2FgLbKwFNtYCG2uBjbXAxlpgYy2wsRbYWAtsrAU21gIba4GNtcDGWmBjLbCxFthYC2ysBTbWAhtrgY21wMZaYGMtsLEW2FgLbKwFNtYCG2uBjbXAxlpgYy2wsRbYWAtsrAU21gIba4GNtcDGWmBjLbCxFthYC2ysBTbWAhtrgY21wMZaYGMtsLEW2FgLbKwFNtYCG2uBjbXAxlpgYy2wsRbYWAtsrAU21gIba4GNtcDGWmBjLbCxFthYC2ysBX6TXeA32QU22gK/yS6w4RbYcAtsuAU23AIbbgH3C2y4BTbcAhtuAfcLbLgFNtwCG24B/wv4XsD3Ar4X8L2A7wV8L+B7Ad8L+F7A9wK+F/C9gO8FfC/gewHfC/hewPcCvhfwvYDvBXwv4HsB3wv4XsD3Ar4X8L2A7wV8L+B7Ad8L+F7A9wK+F/C9gO8FfC/hewnfS/hewvcSvpfwvYTvJXwv4XsJ30v4XsL3Er6X8L2E7yV8L+F7Cd9L+F7C9xK+l/C9hO8lfC/hewnfS/hewvcSvpfwvYTvJXwv4XsJ30v4XsL3Er6X8L2E7yV8L+F7Cd9L+F7C9xK+l/C9hO8lfC/heQnPS3hewvMSnpfwvITnJTwv4XkJz0t4XsLzEp6X8LyE5yU8L+F5Cc9LeF7C8xKel/C8hOclPC/heQnPS3hewvMSnpfwvITnJTwv4XkJz0t4XsLzEp6X8LyE1yW8LuF1Ca9LeF3C6xJel/C6hNclvC7hdQmvS3hdwusSXpfwuoTXJbwu4XUJr0t4XcLrEl6X8LqE1yW8LuF1Ca9LeF3C6xJel/C6hNclvC7hdQmvS3hdwusSXpfwuoTXJbwu4XUJr0t4XcLrEl6X8LqE1yW8LuFxCY9LeFzC3xL+lvC3hL8l/C3hbwl/S/hbwt8S/pbwt4S/Jfwt4W8Jf0v4W8LfEv6W8LeEvyX8LeFvCX9L+FvC3xL+lvC3hL8l/C3hbwl/S/hbwt8S/pbwt4S/Jfwt4W8Jf0v4W8LfEv6W8LeEvyX8LeFvCX9L+FvC3xL+lvC3hL8l/C3hbwl/S/hXwr8S/pXwr4R/Jfwr4V/ZWL0e/cf+W8LHEj6W8LGEjyV8LOFjCR9L+FjCxxI+lvCxhI8lfCzhYwkfS/hYwscSvpXwrYRvJXwr4VsZ+zbTGHuxN2YQGSJHrJ4nEbOIOcQ8YgGxiBgilhAbESNEFccM+BnwM+BnwM+AnwE/A34G/Az4GfAz4GfAz4CfAT8DfgZ8Bj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4HPwGfgM/AZ+Ax8Dj4Hn4PPwefgc/A5+Bx8Dj4Hn4PPwefgc/A5+Bx8Ab4AX4AvwBfgC/AF+AJ8Ab4AX4AvwBfgC/AF+AJ8Cb4EX4IvwZfgS/Al+BJ8Cb4EX4IvwZfgS/Al+BL8LPhZ8LPgZ8HPgp8FPwt+Fvws+Fnws+Bnwc+CnwU/C34W/Bz4OfBz4OfAz4GfAz8Hfg78HPg58HPg58DPgZ8DPwd+Dvw8+Hnw8+Dnwc+Dnwc/D34e/Dz4efDz4OfBz4OfBz8Pfh78AvgF8AvgF8AvgF8AvwB+AfwC+AXwC+AXwC+AXwC/AH4B/CL4RfCL4BfBL4JfBL8IfhH8IvhF8IvgF8Evgl8Evwh+EfwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BD8EPwQ/BL4JfBL4JfAL4FfAr8Efgn8Evgl8EvgK3Di/VcmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmcieCaCZyJ4JoJnIngmgmeinCKTK38jgsyPw+T4Lz/PrwRncvWPz5z51VJ8HTwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBPBMxE8E8EzETwTwTMRPBOVwC+BXwK/BH4J/EbwG8FvBL8R/EbwG8FvBL8R/EbwG8FvBL8R/EbwG8FvBL8R/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Ah8Bb7KkCnxg7igEvAp6Ap0BboCXYGuQFegK9AV6Ap02D+C/RXsr2B/Bfsr2F/B/gr2V7C/gv0V7K9gfwX7K9hfwf4K9lewv4L9FeyvYH8F+yvYX8H+CvZXsL2C7RVsr2B7Bdsr2F7B7gp2V7C7gt0V7K5gdwW7K9hdwe4Kdlewu4LdFeyuWJWH8cHuCnZXsLuC3RXsrmB3Bbsr2F3B7gp2V7C7gt0V7K5gdwW7K9hdwe4Kdlewu4LdFeyuYHcFuyvYXMHmCjZXsLmCzRVsrmBvBXsr2FvB3gr2VrC3gr0V7K1gbQVbK1ltF/2HnRXsrGBnBTsr2FnBzgp2VrCzgp0V7KxgZwU7K9hZwc4Kdlaws4KdFeysYGcFOyvYWcHOCnZWsLOCnRXsrGBnBTsr2FnBzgq7PoVdn8KuT2HXp7DrU9j1KdhYwcYKNlawsYKNFWysYGOVr/IwXthYwcYKNlawsYKNFWysYGMFGyvYWMHGCjZWsLGCjRVsrGBjBRsr2FjBxgo2VrCxgo0VbKxgYwUbK9hYwcYKNlawsYKNFWysYGMFGyvYWMHGCjZWsLGCjRVsrGBhBQsrWFjBwgoWVrCwgoUVLKxgYQULK1hYwcIKFlawsIKFFeyrYF8F+yrYV8G+CvZVsK+CfRXsq2BfBfsq2FfBvgr2VbCtgm0VbKtgWwXbKthWwbIKllWwrIJlFSyrYFkFyypYVsGyCpZVsKyCZRUsq2BZBcsqWFbBsgqWVbCsUuAp8OBVBZ8q+FTBpwo+VfCpgk8VfKrgUxX7lDXEHu2NGUSGyBEFokTMIuYQ84gFxCJiiFhCbESscpU7s3VWT2d5RlNXS/xRRgY97TPKnV3NHb0fT28Lduvp6C73/RxlZ1d5Bs5RcWTAMGAYMAwYFpE5re2Vn/osN3e042ounPLuzW1Nc3pbxyc4n6NbEjGL9rNoP4v2szg/Wz0P/clhGnOYrhymK4fpymG6cpiuHKYrh+sLuL6Ar6GAr6GAr6GAdosNQXNHW0f7nI72cndT5wJ8ysy21s4mHABdzJK55a7es3AIchHkYtGc0dE+CwcYVhHDKqJbIboVolshuhWiWyG6FYIZYrghhhsCGgIaYlpDTGuIaQ3BD8EPwS+BH681WQZ3YSZeZfXGLGLOKXd1t85p6saNkok93xsju2+qWlo7Zzjd8zsqhS6n96Ny66yW7ha/u6WzjHKXN7N1XrXsd/Xed+04iJvKC6eps7Njflt5ZjetlHrmupXY2XdaXDmjY357XJreC3Nw2ox2PylN7yq7HZ3dLX0/6tvU5re2d/fd383drR3tXnm3ntZ5TW3l9uay1dLR01UOem//to5Zrc1Nbe0d3W7fyb2L7LbuuUlxerc9oXc12vdfXyGDQkNS4NUCqxZEtZCvFgrVQrZayFULEgVRbYdVL5dVhKy2zKvtsOonrHoOq7Yjq10V1ZN5tRssKVTprNofnhSqVaKKyCTQasus2lWRnFxtWVT7I5JxVVsW1ctlMsCkncontGfu9LaO5tm09zvsi1Z81DYzjp3dOO7uammaUbYqv9IZsyvRmdna1tab1Dp2JyN6JyfHyYhMXoo4yIwbV3f23ga0u7O1aVbP3Dh24nhGexzbZpK+H/tuq+yymCyVKg1w7rS2z5ve09tGd18pPsXtmFtux4ddc1p7b9um5nLv/TYvOTC6etrJzPKc3jvO7PvF6prb21ezua1nutVSbuqFz2ht6k01M7w5PV24B8uDa8rVPJpFHizFy97emEFkiBxRIErELGIOMY9YQCwihoglxEbECBF85OFSDvwc+DnwkZ9LyM8l5OcS8nMJ+bmE/FzKgZ8DPwd+Dvwc+Mjj+M3dYi6JecQCYhExRCwhNiJGiCqO8TawN2YQGSJHFIgSMYsIPgOfgc/AZ+Az8Bn4DHwGPgefg8/B5+Bz8Dn4HHwOPgefg8/B5+Bz8Dn4HHwOvgBfgC/AF+AL8AX4AnwBvgBfgC/AF+AL8AX4AnwBvgRfgi/Bl+BL8CX4EnwJvgRfgi/Bl+BL8CX4EnwJfhb8LPhZ8LPgZ8HPgp8FPwt+Fvws+Fnws+Bnwc+CnwU/C34O/Bz4OfBz4OfAz4GfAz8Hfg78HPg58HPg58DPgZ8DPwd+Hvw8+Hnw8+Dnwc+Dnwc/D34e/Dz4efDz4OfBz4OfB78AbgHcArgFcAvgFsAtgFsAtwBuAdwCuAVwC+AWwC1UuRh3Efwi+EXwi+AXwS+CXwS/CH4R/CL4RfCL4BfBL4JfBL8Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CH4Ifgh+CfwS+CXwS+CXwC+BXwK/BH4J/BL4JfAb0W4j2m1Ee41opxHtNKKdRrTTiHYU+qFwnUI/FK5XuF7heoXrVfV69ENhHhTmQWEeFOYh/m3OYoj8GyL/hsi/IfJviPwbIv+GyL8h8m+I/Bsi/4bIvyHyb4j8GyL/hsi/IfJviPwbIv+GyL8h8m+I/Bsi/4bIvyHyb4j8GyL/hsi/IfJviPwbIv+GyL8h8m+I/Bsi/4bIvyHyb4j8GyL/hsi/IfJviPwbIv+GyL8h8m+I/Bsi/4bIvyHyb4j8GyL/hsi/IfJviPwbIv+GyL8h8m+I/Bsi/4bIv2GcfxWPt90qjLfhvZEjCkSJmI1jBvUZ1GdQn6nW5xAbESNEFUcGDgM3Xk/0RrTL0C5DuwztMrQbryd6YwGxiBgilhDBZ+Az8Dn4HHwOPgefg8/B5+BzcDm4HFwOLgeXgyfAEeAItC/QvkC7AuMSaF+gfYH2BdoXaF9gXKLKiceFP4xX+MN4hT+MV/jDeKVUyR7TNKc8ujysoVrIVAusWhDVgqwWstVCrlrIVwsFp9pOQ1LKJCWWlHhSEklJJqVsUsolpXxSShgsYbCEwRIGSxgsYbCEwRIGSxgsYbCEwRMGTxg8YfCEwRMGTxg8YfCEwRMGTxgiYYiEIRKGSBgiYYiEIRKGSBgiYYiEIROGTBgyYciEIROGTBgyYciEIROGTBjZhJFNGNmEkU0Y2YSRTRjZhJFNGNmEkU0YuYSRSxi5hJFLGLmEkUsYuYSRSxi5hJFLGPmEkU8Y+YSRTxj5hJFPGPmEkU8Y+YSRTxiFhFFIGIWEUUgYhYRRSBiFhFFIGIWEUSi4yTPYkBYzaZGlRZ4WRVqUaTGbFnNpMZ8WU1ompWVSWialZVJaJqVlUlompWVSWialZVIaS2kspbGUxlIaS2kspbGUxlIaS2kspfGUxlMaT2k8pfGUxlMaT2k8pfGUxlOaSGkipYmUJlKaSGkipYmUJlKaSGkipcmUJlOaTGkypcmUJlOaTGkypcmUJlNaNqVlU1o2pWVTWjalZVNaNqVlU1o2pWVTWi6l5VJaLqXlUloupeVSWi6l5VJaLqXlUlo+peVTWj6l5VNaPqXlU1o+peVTWj6l5VNaIaUVUlohpRVSWiGlFVJaIaUVUlohpaW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hKW5hElpz2pbMLdFFHi1IOJCrkEu2RP/4Mm0nvgHcoY1N8+Z2+/DfOXD6iX5aqGAgqwWsg3VQqZaYNUC0Llc9Zxc9Zxc9Zxcck61ezlZLeSqhSo9V4Xmqw3mqw3mq+3kq+3kq+3kq1cVqlcVqlcVqt2ozlIumaVC9fJCtlqo9qdQ7U8BLecbGqqFTLXAqgVeLYhqQVYLaCefqV6eqV6eqV6eqV6eqV6eqV6eyVYLuWohabDaMVZtmVVbZtWWGVousHy1gKsKvKFawFWF3sVppZDp+7PVuNS7vlmx71ZhkZy2cMxWbp3/qMwNVJkfqLJQrzJbPWmgyrodyg7UoexAHcou1KElF2HwuYF6mVuUK+v2MjdQL3MD9bJuc/mBepkfqJf5RWm2bi/zA/Wy7hWFgXpZGKiXhYF6WVgUZt1eLnRfJvdjvV72r8wOVJkbqDI/UOVCvaz7gCQPxqJU1u1I3Qekf2Xdman7LPSvrDszdZ+F/pV1O1T3WRhwfHWfhf6VdXtZ91noX1m3l3WfhQEnuu6z0L+ybi/rPgv9Kwdk1u3lQt948k3X62X/yuxAlbmBKvMDVS7Uy7q3XnLLLUpl3V7WvZH6V9btZV2T1H0Gknt/oF4u0pV1O5Ib6Pur+yz0r6zLrPss9K+s26G6z8KAQ6j7LPSvrNvLus9C/8oBmXV7udBcJnNYr5f9K7MDVeYGqswPVLlQL+t+qcmXuSiVdXtZ91noX1m3l3Wfhbp3V3JXDdTLus9C/8q6vax7l/WvrNvLus0NONEDjm+Rmq17l9V9FvpX1mXWfRb6V9admbrPQt1eJr2r18v+ldmBKnMDVeYHqlyol3WnK5mmRams28u6z0L/yrq9rPss1P3eku9roF7WfRb6V9btZd1noX9l3V7Wba7us9C/sm4v6z4L/Svr9rKuSereyckdPFAvB/wWBhz8wkzsomU2h1KWZVHKZRqSUiYpsaTEk5JISjIpoZW+vzQb/5ZOmJkWx8Z0BmTI6n3IF/pwzco/nVr5iDeIOGb4tOSfqR7opORfsP7vk8SitCQGaim7KH3KLkqfsovSp+x/9GmNvn/d9X9MU/1z/nc7/TtU/5z/bue/pqj+Of+7nYH681/zszb+Tdv/MUX/edoitda/Y/952oCt/dd0/edpi9Ta/+jbotxX+WQc/z3/6Tn/u53sIrSTHXh0/9Wl/zxtkVrr37H/PG3h1pD0ZDUR9paySSmXlPJJqVAtsYaklElKLCnxpCSSUsJgCYMlDJYP9ih3dgzraJvR1b2grex3tJfTg+75ac3gyg8lJIfBzI6ezpqj1nk113W17p5eV/mZhfSw8tML6YXtrTVAp9KXue09c/p+PiIu9PWhr+DG/L6iU2HHpT5u5bw+ZuW8mFcpxqzKiRVOX4kUh/V+Kc0kisOYOIyOw6Q4jBzW1dXAyTZx2DYOTXHYNQ6z49AWh93i0B2HBZVQ6VFfIWZXaioNZ+KrMqR1WFtHc1tvh5pZVzMJ41CKQ2McojioOAyPw4g4jIzD1nHYJg6j4jA6DmPiMDYO4+KwbRzGx2FCHCbGYVIctovD5DhsH4cpcZhaCbQYd42OjaM3qvJOp7g8Ni27E/veNFYp2lF3/JnfO8l9/3RAfHKx8gihXHlOKuWhxfRVcqisvFaiUh5crP4zCjGk8gqqSjEoNZdntLa1NcXXRDWNRzWNR/0aHxwt1KA3sua6kTXXjex/3ciFrxuT9tEbW9PG2Jo2xvYf2NiagY1duL1JNW1MqmljUv9+TFr4uinpuT7eb4lJrLwDEBXxi/3iilJ6hVeqvGgsJpX6kYakL7qMT25MT/biF1zGrUe12CjFDokWbsCParsR1bQ2PL1o6PB+3ei7h/peYhk3OXzhJoeO6He20/cqS3yb6WT7I2u7OLJmZkbWdGnIyIUbpyPjJ27o1nW7xLN4Hmq+gbgiREU6QqfvpZW4cfqfLiQq0tPtCDe5P7a242PTji++0Nsp4+rx/VuW6OH4mqmeUHNvTeg3rmDCQo/UhPSySnssk69pPBt/I/BLtlDwJtaMd2LyNUyq+Rom1Y5mUjoad1LyWC8+6f8NzJ9U8yUNndz/oZpc8+RMTkc3ePJCD8rQKf0fpCn9HqSaZqamzQyZ2u8pmJqOckj6Qjw8Z7WZp+Y9eMhdfYv2eHr6XmoRf1h5s0U6rbwg8KzE64v49KnV0/verlHNttXPKi/aiD+svPyielf2vSYivo9H98RxDOL2rdWbqzX5Oui4+EN7fEtH3FjlJRnxZxObevBN1PTKHteCS0rVwriu1pqhFAuYpeRVGZXjxWpfFxLfd9V3hiDTdtQeLlb79pD4k0n9GxiSvkckPqP21R2VT5bs9/6OtJuiIVN7wGoPeO2BqD2QtQfZ2oNc7UG+9qBQe1CsPQhrD0q1B1Htgao5yDTUHtQOIVM7hEztEDK1Q8jUDiFTO4RM7RBqn3mRqR1CpnYImdohZGqHkGmsPagdT6Z2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PKx2PIV4PPFCd0Z7R7zQrRT6Frp9BSx0+4rxQjcu9S10K+f1LSsr58UL3UoxXuhWTqwsNvtKXlOcuvpWtF5TnHD6ykObalJeXBnn4r5yzcKq7xALq75isoyoXIJlRFyBPNx3UJv7+o7hgTwTXrmmO1FNd8r9ujO4vFAXknVEfGHKrV1HxCfW9KO6jqjtQ/Uvg/SWZHWhVjl3TNqbxL1xRdqI11PT/Z70gpqFV6VqUtpu4rW4Iu05vNZX7Oe1+LLacWAh2rdfqC5E+8oLLUT7PqhZiMbnxv2IyzG6r5ysbPoOalc2fcexMuLWkmTbd7hw4qy0U01xNQe5mNaW9hILnxIq4tmskPpe1I1P471C3NFksLxmsLz/YPnCg+U1g+U1g+W1g+X9BsuT1VrlqqYaclMNuakfufqsVHqx0JTw+OW3cdt4lTwuqelRU02Phu7ar3F0KRdfls4jr51HXjOPPJlHXj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rY/2fa2EehXUMQF4NuxHrq5LLptdXJsf8kpmwzxS6OKdtMsd8ZU7aZYpfElG1i7KAWOwKxV9+V0+Oan4V039X8AqD5JZgHzAMx+t819IL5unkYvdE8QnXBQtAFF4EuWHI3V15KLwVlTZkSg1/RJGeHJjnNIDktj+D7cV4fb/u1d+X8vTj+s/RrkaaeD3qsN+b76TRuTDofUG9+8Lx+boqvW2b99YaH+vqvH+rrNu3rvCm/nqmOGW/M0Xh4Lnz3yXum1nEP6XrfFJXfPnKKN+5BUaQ9NgeosTnDAqD6wSkl2oT+73BP6P9TUVk5Cyqee1L5y1lQ8d2TSu0sqFRNoEI0KgVAh3PSK/egMrmGpqZSd19UPNNQ+dB9UfFNQ6X+vqhUQe9iVBgFgfYyXrt/MSsu0dfuVFSqZ8Ul96Ly8qy45F5UambFJRNHwAjQEKluME7lA7OqjXtRqZpVbdyLykuzqo17UVkxq9qYWLthGGm9muxC6L0z6Hkzf7lsltIo9sv3zVICxX65fJZSJ/bL989S0ojwZb5OKyi/d18EnTj2yz+bpVyK/bJilrIo9ss/n6X8if2ycpYyB9MvudaWptXt0hk4ZyIPT/7yPbOUULFfls5SKsV++aezlESxX5bNqr+Nr3rsusfqDFs5wLgT4KgO5/BfGNTiXAb8fVGc/zqL1RnbpDVXtt6qX221IbYiyebAbE7BWpL1a8Z/TLowrYGNSmz1mK3WM+0NofXUbaRuE5q4hvJIIfai82xVAmpwLpV3hXQ+tYS2QDmVwDV01G5ETVSHbqV13YG60FbUg3rRblofB9BhdAydRFhUZDdbv6QzKSz8vaGIwq8B7ITw7wK8BvAcCxfjAYdfxcOA9wP+A4BZEJIN1IoAvpPDaDgehZB+wIcA/y7A1QDns5h4lEFapnXoB8IF4dfCb4Sbwv8It4U7oiCaRUW0iqpoE92iT/SLCWJEzBJzxBfEXHGOyFabCf4lHsK/xr8DKyO2PsF0hxB1dF445pJVhEd/yiDVp7/D6pLsm0KDfxXNVoPf+FBff/6hvm5/qK+/8FBfb3qor7fRdq7BdG6L6yj/RtAiOgMspWNXJdWqalEDneWuoe2/AbWjTrQFdaMdVFbsRfvRIXQUnUD96AwaRBfRFXQN3UTDbOELsz2k74EU2MZW30Tv2G/HV77FMMNxAvz6NVihWw74jyAm/CrshfA2wOu0X9lXNyFkDsAigE5YBxyEPngTVvoGIH4aUEhjcXgIHgIKH9fJr3cAJLqQ0WgIT5FDWifzFKfiVryKXwkoQSVBSVTCSrKSoqQqaUqekq/MVeYp85UFyluUtyoFytuVIuUdyiJlhVKt1Cn1ygHlsPJdVtcCX8mVKffzNdIhdAoJWAbZO926aDOVY+upDNuENqNtaDvaifagfegg7TuwvnwHVpOnwG/r8HOAHwZYDLAHYFiH5wOs0NHh8bNi6JyOxhyD1d9RWN1+wJVEtteVR928KaU7nkK6Pyq5Hd0f9EPIR5B+HSe6RhlAxRN+F5ABX8fX6TCqCJTXacnWw6p7J0oiW2mJIuYfmn+IkmHMSplAzUv9IC1d00PQe/DU/VQOh2jvbqajz5NK/0Fyi+mYyHaxr1HecM64ZzDeN/DoQuBD2Csdhd1THnKnNxpyByTQnTm6XhCOgQsnQ/6VnvIj3kN2ogfRZhCVBojWEqISAVGZgKhUwFTqsT65B+BVgKc0Lo7inP/XRUPGjurw2JADED8D8K1RCngbrqeyaydtI++s9ZwBdJZqSpeo3LuObqERLGAjVrEbB3AYp+EcnIfn4YW4CJfgpXgZrhiXLHdWRyXOnRXR9ruzPCp97hShqJzq1eHbdN/quWG1Lk7bZDqaXPM+aXx0VzSf+nDknVJ+flazIPncXeuPTbRXsb5D2F4KDW3X6V58BTtlBqkYtRt5NzKwMwzIBBbDFvonICv9E6kWbqM0HfRPQi7KWTJtfy8yUvp+GjdA/8xUxgXpFyH6p9AZRZh+F6F/KqWdQr9Oo392ylEZlEYW/XPSHp5DaeXSPzedvcxBHtrj8yjVfPrnQ2+kf370JvoXh95M/wLoLfQvHr2V/gXR2+hfAno7/QtR3WURSqT5L6ZpltC/JCrtFtOUl9C/ZNrDltL0S+lfKtXNy2gultG/dKrrLKd5Kad/mbT3VdAcVdK/bMrTVTRfK+jfC1QXqqa5q6F/L9KeuZLmsZb+/RHl+Tqa03r69waqKzXQ/F6lf39MZdc1OhO4Tv/eaPik4ZNonuFVw6voTYZPGT6F5hu+ZPgSerPhN4bfoAVUs8hGb1GWKsvQ+5S1yquoUtmifBlVKb1KL6pW+pQj6GXllHIKrVL6lX70MWVAGUCrlR8pP0IfV36s/Bg1KT9RfoI+oVxSLqFm5bLyC/RXyi+VX6JPKr9SfoXW2gbspaANnqM9ke2isn3ULJr/2cxTMLpOpQlGw1RHoHCsFnBmS4lGmZaHxpgl0j+PLYaQhQDzAYId8gizYkV3wJZZ+wpGUsrlUVh8Fw6PMm11GOK7yTlJkWySW/JI8VJI+qrUK31DNsku2SvHyRE5Tc6Us2y9tr+jcX0zxk2QQ3LihC98SL/LjcDChkmDNdQxubiBunbq2Nx2C3Xd1O2gjvXNvdTtp+4QdUxKsp33furOUMf00IusBOgDrOYoxzH4AdCGu6CPUUg1Sjq/Ql8C/CJ6l64H8lMWfz+xT2qa4hQ9FnTT2HCeFkA6+zqFiGCkba4+atmMV+CVuB6vws24Ba/HG/EmvJmOCdvxTrwH78NUPx1bBfLrBkBuodAFJYoJF1ZMEz5/mvCiqcP19DXpCeF4y9Txpw3vuHe4nr6wZMb4tbr4oGtzyxAtPKALz58hXACZPmkHyhZvS6CSFiMrjA8fgXMZ0fGhFTRsK+J7Pguo9C6kPutrzO6c2fCz9cIq6rNzCHX090aaUhPiO37TjRKcL0/FhJzV4bcm/yp00lrCwhbKi8Uxc5kj6DidCZ2mMuoCukzl5w10G41igs3Yjr04iCM4A+fifDwfF+BFeDEuxctxJa7GtbgBr8Zr8Dq8AbfjTrwFd+MdeBfei/fjQ/goPoH78Rk8iC/iK/gavomHBSTIVBN1Cn4hJKQIWcIcYa6wgGqd35Fo7xN7CJVnZA87XSHWiD2T8FMQ52MQh8f/IsOFrwGexSAJQPwrDJJVWkjfOB3yVYbjBIivQPinoyHSRyEE4pDFEH8ewE0AlwHlw4DXajT7xnNi8EWp0fgMZkIqr7CcT4BfjIbj0WgpeAgaYziHogL4zyBv34Nvm3V0WjmEGvggeQPFDUDTJX1gvJY4lN4I+JsA1gAs5jhQ0EOeE10rTIDfuVtqgfJ8JZWsyPCvhpNIMPzMcAnJMJKa6Xz8XShF+aCyEi1UXlE+hAqUrcpW9Hbl28q3UZHyHeUweodyhI6qfwIzcnJ3Rn6d5NH/jwjtFB6nXLr0cUtIfAQfx6fwaXwOX8CX8VV8A9/GowIRzIJd8ApBISJkCLlCvjBfKBAWCYuFUmG5UClUC7VCg7BaWDMuB/H2qKzBN6GvgV6MRqIyTltl0YfvBrgGwo1RKSY4dXEKdOHB6K88FXwyCoU50ZwIsEoggE49YWVlNCrrNRwsIEUlGl+zkDPGhEC6oqCjHwtnrA38fwD+d0xIbD04Y8oeU+rpygvWdBifYVan3PaU1lv33VLvjkItLaOW226g3w15G4cPYrsxhT3rs8XTfDUP9C2MYA0LfQrgMMDfA/xHHT6kwzcCPAQj0Jd14Tt1ONQ+gp0JLS1oUcRHryaA9QBvTqbJ7Qu1nOjhgA6/rIP6nOtzNayj3Kf79Qcx+Iy1gRcDVKL1wEOmqIedMWXXl3rm8n5QF4fbof+zjvLGKOQhWniyLre/ukvtQXl6om376zz9Ok+/ztOvKU+PpUC9vA6fT/i/kqe1Ha/X4fMJH5SnPzclT594NnhahD0bcS3k/IeA/ytA2OMRygGChY54IAq18LcBhBoUq6JfiXyEjYNf2yEERnMRVsCEf4rGRz8GHNayyGcB/wPgIcBhlUhcFgMPTQ4hZoC/A1geTYvT5CFSOuDdUfqx8B61Absvol1XD7umqYezk8uuL/XM5eV1q+VBT/NburTepguvmjq3QO3BeHr8jNiU58ueMf7mbQYtwU463z1xB1YKAuiOwr9ByIko5OH4+4D3Q3g4+hWPM/Y1+LUFQvYBbNW1DT+X+xLgYCMh8dWMGmjvXMCvREMmwB9MDiGcY94DsDaalvjzaAjZBHBPlH4svEdtbNOV9EQ0ZIp6ODG57PpSz1xeXrdaHvp1X/1/0bQ41NIKT51boPag/M1Okj0X/C18B/IM+wAYZksi52moawxSBP8nhJyPQi38lwChZoXW6FcCrO5x+Y33Qghv7806CPG5/BbAEkKcB5BL+kJ0V84JzTHw55NDRM6jnwR8bTQV8RvREAIzTk22FU4N71EbwG1Cvq4e+qeph5Fpyt567/LyutXyoKf5E11av9SFt06dW6D2uvx+C9RFIuT8Y4DzMe5lqDUYPQWw3hD/LAq1cD5WchmMo1+Jn4jyt/AihPwJQA+E/FM0vsbf/6JLFyiLwGfi38Cv/zMZilUxIcDHZFhHAdIiGdEQTT95m45+LJyxNoR3A/xmtB60kNh6+MTksutLPXN5ed1qedDTXKZL6226cDx1boHa/3r+fn2P5qndo+kbP5VA660P3XuPpg/o90HexuGD8vf091CM3yrELO/57XvrtFmogMyTbCk7KKVNpBNlky7ShXLJl2iveREsA/7I/H3z91EeWFe+AewM84HKrrsnrtlZkQq09ZGm8OhyyCzV2PmxSrSNna14ivL46MoYhpYmqAp1ows4/FyV8tHU0risP/9syHptPiNE5ZdYHIX4AoSDTZO4MAp5ON4XlY/avIvH4Xb27ToJC7MvAfRJAW7o4XMnxHVLmNEROKUr9uhg89QSWSyICYG0CKyviOejaWl0IISA9Q9JiUlFD2esDeENADujJeUhU9RDRUzZdaWeuby8brU8FEW/4pZWPC0txRYdjMktUHswWf+gJx+msgR/VCcfxvvVxWejX/GW422m6Tj8TqI10TbmIQJYdfORXCyD8vK5Lt9JhJussKSLw/XnPwc8EhN/JYSvi34rwJxQ04zKY+hA6tpdT+W6mO/U4XCzFj8NRewz4dq6CPC9sB+gD8L/R0cNbsfSej7MOPC3AYc9Sk3nV3R94HhMinxN6OvwLdfFXpkR19eJHtfVCZdWWm3zO8TWxaQbbdMH61fqXYvHT0xh88juqr/3DVdT2f4+sj6mh1p/G3o2+ps4F/K8N8rfXMPnPUpb82iL8j3vOVo42OAKfPT4nC5OqS4O8IQmWQlAS5SbtTX3vbo+ADT5+iHnVG2FSQe1Xsdx3n8uAOSjAfRnEdpC5CtPPCbkhPBZ9+cB/joGn7E2hLm6dCO6kNh6KI0pu77UM5aX1tswyI4+oMngbxgUu8Zu3E2rS5fW57Tc9kFuD0Fu+4Dag85ZnvhppofvdbOGIpzLi8B5w/EbBprQuC3dg94/+mB3LxG4C3U52oyid608irw8rD7/IGWRELtPoBxtQedgrvP0lOa1qA2ZclgGzLkHcRBm4c9PfTz5+sTiDjGE2I6XQiXMUziOCuuEDUK70ClsEbqFHcIuYa+wXzgkHBVOCP3CGWFQuChcEa4JN4VhKn5kqqVh8QdwzkAGW/ghkkbhYcBLAcKvol/8Bhsnojb4pEU8S0eIN5MMpm0xyGNKvwV8gEEC4cJHICQs7ach7Wx+LeWQAxT/NcPJdyD84wxKf0Z2UnyU4biZQXEJ/PolCHm39C/shkuIiQF+CCgcAZrLAVohpBnofBXimAG6GDSUADUIJz8HyFPp0ZX0K+z1AvFH0t7xehBKpRMUv0SSKfwnOG2Qw2oJvwh1NRfwNBZfdmoUvnG3Djn8HosjvEoSKP7nlHcw/h35Y4p/Gyh8kUHpo4DXANwK8JsAed5mhoenhng9tE7lZDhdfA2egDgxUK6EX0cYlC8Avgto1kM+GS7QcewH9A/hQlxEf1mEFyFCOb8ESfjdeAmSaR9Yioy0HyxDJlyOy2kPrsAVyII/SLV6Bf8VnVupeC1ei+xwrsIB5yqylfcpFegdSqXyMnqX8kHlw+hPlXblC6hC2aZsQ5XK15Wvow8o31O+h6qUs8pZ9BKTafj7aPyMxW8FdgvDflxD28BM+232w90zgZ3Yj0M4BWfhOXguXkDLWoyXYHib5M7t+4PsJok774L7JO7726mpPQo6DwwFZMVjAp3zCZJgQoTKZRsyCU46e7ZSuZWK/FRy5aKgMEfIQwnCXOGNKCwsEN6KIkKh8HaUJt+Qb6AMeVgeRpnyiDyCsh4DRXZzN1tnZza0zNrmMHVsFs9W79leMLOxYatNbM7A9Hc6viBm8zLCVFvqjNTReR52U0d1C0x1Z5xGHdWwcR51dK6OF1JHZ5qU7xHld0S5HVEuR5jqpGz2iqlOiqlOiqlOiqlOiqlOiqlOiqlOiqlOiqlOynYQMLyPM7ZhGrhVB/fo8FrGU2Nwlm4sF+C3YiC7tUSCk7VobJUO1urge6L46K9j0j0F8CjAtTq4QZcfPTz6wFoyw6LvD3wMRXcyHvR2fn4HcEkMvfu7Y+JBU/fCvaqLUfNDpv9kcjtVzTOd8W8eYV3q6b0WtaNPf5ryGn/zaMt7l95rVN676U9X3uuPuLzXX+PysjehUmjKAh3z2S0CcIe98BFpIVuxACnH3h2h4w3pJ+cQonpjCFmkF6UXUVjqlLagJOnLUg/KkP5W2oFy2Vl/NEcmsgPlyy75RVRo+ailiWohd5Q76GXrJeslVGP7mu3v0AfZ+gOm4wym4wy7057tEmM6zmA6zmA6zrC1KUzHGVoWjOk4g+k4Q8c72P8V6DgjsLvT6DjD3pdgu+JsJUfIgzVhsBhiK5oCHWcEOs4IdJwRKvh6EbzmUs/Xgpg1FNtjEOg4I9BxRqDjDLM8YquwAh1nhJ3U7aFuH3UH+WoxW7MVTlF3mu/QCBeou0zxq9S/Qd1t6kapeCbUmfnql+iljs4v2YqUmEFdLnX51M2nroDGWUT9xdSVUnw59Supq0bs3TbErPXE1dStgbVdeLON7QmJndRtoXg39XdQt4s6ppvvp/4h6o4y/ZS6foqfoW6QuovUXaHuGnU3qRvmD40SmTqFOid1fupC1KVQl0XdHOrmUsfOZRdSBzdEyDkA4aYmCW5NIH8AvJu2VgI7MTzWTdgY+wfC7h4dluisGhOJ7aLz+xjGGI5V+IrfzTAsbWQhEIff0zBG2Ptm3yN0PoUGJLYX+zNpGE24v4GmexXSdUchuTgOtdsdtDgQDjc9oBB5mcIFZN5dmKHD3TqINJirgzzk5eiNERPC50VHaY6LoCNo90k8qTW0CXD6Wyt0MDQhhL1CNH6nxbseOg8v3MV5m16HluI4h7/T8QMPGZDT77b4dFB3u4ZQQ6UCFg5R6VXwqGYudCZWhWtwHW7ETXT21YrbcAfuwltxD+7Fu3EfPoAP42P4JB7AZ/F5fAkPUdl7i0oqPPob9obk6EX+kqRM+/idSwZ490gahJDfAFQnQhq/azz+PeG3Z/wVXrzk70zK8Lqj4TO6tPQxG6M4z6HBOA21D0Wp6fubHJkcog+f4tfhaWKquvxwuEYHeZy3zwJ+io5WKv4lvkMlsSiIyCOkCRnIK2QLL6A44UXhRToveoPwx3Re9CbhzXReVCAUoGShiI4YKcJiYTlKFVeIL6M8+br8WzRX/m/592ie/Af5D+itj41uwWsyh0KYjm1svx0fpI6ObZiObZiObfg0dXRsY3u57NZYTMc2TMc2ZjXLdhYFOmgIZuro2CbQsY3tAgt0bKO1geisEzGbX2ZZQcuPBDq2MRt0oZQ6OrYJdGwTqqmjY5tAxza2SwunvX4jWyj8NYNUctIZ3p3/kOFWI/Jv0KohwL8z/iuFt2j8H0ujgL9Kpdy3tHAO6+/Cv9RC+LcwzxP/ezJkK28TvkISHzVgBBF/CfgpHf2vAiwfjzN2leWBjhqvjqcy9lsNr2KQ1u8jhARmn2RPDDylg0dnDekcVyqUVCRIi9me6MPKP0EQjIIquIWAEKZ9JEfIE+YJC2lPKBGWCsuECmGFsFKoF1YJzUKLsF7YKGwSNgvbhO3CTmGPsE84KBwRjgunhNPCOeGCcFm4KtwQbgujIhHNol30ikExImaIuWK+OF8sEBeJi8VScblYKVaLtWKDuFpcI64TN4jtYqe4RewWd4i7xL3ifvGQeFQ8IfaLZ8RB8aJ4Rbwm3hSHCdV9iEKcxE9CJIVkkTlkLllACkkxWULKSDmpIjWkjjSSJrKWtJI20kG6qB7dAzcm95ED5DA5Rk6SAXKWnCeXyBC5Tm7B68KD9A/jRnjvbBXgZsCPAV4B+McBtwJ+HPBKwKsBVwH/FODZgH8f8D8HfD/gS2LiN02Nj2UyfOzbMXR4nEgMnTWAOwHvA7wE8J2AFwC+BfA5gO8AfAHg5QynOhzDlwJ+GfAjEGd5NF2qCzJ8oy4P3YDPjcnPdPgA4B0x4fo8XwZ8zYx1Pl1dxcTR8qzPpy7/Yy9peN8M4Q/DG/8E+EuAnwO8NYYf9HFmww96Hpiu3adr64dpXwXi7IupB32edWlNkefYcgXYzjyN0zcRn1XdRvP2YHvy429ksvk8s3jht3XHasQi3GLL7vwavx+a7zZ+/Anua7Md9grEzod7Y/Lw5HcPH3xvnlkks9e1/Y+8FM9KLTxaXnq4Uj99fPWw5Xn+eOxha+RR8tv4+vLTxTXjuXre2n68XI+4BWHF/FHTvI6wWCjspnCQ6gllT8vdlEKhUCwsEcqEcqFKqBHqhEahSVgrtAptQofQJcAOoGGbDsL6D197gXWVYXk/1Uk2GpZT/GfyENMGZbaHcF3ewlZI5TKAHTr8DMACiNkIMd/PoLayxFdmYI9dOo6i6yT+yb/KFyjsYqmjbv6t9M8U5vHVHg7ZCiyN+X7AF+kgrF3Ct9rqKl+r0b6CFS2pmkFRYBDfBNzAoAD3DbOVbYrvBbhkJkh1MQYLgItgpQh3RKEAr+ngnGgqQpruqzJd/P3TQFYPTcI7oQ77Wd2y1qE1PAR4L8AkphkaVjDNlkEaUgchlxg0NgNsvQv7jOzNJT/pJz+B/RELMktWOptWJLvkQqrklQLIKQWlBOSDfZM42DcJSF+WulGS1CP1oFTYPUmT/k7aiTJkIhtRlmyWHehF2S170BtlH23PN8lhOQm9WU6WU9Fb5HQ5AxXI2Xd3WP4EdljeDTssS2xfs30dXjONe+x5CshBmieWs4WQswLI2dshZ++AnJVAzpZCzt4DOStF74MWQ7iaulrqGqhbTd0a6tZRt4G6duo6qdtCXTd1O6jbRd1eaEmED1F3lLoT1PVTd4a6QeouUneFumvAIQgPIzjax16xppIWMQt+gUpzIURdCnVZwFWI2QkLC6grpK4YuBEJZdSVU1dFXQ11ddQ1UtdE3VrqWqlro66Dui7qtlLXQ10vdbup66PuAHWHqTtG3UnqBqg7S9156i5RN0QdGwduUTcCPQiJRuroDEKk0pSdS2d2yGIadTnU5VE3j7qF1BVRV0LdUuqWUVdB3Qronw++P6PfmdHvyUy3GzPjDsyEvZdHtOsy1X7LhJ0W9CTg2NXJcMJex/3umbCvFsDbfI90h8RwxNBOBfFZWNV7yLFN6BF6hd1Cn3BAOCwcE04KA8JZ4bxwSRgSrgu3hBFREI2iKrrFgBgW08QcMU+cJy4Ui8QScam4TKwQV4grxXpxldgstojrxY3iJnGzuE3cLu4U94j7xIPiEfG4eEo8LZ4TL4iXxaviDfG2OEoIMRM78ZIgiZAMkkvyyXxSQBaRxaSULCeVpJrUkgaymqwh68gG0k46yRbSDS+M7yX7ySFylJygUvAMGSQXyRVyjdwkwxKSZEmRnJJfCkkpUpY0R5orLZAKpWJpiVQmlUtVUo1UJzVKTdJaqVVqkzqkLmkrlYq90m6pTzogHZaOSSelAemsdF66JA1J16Vb0ogsyEZZpdIxQOVhmpwj58nz5IVykVwiL5WXyRXyCnmlXC+vkpvlFnm9vFHeJG+Wt8nb5Z3yHnmffFA+Ih+XT8mn5XPyBfmyfFW+Id+WRw3EYDbYDV5D0BAxZBhyDfmG+YYCwyLDYkOpYbmh0lBtqDU0GFYb1tw9dfV2BjE/jQFvVwipEMJvfOEny/8KYDyD2ikHfp6In+e4Fg3R3pHj94/ACQwEpzHwfwHkp7T5aSZ+muQlgHjqkCnowN0zCPKG4CwYHtLl0ADf8tPncAMQfnHqHGonql6NhvAbg0bhrsg7P4Vv4dwW/mNI67sQk99RAmdiMOSKn8ASoGa0l/TeBvib4SvIlXbO3hCtMX7z0BjcAjH6JfiVn62HVDD8qt0wtFQHIUT4a4jDb67gpzGhNoSXda0DpRDgZAw/Fcl2oSj88qxD+B0oPEV5tl9pp/zgjguB34cEkN/cJcC9W9rdSLzFvzp1HYq8Xfg9/Oen/orfqMTv3RJfAMjviOI3Zvximvp5oJDH2FPOAHwrcAW/CQjOGGM4/YfhJcYp+kXMVw/WL2J7wax4fhYc/vj4OVYmTNEWsWWPzSGvbTifjEemqcOYkClkS0zIg3FCTEkfbL1mqpfOGf1c+htbB5hPXQFi5yoxzJ3ZTIvNLtmbrGxOVvso9B25WGZKQzfVI1JpKu2oH93AbjyXzq6b8VY6g75AtYl8YRnVGLYIB4XzIhIjdOSvETfQ0f2keI2O4Hl0pF5PeulofFVS6YjbSGeVBDmRH05Yjb+Bg6X/h81g6ZxyI7uHjc0tqc63kdUvm83SWmZz1GGRvV8zTPEpKJhyxStU86ljr+QYgoTWidQ0JlM6F+X17PQGw3GlxFouZ4y9J25GduRlt3CIYaYxU8nEtLfLMAs/guImxGiFGPvA7oTHKEGfnJZGN5shz0iDx5iJxmVWH/jmWMoM+WAxyibFiKUxc1kiWj5EpCL33bdnx9tgra4NDk5qg+lLn3aPVPsgxr1Lv3ts3r1yHhOj4J6l75ii9PoYNWzWPyONUogxE40wK+GMNBYagjPTEA7ei4ZwDmLMmA+osdLRzboYU7XLlQkx7tUuD8ZRi9kblBpH/Tf59D04qgFontZSpT2YzuAnprqPxSCylur6KXI+kUbHFDTaeeln6NcNbE4tNmg0cqYo/XiMrrsxKimNe8k4XW2IwpS1MQUFuYPZycg3gcIO6To7zwUUvKyHisp9U8iIUmBz9RgKArJYWiwtCFlaLa0IWy5bfo0Ea6G1EJnVV9QmZLF90daJ4hzEQVC8o8jxJyjoeNXRgsKOLkcXiji+5ziKkpn91ANYEcehQjqjehG9E9aT3g/rSR+A9aQqsCV+iZ1nxj3UUb2B3RWF+9B0tsVYZ1uM2fq7ZluM4SxN1LYYCewlnTDCOttixO6b0GyLsc62GHQOnW0xmoVtMZ7BthgLp6kftS1Gmm0xnmRbjKawLcY622K4TUazLYbz7pptMRarqR+1LcbiGuqvo47bFmPNthhNsi1GOttixHTzWdgWs36JCdhxvW4z/Fhshv9+FnEeAE6yGX709sCPYbVLbw9sLjSriJgr2crX/Z79FZ2iXwyJKWKWOEecKy4QC8VicYlYJpaLVVSnrRMbxSZxrdgqtokdYpe4VewRe8XdYp94QDwsHqP67oB4VjwvXhKHxOviLXGECMRIVOImARImaSSH6sLzyEJSRErIUrKMVJAVZCWpJ6tIM2mhOvJGqutvppr+drKT7CH7yEFyhBwnp8hpco5cIJfJVXKD3CajEqFS1C55paAUkTKkXClfmi8VSIukxVKptFyqlKqlWqlBWi2tkdZJG6R2JmelbmmHtEvaK+2XDklHpRNSv3RGGpQuSleka9JNaVhGsiwrslP2yyE5Rc6S58hz5QVyIdX/l8hlcrlcJdfIdXKj3CSvlVvlNjqKdMlb5R65V94t98kH5MPyMfmkPCCflc/Ll+Qh+bp8Sx4xCAajQTW4DQED1YcMOYY8wzzDQkORocSw1LDMUGFYYVhpqDesMjQbWgzrDRsNmwybDdsM2w07DXsM+wwHDUcMxw2nDKcN5wwXDJcNVw03DLcNo0ZiNBvtRq8xaIwYM4y5xnzjfGOBcZFxsbHUuNxYaaw21hobjKuNa4zrjBuM7cZO4xZjt3GHcZdxr3G/8ZDxqPGEsd94xjhovGi8YrxmvGkcNiGTbFJMTpPfFDKlmLJMc0xzTQtMhaZi0xJTmancVGWqMdWZGk1NprWmVlMbncN1mbaaeky9pt2mPtMB02HTMdNJ04DprOm86ZJpyHTddMs0cnf+Cu+c8Pkr3L0xfiMk3EiEYIUG7ulg1lIM/wpAWBUY4/ewwJ1G/E5GPjeF9zHH71v8gi6cvw4MM2kEM+kxmPWOgZ0/NkH4eoBwp+TYF4EOv13xMwDhK7gPZNrwaem7IBzulOTz7DEHhKsQAvehwIlTPMZv/eL3PEIIfw1m7PRM5eL3YGpzdFjFQfydZUhRv+Y3wmuVv3LzfogDr/SMwVqFdkPlRwBCDhG/qxnuhdKvx/BbnSaEw3rA2Gdj8g/3m8M9YhjBKot+XfAOv0EG7mpCsIaKoFbH4KVK7dZLvgL091He0NZs+IrIX+vapQ5CfqkL57fax6zWILgjTrvrMwlC4FeU+yDhghXC+Y2lcAsc+psHosPXWn4EEO6sRTDu8Ht2RLjRTqiCX+G26ilWhvJmai8BKAv8tiO4Bwv9YSY6IqwbibDGKcBKJIbXD6ZY52uasf4fUfhrJjf4+1EfBwj3nI3BrfH8FjH0HyjK//wO8+nkw3R0YuTD6G8h/H7lwzRy4KH6+yz69WvVf6eVt9Pxw2zqU1cuAc6i4haAYQj//NTtpcnz6cKnaa9pwx8R305Tbw+28jr9C7/8Pju27iqgRdTx++zG112xtu4qIPbu9mokojXUraPu8dxnFz2PzNZYWBizE+KvP2HyFW0NuUMriRlKYrnnVxSa/6A7m8xu5Fo6JfX7PHF8l+rMaQ89lrTHqbLT3f7JFM3/NSHNkklp3v/Z+Znr3g8WhuzEd8tDpPOocxWAe8KWUJ7dqd379iTy9ahL8ehaUM+x4y1W+lAt9rD95rXjG30uonyy7gnyycPW3bPD3fpcB+G2uqVUV2FnmS881fl+8LZ5tH126Knos5Nz8dr02aFnss/G5vpZ6LND/yv67NAEHa744XpWjN7V9CR5827q0T7a+/S2Fs0tdiLHMWRw5iEFved120dm+2hYZ9hgaDd0GrYYug07DLsMew37DYcMRw0nDP2GM4ZBw0XDFcM1w03DsBEZZaNidBr9xpAxxZhlnGOca1xgLDQWG5cYy4zlxipjjbHO2GhsMq41thrbjB3GLuNWY4+x17jb2Gc8YDxsPGY8aRwwnjWeN14yDhmvG28ZR0yCyWhSTW5TwBQ2pZlyTHmmeaaFpiJTiWmpaZmpwrTCtNJUb1plaja1mNabNpo2mTabtpm2m3aa9pj2mQ6ajpiOm06ZTpvOmS6YLpuumm6YbptGzcRsNtvNXnPQHDFnmHPN+eb55gLzIvNic6l5ubnSXG2uNTeYV5vXmNeZN5jbzZ3mLeZu8w7zLvNe837zIfNR8wlzv/mMedB80XzFfM180zxsQRbZolicFr8lZEmxZFnmWOZaFlgKLcWWJZYyS7mlylJjqbM0Wposay2tljZLh6XLstXSY+m17Lb0WQ5YDluOWU5aBixnLectlyxDluuWW5YRyrxGRVXcSkAJK2lKjpKnzFMWKkVKibJUWaZUKCuUlUq9skppVlqU9cpGZZOyWdmmbFd2KnuUfcpB5YhyXDmlnFbOKReUy8pV5YZyWxm1EqvZard6rUFrxJphzbXmW+dbC6yLrIutpdbl1kprtbXW2mBdbV1jXWfdYG23dlq3WLutO6y7rHut+62HrEetJ6z91jPWQetF6xXrNetN67CKVFlVVKfqV0NqipqlzlHnqgvUQrVYXaKWqeVqlVqj1qmNapO6Vm1V29QOtUvdqvaoveputU89oB5Wj6kn1QH1rHpevaQOqdfVW+qITbAZbarNbQvYwrY0W44tzzbPttBWZCuxLbUts1XYVthW2uptq2zNthbbettG2ybbZts223bbTtse2z7bQdsR23HbKdtp2znbBdtl21XbDdtt26id2M12u91rD9oj9gx7rj3fPt9eYF9kX2wvtS+3V9qr7bX2Bvtq+xr7OvsGe7u9077F3m3fYd9l32vfbz9kP2o/Ye+3n7EP2i/ar9iv2W/ahx3IITsUh9Phd4QcKY4sxxzHXMcCR6Gj2LHEUeYod1Q5ahx1jkZHk2Oto9XR5uhwdDm2OnocvY7dDrYf2Rddx9FWb/maDl+BKgEI7wvwNTjtZYERHQ5n6XAjQL6Oxtc0YY1YewuEvxMF75FgeG0WgxUl4i9NwHqTtnYGOH+zC3PbP75GCWuOfL1P1K39aStKfP2avyB/PFoW7c1MjpdFqWlrx9UAuW3hkSiuvU8Ba23YBiGfiuZKe9drSzQPfP0Lvxdifn+a1Ll9JryFgWEtEu3X/bpZh/P7/uHdLb4qfR/5bIq2IH/NRWvZLl3MsC4mf/XrnA6fp4sJL8eMZUI4f62Lv4vzs2hux+BFDHhpZbzsS3RlXzJN2flqu1NXdo7zlX1eA2+6z7Lz90oKotQ4jsGWFfMQeDGQ87yWtxM6HGpG43le8zvhV7hLnL91oL2QclxHHzgfbdGVokeH892FOQDh/Q60Q8fJrTpOBotovAAgcDjir5xAT9R4nr+9BmvucGPr+IrwUl3MBl1M6B3oMoTAWxCIv5AyR1fzHId3TDCXABt1HLJdx0vbo7zEdwI0XtoY5SJyVYe/RdeakEPUDb9CDyKFUVx7hwHedsDF0Xbnlrriv0RxzUZX1fHS44gJr6Vqr89c0eG8vTqiub0Pmpzr+It/u6K4cFrHdWuj7cVbRAKO5f2O8NVwzudc0n5cV5+bdPXJ30+NlYqw7yW5ozhpgTh6qcj7JvR3IkdxsVpXIr1k4Knzvb2fRWtpgmSYLvVP6FKPkQxkWRQXj8RwHfASt5CX6qM4+WEML+n4U3YgM9JOQEi+yfw59lIMJ/9mAiezEbNtCprokdB8/kZYfkoC3pnUXlDib05yKQc1w88cIT4G8dcpf67D+djB+x2MmPcxbs4+9dd23Jz9aPg4xrjHMXI9f+MR5Ie/bspfs6Z6CLtfCF4WQnwXFvSQsTHA4QVU8ctRXIDcom9GW2qM697w9qnW1vzFVNjnRrwm+QkXaC/+kqrW44LaO0Xornb05zquA64m3ijXiXnsLaNYrrsPnp9FTH5H0ww83wepD99XzNnXkl/jyT6wWr+LC7zU/LQa36teo6XVx05ERHFNgnEbly/ExCzUxfy6LibjEAGZyJcJbW/YmcawMx2EnelE2JkOw850FuxM58LO9DthZ/rdNA0f+Uvd+08N5KNkVcwbUJ8h60mX9g4UG2Oi+9JY25dmeZXhjdMNiKB26ncikfZuQbt5CyOmdewFCYrRISSho1ArGPVTdwbGH2av81jsTx8I6tckF0DYR9H47q5t0otZrKb0b2UJyEK679oIBKAlEswD5oEYS4Fr6AXzdfMweqN5hLZNIbTNImibkknrmHUT8nC/a31PMsfRtc+tD5Hnp7mEvE0WoqL75IvZ7+PXa2+CPq72vp+9+21o+1PUjrO1Q7nfPjvV3sHj7XNT7xc8TX0mtk4elOensjl4Mjw+9Y7908jTsfvXD1Pbk3eLn1xtx+61Pq21PTSptuvus7bvtxyPfoytfyh58TSXUM89J58i7nmt27wgpic/6jzPXjdoeMie/eRzHrWk6Ia7/55Vvpqt1eLjlmlT6TBPl0zS5/D5kCmxJSrUXll8/FKBwe1aChN7FLuDnL2P8lS1/JQ5DiED/ZXZ8PVob7g8w5wwZQmf7EgxlYb9dI4MU9vBPg8jQez86km2/mSN/+lt/ViLyuel9VnJ+DkUp7aGGW13TLoQDlTEbaNwBVLEvNdPXt//yWuzYDaaVbPbHDCHzWnmHHOeeZ55obnIXGJeal5mrjCvMK8015tXmZvNLeb15o3mTebN5m3m7ead5j3mfeaD5iPm4+ZTVOs/Z75gvmy+ar5hvm0etRCL2WK3eC1BS8SSYcm15FvmWwosiyyLLaWW5ZZKS7Wl1tJgWW1ZY1ln2WBpt3Ratli6LTssuyx7LfsthyxHLScs/ZYzlkHLRcsVyzXLTcuwghRZURSn4ldCSoqSpcxR5ioLlEKlWFmilCnlSpVSo9QpjUqTslZpVdqUDqVL2ar0KL3KbqVPOaAcVo4pJ5UB5axyXrmkDCnXlVvKiFWwGq2q1W0NWMPWNGuONc86z7rQWmQtsS61LrNWWFdYV1rrrauszdYW63rrRusm62brNut2607rHus+60HrEetx6ynraes56wXrZetV6w3rbeuoSlSzale9alCNqBlqrpqvzlcL1EXqYrVUXa5WqtVqrdqgrlbXqOvUDWq72qluUbvVHeouda+6Xz2kHlVPqP3qGXVQvaheUa+pN9VhG7LJNsXmtPltIVuKLcs2xzbXtsBWaCu2LbGV2cptVbYaW52t0dZkW2trtbXZOmxdtq22Hluvbbetz3bAdth2zHbSNmA7aztvu2Qbsl233bKN2AW70a7a3faAPWxPs+fY8+zz7AvtRfYS+1L7MnuFfYV9pb3evsrebG+xr7dvtG+yb7Zvs2+377Tvse+zH7QfsR+3n7Kftp+zX7Bftl+137Dfto86iMPssDu8jqAj4shw5DryHfMdBY5FjsWOUsdyR6Wj2lHraHCsdqxxrHNscLQ7Oh1bHN2OHY5djr2O/Y5DjqOOE45+xxnHoOOi44rjmuOmY9iJnLJTcTqdfmfImeLMcs5xznUucBY6i51LnGXOcmeVs8ZZ52x0NjnXOludbc4OZ5dzq7PH2evc7exzHnAedh5znnQOOM86zzsvOYec1523nCMuwWV0qS63K+AKu9JcOa481zzXQleRq8S11LXMVeFa4VrpqnetcjW7WlzrXRtdm1ybXdtc2107XXtc+1wHXUdcx12nXKdd51wXXJddV103XLddo27iNrvtbq876I64M9y57nz3fHeBe5F7sbvUvdxd6a5217ob3Kvda9zr3Bvc7e5O9xZ3t3uHe5d7r3u/+5D7qPuEu999xj3ovui+4r7mvuke9iCP7FE8To/fE/KkeLI8czxzPQs8hZ5izxJPmafcU+Wp8dR5Gj1NnrWeVk+bp8PT5dnq6fH0enZ7+jwHPIc9xzwnPQOes57znkueIc91zy3PiFfwGr2q1+0NeMPeNG+ON887z7vQW+Qt8S71LvNWeFd4V3rrvau8zd4W73rvRu8m72bvNu92707vHu8+70HvEe9x7ynvae857wXvZe9V7w3vbe+oj/jMPrvP6wv6Ir4MX64v3zffV+Bb5FvsK/Ut91X6qn21vgbfat8a3zrfBl+7r9O3xdft2+Hb5dvr2+875DvqO+Hr953xDfou+q74rvlu+ob9yC/7Fb/T7/eH/Cn+LP8c/1z/An+hv9i/xF/mL/dX+Wv8df5Gf5N/rb/V3+bv8Hf5t/p7/L3+3f4+/wH/Yf8x/0n/gP+s/7z/kn/If91/yz8SJ8QZ49Q4d1wgLhyXFpcTlxc3L25hXFFcSdzSuGVxFXEr4lbG1cetimuOa4lbH8fugvoOG4m4vZEelxaMNtAQmUG+V8rP0Otxvi/Ld/o1CyRukdM/I76H0RRuA319OLclOsjTjeJiK8Tn4XDql1sM6HHMd3bVGEh0+EpGARcAHb6n+5nRZqTd14n+luHc9oiXUbvvEmpDs/eCPGAVcqUL1+Nkgy6HZ3V1qwsXfwAQ9unFMHutfroa1uPsuPV4KhzHZexbLRx2wUWw19FsFHS4sG20mFmiMKhZ8YIVjh7n8bUc3i++C+rkNIPc1kprQW4LWxKtcxFsX/S4VrdghyQCJ/BdfC0kX4eXTsOBEELgBggR7IpEAVrq57r413gtsRrT8nYNcsstV34e5RaNr2p07QtllP36doy22oQ2Og70FzPIrU/QAIRsHT09qXW4lUYbj8nurpzQFvlAX1/DPbo6r5m6VkUFWkFh32r1AzQ1q5oB9qsJeNIItxcYwBpMBnspaSP0hToGDXBfrVwJPQIxqJcMml3OQAyv6nIrHAQKYP0jNen4oXdy79bXtngCevo5KIUeh3Lxb3k/jS2FnqYM9xGjy0Bf3x+nkXXTSSpNquQA1EmVe/TQyzp8UFcz7Tq8OaZXGuGe0iG4uVRXJwSkn3iYcQi3eeKcrN02Wze5LEI/1NXyyXJb3xOxH6gBTVwAN8ly6Vet8XbDXZr6ku7ScVQbpAI9SLMz2x7NFS8jp6CvzwmS9t+hX7ToJNjA5Hzyr7Tx5aAO8jyAlSEJQE/Rx+mPiamHEI6D0OMORkcWLX4R9J2DPF2gzHsfSGntlhEd1KzrOCzTqLESQd6kPpAwTXwUg9zaAa+J5kSCuzrIUQhxQuvwkxXcHm4+8DzIED5+8Vrilo6aPRy0Du6AHB6HNoX21exBK/m3zBYIN0ZzopW3LlrD0qJoT9Hsla9A/IXRnqWNgNy6i1snF2n8MGkU09c25QcT/Wo9xOHSabnGaRXjZeFWfZrE2Ai9+AzPA/y6gpWI92VyNcrbXOZz6z2tv3we6n8jpHIsWjpu/yftjJaRy0NenxN4j0tgfak/jAfHexavpQmcAHS4Za2WYgLkcLPW1+7Wm1gBKQ4DnUEI6dHat2FcXnFZh7rgq0sQUgowH3rlWoC1XPIDXMxrg0tIlHeXw89A6gSobYx+Gyv9NEnCb0hfPXqYtQXAg2zMopLk9HjqXKpM0Po6WUwN743GF1p0nMYlUlqMvqeXDDxOnSZVegDvmSjN+HkG3o7TjSAavlmH18TgcOMUlb2t0Dt6oJZ6JuqK032r2abzOrmitf4kXDg2CreoAt7Gcw4tDrwnDUT5MBafMFpxnFvcXtPVLZe6RTNp5tPhfGwa57coPoVuWcLSuqtnngYZeLdcE3TLFhaCT8ZoONPEmah/QniJVlcMb9HwinHZpZX3TVDeMHDFmwDehl+NMZqSXg/h9u4XdHm4AOXS6aj3gYN9MAErZ66L6vF76LpcVv8ISlcN8MuQn8poKvxbbTYxOLmfPhX4Mq1uq2c515s1zmnqdUvaKw/DiHYY2vowjI+H75/nJ84XHpyO/lsqeQ5PxW/3i+vpTNB8Wli4huvDdbgIZy1IdrR1JsxGdVqoprfzHsdDgrqWDetKqpvFc3nLOZPLQN46XIvTpCJfKwAJpsmrfdHUtV9RtNTauM/xTl3P2hGtAa2/cG3zmK4tWqM8w0cBbVTVzdS4bqkPkXQzOE0GgsTjWu4U4z7Xfy5Ey67ZlJdEdSFNs+W1lx8d1/Q1oLXyrntDbVTtj5ZOD3FZtLz6EUpfoumgxm+xEGYiBmM0t3yOpmmSu0HX0pcR4hiAZ6Trk7lRr+dPwHU3FGqng4iON/bFwIrJkM+/JvC2bkzRy1jthMBeXWuW6HSGAd2sn2uwnJP7ZzGStt9NXUCJyAAnPnejb6LtaB86hnrRD+jfP6PT6FfoALqBTWgAKzgeDeEwTkLDOAV/FY3IW+UTuFm+Y9iM/87wZcMt4R2mAlOB8BVmaSR0m75q+rrwVdO3TN8Sek37TfuFv1OcSrawU8lT3iUcVZYqHxbOKx9XPi6MKmuVV4UxpV35goiVTqVTFJUtyjaRKF9XekWT0qd8T7Qop5QfivHKj5RzYpJySfm1mG5z29ziH7EdJsEBe050hokyxm7BK57z0ELE7FAw3H6B0Cdmsfs1vgP3IHfsPRpLKxHNRwVwCwnbS1tznznHSCBfJF2vaQkEKAHLv4BWoZ4nUvevhU0ca6mVqF5rqdmX8/53WF9bjiRoAapFm9E2xN+AH3hMJX3W6kWEemmAWhGozHxc9fKs9QsCVn9b4ORVkFI9jYVnnmNeG/myABWiEo2/1mq2bU9qLHhtOIf3qCZN0sy+xA/CCU/DWCnd7Su90FuwZg34dPSVp6GGuDRpRM2aNNn92GroWe01EtjabaUayE7ErEsFdB4rzw0XvRY1OlGDbX4CGuzM9vSTR4LWJzgSzJwzAXLG8iWi1VQH2vnUafv3rlm9Djf7/D8p3WPm/MfoWujcU9TzH0dP4KMBK62IdjzG8j4d/EnuynYm2UV0BhNsfsZb+NH2X3ZGdbHGDy1UO+h7arXk2fRkvZ4z+5I86VF55pJMoY+gS08Rzz6+khPt1MMarbfueYwlf7q4V4IzYOzUBZuzhWnIBaxi93PS6o+ypl4r3XL8hM5rmf7QU6HLjtfE05GToWdIi9bX3LOgNY/n93nVkqPt8XxqxdH2e10LnijDnx15MfSMyYuh51xeDD3n8mLodXkxRf971mbJE0fuZ2lW/Dzk/HmfxerH0VptHN2Mjml3srzWMuLhNPPXe/qT7i/P/3rX/0bJ8GStB7F2p9JrZ/03noOn3XpPX1NPs/XdeD6fN+u5aP0/X9Zv0fb63229pm/fZ8P6bGJPexasx8Zz/Pxaf03sTc+j9Va0DV+3vtLXCH7hyAu5SMgNIEUYsJRYllqWWSosKywrLfWWVZZmS4tlvWWjZZNls2WbZbtlp2WPZZ/loOWI5bjllOW05ZzlguWy5arlhuW2ZVQhilmxK14lqESUDCVXyVfmKwXKImWxUqosVyqVaqVWaVBWK2uUdcoGpV3pVLYo3coOZZeyV9mvHFKOKieUfuWMMqhcVK4o15SbyrAVWWWrYnVa/daQNcWaZZ1jnWtdYC20FluXWMus5dYqa421ztpobbKutbZa26wd1i7rVmuPtde629pnPWA9bD1mPWkdsJ61nrdesg5Zr1tvWUdUQTWqqupWA2pYTVNz1Dx1nrpQLVJL1KXqMrVCXaGuVOvVVWqz2qKuVzeqm9TN6jZ1u7pT3aPuUw+qR9Tj6in1tHpOvaBeVq+qN9Tb6qiN2Mw2u81rC9oitgxbri3fNt9WYFtkW2wrtS23VdqqbbW2Bttq2xrbOtsGW7ut07bF1m3bYdtl22vbbztkO2o7Yeu3nbEN2i7artiu2W7ahu3ILtsVu9Put4fsKfYs+xz7XPsCe6G92L7EXmYvt1fZa+x19kZ7k32tvdXeZu+wd9m32nvsvfbd9j77Afth+zH7SfuA/az9vP2Sfch+3X7LPuIQHEaH6nA7Ao6wI82R48hzzHMsdBQ5ShxLHcscFY4VjpWOescqR7OjxbHesdGxybHZsc2x3bHTscexz3HQccRx3HHKcdpxznHBcdlx1XHDcdsx6iROs9Pu9DqDzogzw5nrzHfOdxY4FzkXO0udy52VzmpnrbPBudq5xrnOucHZ7ux0bnF2O3c4dzn3Ovc7DzmPOk84+51nnIPOi84rzmvOm85hF3LJLsXldPldIVeKK8s1xzXXtcBV6Cp2LXGVucpdVa4aV52r0dXkWutqdbW5Olxdrq2uHleva7erz3XAddh1zHXSNeA66zrvuuQacl133XKNuAW30a263e6AO+xOc+e489zz3AvdRe4S91L3MneFe4V7pbvevcrd7G5xr3dvdG9yb3Zvc29373Tvce9zH3QfcR93n3Kfdp9zX3Bfdl9133Dfdo96iMfssXu8nqAn4snw5HryPfM9BZ5FnsWeUs9yT6Wn2lPrafCs9qzxrPNs8LR7Oj1bPN2eHZ5dnr2e/Z5DnqOeE55+zxnPoOei54rnmuemZ9iLvLJX8Tq9fm/Im+LN8s7xzvUu8BZ6i71LvGXecm+Vt8Zb5230NnnXelu9bd4Ob5d3q7fH2+vd7e3zHvAe9h7znvQOeM96z3sveYe81723vCM+wWf0qT63L+AL+9J8Ob483zzfQl+Rr8S31LfMV+Fb4Vvpq/et8jX7WnzrfRt9m3ybfdt82307fXt8+3wHfUd8x32nfKd953wXfJd9V303fLd9o37iN/vtfq8/6I/4M/y5/nz/fH+Bf5F/sb/Uv9xf6a/21/ob/Kv9a/zr/Bv87f5O/xZ/t3+Hf5d/r3+//5D/qP+Ev99/xj/ov+i/4r/mv+kfjkNxcpwS54zzx4XiUuKy4ubEzY1bEFcYVxy3JK4srjyuKq4mri6uMa4pbm1ca1xbXEdcV9zWuJ643rjdcX1xB+IOxx2LOxk3EHc27nzcpbihuOtxt+JGAkLAGFAD7kAgEA6kBXICeYF5gYWBokBJYGlgWaAisCKwMlAfWBVoDrQE1gc2BjYFNge2BbYHdgb2BPYFDgaOBI4HTgVOB84FLgQuB64GbgRuB0bjSbw53h7vjQ/GR+Iz4nPj8+PnxxfEL4pfHF8avzy+Mr46vja+IX51/Jr4dfEb4tvjO+O3xHfH74jfFb83fn/8ofij8Sfi++PPxA/GX4y/En8t/mb8cBAF5aASdAb9wVAwJZgVnBOcG1wQLAwWB5cEy4LlwapgTbAu2BhsCq4Ntgbbgh3BruDWYE+wN7g72Bc8EDwcPBY8GRwIng2eD14KDgWvB28FRxKEBGOCmuBOCCSEE9ISchLyEuYlLEwoSihJWJqwLKEiYUXCyoT6hFUJzQktCesTNiZsSticsC1he8LOhD0J+xIOJhxJOJ5wKuF0wrmECwmXE64m3Ei4nTAaIiFzyB7yhoKhSCgjlBvKD80PFYQWhRaHSkPLQ5Wh6lBtqCG0OrQmtC60IdQe6gxtCXWHdoR2hfaG9ocOhY6GToT6Q2dCg6GLoSuha6GboeFElCgnKonORH9iKDElMStxTuLcxAWJhYnFiUsSyxLLE6sSaxLrEhsTmxLXJrYmtiV2JHYlbk3sSexN3J3Yl3gg8XDiscSTiQOJZxPPJ15KHEq8nngrcSQshI1hNewOB8LhcFo4J5wXnhdeGC4Kl4SXhpeFK8IrwivD9eFV4eZwS3h9eGN4U3hzeFt4e3hneE94X/hg+Ej4ePhU+HT4XPhC+HL4avhG+HZ4NIkkmZPsSd6kYFIkKSMpNyk/aX5SQdKipMVJpUnLkyqTqpNqkxqSVietSVqXtCGpPakzaUtSd9KOpF1Je5P2Jx1KOpp0Iqk/6UzSYNLFpCtJ15JuJg1HUESOKBFnxB8JRVIiWZE5kbmRBZHCSHFkSaQsUh6pitRE6iKNkabI2khrpC3SEemKbI30RHojuyN9kQORw5FjkZORgcjZyPnIpchQ5HrkVmQkWUg2JqvJ7uRAcjg5LTknOS95XvLC5KLkkuSlycuSK5JXJK9Mrk9eldyc3JK8Pnlj8qbkzcnbkrcn70zek7wv+WDykeTjyaeSTyefS76QfDn5avKN5NvJoykkxZxiT/GmBFMiKRkpuSn5KfNTClIWpSxOKU1ZnlKZUp1Sm9KQsjplTcq6lA0p7SmdKVtSulN2pOxK2ZuyP+VQytGUEyn9KWdSBlMuplxJuZZyM2U4FaXKqUqqM9WfGkpNSc1KnZM6N3VBamFqceqS1LLU8tSq1JrUutTG1KbUtamtqW2pHaldqVtTe1J7U3en9qUeSD2ceiz1ZOpA6tnU86mXUodSr6feSh1JE9KMaWqaOy2QFk5LS8tJy0ubl7YwrSitJG1p2rK0irQVaSvT6tNWpTWntaStT9uYtiltc9q2tO1pO9P2pO1LO5h2JO142qm002nn0i6kXU67mnYj7XbaaDpJN6fb073pwfRIekZ6bnp++vz0gvRF6YvTS9OXp1emV6fXpjekr05fk74ufUN6e3pn+pb07vQd6bvS96bvTz+UfjT9RHp/+pn0wfSL6VfSr6XfTB/OQBlyhpLhzPBnhDJSMrIy5mTMzViQUZhRnLEkoyyjPKMqoyajLqMxoyljbUZrRltGR0ZXxtaMnozejN0ZfRkHMg5nHMs4mTGQcTbjfMaljKGM6xm3MkYyhUxjpprpzgxkhjPTMnMy8zLnZS7MLMosyVyauSyzInNF5srM+sxVmc2ZLZnrMzdmbsrcnLktc3vmzsw9mfsyD2YeyTyeeSrzdOa5zAuZlzOvZt7IvJ05mkWyzFn2LG9WMCuSlZGVm5WfNT+rIGtR1uKs0qzlWZVZ1Vm1WQ1Zq7PWZK3L2pDVntWZtSWrO2tH1q6svVn7sw5lHc06kdWfdSZrMOti1pWsa1k3s4azUbacrWQ7s/3ZoeyU7KzsOdlzsxdkF2YXZy/JLssuz67Krsmuy27Mbspem92a3Zbdkd2VvTW7J7s3e3d2X/aB7MPZx7JPZg9kn80+n30peyj7evat7JEcIceYo+a4cwI54Zy0nJycvJx5OQtzinJKcpbm/P/tfQ94U+d199XVHxuQZVmWZVmWZVmWZVmWZdmWZVmWZVlWGSHMY5QwRh1GGaWMeZRSRl3GCKWUMdellFLG+KhLgVKXUkoppR6PP0IJo4zwEcoIpdR1CWGMEEJcSnkIIfb33vNe654r6RK5IduePTx53quTw+/9d97znvecc/94lrvDPd+9yL3Evdy90r3Gvd7d497s3ubude9x73MfdB9xD7hPuE+7z7kvuq+4r7pvuG+777ofuEeqFFUTq7RVhioSGcq2y7m/XjY8Wk3ov1KUkutr8Pb2YdUvOT6zmaMznGO07JLiDa7WyJuAAf6oguMoy7h/5doZ43N41qQ4SPiu0W9xfOU2wA9xfGWU8Hcx9UD/foyW9So45K0RXSKt/PM43aS0kOuXODwzqvqTMZp1KeZx30gYdXK08utxeqvij0iUERztS6K/kIqWuVVf575nMPpOAm1SPCQ9Dr13iaNVz8fpVcqvcV/fAcwqxY+4r1uN/ivI5CNjMpFtVwwJtHKvICv5j7jrKEGyLyimkmsGtHNL+Vn4+tTbhJOlbOOuwP8BR8t+MDqHXP9E/jLhy0dJFCx7Q7mQu47c46Sk+DihHVy2gm1XKMbWi6712Bhg3btGJ8bXiMr/luKFsX7JurcgHQgJNL/uxoS1blecGuuLbVd+AvV7aaxf1qTaKay7SiHQvJ7sEHRj9LQE5h8l+ErQkyOCzqgiqXUJ0yrb+2GYGxnPw7cu6gXdG+1BdIWA4WhZEdcv1Uke8zP4DtAvMjLjentfdZbQC4D+HdB/C/g7qkGkw18SaKrbIy8i+pdx2jzyn4l85UahrkqJ6D9OY1+Ma48wQ9y86F7AOvxBaKL/rWN6KDug7InTsL/oXiP69gsyHo+w73h+lupT8f3y84zYGE33EfPayKuwZ6cJe1ZE/72YT/bySURfTsDg/fh4umHk+bF9ynwevlz4Bidnumdlb6h6BJpiRkaBH4nzbcp5oIdasT1kbnFrLXNwdlU2kbMJssmjv+ausB/H6NtjNLYJYlpZjugvC7SqAuHfRJhAnNap4nWT7UzcBn47bgfalRUIfwfsSQTRVm7W8h+Q6/dHvgWymh+n/0T5DhO3+WiPSOgtsdUlcVvN28yRbk6eqvoxecZtyNT4eQRnltjmgF0aoycDvQFhvg38mrgt7VXufIw9+Ql8VWXMPvw24fxCcyHjf25s/MyQ6pZAv/++E59Nym+nPKdyFT+OnyNjZ0o4rocfobqa4Ua6+nycRnpObIsC2a6NKeciYWNFa+fKYMfqEvt8LC63w6p/RGfQl+I+CehMXN8SaGYYvhXarvgbpMOfiuveG4ompGPNcVpqbJjOUvXHbQvyc3gdAFqkA8hmpjjr/WDfsN3IVcnj6wJnKDmvi8V03OYfTDjrryqLoa8vxHXs3sifoX2xXGwzmWtQ1w3ymcLZHF7+yOfh7eco1XnlPjTffcK+UFwb03/Sjj/eznblS/G9L5q74G9ge0j62smM/d3aLs4PkbmZT4v9BGZYcQHW1yem8Z6N80vENPYZ4vw8MY19DKJvq8AuvSOmEzARhIkgzE6EGUSYOI1lQvhnEYbzDdxJmC5O93gM0BRD9PbrcX3bo/gnhvtW1q4EOhXmokCPBiQwzyfQqTBLE2jk/2C/SOQLIf8K+yrYF5L1C7oqcyt3c70k0fgcd6u6BQyi+9E5zvNhnJR2A90vnO/E7y0Zq4tpqbOb+U/VLEL/BV0X0KXDI5/jWlYQb1m2aMTKYZQlYxjZXIi5toMf/nH2Hzj7895ujpbbxmjswzDDqrfj40G0+LzG5zg6u9EZneADxM90WY/8b0D/Twl7AcYJfNnpke8g/rwEuouLGek+JXvWOUaLYsYuiBcOQ8zYo9gVb/Ow8ueCziMa8Al7/1uo308k0P+p+saYbHGMSdo8h9qP0zj2JHvt82jfxelUej76lQQ6FeadBBrHsHsgPuUxiP4AsS3RsW8IOk9pqCvCcLod3zt/jzCCv7RIsZiRyaeMfl5MJ2D+BWEEWip2Hi/dqyjnZAU+m1vxE0HnFVPi4+9Vfl3AcPQYRqBFNnNYNSm+vsPK1+M2E8XaBOMUMCp13PbiGNyt/A2SoUCjs5vU/fJYXUyLYvbtikZudwAf0ziWH+b8qPiY47TorEd7k9+/XXT/Kv8B1S2Oj6eLi+XH9im/H40Je00qlu+Rrx/rC8fp8T3VI6bTOR9FMfsejo7vC4HGsfwe8E94DKJxLC+FSSN+l4rNn2A8njIGJ3r+LsN9YfEtMZ28xwm/REwn7PEeASPQqfb4ewm0GKOcLuxxROPY/xa3vnQPEj1fhM4mReo9yOtkxZhOUjoB8xLCvCSB4c5KN+eH8Lq9CHwSibyBKFewR5lL5qJOosU+Rso9jnMLZI4vovm+KGBQnoGvy6+FQPePw1c5ifjaOO0GWuyrtMTHg2ixXcroEOySQCdgnkeY5/8ATANdF2r3EmmcA4nbtE+IaZwDifN7xLQoN5LibB3ZJqYTch3x3AWJpzj7eYm3n79m4n6O8m8EP0egRbkL5C+l3INvienkM1ShHZ2UQPNzEc41Yk/eEs41aBPH8v2IlsiNyOZyNPUzcd4D83EOJO5TqcQ0zo3EfaRPiOmU8ddHxTTOpYydF4BBNM6xxNc9IKZx7iU+zioxjXMy8XV8R0yL4vQ9ykF0Bgl0qnhnm5ged24HdCNuZ4Dmc0d/inTgx4Kd4fg8vv39bS/GELuRpn2WLeJsS9xn0KbGINtL93W/kGuSso1YV4nOCLEMoqkd5nNTYDOJ/j+P7CdH45zVdmUDE/ejEI1zWWP+VUUCjXJcUjqGc1/Ers4WfBiBxjkxMt/dgo4JdDr+YVo5NLfyNNKZ04LOpIhBVAl0GjG7uC9Vu9CXQEvl6IivhfaOQBPfkubuqM/5pTGa2M//xwgxINxvGp0mpgnmFYRpRZhWhKF22IrsjEFMS+UASaxdwAhxd+EYnVKeATGd4Ju9KshKoBMwbyJMnGafEXKJRB/60d6J0/E54hjcKaYT9mDqduj+msvvr91of+2O768e+W+ZxHNwmpgm8bscrcs5tC7nEOZlAcOfEdPEdMq4vlhMp7TPsQQ6jbgyZZ6tQkzjfGw8HgRflIsHeUw6sZ4of6t6QbBRiIZ4io/XxvIexWJahBmzS8ViOq08MMq14hy1ZL9SeWM+XhgZSaDTyNFJ5pmT4n3277hcJR/vXx35ISPKP8fbDIhpnJcmc/kXNK84jfPVY3zIDyMa57EJ/6uCzRdoUX67B3SY3y+qImGNBDqdOEh0/10qX4FyjxL5AZYxKn6jnMAwyiqlh6lUesmoq5T7ld9nvqL8ofJHzFeVP1b+jtmi/D3R0H9X6VQ65tokZlIj8/qkpkkRWdGkP500R1Y66flJz8uqJi2dtEzmmbR90n/IarKuZb0u+/usm5r5shc0izR/JXuYbcg2yR5ll2YvY2U55pw29k9znsmZw34u5+M5q9kv5WzO2cx+N2dbzovsPjImjeK84goZ00SiV5OU1cpqxqrcotzOlCi/odzFOJXfVu5lPMo+5fcYr0qhymF8qlxVARNVWVXVzDOTPjOpi/lz9Xvq95i/yLqedZ2Zl707+7vMx5lFDEPWiZH1kXKAlMOkHCXlOCmnSDlLygVSuIzvEPm9TsotQg+T3/ukPCJrwjIMm0mKhhQ9KdyTE+Qk4f5eF+smpZaUAClhUrhc7FTyO52UWYTuIL/zSSHjYJeQspyUlaSsIWU9KT2kbCZlGym9pOwhdfaR34OkHCFlgPz/CfJ7mhRiN9mL5JdIib1Kyg1SbpNyl4G/18COMIxcQcpEUrSkGEgxk2IjhWih3EN+faQECR0hv5NJmUb/Hod8NilzCb2A/C4mZSkpK8j/ryK/a0nZAH+5QSbfQujtpOwkZS8p+0k5REo/KcdIOUnKGVLOk3KJlEFSrpFyk5Q7pNwj5SHDKLi/N8H9ZT54a0HlhiuXZWKUz3JXLr9BaO7OSJGCyHt0p8JDOO8quBzOQ2UX4SuU3Je+HjJ/we16jpZpoNYwUwoYzlvWAGaYYrh73MxLCrLSzAXlWnJ9TcndvXqJ2cr1Ra+AYaAWf+V2Or2O/pZ5ScAA//9ALYuCi3FCikD86kS0Hl0Z/upBV8ohLYxeY55N4sMV7nPxtPwt4BwW+JLX76eB+QOuo9dEHC6eYohsOPrZD9w+11qICcXXaxhWgdL0+nu01pRzgbtzwa+m1JWuMlx9bF2YYX1qRi2vU59TX1RfUV9V31DfVt9VP1CPZCmyJmZpswxZ5ixbljPLk+XLCmZFsiZnTcuakTU7a27WgqzFWUuzVmStylqbtSFrY9aWrO1ZO7P2Zu3POpTVn3Us62TWmazzWZeyBok9vJl1J+te1kMNo1Fp1BqdxqixaOwal8ar8WtCmqhmiqZdM1MzRzNPs1DTqVmm6dKs1qzTdGs2abZqdmh2afo0BzSHNUc1xzWnNGc1FzSXNUOa65pbmmHNfc2jbDY7M1uTrc82ZVuzHdnu7NrsQHY4O5Y9NXt69qzsjuz52Yuyl2Qvz16ZvSZ7fXZP9ubsbdm92Xuy92UfzD6SPZB9Ivt09rnsi9lXsq9m38i+nX03+0H2iFahnajVag1as9amdWo9Wp82qI1oJ2unaWdoZ2vnahdoF2uXaldoV2nXajdoN2q3aLdrd2r3avdrD2n7tce0J7VntOe1l7SD2mvam9o72nvahzlMjipHnaPLMeZYcuw5rhxvjj8nlBPNmZLTnjMzZ07OvJyFOZ05y3K6clbnrMvpztmUszVnR86unL6cAzmHc47mHM85lXM250LO5ZyhnOs5t3KGc+7nPNKxukydRqfXmXRWnUPn1tXqArqwLqabqpuum6Xr0M3XLdIt0S3XrdSt0a3X9eg267bpenV7dPt0B3VHdAO6E7rTunO6i7oruqu6G7rburu6B7qRXEXuxFxtriHXnGvLdeZ6cn25wdxI7uTcabkzcmfnzs1dkLs4d2nuitxVuWtzN+RuzN2Suz13Z+7e3P25h3L7c4/lnsw9k3s+91LuYO613Ju5d3Lv5T7UM3qVXq3X6Y16i96ud+m9er8+pI/qp+jb9TP1c/Tz9Av1nfpl+i79av06fbd+k36rfod+l75Pf0B/WH9Uf1x/Sn9Wf0F/WT+kv66/pR/W39c/ymPzMvM0efo8U541z5HnzqvNC+SF82J5U/Om583K68ibn7cob0ne8ryVeWvy1uf15G3O25bXm7cnb1/ewbwjeQN5J/JO553Lu5h3Je9q3o2823l38x7kjRgUhokGrcFgMBtsBqfBY/AZgoaIYbJhmmGGYbZhrmGBYbFhqWGFYZVhrWGDYaNhi2G7Yadhr2G/4ZCh33DMcNJwxnDecMkwaLhmuGm4Y7hneJjP5Kvy1fm6fGO+Jd+e78r35vvzQ/nR/Cn57fkz8+fkz8tfmN+Zvyy/K391/rr87vxN+Vvzd+Tvyu/LP5B/OP9o/vH8U/ln8y/kX84fyr+efyt/OP9+/iMja8w0aox6o8loNTqMbmOtMWAMG2PGqcbpxlnGDuN84yLjEuNy40rjGuN6Y49xs3Gbsde4x7jPeNB4xDhgPGE8bTxnvGi8YrxqvGG8bbxrfGAcKVAUTCzQFhgKzAW2AmeBp8BXECyIFEwumFYwo2B2wdyCBQWLC5YWrChYVbC2YEPBxoItBdsLdhbsLdhfcKigv+BYwcmCMwXnCy4VDBZcK7hZcKfgXsFDE2NSmdQmnclospjsJpfJa/KbQqaoaYqp3TTTNMc0z7TQ1GlaZuoyrTatM3WbNpm2mnaYdpn6TAdMh01HTcdNp0xnTRdMl01DpuumW6Zh033To0K2MLNQU6gvNBVaCx2F7sLawkBhuDBWOLVweuGswo7C+YWLCpcULi9cWbimcH1hT+Hmwm2FvYV7CvcVHiw8UjhQeKLwdOG5wouFVwqvFt4ovF14t/BB4YhZYZ5o1poNZrPZZnaaPWafOWiOmCebp5lnmGeb55oXmBebl5pXmFeZ15o3mDeat5i3m3ea95r3mw+Z+83HzCfNZ8znzZfMg+Zr5pvmO+Z75odFTJGqSF2kKzIWWYrsRa4ib5G/KFQULZpS1F40s2hO0byihUWdRcuKuopWF60r6i7aVLS1aEfRrqK+ogNFh4uOFh0vOlV0tuhC0eWioaLrRbeKhovuFz2ysJZMi8ait5gsVovD4rbUWgKWsCVmmWqZbpll6bDMtyyyLLEst6y0rLGst/RYNlu2WXoteyz7LActRywDlhOW05ZzlouWK5arlhuW25a7lgeWkWJF8cRibbGh2FxsK3YWe4p9xcHiSPHk4mnFM4pnF88tXlC8uHhp8YriVcVrizcUbyzeUry9eGfx3uL9xYeK+4uPFZ8sPlN8vvhS8WDxteKbxXeK7xU/tDJWlVVt1VmNVovVbnVZvVa/NWSNWqdY260zrXOs86wLrZ3WZdYu62rrOmu3dZN1q3WHdZe1z3rAeth61Hrcesp61nrBetk6ZL1uvWUdtt63PiphSzJLNCX6ElOJtcRR4i6pLQmUhEtiJVNLppfMKukomV+yqGRJyfKSlSVrStaX9JRsLtlW0luyp2RfycGSIyUDJSdKTpecK7lYcqXkasmNktsld0selIzYFLaJNq3NYDPbbDanzWPz2YK2iG2ybZpthm22ba5tgW2xbalthW2Vba1tg22jbYttu22nba9tv+2Qrd92zHbSdsZ23nbJNmi7Zrtpu2O7Z3tYypSqStWlulJjqaXUXuoq9Zb6S0Ol0dIppe2lM0vnlM4rXVjaWbqstKt0dem60u7STaVbS3eU7irtKz1Qerj0aOnx0lOlZ0svlF4uHSq9XnqrdLj0fukjO2vPtGvservJbrU77G57rT1gD9tj9qn26fZZ9g77fPsi+xL7cvtK+xr7enuPfbN9m73Xvse+z37QfsQ+YD9hP20/Z79ov2K/ar9hv22/a39gHylTlE0s05YZysxltjJnmafMVxYsi5RNLptWNqNsdtncsgVli8uWlq0oW1W2tmxD2cayLWXby3aW7S3bX3aorL/sWNnJsjNl58sulQ2WXSu7WXan7F7ZQwfjUDnUDp3D6LA47A6Xw+vwO0KOqGOKo90x0zHHMc+x0NHpWObocqx2rHN0OzY5tjp2OHY5+hwHHIcdRx3HHaccZx0XHJcdQ47rjluOYcd9x6NytjyzXFOuLzeVW8sd5e7y2vJAebg8Vj61fHr5rPKO8vnli8qXlC8vX1m+pnx9eU/55vJt5b3le8r3lR8sP1I+UH6i/HT5ufKL5VfKr5bfKL9dfrf8QfmIU+Gc6NQ6DU6z0+Z0Oj1OnzPojDgnO6c5ZzhnO+c6FzgXO5c6VzhXOdc6Nzg3Orc4tzt3Ovc69zsPOfudx5wnnWec552XnIPOa86bzjvOe86HFUyFqkJdoaswVlgq7BWuCm+FvyJUEa2YUtFeMbNiTsW8ioUVnRXLKroqVlesq+iu2FSxtWJHxa6KvooDFYcrjlYcrzhVcbbiQsXliqGK6xW3KoYr7lc8crGuTJfGpXeZXFaXw+V21boCrrAr5prqmu6a5epwzXctci1xLXetdK1xrXf1uDa7trl6XXtc+1wHXUdcA64TrtOuc66Lriuuq64brtuuu64HrpFKReXESm2lodJcaat0VnoqfZXBykjl5MpplTMqZ1fOrVxQubhyaeWKylWVays3VG6s3FK5vXJn5d7K/ZWHKvsrj1WerDxTeb7yUuVg5bXKm5V3Ku9VPnQzbpVb7da5jW6L2+52ub1uvzvkjrqnuNvdM91z3PPcC92d7mXuLvdq9zp3t3uTe6t7h3uXu899wH3YfdR93H3KfdZ9wX3ZPeS+7r7lHnbfdz+qYqsyqzRV+ipTlbXKUeWuqq0KVIWrYlVTq6ZXzarqqJpftahqSdXyqpVVa6rWV/VUba7aVtVbtadqX9XBqiNVA1Unqk5Xnau6WHWl6mrVjarbVXerHlSNeBSeiR6tx+Axe2wep8fj8XmCnohnsmeaZ4ZntmeuZ4FnsWepZ4VnlWetZ4Nno2eLZ7tnp2evZ7/nkKffc8xz0nPGc95zyTPouea56bnjued5WM1Uq6rV1bpqY7Wl2l7tqvZW+6tD1dHqKdXt1TOr51TPq15Y3Vm9rLqrenX1uuru6k3VW6t3VO+q7qs+UH24+mj18epT1WerL1Rfrh6qvl59q3q4+n71Iy/rzfRqvHqvyWv1Orxub6034A17Y96p3uneWd4O73zvIu8S73LvSu8a73pvj3ezd5u317vHu8970HvEO+A94T3tPee96L3iveq94b3tvet94B2pUdRMrNHWGGrMNbYaZ42nxlcTrInUTK6ZVjOjZnbN3JoFNYtrltasqFlVs7ZmQ83Gmi0122t21uyt2V9zqKa/5ljNyZozNedrLtUM1lyruVlzp+ZezcNaplZVq67V1RprLbX2Wlett9ZfG6qN1k6pba+dWTundl7twtrO2mW1XbWra9fVdtduqt1au6N2V21f7YHaw7VHa4/Xnqo9W3uh9nLtUO312lu1w7X3ax/VsXWZdZo6fZ2pzlrnqCMxtHJWJve0I8NdFZ8R6HHzf4b4zDj5b6bmP7GxjZOvanwyfNEc0+CzjU+elmF5vibQ8i+nXheZlPwZCfozqeumw2efk+Dv/8NlKMVXvIow//Zft+7svg/Al5C/5Lq8nloHMF+eBv5JyfxJ8TO+nBqTjhzS4UvppyoH9RWRGLMU/2epaSkbqFr5/m0qlqeeu0qZWs/xfEW6OoJkq04tB5E+SMhZJjGvDOv7rykej2oQ4VsQ/y7i/xniT5CQ+az3H7MCtSmflHq+6ewjFbYnH0P0uxLr6/kAuoppNF/59xD9H6kxE5E9mYDGk7kA0S+gcSK8fEfquhkbEb5SQuYS5xrWmfGem5jOxPpW9P5tSvYloSfjbUe0Rh2p55vOWki1nzk5tQ5L2tIP2Ucarx/yX3mGpqVLUnscrZ18dRrt70U0ss+KS4heL6EnSN+elI8qpc/sywiDzhp2OLWuZhhT0yIbK2H/JfcFI0F/G8l85/v3pZz9/vKR9GlvjFPfpM4RCbskSUvNfZztKN9AsvpealqZhepmS+i5VF9diGYR/fb4xollLkWzvYhekhqj+BrS+X3vT0uOrTM1X/VRRCPfQ7EwtT48KVrxnAQtobesXoKP9rWU7RXJoQfR81L3K7mvnRL8mYjukKCl9F+CFtm3SGp9FunqXwu0XMLXkjdJyERiDBk/QTQaQybyG5U/Qu1/CvGPo7mYEX8qotFc5NfQGAII80JqWkrPRWduGvtCUj+Z1G1K2S7sS+M4RfVMar2VirlEOtmTxvhxnHI49ThFPuc4ZSLSH2Nq/pOy7ZL23CchN4k5itpHe/BDz6elk+v7r8wn/DflD6V8yyeVJ3xSfKm4TOocGW8+Kh3fabw5w3T46fgJ6dAftvyfVL4xrVhgnPv3A+Utn1A+84npWxr5nA/C/x9h39KQg1Qe9cPmfxjr+IH4Uv5DGvGs5P2R/wHnzlP+k+Wncz6mk8/8H8eXyrd/yPxxn48SOfYPm/9hn0dydL9b8dPUc5fycyTzbxJ6KxqPV6IdqTyblK2TuK+klNgj6eQ5pfwulYT/KdWv1DilMKIzS+r+kcT9F8kcQhqx6njzZh8knh1vnCs5TryOUmelBJ2WvknwpdZ63DnYD7B26axpOvQTG/N4aaTD+N4Zli2+jyal81LriNsR3ZuTeM5EUh/GSX+Q+1BStKQNlLJv6fiHWMek7gF9ED8/jXMfjxlfx/28lsR+kbBdLGNlMph9DMMcYH7I7GGOMKeYPuYV8t+/MBeZN5mjzF3ZBOaCTC0rZG7JrLIS5qHMLvsW80i1Q3VGtlL1XsY22XczvpFxn/3IhMiECPtN7m/CsDsnfGvCd9hvTfjxhB+zfRP6J/Sz31Xr1JXsPnWt+ln2pHq6+lPskPqz6s+yI+rV6hfYUfVG9VfkMvUW9Ra5XL1d3StXqL+j7pNPUB9WvySfpD6n/nd5ofpV9RV5ifq6+i15ebY+Wy+vyflYzsfktWQOsknrJ/0jA6+hMdy3I43k10J+7dzbwtxbZ6Mf466E/inQP3361tDTt4aevjX09K2hp28NPX1r6OlbQ0/fGnr61tDTt4aevjX09K2h/x1vDWV0kljneyN/zEWAQDdy9Lj5P8vkvqP4OvAZ4DNp898E/t9SPtCvP34MUHcc/PG1Q6Juwpeb0+dzdDJfNMfPAN2YOEeMZ6EdmTl9mmvz8RgZ9MVQeb4GfQ1ztPzLgDmVuC4iPJYbwohoNC9cF89Lis8+B2NwJfH3A39WsgyxbFPLUAqveBXoxYD5N6Cvp7uO0vzU+oDHwO6DuTyXOGYxXwKP9RPvHQm+4nWgP52oA4rXAQ98OeBlax6Hf1IyHz8/dfsZoKvyU8n2QUoOwnzT4UvppyoH+s2EviLA35k0Zik+Hieel8gGCnzVSuir+XFtKpYDHUzcmyol1GUT9Ryvr0iHR4D/AshWDfz1iXIQ6YOEHRDJDfEzrNDmpsetKR6PahDoJYBvAcw3gX8X+J8D/p+h+U4AvuJxdl7SdkGbLLQpnwRz/GLyfpHaR0ieIGc5tScfA/73gX4X6PeS1tcD+PzH7VlJPqbRfOXfg7G9CvR/AH03ETNxH6fzSrAnE2A8ChhP5gKga4F+AegWGCfYHzng5TugzXOJdTM2AuZngK8EOi9pP4rONeGcwjqTjv0U6T+iMxkOo6D6VgRj2PgH2WqRDQGa+UPaEdmWDuB7Euc7EWT7+LWQaj9zMmBKE3VY0paO20caH1/a90jNH69PJX2Gvj8/LV2S2uNo7eSrgf9icjvIl9sL+H8Hmtrno4C5BPRfA70e6LbH7ffx+q7p6bPQPvsyzOUTgIGzhv2/wB8GfleirmYYQf97EmmRjZU416TkLOlDfhvoGSDznTCe8yMdqK8O1BdHzwZ6fyIm3m8Har8DzYvD3wD+7xLxuP24XiW2j9qUskuStKT/PL52lG8AfS/J/iNamQUYONMV2UBnJOm5VF9dQIeAZoGWAf020J9Nd5xYl6RothfG8ydALwG6IRGj+Bq0+Uzi2SRFS46tE2h/0j76KNStABp8D3kxYBYCpi7RzjwpWgGxD+tKoiX8K1YPdScm8dG+looBRXLoAXoy0POA9ibZIql97QRan8SficaP7KeIltJ/CVp0/lJ/2JqozyJd/Wug62EvgK8l+6fENuVNwP9Gunsz4ycwhl8BDWOQg0+eCX6jQgmy+hHgfwntfwra/wnwjwP/KszFDHU1wJ8K/G8DTefyD1D3GtT9LYwhAHzqe4Nvxr6YSEvpuejMTWNfSOonPjuwLknYLuxL4zhF9QyMwf44OyAaG9ZJrKtpzFd5GPhXHrePxisTkf7AOSjrSVufx2nbJe25DzDbk+SWRgyL9+D482lSeAl+Orm+tPIJT4j/xPKE45MbjgWwPzzeeCe9fMv75xXTyTeKY3/swwu0VKwkFWtLxuCSuUGcS+To9HOJ4j0Ock7hJ0jxU9Mftt6mFxMJMhl3DDVe/X9SeUspvGQ+U0p/pPQtHT7SN9F+RGdZGnmedPhPzo6lE8Oi/T5OeWZ8GfQkKY/65Piwd9LO044/vy2V1xXWJS2+lP+QRjyL7dKTuz/1QfgS+vCht/9h9/vfLzepvKXUuTnenOGHw0/jvBgEfnK+/YnxQQ5J/PHaPdWr0H5Sjv3D5n+wc+r9+XK43y37PeSRfgr8eaK5J+SsRHkqiZwYxsT1MyFnpfQCvU3UTsK8pO5bieYucV9JdO5LxIyS+UyR3yW0I2of3/OS6FdqnFIY0Zkldf9I4v6LZA4hjVh1vHmzDxLPjjfOlRxnOjkiCRrvBREtsS7YJmA7ls69oQ+Umx2vDMf5zMYTG/N4aaTDmTBfRVKeDd9Hk9J5qXXEa4Tbx/tLyg5I6kYatFSsKkXjcUrRWMekaKk1FT8/Mz4/Nq08Rjq2VOLcx2NmoB0meZ9KPquQOreThu36X/LWEPsR9lkyhwwyKwv5tZPiIrSX/PpJ4f5qUZSRjU7j/pYR+3HlISKD76iyCee50Z8Szgvce0TsKvp+0eg1RvaRW7EhRj7Zy6jZoafvtjx9t+Xpuy1P3215+m7L03dbnr7b8vTdlqfvtjx9t+Xpuy0f7N2Wutq6QF24LlY3tW563ay6jrr5dYvqltQtr1tZt6ZufV1P3ea6bXW9dXvq9tUdrDtSN1B3ou503bm6i3VX6q7W3ai7XXe37kHdiE/hm+jT+gw+s8/mc/o8Pp8v6Iv4Jvum+Wb4Zvvm+hb4FvuW+lb4VvnW+jb4Nvq2+Lb7dvr2+vb7Dvn6fcd8J31nfOd9l3yDvmu+m747vnu+h/VMvapeXa+rN9Zb6u31rnpvvb8+VB+tn1LfXj+zfk79vPqF9Z31y+q76lfXr6vvrt9Uv7V+R/2u+r76A/WH64/WH68/VX+2/kL95fqh+uv1t+qH6+/XP/Kz/ky/xq/3m/xWv8Pv9tf6A/6wP+af6p/un+Xv8M/3L/Iv8S/3r/Sv8a/39/g3+7f5e/17/Pv8B/1H/AP+E/7T/nP+i/4r/qv+G/7b/rv+B/6RBkXDxAZtg6HB3GBrcDZ4GnwNwYZIw+SGaQ0zGmY3zG1Y0LC4YWnDioZVDWsbNjRsbNjSsL1hZ8Pehv0Nhxr6G441nGw403C+4VLDYMO1hpsNdxruNTwMMAFVQB3QBYwBS8AecAW8AX8gFIgGpgTaAzMDcwLzAgsDnYFlga7A6sC6QHdgU2BrYEdgV6AvcCBwOHA0cDxwKnA2cCFwOTAUuB64FRgO3A88aiRhfqOmUd9oarQ2OhrdjbWNgcZwY6xxauP0xlmNHY3zGxc1Lmlc3riycU3j+saexs2N2xp7G/c07ms82HikcaDxROPpxnONFxuvNF5tvNF4u/Fu44PGkaAiODGoDRqC5qAt6Ax6gr5gMBgJTg5OC84Izg7ODS4ILg4uDa4IrgquDW4IbgxuCW4P7gzuDe4PHgr2B48FTwbPBM8HLwUHg9eCN4N3gveCD5uYJlWTuknXZGyyNNmbXE3eJn9TqCnaNKWpvWlm05ymeU0LmzqbljV1Na1uWtfU3bSpaWvTjqZdTX1NB5oONx1tOt50quls04Wmy01DTdebbjUNN91vehRiQ5khTUgfMoWsIUfIHaoNBULhUCw0NTQ9NCvUEZofWhRaEloeWhlaE1of6gltDm0L9Yb2hPaFDoaOhAZCJ0KnQ+dCF0NXQldDN0K3Q3dDD0IjzYrmic3aZkOzudnW7Gz2NPuag82R5snN05pnNM9untu8oHlx89LmFc2rmtc2b2je2LyleXvzzua9zfubDzX3Nx9rPtl8pvl886XmweZrzTeb7zTfa34YZsKqsDqsCxvDlrA97Ap7w/5wKBwNTwm3h2eG54TnhReGO8PLwl3h1eF14e7wpvDW8I7wrnBf+ED4cPho+Hj4VPhs+EL4cngofD18Kzwcvh9+1MK2ZLZoWvQtphZri6PF3VLbEmgJt8RaprZMb5nV0tEyv2VRy5KW5S0rW9a0rG/padncsq2lt2VPy76Wgy1HWgZaTrScbjnXcrHlSsvVlhstt1vutjxoGYkoIhMj2oghYo7YIs6IJ+KLBCORyOTItMiMyOzI3MiCyOLI0siKyKrI2siGyMbIlsj2yM7I3sj+yKFIf+RY5GTkTOR85FJkMHItcjNyJ3Iv8rCVaVW1qlt1rcZWS6u91dXqbfW3hlqjrVNa21tnts5pnde6sLWzdVlrV+vq1nWt3a2bWre27mjd1drXeqD1cOvR1uOtp1rPtl5ovdw61Hq99VbrcOv91kdRNpoZ1UT1UVPUGnVE3dHaaCAajsaiU6PTo7OiHdH50UXRJdHl0ZXRNdH10Z7o5ui2aG90T3Rf9GD0SHQgeiJ6OnouejF6JXo1eiN6O3o3+iA60qZom9imbTO0mdtsbc42T5uvLdgWaZvcNq1tRtvstrltC9oWty1tW9G2qm1t24a2jW1b2ra37Wzb27a/7VBbf9uxtpNtZ9rOt11qG2y71naz7U7bvbaHMSamiqljupgxZonZY66YN+aPhWLR2JRYe2xmbE5sXmxhrDO2LNYVWx1bF+uObYptje2I7Yr1xQ7EDseOxo7HTsXOMtzzozFGppim6iL0odEN5Fqp0hPOJO6vRLMtwNkN+cd3ALMbODEOI78JmBnA2Q6cd7gru/u9K+TaoHiJw3BXdgbHkcOzsMrnuHbkBtTOI6EveTWPiUhj2G7A6GE83cCJKN8GDof5NMVwNM8ZAM4AzPQa1BpImkUMOPBGigjjTcKcSsK0J2H2gwx/TnsXpKFgBWmwxzLmE873UTvBRMnLp8BMvwoSo3I2I4wDpNqBpDoDtWNCGCtI4zkYpxV6d6hmEkxAwLC/E9phX4V2/g5m+kfAcQDnZaEdHsOvDnAAIyuHbOYdrpbMDRwj/Ot1+LvjNuDYuLVgzwPGhjB3kjADSZgBhCnnOLJ7cP0sNwvmTaBPwPUjMK87MOadUBe0RQbrIl8ImF+BfOANLsUXoK8THIa5APgg/PX0Z6Gd62jud4BD5/4KcFqAowOdfwVWmUoMnrOXnwEZwuow9E1dM8dhXgPMCmjnDLQzI3EWzA+g5dmAOaLSC+0AvQUwtJ3ZuB3ADAry4TGvJq1ykM4CNMGbvMrQexDm9YjOCzgvJ7VTj/YpbadbOcjZFqi1BTh0LaqoDGnv0PJbQstyK7fuvD5bBYuEW5Zbkc5jzFsIU4H2jlXQVUUFGuFu1E4G6MYiGNt5WPcbgDmELAmsu2wVjDmDu8rcII0tSe0sE/SZeQnaAYzioGBpZSMw5q+BPt8DTC/CDCDMLhhzFmA6YRbXqK17r4+0Pwr0bOXvCH4ux2HXoHbAHlKMvBAwmwStwzaTb6eStkPXK2mVHUjODh4TS4UZs1HAuZLUDrWrQ4/FZCEbFZPA0L5mYUyS9laC7Z2EdOwVrp2Mr8B6HYFab0CtQaVg2Q6hvnrRWrxF10tYd17On4RaasBcRGuajJEnYnit+yLap9S2DKmEU+83yIY3AmcNzP1dZNlgp8t/SPUBYXYIGLZFOcrtAsFiExvLtdxANR/2TobqS4xMdRZao6ewgxut0gky9KITltY6RHclcB5CLXoSnQeOE/X+aboHVcJ6xdDqeKlUAfNrVIvajWPQcgZq5wuA+aQwHsVmsHg2WOVGmMU7aDwgDeVaqLUGMOs4WvVNwKyDXfAatLAJ1uIXIFU3cN5Wxc8d9gG0M5l6O+hcNglS5W04nDXUkvCrAz2ymSCxr0HvfqF39lW0ynSms0E+JpDPbHSa99DTXJC86pLAYb1Q6wvCeslnAOYAwuzm/lX5GXRaUTkvQOv+aTwvWB1qDyfSdR9ZSq59gDlIzyO6U8BC/i1YyBF+dT4Sx4DEZBGqpcLpydsfB9TKhb5WIA0HG0XXhUpJtkqwYzzmAdSiMnwJnTJUGvQkiqEVfIjk/FN0Nv0UJLYSJPbngFkqWC3asmwE+lqDrPEaNHfq98qRZlJMO9TqRBLr5v2xBP2RnYB2XgBpXEI7BTSBucHVygxztmXiHM5bzvRxmIxeroUJmzlMBuxl1VSOk+njOKqZgIHeM1mYXYTjKE8DvYzqHozn+3TX0BMB+gKrMsHDXTPAHqq+DjT4D6pyDqMMUSsKc7kN7dATLcCNkI8vnoGWqbf8DMwUnpkgUopwNOydG9Bvp3AK8yd+F8QFVmEtFPak02Ey9HUHnQ4YQ2UoEzRBCW+FZezmaikt0NdSmNEerpZ8JbJsO5ElcaBdSc8U6qtPhxFSjI6uKfKxV6AR0vP9HsjHBBwd6msf3afUzwRNGKJj5n2kTsBE4hiRNIDTzZ87XMsfRTomE8ZD/UPiOXByXgCr3MFxJn6G6gxoywDXL69RMGbVIo7mNWoZjNmHVkciBqFnQcZ5tOO6hV0gUwhj5uVzHnmnN5HPBjJUfAIwvciuUkwQ+VEII9I6iunm4zihr2RtOZSEiSVieO0dAO0tB45R0F4+ApLC7AZMEfK1sIbTM0WV5PdiTAxhYsK8yLkc3wWyVTD3QljlYXriJ2E2IcybgIE4V/nsY3fTnTQwK3jrx2FWvLdCsPMw97kch+4U+U3hLJBtAp23gvU7QfVHyAywV2hffHwat5m8v8FH/TRyQXaVcuYDZxpdI+oRod5jyGuiFrtz5GKiVec4IsuWrGPPCJ4V3855tJdfSdrLSZaN943peL4PmFroawvyRWlfmbCXqd9CY2E3itqo3ejGJyyVPFjaQZDwXDhTumA84FeoQEryHtC6Htjp86G1nvd+yY0BPOebvG/MffUX4n3lX/K5HTv0QrwvxWmVGrTXzojj3Nm8d9EV941XcBjZLeQ53OL64iX/W5iFGnqfoQoQzq+VF+NnZb9SRTghRZijkd8yTfAceK+Aof4DcL6J1v2b1CNCvsRYjsjCPaGlLOfoEdI++65wMsrOIo9xLnclMuRG+DvVZ8HPDHD0yBRybYTzIluxi6OBsxv5AHQP7oGZFsJavCmMh/dJ/pnaOkEPZVehr9nIt3kGnU2zgNMOnHZ0WrVjv044B2VnccuAqUQ6T2OQLCTVmJAD4T1hfMLWIV8rhtrBmGuo96uA+Qb0/qvRL8THQzk/R5ybAofNQi17AeMG2gwyfIhGSOMUehJRb7ACZTO8ona48bwjSEz2Dj27gfNrwKxI9Mf4dpKkKuKYUW4H1pHGesyb1Mo9jkO1i7Ym+/PUHJEFmInG80codpgBezkC851C4wLMScLQXCWOQWimqz2Jk+RZ8XI2oRjkr6FlDW0ZOJBFUQ5Sa0+1LtHzpHJgPwkymUp9Y+o5w0ynCt4yjWhkm6AW7Cb2PbqbEjlUPmIMyHCYzojKX9hNKbSX7rgstCuPUw60TFcH9i+zFTi/opYHOMOgCVth/HDy4lhG/g1qTwADnjCtK6uBvnIRZy7167A+0xMNOAfRfsc7JQtxrIjzG6h1Hzi/EfY7H7FSjA6taVZivEMs0pWEs1JHzwIkMR3ag4hDZ0T74iVvTjyX6bpTD5nHBJHkgyg67qJINNNtqdeLWBtYU+Vazo6hVaZjpnmJSsFPoDEylbyoHcgIUTvGdgOnX/BgeQvpoPoMYzuOZkFP/EfCTKn/n/FF2B1fpXEKnMvULr0L0dZXAdPJY+xj0qOzoPkEYg2MnDUWPCsqT+U+ulthD1LOV+nKCjJU3IZ2qK9OMwN6mN0dweumnhWf6TJDvo76Wmbq/8DY6HhonJLMKUFegRfFTdMEv46P+sGbkk2AMS+Edh5COwuRJgyhXYAzSw7wJZJOWNk/A2cZ4og8ELTjTgh5UbFPAn01ch6I4jOcB8I2Ql9fVBLPRz5J0cfR/AjvEMxyRTfoKsEoFoLXRPMnMAvmdQ4j+xmHYV7nzwKB82bqeZHddIfTH2iZynAy9NUDnMnAEckZaonkDGMWyRkw4jgXOKgd4PB3GSDKYF7jOOLVgVqi1QHO+6wOcJK9wWS7Svcg3EGQjQDmntAyz0n2IUuAs4ueTWimAf5E+2XSzo2POe69/zLRbwGOyG9JrjXiivsA1GOEmbIM3bOAYVLPVGSR6Hg8sModsMoe4PQim9kHtZ5BM31GyELw6049mU60ptT6fRHpRjf4vR9FmGeAswJh1gAnhjBB4PTy92o5Ti+KaqchK9FHbQsdM9QSYYCDMVuA403C4Ds1h1D0RzFwOojaGUBZEYrRCRjeM38Z+YevIBlizIAEhmYYVgtzlx3g8wCCHbPyGQ9ObmEUQZvQWXkFyZBG2WN3FYX1wpHveZBGC1qLeuCcT2qn5bHt3ElqZz5tB2F+AyPEGJAzf2f2s3B1I793TOfhLEDjofcHY2g8OiGCHtOfJB2TAwdjDiVhHMD5dOIs+PHwVotiuDtZPKaTYuAeNL3H+oukdjqT2nkT8uEiDJr7KmHucvgWJ5/5/zPQBMi8qSaAFnUAh2LKkzAzEYZyPgKYDm488g7wsY0Ug9Z9Mlp3/p4v9ZrQulPMKagVRPpcidZ9MtIxjPEmY1AW4hXBQ+PviJ1D607vXNPTYXbamENIf+gd1c8Djfx5/q49xVzhRij7PIoCpsKYMeZOEmYuYOh4XqT7HfqC+0HUYsvehr7ofasXBRsle1uw6rL/SGrnJ7Qd0Hnq9/LtjBPzFdoXGs9Vap8Bc1uw8zIb2B/IU8kWoewcj4F2bNTCQzt/Cfr8eIwfnQU8BiwAxswUMsB8JH5FONH4u//mJMxvkjCONDBypBuTBd3g77rSSIHelzmEdJXaFjny59+B3TR2pxj2C42SoNabQpTEY9YkYY4lYdJppzMJsxNjOM4YBsYMUdsYhp6DsO7vJs39CB+RbRgPhs8+0bM7E2EyRXcZhH2KMfj+F8V8EkaYCXI+Qj004GDMikQMm0mtDdVwwHipHoI+nwJ9hjsR7BuqVZw0IF/3Gz5OWcXpBnDomJ8BznHg0DtQm6CdT1L7DO1gP4r6P3rkRzkE34bHjGWAuZZ3Qcv16Pyid0sH6NmUZDPpOThRsC3k/OLaeYVmHWk7SRhsw/GdiDWqjzLCfbRVHJJrh88jFYGs6PNRRej84nNNoPNWwR7KDWjMQ8JZwPstFGMd/Wp8zEMw5iAfM/6lkHEFS4IzgfTspncQGHQ20XZuornjvYx1jPr899Bd6efQXs7kbcLm+Lqn0mehL2mMPj5mwMh+D9EWjct+D5h5iutEe1co2jkaZXJQrlscJaXGiHYBnakoSwzzKoGM9DIYM90FuRxH9iqXaedPK4gmFAyNJqCdbcpMwoE7d+w24bQSaW9yzhyifnr/gn8eAD9X2Z00wgE0C+T3ijSKPrvyKmrnVXo2gXyox0ifskjKtItqDaSWIf+cg4bWFWrxtu7VpPFYU0tenoEw6uS1QJxpaL0+je0YGjO+74Cz+n3Q13Fs1ZNiot1Jtf6Z76uI9PVPaL1EUW1y1E/jCxRpSuRbxBFr6gxMisyAyOumuQvAzxXsaop7JY6kWkk7Ja1sjxdxvBJ5kqQYP0VGKI38jzgSp6cMzkLQs1sY89hJhPMSqBa6m5Mis7SFf0I7MqYtlEN2rsBB+5R9FWa6O/FJQvZVaOddqMXvAnhyT4/uPAKG6Gocw+vPLnT/PR0OfrIaYzDnGS5bKKqFNTMTP2GLn9/4Qzj883W7hfueMgVwWpRxfeb9VfoEcjnioOeN+XyCHT21iO/Vep8oBz9F6UzioN5FHF0SJ+mJBWpVMqilqkP2EOXM6Srwz8BApMlCnplvp1OwtIrl1G4LURt/X5hqJn6/oE+kdfHncqnlyfgJtUKAAa8vI596gMIpTHsnJz7VcOG50y18X/RZGqH3gaRdkDzCl2GEFHM+dS2Zm39CSXim3YY4Rp5Dn1ePjHGYh4BxwJPeD/m5d4rnng6Hf2abQU+9Us6CJA7C0Duh9DkKXntj6MSfgawxfdZxkJ47fNwdf9eDf7rmb0Hy1LJ9GsmnU9A6uuP4ewH4PO1O0kPqH+7mfS2unX+WWGXe31AKJ6xInyHbHOafoEj9BkQW2FVYLzKX+NsEfLSOnsHjbS8fQUOWxsV7nvHnuvlnPI6gZ3KykzD5iRhai++rhUqe5hao101PGeDAs+Xw9CPLuOPffPkBs4f5IflvL3z55Tvw5Zd+hvvyy7/Al19+Dl9+eQO+/PIOfPnlXfjyy+dU72UoZH0ZGRla2cGMvAyj7GhGYYZLdiyjKmOK7FzGn2bMlt3K+FjGctndjM9lbGPVGd/I2Mm6M36ccZT1ZvxrxlnWn/FaxnU2nPF2xn02Ct+OmQrfjnkWvh0zDb4d81H4dsxM+HbMc/DtmE/Bt2P+Eb4d8134dsw+7tsx7H7u2zHsAe7bMewPuG/HsIe5b8ewR7hvx7CnuG/HsGe5b8ewF7hvx7CD3Ldj2F8TWUySvcHKGYZVshOYQlbNZjNWVseaGTtrY51MNVvJNjB+tpGNMG1slI0xz7LT2NlMu3y+/BPMx1TDqkfMXzCdDCM7REo/KcdIOUnKGVLOk3KJlEFSrpFyk5Q7pNwj5SHpkywBqyJFTYqOFCMpFlLspLi4NWZY1k9KiJQoKVMIv538ziRlDinzSFlISicpy0jpImU1KetI6SZlEylbSdlByi5S+kg5QMphUo6ScpyUU6ScJeUCKZdJGSJ9XCflFinDpNwn5RHDyFmGlWeSXw351ZNiIsVK/t9BipuUWvL/AVLChI6RMpWU6eT/Z5HSQcp8UhYR3hLyu5yUlYReQ8p6UnpI2UzKNlJ6SdlDCtFP+UFSjpAyQMoJUk6Tco6Ui6RcIeUqKTdIuU3KXdLmA/I7wjAKBSkTSdGSYiDFTIqNYRVO8ushvz5GNvK2ahK5vsVdCXcfI3vvV1ycQ+iXuSsX+RD6xbF/Jdf7BP8L5QjQLzCy0R/zfHpdEr/+Fc+hdX/MXeW/S7q+wV1HPw9Xbt9mw5XSjOIocKBuiutiMtp2Hu+H64voSjH/BtcvoF7otRNdp4+1xjAjbwLdQ+b1W66F0fujFxPbQXNklLeBfkmYi+Kc0AuVANeaeOSKb8F1jlB3dPPYv47e5qTK6OHKy437XhP510HxdfS3FEP/lV4V87ir7MSTvCpAMoqDSddzwpXv/WS6Vx6/nNL/H0jcFDwAeJzlnAl4FUX2t6u6q26S2327qyBgQIgRESO7ASOGZRARERExIJuIbGKAEELYt7DvEGJgGAVENhGRTQREBGWQUf8OwyYiIioga1gCYZX1O326ckkjCA6gmed78uRXdfvtrj51TlV1dd2+TSghxE8X6hmEt0pp1ZpEtemdkkg2vZbyakdyKuHV1im0cGKrbkm0JClCWK0n4qNIpefqNo0ijRrUqxlFur0YD5pByJUrxCCUMMJJKPFD3iThJIIUIpHIzGuY/bvU+l0qf5fmC1IGNXP2CEASQsIgLUAKknvIvVCTouQ+EkXuD+5jQaLddC8d/nykMBFEq9uwdhSJaRj/LHjiFkpw9rBz7SFuYZ/819mnWJuYrm3IhjatEruR7W3adEomP6EedJRGtE1s/xotjlq6bVLnTjSmXfukVrRSu5RWbWi19kntu9Fa7bt2TqR1YZdWND4xqXsn2jKxc5tE2g41ETUFtRdqKurQTq+2bU9Hw+4pNL2zc9SkZEenpbRJ7EZnpzhnnIe6uCvYRpd37dQmma7q2rX8I/QL1PWgMXQLaAW6vXtS+zb0J6irTqLJw6Qk5CjU1Pns5DTQgqQMKUvKkfLkERJDKpCK5FESSx4jlcjjJI5UJlVIVVKN/I1UJ0+QGrA/w1YQBq3A8aDjOaekUqj3oppICkH8nE8WqgHKoUXlA2+Hq2OKo4aghqK6VtmoPtQo1ABqYSwXYoOfHgjWhUKUHS2NWhRr9yApQR4KfqbQUh29DzVS5ZuQJWQlWUu+JlvIDnKMnCGXqY8KWpgWoyVpDI2jNWgdGk+b0da0Ax1JM+hUOpvOp0vpKrqOrqdb6U66lx6hp+hFjWmmFq4V0YprpbWKWhWtphavZWiTtZnaPG2JtlJbq32tbdF2aHu0TC1bO6+X1yvp1fUkvYeeqk/WZ+rz9CX6Sn2t/rW+Rd+h79Ez9Wz9PNOYn+VjhVkxVpLFsDjig0GE6unYT6h+3k3D2hFnbKF+5zOF9DL4LoyEGJfNsmYHc4l5MFAy0MshhAY+BQ2DdL36vA32hXYQ2Gvlc3NWDWuku4+1TqVb3FTscNN8s900PAnO56RvuOctsMv9XJC5nwtGq88DsWSzYOY9SfdMjagRkVGofKFehZsU3nPvkSLTi051zxtZPLIa2q1F1okc7Z4hcr3bCiKz3Rre51dpCZWWVWkdlU5106h4Ny0WrdLSKq2o0ioqranSuipd56YPFHTTB6NUmqHSg27NHjqm0stoO4sW0c2iJ0Wvwk9Fo7c+3KFkjZJ7Sq0rXbL0ljJxZfaWLVw2o+xX5aqXm1PeKl+zfJ9Hij2yPqZmzKoKERX6VdhVMfXRFrEs9shj6iyV4tzSK1VTabxKU1W6GM9D4xLcz3ErVLrJTZ/Z6qZ11P7PnnPTuiXcmNeNxeMj6sbVnflcXD2t3vnn456fV7/OC4VfqPHC5Phi8Tsa+BvENZjc4HzD0S8WfnFHo8mN1jYu3bihe9bGI93SGi/Ez+GNv2hSr8nCprFNJzWLbJb6ku+ldi8da16v+baXY1/+tEVkizmv+F5Je+VYyx7u0S3nuke3qoSfjVYprZPadGjrazvz1Wqv7mjX47V8ry1MgGg67Tzha7cVJGyHXg/HtPerdJJbRodiKo1VaTuVZrhpR8U7LnSP67jLLa+jak2JzPVHoqlSodJw97jECJXGuscn1lLpGjftVE+NV/lwbHLKfBLH1HK0GahFD9FLMGDpmk4KaCW0aFJQK6WVIYW0clo5UkSroD1KimqPa5VJlFZdq04egDGjJimu1dWakAf11vqrJMZ33HeCxPpO+n4llXwXfBdgFKa8A4yjghbTKuq1WBO4YsXBqFyHxJNmpDXpQFJIHzKYjIaZwmQyk8zzjHB7SCbJJufBdB81rTeJTrfQLdYbmG62/oHpJmsSphutv2O6wZoA6WbYLwPTzdbrmG6y0jHdaI3HdIM1DtJNsN9YTDdbYzDdZI3GdKM1CtMN1ghIN8J+wzHdbA3DdJM1FNON1hBMN1iDId0A+w3CdLM1ENNN1gBMN1oTiQZbJ4NugRFLgy1poJtuwyPLlEeWKo98qDyyRHnkA+WRRcojC5VHFiiPzFceeV955D3lkbnKI+8qj8xRHnlHeWS28sgs5ZGZyiMzlCfeVp6YpjzxlvLEVOWJKZhusJajL+Y5XrCmg26wFjs+ug2PbFYe2aQ8slF5ZIPyyH+UR/6tPPK18sj/KY98pTzypfLIF8oj/1IeWac88bnyxD+VJ9YoT3ymPPGpahurlUc+UR5ZqTzysfLICuWRj5RH1mMb2YJ+WYUeWeu0lNvwyFHlkSPKI4eVRzKVRw4pjxxUHjmgPLFfeWKf8sQvyhN7lCd2q7axS3nkZ+WRH5VHdiqP/KA8skN55Hvlke+UR7Ypj3yrPLJVeeQb5ZG92DqOoUe2o0d+uj2P2H7XE3aY6wk71PWEHeJ6wuauJ2zmtg1bdz1ia65HbKo8ckV55LLyyCXlkYvKIxeUR35VHjmnPHJWeeSM8shp5ZGTyiPZyiMnlEeOK49kuR6BySZ4xPZhSzmFHjmPHoEx3jneGeEpjH0wq02CIT4URvsiMLcsD/6qSeqRJnYfwmgWvUQz7d4qd8juhbmLsK2nyh2ye0DuKO7XXeUO2d0w5+zXVeUOwXkKw8y4LMy/a5C6cM/TEqLRjaSSkXYa7HMCSsu0x6ncIXss5o7CtjEqd8geHLRoUNCigUGLBgQtSg1a1D9oUb+gRX1vwaKMoEWvBy1KD1o0PmjR6KBFo4IWjQxaNCJo0fCgRcOCFg0NWjQkaBG0GS1de0NzZqI+vYJzNTZbg2bDfUYRsLQ6tOTmJIn0grY7n2wjByGaPmLas4nG85uXQIXaMsfZYnTFLTCTs9+DXLhis5B1z7X3O7ilR3Dvubg3x7vhCLivKI5l+41eoOVwPwuPD+AZ8L7dftcpI/cxuEWiJQaewUI7/Xj+gDqzY5eJ57OdUvAMjlU693MJt1b5wY5QXo6Xg/syHfaIxnkJwVlJTdzvPh4N+y3ki4nf6m31gXsqmKvwKb58sL8Gd4bO3Dj8JkdAn5Bc5nfvHdWxOtx3xYLHqbqru5Wjr1fOrdrM2Rr2T/Y5WycL/JeWe0u4Xfu9pbFgP8m55/xj5d2oZA3ai271sXrzB53Wz0tgSRpEW5MjpHPHprH17Ad3PzlBTpR/d/Zj/+EleanfePepG3qXsrXX8eqN9s9tLZUF1ZHVcx1Z64ZH3uj8/7oTpch/uJ7gPp7KDqLHBvCBfBCM7OvIz/IZY7Ixhf1ivGVMM2awA8Y77BDLNOYbi4wl7BjLYsfZCZbNTrJT7DQ7w84a/zY2yLryeRkvX5RNODG2co3rnHFuVOUhxl5jHy8jMwwSOBg4FMjkFfmjgaP8MV6JP87jeGVehVfl1QKnAmeNIkahwHnjPqMYr8Wf5rX5M7wOf5bX5c/xevx5Xp+/wON5A96Qv8gb8ca8CW/Km/GXeHP+slWIv8Jb8la8NW/D21oPWiWMUtZDVknegXfkiUZZq4JR0Yo1HrEe5115N96d9+A9eS/em/fhfY1q1vPG4279+WA+hA/lw/hwPoKP5KOMZKuh9SIfZzSzmhp/M6obVe2C9j38A77EamlH8I/4Cv4xX8k/4av4aruSXZmv4f/ka/nndk37absO/5J/ZTewG9lN+Xr+H76Bb+Sb+Ga+VRaR98li8kFZQj4sS8pSsqx8RFaUj8pY+ZisJCvLavIJ2Uq+IdvK12QH2Ukmy66yh+wt+8n+MlVOkVPl23KmnCVny3flPLlALpYfyqXyI7lSrrbaO5FlP7OfCWG72WW4IyI8jNzHy/Cy5GFenr9OSvEJfAIZx+fzBSQN6vIhSefL+WYygW/lJ8kiftqnk41WgpVAnLlPJfKmfNZ425hlvGvMMxYYi40PjZXGamON8TnG/j/GJllPviAbysaymfGNsc3Ybuw0fjJ2G9WMl40uxsuBX+BoaRiGFsgKZBvcsIzQwOnAOaOoUThwwYgyHrD8VsASVn6rIETy3sAvVqR1v1HAKm5EQHkFjDLWw1Zpq6wRbz1ilLceNWKtSkYFq7JVzXrCqmk9bT0D55JWXcMHkaxvVDG6WI0MzfBZL1ktrNZ2Ybu4/ZBd0i5jl7cr2LH243YVu4Zdy37Grms/b8fbL9pN7Jfsl+2Wdhu7nd3eTrS7yEh5vywuo2UZWV5WkHGyqqwun5Rt5GTZTraXibKzTJHdZS/ZV06TM+Qc+Z6cLxfJJXK5/Fiukp8Z8c76norBPrYPeu0BdgBGoEMM5sfQcy7DtYhwHynAQyE2RTA2kTyWP0WioFX3J+WhNQ4gjfhoPpo05mP5WNKEp/HxpClG6yWI1mekBf8cYpYAMfuO9OTf8+9JX76T/0T68V/4cTKAn+FnIcbn+WUy3geTADIRI/qGimid34noemOjfE7Wlw1kI9nU2GJ8CxH9wYko76ciuucPRbRwYI9V1Ioywq0HjHugvHCjtBVtlVIRLWdVNB61HjNirDirqlXdetKqFYwo5/0gopVVRDlGtJVd6LoRfcqubT9r17NfsBvaje1m10S0qIySD8iHZGlZTsbIx2UV+TdZQ7aWb8pXZYLsKJNkF9lN9pR95FtyunxHzpXvy4XyA7lMrpCfyE/zdkRh/ul3rnJylNXHqOpcA+V4PkA6q4R+56oHI3EJOD9cA/gyo6rxI8zYY+A6EAV3MevIBrId7liOkDPO0igNp5E0Gq6aBWGeWAyuiWXhOhcH15papK7Vl2gGsToTLZBpdQI9ZHUEPSjh6gOjGFzF5cPGEdhnhpEJ+pYBs0pjirEfdPL1S5RP45FPOUda/bD0ZCw9CUtPdEo3jmKJh7HEQ1jiASwRZnlWF4dhLiWY6xrMdQvmugdzPYK5nsFcr5ycPSEnJwcEcwNVLgB9YCe00GrQRp+AVloT2unTdiK0mxSgztphKM5F8xkDYWay39kbfB3MQ/Sdq/d+775y0tV9r+Zz7dsI76xKgL+c/QWUx4IlM7UvEvk5fN6J5aicIlagBtGd7W6KZetwni3GD5Bz1gQtiEosqa/KmZRzhpwcHsEMuM+Avj+D62q/dcHzrfOeTzL3PG5qVHWOZvvZcTyjjt+QhEOLjUI/uN9JUOMn1MVX8+yYs0bINrEdMHvx80hi4Ow9ik/kk8n9/C0+k0Tzd/gcUpbP5e+T8j7mk6SiL7+vEKnhi/KVI88YXeEuoKl5Ce45XgnsDewlLe1ZcJ/QStmQ0x7dGdTTN7TC2Tv0N22Xwr2ta/kCR7mOa6P61S3oXYotx81rfAD44m7WKdS5W4KZYXmIZhWYY9dWdav9X9ip43eVbpRKkxiYs1cDVusmdT76J9Y25JqYuHV95g/Z55RjK49Vg/uQOtALGsGdsbPCk0x6kH5kMOw7UtV6DepO52gj2dibq/SBufLrg3tRo0vwTEHOQ5CsvLoXZ3fVT7aKH464JJ40IS1IW5IIY38vkkqGKr/Vucs1dCwJV5GqDX2nIWlGWsLok0i6kT5kIBlOxpKJZDKZTuaQ+XDMkjvvc7b7muj/dTEJVz30antLIEmqvY0kaWQSmUpmkrlkoYrOs3+xLxyb86tRoOY1Vl+NXwbMRabBEbNV7GZdLYmz61uL1zg1BrHj5JrRl/Nb2LPLnxCv/FfnLMEedHWEcCLmtl03WnX/gtrr6lmCnDUBagxzVDZXRCjbnlPM3eqsSBTD9R2H1SPOlVqtqdxk9UVXTw2w4MrnHy0hdy6ChMlRcrwcI8fJdDlajpVp8nUoKwxmrsvw3vmY8aPd3H5FdkV/ON8/56zVPI8KpYlZYj7mwklIWCDMCrPDRJgMyxeWH7ZpJjVhP5ObfvSqj810joGt/ls8RoN6hout4luxTfwofhI/i13ie7Fd7BA/iJ32RnuT2Cy2iG/EJrFbfIdxiAbPOr6Jg75eTUvUemujtH3afrOwWdX82FxpfmKuMjeaMD+GkbCMOCGyxUmxXxwQB8UpkSlOizPirDgnfhUXxCVxWRJxUWr2f+wN9uf2Ovtf9hf2l/ZX9v/ZX9v/tteLI+KwOCqyxDFxXFLxi9gr9ok94ry4IpzV4DL4VJKpLHKfYVF2kabkJfIy6UQDIcfNENMP1hUxi5kxZmWzCthZw3zKrGM2NpuYTc1m5ktmc/PdXLZvR+uPk+7iQ/hbCn/LxDK4s7CJFKvgbzX8fQp/n8HfGrEG5idR0N6Kw5wiGq66ji3lYVSpSB4jj5PKpKpYB3//gr8vxBfQ12rDSFMX2lR96HMNYcRpAteM5uJr+Ps3/K2Hv//A3wb42yg2Qn9MhNEoWSwXy8kxcpz6Q/qHDAgZFJJlf2p/Zv/TXmOvvZoTH4gl4mPxufg/sVAsEIvg82LcskKsFJ/A9q/El8AWwNZFsGUhbFvhbIORgJLuMPcIxSd83GfEBD7r5T4jFYHP9eQ8KXU/eYA8SB4iD5NSEINy5BHw/VXP5zwz9CSMqU/DzOVZ6J3PkxdIA/Iiaazi0oK8Aq2jFYy1bWDMeRWumK/BqNuedCSdSGfSBe7bjpIscoIaIakhA0MGQwzzmQXNSPM+swTEMNasZv7NrGXWN18wG5gNzUaeSLYwXzFbmq3Mdmai2cnsbE42p5hLzWXmcvMjc4W5xlxrOvMln/4Pp8eYcZh/L1evgc9Xzjif7aX2avez/qGXE3wmwZ5nf4i9rC0pJwaLIWKoGCaGixFipBglRosxYqwYJ9LEeJEuXhcZYoKYKP4uJol/iDfEm2KymCKmirfENPG2mC5miG6iu+gheopeorfoI/qKfqK/SBUDxEAxSDh9mum2XhYGqPJ6ZRKlV9WrkdJ6sp4MbU2D9lRMdBSJopNIEg1EQ/GiaCQaiyaiqWgmXhLNxcuihXhFtBStRGvRRrSFv1dFO/GaSBDtRQeRIrqKziJZdHHGBm2MlgZVStcWwBioUT8ZLALCErbIJ/KLcFFQ3CMiRCFRWBQRkaKouE9EiftFMfGAKC5KiIdEtHhYlBSlRGlRRpQV5UR58YiIERVERfGoiBWPiUqiiqgm/iaqiydEDfGkqCmeErVEHfGcqCfqixdEvKgsnha1xTOirtTtLfY39lb7W3ub/Z293f7e3mH/YO+0f7R/sn+2d9m77T32L/Zee5+93z5gH7QP2Zn2YfuUfdI+bZ+1z9jn7F/tC/Z5+6J9yb5iXxZEUKEJJnTBRYjwiTARKvzCsLPtI3aWfVQ8C+UfE3HiefuEMO3j4l7xuBBCigLCWXsfrMYat18UgD5RCPrDzXtDdegJN+4Hr0AfaAPt/7Vcbf+alm+chRZfwaxoPgrt/jGzkvm4GadGMacXVDefgNHsSbMmjGi1zKfN2uYzMLI96+kRLwf7RGuzjdnWfBX6xmtmgtne7GB2xF6SBP2kp5lmjjenwUj4OYyBm81vzG0wEu4w95kHzUzziHnU3qza+u+11dvtB05b17Vd2mFohUd1i5h6Z70ztvLa5P5gK8f2ektt/ZqWjqUnaAlQegetM6FaF200jHsaDSWDPC29wJ/X1u3s/7q1n3VbObTrEGjJTjs+aZ8RPmzNp6Hln4K2f96+4rR96AEMWr4O7d4vQq9p6Q+6bR3a+SB8OtZwr3bqqc0IGPuL3OwqB+P+EzDm3+D6BiN+Sxjt28JIn5BzTYNRPvcVbUpIFrT1fGZ+M9wsAKP9PWaEWQiu2/fClbsojv1R5v1wDX/ALG4+CNeBh8xo82GzpFkKrwPxeCV4Ea4FqeYAHPOnmm+Zc3ON/DnX99Xmp+ZncB34J1wJNpibzC3mt+Z35vfmXnO/ecA8ZB4m7rNdoc6sz3+FaOx9nJ++jbOfq9v10JNBcvWJsAict9XH7R+A3sMSWCeWwnqzPqwv68f6s1Q2iI1gI9koNpqNYWPZOJbGxrMMNpFNZdNUSeG4+hl1TVmUpYOa1y0Rjr6FYykbekt7dcFv44pA3NxZaWvc7wVkyc73j/Q4PQ59yNRM2JIAR2lODUgpNolNImXZFLCmHJsG9XnE/6X/SxLj/8b/Dakgh8nh+A0jBc9pJJS9zT4mhH3CVpN7w9LD0kmkf6v/R3Kf/2f/HvKwfx94uYx5wjxFastBcii0Kud720hoS9OUp2ffUbv++nq1U/VKvMP+1tgE2O927GPQVlrCveBc4j71uDCPef72a+jWy+nhUZ66ub1CIwabHiyzMJZZ1L/Fv+U3JR8jZfzH/efJY/6LcJYaeJZaeJY6d71X3Tk7KdjpWKnhauRv/eGOe7drs+MPp907rV7D1Yc775E7ZanzCwLHTl2tRt/IJ47ORp2A9XP6jdO2dFwXTLlrNfSe949bm/4XWZt+k773+p/Upl//01rK6zfwwR89asJdH0/unO/vdj+/c9G7+33g+vH/K86b04KKqRb0217xJuqK25jVOK3ZndX8tk2/qay4m+eYcIfq4ayOu+e486339qzLmZvNUePo/DtqX16pXzucFTv1u/M94060Qw69qLX6fsu90izNo3G4vXre/WjciR77vxCN26+nsxYdisf3ViO4uzqxlbDQk2wuS0Pm3LOVxCduCuL8itn3gq0TMVckmCuqcrq7NoFjqXNMBIyu7jHOikfOUVfzRYP54JF0JVoSe53vUWeTeWQxWU5WkbXkK7KBbCU7yC6ynxwh2eQcuUwZ9VNBC9IitBiNpmVpRRpHq9NatC6Np01oC9qWdqDJtAftRwfTkTSNTqST6XQ6h84Hr2pyuBwGOgz8rIG3vwT9EvyvQRSmgk5lU0CnQHQ0iNFEp74QA+fOMQNj50QwnY0HHQ+e01gaGwc6jo0FHcvGgI6B2mlsNBsFOoqNBB3JRoCOYHB2NpzB2dkwNhR0KBsCOoQNBh3MBoEOYgNBB7IBoANYKmgq6w/an/UD7cf6gvZlfUD7QDQ11pv1Au3FeoL2ZD1Ae7DuoN1ZN9BurCtoV5YCmsK6gHZxWjVLZp1BO7Mk0CTWCbQTSwRNZB1BO7IOoB1Ye9D2LAE0AVqvppnQkjWK38CGpf9mNcv5XS3FmcLttvnCJOcZMZO9Beet5GjoSWyliwi1FpLhNB8tDfFuSftAbBfSr+geelErqJXX6mhttVTtDW2Jtl7bD5fkwnpFvZ6eoA/Wp+rL9U16JmMsklVi8VDX4TBnXcm2smM8lBfjVXgjnsxH89n8U76dZ/tMXwlfdV8zXzdfmm+ub61vp+9MiAgpGVIzpEVIr5CMkPkhX4TsCjkfGh5aNrR2aOvQfqGTQheHfh26N/RyWERYTFjdsHZhA8Mmhy0N2xB20K/5i/hj/fX9HfxD/dP8K2BufMTwGVFGnNHQSDJGGjONVcY247jpN4ub1cwmZoo51pxjrjF3mKcCViA6UCPQPNAjkB6YF1gX+ClwzspnlbZqWS2tPtZE8Hmo87YGJzpaJUdDT6Jm5xCMXiVHQ0+iBokTXfBvgkNQr5L2SNojae8hHZB0QNLBQzoi6Yiko4ckIklEkughnZB0QtLJQ5KQJCFJ8pDOSDoj6ewhyUiSkSR7SBckXZB08ZAUJClIUjykK5KuSLp6SDck3ZB085DuSLoj6e4hPZD0QNLDQ3oi6Ymkp4f0QtILSS8P6Y2kN5LeHtIHSR8kfTykL5K+SPp6SD8k/ZD085D+SPoj6e8hqUhSkaR6yAAkA5AM8JCBSAYiGeghg5AMQjLIQwYjGYxksIcMQTIEyRAPGYpkKJKhHjIMyTAkwzxkOJLhSIZ7yAgkI5CM8JCRSEYiGekho5CMQjLKQ0YjGY1ktIeMQTIGyRgPGYtkLJKxHjIOyTgk4zwkDUkakjQPGY9kPJLxHpKOJB1JuodkIMlAkuEhE5BMQDLBQyYimYhkoodMQjIJySQPmYJkCpIpHjIVyVQkUz1kGpJpSKZ5yNtI3kbytodMRzIdyXQPmYFkBpIZHjITyUwkMz1kFpJZSGZ5yGwks5HM9pB3kLyD5B0PmYNkDpI5HvIukneRvOshc5HMRTLXQ95D8h6S9zxkHpJ5SOZ5yPtI3kfyvofMRzIfyXwPWYBkAZIFHrIQyUIkCz1kEZJFSBZ5yGIki5Es9pAPkHyA5AMPWYJkCZIlHvIhkg+RfOghS5EsRbLUQ5YhWYZkmYcsR7IcyXIP+QjJR0g+8pAVSFYgWeEhHyP5GMnHHvIJkk+QfOIhq5CsQrLKQ1YjWY1kdW4Shn07DPt2mKdvO3NgrZKjoSdRr5JvkHyD5BsP2YpkK5KtHvItkm+RfOsh25BsQ7LNQ75D8h2S7zxkO5LtSLZ7yPdIvkfyvYfsQLIDyQ4P+QHJD0h+8JCdSHYi2ekhPyL5EcmPHvIzkp+R/Owhu5DsQrLLQ3Yj2Y1kt4fsQbIHyR4P2YdkH5J9HrIfyX4k+z3kAJIDSA54yEEkB5Ec9JBDSA4hOeQhmUgykWR6yGEkh5Ec9pAjSI4gOeIhR5EcRXLUQ44hOYbkmIdkIclCkuUhOO/147zX75n3+k8gOYHkhIdkI8lGku0hJ5GcRHLSQ04hOYXklIecRnIayWkPOYPkDJIzHnIWyVkkZz3kHJJzSM55yK9IfkXyq4ecR3IeyXkPuYDkApILHnIRyUUkFz3kEpJLSC55yGUkl5Fc9pArSK4guZKbmBgFE6NgeqJgYhRMjILpiYKJUTAxCqYnCiZGwcQomJ4oSJxBSpxBSs8MUuIMUuIMUnpmkBJnkBJnkNIzg5Q4g5Q4g5SeGaTEGaTEGaT0zCAlziAlziClO4PUiH2Ld8Mfk0dwTec5XNOpj3fGL8Cd8Y8kHld2XsaVnVa4stNPDoLynaepZ+Jv2ZxfZFcjteEevDlpR5JJHzKUpJE3nJUXd+UBc7gSgTlcmcAcrlRgDlcuMIcrGZjDlQ3M4UoH5nDlA3O4EoK51yH3OuZwjQRzuKLiPC3IRsAWgvf74AHajBQkMaQKqUdakhRlp/MmhuXkK7KF7CT7yXFynpq0II2iJWltXKna56y/uCsCTktlk5yxLmeLE2vYciDXlsG45WCuLUNwyyHc4pSYGcwdDuaOBHNHg7ljuc58CcvICrLjwdyJYC47mDsZzJ3KVcZlLON0kJ0J5s4Gc+cw57QpQSIg8jp7k02Aa4XO3oD011y1Goqlnc/Zwt6GeSRh78KMLYQtgDmYyRbB3CnAlsCcx2bLoI05T285z8n5SRFlEVyd2JvO1Yu9obbswS27cYvzzMQKOGfup50uqLi73w/5rlwh7vdGunqa3FlHLYZrQg3w+Pf9uGZ0B587cM5TkESCFifxNzhTyDX9bjiu5E0k97Op0OOK4ZrTA7jmVPyO2hUB/VEnJUhD/P3U7Vv2V9WjMHHekRZNGkEfXfIX1OSvqndOuyp53TrnfH+sw6iWDufLgLHNj2Ob8Zv4N7sDXrv5+XLHafSfHqeb21cE9uLgzSZkOFlKVubxlnTz+vze+AYK16o7Pz7lLvevHF9y2/G/ND5cLy6/17+d/S/8wf0z72L/z23P3So/Mw+NJ7nrm1fsyfwfHs9y+/N/1f7MWxt/WfI1/bbtDWp4+9/MJ9+iRcP+NIucM7nPLWr4jgf3V6INifuNrbPHGNQRqMuI57tW5w6cjXfu0BV/D0uriL+Pd57Iq6+e4niR/N7vCygJU79buPqrhWlY3gxQm81gM9ls9g6by5ay5ewj/wH/QX+m/7D/qP+sc+eDV97x6sobhrX1ox0x+C4H5+mFerdtRQh7jy1kS/zH/KdgBph9Z+sJd6J5oJ5oxV2tJ979/eX1RCvubjwz80I90Yq7G8+5eaGeaMXdjefRvFBPtOLuxnNRXqgnWnF345mdF+qJVtzdeL6TF+qJVtzdeB7OC/VEK65fT+f3dzlvH20Eat3g15tp6gx/9Ned/80Rsfgus0i4Lyyr1oaHO8/qSXwTCmHwCVO0x/mstsOM84Rmsink6jtNepAMso6cwdo1Jnf7+wsT4uxGeSFbBDF2I5wtB/1Jfrv6W9f/H+vehVx9F043kk4m5YGaU7uoJy550ba86bd787Df7s3DfiuSh/1WJO/6DZ/mp2xUHrZtZB62bTRx38f+kh1OHybOk/PlaDOzMq4Q2ZJLnwyRoTJM+qUhTRmQlrSlkFLmk877ua7/bvNUYl/zFszcbxt03nqoyYKSo/pQQ1BDUcNQ/agGqokaQLVQbVSBKlHzod6eTf/g96FGod6PWgz1AdTiqA+ilkB9CDUadSHqItTFjlq9Ufvc0Kbgb2CMQfC/2PiJHXNigu+eiyE5K2IRxhASynWiGwuMH4wZ8F/12i3u22rxDZtlg8cVhL1C1F5H1VG5Puc6JgOPYTBzLQmz5w7GYGIbO429sOdA+F8P+S7Omzp5iLHS2MmZ4sk34Z7j4Wy/e3xujnY5b1pMQ7ucJxBiSHNZm4Rf3yq226nd1ePVntex71b2dC1x9ryuTRWDMRtG8hsrnff+Occ6bw1mx50Ycp7rUxd15CyS8z4WbgyTzeXLsoV8BckwiJUFM+FwWUDeI1uS3G/vu/YdefDZ565FO+8/8RGbuOu/kA8bR9zfvVBc3fXj2ZjzzJL7bIzzjBLmctZ6g89RBJ+4cddm28FocO07bHN6isYSQp2nTTqhpqD2Ru2D2he1H2p/1FTUQagTUaeGHr/JnVAP8Mc1b6n2vPHRsSILrchCK7LQiiy0IgutyEIrstCKLLQiC61wdARqGupE1KmgN717YrH4a58IGkmL05K0PI2lVWgNWpvWow1pM9qStqOJNIX2oql0KB1N0+kkOpXOpHPpQrqUrqRr6Bd0Pd1Ct9Of6F6aCaP+GXpR07RQzdLCtcJalFZCK63FaJW0alpNrY5WX2ukNddaawlaktZN66MN1IZrY7UM7Q1tmjZbm6ct1pZrq7S12lfaBm2rtkPbpe3XjmjZ2jntss50vy70gnoRvZgerZfVK+pxenW9ll5Xj9eb6C30tnoHPVnvoffTB+sj9TR9oj5Zn67P0efrS/QV+qf6Ov1rfZO+Td+p79EP6sf0U/p5RpiPmSwfi2CRrDgryco7d3WO9zQTfehGpD1qB9SOqIm5IpWE2hk1GbVLrgh2Re2G2h21B2pP1F63HOUBqANzRXww6hDUoajDUIfnag8jUUehjkYdgzoWdVyuNjMeNR01A3VCrrY0CXVKsF1pbBrq26jTUWegzkSdhTob9R3UOajvos5FfQ91Hur7qPNRF6AuRF2Euhj1A9QlqB+iLkVdhroc9SPUFagfo36Cugp1taNhWEf/l6jfoG5F/RZ1G+p3qNtRv0fdgfoD6k7UH1F/Rt2Fuht1D+o+1P2oB1APoh5CzUQ9jHoE9SjqMdQsVGyH/hOo2agnUU+hnkY9g3oW9Rzqr6jnUS+gXkS9hHoZ9YqjJpZsYskmlmxiyRJbl8TWJbF1SWxdEluXxNZ1N+d3/w8wj2XaAAAAAQAAAAFhcmFiAAwABgAAAAAABQT/DQYNrQ2uDa8AAHicY2BmWcg4gYGVgYN1FqsxAwOjNIRmvsiQxiTEwcrEzcbCBAIsDxj0/h9gqIhmYGDgBGKGEF9nBSCl8P8PR+DfdAYGjkCmmQ4MjP///2dgYFFj3Q2SYywEAAB0EsQAAHic7dR5bFRFGADw93b7dlfY6ZSjLCr1zVJmvQgUUhVJg8UqSiJSwp2GqwSIoAFDoRRoilqkcpSWgtzQQumWltsKpEFFrIUUwlGQo0AR3ro7YKRlu0Xtt/s9H6U2NkYTE/4ifskcXzJX8vsykiSZpYetmyQbvWRNMTK5OQ+zjpEkudpIrFK1xKRCaa90SFbk9nKEHCX3luPlYfI4OVVeKOeavjedMF0yp5rTzRnmpebl5oKwS0pvZZSyVFmpHFfuKAFLN8tsS53lvkW3ZtjKbF/Z9KgqNVKNUt9Uh6ij1bFqkjpOTVfL1Ar1vHpVrVMDKjLKOrJI5mBPM5X1YrFsABvPZrE0lsFWs22slB1l9U7F2cnpcPZyvusc4RzvzHSucRZ3V7s/331StCk6ItrJJW7idh7BO/OuvBvvwXvyWB7H3+eLeCbP4st5Hi/gu/gBXs6P8Ap+ip/hV7jXFeeKd73umuia7JrqmuGa2TOjl8Od7a5yn3Ofd19x66UzGmSQwAIOeBniYAAMhDdgKAyDkTAWxsEkmALvwQfwIcyBNEiHj+ATWAxL4DNYBisgF9bAetgMW6EAimAnlMJu2AvfwkW4DDVwDW7ATdBAAIAenBwMhF4L+UOBUAijMQUX4ceYiZ9iFi7HbFyFq3EdbsJ8LMRiLMFduAf3YRkexiN4FCvwBJ7Cs3gBL+M1/BE9KPAu1qMfg3pQ1w3jP00l2SaHyx1lJveVE+QRcrKcJmfIeYZplanWPN8wzTRMs83bw2qUPspYZYWSq5xV6iyS5RnLHEvA0mRNtOXbDtouRElRqHZVmfq2mthiOkFdpB5UK9WL6nXVr95n0l9MX2B9WZxhOp2lGKY5LJ8Vst0tpl0M0yHO4c4kwzSnjSn7B9PEVtMcns9LWk1PGqaXDdP+raZTXNMN04mGqcOd4z5rmP7g9pfGNJuaoRNEQT/DNB4SYJBhOhxGQxJMgMkwDWbATJgNqbAAMtqYroQ8WAsbm013QHGL6X640Mb0J7gDoeD4oD8U12zahAxn4dxW06WGaY5h+jluwC24DYtaTQ/gQSzHr/EYVmIVnsZqvIg1WIu30Nti2vjAVNf0ifoofahu1RXdrJt0CRGD2IT3sREbjFX1WIe30WfsuoU3jZq4gdeN2qgxKuQSnsGTRtV8Y9xSjodwWuit0KBQzO0YERIgfhe/ikYREA3CL+6JOnFX/CJ+FneEED7hFR5xS9wUteKqOCdOi+OiWGwWG8QasVjMF2linhgsXhLPCZeI8Pl9d33C953vsK/IF+N71lvvTfQmeGM9ozwjPe94BnsGeRI88Z5XPX09L3p6eDpoqIH2m9ao+TWvVqtd0aq1c1qVVqEd08q1PVqSNkYbrfXX+mmvaLFan+sDr5YklyaXJO9ILkzenrxsQpKjkp6glbScfknL6Bf0AN1P99G9dA/dTXfRUlpCd9Ji6qZFdActpNvpNlpA8+lWuoVuppvoRrqBrqfr6Fq6mubRVTSX5tCVNJ0upAvofDqPptK5dA5NobNpZPiS8HiSTVaQLDKVPEWeJF2Jg3QhkaQz6UQ6kg4kglASTgixk/akHXmC2IiVWIhCwoiZmIhMJLtuR3vIHrSDvcneaA/YG+z32vsf/sn/x2MVFlO7B4Ms/U1XlkwtM5P07/Fwp/nRPuzxD9PWljHrER1o+U+rlbbpH+r112wAAHicVVR5UNZVFD33vvd+HyHSVC5AloLLJGQmjpmjg1tiC+C+ZKBZMoCmiMqIiSsKaq4MkuCWuaEmmvNBSFru2ShLam4VKGaQk0LNpLn9Xlfrj/rOvHnzvd9799173rnHlCLQlCLIbEegbocAwNbKqHs0u0m2Tr4FPpr5BoCSfwdQgN2UhN34GkeoQU7twX54cRLN8RrWIR05yIKDUbKyGIMFRtZzKNB60RGboGSUyd4RmI1SNKMA+yvmYKE6K6cWojFC0BsDkYxlFGVTEYtqnYGuiMIkTKa5dqRdbrPtFmzFfnXSPkQjBOF9QZm9ZS7aH9FBTqxGHqop+4ki9JJb5srO9ZiCfBWnySbYe5JBMKZLDhrRKKNDHCbR41FLAZSu+kqUzXavPSa7WiAOichHKXWh/hxsYm20LUMzuSNNouZhH4oFJTiIy+RnGuwW24BAvIg3pB4vyumQch/Oc3sKY0ZYao9u8iUZX+EbVFJrOszJxs+Em17mQ3sOTdAJwyTb7XLyF7rDswVz1AkdafvAX3hZ9YhtHMdVCqKONICGc3tO5g1qCnzkxk6CcUgSvtdI9CoKo2L24wq1We/S953n3CvWX16kHdZiPQ5TY6m0FU2l+XSernFfHsNruUbl6B36jGesVD0aE7EMu3CHnqZXaRC9Q4mUTlm0ivKojCqpjnvzUJ7A9SpRpaiDuo9giJ6qM0ym+cipc0e6x9zv3Ds23GZikOhhnmS/Ghuksv2owCVBNWrIUCPyF7SiYBpGMwWzaRl9SgW0g7xySyXV0K/0B/1J9xkCh5/lYA4RtOYpPJ1zeB1XCCr5N76rmqsQFaa6qB7qbZUsWWWplYIidVUH6Qpthedwk2s2mgKzyxwxDY6fZ74PfE4/2Pww9GGVC3eRm+vuc732KprKGwYJCy3RQ7IfKxgv750rituDs+Qn3AVRKEVQlDAzhsZTCqUJkwson7Y+zr2QDghLF6hecm7MLR7n/BJ34T48QDCa4zmFV3I2e/k831Me1Ug9qZqqUNVfxal4NU3NULlqrzqtflI16rZ6ILDaV7fUIbqdDtP99RidqjfoWl1rYs0pc93xdSY6mU6J87vnFU+EZ6BnkCfOs8JT7Dnn866o8yiK8AX+86Mrap7qp4qwnDvrQC7nctHzGIxT0SxK5QJaxLPIy21MmtOdu1MMGnQ74foEb+Tb3F1F01s0BOO50z/RnCZ6p0w99FHc1AektnKJnOb40Wyud/ywj8Dd5M7j6mUdpk7hsqomj96EH7QvNaebvF0NFBUc1BFmJILVOhSqFJqFIu4H+N73WSo6jqGd4gtDKZz+UhaKY0RFXdU1ZGACX8RN6eNF+JjG6QQsR2dKRy22SVe0N5OcUKcpfctJegk/Q16w3iHVdaM2pEwTLKA4le/U8yWkokL7okp9JtlXcKGK1g1mMCVKB8xCJlLsPMwwI/UZSoCi4Wirr4i7patwHSzzHHGVWPG0YunuUvGB3ipaVgJEOVGii2HiEPmCNeITWhSUJD0+QlysHF5nKJcgwfiTuA6gT7mDMcpuQ55NwCSbjQ7iB1k2XSIW4DpWoIAWujMxGc9L51RRlInkChNpO/ASvsRDOPf/7ytst6UA3BAUyp8I8yWW6AsYgp52qf1e1P2COGwe3sOb+FmqvCU3vK4OobMbw5/bSDVZ6q3GILvdtiRfJNoPMAAHsNVjMNYTJm+8l85IvTMRz4PtNBXvJgkPK4SFXsJWqvjPYp2iM/RdLJWezxW/+UT6Zqd0jvS+eepvT2bFXwAAAHicjVbNcxNHFu8eC1sIAwICBo+z6dmOtAkjhewHiyOzZmJpBEaVxB8ymTFQmZEsx7D5cLJbqWX3ogsVqiFVOeaYP6HH5CBzonLf/2EPe0yqcsnZ+b0eSZZSm61I8/E+fq/f69evX493++Hf//bpJ7sff/ThB3+9f2/n/e1O627w7q2N5jtvv+ldW/zL1YXKG/NXLv/pj3/4/euXXiuX3IuvvvK7YuFl+VtHvPSbF+fs2QvnZ86dfeHM6VP5kyeOTx/LHc1OTR7JTFiclXxZj4QuRjpTlDdulImXMQTxiCDSAqL6OEaLyMDEONIDcvtnSC9FekMkz4ur7Gq5JHwp9L9rUvT45moA+ouaDIX+3tBvGfpLQx8H7TgwEP75nZrQPBK+rn+2o/yohuGSY7mqrHZy5RJLcsdAHgOlZ+RuwmcWuSGsGb+SWCx7HEHpWVnz9QVZowj0RMGPt/TKauDXbMcJyyXNq23Z0kwu6ZOugbCqcaMnq3rKuBH3aDbssUhKz9WTXp61Ind6S27FdwI9EYfk45QLvzU988//nj9kMfjpavD5qNaeUP75e4JYpT4X+uvVYFTr0DMMMQZsrUI9UnW4foIkNtYFvFkPw0Dzh3ApaCY0q3R+HemTJLov9FG5JHfU/QhLM6s0W3vg7M3OevsH/2GzvlDNQDr6mi3DuDaXvMDU2oOnFzxxYVxTLiX5U2likxMn+8T08VGiM9QZysCJaqwNM8spIrmMgtCiLRBJIDGneXp05plqzwOGX8hhpbewIvf00Wqk8hWSk70+UshLoX5kqAD5/XfjkrgvmSzkf2REUp0MSw36Aa1dV1+8SCUyVcWaIsZFw18ulz7rWVLu5gVeSB9bQW7jsHIJ6XccWuDHPY+1wOjuapDygrXsPeZdckNtRaR5PtCc3SBNd6AZmkcSlfwN44yxszpbHF4n8+fO+DsVzc/9H3Un1TfWZWN1MxC+ivq5bTTHuFQ/P9T1KX2mGkzYVp+y7AmjRVHeGYKJCaZ1poBr0hT1Vm8qi6o0Ei7qOh/dSJ9hznF+pVHv4AeyMq9Ds36YuuKO8wtj/Fh402oCAWeKVqO5qVRuTIdSSx0u91+oeNYMHFHVbAM7s4Crd/B8nu7Q1h5SViUA6i8V9dkxoN2nQ/yoOsulOhqdUnUp6ipSce+g25IiL9W+9a31rdr1o0Hh9A6ePbZ1/UmIXO3wSrkkSaPUVsImCnDj2Qk3xJXq41C/44ZSt1zpyKCDuSQVNu00oyooiy0lkj9aTTz+aH0z2M8zJh41gz2LW9VoKUxehi7YF4x5RmqRlITECGJYgyM1e1bW4O19j7Gu0WaMwPDtHmdGlh3IOGv3rFSWTx0VjSOPWdBkUo03QGcgy6aybop+pY/OQpMnzTOGE4cZZfpLwDQDL3fFq3gL3qJ1zUJGSLQHyTNgFzh7usivcTvBmGtG3OPdZMGz981Ia31kF0iSdYcyRE6wkYHgL534xuEMNjaDp4sM45snEEv0o06LIEb3kGlMVOfvusG0pRrrqEBS5ubt3IhakKHmUr8n/+HQ7PQt+cCBUGqBbg1Qwq7PhUoJ/CWy0r4VpE9S8dIcRgp1tzXA2nOoiUN2Gqamrp7OUQ8ZevvXwNun8EaEGrjT7f/pDdFrfpue5jLhJ39mMvWPUzp1qu6oTdSjo18kx/04wJ6YC80IiOQrEwk3h1Mb3wTbtJcENTm0SXkzsd52zZubt7op/S0g6MahexmL5YitkFCSNg0V/i+C+AiIDhIzuMovDDje59Ltq/T74+zOkK3TjW+Uwmtpm8BczJZ19H1bfxC6Q0hMc1bY2xXa4BVjfJ3uCMfOdd1txwgR581yW0JwEwIRtNIM0kGt6MupHcOMstz3pD9yx4ZET+BoURiIpqO7KyIKRYQewleRbFvoI3iLbXw+yZj6xko6nxU0f7xitQ5bRstm6yn0s+24I6m5aqr3NPsUYwbRsfVAM1spiRpCiIU6wBi+qCeLy/TCtevKuENfdtv0YddJPzkQrskOjWb70gkBsQoml0gcNlqLHm1F3413IxeZOKVOK/GGwoa/i16VKbZvRehrIi/qwix1bINDEpaJCzFQCjxaICDszVXUH7rJ3anCocRcH7spOGtGNR8RemUAmTIXiE9cbc3MQ0mT52ub5lzAQlHyjhSWkV4PVWWTNXZRs39spPbLZGoPFiw1gyQcHACo96TAH62MdsI7+nRj7baNxJZ/AuhmUM4AAQADAAgACgARAAX//wAPeJycvQl8VNX5P3zOuevcWe42+0wmM0lmAgwwIZkEAoFcZUdWFRQ1ghuyKQRFQYug7GILWgWpC7gvlQISMNBWIg24VBSXWrcqbamiNsrfqrXATN7nnDsTgv39/u/7eSNz58ydc8+551m/z3OeOyKChiFErhYmIw5JqO9OjDINz0t8j47qnaLwccPzHIEm2snR0wI9/bwk9j/d8Dym52v0hJ5M6IlhJJ6vwPfnZwqTT/56GH8YwZBoDPqKT/BtKIIqcWjHyvTFVjDTE8uaR/UThAOqrjkwR/wJDWu/I48inbQiH2l9vrSn2Ypn7RbkvgQT+oUEX3Ck1fInewqOvmqVaql3qLw6pKynZ4gyxAWdrUi0ZziQwI14Av455vGQ4BA0ZEB4VPjNMBduxfndPQTp4cXBNGrE47XvmsYdO/ZdU4PWkTt2rAMaaJzWYZ/J2e+6UV9PX7jY6FeFmyJWD93jEXzBoCApisAhZAoOWdU0M+D3m2apTEpLSVIQsEVQMBM+XJ+p0Wsyeg39L3OYvuBo1MPHbq+qflPNyv6BuprqQP+A5Pd5pYBUKZaXVUqV/VO12YDXX1NdV5tNlZeJf1p3w7rZy1fMWnfjupEj4TBrxfLZcGrkY/fPmXP/prlz7udeWnPzulGj1t285volt12/5ua7Ro++C9q3LVky9/774fv7EcKdfxVj/J3iFuB1lnHETao4DlchLiygEL8Pr8W/QMH0eO2Y9hnKjOsAIvWriuxEGJZEb5arTfhK+WfE2O23A4vh9NdkCf4tNwbGi9PxdpMGBP9QpgNn6JXPo2WYUYMutLbG9/VhsuTw4c7OzhxCwlTxRSPlMhDSJdchPAZPQykrQJCKNfWISuLAaPhguFznEKzuJQnUE6Vxuql5QW1nJxrTeZyPCtPg+mr7evQ93E8Y1jN/AEYDBhECVw3YS/5QuKq2OKcU6JrzZXw+zOmzFIJNl2NmJbx1TYO65mjtmuNlNkfIcpE3G3BDlJuZJrhhLykrToHoHPnzhcuFfV1zvM61wTXOPQSVqzx3Dk7Xwkc6dv58voEf0jX26+ThQr+xAypTZ/rN6PxcuElKQT8v69eOd+Crkd9SMIqXy+o5GMe77pnSZWLnca5DOAD9s3Z/dBIGYv1L4pIH+pd03XFt1/jhrvFfgfE3AE0cOOa8elQa49iZ4VHX+Hd2jf8KOgHj99yFMY4UB94pkqEXXrwbRWJO5znpyAvzIjhi9hiVTjdNZWPASoVL2Jp8bIzDWIU19bIiJGaZpjg5ZqkqPbpccCRoFJA50XUX8FcL0jYSePO1sA8pKIp64DlMlqvqKi8ovaDyytIrK4XaYF0p6ZMY6B7tHhoYHhvd4xL3bLfcx10eJKKCXKl4KOoXW8lQK4sszFmEYBQJo9QovxR1KvFRHqdyN4g3RyzcLxKJltc4Q2FX2JmMGppGJkdbO7+zAqoKLdHjgWPQ7YajU9NE+t2PLfT+ofG15XS7oeWgK4HPn1tDnE5xsha1otOjy6J89MaSCgOIRCYbQZcLjjE6jqHQi4wyepEh0QsajQkGMUI9s3vJRqad3zWl2d+4jlyhBX+5hgatARS3QcvnoDVOO4YaOxob2Av0WOvooObHYFatXxVqasJNYNRcIhAAhZEr5PSnWrnMnrl+yal44tB8fq7HiYKN6cbGNNjAxsbw4XZQYwxq7BWlyiG4P64FU9UX12YNMGD+AJg03M1g8XWto8b3qelH8k9f0770Twtnv7t8+sbMrlz8uYU3PfH0rYseEfDevdcsKRsWuOj8k52rHr7r1GNbMHfnpHOI5+QIYrz+2kuHPny9HRGmt5cAr02UxDWM032HyuVcVQUhKJ6IiQLxeWMmkisqUpWRlLsHZZHbQ9nj9lKCuilLKH1Zg5IbGl9ZAUpg5MbucGXCGxdIPYrTK1Fr5w8t9GLWoNdD4yS7Hhr/bmFXwUAWYxNqSk2/NJjWfrB5cKwh1zBe+6GLPUDqDGqEk/QFbTj2qxq62KqTSp0uxeVwyS5eLInGokRUPZpH93BiKBwMB8KcWCpFEthvwCHqiidw2ONLoDRVgF7wd3vEciRJGeE4AXlbuZqWuUgWEtB4fq5AGM/SOjigGuZhavTyWnDU1QF/wG/4vESUxPJkorqu/xBgXV9SDv7bl3j4kUfwyWcvuW3qjTf84tDtI9fnd+L6ex6vGj5+3M/ufyj/Or43P5c8sII84CsZe2X+zfaj+d/fU6pvq6safvyp5974WVXeWMHs1aMI8cfFV0G3/QW7fjuebdsfl4oJ2B/XWfbqPNDjGLPjdQU7ftS2VwTFEpIKRjzWZcRri+NLZV3jv4znwPhJan+04sBF+2O6YcJ0pMUURoDxsW2PPV9r13wvo+9gPuYDkn40CnxAWZd9PLOe77rme+X/03ru7Br/laL97b6ebvb3UfADx5m/8Bf8xRjmBzDy+8F6dvmB86BfjPkLe9zX8aqCv8gkeP5MP5s+qa7xDuMaZlsN7LJi8SxybXeRjGuai7hIa66zhVp4rZtv7baGA11zHWY8YTSKKYxGibNodB34kL1SAvoHbZ9DPOBXGU96/JQnPdIeD+VJyoO6eHJufhL3JZtvQMFnvVKkWZ8qNQA063MWzdh84hdd873C5mM8SfVUKE9SZ/HEHv/OrvFfQcfYehwk3bM39S7pM8Oz9eQ+EPYK73SN/zWRCzyp7CGKBVqDD2Ljij2QA1WgKtxq+6BeRircs2eqzyAjGz7PGBaeol5qXKPONly1lbWZYZXDMhdUXpC5ovLKjCz2k+5xoFZS9TzGpJVc2BIqiYqRVrK0pW80JDlbybOWFleqlOnKfGWZ0qYcUSSllSwBnxItU/XhPaKmIu4jlyIJWFvhcODbCCnxRyM16Ro9GYtVW9TQVVvUgJUwr1VCvZZOLVsJ81olfvZda+eX0BW8DO0l0s9fMxsHjdPWJGrjjpRgrcQqmV6yrIQvudHvTCplyQp/nI7vD1O76C+jI/mjdBS/i15Cz4uT9/vf9H/q7/Tzpf5G/wQ/5w/1y+7FSsGFNReN5HcdWq74if4BDv/uewrCMx31me+oFzvWCI7uGH0H5wZfN/zQQSE5Av/lFB3gvUOKYpa5mfsC2oTMHtB8Ya6pAEFDfZkrC0nULFYzX0ZfGe0QwFKKS7GvvDZb1z8gSjgA3msI82oEnBqAcrCbXg8uL0uZ3RwbWfTWmMvrmrT8+O363xevSy38zcfffvvxvluevOwfD7z33uZnF9/+2AN33fGwcM72hfPvSl5Qed3Ja8NPT9+wex0e9PH/wXX3Lzs9+/MPb/stF/7T7w6+9uxHb1KZexx8XJnUG2QuVMB5vynaGY+OQeiw5yyZXg0CeJz1ry/07w39KW7zCYhqdaAbboNYrBTGf4r50AAeSSV1Lwp1tlm9TV82E8I6eHTeQBzPmQFZJF7sJDEXxrzfF9N03ZR5opqyq5U0WQ417vE4VDnuoHJChQka31KcAy2NCgN8brNMKgoOTIXA0ZQJLQuREKaXO03BiJvMz5pFP2sW/Sw0TlpOOoZZRa83i+7WpO7WpHJlNgXjIRwPTQxND80P8U3NRccL6AegT9MPxTYAHhAccLu209XtI/hDDIcA/UcFKB3Z6dPBa1rOuT6fybu9ikgwiIvlnkuIyauyKcuEpw4V/qhApmtqqqtZgwY04FYBDCXgVeMr18shFi434ePjK1ceICcPwDEnHoAWf969H8Hfvad2k125cfx5X31lx04i5SHwJIQ3stjJLNMC2QiQb5cvkPXQd4eS9bV2fmI5A6Fs0lmrDFc4pbXz6B74qAQhLAZKV8fSWfKuDH6IR96oS9JDihQHy2skI8wCRCxKbJWBItVL9V5t7fynpVOCqzwlthqm/eDsD7YdUL3UDqiU5gy+qgqFs+x7g3JDtWrqsp0qblOxOp7erhXI1mV3RE5EyPzI1siOSGeEjwjBJB+iuInOSxtWgM4dYjOGZDpjiKezse90OkOI0NFDhM4ZosMaMM+JEEaheOhI6GiID40PA7Q6YyiAoxp87H6K/nVkmijmAtzLeJ9uAJYD3k03MfQUsTy6ElIcWMSE8IoL0FNVy1yXxCPK5XS9YcOmxsZuDPYldApwQ7hc10D/fXr56ttvb8Hz8nffcmjtsZa/3vpQC7991cqVq/K5e+7Pn8pNI49g8sjvc79lPrkTIkByueQFXQ0zXT3Yua+o27zGMITZXbc734b+84Vnof8foL/oOvg6+mnvLndFxwdvRi4Ut3eNf6jzZTyxcIXErpDOGv8L6D+VYS57/ENd43f1/kP38Tuh/3hJ7hr/5c63iuM7BXaFfNb4gHjIaIax7PFfLo5/pnf3+6fYBj/MMFCY9X+94G2DPLIjZugTgj5zWZ+Bdp83bPQTlXmp2Gc/4IJFwj6teJ8REoCRnt6JeSpNumGcO5mPqSCPfJRKP5w9waIBaBxtcSgibZy2dCqFvEGlkHdQuYSzH1p+qhMT+Gn8Fn4/38YLPLdxVBqxEKEQNECIYMcK37TQvtD4F4sDofEfy+OE4eahDWCJ/ftHUajFRLU2fSZ8yzJarAFMEWRrGMjWMAh/Amt43FI5ErWo7kQth8JM5Y9sPmi0sUVA4zSbmFrRFmYrWzvfsIJOWM10c75JSs0qc565wdxqHjVFU2rFvSn6Q3xxJL44AF+MYHmqml565yB5fJxfyq+HhUfWdN1/bW26S/dqbV727/ycv5D5pUjBLx0oyro3IAOgxd5ujol0PpqfROLCAbCFXjyZIag0L3NGXI7rcWOQVCNX66Ocq2RFMmWPgq7meZUr5Qi3mgiiSFFTmeX0iErUVIUGcTDjc8LhyvJXo6u5pbiBxOmCSJyZNVJKMqQRzDntFXIGsgg+LSWdcGaDH/sDgbCmJt0euuih1FZ5NColHubUPC5KY0+MDuRx0UE9MpUTD0M7Gzy41NPomeDhPCGfLPm88siJwTSEeS6n4TTcEezSFSAHLPl2vaamG/YBGzYOAsbh1wz7rDmUaUrD6eC4XOiHYC6XhmMHDeAbWVifo/lKcDxGIRfpliXFRCLNXHhMhdkw0+MRmQ1jyKaGhvrV1IhJ5WaNWY77MwAD3s8L8Oaz5sPvtx39Y35cWTbR2Ldl4cbRwoXP4mD++H/2bfZcsIa/7NTWgzsoPzcCFj6f6V3UxsJ4ZkE73R6nfCbuWJP7gPuR9Wuw+zEM/5N+4PMgauF+4FPIiVfbKETsPM5ia/BrdgPww3FrLG0FODyMw6LIO4gkJsWMlJGXuV8QDglt7n+I/3AcdZ/kvxfdje5L+KnCLH6WcL/4tCgJYoQPOno4BjguhtPSGBFzFPdqikMjoig5FIesCA5Zpu7NosohJyXRK0kix/NJQfEKgnKNghUH/YxFgRedMpD61yKckuEjJ8WlZdJ+iZOIM0nTAF3qb+lUaJDIEgUiFZfC18wEfF20BVTZWKPg34AmKI6OQIjFo/Gu7v4t1wAiEahvBp6CBIBD0wP1C1YLfdP8Eq0d3oPptAdakqw1yA0oMKBf1QC8oLkJUPECOkbEMhxAO85SFIRlBSm8iMUzSCZ82KgvZAdqdFzjwOVY0le14Ge/yM/G+z/JP7KUT+Un4h35m3JXk9Jb8pfafN4I8WUvpt8ljM+3ovMZ7lQwdpD5oyrh7awc6rnA9F1SCfQfbPfvvBpfihpobCj9NDaUJBav70USQB+AOBIlkrMsmc1IWMKX0AQiCxkLcsn3YvJWUpDLYEHeJBkJZ+Rydu4DPIr1G8z8xtdr7F6CWPAtYJHZmlguUUNtVCp3iQoSW/EkqwZz1xB0DcHYrUxi+UDFCewm1wC+crtdRPXENKeshg23J+5yVlBRcAIcZrAWGnkbFzt5KgTss5sajbgTO0P6oMu6ZfKYGdA+A9gyjuaKaIouA8iF5vMQHBo6aP7OTtxFLAdL2bmI08MSPk7ZTtL9d3oOOJvwkVcOT7your4/yc08QN7mOw4fbl6XGhe64tJTprDv5L+2IbZXs4ZiCEYDDzrB7LAjo2GFQ9ILLE3qoUlSZBGMCAfItZVcavWQapDFeSlBSjnMjZ6vLdPIFu1TjUzQsOZ2IY9TcXuSLmdRS5xdWuJkMNCpUC1hBKN21SYYVROnXCDYaebInNSDqizv5ow7iXO8OnIGTbmd8Z2ABBnYxxrIP5zPfUfToPQcJVyuQDlqNwu0Q06FqcL/SDP8YDFxeXfLWTlKoNeIog6ckT0k4t5Aw6oXsBg3zXMni9QluzxZkW/NP2Up4C1Fy63Tj/jITgAN4Csxy2JT+VwOdN/M/P1geyxE/X0J0Hs9AA3Cc/fB9TwHcT+7tLawz4AehHiulOlhqa1X+DLQQ4vqlXsf1St89cou1QLATwMsHpTL0ue5l7oJcuP97qPuE27ODXd5306qW83NBd2iseVnLB/TWNDxv8E9VbTgxjAO08UZ3mxYAFTE0kfhLjSXbravfxB8RimjT2lBN39W0E2nC4lndHM1+IzPWE6rseAzThSRX8jvPtPvp2s9jG+GtYYoplBdGJT9rCXbWPCnazjM1sBwSDSEKQ4Jd88pdX4IPB0lvAp8aLyS9n+883rob1gesM/lJ6hdC5ajUZXpNHx+AnBmk/AOKilkoy8fJGWdjf5znLPMuf5buYXiAmmhfx33AOcSOCHk5byhCq7CzPibyR3kPvI4eZzbRfZwbeQI0VSPx6V6AjEBlAqsiR5zOaIlsprxYI8v5WAGBfzhuyw8dhTxqsPmp0gb3wFAo4rhwI4ppTgaL4kXUj12bF1SjK1LijlsmgVivqiEqiUdhfbZwzI+TTEtdyacLuhXVziVydAjKAiicTTdQQCF2qmCEap+Ya6qCiWyi8bSL8x1ORAhQgDOPz9X4KhxgnAq3agXouYa3xAM0ZSha6i8rJLBEqNWS5R5MARWT7Tf8Lclu/+xJn/646WLL5p+zrg7xubnrHx1bLuwb8+K8x7Nv5n/Nn9TfumozdnbsfQWGbrkpbdOfwo8WUdzcfwQ4Ekz48mYimA2NCx0NPiPkOCLvqu/bfzN4FcaD6nPqc8av1MF0RCiC4y16jJdAN8vOqK86lO0aFgK+EVD87rc2J1ERsG3f2nb8YJvpyQtuPfv7IgZhQte/j+MoIiF0pSinQjDP+bso+Dsd4CAk/loK9qB2sDdDy8NBn5lepN+HwUjOp3Mx6bwscjYZ4fPdsMOkX0sRPbxdBYfHdVHIYQPI1/cd8R31Mf7xscMtxesXXcgAdbxuwZ24sy5DmoeoR+Lkxs7ajI1GWogKXqI7OQdDFDyqihBw1LmilGf4heDYQ0+Pj83XEyl0W0Gaj4ZpKwsAEyWIgNO6jU+CJpjmPsS0OWwstr4Ob1n3rzwsZZHF/7ljh315Oe5+oM7zM2ei5eT3927ZuMrud/xqU3b5z8BunsV6NdfRJp/jRf2ED7CN6LYbhKPzo8Cev/nC9FSJJ1DcPRM5prmxIZ1HucrWVxrFfYSaKIluYsQqux/OHtvMgojpCMtYaJ05aHZvGxvIV7YW/gI7EzC8pKJ5dPL55cvK99QLpTbG5LxblOjrrlbu+Z+mc3NctiJCLvZs/P+9ly9u+b6I94Cc5VZJkdQPB4nJ+I4zk2BmThS3i0/X3tmnQe65voj+ivMlXqeIzEqExqVlPUxHOPT7PozyfqmNLv+EbCn29jc5QXfEYK5Kyw3SVku4J9lerMpoPOiFrrSVLetV9u+rwSfdYjNP5Rhqlu9iF6Nt/s+9REf6ErWBz7wVuYdfGe8A+PRI+AbtjHfUF7wDY8X9jEqkkH1LNxGDjHfMPQs3GZ6kV6M9+11pLrGOozL8NWoh6WRxnL8TXlnOZlWvr6clMNS5vxkKU1NBV/V8JO1HIa1lLyA7R1XWMXGn6yiqXB/l0Gc+xWjYUWBhh4mKyZeml2fJROy07Ik62eZ2Gy3Wdl9N3Ye53ayOYcV/OtzVE4tP34z+2mWZOi1E7I46yteXpy7cL09d6pr7nY8tlgTUFPn94Nvqz4rV/zT+drRi0VfWFPn89n9u8lmVf5Sfh/jUZL1f43hG0p9h4KkMzyqyF9KLhY2Q7/hjHavNdi9QhHDKPKoCvzqPnavyW57/bUUpzh/iv9dTixSiOKSrWRlVqagSQYWbKPoxAb+BJV3fktyDKeW4XJm6XvNE+ZKS6VfSPx0PF2cLs3H8/kF0jK8jJdRIOgDKO90R1wepzchtZI+VgUGRIvYhr9Ug5W7AQ5aJFwR8abDPjER9TjDrrJIK6naEyxJBrzDDYpOqWU2qNn3qKxxmnlSg7phap8NGrpSpTNsb8sa31kKQ6wGNkLlrbhu54zuG/fpcXSn+LtjDWyLPteAx2s/jOvIHaN79myvXjvGgn1sb9mDx6159cyOB4WwwWA44vO2cn1a5vpET4I528J2fbq6pibz39CWC9i79Ww3uL9OU9beGHhiMrwAd+8Oj224cm7vFSt27d5tpnvEumHfU1u3aEOueZRcdReW5uZ/flful+N6h2k8z/gL/FDRJ4wbKaRrelznXLjKSYgqykJMEokqO131EN3Vix6HHIdorhXjFxxxXshATArt53lepWG/k2WpZYpcVEp4lp5u7fwbgzCqTXiWij7OyAyNo5ZCWaCpcZWoreSGXdqezRAbdJVFNGisroseoEn/oUZKcL24GU+DAvD2CiZEVGWHKLCYSiS2izO6NtFxojahw8vHdsv1cmLm9+Ax+RL+znwEj8q3HiALVxDvtm25f67IrbNzHS6QVVPYjGL4QjvXIUBcW57K0gDBuhQamfiyONFwWiUk7BLSTlH0vxrmguGA4JOzFNY52BHuSve4Fd5Bd2gkXo6pNc6tZAehCJKH23a6ygJlQYeRlIOdMVEYHivm3WNdefcYT1N8MZZ3j4mUYqwTq7OhSU8GY2IsvR9joJKSd3tsf4yg2JEYiY0vDQRH2lt3SHsVd89gpYGqHTQVf+y7Br0m00wlN1BDX1Rq02kmx7aUn6E5TU8oOthMQgJi2AfS2zI37AxSzGg55gYVh8OtUFb0AVaIDEFWV2dYVcMZjtDsfDdZhpePbtL1L4j53StXrljR0tLy3HNJK54Jjx48+4ZSQlZgb0GE8/9c8afJQ6Qt2qiFa2x79gj45DLJA7YqZefp8eNFuwocB7dD/UA3u7oc7OpRlqcfYfdH/4SB4paBvwnhkHXBhVkUSrLrQv8VI7G5xD90zXWIzcX2zH0/tYu+gBNTrOJTz+yZ23NP65r7EJub3WsoqgTsObvVTdhri3bN9zLeUFxb1A/Ds/7/tbbWrvFfZuP3oPdX8tM6r3gYJkxHdsYhUH9/56iuHI09Z7przlfxnXgIGmSpBAeXDWzIbg/uD3YGuWArF0BLGhekg7W1hTFfAOvsi7jQOQBYIi+AkMRENLMyPdXmk31vHV339ir6uFCXB4svpQQn5EwVR23tmXvp3XUvf8SbwF/X7CYYOkfPpnhr5xctviidHYxtWwhPB27qk2mI3DS1trb7PRzouoc/ohb4op89XvynFIrGnX6W2SrpbHsBoucS/epRzKVl2b3lzxfKmL9NFWoBrYK/TQXFbvHy8vz5vI9Pdc35Orm50K9PCAXP9AshJN3E1tqjUI8xt1gjE/mpbEVisoPKVsh3RrZEwFUvsLWNKuCLXzEcjbsBoS7ZDEoyq7HRz75+BJu/V+H664p7AKpBFJA19SxZS0Ds9jWbb0wBn/y5ON9/yVpJ3GXQ+SLddKEn+KAdbL50AU+dgvkAB+I3aTZqu4Y1y6lmNcCBU39S8cIgGR0DKMW9y+7hvMIYz8A9xHbjCeDApdb8LHahsY/eTiHPwPAsm5vVB6UL9UFVMHdkN34TIkiYUGfXubtHC93mu7NrvlfYfH0BP6oWtcWlakYl36id4NX41s5H2CjqWbM3A7sxWgugaIrwDvKgd5n/HTdB26Bt1XZobbD0E5pkN45qnZqAtFKN5ui2aEKpdh43lZvJzdcEJSogpEgSkuPyfHmZzMtuT5ISzI5wf7ACLAi2Q1+NnZUL0e5pK0Vz2VsgmD2KOMTiWq6NxrjdUtoq3Qqh/mLBgq5oNNNUkwE3zGo4FixojuyRJQEpgmJnDBADMTrbvKjRszRZEJDsoHJt3arZEy4O12UvGcRvumHpGOMhZcJFpxbBhF6IiUoBhwRQJTpgLReCwHAvPSSrXGq2nowmpN4/2k8GR8ZFCEdjOaKWl5YTp2A4HFYsnXW8S1OMluTKLnWtd5Glrv0u4rrbjWJmNOqTysSKKO+UFV03ghVHEC4F0veMi6qRRIqmEElxfSpjSkIC1JGrZE6WM5c3NTe1Hbq8KdfW3q590tTcwWoBGzuqq+0XcBBpbeHguA76DrSYBldMA5APRMJeiYbUtKqg+xa0IWUrgRKS6PPSUpX+dXzp9bd9+rs5Ty1Y0IIX5dcs2PnON60Dx2z85fhzspPvvm+cRcq/eLjloZX8H1bccMOK/D/X598+/dicNSuuf2j/5HVr5wHTINwRHqc1CKgC9UO/sRbJGnaN9OKsF1cG+gdGBrheUaxUhit7VXLpDObUTGmGuAVHMFGRHRnBwXisVy9dQG5Mk4lkonu6m7jF0phO0jFBjqfjqpARGgWuUXhT6BS4pcJ2gQiCgsKp9X7sT4K90xCRUI2iZg5r713e1PFuE6uZBHHJtVFsDMSDtl0L1K+qOU2JRGkEf5c3USr1xLpNDylVq/XE8QAtoucxpRMgNSCReabZv054fNPt+e9yb40ON3g2m3gwSeGG5vrD2Js/ubpxa/4jPHhZ/X2DHx79i/w2fF1T5craEvzMn5uvENyKf1xpXc9ho7Fz92Uz3poxCTc/mvbmh+t98qEd2WBeloJXMlv0FNgDug8mkhMsr76qIJc6SqDl1qVMLj30UErlchZZTMgsbbFGrvMt8ZEnS/aUkPqS0SXElXagoNsfVaWoGGOS53QaFW0IqzQfKYbdyf9Z3nIFUTtb0qieNf9UsP7fRIr8NffO/yZPwr778nf+VJjYehVY/w8sHgijhdboTRhL7oCbyC/r/9aJood1wqmh0hDxCI6Y5fNxosTzljeQ5SXij3GyloIFyigqCQ5/XNjK4Qncem4Lx3GZpqZDuTa9XvsEhIQKxuE0TV/p9cFMeFyHrTzTqEw0YZACvbIWFytepTP853/IfZx75wHckMCX753zkFX11m8m/D5/Gl/1+MRr8bP5KdyxJxJYy/0i0e+OK2f+voeR5/sNpmsq8NBAZWidNV3UPHqWMVKlh/gZRuqLdXKdf4mfPBnbEyP1sdEx4nS4UMgTiGpSiVjKGGkW2VghQliaVP5nRr6Rqy6wshsjD9d34yTqxsvK2mTN/5WZP8Nq4n81DkMeSLTlvv8pOzGaBJjpCvAtUfQL69rKIP4+jFeFN4afDHOVJuZNr0mGme0m6aEN0BZp3GIX7uEc4CTDHfgScbZI9hDsSaGYnJK8qYyv0TfNx/ke9v3GR0b71vr2+l718fdJT0hEhmjQJ/FGLMQpMd5BWQuGsv5yquE409TxXof2CfDXVvmmZrq/2Yw1ARZeUdnfSMTNuloN1hznKkG9a+KmX7giv+PRAx/k327YfyVO4cnX9D16w6r845MODPrVw//EB7eMI2/nU61TP36zT/4NnF67Ad+9anh+Xb/jS5fn1+xhcduMzs/FReIdKI1+2It6Qlg6xqlnn43gmSX4/gSWIjjt/8p/ys+Jpt+cYnKix++Z4uEcHUpOIb1iFsfdHMSTglcECccHhwWJ0y2XyETjg3K0IgUIeVdFZRbeT+wqKafvP1oRkKJfph5L7UpxHEphXUw5YxWcL2ZFHSx1HAjT4hANfCpncsiRSsXlQCpoBel3HnBYwT56Kh7HahzHQU06tENpHA5q44B0He2gFmnwp6AjIEFMR6jo0Gea4ANTGfYllStK8uYmBMKFJVuIdIkk4B1aGohT3AzQyvE4B4Y2SZ9YygLBq8VFkQHVFyVi+6/Mf/jwgsX9KLXxZTa18w1bxuNJjxz49mFz4AdjxfkPKT0qLsn/nz64esyEu9fenZ+3ajheSCmPF7W+hT/ce/GamdUP2bHzRNC53/J/R0l0zLp0UzleXYI/L8FrA/hOH56p4IHKGIXIrqCLLHfhGa6bXMThCXnICg++yYP/oOEVXvy4F98fwHIQL4n8JULej+DVUeyIYomLY52LA4WjFifplIZDXFo2rmOk4636Dv2Ezul6bJ5jqWO9g3M4/M5oTFJpjBRPOipkvUI1sGxUuiveDH8aJnRHDJxVBzNLQO9DBfnNNOnMiRVoD/QGcgORbRp3vZqbmxGIdHNTgeIl9D2ua4lqm9ZllUBrSuUAFe5q/reRAbFMIra9ug1kt8dnyZ3RG2/e1bHsps9vXPvLGYIycOcA/i1G5Gcjf87Pzs/EjsCumXO23vsvPG+ZZfWOPsTquQrPUxii60/MZgMGEN0FDPCANc9JffsFFXh5BV5VjsWIP0LuiuBF5Xhj8MkgWRP8MUhGBvHFBh7B4U3kKULWEhyPSTJS8VH1hEomqtMBtZbKMZPE46qUkRolbprUKRFVmidtlzhJcoWLjj/l0guO33b6YO1sj287rcIfYrRKY43KItjy7g6f2XhOSzIbH+9fJ7rX3dh27crcN0UXj089feltUz9/JZ8bvy3/Oq7H6Np7yD/y7S9tzYS6+3Vfydj2/Hz82NWxU1uvvcd+fhHxDwBdwIKjC6x+QsAXSAY4TjVLzYzJuQU55vEgJeYk7hiSFQVxsjuOIr4UZ3GWw53lMgU91N4Dz8XAny0bsDSmiYBWdKpDLK/E6QVVo5abfyD3Tu7jN67/Hl+e68vdeyB/+rGqZf2rrj3/UfzsyTn1+OC2k1/h05IxasjFG4f0o/c6AuLRT+FevcDDt/aieOcr1kDwS2vK7y8/Xs6tKt1YSlZHNkUICRthwq0LPBD4KPBV4FRAEJ1+J1klYSIZEvHwRtoykUZzcVPAKgW0UNQj1ZfjmWQRIYMILicJcGJYMQyk+LCWnIC2oO1oP+JVlIG3N9GnSFDRN4jIKFVSkVHwfuVN5VOFK1UalQnKNIVXGJcpxwHhtbfrXZgY2EzfCgpjO3T4Y1gvnSivZcrQpQ6MYj/xddynT13TvnzOtfWD3p29/Lezc2+Tvz4+aOyDm0bXN467794xg1c9PHrkLUsfwU13Dr8HL77v9OhfX//zNbOf2Dpv9bJZTA9G5efyvfkhEEOk0MfWLc8k9yZfTXJTK2ZVkD2JQwkyJTEjQfaUHCohU0pmlJAbSpaXkKWR9REyNTIrQp4N7wu/FuYW+df4yU3GKoPM8OCxBK/l8GJuLfcFx7nKo3w0Cj7bkZY9PZV6hdzMr+YJr5QiEcySKCJZ1oIVyKJGf1dFrywz/n6HJ4t6lFZolmbBuVKtUZugcVqmqShch9KFFpASjA6QDYx7UzMIG4CGTEcN+M7mBbjZtjlN1Ng0U+Ag+QM+IGKKEZVZ8gJUKjsDHnpfv+i9pv+c/pRUXfXeCyMuWrb6xBerbmudcPGmxb8bfeGDm6ecR8o+vnuLfM6nd9xzzb1Lr1na/q9f/urBX3710PW3/v61x+b8bMl1ti2/HvSoBWTTifpYQTEmCNgRUwiJYRmM8XToAPEEzgDcea/ZBv0FJemJ7ZQrffEtp/ZxK07/iUuffpiv2Ib/9Rx+aRvwjO6j7QCMEgZ8vduqvTOOr4vjy+I4HB8TJ1fG8OQYHhbDvhheVYLBLdebo02yQsU3qXi2C4dcWImk6AZv8YGvf7Z0FW4VnvP6itWm0GpOK8U2dy8r11J6FHwwlq8qi8Z0LaNhh+bQSj0xH1dahDB6fX0GnEBNB9Z+gKimo1CnnjvYBWWKf9iQxES8MqUzZhSBjG3WEn4DQJ3wjPTEs/kn8k8+u4Vf6Fr4s/fzf7jgxQFbN3/8ypbHzh958PRY5+l33jlNOvK7Pjh69G184eUf37Yif7j6yPw5V17V8qv8Jz/k/4ZjQOYLOj/nVwOt+qA/WXdflL42fXP68zQ/pQTPlm+R75S5OcqtygPKrxU+7H7WTY578YAQXhXaGCLXVC6sXFnJTUTT0Xwa6KuqPk2fpy/Vt+iCBN6SqKoDm4KjNJZIkEBM5XrGLOJwBN1q1uEsLY0YKb0Ps/gW4iSUAZI7q5yWk1M5ZzIlWqLlcGXForV8FySYGQjwpyDPRn0XfmFBIHxLjQZ9A4/BnESz7SOaMKAVKsx1/W2JjptSNlW0ETFc4+tuLfrzq5fkp3+w6an1iw7cveJFvH/4vnGDx8+fP2HyrHtXNG24fP6splUrrpkexg/nR8/72VtLDiaaD7fOvzbfp9f4x9L9hwy9btwd8WcGjlhz+3nnTr+UPouFO9vzk3gIjZAPDd2LHJ0nrIpANEti2wUsCF6/GlNUHPMSvgDlJBQgYtxlZtpzbXS5NnRgwS81f2lsbzTYGL8/u+daPcGvPP0PsiM3sWboY6OHldWVjvMr3F8Ed37gtlzvbRc1m5s94ypmCyeY3l0HOPZFwLHVWLIGqz2xR40BuKzSAM3O7nFLDzK7/JZycqGJBdNnDje5C1UsqD51uPqEyjs4VSlViFfsR/FsnwJq7VNArfTd6g/DcH3w3/v8qw/pI8vucCwajbtjaa53CEsh7Ar5Yr1iA2PEFYvGiJuLxR2OPnGZGTerJyDaNpYh4pBcEo3q4TgqsUqWlWwo2VoiSCVZALRJrCZxkgHaAj7Q3msvWL3cQdRYQx1ER/Xl1G9QyYBXNduV6O5BbCcCHgQxuHsG2BbkQtcEWxrAxiR1nsoPobJDpcfGXOKLNr7dPmTrJfNzK+/D8u13z15029j8JHJd/q/5tnd+vW/3BU2/fvojLGzFRjeY+0XVO8NSv3wi35G/ebnVs/dQrD+Hc0f/cfE0PP39d3a0X3bJ0iuqHmJ+RwW5+YbFzCFsWi8LGP/ZgyWInPHL+N+Yk2QaVpmSGwdkFccxcXuRh7gV1amoLsP0IpfhJiRluLyG4VIVJeVFXi+8DIXwrqCoItXtIqLX7yWDUt4p3ie93AzvTV5yyIsFr8/7D+/3Xl7wJr2TvX/y8k7JG/C+7OVMhxEyyKDRxmLjVYNba2w2yBcGuP2wQXoZAw1CW72MMcYtxklDfNpohTNeA6ZTQbIxirhdrrBeox3Wa5q0w0agHnR0AfyjLKDBLW2hxra2tsbDeqB+taClaUVrkL2p8MeAcqEz6LUDB/w+rbxMzzZiXOMg2Qymegx4+Jvc97P7nD7dZ3bu+3fxg/jB/NOhdK/wsGHCvlNjT84ek/8PlsbMPsm3nB7AvfKfzdUDrriioe9lTDdWdx4XVwHNe6L7rXlPE/w+OQ5A1oVfCL8ctkHSyMhFkWsj3AuRlyPkwvjV8Rvj3Ig4nhHHTRXXVSyp4EZX4FkVuIfojoYkHyqL8g6vHEsiZatCtrKn9bhpynqFKIpZmURpv5l804uRN+4lXoBAVOUZ5G1awAJ8+o/F9s3sH/PUhfAeJHUwhtVLrD5KZ3F+wF+CmR2ro0ahRlw1a/67P7vm+kzl0UnDRjW0tNzWdnJisr+1ZPSScGAXbn1/8dK6QXMuvu8EJj16rV+S+62wL/ftPdsnPXRi+fnTLxzWMI9cS2myHA79gSYc3cMiCCso2YkxoiKHscAz00STL3CnCbgR3L+FenVMny0jCebf+1sxLFQ5S0UsipxMONmpkLggIU7jiMRxbhcd4/KmtkMA8mEcOmBbjqY+6dNTdCsP/iOJrQe2wj/yQO4a9sRx7hqYYyPELOeD7/Ljpr3IC+bHYYSz/qBRmfVSg+IoSWRlDRArBlNlDYfTfg0OZhWc5018vsjh9zjs9yNCMOfjYD1x5Ie4x+81zTjn83Kcr8Y/1H+B/wb/cr9A/NjBca2dr+waMT7LUTSWrafvb1vZZI/scG4yt5K7j+MFbjhH5C84vJUVqnMcNjjOJH7eK6gxS4FhgYiC7KNoesTAc7J1vhE+MsI3xUcAO1/i+9B30sf9w4cP+DCn+kp9Gd9+Hy8J2E98Xlo25zK5uGAJVmlZFglVwhGBkwUgXsECHmnXDoHyFNKhzXaoCRrVZseb7BuWJKVpd2r9mkDBxqWFM5qmrZbb5XZax9d8uf1sFPz1BLMDvLABYSHrjhNYOL8T5X44ceDckc+NvYwaxEbyPpZym8lnX+Z5ftMToyYYDynjLslfRv6c+w2VpTUIcT8yfoV2+4PeBGXMcWAasCno9FCmHbUWAHPYdykv3uM95H3Py/3dW2SS6fUmfZzXx5iVtJnliVoOfIcf3+zHdX7s9mOZG8ZdyK3g7uWOcQIPjWMcx3NYPcXhTzmMOKzzHPGbvODzisAKhRXa1af7ZmVf0Eee9O3x/eDjnvRhhy/kq/dx2Of1E/rLLnGwykGnySVPCBgJceGowL0JXjwDqskI36TbNq1I8yK5aVRj051yoZthoyX7mk1uCljSLH+XKLdpXSQ1dUy4BnM/0ur7lnUP2pROxFhNPqvB5+9/5FcGcy+5r2lpvo2vfXB4gulfrVXiFNMANzgZcQooX1KQOikh4hwpql9TU9sbubbXbfX7L+3DT1zfcj386659dI4gq6cFH4VTFgT1HicSFSx5XE4kux2ym5ZPcILAK1iRPJ5WssGKuGWv2y0rlHlOYJ4TbiAJjobnBYFqlGpk6bu1FrAfEvAR4QSonTBC2CPAOFiSP5fJv2U8RZ4hE3boIeO4vEzeIHM18lCZyJJHIALvdiq0LJ9X+jtHOv/s/Nz5b6fwhBMnnQudB53c/U481YmfdX7o/NIJ2kkExSlLbo/Cb0JYQ1U0SsUy0uM8VnnMZxYs0A5R5lHmMkNs+6i2NtuDNdmGGZi3WqCqdEaTVvPdNcr2YIly+kgF/R2fyhr62z7cZy/m/5z/84v4zgGf9P5744vlL/c5zIVPf8Ybm2ZeO/vppqYZ0ymdHwe/dCvQuQRts5bwQYxoYYsucBooTU+hXiA9HfUO4nREHGR0eGqYYJmIIS3Gy46oz0X8cYcYEgkIkq/EhaPxpSUYlWglVSWcu6TUHUeuuIsMjbuqXBNd810bXEdcJ1zSRNd01w5o8vRby9UGzaMuUXLRNPSCAhRvyrFIvYbl3ilJcm01NY12KMO2ZJoKETq8UvQZI82GqzW6tyYewjXirdvnvfPjube99uu9L/1x1dBBB36HpQP3bdu378Wn+OtOfZA/1TRpHfevU+0n8K3cToalW/OTaA05yPYca7hKMDKxRIhpmOCMvBgDqpRU+IhlgB3YIGY848PbwYC+6eN8ARJ30CiZzNOWaiTONkNpxNy8oB1WAx4XgjNYRiP9UZOO1Vp69RJqBe1V4J8Abvq8sFD68ul8xnq0CLhf5sg+ftmpkTsuXAB4e3z5HOGbU7fzS5merMvPYnXIPnSVNTxp1BoHjT8Z/zAEZGBpDY/X8PfzT/OcW4yqklPEHkXBSRV9iojKKoWPwAgBtyP5qYLpvmKVwslKhpL/IMTGdnqskWZLGFSgex1gPWjMSJ9MZeW2NGr0cV+2pLPL8sdpqe28qTMS0fwsvmTN0En5R+0i277Z6ZMeBi8/HWLnD4V3kQ7RcznI25VPBvcEyZPePV4ymuBVHJ7pwmvdeBTEt97RXiIGRwSJAA4+Vhu7JrYwxg+NYaUM/g0sm112SxmvRMtwOKZGS6ON0QnRT6OCm4tGeX/Mw8UhKjYg6rPBv1dSsigZjqbmKziuYBZoKGCWmjuqu1LX1cU0AA0G7eR0MYNRiPU0iJq7MkKJeMBfhPSSkPDbIZ7wYeuB/O/ffOo3E8bsfBFPwCPa9rxuLrzroz9vuMnH/fV0VL15zbEPV99GPsq3vvXRtbP3bX8GT37nb395618fLX/wl4u+ee6Nu7bes9bOMYjPAZ1U1Bvj3RHN7clWUv9lakD9uEPJKnGHJyvSA4Hzu+DdQ78fAY0eWiDg4rWYzrliSY6PlTgCPUJy794QEofpxrpeTtMLepRmG3Q/TTDoLlqVpQ+gm+y6LqdCrZ2fFZ+iPsoK4aDxCSuNY2cKD1EfYwmLULE0Dhpvs+JE9iS1z+nOQnARQqmETPvHEzhxVR9a4d+R6XqKpqMmU2jUZ+gGAWOBHZGyp2cK3bBmU1fXbHonaYUhzScB3OHLyyoIY0g1T8OnSpxef+dHR9f+vGPh3Z8uv49veymVXR/enX9h/xv5vU+378eD/o6njb40GcPk5fzph+//1Vbswws2jv751v+89cTPzr107NzFR/OP7H4ZX/oSnvnuG/8+0m9AnyksZhrWeVxAvMV4YlqeqZUYYmkPcMJVYIKrwIQsNHraTIjqkiualPhoibOLCewBUb2Kkdygj7oCySsoye1fygixX3YKsboHOPt/iiR9h5XOQeO9IrV/tKrYgxiheIjQRLpVkcwmXLRgNGHQMRIuyrFElI6UYBUUCVpBEaPjJGQ6SMJPOZjwsPKPRGOCJPr16f6QUzde2az6v/CpySykOWqzZ3PJ69PsqELXClmmIbgyN/XCu+66YOolF9758wumcue+lOp3x4mb1h1bufbxtQc/WjcrPGwQJubBuTNmXPfa/jkzrpm7iTJnyiiPmr9r5Tnr78UyrvzFTeuve67XJZMpb67KzxLHgb4YEBncYV3qj+IR0SlR4otifxCPCE4J3hRcFeT3Bl8NEl8Qt7pecRFN53RqKWIx0YE99AcieDyRn84THsfv05/Qib4f4hC0DEZPhFPdrQa16E3VTbn3mpqr7VAqV9Ou1xd2D6jRYPBGLI/ba05UB5Jg1MFoQvTPiCSOO3Cg5fv8awcPPP8iHt/+e/zzWG7f3MX53B0Llq7953JYzIZTC1f/6S08mJqHGTNOfs33z7ZuzX/77cPP2rII9rUdbD5d7yLr/Ceje6JkchQzazo5CFZ0kYvMkhZL9iqjHikWFZ2wyqQ2H2AHH8ZJurr9dFf4U/QN6kS8DKus6J4zL2TMq2lGrKmmuM624jqbu1Z5ZsfIXmVXxotvb2lZ8ei3K28Fnt5zL54YzB2rHfzIBcNHnP9IY36WYJ3eeNGWe3+kjBw//vQFHA4sm/PrZ69bVtgfEnaw2poy9DrNbB23liYqshLGDgfNfYa0L7T/aPxIPw5HekUGRrhXynCkLF02qAwsv8a1cSc4bj63lSP7OdxI4yRd2ODe6t7h5pBbcxMX5y4VYzoRZL40TrOBtYOyopXqA4dwabZRnCASVcyIjSLn4URRCRb8yB7ZmUUVrHDk0JkM+DQ74LFjpDagE0SatK7GLioBH1PcVqIxDysVKP/v7SSaB7eLBuLCjtxH+TUHxoQK9SKVGya9N7n3K736nF+1Mr8W34ov4Y38ubnnBLfDV9hJcniS2y658eJzhvvdue9YDQjIRynbR++NHrMmiDQBx+oHnDRiDdJWrzNVSuHRYTI4Pi5OuNJ4Jk7ayrBaWVqZqeScohF140AiGpLEnrSUwFNS2CywYgCi2wA79FUDSel/LQ2hkUtzgVRs04X9K261FCqPaF2BbSLOCgPp3iTbXv/vCoNj8xf/ZnbLkOGPsXjl4njJjTtxdF5ta8N599w78ZyGMZvuHzuYRPKP/GLEqtwpse+WMRdACNOz4tIvH81/v2zT1uvWbFi45dHZK9fNo7R6OP8Sfd4cmSiGtls3zootjpGZgUUBssrAKR2vduOUC1M4SEywByaIphmNmVu47TTAEYVIbL+MZVkQIfL2CHLYHGPONrk55q3mVya3yXzKJGtMXGdibBKOR3FvSo3LUT6OBA0i7SMQ5wkSjbFzbW3aJx0swGayAtRqY9kKOz9bw0I7Db20mobTXRuVECeXs+ee7MITZm9xN1FiMfTxAwfwtXdPeO/C3jfP+BZLvfpOrF5hC1L+JfJZfqqwb5snte3S6/beMU/DLRedMzzgoVJEseWczs/5kyBHNegNa0nVAIgIRjmx04mnBPDIMrxWxleHbwyvoD8d5y9dVcpJU3rN6EVWV22qIin3CPdN7lXujW7BHUuJKX+KiKm61JOpPalDKUGenbolRdIpnOKD/lgJh2owqrFqltVwSk0fgG4pd08jpSZKE8TkEjVFGKdTGFcbTIV62vYYM2v8brfyA4rdGNTuaAcBhKNRz0JkraOJhg5U6LAdQXgwX9jeA4lL1hXcVpyrNFgi1ial2C15X9efP8lvzv/r5bsXrx019ORArH2Vrb/xolX5vbF9ztytj+PhyxqPTN11ZNhzT0+ed90VC2ozbvzne4/fWDPw+pk3/uuGyLkDMzUTFtWn8597cGBOtv2KeW9dn+lVFT7355vOSVSkJ4y4Hug9ofM49xLY9Z7oP1Yjy5ivTuJnonhKdEaUPBneEyZCyBci63x4jRcv1PEtLjxVmiV9IHFOKSKBXYtyxMEhjHVBphlzy6Nn5WjivsQTid0JLpWoS0xJcBsTTyYOJbiLE4sSaxJcgpQa2NCiAQn11HrC1T0ro8QpJ8o9FRGL/daOpySRRREc4iI9i9rvk7QsShsVZnmFKpaCoZwm8pKYufwsbhyaVkwdFXkCJ+DYRJnSDDxJn50xL+5OEbo3ZafEKVtA9Yv7Uz9hCvfS4PzN+X9fX/voiPaV4Us/ezO0I/HMtJ89PWPxA+MP3ltRe8G5074rxYPzv35q4tRdI2K1FUrFeWt/Ezx4TsWYizc8MyZZnQyWD764T8VfWH3svQjxj7I6ujsKPnYSOQ2yDxAWzbbOGcnjgc5LnLOdtzj5gW762563uPlafbJOHLSsM1M+oZwvL1FxIAqRVQ8jKaGwFo6HrTAvcWEa5rIUhJl12btOf6GyeoRuplIw9Zf3mg4X/Cq2ParO4lqaqPH7bNDQH9vPObInDurI6WGjN55bkxwx8ZqZY1dvZkUF+TsHVlUNBAcdi+avNq8e/we+LTl3wvhZv37g1ODZFeM8YknfxiF9MlYiRnW7AtanCZshDltnNShyIpmlj6Qmop6oNx0KBnyi6ElG6NKmlXOoPF5ule8obys/Ui46ypOhaBJ5cYDzWn6T/h7MrtKyrMkEw/RnIXDub5lgMDUzblomL5kgGAtYwo8Wnx6GhY+zN6Ca23LtqLGmBoL7TAfzC2mhezA8GFMF7f70ECME0WrO3VgIjR03VfrZ40Me39BYv4F/GH813ZAqn9PHuKTmkW4PD42P9JJsm+YtPD+ko3nWSFnFsvqjSjh5g2ura4eLQy7NBXrkwnxMIyROCyuC0azKNXITOM7NcRzyICsSy6qs8oCjew+mw0MRAS0XAVsdzJwRe1TEAnamHSdo1qu77+f35SMHDhTqRoZwMwX3yX91rxBhfOr8ltwEcliOfmmdG4g7tGycHt4PHA8QLepzOiNpOcpBJBwVEaoCBZ2IeB0lFZv+nNdMys4k6G+Ai1gl4XCBW+EuboWBW2F8RlrD/xu3DtFcFfXiGvDLrpZJp7vKiM6wJ1CQYFpHzNw5ucnOKhaYFB7bsKsfMI36b+ElmlucelWBQ1u0Zsa1ZnDZ7Fmv/CTGKxNda41xBwORrBhzqliPGcQBzliLa1WapfGSpuk0hWpvF9Oi8CNIdiIf0jfobfoRnR+IdGzpE3VCPxE9w/JMdDk63RzIHaKMaizugZ69CloJAFxiPCkbNvqxoTX0CSxg1ItzyscD25ov2iaM3Ab3+gjE7HfAvSZxcrdKY0AXi9ihkQrihCSFURSTUmKScCv5rVXncSSTxOOAOI2ksKEoZDIeRuMwzH7lB8dofIaH0VgND6OxG8axVFym9QI0SpQLP/ULLfZrQfD5oP1IlcwCe5lGjnQIuRg50obloSPJvpQR73rAUFVJ8SlC1jhZfNLwJAvvuz9g+H+Kjxz+WHwIsW236csaTamu38SjIWPXQ+Bnwvu0XYrUSKsUMvUFySnEhzoz6qzIj2bvAvQBwf51IVyjU/MvvPRSxVUfVGeXLX83f+0NAw5UlP1myUdTLj3w4IgI/8VbTzw0ZJuSP/7X25ZPPB/7Vn3BTTj9/O+bpl51xQyscuPzpja3101snwli9xI+hSpwdHdEc7qzQcqbCzQ962HZFDMUl6QQMEiMiaboUEJRV0UF8IX9+hL2Mo70YRxhqRIctzkiO2pKkqVyb0pM2aBPvTGva/NFKfCl8MS+rBT48rciXz55weZG0ij+XAlt2E/PGeznSgyFXknbov0QaIER37aoBfrbv+hjYGTEjSPGUYM3xie7P4jfjRu5Y3qBH7RWO9PRWGSHXojh0RmWlNs/s1xZYIn9G5W6zRH+spcqLvv9Iz/7U9NjEzVni7N82wU/H9iytDHKTab82OrNex5sGXn9hLoF5J7crvWZ+y/8xRpSnw/6r7B5cUXn5wKtcStFD1pzf21gzjANIj0QxReHZobIcR+e4pvhI/QHlUhM7ivfJnOfC9grVAg3CtwosoaQEh17YjGVBGISRtNK5pUQrQSXoEgqwzZgZC7h9jBlV3WsmykPgqAn7uScmaZDAD5A5Vl+ueMQa1NCsNzyWcV/NNGZ4HWa8bOLT+ljmLxezHBoydqE8EC+DVdtez7/Xn7utom4Kt9GBuUfbr7t/Q+WXJ9/kAwU3Pn8PfnX2w7hyQ+/jK/Pb3v02fzIow9se/6hv+NdTz5q+yL2jJjwLoqAD74uFa4LHwq/F/4sLHzpOekhvTwDPZd4Zntu8Qjfe/AI1xTXTa5Vro0uYaPrSRdRxDHiJeJr4ofil6I4WpgqzBK4Fdx3HDFjQc5B3ICi/Xp8PcLUTxFUosSRw3K0OY44jjoEyZFhefamZuqAOxq7ah9ZyhOiMYbBqA5qtN6Z/gYhgDAKwYQygLzr84dXLz6AmzGZ2m9j9YDIZWM3TLqQr8q7O/KbntsMETeoYb4XvmQ/vh11Kg8Zsyi21RASA7BWDd1hjb1Wu1kjizyYro+M9uBBHtzDg11Ol8cZVxxexaE4XB5edImeOC96eRGj/jzmxbjDIXK07BPzXMyjck6FyDK4pPbGmo7q6oxh/z8UMrm/NB2uXt0VLmGAW6vT8lmBE3NbNBSnP0RFiy4Cl8weOHBcfuGB3B//iffgUcuXzxMuv2vU/Nwfcr8k13HjcuMJep3yLJGfBPL7LvjjZ615o+N74x/Ev4jzkUjQ7w8YMSMY8QfAUSX9AS+ciBlGUhS8oigIMYUL+Xv6iSH6I3xAjSoqddoBcZF4v0j6i7hSGCmQm4UXBFInTBFmCFzQH4kJhigFUHJxAEsBLAdoZr4QI9Ky9EaWhYNPdNnd9v6KCy/ut+LielmFbwYXIhpa22D6A3X9McPXwgMX3jhseDo/6JyKpieylndQ7zlVeop3cPnrDvylb2m8F+7Xo+/gGdcLV68eeuOpc7ef+5z/GW1sdLYScvA9cpuX3rz0Bq5xbtUQ+qASfUaNYazfWZNTrhku8oMLTKfm1ESOSBK8x4nkJURyiW6hChi5nt/CQ3zMO7DqxN84O50EokzZKcUcBBGNxAnn54kWs7AsacTt1FkVdVgys7pJcw6A2GSeEMsVzNIf3SOEFitqbUEKvmg8EtTePcTyluFxuYM0Csm1ASVZimZaU1sbGIC2Nkq/1UvaV7cD2doZ0Zp74lr6EDZ9+XDCBw1+x6nFeF1+If4B3336DT6cvx4/m/syfz33dAv+fAX+etu2vLEib1A5Yc/bgc/xoY+te671YMkT8BDJA/YJKx7dcBuMFPCetEmhekQhbWk6R3/6kBhADCd2xwPR7EduPMKNHe6e7mfcr7r5qBu7JUfUKRrvEtyDDCD3E240mcqKZcOkFyFfkpOEcASbBIskRZ4khwhPvFGsuFVfQOERUJMQv/ZJU1u79gmtisi1s3xe84IFCw425g4ebGpasIBV7DMsC6QBqv1PBKIkXFCkkVjeRaW6mgT37ukLcWX+A/wrrNxXl5/AXZ3/HNfnp+Q/fuRc/NU9+IIVuJ94z835fSvy2xy2LewJWO95kJkI0OtBB8HSaG4tt5njpoq4zjHCscqx0cHXsb0hXsPfabheW6tt1rjzNDxSwU+beGTwoiCZE1wXfCDI7Q4fDBMpjGUzGAjGDdNrmHosiAzNIHGIdg0f/9vARwHiD0wJrApwATPmI7Izxqtm0JhoLDPItQZOGXUG4Q3cbrxrHDM4QwqoKVTileNSpuOQ9klHu063bJub7dC2BiRqAXtorGnBwY7Vgr3DZ1OIVRSx50hoBiLJtpEqKvvbOKdWS9Ta8uUP+Pnn73ks//b7+aN990deW/XBrMn5EN7GxGzsjoXP/C3/2c5Dn77e564ntyz7I96yHX8C0uY1Z2+y6devgJUjWLFaHQLQj1/Lb+a5qRjXhUeE6XM0fJ0fj6IP0uDvTFxvrjU3m9x5Jh4Vwk9peJTzYie52rnCea+T2+d4zUFkB5Y1p8sZ1zWvrhkxJ/2hBRIHp6p7uN+6PnIRP/ikVRAsaTEPiQRjHCi4Pk1fr5OZOu6p1+vEqeM/6h/pX+mc7lIjcWSp4PZphoJqKipxeVOSpUqlEpySLJc3K2XY3i4Lntq1N858AO39/0VtQeSLafj+mP6UAvbF9UIdE7+vb/7o+/m3H7vnmYU78mP58Ok38LZ8aPKsD1a9FuFf//TQThzG6U2zTfxPIHTZ9vwVf1y25cm7KK2HAa010O0Ees36uTPYI50t1VxqVopg0fAbKYOrM0YY7xlc1NHb0eDggkIPYYDAjcB4FLXi2GUAWZOm4TVNwxc1weT5nU7OEF14qEtLu8VESZRTDaf5K/NZkwwyzzOJ04yY4OrMoElMl5qooNFOFYK4nIatxBWqaJQmSNMkTso0AcYBx04p1kwT+IXUS2Pu8OVNB1kt1MGOgib3q0LQg2UdFgAgp7QqK2ReGK3KKvFPClg18/8h7U3go6rOv/H7nLvPdu/s+5bMZCaZhAnJBJJAzAUFQWQTWTWCVhAQhSAEcAFUdhdQdoWCG261oKCCP1tSGlFbo9ifpbVVoYuKbVPtptWSyXvOuTOTScS+7//zh2TuJLlz7z3POec5z/Oc5/l+s9kTH923afWyF7Ob8ZweP2g7TGh56OprJ0zdvHzMJXa1/cxDO8+8ffcKMyxb9qCQfXTfldP3bbuhddKYO+gYbc7JLQ2MVjlPXoEHmQHb3K7QlBD7ZQhIKkE5XuDX2IElWQSRICvzpQEaPDmn1VmsmbWm7aZf4hHH2fy2gGrfb0en7KDYN9v32VkTa7dzfh+YfRDjfO6UI6V5hDRZKC5R7Zl0KsApy/2ww3/Aj6Y64I8OWOvY7kC7HU87kMNvn2mHM3aw+9xqLIx9YtE3MB1jBroTsWZpprRQYiUiWfU03RY5TYKyVLREa5JgbffJXBIoTRdu1bcFWlq7XsMntqQYOob1GgzcKbSgjs9X2xQCXVgR5JSo6wLxR06N71zz+tHlD30/8++7BlyW3QITsGKdjjth857LZ6+c3rnTMf/aMXNWzrzJcPMTk0ZrVzzz0FjfsBJ3rO76fTCI6Nrn1fRFd60bX19bJqXGjU+EB9bT/I+heK0WsT1TDmXar17yA+93+lG5p8GDltrX2tEKrGbR+zzs5p/mj/GshYPfcn/m/sOxD3PPcqicgxUcRKplkN+LLiSBcFjl3OxEJLvscycrOm0pLyRDIL1qgFdF2CDuEpEBL4InS06XoHX45ZOSL0u4kSUHSl4qOVnC0aqRcEnSmPQnU0n2quQ9yWeT/5P8eZJ/Ngk3Je9IotrkxUnkTYKc9CbLk6w0OwllyUHJkUk2CZZYNIhbhNVLyhnTXBKAZlIzYQDImQPv+UhpDO6F9zq6cpFhknWzmJQv6DW/DXjpo7ubHXovtrZ3L27XSyBJR1OzCwuKhoxxV+XjxiUU7yYXoqx1ltKuE6OceH4wco+A4KTm7q/Q/V77lVeMv2Xtbjhm//pU+50bpl/15pRt91imVqJ3tKajn13SsCbgu2XhLZePfmqD/dTvb15y/L71a6bdvtQ8YRTpp8k9n3Ik5zHKbNbGCxFXpC2yLsKJL9lP2pHHDk8qICteBZloec0mAa/9YHGGmkMQCnEBT8iLwriTiFsQjFS7wOXyKH7sJPut+ei6TNKiSj1ymZTuai8EcTtodUeaVsB2ELspny1+Tcvilmt6i6JpMH2wq2gLOIq9SJJOTqTCRZfc/48Tq+62/8h+yeXLtkyZMHHy1uxnP2LXd/977Zt3roS/nXzwhRsXHldvGz3x5tlbt89ogd/94AfZH29aj9td03OOvQ7rjCBzRLt9Ov81to+DB4Lo0gDsUuEh0zN4GZIGSegtHtgOADJ1OVvAp/m0aFlmvG+mb6GPJS9I8fUQm8Dn4rzOlEtQxYiIGHGWuEhcLXJ2EURDgDP64oz9FNaxdqfHklOyGsMxYacYF4hYsGLt6BVHS2uzXmd1Dc3MowLTq+5aZmLxtNDKUQcNbuSXeyyZFOQkgwXDXnfrgiey2xufdm24dvJFw2YOWXvkadaUnXh69i6ofWTGBLg4NqstUz95ZcoPW7dvz35TO06PCZ5jd/C7mQRzTFvFJ7FidCHYbXzaiOYkYEliTQJZ4zE+Bh/H/hVDUqw+Nio2LfZG7Ncx4ckYXBpbFlsfY1fENsaQHAPx+7EfxlCMC7tTAb/PgwUDrGinS7KMJRIIheOa1+XSHM6MyyWYC0tPOeMGtxgjYqELDqEooCHDsd2d7blo/2I9uIvnGk3CxspSzZeGp/KCKYwYPe+4EOwlmo+WpOy4Z/nT2WVNL4T/OWv4FWPDNz0/fB6N+NYGJ/166Bqof6xlAkwOfBirmnZZUvVXVY/df38u7Lvi8rjL1Vg6jsbz12fncVHuIux/Bpn7tfjy4IYgOu2GFdgMQoJCSgtHIjgN4AtoivC5gERWMJK0Dqc3YyRRHRupTjM6A9j4FiSLNb8V4qYboacI4YXRJ8aLd0DJnl7x9ietNsPrBFkbchWwOW+UKnveWUipKmx5WmODB3HRZTN/1JD95MiRZS+fuWXO0foR27aMa4aqCc+ja0/vvWNBZO1X/I8Wbbjnjvfum7Jgy9J93f/YOWKHbhO+il+m8//bm19NaucQ08ZgnZjPr+5q6c2vnr53Lz4bkc+hrfRzIpPWAgJieDBs4ffziG/bjx3x3GUAZIkCJbScppdpb27PXQh/o61792ZPkgt+U4UvRZ9nMV5rGvEPdmaOdpHtuPCOgIQ24HkTaz0kt8tIbrOQNIvjBtZgYE0Ma1AZi+04egc7LG1GERsDDKvRvG6nQ592p9tV7L1hH+V0eyG7u4VOSXLEEiYh91xBF8Umxu+4xuz8vdkbYTv53gs7svNhBzySnQmPPAXOp6AzW/tU9s86Zsoh/NCbyZ6Q8e9MjkfOsEwsUymPnJowpfjXdYw54R9wPaM9z1aTIRET65jqWdVofzUw1VWx+DDElG8u31/OlgO+bBpLjoV0Hp8l3VJXh791dJXcPeSH+ROFe4wp3AMvA0zj82wNuUdYrIvUYOWYJpePpGalNqf2p7gUMPsZEgQbmEexKVye4t6M7Dkn1dNr1+nX5q7Xr819jK99iTaADdc01yCmcOVwqjk1M/VOiiOHVfgmB1M8vomq4KWj/01aSSNyWNk9n4pnKcawjpXtp7mKA1+SXV6sqFQ9J69uvDpTXaiuVver7epZVVQZwH94QazD63UKXy9V10KvlZ0oBIuuNYT7A8UuVBBEbHhU77d9YUM2+tkXxbr9oC/39Hl03KrsRFbpxTs2DYFfUrxjE4JqfPuDKpu7sZS/sf65PT2fykn6OR0D2E/6gbFqMox3nMUmI55DaXIyPTc7UYSic4fQc+2Ev0p1VbuQK39yHoc4O5H/Pj2/Odcm3A9MWHMiYEqbS7VStrp0Yenm0oOlXGnuo625z+Y4JaMFvsdOGKRzUSHGYQVCQtmH2yPHKXmiwPvYSTklQ5qKZjXB2SZgmhoDgWGUVzJPXdlK8Il/j3XAVfQ+OrdFZ88r+D4+zQwRGRhZ6EfDQfku8XxB5eRe5g91bMsNOYSw3tOLeT5ymKTRAiZpJ5zItyUaYtlhqB/XZH8c0k7mF3nM03CA477F3aZjcEULOFedsCXP2+VzfycGWS/GVifF+aLnh/wU4yx4gevX5q9v/gj9leKCmVnckSEvvgN+42bSdXV1BBasF0dNeFe/B56Dt5N7UDy1D2Axk9EiLBONeSO4LYu8OXQxtj0KCs3PK4L6Sre0UGzuulQx9lmm8CxnLvQsoQs8C/1M32e5jfkUP0vTMYYlC1806vf3eZwomcBmxZqJagZThjxUHm4unUoVHuoCz3S2+JmiTv2Zov9vz9RJ5TNIK2GZeH/5zIqvjqO4ZjRl4n0epiChCzzL7/rIx/n/ST4DmU78LI2ag1Wj0VCoz7OU5IVTQoRT8h3CQdieP8clae13hHlTW2yWsH2xM/xkGMlhbxjt9j/tRxQJQXJ5XKjBDjtUkJEXfYZYg9lnRhaWbPDOsrMqb9VEQ2YVibtYrcoi42rjFiNrDDAe1aN5JnhmeXjGAyLr8XBKwCEGsU3nMRZqvpOZXGqNOcOUuKxgjdm8sTBNrek63bW4UOtN6h8L+dGLu1pJVmBKz2GfST1aPVM6jxBD3Nqonh6dsJHkJDafIs0lb137tz/f1QasR758yo6fjXulBdq+XLeyo/ugqX7KxjVXjEeBr3Y98dj2v6mRPbNu+o0bpu7akt257uK50yYV6b/avP7Dc26b3o8cixivC+sZ/MbTtx+pDqRzribXj3/Pzbm/4368VivnGO3i+mY8ArbU768/VH+2/ot6nqm/CCtGbpYGitastWvE9GimuW8j6pjm6uZZzWykWWue0LyleT82fc42ixp+g5oZCsOhr4i9c6H/c1vuoPy7Ts2IH9thx4/N4jUlrT/0hZ75DfzMDUXPjN3coc31Q4ahemqGqo4MUz8EPzA7qxmUZpI+xjajIdQeGVE3awhEhmhDJgzZMmT/kPYhZ4eIypDmIQuHrKI/fjFEHJJ7av2hU7n5i+0VcQvleVqpy4tt13mYkMnhsNnwuHf018/CzyhG5P36+aiRrjVWduaYhWOOj2GZMeOaBgxjYUxBjbbW5eqGo9gujINHq51igJgJf2VMl5jYKVYQbCNt62ys0zbZ9oSNFVwjXetcrMy5LnEhA4udEAvvJ7u5a4yWzDH0JnofscgHpKCyxHeX70Hfo77f+/7ukxTGr/oj/ln+Rf7VfsHNxUIhggLVg/1jhkSaqoPs5uC+4MEgGwx6oqFwyfgSVFLCKZawZbxls2Wf5aBFsKghI+vBLnQ0GHSEA3GwxMxMDC/QIgsJR5mkSUTchmAkE5FAkUBKtxRAE0jYob3zvS6VutA66ECH7lqTubS4vXOxDso2U69YTeVSo/TkqNYWKHVytGhfZaIRO9mgI7XEbhdFGcPWbR21cIXoXFIinH3qLQJ9eSWcW3SwJfti9t/33bXhfuAWLLt9bHYiHCSVxHNhwHUfn+qEK6AF9mfHVkPTU3uyX2f/seex8tQla+77QfZ1rKN82YlcGdZRpdhqPU+Yc77QwtjZlMt2lyEzV+WoQuaKYAWycCGhLJgMaH4RS+CUdqvkykiS2aBYw1ZkEawDAnbNTmIxdgtj1kotFk0yZSyGAKsoprBpvIm18CYlFLPGIxqjyWqGWQ87AYESGR85E2EVAjTUE0ESGxkoxUVzZcytuTWDkml2j3fPdLPH3e+4z7h73FwEO6R0FOdCF+/pUm9dXNPSkdNiHR21pIobSz+tQ+F9SEIduudekyv0z0XyamqaaWe0wDUtKb6UVvonaokOI4GfRCF4l+NsFGsL6CBqNMKVzZic3XropjbrwZJf/KqhG1ibBG2HPrztlsW3f/TqrQdMo/44fNzObZdrUAqxq7PPXXTx6gU/vlpbf8/mdR98vGXPrtXnD7RNQZk91y9dcu1D2Z0X4jzthD9jWyb9PFSQQYcln4lUVFdoFYsqVlccqmivEJmKcguh367otdHyeJ39+U87icfHhJ9HNFxqwteypAfY7Xh+p3txZOsKfDz8FfQ5Arnn8ODnGPI8kD25wzZXxprP1Uxbm8l+wRYrATnijvace9lqRcQM7MP/WuBzIvWb9LpDc8+0A1934PO6uxDAz0Sqqk6prKbOoqiS3AxV7Xc5osGoXZm9gv+Qf69gV76FFuQw36vCxRy3l2Sv4BIU813Lcdwuzp2XChafR69HueMjVBfT61EM3bfwM4axfmMGZgjmvn596hrl1WKfe+W5Asg1yL2oPv+E2v74Gukaeg16b+oi/rTfNegeGZERwe6kssdqgkk8DxFKgYllNCEyK7IFm5CRsNPVh6q90PeX42t4SN/Dmpycf563ccvi/oDOZVvEU0L40qL0/HLdpl9NRgo48iMFL14WRWdZ6x0peV+Z+jg65zr1lRm/Zv2WN5x3Upki/7f3c2MKn+vv5vb9nO7bvqL7tuRz1KdKaIH/5sQWXFf9GvocqyzMsdvgdB5HtlyfTBfi+e2dR7dRTF6yPnoH6PNnQBHzIK21FNvpHucebf56BEsRSIJHSAqESIyXKgQICCA63c6Ek/3aCbIHlJDBYDb5BKsZubHlZpJUKUIMv2o7odjjLazdbvLGsTWnJQhk2xcE4iqoGCOMqdp0iJZW8pKJxqJIulufqgVarNCF7QSrDn6j45pck4tH5bLfaP1/NJ8F5IVasX3ewl9+ecMUnWj0REXDA18dhqPvL191540fAuoey7/SfQDN+M+X94+cBReTKn89x34et5t/jzFha/cZrWquBZaY1piQ25QwDTax2xCwS7ApEdLSXDOHGA5EnuPw8ubxxTOE3PWwJ0COv9YCBndmgjxLRowMVtYqK3g9FpFgMeeD2F7RmJmJBe2V7HyEEVRBE04JZwWeJifTeFxL33gcWR9y+HQ0LpcPzFEUKFAB5aNyEWzq04jcILuN2539rCv78xMn1nwA77+R/WjnrGmfHPsF+7vshuzj2V9v7hInLtqUtcCY22/Ze37mEpBhwAU4hQbCzXhsEX96nxG8RgOlFTL25Rfpzyk0kPqjoReh3XPKg472/Ollj5snn/MU0UXkbU3JhD83MTeOJ6HLmNkvcwkCmswliExrB2XosSSmH0MRenxJtWUOJiDB6KVfOgqyJjMJNYH249+TU0eM0D9SmabHF9zeDKkAWzy9LsfBQG1XcQ2+/9W5+ytwgvlZ7mIVHDNh0pAh2ODNmdjMpAmTvpjEpictmrR6EjuJRZFhq4eh1cNgGJNuXZy3pIkh7dcquQmX4DZMvGLCpNVjxmcmabNm4Zf6+gwzadakzZNOTeI242uhSavrmzOT6L5G5YDMpNXlafrT4USSHFcfLo3pP4dL6M+aEgrhyzg9+FS7IzMpcBQ0YhV8UMhrbCVFPh3vkX3mVN30vG1M+1O3jW9DW3Vdgc15F5BYhPsCtvGJgm18G5pG7X8DC+PizKgEPvThOJ/U8xrfRa+/KifDn+t8y2zGWzMqxRaxfFCZ39nzPHc9vf7m3PmD8tevDIbI9dPF18/5I5V5fwT+jabh66dewG4IEUxFjY5zYcYqPukgxPPYrnYUM7PkdGa/+BL8G/6pY6Pj05vqSWiJRU19sdFz9y4p3PsbtLsgO5XGsJwXiGEdLdzjG3QJnQdoQtOsJjwPzr/c1ECDWL03aq0rcNNX5rnpcRvnUx4vgttuNZGQFELW3jtROfbjoi9uT7QUa2PSnv5Y7/p9Sgr3+Qa9ml83bPQ2YOvTHv0eRwv3+Ib6SbT9MXoLiPVZgzdhJTqGtsOnPxPzJ3z9wPMICOOqLHN6U+TiphA54xUQxWlbfpr7XAe+j/65f/b5XEnx5xgOf24SbY9+v28o1zdtj4F+Bgx9+He/xOePKPDvkvNDeZsid77837iIcL+8qvcLVgnRAAn8sSjSr1/6xf5wv5zN94st7CPBPxaF+/VLP34l+IaN5MdZCb0NRC8QXyxwKuXGGT0/Qm8B4T7t6MdrlJtDkSO4GUks4l9qcrIUBPJkyV4bNdc3b/XhASLtqWTynAJuG0ikY9z9OQXo/UoK99PHmecYg3refbmc3grKi2nY8Wfm0vscLdznG9iC74M/Az1/e9lDb1S0fBTHEgvcBbhd2/LzxusjoTL8bL5+/dPWN3aK23M63x5byEuCpwiFLsiRUFK4zzfod/lx5neaGJ0z77s5IvD5NflxFqa36Nc/V3e/z/2Z/98Cb9Ff4UoSlydtP/NSTW1V1TCoYdJ1BTu/uft99nnqD1yS4wfcnz//C3z+gAHF52O7prr7RzTnSmRszF8pj6fZJllegYGMGUZrZtk422CTZssyYwDDUXRMc4i2iZIkzzZUiTwKcSw21iTHUXTLiwIf4YAjHDVCBFCaBRa/PwJihFC55VhqGCkHGaiz1DB5lhomz1KD32RfJinipCqFMNPYKTNNvqB7aFcvM80nlLyyeyio/+ymjJ9fkr8MLaKu9GuyWcLrviSwiBLUsDmCmrRO85OnpmFpzjip0BqM7Do5zc86n6wZGnJwvPm55775R/aVzs4joy/310aHU5nFuv+CKvjd2BKMwjDKIOCMRtOlA6MsA2aTIRT1AMvIrtBRLEGT16/5PJrXyxAeSPSSlmajD3j8Po9X8/lAVOWUYhBcAdaoqKWj1RKmZB9ho7TFTdAjSiPkESIBWiSyEwmTIREf/Q3JsBcJKyGhqBGJ+EiNvJgvbBAJXb2HJPqLlP1ONFMYRjGC13tWfAVVMyUw6PkOSjLQy0nzR52TpuWPf/xELZAsUVbVHKkqETFlVS3wLBG6GpWyLPlfDOFmsi5KS8MacfdRWhowmM1Wi0GmtDSGPrQ0uW6IfwfFEptjYcK9ovYjWXrr2OhxlTPFRy7Ar5StO3p05G0lIyqW6Pu1E7F/8yW220PMzzUL41W9SFXMYeyK8CzZEr/d5sxsRCAIO4QDwkmBWyrAKMM0AxIMLgP62gzLzLBc3aCio3a41b7Jrhcvjg6CLEO5DBtlCMruZSYwhYxGzmELlTnB6Wb5EKfIoouk9FvK/GJZAbwwojojTuTkCJQjkowU1auFIvWd6rLWtlhridBrW7tqiDvTSiFJF9OyTx32OA8cc00LAfPm62LWTCJ3oGFqUqdP0ndc7JfZ99qzK9GBcYezV6ED2shbzy7d8DTU/eyO1Rs3wtzsG6c3rn7uLdi4YeKGe/Fx5e3jrmy/6ZvFbW+88/hyUg6GZTaAuwjL7O1jjK/nrLZAMmY6fO/50GPOw07EcuCAGLDVoiaixRJcErwyuCa4LcjJQW+wPMhKyGgzIhsXNHotAc1s9nIuVTRkjrnA5Qi4vSIf4BSjjIK2YEnwuuBdwQeDgsQFGVvML+dTEjySKcNEYq6MC13vWuJa42Jdbn68GcxpLLGaltZCcg+RGwl66ZLrqmnJ+UE+4iLqcN1EgIuxO9Takoo7iNj0lCciuHxxpi0asRKxDch2b87+8B8L3rrsruwjgK7uPLNl3BNt4Ib7FyzY/Z+HJl/z2LDGm5+8vfny6x4bOWDuk3//wXCmJ3v/I8tm67r3cby26WuONxfbuCe/FmBPXegT58n7Rrpt15CLY7yBzw8/D958ZOI+r5fGh3r3+PKc4I9n5/GAx7WTmaANmiYBqVM+YGYlsxBSWCMySGDhbU5b3DbbttTGizYZIgRzGDFukxzZbzhEgSC62/W0F1oUpyMKt1JoK31A0brsWA4gh4cT9SN/0Pn7EyeA77hnyerKBH6CoS9fveSq/6T5Vy699qIRt950mDwby4zMTuTn0zyvgUwjzCBrz68PewOZKElGwceqoz1vaDcRpOXqc9VoXSWsTwJK2BJoY+z92Gexr2McCSCg9VbgrU7rx1bWQgqCQwJLQLZZj8efWSfuEA+I7BQj1BlHGCcb2aBRZMPcYKHuULg9jJRwOtwcZvGvhAYNKX7GR5agJUYlE/OVBTyisRoaTKNNSDGBsdo0IKBZjEiwCcghxkhGFZg5QTRxqmzKcKYSX3xwcxCUYDi4KsiGg+8EkRacFdxPouxDHXjx1vAKi+f20IpY2gHHHe84zjjYsKPZMd4x08E5CtDNnTqOWOvi2u6O9poUWGkYt6UlH6q9pgjMudnX2U5d+U5rQwMB0sK9QurN+pQaY43NY4c+IehLV3+wZ4p56IJ+yAO0AlfEb/n52d+91Ri+eUHVgBHa7KO9ENCHRzYu29b9bjEINNzbUDn0UuHmJY9k//5C6ea2oU1ThxwpAoZGlm/uCdyLBhRhQ3d/U9FY/Tgebtf0fMotx+M0xmSYTu0BsRaENMxJt6V1eOgXna850dza5bWIIOuiuYnlCbQuBkeCHUGUCE4Nooc9z3qQwdJoQaSMiFQVcQ0m2G162vS+6TPT1yZ+gwylhvKQw+Hn1JnKQgUpaV+zb7yP9fnZgSFOVn0+l63EyEiusnCBO2WQrcxcReGI07Tgm7KokFWNlN+k36YFza2nWzt1DpWGXGSpCEoJq+NCiEmN18XqMlGs2h3RCE0crKN6WBCdXH+8bW757vs+/fS+3TA0+xd4N/slhCA0btTSN5c/sPMOGPrGzClbtkyZOWPK9u1TZsCrf1i5ZMnKP0BjgxL75ZetW57sWnhR422XTjm06qBfacieun/08OGj798+aeLESbotR2SdxLKOMlXM29rWHQh2CTDSAFMMsMsAuy2fWb62sF51t/q0ekzlXIEdAQK7wu0IfRL6MsTujH4aRWUxoFl1bcl1SbQ0tTaFbq3aVIUiprKAy+XnbD6rHyoDnHGP7Qc2VI6tALTV95gPkcIv5LN5HBETI3liwZJ8jp3IpB0xpSKGRR3Wd5O+JW6KFkEk3v5he7G8C9BVeA1sKdqUxUO9zJrBVgNBM8XiHsw51WJJk72L5F2r/vjHVXeNHbXqL2BvWPvll2sbwP4XcLwxbsya1ZdPBLw0Y/HetmzZbX94+LqrfUotGH97x+Jp93/11f3TFt/x2+y/aomAN142cuSYDdnXaW1HT5DWAzmZNm2caARC+UNYG40mh9Fo4lWnilRTSEEMgrPoC4QmoFkIIYPB6DMiQvFx1PiGkTNaQwbJZDWqfAHY2W02pk9S/dBB89y7XyOrGwHz725v7c1yb23liYmqp6Xmyi3Ias8ROuDxpQvO/4tdT8oszi9CtYfHLZmSry0/wk1/7rn/7E800HqeniCt5/EyP9ZmbDM9bkK77U/b0RTvHG+blzXZbfa43pzZNtAXD5axVdsW2VbbONFmsqQ0VSC1TAg7rAajJ1WTUYxhY9rIujmj3ZnSDAZ8DSMt6gyZnBkbr+mWzymGk1nGrxiN2BzOhI1gJNnMHvUk3dzCViAtO2+gmrD7tRz9hkqxFsgvOskGWEEUZKO+jyxyGeeDhhAcGvY9XR7dp9DjetVO9xWPDF/2o5GtBZE8yErCg8vO/0EO1+TjOJSLzJbjIrss718rNhrHUS4Qx9lUyEV6g/Kv+zQzOlQP+vY1gvpi6ltgHs1exZ2j9aLbNAeBTYnwLCnySiPWyiP7HvNR9OILua3X4XjRqcbvESPtl5CoSPC51CMhSfGFgkGnN+RCoRDjlIyNhie4NmUs7FEdEUe1g3U4nJ4AE/WFIs40WdY79CTff3b982OmuT0HBN5MEHxa9c3C7k9qcom+5SDSZP0caAFNZB2sA2nr2YbnsmHfs7MnLLjiIqMWemRQeFRVNsrFzn+fTZ3/JbvmSseq79UmTUu5MQmrAR7iX3ku2/yDrBnrozG43SFsR1YwtViKzEAC6YpXfaHKVYW+rIJ5VSuq0Etx+FMU5Gh5FElz1DZ1ncpONd5gXGZkRd7NJ3jWyPJ2HllYYrWnzVhg5tAeDxGYXaN4DYuIwPB7xJBaihzPhF1ZJK+mhaKcLIdX5fiQAkptuHZ87czahbW8UttTi8Ta2oQYMOExHEiIrkbnE0qbb6xpjxqeEJ4VPhXmwuFSOWZIxZi6WjYWLm0uHV/KlmKp1qgfYf1VJGBie9JszlxeSXNrfzGTFBMd7ZSqNJJlkssncSP+AvLHK7k1zzCQB+njQnD+XC7lZFL2p/Y+fZJ4ZenG29Z+8ae7lv2YZKHcdeV4GTlzCSjZn4eb+/TSWtttWwB9ufuJx3bcS/JSJq/pjTXV5mNN5o9YfGSatBTJS4lFWXYYx34e64mh2OrhPZmYFh+GXwxW/IJNVURfY0w6VUfB1IpyV2hMiuaBaBfIXZmqRTimJO6Lkmi6L8pxw7hZJaCUNJe0l3xewpWwKJpPWYlWR2dF2UhUi06Ibonuj7ZHz0ZFDb/BM7RPykpdYb+xX5ssK9kK/IdSzc2ihCbJmXSiOTEzwTKJCG4ei6ctzV9pKcSG+z/7a32efYLWxC6qWU3yTet8ZcPw85fh52dn1YBS01wzvmZmzb6agzXtNWINKic0eeHydDnSyreUo5nl+8pReZ+UlbpUS1FOIdVJkZxOeiuvkwJhGvMLXCDmt6mwB/xGPucPP0+Qxvx8F4hd9srkDtrPYcKjvigKTFQXRZT0Z5T0p54DdGF59M3pmf08S+nUS8S6s6EvCBFu1BcclnsMdpaeA9hOIHuC+bSeIESCWnACRbFvD54NikqwObgQ29rkxy+CYrC/jFK9fJl0P7sit489N58XaVbBOKyYP7KXL3NmgS/zZC+ftz9ktA+jNJ+FzE7U81h2IvoJ5S/zM+0FD8ZG0nRu8/ozDNlYC/43j8SCPRKV8wgusuePFDWtNqvYI1EFH3Y7GI8lbtSIz1EisMVeh1H3OlYZDxrPGD83cvnKf7uO4xfE/lonNqJqe/2HPPRn83e6DH39hJxjIOYdAfSTIkfgyMVDl217rKFyyKXCTcXWPn/um3v997blbHqS+7sI6/UYUwXJY4wf63WL05Wxqm5fxqKqDgooTsQVI+J6Cb9ZlyvKkhvMwH6X7Fi/3Y96BRjBAizhKoTkIawIkFKSxhoBC7BEqESKw+BWA5pXdAoXkGHec4tXhCNwnKTehCNIPBU5G0GrI1si7RE2Ekk74gRqBVVjsW5h2hmOSbvt8c8J2rxKllPJkYeQbdG9ALpyLq7t6uu5UdftgqLPu2st1+SgLPr0wQUAaPv2Cr+oqFdm1o3OfkKAaU9NT6qGUYMv2EXoyInGSB6t9o76sQNXdr8czHUZHs9v9PwdfcLvJqi1YC2MZx/poEP4DemTCLCkV3CHzBHbxHUi+wz7CosGGcFpjBvrjKwLd4iHiwgh1ROhWZncFs9+D1I84z1IZj1CCTI6zSnNZlUtgoPgdoUdaQfuqzB2hXW/WBCxncLYIq7/OvgVxownMYisGRuMvmDGqCm2DIOnATL6SVw4rk+CFDUhye537bemQ41O6tNKnOnaWlr9ne+k1qJeyuWoEaCgos7pjUP2nSifFHUJDUUOa6Y9QV1jYIq6IpGnyx7ny/cAwWd+NDsRGrH9rTDzdG5zhGfOAJJIJhDgKkYAMyuYaSpEpj7DkL1cWm08nulhEGFPJeXLOudXPqe1Q08FI+hMKf/znHyUrT6ygFMsJNDanKoeOJ3vD83c2Is8ZTiSQ5saVzqfuzoXu+k5J3RgvRdiBjAXQbPWuqvpqaajTWxJY00jEhpcDQcaXmrgDtS9VIdKM7UZJA+E3QOfHnhs4NcDuRVVIFd5q56uOlbFmSyVoUq0rnxHOWqLr4vviJ+OfxLnzSXBEsRuju6Lom1BMAb9QUI/R2zhzYi18PGBPrf7aM+5w6UVGXr0BOlRm2NUMgPdpbUBLeAUPYwglzfJKj5JVvEZ5U0NTaOb2GnyXBml5CHyGJltklNDsJdqlAzhGHG0tuCWeROCN+4ZHAtbx1v3WVmrJy1rnkUexOBB3O7B415r1oX7Xof6XkuX2q0fCYwhQVehEReGwL1jyZIR1UGI2vXfFJi39KSLawqxggLb5AWjM99inoz3+1noIEyU8x8upug6/C1Kyu50cbAmR1C5rk985ltMlZv78nixzKjsPOEk1ulBpoppgjHandUehzuze+jTQ48NZUsaahqQUO+qP1D/Uj13IPNSBpXW1tYiuRq+roYVlSBXeiufrjxWyQ1IXZRCO5IHki8lWT4G22NPxF6M/SvGVUWbooglmvhg5HiEMy0JAAG9Rtv88LAVrjSvMW8zs4VxEKv2OJ25ceDMjQPKCDETj4NqZ0lNQPPZRQlPm+RQfRxE8BlyxGjNlA9tGDp6KDtUrmgkA8AlhAoDQCxzi3FpUCysjFf2KawiDXBp0iLd02onBW/NF/3XAZD6f+h/nR5SZyrM55MXkEGLkWbraEbOt6FBvzUETv5x0W3PzT9y3ZHfrr7l/Xkrf7LooaWvQohChW7bfMWwoZdte+jypu6q5nHbd+AhMG7n/WN6gUORtPGF/X+A6euHHbh/U3/k0C1PLHlg04LHH1248e75ZO5zPd0927EvzDNmxsl4GD9s0ZZZPeFE5pwbzEpQQS5W0pLpjKqGopnX/bDBDkl1mrpBZV+UfykjSfJISWmUNE3aJT0l/VqSVFkCD6sABAQLb7SCG6ycyczInMkgM7xRVVwIrGCzO3x+q9/DcibO6fXzRiN+c5RNalfwRgfPG2V8ToSRHQwjS4JViIiSQxQln8PqQha3CIIkG8wcg9cOEw8kh0qVoxkTWX1MTFDhm/mZPGsT/LxQJmpkC01L4L+Lbgv+kASmCUYwJqxg/UyWEMeDwPpcHqcjhFiv7yha9IJfkI5CfC3TXNudg1jBthxB8W8n9YLthDEE8hRcNBFL/WWBWU6Pbrnpt46XT3Btig6WDl7HISHfFnLg6TFH5lOcO50jI0lFS9kolA4uhVo/1IKIFQpeUWujCQVKWX76h89m92cP7R32Bqp9987P92YPH7ZdGg3WPLIFrh2zonvubni1+/0b+VeyHbC++0x84KtLtq7NXnHy5PezV2Gbbg7u+zbc9xFs0z2itT0VhckuGGmfYp9jZ3/GwlS4AdBrAEdQB0IcAvF99Bn6GmF7DF5h/8R+w7K7LDDSBXhYLAusDyAxDP4wpMJ/Dv8nzE6NA4FPnVLGyonE4AQSUmWpQSnW4vIHBNEp2qNVsuRw4Hek27fgt5LkkAXO7rJ6qgKhqL/U8wYDIgM2YKDxbww8wDzCoE8YGMTASGYd8yXDvul53/OZh33I84wHxT11HsR78Ac8XGnI6iQGCHJY2VCIEynSjixxsj8aqOLKvYyT7MixrOoEJyOBRZAk0eGUBbtLMnvLPJF8Uh5hjGXS5WURMyhmMB8Fz9p+rLG4l4l5kW6Z2Up6nGl+75qWdrWr+TR5pdy8i1sInVMLJXRqpaNDD39adeAjfUh0kHFADzoayDU6EoiuUMi6spjRITapThFLB9M1hTLLDq4VXW6xLAGEdZbVIwZUjbj5NkIse/r+6/ZuvaqeksseWTd278qbqo8Hkt0vt66Fqye+2rKWEtEODpTDu+dW3T3+kS+mrNH5ZS9f+fa8A1VTh54ffjEsRX9tojS0x+67tJbGnB3ZG9gubC9EmAQs0+auV3+lok9VmJaAKWUgxTwxdHcM/hWD2bGlMZQKw0/DMC0Ac30w2A1P4i8X3IVoVRB6HIEbJdBgxH5oAfY2C/zWAmsUUBQQ+cJISRSNFL8+UuwuryxYuQQdKV6nA+GFgSYTLzKpmeoIMBE1gg5hsx9FItZV3s3efV7W6+VKA1aRsIQnAlE/542TPufMDU7Y6HzTiZ52gsHpc6Jv8LjwxjyRGLXDRKb8BgnmSKelT6QvJW6fdFxCUjz2jvmMGTUXhkVr10ncQzly25MUdiGnBi7Ac9ve3P6toTD2QmOBri+tM1t1YBjyvZjWoxOe19xoYEvtZQWMenstmx8NNWQ0EMwYtotQ395y9Y+2fiS61n66ZOPQhoNbO7bED7rqsieaJnwSf9fly749CG4+PPfGZHYq/F3wbAaZ0OCaYEN21JQf+2fVdWPtI6Mol53/3LUkpky4yytw/5uZBk01GEyEpFsRTRGWBwmr8XLNYGRZwRQCSUAkWVfnz4E0obNS3yaSIJyVOSYdPdxYcX7BvfeegG3ZBegXOTodAkiFmOqe7dwrWEepjJ35qVZpMot4EREsRhUMjGCxmkUDYxfNNhZhjW+RRDMn84KFk82CRSDjZapoxkuH2WI2CiInMTZDSDUiQTSYLQxri3CMHJGrZU0+RMDlZEMejVPH4hQJFqdhC+Uo4xoZA2iGCQZEfkKGXLcX43HiJqqnOvEXQ2yH9uYP2tWP8uhTSu4f2Wil8G34NVoXxdO3li+1cq/szL5wIvvKXvhDNsgeH7B3wIDsW8/z5u4Pu13wg+7PWA+a9dyYMc9lP9L3gcdnJ5J8H6aR+aO2dWodrA0R2udNLrhThjkylLNwawm0yVDPwrokJCvi6WgsMt260YrsVo8llh5Zt64OtQ2C2YNgUB3HcyJJ40ur6UiaTQ+NxyQx4gHPCiskrWC3ltbOroAlSRicvDSJKpKGgFhLNaokGQJ1tcbSQCQchWhAxH51IzQ21hMg4eaumnSLraH5rZYaukNPfsjt+ugHSLecrMGqtKUmXUtJg1pUgrbcom8QtRCurRzmNTlS9LeyRF/MhVwZS8TtorjredwFdz6sqmMt77th0d5FW0c9sPD5HTOHX1EX2/ZY7erq5Io5T4FwbZX1kPedT67yrX3Jv7ImtWHZcy7vmszg5iHZ02sf/eXcqffujFVNayr1xMsdA8cNG7tl2mVrm+Z6frhxTMwQG2gYMPqiqx+/egI6cuk02idJ3CdfYz8vwHylvWDkwThHAE5wCIgSDXm9YrmIGsTd4psiK5nmmlCAMzlMyGD32VFEcEA9pRpc73zd+Ssn+7ULLnXBBvdT7qNu1uuG6W5Y737d/Ss3O9uz1IM+9oDk8XjQYA8U7d/4sOAvtIfD2kyWgKYKdO/GaIQ/G/+DnWp7wGCwBZiQovvYQfUjApRb8zaBlNVdaLoLQ+uQmrv6bMSQFY3oIbqokS8SJSH4QNTUxR2VgsIGTY3bFaa4fezXNyyaotVesnzm6h29uzTXjaxquX1INRV5qmTyjmX5fZpMyaIdRLCAfROGG0mxJidrdVP9cKkPMj6YT4UyCI1EUxDrjBGADxIl4OLVAggup4dggHCCNeABwcDogKFdNepbNXjcdX+I1/CPuvL0sqAjh1r7kIDQ7BC3ixu5+PZPjpQPf3jWvHnfe/L2q6aWPb0AHgDbAxvZJ/7wwMOu7Grkk7530xuvLZh9sbawEmbsfoCOBTt2ribg+ellZmpNggeWqIQe6DYZpsvzZFQvj5LxmrceIQGRwlXBmHt2Bj87F7BZRfxfUAIuMf/sDek0Icj91rP3Pn3vs+dBx9kJN0y77cjy6dcMGnLzG5XPRpYs2nt0wXL0410LrvFlfwwHR49dceNFF78e2D510ozrsaNkxXL+jMY+g8wAZq028UbcnkoYXQnTIzA6DLc6NznRXCeIZrcZxeOxUBlzPTaivfYyhan2JmIRYql7QyUxuVpIKCXhErQlASWJkkTSEzKgZIiXiuh+WwgWs9qFDelOoirV02RjhaqANJn6xQAjuXUiqoPbc6Bj9JDyQTt966T/KTAk99nOO7P/7H537VpUBkNbGzrBkf1mffP+7G+haXXD9qbvj74/+xzMz+6Am1oSa+uC8PSvWq+FhWvY11+8es67cyZC66MpR3aEtSrrPZTxvLDmhOi5ro7YO+U9n/K7sGw8TJyZpTXSzfJ1EVgagQYDjJKhUYY6AQZx4HNEPO4IACT89oiqmN2qo9oMfn+J08qWhCTKeEzrKEmr9car2FjsJORyhS4tdRaghXVcGb2SpZbHE4oqOUrZtKutLHOvji68fPkJ1H2iLftGN+sqmTP19j9PG40Oj/rZLd+fegU4158btQbd3X0H+f75pZfunbCyceDyOfo6YmQYfhRul4H5RvPN5IExpU3VpoUmbip7NTeFZw2Souokz5qRvJNMJtPwyYgkYVvJO5bnseEl8QwYZJ5AO8skw5NHvIRILqKZZCEibIw5ABj69yT9u8QjfCWCJhyRDQ687OILyJKEQDIwSMJ+IgKC2SD3/JsmisrkBx7f00wJpvlqfAPeZPRSvz3l6Up1NTRQlMyh5D/+7Xp+QIripqbwO0/uLVixpbXeonaQb0ilKHbw4hZmMWGfIz4VPrAqqv/f7N01/mhVdslJ1MS/8s1ILnnv7BXL//NrLCYaM3kU2yPnsD1iZ9yMj7lds3Met0OUWAlsVovZgH1KGRHDI8VKDpaVZNmk2gPYxfRGeIs7ZPV4bGZHSMQOrIh8thCHWMBmCUmDULvbc4e8udTdfqpDPX3yZE1a9yXVjg7dPuzQ7cNywL5AqZVaEU7sJRKkT0KGLEat3LnzPxm8d/B8dlZibyKx+hwMzLZls+jj7E+6/wdapmfP34idQmJRkF1bbpa+eUviAcyY7A1ciNr2MaaSqWY+10ZcWg5z4zA9DjdEYGoYlgXXB9EM93w3anTpiZLrDdBmgKvEG0U0hZvDIbW6qjLu8yt+M8fGSoMBvyVgITIZp/gdiuIvC0AggKSYLEdjOZhUVJMaEMN/I2Fj5KiMBWSJ3V8FVVVCvL4UShMBjz8Q9HlEizKoGqo5IaDiwUAw+En62gft+A22trpqWkgMuKX9rRoivpbaNP4VSXarTXdZa9MtF5JiRxGAcl7nRFl9izZaMK8zveY12ZkVc55WVCx1ubkQZMfuzDQTSIDsplkTX9r6TkmM7MpeOfqFrZ2JyPofm0dea6scSDZnwTD8F4YryRZt9lnHb9zZp73ZOfCeu0zfl3XD1uzAQMkDjz0w+jdQapk2ec22Z1rIPK3t+ZT9itbfXac1r1BhrgrLzOvNSJa9MlonwDoOsGYo8/uI6gkay+43wCoDjDNcY7jZwBrcvmpwODzIYFSoCup+u6Y5N8JadFooooA6CwtiQf/Y88BoeTVUy361I1yxaNbd2Zulg0JZ5tY9KcdTT53YgR5+Y2/L6qY6OObZcPH0Oxrv+N88Hyai8e9nKFeun7lYi/Mc44ubzG4XrMqz/Lp9KR4/n2BWAiaDwqxETC6vs/cp2zvb38Z92kk5OOtq7aX9yAfznJyNR44sWlQU677ppiOLuM/ePZ/q/l0h6I38a+BH2Yt1/q2Jgh/bFgGmnLlZGzk5ASMT0FYGfNmIssll7Lo4tJUAXwKXKTMU5DHONSK7wyUGI0zAlYqVkaBAKBJy2q1sMBnC7kPAFyL8hPTR6Xd7FzE4sITJw9tIilPvMKPGUhMU020Nrs1TZvRh3fJfMvqx4Zkdz2afOXHsR2/A1Ed/fmNEJ864/fs7s/+67477HvjTy9nr7Yum/nBK3amTMBYm/fL39fVff0WQ/uF9rjRz9PHsl//e9xj13UdlJ1IOLsKxdK3WVJ8alUIjbVBng3kKTFOwpwuTJcAtDDrEuGtAPHaReZwZhXFbnUI0YLeK5QFRNgZ8gaKmki/QKca68cx6u6bQ0N5mFkdBC8wg/fLkOi4Z/fjQVD7q+Vrro3oz9zSP26XHOR8Y04QbuviKH/5w4+F9uRjnf54g7WTlPpFNRJQZ/zLNv0ky87Sm+VFoC64Lojk+WO+CNheEgIUIE3IwIT8bYyJl3gpshllVS8waCuGxajEazaUhGzITiigCEUZtyPZa3IvdhZW76zRx3vOWMfkXLWVzzgmBy9MtF32rT+WJc8JmsD1DrBX+5X+eGJYal6mqDI07eOLDD9G0Z6etHdGU/d64xNTLhmVPZq+DhV+NScDAOY03RoMGsXspuucptN6XWHz9iuwzDWWlE25BD/8161/SRHxvUiuD+9TBDNXCDKgCL8UtZsYIRsmYsvC8AdiAFbvJimAgFiVVm9b85CJN6ax9i1BlEj+K7oHlWG7JPiU6edHw4T9/7rkjbW2PTtp6Fcc9mch+vCbrh4/xNHrkGB1TdF+e4mZ7mIe0yQ67yeh0Go0RA+8Q8OouGXgXj/DCZ3G7LZaIghygKsjKKIsUpKDIKh54i2JQTbK52oaVGaUtnu0Cp9uFF3q7nTMaEFkjqeVEfcV8XPYUef7uD1ra78DK3ENhxEk0lfKZqB/2+y1BVaOud7Sulq21R7E2r+WjbgIkzo/M/iPbcSL7drb72Wf/8iQqefr3zz+fDWXvLb1szKhp3KDsYAKmDm+uAYYUUPYwawa1rr9jHW07zTGgfl8p85q2MBGFW9VNKhqtzlPRVAThkNsVibhccafqcDqsqlP1BEtLVMXitSDw+1jWa/HGfazDxwb2+SDhA5/FvssJE51Q7wSnLFn8bocnFbRCJKqGQk7V63M5BdVgwVNQYgUltwRi2Zxq13kNG3LCgfRbNR8QWakf4pf1OQhsC40u8STknAtE54h5cxLSFwC2GHC9GdjSIomVUomxf33h98NLi/DW1Y9evPvuE7fD1auO3Hlndm93DUFeR6O7nzg0LIe3XonGrIHp2SfJ95pNq5atXELlN7XnHFdO88WGMB9qy5bCWkAi62aR+KQZljnWO9BoL0z3zvN+7WVlr9db7n3Ty/27DBLlg8svLWdPVkCyvr5+VD1LYLJn2VjZ5uYyjgzKBBLSYAmbp24JWd6U3idbPmBjJck9ME4yv0oES8BttMXtqXz9QYlsznyBu7cpLtXGQ6Xxkv0hOKQntERCp0JnQ1yIRHxOd6ndHbW9CInvdelUBDU1Ofhc7A13taodep5dLpeVctDmsHGL0HHdQi9zfYbidLj7ACkGYZAOs8uVr24cVXvTb+dA7YgNtw3VQofSx+dt6G4pV2SQ068GpJfe3XPdTe0XN8w4MzF4XceM2KVhL2vZNzXhsJh9sbjh5qqmiqpbPB+MKGutGZW67YtfmddMrh/z8KiJeyZXlT3TtGx4MmA2uqsTek7xKFKvRjEnI8zHmtGu+oIZO9kaDJAk/otMSkYOTw+jeeGvw0j2w5d++MoNsgsWu+5yIVaWoU1eJyOzAcQpwjphh/CJwNFUewunCBaypTfZqGTsFmdAM4lKGIw8Ui3WjBH5KRp8GBGwJzBYwRIfzxDMxuMMpzBpfCCkELzCfE4IqUu8sePSO9IZiQ1LzdJ4CnXcmqN/7O6gIAGktIHuouTS7UlYIxdWJWGLmToyLknVyLEy9y5R/XO42bNHitalR4tXpNbetaj7bL/9NcSsIzWzOVk+ri2ndIYm8hIiTIbTEaxAGxH6ygQrLBstiLOAeJPjDgf61AWUHrMhMDqA3nS/70Y6iKdR8AtjBLZBGC1MFzYKuwXeLxBxYbdJsMZIILbE6BW+k9mwQ/2oJY8hQJjm8GsO2PQaPUUxlSpsX1u/Y7eSCy1e/QGWxqOtr4GndfCxhlE7d45vbhrzwM5xzSj4x30vbGzlyu4/kM2ufOqJGzc9sPTxvfPv3rgwLwvC7+hnUsw92rX9qB3LiUDmoRUIzfOt8KGbwneE0YHESwnUkBidQITSscQdCXjFMiFJG6wo7kCsnZCBAlMlxNz/tdGtJAitjwn9O9dsWgnX2+T+PI7f3q7nwmR7/sYnm0c+Smkcp5SEvrU5n9uO53Z+fwyhcEzEpv+231a87n/b8Tw7hMeGh3lPmyKinQgPBSjjB/HoNR6e5mGtvF1GFBj5NuM9RkRDL/eaYZ55hRnVKbOV7Qp7mW2GDT1jg9dtILhA9LpBUcNqWmUtrKraOZpe3GRSM7pMNGmCxO+XDklfEPFwloCdwgebYgQK9izDYlFKLOOTYqIas2pWzeTPWNOF7S71IxIO7CrsaLT24k/ozNO5fYrcay4Roiwx2FaLLatoHlPN7WIPLV391xf+Eng+/gkks2+31xwcBjdsuXlpfQNS/rl1/3svuLNfwS7Y8Ss/TNAuWXknGTsTenaxH9BchTLmg2OMoeestt2sZuYikDgPh+ZwbRyiON0+sUJEgslFyTtGmqeY55jZedYVVnSZa4Zrvos1+Db50MdBeAL3bxDmWmG0C1zWgCLKJbFIAFvxzQD4axVshn3YRgSFDQTEWEAxHrCC1WX0lIj8oRCEjBAj2TlJPub43NNDMqKaPTM9rOghg662i8yz050tuT2ell6ZLSahSGtDLh6ODWVo0TGX9f2+VkpNRjZu8NzLRbJpjpKumiJsRk9MGsR+cLCmPft26kcnwNl6w9OPLi0btqLk8ps/XbIRbmhbuOmhy+a13I3+6v9Vdv6d153K3jvmkjGN186tWbD1I7K1c/612Ufqx1D9NBL7Az/N5f688yIbCSQyFUTL15NSrapdVeeqWJrQsz6+M45QzBZDG6O7o+9HP4t+HeXXmz41Id7kNBFcPzPYBRdDUzauxNM56izFw6uhCuaKy0U0RIQqMRXAZgtSwqIzzoz37PMc9Bz3cIonjQ/veM54eMXzuQdJnupELK3AceUd5YzChpVmZbwyU+GUQlVV6+KObkIA0kn1V28FVT9eRjyvi72P4jyc7/A/fkr8j4o+hVG6B/JQcbIN8UAmvtDetxbKSp0QoTjDBpG8KspDSvJrfkUYvKyZciLbZiLbyl2V5yrZdckdSbQ+tjOGUKmtFG2M7KbEPF9H+Df97/s/87PrlU8VxCtOhYhYBULz5cmLOOIpCbjEhkqYa1huQEMMUGmoCJiMbABCBg8WsbRPOigdlzhFSkv6Wskr0udk6yZdFkvb4LjtHdsZGxu2NdvG22baOFsfEXf830Xcy6TntPZPd6IskN8S8Tc6p96TxdlNm/Zcnt1bLGGdXm/Gf5YXJzT95dHd56v7yrcYi7JTG2qkWJS+J31I9nl9aHfo6RAiLA1IQh6EGnjYIQGB8v3MxfJGp5HUF/BhfiHPqrxI9GSdaMgQWHUkivIq82bzPjNrDiiesGc8ntkLyfDU8SgDAQfFGPeYvwOPUgQxJkRiYQtY/v/gUeZRxgdH84htRWUBydXr/pnd1PLKuJ/tmHK5fP4cLLvrT1+sva1DHj/p7o1T6k3I8O8HdsNU929umrUnon6x47Endq9fe+W0uRev0+2SYtm9rVXVh0eF0WTnbCfaZIcVdrjavsCOLjND0lxvRgsEuEqA77EwmQUCwnm055MjuaL+P+Vr+f9Ei9Hxm79Suj1S769daqQF6CUUndNAOd4NDlK8bgiQv+i83awhE/Wm9hkPGpHNSqD39lkPWjmj1WgN5oE/i3YOrLUtXaBjA5AVKaszw9UURVb61I19F5inXjTRB8zzX+tW5cA87540HgVoncQXvWCeD2R3kaKJK3Oy4z/DsivD8/qs9jCbdAczo9kV7EaWXSGRdfhLF6wIwKclIFfA7IqlFej2KphRNb8K3WGHGfb5diQnIJHkkiGrGg7jY0oNO1Q1PFKFRdxqbCtzZdxp7hOOE1dwGzmUVLkw56zEKsIw3r3QjRR32D0Tv+HczoBPrAwYjFZ3IvZ5uCeMwiGOU5m0O+ZJxsIqqHT4qe14mNV2EsTGHH4j4YjoJNkJNL1kfRFBUu/Oa6tehKcr0fymKpFpvFim7sG5HYkoiW/URvjP2ma/MgDlwFLReXZQr3yHhfe4zYp74ICV3Y927xcvHvsA1MOehi+DkTxy6nb7lbq0R38vvGaMv6Jp8Y5pub2K0dhWWoFlXsn8WruD8+CpalIlY2ZTxUMVaLoN7rPttaElsAbQSICTAJIvcCgM4TA6bn3HitJWYAirXsAiRipBrYxULqpsr+SUSmzuVCYDGjJKkmjMjJVAMvj9Lsb6plr5pl7HRqg5VzP7GVFmmQGumEEzUArSUGnGEIsRKPgzAkuohMcLrEAckI5i5MwuSrmCvfLcjiplF6AMzy20D1q6aNkj5ejAGoKCNWIJ53a27WKOOReL2FmU20N1AruiMbv9yfm37l+5cM4OqJnwbNOuy68bXlPRGpHnBIZVlA0fOuW6EcNdkMr+aMyU/S9OGXvX1qkTs78MHJ48JjPFIMF9wJtrB1w0KVM9tOHanp4cX8VFNoF1UXnjn3kzlnc9GI4xA3rOHcbCNpCF52osejbp8mWSLDSYR5tRmwquJPwk+W4StSbvTKJb1LtVVM1VDkKo0iSEA1v8+/3I7zcp5XCw/Hg5YspBLk8EKsVFCjDKBOWQwuL/NuwMGgWSrDcK98RIshUaCpVLsdjygTBnIAysbubGczM5lnPFGGLnz5K2YDv2rMTjrrMwjeVvMhVqBQqzFcqbFg3/t2cs6WJ+bToJiPn6XitZ0S7QL606fcpivV+sdIrQmC3poFbSQXQusEKucquIHUOfEXU5RpwLzA7e3Db7xxlx2f5b5z+Z482YOnTYJbXlt8iR+fYRyfi1Y3c1PTsBap65ttq7PzdLkK8B7MtGT3lx/5QxlFEjnbly0HUWI+471pBKDr38ysMBSLUMGBqhc0XX65fgfiSxQBtTwRyg2eaHcYeZsWBJD8ZJD/qNlsx18cXxu+LsmihwUTCao8FoVZQ1cVay19eEP2BVPJ7SQEyxYysX+00MS1JjNIbFs6CyNCZqomayZJpFCOO1zuoJuFxcOGAUE3llTUt6Id2yuHg2LCb1v0TquRUPSN5Awf1icklMFMxCzOTkqUuz1w0/eeuNT/4h2/X4xjd2zrl55f4jPe6yVZmrr7v8kUkjp7dsmjp0OJQTaYXBBIn72yZO3XrX2Ck/fB5LzF5yw5jJqxc8+9bs+dUZBnqOZSeiMq4Mr38TtfQY81VmRIo0kZk3BgTFZU+BanAI4Iprqt2uYUfjjP1zQrDicXttUjqtniQsO3nikHY9XZg6lWQgRUudxfsThe0TVLbP3vg+dRuxDfTOO4f33XJjZq+NGjvX38s+dH6O3ofDsxN5HtuNKWYIc5rUUJ7SWrHJ+OtG+N7gWwajXw+AhvLR5fPK2XmeFR7EBiqYQYmRiSkJdkCiOhAX6xtHNU5rZOf6l/tRo/8y/ww/2+ivDwQN1TaNJoVsoaSros0dsCiMVJnwxxVpPImkEPBfVmqyx/GJlK4hUJGxZWJRLaqlBmSiGn6I49F3omeiPVGOZP0QHzAPW9unp7F9rhKKzs6WIgOypcDX2dJrNup7TVjv5adKHqM2Z0Wq0W8ZkTyvCzBYteHm/cduvpM7aKy5eMmfayzQdug3K2/51bx7n70VKi7P7h4+fsfWsdrQMXt2j70oZ1Oel16fufWyoWNnHPJNjNf8uO6Fex7b/jsYv2Xkrr/B0PNj989ftXLu3qfm3rlqbh4nk+hEgpOJdeIEPLe6aF7HE9pCUiCDlhrXGgkR6DwLTFK/p6JB6kgVXWm73oZkfFY5njbIs94JTrs74PGgLeb9ZkSRaGSzEjCI9gAyut1WpzlucsYVEskgk62H4Vws47fGBE3QSssyZHVBQroPJHOrXkqfzpM+EURmPLdIdlVLoZC+NS5E85KkiwnxwmsGE8hltuvlbHfX6jbqLg6jniQk983LdsKnt2/bv+0fxEnMHiLeY3bu5S9vx2PSi2XxGa1j8UJSG/w+4bn0GNFR47+N6FZxk4hGilNE3QNv49fx6AC8BKfhE+DwJCIRXQWw72Ihg2pbsj7zWws8ZIFBFngKzgGyILNBAWR2MHabycEYbSaDYkYojn+w2UyKwRB3MA6Hgzlvg/MOsJG9TIFRzCbBg+eqg3HZTIhRDaY0NnhcLpMS38P8gDnPsO8znzG4H6Aad53fHL/F9A8TGmk6YPrExJL4wEumkyZOiptgrglMeq0XiR8SJ5zor5N6zhp9oXkb7WQLD3+1thZxluKDntfHELCePFpHa6v+JQNRZ6UldRlCWioDm0mDSDEM2M+ybcOG/Pb9IcOybR0Qg9g/ShSlpKaaKzt/64NrL//LXy5f+yC7rnsGOvCfgH98ael4/1hdN3ix3X4aj8EwHl2ntWoxDDOCUBFsDP4syE72QtxLmPoMvMPpQCq7md/HIwVrQ2QXSj149vqJt5I7alMjiYzmn+BHO/1P+lGpKvg5exIO4uHqYe2BkEdIBozGncKTePQJIMqqV0UqPomVzaVlP5eBhJ4jHbRsy2YuK3PRdNlGJuVK51IiO/G4PN3ZQuXobqDZYlSQ3WRPgibS04BjTmnqie8k7VnXDWyv6NiyHJFvGAZTpzIvRe70TVeNaQpvaR7ym/eHNG8JN4256qbl+09ccvFFza/vz15WolhKagewd7VtuzR7dM+D0d/8JvrgHhh16ba2V5975pnnzt/uwJKdbLmIzO17svPYv+DxbWcWak4K8/qsAMQ/RDKHbPFc4Xk1Kc+ynyE159Bjh1N2sDsNcYYwi6hytXxW/kLmJRmwp2PGS6FNFsjWIYk3ArU91JOtBaDvbh00ney35IpE8BKh5iir2b8cWdn+9YSyI2cn3Df0SHYesj54cNLD6JHumdnspPvvQCOoPqJYQnidCDOLjjFmvNLjhT1AAGcvxiv4PezDLHopCI6AAqKXC/hFMBoAqxkSRCeRvs9JhRkTtXoN8XeMcIZ8fW5EpPi02shSoCoSSceK/DSJCuQb0qXXOUZLKbuyBbDjb830C5rinmPPHTk78ZJRQ4/csye/3q1s/2ZCHD0CKFmx+Y7u/+F2PfKQvvR98ODBiXtpe7COOUfXvXuPkYFO2pMk7ZlG2qM8rKCXyk+Wny5n69AIhL8gEvCDPa4GEsQfV9wGTZiAB6v5W42sCsZd8XfccIZ8fe5GjFt1V7tZnZm4t5HdHTly4kKAmCFt7VdO939pd1H6wQUlkC+/i81Hp79TFnieY4HoeRMK06o1KoYUL8smEVYixvR/aHsPAKmq63/8ltenvel1Z2bLbJuFWXZnWZbiPgEpKk1D1QU0dAvsJiBgEohSxBIxgt1gLxiDkUXBFFcDWJIVTBBLopCiYpL9yjcmWGBn//fc92Z2FzDf9vvr7jR23jv33HtPu+d8jiRrcyFJPuHKuKjsciIpZbDdeO4aFS81l2JSpTJV2YzLENl4jlnUsmzWETKb5WCHVUPZBg29ujs6wOzlhwJmB6reLIvSQmbF8Pb2q69uX7q0/WrhbwdOpa3zX0ijYPM2vedj/IqQQnYU40lfKUGS7FoMEZuZIYAzXXWZQbWiBPWv9W4fD769Ujs8d6q9vrmqmMn+ceREtzbvfMX09UYzBtzB9qINpQwPVm0pUaaiTYopkohiVIPWv+wHZ97fq3e/z1zWVL2/mNEJ7elK8SsHun/yxhvkogNbtmwh3Vu3Qgklu96PGC/DqMUYFgrVNmSHOMc5b3DSwXgMU1P7maISVZ3RFg4Ccp4XSVoYUjKjtlq7YSd2v5jySFI0YrEn09KpH2zpNDt3HXr/cMuhTq5zTVeZMY2tiGBpeT7YCKMlP5J+6Q+3h/WJ5DrcMGROINAe1EfY6di/SN13kueVOZc1jxbJtd0N8hyor2D0zmL0OpEfXWacI4Xs/qwCD5Kers0q8KAhXddrdUMXZF1wOQSMqQ1RzUFSNheiOk1S9p8XBb1yplPfz7OiOrqtZmOQZQbgMzwFjtlvfJ6ZoB2GYaqLGyCZup7MerTdcfSIs/3R3OPOBQvIwu67ycLfv4u3dZftXzDXnKfrmQ0dZXS60CjD66IJyt7JyAEZ4GqKWS9mSMyWBURrYkjHQZGYq7AgBPdahaxz8vnDDYXwLImOHn/HyPp2MwQ7zztv4q/Ef37luaJsotO8tzCJ3bsEHdmDEsxtHF09IOtT2MM0gsfbcIMPS76Aj5zwYYX9BIrLix8rprQYO6gvEU+kvD6f1+d1xxIJwRf3BdNGTIogHgYcq9jZbglraswQXAmfN+6FyrIl3tXee7wveF/3vueVzvfiZib6vaFt8R3xF+M0bqYfl8VCqbCcklA4GSbhTMtBaJvBmy/y6g9AAClg3nQ1my0bzDxrjoH0VqElcP6EEhoOplOndxy08qtNjHOzA/OkG2/5IHflqPbqL2+dPvmyS+9p4W1WD7e3k/dzt+66Zu1lR+68Bw/Sn25duGXbzG9sw7OlU1eKL+SuvCa3ybHqepjLdT3HpFK255Loh8aCDWG80YWr1NdUYlOjKgkkbBI/iWzyjvcSOHwkEjNehYg7Jig2rDlShoY7NKyFcDw1CeEDCMNJeihlwsRTSfdjwz/Xf9xPkX+z/xk/9ftLiq2y5vqWrkNsrN1QeNlqVV4GofSWmVyWLWsdz+blRzBf2Oz2WS+k0geX/u6vI7/3em73zikDz1k/elj7z3cMK2rf+vQLL+D55N3ub+6qL2qZchNZ3D3x+P0TbiMVfMy5xf/rMTv/n4y54+vHbJkF/27M7Us7zjJmZi3U/Jthm3pWgv4oTM8al28K4/3Vh6uJUO2rLqum4EmS0liFT/BGYlUpuVgKJjXQrqWJlJHEHUmc9Et2c8CgWqWKQEV5Ba1gDkyoOfRi6Ejo05AIR2G3higK4VBoQI0FgtdV13IoP81mHLwjP25zyH30LBsfL/MwAROy1gmDhZzAvBm3VJ7Xs42Nqrtx4DlMl/DRW+sAj7P07AU/JG9eUjGqtCj3CpO0zwIXut8VymFh5O5FuOcx08dja+DbxhQZ0Cwei+H9scOxj2JUjKViDTEqQ0PyJwW6ieKQFIvIAckTc7gwN6aOQBoc7kH4IBy9h1SXmjrix1BiWOunih/si669+j79cKtpRJmpImy8rXyDgx1l4UL0G3wvRAT9azuHgsgWhpvHhCAbTPCH616exAd6uzDTAoEw7dkpwht8XMv3oEDPMWOCN5C18/EFcCrQECB3q0+qe1R6t4JpAMseW8wn61KcCW+XxgwKV/RIlLiiuCeKD0ZxtMTjTB2BeJ3uqnVRxZVHyuDD2ts7LibGW3keQV6anw31ghsAwhtcvPfHuRjcmBf1pOMMaAtjy/nOgt37Idu3KlpojIY6wipCZYJJWpJ9kixDdwoJC9rjGGPZ9KvZDyxW2xPQYDiFBMx/dKFWOC4IisA74XbvazGtwH1mT1BPIbcPMQEEqWP1TEHSD3+R87b/Ane1U/3UceauHac65IVzjBzGbxcKoWK0zeT5aOZqecDv2pT8MkmcTO8QXOQuIhtiJ2JEhRywoIYVHGIucCiNInqEeGgkIvhidl6mqIdPP2AKqw7odhwpUwzFKKvJmqkvcxRByccH2KSc9bDJbH5cOLXT5b5Rlt5zJbFwRlJxfPnN/1y3+pFN+/62cc2L7pEzN2ycOdJNlnTfpoy/eMvtF48jJbmb15+7bcsXEGm794d3rb1g/vwL1m65d+7VS+cWYpGSy8w1xbIxUk2H0wQevkzTksq6SiJVBipJoAIHS7FcGoReRYNKiJIIJfjDFwlqZ3q5wBYv9sDh6QWBSJZ4PJ4SD3UKnkDaKxXHDKdMhsDnIaapSTSNtaqYZCvy4JQRTEZro8uiz0Q7ogej0lq2lKMaCmOZhv2Is7RIdWbZAglQNDCV0gyNs5WfTM3RBK037AIWM6CP7M33lm7lECNmS6z6tBVIZi85lF0+McLsyzG7xarfbGmtwg19WqjzHdFQQF07PdIlubrnDGz5xszP1l37nfX/ecklF2fITbkq/GxuIu7qnjP24h89ePF551384EMXjf7WyPJSNhVfbNlWWT74yq25o7fnnsfrHrvye2uveOqpK9def5WVa8fPrbyoBt1hXDE/vTxNFsRXxMmqyCcR8kkQrwrgTerdKlklY41GaDW9kd5DRWWxtEraJNFGaaw0HRRb6eRSUlqqhGK6XJUEbSiVlT1QehA+tPvKLORjFQ2MlSE7Hpbg4RUIwQMEJONcW1cTMuOlwMYmAOudfdrZXWFxQt1P/1wsN0BEW4HATy6et7frssv/vnfexb97iVlFDS/97vmHb/7zn29+uKbp20d2VjWt+XZTGn986IaHP/304RsO4eIHt259MHfoP1YuXLjyPzZcthZfvXz5D1quX3uZWdsxOrdYKOF4j3FUwbyusdyCXKQymREgCwiNJGMelxxNxATZpiPJGSh7AGEdYaYMkScqpiRXgnFihw0bNoxsWLYlmbiRqiq5AjzE40sAnd1dV3eo1VT7zfu698GvqQDz1VxWbSPANgXMZMAK92A2XLd1ACSUzLtif/v+K+bNv2Jf+y+vXrwnO+yqZUPrcstam+rqmkjJsdvvj+WuxRuK7t78wQeb74rj63Pfi2299cjN87+dPPVJctXCHPUWL5//gx/MX84xav7Sc4ykmDx1o6uM8YPFMSLhx77wMM5BVSEsVAnUZo/a03Zqw66UkQBpyjZNkH27nCKv4kja9CyBBwexsa2HNV0qtI7GoQwPWjIGAIQGk6eQDdna1gpmXX+kGpJ6aFDVsCmXzD5n5Mjrq+PtD86saBr6eMWGOd8iNaiXVp5r/P+QVvT/llbaYdHKbAuV8TWK2owLBytjFFKpD9H5wzid2pSoklaozRV1pV3UJnlSBkr4e/zE5WfE+hmx/iKbDnTKAHKiy86Yagsz/eyV8lGKfvTujfCYUp7gvskvjb3Go1kWq44e//DwmjE/KBCfd7LaLt75zp48x08+sqR0otP09dYzs3I/129LjSjkqI0R94uCIPiEMoFS5NAdSQe1iSLAPTOS7QAyVcleiHYac8qapDqfAU88ycSQ266kDqr4OIQqkupRlaoZrnYBArUwEVZSBBtKb4ZJn4x0oPmhBWt5Pjqj9dQIkSejA51TOJ1R9D2jVPNEPOQrDz6T3rDOfLQ+9IaA3jTQG6LcxLPH3K4CxUWuECPZj4+DaZf0H2W2vEnyXpPmrjOIbukl22R5MO/d9h0C53oJn4s+g+n+0ZKyCc67YS6EFp5iD+OycvxdaKQxIGXH/7Jj1R62V9nvtgsKsFjVehmspPozt8tirWUE9GUpV0JAz4VrqkPt187bNh+oWD36nu5DZOU/ls8x1/FiJh/g3mWGX3IEHOWOOxyCIsVsMnbiFHKrbBF2Fa5fwBKvMGNiJNUeql5z4chzZs/fNu/a3GL6q3tGr654fOic5f8w7YQbERIGs33iQ0WYmGeW8WIAlDtqPR83NnoC2btiT8RINJAOXBCgvw/8LXAyQDf68EofXqB/pJMGHb/t+NhBSu31dgLa63w6iwpfUZwluJwZhxj5iI8R6/Mh5PuZ59ceonrCniYP9YTTSGIGgSQxjaZKCCvavT5s82ENcOGILvowMy+Rv8xwmhZDkFkMKMEc/WeUDuWgQiHp9CjPP26DfmVgJByOABhM0ASjZ5zv6CjYYczLg/MDHb20UfyuDt6+ifXR2trW1trWwpORKwZiXj9iYftLMlSOMI+fG2aDj9x/yay5i3bivz8y/1vTJm+aMbMp14NeuWnU4mMbM7nLhfKxF92/ceokr/t6/JvHcw9Gq/rxGHTbb/YgP+PpEm8oO8a/wX+H/zG/IPkG+x7z0ZkefFj9SCWlar1KFojY50fYh/0p9shWQjvdS4lI/bSBUhpNA0wHdbkcsZhdQ36HdC/GNszYBlh/uoj9PhpDgTJD7sO2ZMyZMhu8UWRP2o/aqf1/zbYW88gFDuStqn9eJ2vWLPA4CWOgMPjlmTM2TZ72rfmP5Hw7Fy1tLJlwf2zxyJtfwSgnlOf+dL3bO2nqxvsvGsveXF4dbT3WHVheFck9CHuu2cJZGII+N0Y3hMKxLCn3lJPHUhiS9S4qpd+O42uZ++w/7Cdr/djhLnITdYLeopMqEbuqE9WZ6jnVgkuoxpWZmJF1lcBKvpyZqCUxbav2qLZLo+XaYG2atkAT7tAe0/ZrdIa2UrtBo1plgvnOkZhX5sxUKaaxSluJFpNDZUG5rGxorMxluIyi4mzGxXwbVIflOlydMrd/k/5BSzcEdXuLFDh2LY89NfNcB7OJKzBQ77IsV/avViJvS296n7c/5sJZERess25/PznX3J74x1wOuLCt8Z3vXrGtF24hvOG56O9/M+87e2bmpR/zAvGI2PsW2kKl/xt77rp47PpzFhawFia/9PqsmpkrlpRNZFKR+YYWrh6ZKv4ORdCVRtgW/HWQOInm0UrYzhdoLIz1mGFz8XXnZY6vZZPaKJJThsPnK0QmYYcbvuNMNPhi0Xxkkhn5ERNmr2DVm0G52ebZlHls3UevmkJ0KkT5m2tGPJSP/48ee9+FcO48YdbJ5mcvamVO+oSyJULnQxdMMu0DyEF4iI2hFN21Bzl7vjDOgTKI5K+Zq0icHmeJk41FKUrbIhqNlWB/zNBdHoONxuVJeDIeavMUxSIpCPcTH1VtZhWL3m+0is0G8f/isqzNliqz4v8dIT40WBkA8DChuxMWS2GozeYJAB9u7zl9vf9sSQ3mwB8yjze29c9uGGWNHk7dhZv7ZjoINmAB7mlj409xXf19YwjyYCe45EmBRiQbcy3CMYO4nEakOOs0vMEstDTOOKnNKTE7CW2GBgxBigAyrmNnSTlAxbGp9oeyy/xr/Zv9FJ6I318U48Z3GweO3Msdsm4Y7JkT2ydeUdBc+Uh0avT4h0bUxIun1w2JXnrhfWNH582l1ouepTWzUpXa/Z5JFzx06lVQ3KZOQ0x2zOS1DmXo1wZjtc2VjbrTbnKFm5/cEPBhiV2QISNnYOWArF9WqVfkit0e0+LMCsFeFNfjyThVaVwrdbo0u+qPpWSD21bBsorsM3bME92L7C4VJ6hqIH7cszNRluWRbI/uz9bKOAk9W+TypcW4WM90cqR5kx0RmP59s1sKoQN+1N3ZcYh93MlPg5pa29zBfL4OJEKl8xuAAw1JpUnzEMxcCNjMV6uvozP5Vpj4wysr5w/9Te6PW64551zYDLmbxw5lntmV1qYYP/blFY3XPoudK26OCJPZmviyo3Zo9TJu77h6/kH8vN/S7D3IywZcr7qzY7w8AkUc1CUJcgoZOBAwEiXZZKA2QNYG2LtwKCCnsSBQZr8xjy5TAB8yA69mxk4nM5Q793Jp1wrHHzI/5uo/8/XED3CfDv/o+KDIhcN3Dgqsw/NzX16Jv3UzuWpStEreprfWP9jNzy3L2Do2e0N91xgkJFU9u0hYKZDdAtuzxKUraYfdpkoua1v6UNihp5CCg1QxNGvGSswZ88PulXGjIWMk6zLMnCDLgDFuIpYC8XzL8hOc/VD+l088gsFZa7hPUyVz/VabA4ABOf2j4oNylwHxgmBBlp78x8RotdybX3ARsxNCbN2uMS5WoIvPHfHH4uQ1+V35E5kGvS62WpxOtgQkqo0vnVm6uJSWCgnmSFFfOIWCBwjH9iQyKfdGUrVOg8kyB9KxeWBFFR2CbQc7W80htAImFBwCQXpQLzaGdZ5W2ptV3h8Ko7iQBzlYuKjtwe+89ZtLK3XbkiXt+F/tbbn3cjZb6dNTzju/KIY/zEXva1/TOHFw2xR+YAm/6+y3Zu6qqh43ms3dN3o+FhqFFBqAJhg1M+3QN6OqjFJlwIBUWVKp5cny0TKvN1EG1as4PcCfDkolMZuZ53aoC2cAZsBCGGDP7IkfkWNQkFw7otISxBTnObghm8YN9XVcYfp9PNCbBZ06eBgWGi+aFhw0N3f0t7/N/XHuoOC0i2Z/c8WIkbu/f+MzI0es+OZses854frmVdf/OfcvbPvz9aua68Pn3LRo6rjLF6169pkXnli16PJxUxfxfXNDzzH6Hs9R2mC0SDB708lCQry0lJLpjoUOwvM43tWZ13uPvl1/XReYM4RtojcWktkajQm2QEBzl/HWvNVZZARj2aUQPoWOx1EtZeY5HFcFRc1ASGd/bwaY20xHyotUCxITQo1mXqvlfSZ5OL8Calneu2BZ7qM3LvlGe2lmNU7cwYUrs9U/zT3fnjvRtvg9sqn7mpuMaeTynzH5ysYWgXwHtjY1dBIqgI4bYSbvVZ09LJTwIoITAoYc0W0CVXn7OY9n5FQtBI8Y3l8Gr2T+HvpZSaIgC1iQmU+gMeNWYxstpag+RWGD08APkBVtpopDaqVKZFXQsKhUILwQbUR3osfRK0iEhEhCzaQtKovIzqutIoxtlQpepNzAMTFfVURJCSjlCpUVnm2QRzAG/rihnBnMXB5u5jBwVl6R8l39EODAwS8/pYV+IG0Y8iV5jbkk01JcT4/t+Xs6lEj95Zd4yxPkhhXfuHpR9zrGIMYrqMl+nr20Y2TsW8icRVvYNt420/aJ7Uub1MRerrLR52wf2YikBtQx6jR1ATP7T6jyYPZmhUp3q8dUUiWMF2YKdJOAVwi4nI6h0yjdQPFQ7XztBY3aNXy/+LRIbhKxIOL7ydOE3EQw4ESKGnOYmMhTGBOpIMnaCjseYB/B3DJ7xE6Uqdpybb1GFyvYq5QqTMqnRHIRbaPXURoh1YQoIuM2JTa7CnPDTVqm9OVMF29cxSvAW0wjlbMOmNfRwTOMrP+s2j7rp7W41IbhhyNois/v+Oz3e9499gI+7+dv/+FndPyp5+FXKD91gA6C8zveuxh6I+4zNgRlzH6GELybjUpGhDBngxLMqJLZipElSlOC6BMEcbqMn5dxg3yeTPzyWzIZLT8CCNdQTbJZFogsSCICXmjPii+LJChuFEm5iDeIz4n7RfqEiLeJmGIii5Ik1CLsZnSohwUsC9cIhJ9OMFO+pYWvFvB5Ciumyczz65+Ppm9U9ir81KINt7QVlwLATT2lH/0y93bu7V+Ssl/+iEZOsSHmOL5WmPmFLlgn6HJj5Ks2zEaM38ZUWYlvwISXH/hVLKiYUrvIBL6KUx3CQYFsZjtHEO2p2nzMgc0QErGYgfohs9qyhcd5m2FmeH0pk4oqL8Cv90IJuVdw5Wa05xa89mpd08Axe4Xy7vty5+CXybzc6xMWTr4SD0R5XDXhYR5Du8OYZx3E7dbwFu0RjYzV8D3u7W6iuXV3yoQSgvjYfB1Db56UThHTOMv0tbogU12zxwyn5PaqHAdNxX9TT6pE9cYUjRkSuq/IAfESosY4EtoH+/d2QZoJh0LT930NGFor9OfLx9n6dKWpL7YUr/AwV7zdct/GNPhvfXTwkkJnmtx/WkqYoMqeFqGSjTmCijExdt4RfixMvhO8OXhfkN4X/HGQVAeHBsmS4OrgjUF6j3e7l/C+PmPs0+zkTvI4IX1Q4YpitcyRDEz3LPQQ2YPlRz27PGScZ4bHtD+deXQ4b8Cmpwdmn7ThTba7bYS3MPrKhitt2JYIxARNU5l1hdREVEipqi0K/kezh3qiKa4csIJKXTzobXYuKIGK2/0Ah9kKuQ+eJoD2gtxUHveH4oeWtv6MhQXSpr/V0h9qrpXnA6Z8jLG8CLJf5x8PB2pnuqS+TqhcvzT3zsCym9zRXGcvr0eMHLD3xWXXPzz54m/vn9J19ZqLJ4+oGVpgODbWLJ3yMKyxC9kaCzF+F6P396B4z7GdlWmodThuXGN3ZRUnVoPhYFWQNgXHB98NUm+yNMmUl4VbOl7C4zxY8WB7MF4UTwWCvkAg6I8FXHEciMeFoFSERxWF01FJsUOKWjywNfBogGQDowNECPgCRLkmsDFAAjL0miMeWqTn4QhcNmcWiCuNKGXNMpaZdbG/tw88WK9uXr7T5ja9+ubuTmbM84Y0+3q5iNhfYBODwMokKSmryOP69EkmabASSUI33vLBy7mc9xfe0Res7JtLwhhayCQ50qF/94KLe3NJfphPI2FrdxXj5cWMl+VoED60y5ZUXNkE+Cs9jKczvLgpNDMEWetPhvaEpE2hu0NkcYiNqDo0NET9iVSiIUE/L8aQrTO4eEXxhmJxPq9QkKelFqRWmHjyf634qoKp3YpEBVEkfmIv64o9q8j4Cxk/KePxFTgEGT7BkC8YDG1FjyIiura6HnVReV1qS4qglIs61ldsrSAz6CK6ktIKWoUDsaArkUhkEp8mBCWREENSHI8icU+8JE7jkXRMcsSWVR2sIq4qrFTVxrDoKk8xA77CDIeRFC1VXRXumlAi2BgcG9wYvDMoQJJhMkhfD74X/GuQGl7Iyw1GXfFEnM1z3F1WapTyHHuY51JcWu+KYhTVo8moERXUqKsGe2iNaqh8LUCoQsVrmeFFDEB8yGeRwtYB7+D0hcGTh/IAs7ynKGy9rkOQjsAWSkvvSjHxOM1SsJbeZdPWyvsNgJ3SWogH8UWEud/Xe355llUEFRwp0xeEhSZcPC98+fp/bm25cuaUNbt/njhjTY0el3v1zhubzh/bdM7G3ME1sbnfGTF208pzh11/zuj+K+yNzd8f2XBlpqKxJMr9LqarnxEPMb/rexA/OWaMDCWzAVJOyO30YUoU5klXu4e6z3dT2Rf0kbv8WPD7/MQB4JAeyeWIebCkcb3lpqKo26yt97xqz6KwK6VnesGerSgk02fd+3myVv44HY52070gkqcXus++6lftNQ2nVbnTRw/c8RNH7lqSdPYvc4caAzamP/AenwuN80iSDaiCALTgeOdMJxnvmekh8/3L/ev9VI7ZmYTHNObDNk1LbWaS2qbjsoJCDoqphN6sE50jUFkquf8ATMgHXKgMsI4ezULzP1hVAQ017b+6ajYvFBDWmRUBzu6jeL3jJ3ccgDIBmIeej+gzPL9yBdjlx4wRMA+h8hBRHNj+uPSK9Lb0uSRUSU0SEYmfEIcbKoZ8SLUxf8ObQoHJAeKmgYDi6jsFUbVMOdsUdO9v7jMDs3vh9gsQsTAH5uEpfeaj5ZuevLo1yUbz8CQj9445HOLP3bbm3KnTH4m+vWbxT/BdTpLMXctGZNock3NTrDqPe43JVaGmEHkysCdAIMxMmKb0shXkDrufdO9xf+L+0i2lnPucbzmpYsNjJayKYZG4ANnTpeMQ1T0xhxwOMtHPfGM95TJc4O77Y1kXD9A43FnkSrqIK+pLJdRmZn9kuFOVLoAu8OF27zdDs3lseP4o5vMI3L0FHmHM5tFrYj6fXt7xUapq56IroLjjzkJ5x2KYTqwiavaH4usuharQc8a8SFl12ayyJWWCP5lKTk3OTwr+WCo2NTY/JoC8nhVaEhIW+fAm15Ou11zvugTmf1WUuyqXVq6p3FZ5oFJ0VTZX7mAvjlT2VEoKrayUInGdlsQltby8osIesGDWd2YbzdQWKOlcy5ifjpfPtS+zk6Qdu+wJO7Hz3DEIZfeug64+iS2thaKiPMRObxm6uQtlvaIPnlrj4FRpQ734/pRLnn7sl68/9Nj0bzz7SzzxVfZi6qtd3/5hrvu6tjWb/n5i46rc0s5O8vu3nvz5nEvmfvPZp1/CUw/9cfZlz/z4fdx2x/jdD+T+8Z8/euqnD2zqNHtk3cD27XGh3CNRN9eDUK/6a6sO76fGNAcUq95Ttb3qhSo6tGpW1ZIqemngygDZ48dNfjzTjd+14x8rWBMjYrX4uigo74Y/CRM1HkMJPUESCRqMueQKaBmeYHohkbB583ZCEo5ValTw9Ccw1RAps5WmIHJUK9NmeZJM5AwvvKs3Hc9eX91qItOVL0Pl5XhmBwsIk6HSvrWodfksDBNc3m+F/3lJ3q9z//GXx69Y/cD3rl5w56ubHtkz5uIHL7z80uyaikDPyOHTb2yZSby5f+T+3FuFuuIHuXefunLt1AsWlnjxLfin38jWLplv1VcJnwt/RhUQD08xOfJNmzvbVnJdyQ9LXi4RhgSwEseLw6vCINm/sOOx9ul24o3t8L0I4XuXLaFm2AZKlseobIslZVcsZPN6He4SNYUUd8oV+JRZWxAkrHKU7Yi9GCOJWHOMxEzUIMhPObS3u6NQVNXcpXPLNdPSZXWChRaw+Xh4Ee5XTuXuLbRiChEehc/NMHi/0qpCzdXtC0Rt6LsXCm/ygPj2Qp1VblG++Mqoid1fWFd/5usqxnNUIK5czesCAkzMP2pMTSpwaKAXp9hDKMoemOic6VrsImnXMNcFLlohN8pjZep3p8VJIcyxSvTQM7z7DRQTIK/uJTL1Som06sJBSEIQeVDdiGTqss/4O/wHIYFV9z/AVI7f7wiURFMOkMpmOS3EJM0aSJ4IxY+WYMOaZwh5fB1eTdAn7cnMNBcLFgJ5sL190yZ5xuxH7p06eeIF33mnfVPuV29WjRmUHrpF+OTNr3xPLbhy0vnfufa8UfQXp0bde051U0mMrRclt5iu5HUCnzPxoXsjWZosKs6uoriZYgcdQIlXIFA/cnO8OMtEckBRZFGUBFVQZDkliT5JEgn48Crz4VXsZN7tiFnqC+rrKl2t3qOS1ep7KmH/cJ+KbxHxShE3MTddxAoVFaIKEnPnNZl57ApznCQhAHX7AWGwQLcLLwh/haevmPcuylQQJZWkOqAYBSOHlAFt3N3By59azIYAHdxLtmA1WnlhRjOPBgng1oun+fWzzQ5WPI8PoORVXI8b3fV0ZXtu2if4jty5H+A5a9oZb8bmJuMbyX3df1yNH+WxQSaY/sb4JaIGo4xRm8ZaxjQXaqFVjpDqwAcxOY4xwkl8FFNs4oHsb2kzs/SrYNqKyd+672/HO4TyU0s5nuRi4aSF6fSpYQsDyElc9wWzFZCsNx6wwqrvrn6y+stqwbGh/I5ysrHkzhJCij3F5O74u/FP4l/GhdfCIO3oXR680Xmn82MnFZ1+J+CdOLFXdaIADkkBCOBdBLBZgWTM8MmuamwTNYANG6bhaq0SYE8iOKYF/i3syYCyshf1A/oRnYJpNEmnei9m2P4+mDL9QcP4a659e4FPZvNy8N40in41q2dFPjlpCoQCjNgLS26678Lctr5IYnAsUlU268s/ESWPKXbDHx+891R9P1SxXrs3gV4y80yvYPaWRBaQFYT+mX5GyY3he8Lbw3Rh7JoYEYrmFX27iMpOMW0D/Ke5kLDAkfA0d0wwBMMTygoGExouCOlENFcQywAsgTVNkpDo1FKKZSCHCjpHBfOsOJgK2TNnGGgdeSHKrJbZpgRNm21R87AnpmzgcFGW6cxBvEu5JD2rCY3HQ0j4OXz+15jSV63bsmUdVvpb0722dBHaaSz3gS091oenBbCqLdZWaVR1LnauclIZGs6n3NQVk9PYECYLcwWKBMYhQaDhGCTaMg4pnEMKlhVFp15/TMdUE0Vqj5GUvJlCdIwxp9aDkSfpIZ5EMJWwN3PbhdveHVzL9uWMm7tfX8MYzpp0ymJJQ/mZNbzuYvqH3HPtuefx+Lxxfm7BXsfnb2HsuCpvoOfreJ25L8xeb/JN3FaPo4E4vgdVs236LYhzDJgxgHwxAEtV+EQVllP48xS+vKyt7LoyqhaPL55ZvLhY+LIYfz9yW+TBCJ0u489lvFxeL5NXFHxrHAphaCTgD6TiEV88HlH82B+Jpb0S+LvN8UnxOXGRojiWpXgglDawpsOGngQ4UXppzClXDcDjyAyyiNA0wQNImvkFbsSuF/em9EQCN2PCEyEw1vwdYRwGiCgNv6gd0I5otG+2LscvatnPD/v2HmIMh+DIaSBGkQndb3Vwz7a5e9++Pk6vGSlptWAB2RRAsu7p2FFmgI8X4JwOEijfdPLpfm3b6M1mwC/3BfN2Kx7pi3HUv1db7kqISJEe6VQOt/Zv02ZidEmn2Jxl0Wg8HvAAjhrzKjPZYJI9vDbq3VFkpHGRQcqNwQbZ33y4mewfdngYGTn0oqEk3FjVSF5rfLeRNNRPrX+r/sN6YXHw7iCpdOLgoNpBPFwVDPhixuRBGA3CmmvQjkEvDqJ2OmgQDddCCMwhu7O1wUjaGCjVoDRM2oVssTSmm2JVkizbY5paFC4izlFF58YSNnuMugYF/xbA4cD4wKoAdQWwKxCojSopuaghnRoYjaZctYnaTC310NpCpMutObJozIiyRKo5NSk1JyWkMn3aLFnp1ge79+41a94hj7bJRLKpq2OKkn2Un1kznNibfc2zOPvUVVlHAmYOfMrHbVwA3TyztOqs887+8IxWbadyHxz58doN7h36uZOXb75kaiG48WY/jKud5E881HGque8iuOyD3BuTLrquobKuddHthcKsM5YGj30c6rssBLaPW+QjbE0ABlEdGol/swedw3bya7CTz8VPnLv7XPLYiOdGkMebnm8iniElQ+qGULUh3ECebNjT8GUDHTTw3IFTBtI9A18b+O5AOrwUX1n6nVKilW4vfa/0r6WCPZjAWxKPJNoTdKP+sU54s3un7GYKGfo2SSlc5KpL1GXqaIIOhGhb3UBfXd3AuBGJZ+OGx5+FfZ+J0wvjYLTL8YG16ZhUFTNQGdZoWUmdEQhlZ9YtriOr6vCeOrymDlNIYpLqEumStMEMqzAsteVMPjSEG2NBuelcPMO2yLbSRofZ8Lm25pjDFkEzS7BagpUSpK5I43SFkFJ55ZZawSiqi6XC9SAZDmjU0DZrRNO8FSmLqngSdUB9wrCyjBe/6D3gPeKlCW+zd5J3jlfw5qXI3pauvnLEbXaoAJVm1sv2lyq8GsCSK2ajJ/0tswAApAw/+UuDKTfBEjZmvXte2lul761mSKZvxPusAqhf9JueVRYd6Q2Jl58hlPpFxvecIZzysfKzCSkzbH4WUUXALhHniXejUjQE60btY5gnzpOZ8mJ5lUzX+fGqMBZL/aXErARRambUEKcYZ1NfjXWxGMTNDcyiK45VyBV4asXWikcr6IaKOyoOV3xUcaJCXFKBx1XMqFhZQSsAi02jPEFucFocZEsbustpl4orYmW1lcGqrLs2GCubM3DpwFsHUtfAzMDmgZMGHhn46UDJPnDgIBQqC5aVoaH6oBSy4aDNgTTcCE2htaRm8G5PoqyZORcdnbNbujvy2XO8ht/T1FQo47TazGa6mi0xxYOkeldvIvDsQvCUVzYU98nPKD4zlU7u29vIzN4orhPn3dT6TPc/HxtcuW7dTnzXpKl9WxftP+/BPdOj1z5St7a2svz3Tv9o/K9/4iGPXDRy1rnbyVQzvyPU27eoIX7eK+dX2hNmS6MLRnU/ODFazXVMGfMru5kdX8WkyZ3GqHKopElpDdp5Gi1OxmuK0iVxaVAsaNNjNheNVWJHabUvZcGGIpf8qUwUOVtSk0JFOEiLjEQsBsGd+qYsf/aG+DPvqZeMYSM2N3Y8RmOQbXdmWsveFqhJt7xwODBy10O3zd7co/55aP2TXsxwBZwz8o1Au09Pyrvg3EfqSxknf8cTkm75ncM/uvqMJL1G16wRPyHfNPnX+tAFk746RD7rvn1SpJrzqueYeB9b54PQMFxv7N46CEuDAoPKB9GVA7HkwoNdY1zTXB+5TrjECnujfaz9bbsA3a3n2+gYARpkULCbtsq0WlYrobp0ppfuaXytkXgb/Q0xVa3NYMx+lnIMUoqZ7R2rlZtiblsiHiuNppMxqTLmt71W/W71J9XUW+2omd+IG+U6sSxTc6CGLK1ZU3NrDa2pQaUP1OE6By7j53Mjkq4SrJeUplCUTVDUKIpEeEFZoiyLImz5RzCKJCNGpCNyMHI0IskRK+moz+R0QndD3uKu07TrW3nPrgLAqTlTpyOdNlk9v6woCki4XojTukL66NekLhVgT8st3FPxPm7nJg49vebCb7QufPKTa+9buiVbyXObHL5h2YUjTQjUUYPvfHLypjwG6qpxPxk28vs3XzB605pZox/PT+zN3bdPiFVf2Pa8iYlaPWzr9As4Lm9uing72wuNuMzIFCc1Z9YLx0wltI6SDTrepO/RyeKSVSWbSijJerJ12ZezgipUxoxSnIGk9aqGbAbUV1uwKJvxxAbJoVh6QBHv9xyIaAP9qYARMMqqs65AIkCGNwfmBJaCrZQITGIvdwSOBD4N9AQUOw0EUMjqDV1elQUYriMIAC1EDrXCSxoV1DTAlWLOSiqUMuJRju9SNdDEd/EVFWcRP096JirIURRL8nBXppBKZua4dgBcS29BvtsKq85u6S3R7zBnt7l7bz5xstCdsPUMfIxCxaeFH9HQH1S5uFAHKt5ubsuG5ES/ls6uzR1rP7CzXxIpbl3+/tKZC4pjQ9svWgo7s+RK8vMbRk2BulCAy6L33NxayCu9/M4dA7Nzp/zIwiboOSacZPbRIHTKqOeHDo9jLNb6a6fW0hXVeFUKv1L8djFZV4y1okhRdRFVh8bOjxHKczN1cSAoo+8wGTgw5lvv2+p71EcDvnLfGN8030e+Ez5pg+8O33M+Os63yLfSR32Ci9s15bGEbHPEXFJCykiQMCHYVKRoA33uyjI2DYasZRPRA1Fya/RTgMRDtrKyUncZqpdsqU8VnGTeeX/w6tY+uqeltRC7beJNHOAwpK5X8fBU7nzq1en1dIDm3dvi7N+2zxNO7rj+0KmX29tf/2zN9JUNZVu4bjlbxzw85GdTjWUzxBdOXnJ3Ij3n37XKM/2Y6xES/sz7TbnQTcYlX9jwIdtfbGSjDb8n/1UmUwGvRJJTLpvP5bK5pDnSGulW6UXpiPSpJHupxDhrCJLL8AWzCRd2yWoMawTZZJfk0jIaUTS34EpB6IpAWwguqvabzOret7fQ024fY1CfJAP4z4xr9fp1wp9PPtDe33fjYAl5Fw3GEkeIQs90OwrjrLHSHsZOW4i4tCDV1YDgVvyiR/bJ4WCYPBZ6LrQ/RF8JvR0icnBhkDwefD5Ixvqn+8mdfrzIs9JD7nDju114ofMa5+PO552vOMVXnG87ic/jd+uBoMsZCtu86HrH7Q6yxLHaQaDYiijUEZW8XhAzc9ky9UJuFxmi4AV0Bd1A6Xg6k8kmignztEooVaiNSkTkueJ2VULjQzNDpMmPF+gr9A06Ha/P1EkWqjY8eolO/SGdooAeIEo44HV5NCYAOsHVyqdeMbun5f2OQiYWtEN215tZbS0tdW4e2LTM2dYWd/3Z/mesp5CTRSEnK0r6vMZ070+//+ADa3euv/axy7YvX9v3jfhC93m4O0fJz7q7iJf/4tM/gb4+bG7e4jlcLjTESGA1hcyWlW7BnhKTDuzAIk1LyJZ2qg4Y3ftMZ70PzUSshmwmBI4bIDYKv/St9u4T7bTNfKS/w0Nz+/HHX40xn7nM0XKLhS84Nhfv+8d2uxDCbodUJBGfQJLBWNYR88hxiYShwYEzkMpD9agq0otwCpBGDzJzqliHGLEZLTIPndlGh7xKlM6n5VsRxxG4b9ZyEc7jRwlfmPhR+bqrB755bT8kqcfNCqyWb//jRAFQCuifIq3nuBDzDMPG6S9i9NuKbIx+Gej3MFesVJLjMdVWFSOuaAo5dWfSSWWn049ScmlqWWpt6mCKpgb4zSHoe/Nj6DpzEH3hub9uJJYdIK3ngzjroPj73E0wmgVnH9ypEfARn6N5+D3yNFsbXnTFHuRmu8fn0LMqDVMSpBynplSyIQfbVu1lQ7MO4UVahFw0DMyhEYRpzFCXMZOXIM2u7oZ3EHgiSQ1D7InDeVhIWf3QstP9QCzcVlnc06vv/F6Nb/Xqqdc9OTiM38Ov7FiUmZa7hh7N3ffNaxqXoD70voZiaN0eFGH0Bhm9a+itbHdLoyUCR6QZO9VFz25atNNwoIBFeoCTHupHuptdcDPv3wtJ9LLLf7YhQN2QCUqSH0ZB3bf2H0jW0uoF8Kv8iF7NjvBUFA+rzg9sPx/YSho9ZF8i14/Yao6O9LyBnkN/EvewFe9F4/Yguef4c6mqLCbI8yKj287oV2gUutIxKr0adrnxEXePm+jupJu43X6fCSzS1rG3mx8+NXNEIy+YkP0tkvo/rV5dOmB+bSZY4c065dXigJtPfnl9w2jHIq0hOI58ZvEZ/03YzSTG4l2i7g1mRZ5CXDMoy3FBK0U7WATwD3aOdNSUoZg6tRcYoSqNPO+CZuWqTQGGOmBbz1UfUIWkmavTvRfawbBtfKiTmdR1lpbud37Ay0Lx36prBs6M+VZffd60ZuG21sgsY2LuBvLGVd811wLCr+ONwhOcRluIkWYDGmNQHGNL2BiNJMReEy7lm+DeAv4Fm3onXwQORlkQemVsk3YwpUqXShjWe61EZYknJh9qAVPvDBrNUFiBlXgjENdsEYrfu+q7FZxOvNKiET1PihmNEbR5lw408kAv8C0D2Sicd+Vi6GdsciF7Omrocoh5h/Ja52YnWevETvUFRrKXhg0N6iVIMfLLHuBq1OXHjezXD1DhL9roUjPdsNZGZZtFP/fVTU53trT2X7sQ8Dt7RTSvkCjODFpaWVQ79xxrZKtSqWDpXseExtU/LAyw23l5nQq6H/bkUTZGP9uV7+5Bas+xnQ53VgXs3ECiJBvCeLqIxyi4QcWfe/CXQRxmm9OIjKe4kWKJBmg5paah2Qwwbo7ILxg37GzYfjZLYcOe8jX4SKVviI/4/DD0yEJ8DSYp3ID34bfwh1gcgp/Au5lryHY7++ciJGPIMz4uU0g4fkY+KguTZAxJg3ZnhP3FrqS9lh9GmHhDEN46XAePdbzI0vLX6lt4LgUv8wGzHstnL6xMY399HTl6/fDhlzYOnTh6aW7nqrHnl4fql3h/u/HpHwtPvDTDbm8cOmtJ4yDyRu5YkfeC+3PKd7rM9fsefZfxzU6KjfOfs+E0tCJuti21rbFRrmXSykmFNCtLlTXMvFGKFCJQHy2jFJ6ylGq/5hwEfDNiZ0YNs2kwEcTdNLIL2TVVlnYz7tmYERPKEt0YlRUA9RiOt+CZvZdhC6seqBkYPJRneO4sSsLz0Z3We6Nn+KisHS4gYCaIGv+JsQ/jLfgRTMoxliywOOEExrdgrOEleDWm8ngykywme4gAzWueZC9eI+K95ClCfk/wCrKBEDvB91C8RXhEIIKAXZIwmIcBBEArIAFNHCqSxmrxK5FA+sfr4nuicI+4nb2nr4rviMdEOk6cIe4W6XoRS+ICkcjPyfgxGa9UblDIdGWhQkQFu3gvyJHw+CTTZmqVukrdpArH+OH1Am2F9pF2QhNWaBu05zT6qIanavM1creGV9g22AhEVolmYxexG0V4qGrHsiIKKtWIDdtttWyjTmYyepKEpUzLXmYFtuWjWqY732rFMNtmm72u+D+zD9v4h/zj/Ofpwn/82Ls3d99KAbaC8639zUNM3z265ge3rfnD9+6/87u3Pio80V1HKrvfIW90v0Kaug+Takvu3MbWVgj9fRfy4pDkh6zTqrKqrOjHQ9/yf+j/l5+atc4U+TF1+RP+jJ8qAnbqfsGtmQJJpNGdKORx84UUgsoSv25zZj0gw2aydzjJ3oVD2BfCUigQImHJg4dO8yzwrPA859nvOeyRwh4MdeWkSQejmjY5IXHvNee7zk+c0p34cUw8Ib/uxJI7NA7NQARg4zx7aAy5M4AI1mka1YxrnIdtvZziJbqcT3NaISPTEtAq7turjf2fz64nt+U+HRBsXlpa46iKjSu2h0Upd/z6rQl/IHYPY2D5qupvu9psWe9Yp04O5OZOnzTjQvxQTw+aRXdi5u14JNsXPP9kNt1JruHvP+PyfS39DE8Rf8dsiAZDI8PXiIAxS8XdeLLhRU9pTKRL2hBEhyOmWYgCmqX78IcmhO4/eSqNBM1qObwJnrJYnP1SsvoS8Zaa+998dP2IyVWmDrmSfoJHMJtHQ4MMTXxqqbBGuFWgAtxDV4ZrSNZUYYioDTfVa1f/68N5csXgRmYF4BGJ9CU1i6TZL4llG4ZNqRpb/aM3+fVvZNe/hF+fjQE9lW/1w8egDJcQkyR4CJK/fgwyL0hj4wjgS2ouSSdemi0JtWOrpgzb8OibVvzhpLAG7xC7kANdCdisx40y2ZNVQ4myrBiKl2W1dTbDZsgOrrkPMB1GbcI6g+4mJc9qgsBzA1OVWaseVhbQOll2OXne5n4zKGfqNg5KZJ4hm2iO2CeVNtRx2PSGugDesXBCzfAR6fOXiEMnXnXByAFpY/yS0+lbsAcpgLhQBqAdx4wIeyGvA+xpoE5KSAeYhUAlxzoDMeqMgISQwUjLlz0huk7TLNL2/jvScAmUutX7eUeDerxjwsIl56dHDK8R1lw1cfyS8UZ6wEjed4Dp1rvE15kqfGGXPeTxZ3nDuMryAdlyMpiQ8+hU+ijdRfdR8U7743ay34nfc//V/ZWblnsHe4kKVjAk9/6MaVMX06ZFz3qQZFq5whwQv7oN3ukPgMjQUS2ai5igQy724bO6oUP47JwxYLN0GLo/ml2rb9aJoU/Wl0GuCE+JNpv+zZndm1HbtTefj8pFYku6Tz5wHYeLNZ0acpcxft3qeNmrB64rWVHz2e8mVAiTb56/XM19CbCtPuy5zfPnn8zox4NH9yCBibE6xgcSYjyocjY5yfmOWY7tjhccrzvEu4QnBHKNsFFgOgdXeZo8xJJ0nBGQIAyMYBqTMcKHTHPfsE9mxoBdx2djBFOmsecZIwy7L6tn/uvRthZ6AAF2cWMveBEzEe5aUXLdgVfL4qvXjTfum9jymfCx57bcf+T+ruZuw7K6fP7NX05LcxmzDP1JGCb8yiPZHae9d/G1Oh91CWOYbS6hNiMJHaM7yEFylIgImn+R4aIhQlW8iIUdGOOfkVlMkCM8eRdJPsBsdPO9wPa2Q3pKfIp9H8uEKDJbsWG2syNdXd2RUFdLJKzzZ5TpyBSWLSRlpMwCKmHMztxLub078T1PdFFyKkd/jU6j7WojAXjRB8Qj4qei6BIZbRKlQBkVh5MdTHv2kiYmHxCwYL6nQBp+ijDSRCyL4r8hrYuRppu40bxveb2KhTG5y57ILdiJh+NmYfepBvprRhtvf4txsXA1voHnCpYYGhTlZjhOHtvGu5gNi0XBbebSdvLkYsC3u2HhQvadC9m4PhC2k0niy+y7sw1PiFbSIcxkpTjARsRsXSao5j5rHd87nO4s2gDpGUkQouRiwwVzRGTT2KcbCbshWzctgIHd3dplLSoeBYC0U1rqJZP+sHW9+HLuGA4BT2cK2/Gb/N4zDAcUWTRSivi9YX9atzc8xCCAzEo2uDD+FPdgwm+uIuu2uHDb7pYz78pMC/zmbR//J7tViPMqtxjf0LOL3XP4LvZWZiPp6dil2rPYSbg4Vh1ZQuchdtO5wEVicg9CGxzHlaeJ9XKRXe1Cvj6KcofJLT1L2HXDzDEUmaLZgV9kfGogbDoZbfp+aEzbUExu6d5MluUOb4Hxs2+/2fN99p0l//PxO8zxq5RxwIBBtPNBoGZrVQPS7r/lCLt5yFzbH+QWk0mcjmX/4zXg7bsGgBhGrUUMOY2Ys60KMb8q1vBFQdBzjKDrhXLIU0STjAAZTiVpuCFqAlNHnlgWsdcme6LxLOUkeYJZ7inIlKpKPt/KPPfo6lVTvFxZLq3wljbW4+tnhWd1ds4KC+WdnSff6wQePEdnWvcdabjIcINK1v2o8bW3yy+NvLbodUTZjfhN4AaWHmY7cQf+LdPDi0w7oeK/Yyf8d22EzP/ERsCJ022EAm2X9bcRar/eRvjvmAdnoyr1NebBvD7WAdD0GHqWUJxjq2COYcjSPILYREymc6nAGC+TedgQjOqBWcFIFGdfFA4IRwSaEaB3EE2akJ8EHo4DwzowykR+M5v7KFYmHnTEBvCL7s5BtanihvqGen89obmHr1147bMLP/zw9PsjMk/se38kzgOmsPtL/P5me6iM2R4qaQZcCDwch6hLB/26+7/R/QaIEmYnlzLJQNndcQu+88MPF/bngQ1dYYxBGiNC7kuFJs8zsCAoVAFKFE6J2Sk3Y3bKTUIDJd08azoOhemcks4CJTx9imc2cGo63uju6KXH4gmjCchKfetbC9vaQM5hB7kFP1iQc5vJA+QZQkkDPpucww4m53r+hL9J3DSMnKjCCOwQXmT2mWwniI0mv6bFzPtsNvS9KNN5qBPEKzRgkivyvWKIe8X8fWVTIn8L2u2h7MDv4fuaMFLvqlh3XrhuhImxc5JKZAfTgTb0XaNe0hSbSASkyJjStZFYlhrBMI/+VlE61UFxEaaqzMS7SBSbKgsaIFet3cn+0ESwYn8soQBi0mDqSKYkkAQLiwiZ1o69c1ot8cKcNPDY9poxbtDXzKeDrV/B6GaUNwZlsmPuV1/NPXmSP9IF+Vfs0cKOYb7sFh7nC+Mlxpy3MS7HAFW/HwrtMYQEvhAZjfhjGT8h43dsPDWKVNmgrP81mzDUA11haYPvPN9UH51mw3XOkc6LnJR3WOG9Vmyay+7x+pDd4yCEG4WFVivwzmO2W/F5NCLYaQjLIWZCM8fY5bCDY3wzwOpVe5Z4Vntu9LzukYfe6LnH8wJ79Z5HnOlZ7Fnl2eN5zfOuR7rX85TnZ56THkH2BD1EhaYkKd9833Lfet8+nzwUzlV3sVdv+cRpvgW+Fb7nfPt9h31Su++fPqL5POzmHDMFnOTD6CNE7kZPoj2IjoNopv0d+zFmxkbc9S165yEeNODOsxl94E9mmTxb1mxKztqypa0Ft7XxU6qzdGuJ9unWQrbkTqQrt/ywMp07sX7fvkeCmhYsSTI3+keXX1K/bVv9JZeTy3OD8eunntUbQ6FGPVuI3aMPuP2VeJYgDIFNxF0RPAeTJLNVMyYK6KBaLzMbPli9Gr9Hj3L7/3WygdmUA5ilGA4xVVsEoanaeHFWxvhzZrhhP05h+nsFV/mb/CQcqgoRWxifDGOxxl8D6DheHBKrdvcc3CnbslUwpRm9XD+hk8OAlPeovkvfp9OVOtZL1DnJpUmSSR5IHkl+mhRcyW1JprKTJb/g4ZAo25wyU3JFxSY8TcQfyuoQbHxG7pAPMpXDMWqog8rqC+wLAo20V+lljuTPaIzJfwfzqSz7IMS25zPQiccA3CbE3I3JTDkwXQ5/KaEy9pdBIwh/aaupyzYHJwXnBGmwAL572GzQlu8m1g/KjEus3iZubW4zC6uQhMWDv61Mspmw1BxMv6LxbGfhdWechZMNN46cmjtRtdL/qDFgSFlo3tKS6cnoRee1/nRkwnaN++Z7R+iXrvZOLSkiT28aUfSRd2soMawqpIdjjuKGmuzlw+pmVZ+nL780G5LCxXJiULUZAyUP8L39W6NCcGGnIPpE4nERPIwZMw44spSpk2CJOkUJsw+wxB01zYSccFAnhbcuweET2E5m0oyDbOymkZ1OhxkBdQoUyw5NJC5VsCALKyEVhNd5QMrWcSTZEKihpETrqSQIUDVj+seZljw+yV4T7ng/21QW3gQP1G0UeQIjbCT2ZG0ks5kbID8CzAatZ7wb3IzrKXlg689+cTuW/nHX1eGwJ7Xqti/wezia+xAvxzOfqKiOZrfnfgK9B01/1yPhnXzf3MGE4Gq2b0QUMjQCyg1TIjJFkulkW0b/gCnn4lI3KJPV9+V247+I8fv6fU9GScPJvqfCFwXCHD74LjT0419/vyP/fXe9eYVx99HD9+Fx/8drkFvZz//xGpyUM3hAGQ8IJmxemSLM5HlQhc1v5mLsW/eJcc6Dy9n3xtNl7Hve50RZYPe1vtOpv1Go4BmfC8/Gm+iyU//R7zsyihk2pEqYGbmIiKRA7Psd8GVstZxgX79mNvs+3pS7hi7LXWPhdCwmDzJfQULXGG7JJSSEjEAVKmwU55mWv+E3Tf/hhjQiaXpY85jnDv9il+1Z9mdrBMuofk7Ws3MZy8IZK+elO/yvkOUhdENObRj84YITAR8xVjKXga28RvLgHzveeaP1au44bN8O+rSI+bK3SDHuOwwwwgJS+9onm6UHpGckKjWI3GHsbvkA7JUO/XCHabG4C1YL/Io3bMn9YIupp8fST8hEHkf0o5mGXRefckGkcpsVqyzXvMpwn4Y8fp9riO4bjvxY8av54OVmFRvqA7zit9UMYULuYz7QCIkI/7QSEXojmmLvSzIxH9zMvX5mmPPRfvHOdbltpKQHYhSjjAgETUSRMANIgsQyqOShhiBSApO0S9GyRGLWYIeZRY+Zrf6+2dqv04zS9/K5ZFd2V1tLy7jcxzgMfO57n+Z2tl+5P2ZE2CWpSCAcIkqAu5S/KzPM+1+arVNuLoG1VFohl3rrSQm7QduubG7b9u04zMfyWu5S/Keer9g9JhsOEQuSZLAbSKara3hkLQtVIuxe+RFabjy7Hbv+fr5krPthM77VCVYbv2mqIeWXg/hP5ohyl5oDRKfddxTgwDIeSoh5eiR/Y3CyBeaDso0HBLHtAzyERGHwd/rfeFCtAzc0VjSIcCsY2ae7+DhhTT2Qm0KUnheZvRpEc424f10zxbdSDCf+2+gRKuR9TNc6CxuiSHVlt6lYta9bizZD+ghPDpSRZ50khUPc8eKwDyjTZu2XQ1wjtjG/S2SeoOl3QTK51W22vm4wURZdMGHRFeMvXDRuxICac0YMGDDiiwuvAE/sigsGGM01A0YaPE6DnsVv4tfZvpr6f4nTmA7CWUISqXxI4lmISJCeHczvWcbvJ6OFz3PTELUxdRgy7BDd2kZ2EKbCJPig0iUnZMYnuQ1K3IpKoLptm7BD6GF7U1AVAk4rkTZikS317pZeeMC8iIH8/+4uRgTQAAueLNv8u7/+6c4DHzNazDgVQUMZPScteo4ZIUUOyZUyE3oQKqFWEmCQSjDaGAQpGRN4RzlZ3CAYLpkxSoZAigxc8hncOZUFcvYIix8iLDBiuRBnCfJIy7OWeE0UVbJVh9cSkGxHyXEmv4mqCBaTmdv5NQPN53maXA+BEIpYb/jHhX8354TH60ohOnPywJ1rrvnd5lX4deBHPnYnMT3wSM9k5EXf38Pcr3d2Km5AcH7HiMdLszadvbPr7BURPEKJQH2CLireFdYYdac3iyBJEikrVKnZ4d1Ndu9yNxsql01m1SFEb52omeOVcpjW3OEunOna24tC18Tjo3ByJvID/95mXNxlfET6ZfPCUYmJZD004jrnimGlI+zP/GVIGbTgGhyfDvO6B2/BG7jdLqNKw4+E4ZgngciiqCrScBEPJ4RZn5kubMZ5Ci3TIN0Vb+hk/wldPICE0ZPC1UTienzFHiTCfmU2NFwtKVJzMVCRziNElvA8wQwpMaedS84UM/ifoR30IKVJWstUI81QzOcTHnooM6A7BEZIH8+ds4BTxVN729Km2850tnRiIW4RL/6QhyX70XVLO8krYv9ZaOM0MRXNpDiVJcqIxBaRuEAkhsJhmsS1TBrSDMa85SQ89GAqY5PI35yFyAKGTd6y52yEmIe08ARuEa6GiAejla0pqWcXo3X91/KQzAPyhHm4P3mD/hvkJQCxEs8hS8kaZhAgSF3/L1jKzC5/PZFyDy88AYHeD/vReLNRgQ3oE8lukMGU1y0yw2+e1ZZNoUAo+V8RKmAmxuYIcCDKNAEn9GxsZWRCsr5JKgRsgNQTC3OLF37I5z6eu5TqPYfY6k4ZPoHd5wiUfHMyIUlUYMbi+51MXrwPeqLTGi+7ENW7nffgX97DVOHKDz5A/a4lomLD0/9ahF+JXaj/dfhVyAx+EfMaQ3OXklbmGKpovOGXFEExiz0TFEP1rUPPcmBFADZQsKJIAlkmY1kVGJWtAILnrkcZc/zvQ+yOGVLsXmJxsJQ2eOvlYtKaG//Y7Fdfnf0Yfv6nn+GoE0c/4/ft/qtk67lcLmX7/OJdOOl0mzORUJkNsREOS/iJya1Mrwg7yIuEEEPVswQxmfs83mCwbUlAQO9axuxIQjItXUxhMEJAswLj06A1fsSUl2Sz4um5dex+p/j9vrHzbowJJJ6AYszflWyEFUPgAU6kBTgpYAYGuyumcFeyYRI0nEJ7yFzEZN5p92sBRfWv//z4Nrk0d4zf7yVhOx4qvsxslisMB5mXEDNis0jFjViAk1ydmeKYmeIc+z5vpIMpzsRBwRQHLOGCNg9n8lL27PY4UzBdBdsND/3N1a1vvNMhbN/Oj1gQPtXGxq9L/0Ae9K1dzqTqhvy1o2xevVkC7xD61I7t5/FIQ7a4PCvLn+pYP49SAPZoVmlGvZWZy8AO1Rh8TrZZfZG91VaoKlpheJZ6iIcDsDKeMOHf2sZetTAJ09UCrSd52Ls8rwPq83rh1Ldw6yWmCrgurxYk24LvMT0AGgF4uF/4NR4szmFzFjHsqI/bUDhd6jTdBDwY3APh11vMtfVjKU6mStvY9yAhEJNaSxzI7IvFoL+6Ct8kU09OF56U4t+H+70j7MIV4m62F+YYJVbHHcBP+liiQ5RxygyFvqq8oxxT6BPKboWou8m2duj7wGZ0m+ERVXC7iOl97RAEQX6BbEOEU3qopbWDWVmHYIq4yMCkOEnreS/OikTui9zniWtjN90ZFXfnujHduJEp7x8K21GreCMbg2cXGo7JcGvQGI5/Ic+y9cgRYftR8IVynwgncET8FdeZRYxTw/E2cbhApOHYdKsAgznTdcKU8PUiKMrIz3+eu+nnPxdOdPLDEJyrEo/1fCDXMG/qJsjNBY0fymp2VfbzbuROTyjr2ezDa3yYPQKG+04mEvhzOMWfDa2xKeszLp6V9ckv0ACy0yBzy16j1Kv6NM07nf+NanNkkW+Zj/jYQmELxtMEmL3ou82hru8eArOBcSf0frrT3cSdgjSCvBorN9kq0/OXNuS69AaMi6ovSTTbKhZfO3EaEV5YJs0WHbGgHhRmKxhXVI+aH6xbxuzWC4U1qF3s4jb9eGb4rrNPUCcw+zzTHf7nP9nG+alERn1jBjNimU3PiFNV/zrIBGlmxKW7o4wL61wT7BOsD7vDJ06EumayCfga4739DNtdHHy68U5yDzDZcBk/Y5XRr/5/tl19/WxXfBQft3wAG+m1T61V0tJhugL/W7MUX2aZpeZxsmmWsrW1l413RF4WSrA/mgUzOpGXhV8blqDDmQ9hyUL+7PBkhf9KFnZ1Q0wCm74yHmHGJEyamLOMe94QrkYN3MaMnXY2/yyahwun8hAYbrAO5WGf9Sxg39tm2abVjMTCVwX4rqGK85jWFfglDvNc9Pd5cASuQ9nvtoULf2teLtfOLtl/HYz/9z6V1/SpmEvV6z71nbU+XhO2vCZ8meU1wTG7NRfElHHSenZPB1puVMjadG2hdo0mfKx9rhHFPsO+yL7SLhyzf2Enr9rfsRMmTLDqAFF3kI1NAVEXdakJgGVmMsmRUDLMoVPgaQczHmwg86SCzDvYxU+Ymdxz87QVLvtAeAUL8m/Oz3/+aj8J2NmZl4F95PECIz5dWChcI9CPhc8FDlaxktBj5Iv/j7g3AYyquhrH771vf2+WN/uayUw2liAJmYQQjOapiCAKiIqARhBBVpWgUgGVuABS/Crua4Vq3UURggS0NSK1aovST0pbFfCrVrA1lVaKFpmX/zn3zSQBscu3/P6EeXPfLG/uO+ee/dxzGHuT/ZYh7mCCwIull3ECwHZXW2GrSqUYc2Pv5mNuitqah9qO+IfcDo8jP+3FlkuR1ZT6M2naZ3HivpXJxcVUo6q4cflyUCZ5TOs+4Usyk+fgnYA5eFdKmIXn5OC5e+fgAYM5Km8t0JN7N/PbqXe0637hMzKL+7NOODbvzt07706rOjrnLtDjlpp13JQ7uPYDcO3ZhWuTZwubW/PX7sm5+9ace3LtZn871Y52HYTr/ux/NueffdecT7VnkS3/Rh4GfOcjcoBwFdFy038hD6Pz204P4GLZLYU0jKPn8I9zMDw8BwMsmS9YFyikx8zhu9MvjjOHCDDSLfvuWL4kT7Iwj2Ewjx+BfaOQW6y0wO0buHQVAsRxSJFpEpWmWYzJ9N83bGTqlelk+Up5iSzIx1pgPBwNzJ9WdXSbYIF8KPpHMw6hYXPVjPkwx8kwx1f4HJdvJgR+O4V2otN1wfGKwWxhmvI0i1KJOxVwmqx7mjyxTEizaoCWUJVvZICHLuSwHcUS9Up0soQEJ0j/2jRx52Uo+8qhGWAqfngVPQvmaS8Xt9CF8q1gM6UsDxiIq4UXhFfBLKwTHQVrJ6qV2Nic8ugAXXhP7jH2V/hSwz0cF58LX1C03VUyaqOoBiII6K8tjwHrIS8OvAJDCtDkRkslkqpwr7pm1Apqo1LV+UbeL4lBs4OTC53AqZmpq0GoUtn+dBNQQ8h+/8x1v3J65JJJXa8Ct7706DwQk+eBAOpMTP7Ir8NidNOANYfQ9hwnHaR3nmhPEkihR2llZeCoTJBJhUQQ+5zeeaJd5wCun+e4XmCFj5sHcvQqLP7fMK97p4cE8ukhz/PsELSt//CteR03P+QoHw+f1z/x8RyPOr47bSSSTxt5nmeNrHeSRnrmZZCbrOQ/yBn592enUq9KJzubNtTjEsW3UkkCvVJJnncySYA4eCYJ6mpv2btoA8+Zi6DNdWzKXMHgaihkzOH9JWGNtpGHMGfCcg0WqEdLiV5vueypwkrunWgDtkSOLhyRbSv0kD47rLfl+0WPLp39K75XxT6H3s+vl7S8/YQG4HHdne2rutvWd3dZLPQkpfd/q2n9r3/FuwJ1dR35i/1y7qddt/oV909yXxDi2E3A5+Ndg7n+lbF8vewmng3KXZ3fbTvZsxzbCWwMvP983GDSvxI3iH933OAfRAwi/7LR8a2AAe26yz6JtMAcXWQi5jXvt1zhRC1IZ83VaBkS5jjoyfJaSdR1w8lvM3jgBnRy0Wtwc89bazjplpO7m+z6G7AJJnCyhl1/qMQJOnJ9MK6vltLy2QNODiSn/KpjVl3DgPPi/sSQFxx51t++kHwAsAqQ07C/0AHLE4zV9mVD2AgmfOVHD8nGjdrDY7zU284mWW5TV4bKj5MFxtm+h82qzoOdB/9AmnItHCctLZW9VhZPKqjPKuEPpo+dO+5kw0r9aHDxiNplmWf3XZrt67pGHNXHp9MX5wSdeYy3x5GnYRREWRD0PacTIahq8nO6y0uasp01TbQq+0vsrJ31UAfU9SH4qYEMcFA/raFpYG2kOjiyKXtWNjbi1NIZdf2Huo3W0qLsqRXWjXVoZwDd1/G81srj5bW+5KS1sqqj01jzZgfPYgV5BbSwsOstWKH9rAitEunefCqdIgoyrNMvQCuvat69czup2s59fY47PIOOZ7rwQfvUB9lf7XP27MnvEbRftl+iw7tuJmFyIXZ7/NrSVF+trsLBA4JsQ2ZAbQAFWhIGst8Xtoi/1W25Wv0+WQ16LVFtDftcpKqjI/5hR3x3h78BWEL8w/j2uAkHn2O0V3aXpXAKi2SDgBl+oMMHDrpgUl3dhRcMGnj27Jnw//qJQxqHDWscMvFq+MdtRbjvk3gse+6/Hcv2dceyUTtqAqkeq2qJ/jsB7IKxWAhg957PdZaPTUM7vEqCCUnLkWcX5iN6/tcdehiOxTIhedmcd+yd5Dj27FmOYw9sJJhfn665YCMtskoU+QJ5hvw9WdwnfyUzVZ2gzlSvVcX96tcqQ9eV47PaUfBZxfNehWM8VxpIJXh7/XHVVr4foaNg1uXtJun47qy785bct+cpOtacyK05NW/Picex52QYbMpPU8A5h6yjTU5NUCl2kuXzlDwO3KJ8llwfPGqe32Hf2bO67Tt7A8zznP9xDE1boP5bMbTcvxxDo+f8sxjaf0uG59bas9h4+0/wHU+bwFgTRoZ7vKTj0Utqz7rJkZtv2qPpkK7buNy82GoCKYHbQXjSeVTAqLylgzlE6YnUBPVUTstM5jE8U5ondUgHJJFIaakaiPYjSVJAl0eNZXfL/DfyCilv9kKrtqEWLuWTQOiQQhLIoZvsrTfmcUX+i55D3wRcXf5v4yrQC1dLVFpA1wZfkwZg2uagpfn4eKH/Kl7om70QA3ihbtrA83QjR/uzj4MXzNLleKERNp4+gP6aNsQKfIzwHUDdaKGRm+Da4a5P6GcC7udfa50WoX3ocnofNtiKULaPUjRebxXuF0R0MrL9Au5fpguYEGRMANR5hS+4goIvM2I1nuLk3NZF4rXFTgOyLiLUF5Mmcjt5gbxLviByF+89o+D2VDaFtGJq4TzQZRhhVdt5Bih/VBbKtVVV8VI5Tp+tQkFI3JeqwVTpZ0eWTxIWChcfWXahsMjB7add+2ix9B7cT5NVhCuYrYafZrCqCtMG443pZL/QTp/eSPe/wCjGgXK8dkJHPuWUb5TCzTq02J5wB31aeu9wUPqcy/4eu2o25v5/DTpZuFbDtP987r/XAMvKEG/JB2G9PFlnDQeTJ78FwHvMFoDeGwSPZ11VRo7K/p9USP4/eHTuP8j8i0Dm73Rk/rdjhDQv848bJ6QLj40Tsq5hcK+vgA6B9NpkuRUv5sAGBbiYI6eCirsWcxcYU0X4fYxpKBiHhAsTbIjAiXK3Y6wGgByFutLQK/at9NpJ20A7udb+/bZtfN5b7EfpGaBbhMhUp8uxpvhqvSYcRLRY+8dKAMJwoNY8ZO2gWHha/bKl+I0lyu3KakVQzFbqEYygiTfWARqG+csWVDHi2xvie1DJ2NMS355XMTgvl0OlTumSUl79PVtDzzjbN6a2aXQqkx1rnp24Y0FZ2ffusPefem5dXZ8Bpz40AftudZWKV5Ddcl/Q108EHaOQly5oVQpVMNpXYpk9aehYpVsWqzp2NvP08iYc8KzyQK+s8t0X3Xhj4b/4dq8TvtYehN+bKl8B9kzVZqCcA1YA91aacCCSrjBMPFUV7n3YvnM7rdq53dy5+w3HHkcVPxRU6nDN1NXWT5152RvwXw7Kdf6lg+9wTxLrI8sG3a1xPOeekz5n5yv9OZ6nWacDEuXv4MtEPiCzAzKVvRJFhWaMNJlvJn5XUlZLL0ivOvvoWiXM0UHrA5bCMdy5Y3fvFD0eReORtKc4e6b2reIzhPzf7iPzgcrWvYuM240wvDb/m/+Kv+6oeIj27S1zx9uphWGOa/fdsbywYw7X/TrxdTpaegbk0Lz/VTnEJ/LfEEWjjyOKpGeO0hH+D/3Ngn2X+A6dLX3M16EBinFKaGTVIm3Fjo+S1qjKlrQaSE1uZXojlTUnjgGGdtzcDlCP797Vaf4aVtyuvNHdB2AuoOE9e+3a59685uZta9eK73Scb/+Jhuw/dXBePgt4OfppSxD+TroCIJd6uLpFyjGmA1pGUzN3Cwayk9r6TnN8vPZyWDML5RKenWriPqEd6PEplpkic4/gS0fZWE07uvntMTaW+EzBxmJ2EvSjT/4f60efHBkivImPbv2IdV0GcFnN7U+FNGwCu7Fgg27iNqjsqKU6mqHyNIVboru4LQoatGONmt8KX6FZysNXvfzSElnWk8cUPU4e07cyl/63Mm6qjk5g4p7pzI8wf8mexfOXgDYXAm1+RWJkpaUDt/N5AzQoI3V2U2kEaNODVOpFKlVEf0g0YgWHajd5fuGimCKxxKCGP2RGFJFpTWYMSTXS5Oom1Z2d+c5fQLGwhPM0u90XKVjGTu1hTrYgPXpRLkiRAvEOGnXypBNTvjz9DjzjpEkNqTAn4dJ5NXNcSMWpK2pmGBcAra0TJ9HR6FsnEZIg72KOFtxZAEso/dbqD/fjNeEsHD1haO2z5svmL0yBqX61RAU2RBKNNB4Paq6IE2O16uFmRbxZ0U1ctMpFb3etdjEXaxxLp+SLwCuU6Kae1oWgoFu+SMSCX4gAEKzIq6F3Q3tDQshdLVvyWFmQ440kRmMcMM25XfO37W7+M9o8u3jn612ANsRfc0vL7m4gNTQ0VHWcnXM2WXP2xmOFx2FxyA4mv/LKFw6jO4fd1MPoLn/lFXnw9v/Kc7uTU5PtIduBJjmPlh8HHt2HRvNcOuDg3+Nw6UCtH6EUanfewmerHt4qxrcqOABdL7t+4RLyfPzZ9MvpX6QFFvVHS6IAzliZZIrJQB+LOD3uKwGaQYRmUCtSW5PUmyxOvpAUvMn87o+gIFvuQAAhiBzfKtvr+8LX5RN8Wn77bh8SN+PpOHwwbmX69MEP9sEPul8tf7d8b7lQXkTCNOwA+Gjo8kq+u5vP7vUSWsLNILS35ffh7naUGKerRqEwzPGkyfHAX5AwRwH+puO8Jj/eg4dveoYAfsGeTXJdPycaGWylVI1+DXa4TL+WKRWFaYqltcqovKhSq6BUdcS37+oAZbe5I747h3oH8oCIAlpon/pQti5306Gbbjq0//nFi59/YfFiuPY4+yLyAujPMqm3MiqhX4NugE4iUZA7qNjqlWmrjDsPOuQdssSd+vHdKHxQ0cTwAlycO8nrX1g8Y/Hzzx86xO3eaK4YmOpH0mvA7zSwG0KkiGDv6jpyEjmdjCLnkInkEjKLtJCF5EaygtxBHiA/JD8iT9IJ1lpljfzIGvg7e/ijD/545MOPj3hwwaIbam5aNvuKO+8d//0fDB46tGbc+Cvgb0HNxZM8l02Nh8MD/Z5TTy5JeeCvYmBNzfz+5xDddbYwlroq+s9foD/k+uFD8Ddi7ONrZk5bddsw69Zbbrn6/runXHT3bfB33dXpsrnz5l173gQzOCGaHNI4Af5qr716QN+rr26tpiOUUaI2XMA9ZEypTVfT6lZyHVWue3L0mkfPfgT9e7s7OvZc3Lx7D/7nZ+YeXhNxx3ZOqFVV5nYYOmdVMESeBy/2vMDf39PhvNxhdtCq3Xt274GrdphwNbxUr+vw76DeW7hO4SL56/BL8Vl82HPFQsIqykDc+1/O9w9ma/rknwP550j+meaflWPOnSxdJ1uT/pPPHntefsxvFX67HGsRZHBuPF31o2l76Wm51+yf0NNY07Rp9t3VtbXV/PBVdlB2UBmO7Poa+Lc2O2hQlo3D45GVe6fR08Qb7J/snXbEh2+ypXi8Z1A2Oyi3trq2pqYEz+kbeLQvwuNX+MW7+fmd06YJKfxF/N1pe8Ub9k6bNu3IDfS0e+EjVfCwfwPX2YsXuA8G4+GV3GI4CAzmerhp2l7260EDB+fOgJfuqa6uZen8p20FBvvx+7+rra4dCINF9LQjN0yDue51/OpXiUvIbXIR0N8wK9y9X4OKmMuEXjpm8XwZ47gbNpq+tWEjIPENG7c5+zWk2vyGDdr1OPzORF5HZ8q/VUcn8E8io8fZIn90YHTi8Qro9OTWIHdYYPX5p15Od6PLJX23qzN4THINlVyNhrNPakcHlok8TnJNj4eTa8y9vZxPv/KKdBM6Ou1qp/5BV6k9nOyGkQE8ONNrf3ZawK3Y32kCV/1TE9h+9GgTGH5rPvDklXwPj2XFeu0d+tc3DHXvFQo4e4VWHrNVqPdv/G/sE4o4y27lMduEAM/77IvoI/x33KS1Z7dVgO+2AqtblRS3Lrg01eLJ0xlMnjZcx9mGJVii7tZcLnRfw5dd7sJN4nSO3Z911PS+tV1LcWZLH3F2bX3mzNrZvPVk99x708xl/73aWP/I6XW8iheBo3xeE49fFItSJm6gT0kTMYb6U4Dxe2Cy6HAUe5JenXLaTvyTPlURjGVqqkvPleQTYu6aTGk1z9e5kLza9TqJktOtIqLGi2unaPM0RjSqdXgDxQEWEALECkS5d3NDqoQ/bxyYrSUdHgA4r/eG3rr4L7EKHqmMYBFGbLmLBi82OI1U9MnKyuD6V0eMqDh5eGbgCUXDTo+fbSUu7G/Q85hr6Oh9UTVz1qATxoyvGHR+1Osbl45eXlrTXBR37OJX7XPo6V2vguaQAb3hGcvj7UNJhJ4oSypyIwzC9oeB5FXcxZW3CE0KvV2hjmtsr7PhG3dVuWPlt1gBt5vbURhIdlO35E2WhI8KJpOSvrfcrq/GHk0HdK60M0VP3lJSlduJ1QE7zZ3Nzc5Wbow0O6GmDjMfbHa6ZTVU5gvdNfO9an26oe+0WTwqBl3ea0xPn3nWhPr6SWfOnDP8osGiZ/Dw0TPObBx4wkknnTCw0f59YfT1WXNGjkT2OULy1M0+e2DTySeccGrTwPwzrtWh4hVkmzyG+0H9I0U6HPU4UL8lRZbA/uKscNduUNuy22t21myvAc2tJSCU1meAHLZNntHYReAg3Wl/+BNa9hO43rn2OdKyrnd4PqGXB+WdYv6ylo8gBWulXpEvKww0arI0G8umsHlManVSlNhPgVVpbDWgVISjBBDtBA28peDudcpEOXDjcTFgxgFp2YHcb3K7DizeQj+hf9hSY99Mr7dtyjhNnitulJbJNTCvAZam5UWAcoqWzx//1m9higD+xHddXe59eby+lBSOSD/ksR1Mhz8qtiMcQb+dlMzz6XPtXcKRrgvyn6XV7NuftXcVPiu+Li2VusCmOv8lzUVlRlGGWYYbia0qICgBE9MxBbiDEsv81EsnSW9Lf5QOS6JX0gKv8NvS4ajhbfFuFYBPvLldTokz6qGlJWWwrpTSk2m2RsQAvLS05L9uXZb7dMXou6JLS/euuJFVXg9DqeuWDc9edubS9XA4FqabiQCz0lCQMgWk6E8BppT/uNwD046d+TgrAhXlp7Rs8RY7YSe3LD7A+rN+INoZQPR6B0azhV+B7SKTCiuYt1rQ/8FtllYmiVVosoBdAeYKNyckhTeTE3510xFROLIf025Qjmykb9NRYjvpRwaTNzcqabdZm8FdGX1dvtp1GVqVpMNi58WmxQSvXqyzsFSl+kK1b7no7wZ+NpDdX0srsbStS/aFfRVgNvqkYtouxNfXCVksCCEJ8Zf2xr+Is3gYT4uF2HrB3x/rF0QJqTArqiuEKRXzKtZUrKvYUfFRhVyhxbEgRIIMwjLKTdpqjS3R9mpfaALfJb0TOUbLG7mfZbH2A++81FRo0YoWpFOjmhct7tWjHP+aCu0YeWqI03+iiAYjYaFOxpbBWOSjfjAd1eqXr7tt1qmjLuhbnRl113BaOvCic/sNCH4vfePpFz/blNQBuDedurTyrNo77q0P0vfLa2cNqp8+98SEW9P80eIzi/slU6PNe6piZ5UMKjr30f9wT6LCgERAjqZOmn8V77PD4X0mwDtMUqRzM0mCpjjAH6pdlqSbY3RbcGeQCVjT+13XXpfoNYt5t0pRJ8I6TMIKSXxzjG/gibUg4j9SDmA6tk4jKV5fGBuEMIKerLF0DRW5K0sVKNUTp2Atbb8QA4QU8WrgCkBZJZGeAh0JT7T2ABboWEU6yAEiOjUBBZV4aIqXn1jiud2z1/OFR/RUNed+Zm7vVY5j11HtmDvyheuBGTkcCHjQZN5TOBPuZcwXKm6EsPwGkhc9M7dfrh06fUXd9U1HHr9w/LmTHn1kwthWtWJo88TLZaFk1qkj7/LunzH1qScvm3fF9MeGTRo4/OpJjo/xdfo+OSmfE595USFYzFGmEtZbkWHJIQtq2t7UhImZHc7GFSxkcNIi+CcNvO1Imr3j+EyfB9yM4TXAi8kzGwN9AS/cEwPPCfTEDIJBEb46IUWv8tzsecwjyJ4nPGyhvkJ/Whc0ODBdfkbGeOYaxlxS8BSNV3aOkaRTHoWYPSCPAcjHEJrmxVBWIcixPAqAPIolm5eoe1WmwtLe1gvSHM6FHh+8bg33mASVo0CqHNMKjI55bGzz4xPPvbJ56SMXXnB99ZA5V9RXVdVfcUX9QGHUN5MGzJn21M+njJ116ZPzRp4/fsTVV48cP3Ekjyl8CPAoFZ8iETLKMmUTWMMhk97rf8LPAoyeYsDt+PK3FSYGLzIeEpIvOfXx3VjUVsfE9kIDmZoazlALFcWx6kp3eX9eWbz08vNWrTw5bqiL1OjVrZVYXXz2ovNLh/Q5k/7Enj+55LKZ1RdRjOv8HOY1hNPQ6+hF+9rylFbUeqP9q+BQ1rfWh0lEDu72W0l4i9dZrqAUezGxchcV+OaBsBRGNKSxcBs2uxgkhMOG4LEUo9brKfY0ecZ4xLDgMTnx4O0F4Vng9dSToLqGuzG5Ca6wo1DHF3TRbS1HEUbujZ5ktcndhXsnd/u8uITpxl53KU06JLB64Y/Gj8HKmQO+V3Lju28+FGO/WviDuVOf+Pv4yo+dUpobnFwI+hatlzbzROfHrL46tt+VonAYVXxh8QfFwmWJBQmGbaZ+FxAMHTQ1CryFYGHVjTD1gCfkVPvBdUqFuOUujsLLDA/FrChf2Gc99Xl5bajVyCWmkHlkDW/+JZMYvLzhC5XiYt2Jxe4xObKmpjLfkDHfHi+vjbTweHx+BeRv2Zc9tnkdrW8ZtnTzeX1XjZhww4iFV/bNzr5sUJ/K2umXZvvR9yfNaRt/+Z8urrqUTstdf9WoyRedMW/uqIsuGEHya/Z9Ws77O0z5n/Z3cFbwv9fUgZb/06YO1E7lew0Uk+9jT4cDG2CKKRS6URh8pdCnPZs9b3mE+7xPetndKWDgASzvkwjLbs5PnLYOQXiEgKknLY8VoNjGe2xAUAMarxZkNGFqxBi4j0T+Njpr0Fo3QcNo4WX+gRVms00dqMJhDgRvJc2xwDs7HNWWIIxB7RD908L6dL91C5d8r29g0eWjbh9zWej8FXvgTrYtKg3utCfT/3xsTs00+zb2zvRrTm284S9oCwFffovz00n/k54KeAOgnn1HE4XAMU0U3vqHPRS6zqE7yAvSY8DTxlmJFeID4tPi70TRLRaJJ4hCWHShTezSTBUXhhumAUCGEQP4E6/bRMmi6gqY7LmO7dvyTc/MbfnJtAR6upjV1Yd6upi9UNt3YcY7ceLCxYt1zwmBUvqBcVbJFfSHk9eP/GayfVFtICnhutgE0BwJ/FYnr1gNiqW6a5lCf6/8VWF3Ko8q6xWhUjlRGaUIc5TFykpF8Cgphf1FoduUnconYJQRsK4UkVdw0wgNwhUVMJdReAssKGDWCGW4kIguClgnqs9I+gB9mm6m4nB2L3uCvcREUWdUkW4hdKEjmEAeEaFqGwiaCNeMeR0of+9qaio8E15zixdSw00PvDKtU4WcjrQPtNhftD4YC3nSq3nh9nfsccNHVU+kL+Xj1nDPY3k9rJ/+P6yHlSjK1Jp4i5g7hHt2JIJFgDpkQRar3pi/DdWV/2HtKzr2n9e+ArbzY7CqpuRrRXmx9lJakFO8+hJTYbFj+RZMzetdf0mckpO3bmWH2Ybc2dKW3BM870AH4/4e8WTge1VWhJCQbgh+Wi7QZCDAdDVpuBWmw/WynTU9l8Rh/rJHN9/JCPfYbieHvYTns9Mv6W/sfuz1OWWjPQ9gUnsz/mY1zH0Lr604wAqLaSanVT1NVFE0DE1VZS0FmldTjteLzlbRqj2dZm43Rkh7NVaqFr+/1d691d4rNLPm3GN03eEvJbc91smlqIB7WgrXLyJDrBSRyotWR2nUZ5Tf7qZub7nPB/fs8vr93kqDoMipMn9ZUwVaXm5Pc6f5YXMNZk0HKvoMpHW1J7NsxpfvSFfiYSHsehwZqauKPuCs6Q1sZNujGyx/ZUVMkxVNLI+l4yP6nTh2UMieQ8nhD6RyJdyvJD44HC/Uxf3/szbyUbWBaR9ajyUm4LdpPqeFHpPTItAvhC5equCo2sDfvR/sOBknWI2X/mr5X/blN4R1dZEfEUwQ2OKX2VccJsu79onPiRXET6ZYJ/pd5QsNKhu6US7JQUmWpKBerlyjL9XZcH28fpkurJToIolOlGZh0wtZM2S/mSSMybBGs1WY9p7FnpFOdzG0LJYjxdHmKO5wkWTsL4jRFh/N928Rn6tutI/Y7q1t9Mut2aZ+Gd1LR9BDRz4QK47sEvrntGlnqg7uDgP8nufwG+DkaYR75WkwUo75CYXS2Ly4s5OxQTHx+flCygb2iOzaL6wDeouSndZ4hd3H2ApGK6TBEvuZRJ+W6FLtHo3JRthgi42VBlPcETe7zU1nuRe6WZ13uvcer4BVOtkzfvpzP5XDVIlFKBp8VSawNNMMiNxve5LLrHVaAlrqWFVao67Diq2qKnqSAUVPioarLN+EFbt8CiSulilmmc/yWa5Era+qWxE19/Aa7qS7O2ePQopa+cX5Wu4t+WO+b2BFn3p/FjvOA2vwZ7jVLKy7pvXP6z9Pvlj+Ke1rv9NR88IpdMaqK64Z0sC8B+9as3N9xP6K3k/v/U2CjrWG3XAjrpWxAKtO8WR/BW4M8ymuN8mHOZXELC8liVSInEJXJ2hrgiYwz6uOVtbhd/Lw9VewqfnvXAvf6Wcl6KoYrY5RM0YJ/k+qLvh+jLbGaCz/fVw1/Br1XfuES3CNuhJ8zebpFs4Xoy+064/iO+y17hyha9YtrZxgDRHXyNoawwItUaCrQB9Z3koEabWiEHX1WH0K9pEmwjUHYK1YA6pq2c/omsmEjoUFUTW/ufNQZUunLwt6MK8o0BQHUmpsjJudJnC9xCYwHkRFtQzu6M/WZM3t1YMmgqQoLQdNAR/0wi1vXkMb167N7Vq7VvrY/hM2SIF5dgGtXchlhIf46e9wni9Rj9dk5wMN/7UtPzjSZpoyDg61ud188LU13eWSz9dceJT4sSpYHZyhztSmBG8VVntXBd+S3pA7ggeCLlWaSMezscGZxrrgl64v3V96NNEFepEHFpbf9DP/+yYzdE0SRZfbo2LrdxirskthGHj42vK6XOx8IS26gvAJilL2ayuEr5G04grix1OSpKZkLCkwz/IQ12cAQnOcb5z/M8uLrAt7hvNUIMNVu9dLvecRtoUaQI6G5XelyXRFGDfWqee8SqRiO6WWMdbVoex1Catc1IXnbq/yrsKWKK0KU+4KbKEP0R+QaKV5sLklBg/4HwVExGNmZ2fUPDi/sjKeOwhIauys+qTR7IT/y6WBlVytGRjlzzxt2NfQsNzcts2zbRsoPfwZbIBccyNQzah1xrmj1qXOmTShTfQKqrKl6wAss6+HwL+JdH5LIaMhsdFrmUwFVWSQ5ZqrqoSKKlFdwGyiTdkm7sCqbIrjWgC1iZYKGSGQEdDhXx4ALYJlf8Um7H4299CPfkf/8sDI4mQ298XSzz+UthweTl+xh7FJ9N6tV/zHygdxez3ypc3CRLqM1yuv4+sZVCeBNFJptdBIYuKPNtNVAJPR5sGzc5+SqlyjCTeSAGlF+aKEOQTqsqHN24WJTn1y1vUkrL3fcBnvpRmHQly8fZz3fTeTpZSqAmkIYgqwqWspg6jucZ5xqwB/n6Ebawx3ZEkulEUuLhA1o3Y14MsaOK3WxZ1ZA0x/rXKecGZaT7uZHveJWpqSGhPWNNG9XjjG3W44VvC11N71FytiGDBScbETUMHgmMT1Du99bhm4xknaMOC4hYaJSVe8eCGsgUM9jYcac42jzUPNZx/8pLKqElZBS66ZL4NcIz4AGY0mDDmGExtdlptJaruQ3ThXkig20Mi2zSUqrD8hu34uR2FlU6WvG4MZXyZUeFBE3x1i2ZFHhMojvxZu+fsOjre1dtNztnut+KiDMYTxUwDjT/MwnoQwdqqfDAyEantgLQopbY2+AxmQCsqhofZA2mV58+AtAvC6+O2PcU12rXEJY13UBHBLaloBZbhrt1WEkJVdCFk5hZCVdYQsyF+AJ3zCtmoRprIPYYrvyedPkW+XmRwf62v1MR8z0ljIANGT5OgZyNHT3nXYinAUVXPExDhiKvKIOWwFOWIsPjMymbwK63O32Q7YmYjYae6NHbO55xxxUeWQUh5NTYii5sYCimhlog2QJIDVk7XccwXQhYDCAEAcN0158qrKIweUZ1+W650cOTNBid66NSfnbuCYyT3BJh0ejlp1N3I4blj/vG9xD1//NV6tSqvWWrV8NOx9mf+aKo2Tx61SqPKZGHYBSMQo3qyIqOExy8mAGqyxu0ZcJ4omsDAmpDEmdiwkh3Ao6nyRixyWLg7L/hyWfg5HfunJ5EqyhAgITkZ2qz3AbDlqsYNcquwGXxOwOy7wE5tEy5k2B1M3fPJwyUPk8PA8JISuJ7v2Sf8p7SQu0HiSdDCHxHjJq/v0kBQJeIt8RaFA5AzPSP/I4BnRCdIEZbxxnneS70J/c+jcyAr/g+weMUKSZpIl30/EWTglCGZK0+LjEuNWJWnysxhftDGEVszZ6mDUromtizGU64EKWJh/tAy+dFW+dNu7/tzGVy96EAy+gk0EGZz/jYs/GQVQPUJLjqfcFcBLENCm4UHgajocjV4AHYm/nk/FIAOLEJYX9VqYnaO7OcjZnVW9liM2qC9AdGPMijPNbBdq2uZqmhCGwXpckJxFOBAOmCSTJj44lpSx+iDJ1uBJaQlBVj+Bfp/W0jq63F5gb99tb7jrTWp+8hEN2/s/+I39kb0cMMLeplfQh+1m+xn7OXvKbnrhU9/Yr9ETaZBGaYP9/kMcV5xny6/w3sQm/TvXFlRtqCCeqLV37dvgj2A5tX2WBwZiDA4CHjT0c0cz+NZvrf4wEPvCwV8h9lP761V+cSadKc809siiJAqCrCqaJoMo10D0H7L6u0wU/YwGGdjpmixoOr6ipXUjqOsGMQFv5vtekES83heHu8HxbbSzmNVf1wFcAoO1aMhUYMQzzjtulUnNz9wxROwU9zw3c+PK4OFmD9KRe7J7nbvDLbr97SxqaS5tnKW3Amtspxstt2GAviCMG8NuxzIY8EofSkkZJzTO90iSk1gJJ640Jy6uG5F2dsZ6n+xC7D8VBa5eQHoj6BBguzpPn/LyYg7+ff5IA5CUiX8H4XO4FrgWgV4RGETzIw9oDvwwal0EVIYkqgyqS3OJW7oOAm0dpFxnGFRNmmnzaRdNsDStJNagwgM4x54XYw0wh4ndNJ14yY1S3QCFosbS58KqJ6oGd8oJGbldtkDOoE6gFwaeOF0LL+Z+8TnNnG+dejFN/j636ZtaXFKXC2fbw2++5qpV9IUjG3J39ZZLKPsfl94D+ztDD3CKP321b3WCTaAXuBf5r4kvi75QKl8kjdWulKZpCzSpXBvlHxUcHj09LhmSqBVJQa2/JLlCLHJiHLsaZ1jm/XQxC7ezEVapInjchJ6QSPhOcKe8ZlEyaarF49LjVmVo5rMUojvlVP0DdKcmp9ak1qU6UlLK3c6GbjBNH32ZDSUJkoT150PCT/o4y6zyjQEh1c6uBdM7UGGc6fW4EPEeXKcGIt8jI9vwoLqMq4B3FzPwmx4T1wOcH25zufngK8uPi9QMvOBhntml6aQF3AsuvbEoViGcWQRruQ2vDYM/tuGliwpMqQh1cLx6/jMyDj5vw5VWhAo7EkAR8icuXtNFtOi5ki10haOu9gi/g6CuNvc6b+QvVJqVjZ2w3jpxHeaFIi7A3EFYg/DczZF4L0UCfCllFbOiBKif6+cW+eCpbY7bLCJclSlSFYdPKXk+la2pzPOq+kyZr9Zflq0R/SFTApWmDs5ZaQmDsxDoqFlhDrXsHWto2fZfUO8L9g5q5d6g0755692v6dTcz7bB2lpr0yt+Ths3PWW/8Vv7Tnvto0/QDX+jJ9mvfWaf8cyjhZUmdl0Li21Mtx3mJb/may2uPaa7H/NaoAVi7V4qntqqvAUMBth3O6veYBiiC54t11jPFMCPRywG2dsOmmUQ9xShcSaPlCzRN5oJ5RR0kCOWz4PMH0xmZASc+EHdacurKEcsNyIDQyiMnG6esZnqvbABcvSTKm7etfSy75oa7XhnbxPPcoGBZyigjxEdJgoEiZZetoZbetj3XOhl7a1oO6+XuSdWfPN+t8nX1dWVA9qbyG1XP7dd7wVAfcbPA9yPgX7DIbx+68McWkkmpCgBZRVdTYzGFUFMS1Ke7XEr0csHf2wr6GtteY0615aHxZd8heY/wwcHN3G+GJNP3MwX52jkcvnFeLaJivSn6JFvPDuH2vIGSSUCV4yJoxijxENduPTHwt25gVtB9z38JfIVG+5tEtepdHKEz77xFpWuVqnCIqzKVe26Vl5Bl7H7xPulTWK79HPxTWmf8JXglUVV6iP2lerhzuW7VfptG/iQ1ch1AVWVdFFUmQC6qqSKUtrxgKtwATHt+MYlMQWKPEgsJoDCKFIiMWELg3dY0HKDYQs3/i6WG3UZMR7Orox2djY08L4TqFY2wO0jq+/m9Cq3GMFeREaPDyf1DJRXMr858SIRuRVBVDVv+FXmDb7yDEVjj3FD75sXhSr79TMyiVpUvtYKp71y9a2rOP4fBXzv5/gP8/N+cL6Onzs99GA9SCX8HOukC2QK6Gvvd+trF3Aoz5qrXq7P9c72XRq6NCKbHtNfHCyOXsouFeXZnkv904Jzoveze0W5OGRGLqdTpUuV2caVLsVkxWKx6tdNb7EvnVKGqonUmNjk2JLY7THxC1DPYlpBnUtOD8Smu7m6tp/zxqP0NL7gYPD3NmSrMDhY0NQOWxWcE8qtMmtNUUdjk7kVxxEBKCOxoksLKlknHAuamfmp+WnBq9WCiSCnLbQG0KhR7lMDGerV3RkSEmEUYTDyK2aGgETIkKAUzoDSBAceguXXupFyhgnIisc4suJx4bv0OTT5/pFCF6jLhKb8Q4XuPTbsn6hzdutzz3HcvgrL9UaO23iBF0jj+HmS8wIDzkcAPenUdDjnZLBVXUhIV7rEC4SLxPGSoKtehxN8DXIQRiqoPKciyRy0fDgSJIkpQDaE6poEWAOlCrAlAUNhaFhz5sjAYAmCLsXf78vfB0sLrgRYVNOaHtQ0HS6gqSqjqk6YqmuE0S10MtG6vubLQMMTCX7TzZErVcMPSL0orLJAYo3458NIU16bquxRpyqPIjPKMwSB0IDOEi8xVQPSz7tWAEEYi0LywtCMyYa8Z99ck8icYF/9BjuJmzd9b5u+8NpvfgvAA7jeD3qzl8M1xeH8MMC1mJ8Xc5q6HGjujbwtaJDLOaz7SCkQPGOUyQomSYqKQrSUobIUYfLDdKo+3q08TKYa413moU8+wUePBxYFxouiwleaKBLsHQ8S2TiGh3avNGCk+BDgcatY+s3ui4UZRx5YKE785kn0KVQ8Z1esxTlfCnS/W9oJc04X5ATyBZjxm45nQUMdOhCqRa4npSgD3ohEiuIBBn+1YognweTuvOZWjWpymqTzUuRQQYoc+pYU+ZvlwWUAOrzh0CsWl4GfIc2qhlp/gL+u0bQ2VsOMWPFEMFbBVAUdu5uUm1Hf5lZVE7fsN6KjjMq9fS1NXJA6saMfizeA8Y5olNyHv4R7fwTwk+P4yvB7vxvOH+V+FduRMn/T6GBhsMZC4j3i4+IuJirM0MIsrlWwE7R6NlRo0kYK+ixhtnatcK3WLmzWDrG/a6ogCgx7iHMpgwMkGRilVC2oqprABJHLnsFcCnGLkqV0LDmr6fC2KDLMLk8ZTEopqsjgFVVVQF1VyMdp0FXa6aANbuUzF7CyQ82fcGOikUceO5vQQefjkUcgg15WBR869QtIS3Nivao44kVRdYNxeBkcXjXwH53MoYxGUYXTaJ248EgnPWi7hMZv/kr32hlYPbnPc21r32ZV1H6dr/t8XA/gWM7PZVhDw/l5f04H53f9QnZLnxI/iZE0vY/Ddkq6ZKgwVKlz1Zl1wdpoY2Jo8TBhmDLSN6VkXsktoe+nVpesKXm15EBJkJQMEVi/UEWkItk3NUSeKc4KTY9MT85KLRAXygvdC8xbxVuDSyNLk7emAg0CTQdUIx5LGe10KHZUSfnnsVawdh4lgq7FtYBOeSMVZ1G1apKWJnq3NrdEp7ruKaqQkM0N9YKaI3E3ihQ3UK+RpkgsDYd50mppjfSqdEBSpHgJGIYlVolgllTD07qSjhKphBfSMf214QqPP29O/BHtWBipXsdq2MVlGTcn3HjxtId6YplLe3kROmG5570zXFiBUtkynyMbNIqDzaDUH8zxU7ADW5pBfU9s0EnMALGzcW4spsdVPorHmT/AR34/YWkYvTgXUA1WX7aqEtTSyhp4VFXxyEJIJCGTSKHSujJSB7p8fYjXkIpkT6aYCs92bAX5dIb9iL1vq73XfuJe6n/vnY+/3rx1+/49v5E+3Riwf/qFfdB+W9+1y6BNf3+MqvfrT8m73nz7PwX5/a3tn/G1ocHaGMnXRj9Oc0uAh1YDzYVpI18XZ1riGG2k1wpa0SnRedFV0TVRjUTT0eqoFRVDaTDzvHgoFUr1WqFWf1T/RD+kK6rUbAYCxO9iMiPMryq+tOxv7/rGYTJ+f9hIu2k67OZECSzJjUor0qQbeU2CcyJ32l3tttyi5UYPwir3GneXWwbzsdkyo63RjuiOqLAm+lH0QFSI8tpivtowLhPO68IqXixsokIcNhGzYe7BTIdpeDNrJhHzkzzXApx+ynGKJgBa32AqkILjsRH1YoIJqYDNF6UA1yUk0NHRdOexAL/q3KLjrOTWu8PuMbAZAYvhZBqjWZ8pAccrI74lW3ft3fqfH7+eu3Wr/ZL9nrTFvuYvr/mFMUdedL9DKb3KnprboNsn0p/JoHcYiI9LAD8PoQ1Pn+P4uDBvwU8UJ0gXuC8MnheaEJkQdax541+15cOp41nv/7Zpbh5jmut50/zz77bIA45FTj2zJxfT4v8Dk9zLPd5FlBSli1jRc6ne/lTHIO9xTx9jkH/LEO9lhL/47xjg/9T6vuQfWd7/2OpGmhXByKmT/8tfgfqkT3Fd1/VzmiJ9NzIK9pCxmWXAuqikTlXyjUTSKTulMtGmMjKisnJiXV2PTODX6O9cg46FayQsg1GfAR+EKwW34JXotKVwsUr8Gn5vRNd+8Vxpq7+CreLfW0wOwhsJy8M+yhzIsEwIvstoZjMr4ZOobM5/b2rXfuFS/r2789+D75OwpVNS3idJTqG0vPs7dfD5lfYs4Y/88/f2+p2QpdGgidOjwZ6Pc70JiGUn/zxogT7ZtXgpIY0bgKaUwufy8AgpCofHZt4ZMRJzOiMaJeW1vHTLJIBRM4IJrnkrzBmMerjmj3EObAb5EObgbgOTU4jkL4v9ZjhMxJNJEKRpE6fSsbIm+82SenYGG8/Giwu0a/zLQJdQ6MjI8NjwopHFF0bOi51XdGHxTG2mMcO7UPsq6Y4GaHlR/+K6oqHF4pXqlAALqEJKNGUiy3qinT24XjdC8LTRVNQAQcdtm+njOt8BGMh8sAnJQJhjpdB+c8O7KSQSpMUUqvxn4NurUrQ4dSDFUqdKrWQtpfJaqb4kCiazB/lwEkMfbu5dcfvx4+5yJCh3BOm2yT3Gzdy1mR6/unkIA69xM8d96vFOOPiyWcev3oSKTzMKw/lcGrbJugo3IlRtmqsbRA6YIRivn2sqjqKDDy71ZMEfwfz/TAnzmX6evlhe2BYEYk94qH34icNP3FAZPtf++s2Df3v7+keGKXb7jff+YMl1TzwkVnxov2XfcMe0i9+nAwD7Ks1Mn1Ea3LHt1fd/8/a2N7lflNxmzxJPAp4aJAPyUm7ikOCI4AXeGd7ZsdlF0ysWGotii4pWGCtj97ndfV10RL+J5U+rz7lFt6l7al92/8LNiFI2003d7lDSHNAxgA1IJJWyZEChAYN53KEQjZY16WPQo83Os7Q+ZQODiAUTkWUAVE1eMqmsvLbapOhfT5uCOWhgMS3neqgPeSCTkd0xGb+HLhLLh8yOiVw75ba109c8O7j2ABYGSbMd7CMmstEn9GJ5oJA4pjYWXgFLhDs/UNJVNXfGwIjBFnE8PaYZ1dA2nPqAduGEl+aGQgoJlMGwbW7AUABrA4HFUYfF1aBJ04DIKsfMM9xWEw4FZSUFygmwuICzUa8EdBVfMEU51gZSoNimDRfuufWtd5+c+/xP9r7328r2p26f07yiuPqRGdffMeeHN8WX534vLX361ev3rVj244Dvt488Y38pXNu6cOotU6+91778uUdvevaGmY+fiDIxBrxhn1gBtsUQxN6G23XsxfJnkEKw5BmXQtzo9WoAOw4cim4iinrlMA/QCi0napAQlQmMCqIXqadclIIiqvmS4hEFAZsDS6ouiDIlitglky5FkstVxe+Dn1C4CYFIUviPKbqm8VdtLpkUlEPcIULApMRdHqKl0HXAXeCDRK/Wp+it+ipdAt4Hqm7H+lC8trIFUVHVnXQAikfM/MT8BF6E/w7nWs9kBU4mAhIaHUnV1NvA7rGvsTMuLgDaDOxc8ajMknQB2Eg+Upjlfr2shmGFUl/sJ7QfrW63r9okVhx5WTj9m/ftWfQ+h06Qrw3gudjFdAunkxtP9NMJ+iTX+d6Z+kzXtcXy6bEzE2cWny9P0qQ+ob7F9aEhxaeHpDcEmg03RBuS2dSFyR8Elhc/IDzlb/fvCr0f+zC5q3ifa1/4K9dXYf8c+Ur9UtcU89LwldErk1NSNwS0yfJkfaxrrDk2PDk6KTk2pcpCSKj0zXHNNqUAI0XIASWf4mMRZIlAHPBkZQlZLKwU0F1Y7bN87ELfHN8S3+0+UfKpHgurOnkojVsZC7GVsZCkVDQBfKhjqFF8VTXzrx7gSgUM/sIplWdxnYmU6jQASKuCOigTBEUW+aXHz1UeFw9FJLnSw3mnx82tiTAuAg/3leCGBOYZlO4VD+jlBqvERibomcaUlWbeA5czUV+2KdvplERFTWQ+wTyvxIu+IqDMjXN9PsmIcIZqGJKMQgHJFMtMOAy1l+shHAHqRM8WqzNJfUWfQIGdlpbIzwuZ3I5pv/7pvfZnH/3tayq/1Pz3cRtWLnp5/fJ7Hpe23HnZXbf8/jU7Z39MrQ8poW7llL1H3n7mw1d+8co7+52cPC7bQf6V0QF8ldQXV0yuuJ5dH1pBV7Kb1Vu8K0MrwuvF9d7Xxa1eT2sFrcg0xAeXXKMsNNuklzLbpDcyWsoVCTvhQVdtOBwkTcC8qWAgdrV5rlddzOWKCYjyUiWIL1bGjJScdLkiSUrCEdlKW/GS2nQ6aSK2SSQdmRJpjYiRZyp8VhLpMYpYTZqIkGSYIyQ5BnTP2nIHIYiLmioMDlQC0OEPqNGpWOV4JnlaWBbfzvoaeKAP+KWlRWCqKZeheQALG+dqWmksyPERw8SnUoELuFJHwFVlHYRkaxrgKYuiTune71of6hlGnD2y9c4+WeGkGxfPmXDOtVd7S9Pm7VfOO/s/Ft+45s8vt6+76/m2d4TnZzZfPHh4M72PXnH6GZfcfPkzP71h41nn3vm9n3C8jLDPERYA/RbTKMdLWo1FY3PF78nL5CfEp6NKXDhNOE8Q6oVFRSuLBJYC5X62FTC9ajKip0YQkqKm6VqT9wVpei3oeQEM2QRcUWR+rqjbA8cYLngXeoMRxC6kK645uHh0zOUqpldieTTA7VDNqKVSWcJvABNN8IyVBMMvgcEHX0ik8QsJF8dOoikxJjE5sSRxe0JO9O0hm86qymbAgjNGfDT7kHIclQNe6JZlPtMbQZN709yIzohFinsRR9zcDoIs69AGGNlgqqVYKOihpfVcWPXB8sykPvNHdpv9pX3X3IUP3zz12h+2DHpq8OjL73vgLDr+c3uKtGXRE7l9n1x7te7pt2TiJT8+9YnAon4n+0WxZcs1nfSr1QA2rsNiTjcdxeF/wXzfvNBKz03mTb6HPM95nvatCb3sWRfqCO307Qh9FOoKmQdCVFY0X1gpF+vE4eLvzI+EL3ya4SW6NykpjMo+b8AAwJaHOBPTOB40zsq4e5brDBpnRBoawwbCUgsipOH8707sXtMR5hpqGnGE+DxtjbZO69C6NEkbHRLYg/4Aj7h97cg4IvOIm8g9vujr54oIYVzAiflIU4cVQkUEiS/N81lFMjrocwWwLW6POgJi7WBj73Shyk50n8CHmhodr2GBsAwPRuAEydsuVK+fKxV0RMd9yPeJAD9D7YPTjW/lo9fsvmldQ9vM713zmFhx3wvzHn/4mw/FortvvffN3Cvc53URyLKohCUB3MRPL+X4uOQCeoGAuS4z6AxBLjP7+Ycade46c6h/OB0pjJSGKyON4e7TzDP9l0mzlAXmQv8yc4V/o7nFH9aSS7y3e2HxMl8S4JNkguYpE1VvGQlyIRPk+BG7hYzIhYxo5l89wEMofIAAFAtiR3TCLHwAIEWx45TqTouCOEgctNfpm2UNS5XWVsOYcClEuBQiXAoRjnzi4djycOw4sdKwk8EFlyzm+0wHBbp9IOj9aKls/rSXOIJXcpi81e3u5rup0RBWASUDN85VVSaDLVzVNlc2mIszOkaPia1kMPU4HciwitI0zfgz6YvoHrrHLrFLtrAR+prr7M/YSbl2g8ZonO1mh3J6zhBOpg0f5cbn9iH/WgGHk3guZDPHl59HjyUnIuysSicPwAkFY0GD7tt14sDi0XFgWH+fYrwTg52FCG8+sruiDSO4jjxbhsnF8LsGbXF87hKYUwhctT0/0NBPeDKOIowOY7TJPUmYKM4SZomt7vulp6RN4htih/sP0h/Uj9yHhb9JpiQlhKjaVx2iToAPKmdKlIduXJpqMknVNFFVFCTQcYg3pVyWgrIsgZnJXSiCgv4TUFE1UFG16RrVVImJApFFQdYVRdafleAlRRIFppjyWHme3Cqvll+VZZnq5QYQMneqGJx2MYZucDZhcNPCKCQeG4U1aGCED3/Q6LYvDEqMtLHD+MgQjdGu3i4V0FOrmiMNLaiUmhj08UUa5jvebrFbKfXASPGYjY0kMmRQ9RDKY6p4icQmRTd6dFNHMfXRLEZ9FF/psg30hT/b5Uz81J566gaxwp5Mf2SfkbuLHjzJHgl4igKeMO9SoS4HTwIo/Rbq4iTqQdsYNNeFsIpEwQzGauvl4dJ4aabwpPikJKsC0aJCtTZFu58g91OJy4B7l0REw2ErjKqf4kK7uoAMyhOlD1pDOC74W0I5hqIFEaYiUEkksgIsWhfFoHgvuVcUBQmzBBWZRdFoYFtogsg0YblxbeIWTJEQTXVCZ9HOzkp/A9rLpKmRAxLrHKsIxuXS9U5GM+6gIJXOHlz0SSYsnQhMVMDIFAmHHyqP+ZiZkIVDl/2bn9LvP/JTVvZTIX7kU9FPnzo8vKuLrAG5dFis8Muupdw3Ewc47ufnZ/D1fxHoDfOAV/alIzjdDdIyWsVw73jvzV5J0gcbnxrCCnG5/H1jpWt56UMVbxi7XOoscYY8x5idWuhamJIzQB4bMJW1vWuHlSlK15aoyTWwbLWivtFkxGsmi3SW7EujkUiwWCorb+/qbEM3fHk7DzPywUErgXR9ZfmSclZeXpxIBnmqZTDIuWt71x/4N3DAnR7FecaYgV8NBlsx8E9G93eXFXOdophHtYqLby9mxZvZeaRfIQxdU4XKRHNBmeCaICKkW59A5ORQ4ausBM0bLKoXI1Gu60W8JYrGR4rSt8hEr+DcIr0v45ywby9O2MAzBWiI63eZbKjE8eGjviEr9ejJ71Pmqx1cj9ucBmcF8a4f30Ur77pl2w9btlw778z3Nw+89Nxn7eGbfvCDG//wgfTePZdMeu6e0W+3Trk35DnpuhG3bGZPKhMGXhaopgseOHiSf0PzTa85/rZhIO/6iCcDTi2O0xMwHwV5GtnPcRr2uqvcTIfFoxKxUpKNco2UM60Q+NfaCxFf9K7mWV4nZ7UamtHBXopEBVcvTpUZfjmfyHHQCa8wPe+++LOjimCw2dnaUNjj8EfOc7CVquXm+x9OleRtbuk6jKZ9an7SLY0KI3RekKZcYyOPMTYnNjm3IIlcvZNkrijUcFaC5m2GV1gt9dG/t9n7pQF/bRPuPjJXuPvOO/GINu7N9izxdNDR3CRGazhkpgERzzHeFn4nfMW+VqXZ0dmxKYnWxFPyZkmeHJsqzJbnalO9c0PyWGGyNFkb650ckhrMOn89WLwjzeH+4eGR0fHCBdIEbSJvhPd9l9elE08wqRuepKj4fO5IGfc56iCLFQ9qB4oTweWugz9bUWQ+1coUpVXh1fXSiqAM2pugCf4llPwwdpfzpCfDY3bnRPFzpIpuXS3Pvo/SyuLd7LsThX5e5uPqd9Z83rxp5pZmG/G49CAX87ohevjiFhVncXMPUIC76ECDBtOyj4/28tPd/OePf0+9du69n11FS29+5OFly595CfjOUjqQlti/PPSV/YvrbVGy3vrgZ9t+8fqe13CNjge+8wbgooRWc0yM6qP2Kx6sNqSHq2em5WXp+4ufkp4q3pT+efq34u+K1Yp0ffqM9IL0MlHSkolQ0vQKyYwS8PvdKbjhaJmbp7m7eRK2G8UcQthdWHvugqrFs1IDqGq5KXGb7rRbcA/aW0bLuMmC4IaxXJZSUXSmXLisU1zVSnFtLiUiyFMBRFqKq1epphRLDSrt0XN7A5pb+tkeHoNVqcCqh5X8UkLTAhS9ojVtc02v34k2+T2giiP8Kc049mQmb09Wcg6D3U9725IOY8n3skE88P2TJFMjvNF/3ry3/nzz1pXXDd/zxGnnDxhaOeWKMTfs+R2dSMsWi8l7S//+1NUbsuWnXDVqxTrP465zTxzckKg68vxf6DSkE+QnrwNuvCRBx3LsnDTYNzjUEGlInO47PTQyMjJxLpsgnaeO850Xujgync2WpqnTfNNCl0eCXgYiKpxUDJr0ymbSrcTKUDNuQ4Dyge7igy+4IiJihCevDP+6oB7/paAVf2JlcHGPFaeI88RWzMSvFi2xcLpKXCdqYjt916rR+Rb622HqzxQFynTEjM61ZZ1ryzpHoc61ZZ2rjHp7V5eVwh/WuTmqp/AndZ2LDr0J2Myg5NG2i/lpS7OZ61aG8vnkvIe3Y4gmXsToECBPMbwgGQa2zfXKuAkdsOjOU1FeOmTCTt4RHLGIRC86El+39y61d+/4rb2flm4fNXntzS+u/f4dz/5QrLjzOvuw/bH9JY3SAE1QM3r9L3/x9i9/vfVF7Gc+EJAGMh7snd9ybBWZ3TH21doOTRmjUaYrYlKSl/C8S28bncf3ZXnXcy+0E4hjTpIXH9hcDMDgk7Y8U//cMoD7AlPPb1zrZuqHrBN4MiZLM4z2o2P6AFMsp1cF6fWajAlGZ7Kqi5sv7tlwVdn5STPYJsjleY8udEzrx3D43vydHgbezn5Z4OyODs9jN3D/Aerh99+A2QznCecqD/ru9cvFobHihcql4mzlKnGx0hFyzG9jXmhdiIENLiW9hk5kTXdx/fmgYwgbfD+TEecqNL4aQcgYfCEZUa5Dq3kF+msrgmpisTHPWGd0GF2GZIwOUVZOAgVtnHdIMvBSAREv4Jzj1wOcewe6uTcWh0gHdgQ+CoiB0cEe5buRJ7QfZUg3dQctSUviRa8EK+2luXArBQW7OzKdrQHFA6u3YCsqWndr251Tz7l24IbPX7vn9bPFitzKx+686Nor2YzcnZ0fL33+Xu4LBjn5mdhEEqScjuMQHWb1oaVSaaRvdEjRiKKrXIsi39dui7RJXzFjnPsycYY01T0jcX/kqcjP3W/73468HTWSWTkZCBshmiQlSUMBvd3xHGieWkJiyaA8JkRD5UGZK3qOQ4kPjjjeuyDPJQxii+VXQd0LxorLvE5Ok3y+F1kErj4vilL8nBdjJkkEJe5T9ZretLfaK3oH9RHKYtyqiuGFi/HLMe6vikXwazFuOTfFaGxQRW19r+yPAuC5NezYPi2Y3YMuPbApMabS1Jj7xBGeLYkNIU9Y5lph2AgkYbBpbgDMKMUo4eRvOOSf5SyA82+ZJwzwaAoGUjxoAPmAIdQS6qR7AE+gX5a++9ijqTkX3b7huqkfbli/xX6FCnTtko23nFk3SDzx4dPtDx76spTdPfuqkVcfXnXtX96usG+iN9DhlHTS8iNnR/782oYfj7yO04cP8JnmNi6PoVjX1DH6I7ZdPcC6VLGaNakMVH0jJMWNIcb3VPkp4Qn1JWmz8Rb7ufRz9U3jN+rXwleaAXzNHTHS7gap3gATSRY1FbdVGUTRBTDW4aASDe5aUTWMmxhux6CiYFBRQdS4lonvaJiA1hff1cp1IajrQj4Go4F5K+seRYNrUSI+KJPbdb5HKJ+d+jcrhSwI67OmZUF+0K0baGzlC4zrI10x89PmSnxURnlAxamsng/1O0fHXF3e28zCzzj1IXiKFjzAVPXonmNMVY2bqmhvVW+jZXTgG/Yi+uB2+2f21rfoA0BHbeys3IBchE3PPcQ+dvjSInuW1ABwT9LxCPdNbYGPUl0pAXfWbDA8uNXsI6sUBv50WUXtK/G342yhf2GMaXJQvjNihD0eWYE5qKF2Vr1JCbv8/lPPDwNv3oSsKBxOetA/6/aK+Lq3L9KPtzvXycs5FZKMlUHu5A1yyilGYvBaNYNru7x0r7fLy7yjU2wLqyZJIEG8UBJNYr57K8k1zSQmnSOZJAtJ50mk477IrZKUJNPJHcmPkmJydFE6dWWqNbUu9VFKGguDVamO1BcpqbkFN/VWHk1XBdqq7M7Aaep0kqma88GsDWFPUOPiNGhEZM7bIoZH4RjJdlMS8rcU5ak3jLM4h5IGCnWLNlQ/dGvbzQ/WbTj7j++0LX1z5UBA0cG7HpyhCE8emahMfeAB5sod3vH2fYp9I10iDrvnx5scnF3QtV8C+5iU0WWcVkaSir6pdEVDakTKqjhXusjfXHRu8TRpjv+KokuKF0QXFV1TvKhsaXRF2QsVByrCpIKmDNk3IimPSAO5GUaahAGFSSNthF8GKEewnKIVIJFILAiGeGkKlVA21k3diEu/zmWKrpcGrRg3gWM84QZRGePWVayABBh8xh03fAdeP1B40rHqGOPb7M0Yjl+IHYjJzokVmxKTYoP2VtCKbrMCxoJVyi+PFy6VcGWUYtpWEV6/NIpsspTb5aVc0y1tKmWlg8p75QM4iu78ll747GyZ35APp1Q51ls+u6oZz5zg1vzmxEZYUCTp44GtpJFKyzwODTDqFl41XN2t4jhmoV5CLB9kFrJ+n8mcIqOszvzb8/e0XmrNK99Q3mJNbb177SMfPPP7S6b+fsN/ihX2po9f2DXtthtovf3W4lWX/nrdx3SkvQ+bztmff/EFLfmGqriH41cg+Jj0endOyXVgMfZk2ZT84yyb7vyR1wv5I67ryAFYT0WWl9F5QUqCCWKcgnk2vZJlarttd8xlQdv96BybogNFrEjkOTZF38qxcX5va/fvLeb5Ksb6nmQZ53N8PfPPPeV8jn7Uk4tjuI7OxYH1f689UaqXthAPudsapWoatm7AcnkG8GRG0y4j6KLEZTADX9RdhNK02xN0e6jbw2BFu10uyVRVIS0Joq4oOm72AQ1bVEkTel6zVU1ZXBy0qrOGL5IsPBqy5mvLRdzF76PZaFX2+uWebeK25SqW7lGv32aS15ZLUe5iHFStMYUX1qEZjYKStYDebw89sHUr+y1Vcg+wptyH9kE6m936RzA3t+T6sd/knj+yL2AX8Xq6ZB7AulR6D/UaUkd+YF00uJpOj9OJEj1Lgm/RpSX0spIFJcxfEkyWuVwVZaT+6oG3DGQDw8EyuaQsafrN/sno+eHp4WvCQjZ8WpiFo3zHJIma0XRUMOGpJp1UaQ3wTiemi7Xnm5t92WYgAF/W7KzBO69pNveAZeiUMOUmYXO+igc60bE0Wb4dZigY4VV+8hUxgQoCx1RfE0uvWvKBHadfLp962RUTb3hwVYxe8/r7Cy+399fXnPLQOdctWjO5dtjttw+rdY70oY0Ll7K/sUOjxlyz+JS6UbN/0D8+d+n32HXZTNHtw3JV80ddcsmo+fwIeiDp2idOAXj1IzXkcWvGgkH09EF0YRU9q5JO60PP70OXVtBZmRUZNilDr0rR81N0eIrWpej0IrpSoP0EWty/nJK+tdXlJSWK6fUqoXLDiJUr/fsmaTH1upN+05/2o6vfT/3JE5LlNHk04DjECmBDgKE5Dc/mh9uzWDHIgVyvf7SUESeiCjwiXySJQ5OzEH8gXcYDrX5fNlMoQCxOOS9ub3/rnmdTwaGZaf2uOe+ylkh85Mk3vBO2P7Vf2vHsax+eZ399y/QJcz5mf7ZX2lfct2zA4nGBE7KrmmZMLJo2r+zE4bSe1v6u/b6f2O/ZH7+7b+b4+cuAjoC9yylpJ4mSW61zR4RowDTTqhJUTbequGFsuIKG4QpEZhn0DOMCoCfVVERdSEWAhJiuVii0QhmsLFB2KeIMhY4Euy1AVLfLVNPwNRJ3VZlvYBn3Bp40gtV3WrBQHAAOi3/1VP1CIpKc/PMW6lRfU9CWym83DfAKq3Jq4uyTKooD/e2bt+Y2/Z5WTBgx7JxnTj/hpBE3S+NvGZEKNOVez93Fd5+es+z6RTdQdU7/eqx0QojyoLTT7MNepNfxrLnmrhJ4MfsiRbG03qiube/6Lysei7lcpxCXpai1Ta6xrimuNS7RRf8/2t4EPqrqDBu/55y73ztz7yx39uVOMjNJCBBIQkIgkikCCiiLCogYQREUobKoIKACllWr4ALugtStVipCZFNrpEC1VqVqqWuhLVVcUFSkCsnlO+fceycBbb/+f7/vzzK5M5lMZt7znnc77/s8ODMgVgcH2L0q7b4+KjOhG7ZVzzp9ileCqwhHNMRezVREYkCjbssj7VJEzDk4tq3C9spgUkwZM6UwYBt8BUKdiZkJvybw3ng6wQpyKKszE5iN+Pn+OJfjs7npyksKxB4aB7XpAhllIhQrBFaM5fmKchsTtaaGUivr7dXVFFVwd/vuJnpDIkWyXYkpyjvAtdgmhWw4zzIfFirn4+1NylZdPvWVllenXj4Jf2m9esr22r7TZ/Wptq6+tqG6ugGWHLrroYQ1HyxN3rfqb39bdW8K/MK6KbF65f5fTrrWbPvUnHuFhQKZ6ybdfvuk62ifjhufBJluzCPPhSIlFWQI/1DhPHwxrxLMLgdzTbwBr0suSaI1AXCvF9wrPSnBxQJYwf3AwSVoNXoModk84EUmq2ehgLKBiFap811SCVZU+HyutFT1GzkHFEuVlFqmKpbT0ipQq5pbD+t7HJyiVoJNRiDX2lubsIR2jb+k2ddAp+uLf4pwpy6CJOXAIkLKuAbM8eq2MeMOnT/5T8Rvvzb5gtGjuTtGj956YdttF3ZvnHtmQ6/s5ksamq4/oxvkPlz17FdfbVr1we//dOedf3rjt198tvHWqSt7VS9bSFz8Z+dVr5qK998AayR7K9uPqQJyIULnmWMUwTvOlQeCZcFcyMgbeRKIp7AlID1eE/yh2qCJ7wV1fBXKg2gQ5MkzjXzQMPKhXKCczRvxhCmU5fmgIXdLeBUpwfLeXBV+Qn3ZWWVjylBZIPdS+ZvlUCufXr6gHKmovLxnDyOVy4UKpONlc75LLf2aLqFfCzH8q5gQ6Nca2hs6EEKFEDBDPbBbCfXsYevgLErbZkt8FyE7obi9h1/Hsm7Y176LqSJVqFa68enoCUW7AzbWrH7jMnbXLn3Zrl0uuC93Kql6nrChg9LAaYhyoAY5K8Le2ol1/fqGGqvPpwc7I83toXe7D+7gYzfV0cN+/1b7n0EUPFUEoHsLVuGIazS+b1Adnojzoo+obSxnflO4tEtZn7KryuaVsbnSXqWTSq8rZXPpXulJ6evSbJd4n/hV8Xlx9vow2O4H9/rAfSp4XgErFMCxz7FQmIOWIYg9DdJgGkIPL3pzKV6SkqkA4k1J0qJ5R5ENQa5diPWiSyY/QZtBTvPT+IaMdul7XAxYotHE+9QcdpFDmynaVtG7kD3v7nqs0Hp9nQ20JehYgCZJ6x1F/mjkuA03LNu5Zv4jY87f9Dsw7JX1j48Z9crha++02m+etWDFF8eWzYUf/OXXL4wf4LNuAIv950zc+MRuMOqdv19y6canPwKz1gzets765uuHf/PsOlKPxTauDOuynylhHnvOLKgambffuxl/jWw7+UpBwhch8ig5lSn0xJ9U8cV9cI30uATniuBu+CgWDUxC6MXqSuyhEk5oApsTBCWQteWzOVtuc7hGJE8tk41nCa1DtmttWmlShivjFVbBdtqWErYA/0leHTi5eod11H8a6ZgtOzL8wpY/Tb300RW7P1+6cPtZ56195PyBg857ZP15A2CJ9cslXb04w16SenjVe6Ds9tkP3PXvJ6betHDqb576+cJf/NzO1WYwDDcU61GcubxQmB1aGoLzA7cGYEMA9PaDrAwEOSzDKSKoEKYI8Hq0HEGvqet4WzNJKR/0qimfT8MBLJeKII0AOOKYtIY4VRJt4AjNpknpiDGw/3Q/Aos/gT3l4egAN/SJiklz1rzxi5UA7e5f0WK1WX/avQmUfLBuBTu1bsrQMdfe9MHuY6JVAHkd9AYM6P7o3bMuxZ9hhDUSfYjXNsM8Uxg2OQKWp8CD8afjcJT3L144mp3MzmbRFAjkRHRuFAyNTo1CMQqEqEYQw6vAS4DVsPJjo+TToN/vhzrrDyY0LZT1FOhZh4SVwQNcax5UfLVMqeZP+6Hg57LpRFMCJmzc6qJd31PEr6ZgyL6GpsO7KBcvWV69Y06ChhMm0Xjy19AzJWW98ML2Ih4wS8RSY6IPn6lutd4Yfe6GO/vPscbfu/bpO98vmD+3Gj65dgW4An4Z/6t11aMjz0pFy8++z9pe8tyZ911Y4tPPBJvB9IWkkxNnLOwSOhN4RiHHwZQgSCAlQ0nkTB0RAm6cunmgaJpOUxMrVTW3txIys33EX9NmlsN7KGpmxod9D6khs0va/gU37rT8O9FHnMfqY81/t30y/h20jmxNgZ/Tc9PLC6WckIBQAgmZl7x87k36+8hZPpIQ+aU5qSDR/VJeWctIYMBeCRyQACPpUg/piMSKUpVNaewQteN3Nb7z22rveFvkyDIDP7dGghtbXm2BE9Ed1qfWpu1ti7kXyWHeySPsSazjOebd7Uzy5IHCfbqv/yjZpLcyNnRJU5GDSjKhEGiWSjMdNM10IpmsVD1BVfWMVgBSgDg4BTyJZCotqwrO6LK+lIGyKSTlzTpzkIn2mKDBHGyuMH8w2bnpFWl4Qery1LUpVOFp8Az2oFc9oM4zyLPUc8zDLlHBOGWqMl9BnoSqJOVUGr9egMyQlgWq9NZmHH7OdPAJSUR62A5Isep0gqF141KS3JGB4FwREj0AygJ24O4AzgcFBMKIQv6zJ40umWyX79mftfOR69mlDYPDXdMllT+wA+CJ8Gx2ad87H+L40m/SSfC+FUDo/ERgieo8YsXBV7BtS9K/zLYb1VivZLzmErO40FcQRZMAX3I8gu7QNMOJqQKB32xCw9Ez6CXEexAB5eUJhTQviKTeyXD2oasSrCUA/DiQYhSuoAZruSqKR0tRp4lTZiJNFIiXMsWce7ih4VRRUAzeQKYX9roZVra+2HmoPQSCOw/BzxDXdgIu7YlQ+w32+5ax32ylunCosLrCAKoBNLUEJFEggrf50tyaHJxdCpaWgOHGfuMrA601wC4DDDHAMs89HjgFW5AVURQdFN8T3xdHXeON8V/GH4yz8VAkEvIFE4zSQ5mhIFFRfHIoYQIhwWpSMBqEPwRBLNgleFVwXpANKpIvp+nD9fE6kpGuJ5hQLhplOC4hZV0+JuxAyhJVRYNCykF4Hzqxy2Gardiq0URhO2mtaFdzczF4JLrj8F42E0eSKQvVmL5axNvI0XqOIbMIHfQQAT/X+uYz1sWjVs0C25pvb6jdAsZZlvXVpvvuGjXzlkc3/eO91utngQZrzLplG1Xww5sgDAf0W2mVgQ/Bwl7gUbn991C64JW7V46d8som65/W11TW/XH8OAXLOsDsL9wdUcC9HiDpQJwXuCUA2UAwkA0MCLD7pI8lmJcGSWskdIXjbzwRuVyG98qAkw05JyNNUitUWJiirlBhhfqDCgXvHC98wrvVC0NewON/WkiDPijI2I17ReTHsYzXI4ksx9D0GGnIz2Bzj//pvCCrGuvjHFFj6x6oZYw1PuCr6jDgPkr4NNNPbulochPpNcJbclbzTCJTYpVmNc8iNBxEwM25oAb82GxzZbk8vcnVM+yUhrfP72o9OAjc1O0sa/FZYMZO65rX0UVXvf2Py0H0b3+/c8PK5+fM3L7quW+fvdyaTGfXrSn8fLyn8swLheUS4R+4OwNWRTZGIAOByKm6otdWeBu8sMLf4IeKP+6Hg0vHlkKcJHsVrSSa8vikXMqAaRMHbRoUtFQqbyg5c0EeOOwjnnx5yOQZwzTgmabRwxhhzDBWGXuNI4YwwphgbMSXLPluwbDP+HjBcGwwzlqwT2hu300rTpdQhPhWB1XdpiOx+UjwlxzWtwrQK4MDlLIihxHOUHSH+MAXrDGjoIafP3aa9XGbiL7ccWY9GP/h9/1v+uNvtr/82tIz++58AQg7V1qH5q7eMGH4nl/t2PG7J9ifn3jPOtE88lb07YldR8B89Ky9nxdjmZVif1OBff8Nj5eAJyJgsP9TP6z09/XD+yQwRQIhOBsuhWsgmy4P8mNzU3JwbGJKAo7VpuDoNZFT2NJYwuNT+ErOy4dyEwLgQAAEMkpZbjoDvmIA6ZDP5Mq13trZGlI0IGh6ChRSE1JHUohJrUptTKFUqrKLk2vUkHT3nZnNM9t3E/KWw60OaHq4BovGxp+3d2dzJzH1ssVEpNKJIMIXdC740rFXW4faCujVlrMbpr/9GRaUtW3zyO79lgzo2/LCM32TLSutb2988IEZ4/Zs2LEDTILvtU98riaJhQWntA878tC5d8AyIquJ2Ga30lhvVKFO5i/ir+KRKF8oXylfL7NiNJyCLBsDvpSKYljfvF4cJZnPMC8xb+KcPxnIp23OA30fDhDwhyV1abv5i5SRAP7cmVIfeyq1g+l8HF8N27rTOrHx+5un3XTz4dlXnDe0wXqj33m/3f6PnXD4peuXtB5edmuPJRnr8SVjrh0HXyW94AyDPsPvtZQZW2hYmlyT3JJEV2rgFRnEpC4ShOkEz5eAUMIHShggBwKxDMgRUopcLEfOA3p4DnhY0UNso75v5qnv93CNYyQzxAIWuTk6+CiIjSTvm6wH+qyl/IKxU2dceHlJstsZj+BErpc5zJAraxeCSAsMD+jSrXvtpRfcD6o3nzcDp2/nlkyz3lt+5khwCRzAOHuaA3hPR5m5hTENkcEReJ/6axUOUS9S4a8lUCE1SFOkuRL7mXRcgiwcABdDkmtwmicVDIV8fugT6fbOOww1AhMP6HgL+3r4NvpafXt9nOjDn7LVjtlsMInimtiOYCbo0DSKbezwN5g45AabnrQ+sErAW2/Nvcm6/8G/7tz57nPAWDYLDLRWv7Rpw/LbgQiOjGuv53a0P3vpH56055zkk4dwvH07U4bf0OuFX8YIjcOF5WB0HszGKX+yIjk4OTb5afKHJH9xDHwfAOP8U/3z/Wieeot6v+p+uZV/gId1EMwNg0x5aVU+nI0mJlQBrQoIVVVsl0Ra8CaaBAI0ggTJl2AVSQ7n49nHy0F5pvSBUlDaLWtkCQg0U722G+gWlxJpGciEk+P1Zv1vWBStvoZm4ijt88smore0KEpIeV3G6J49ZjlCordOrYWwQpRSdbC3Yi3Zm45S19UThrqcXfisqUYfzl20/9wXQz+7t1fDpQ0v1d5+7pmVL26zPp828cn11+V/NrfknKut3w2ZcvG86Qth+Ni9j0wceukZP5u44OpfL7psr3XbkAFD+1x6ZfW0u27sPbRxEtWXqSc/YY9ybzM1zMHCbTwMQRwsxfhbeHS2BBQJjDYAiUHgWSYYUwHGdpvSbW43xCdDyaVJJIwqn1QO88ogZbayVFmjcEoqy2dDWchn67KPZ7dk92S5W7L3Z+HQLMiyWhg0hUE4mIojplqvnlGNv/SonlC9qnpddWs1L6LqyhQrZZUyPZ+ucisAIRwjLaBNQr3C+UhZ3hSBRq1CMyGrKhYBKLMYYyc9Mwl11Uw/La/qBKiNcAecUg5wTUaujsqasiOV1jFEPw27WlBMePG360Ps0R2/tr5evf54H6B/Xttw7ZilTzwV3CGDrl+DgQub9o7dvHfA04uuvO1X1ywr31AHntp3w8yfz37n22vi/ftU1Qy/vqFy9foDAO66dPqfr67q0iPW/7YFZ9b3P/f2CWPqrnDk/z6t1z9duHYeAjK6BUGFAx9j2fvAFGOuscJAfHRpFApLE2sScEACjMpNykE0Q1gorMK6mjB1E2TNXSbUzJXmWhPhTAsG9EQYMYmKQoXuC9dWlCWgYgqlapbR4kCMVwaywdKsSbnXWUeWeDPvcaRY7aDVY0HSgMSRIyCUOk5pZWaOz5i+H8kw+yMZmvXs++9Yv2t/4r8Jb83s5SD+ZqoebP3UltrPbal92UlodwysLxBbwGGf8gG20ymcfT9amNZbBIII1oiPE9q3evEKEQmiFM0IZtqbETzetBqPRSU17k2nc1I0KElRIZPJqXGcZsW9ggdnERk9Go8hJQy0IAhyeioZRlJazaQU2RuNCzH8FDWTllSDKTVI+Z7EZu2tdiSyr7mV5ApuEa8jPXA6Ey6haFduBQIBAycMyGVJq6lOA7LBgQLYDyYmu1fX/Cz+EKhu+xuofij+s5pqX5+J16/b1e+8EY171lkH973LRWaV1FT3s9a0l2/YAN8FV/Wr9g2Y9cL6v/51/fH3QLuFsGyiWDZPs/2IbMCg7Uzm5JHCgIqutWkd3whYNnPEe8QnRC4aqgg1hFAolU/VpVB5GuQzYLIIupjgP4huGyopSEXxkXuV/0GE+4M4p8JiTCTDAhFjQZFV0jFxVWVVrWTim7RUJTVJaL50q/SAhG6Vnpdekz6QWF011R4qulZdrN6tosVqi7pLfUdlhWg4CuujAEWvid4V/VWUleLROGyIAzV+Q5yUXFjhP6zSJbYnaiYB9CxKlRT7aHfr7iZCPU+y+v+6cgwZiJ9pF8Pd1Qvg1Qv8ePXKBPZpunoNpct+29729OKSPs7a/a5PfWNh2zrrpvPORTfPqmysHmH90Zq8YgW4H9SNqPaNxmt3333r25q3bqU+bvzJT7ilBNcFZ4p/KdTcmgWLM2BxEtwaBdDob9xprDfYh4QNAhzOreWe4XDe2x/eCdcTiCVSQwqxPlIRLO1J2LlaC6loutYXTxHWIrwggQDrScmwFNtXNeyY1uewZWXKfASW1v6hvZvJz5BiZBp/6y4fWO4D83zgLN8Y3xU+5EvnTR6QNh7IE4tR7ZQNSdbslrqdQ0CaMdaQIoHD3eKaXpIWmqTKVIG3ApEjDQlO5abKcktf3mL9o/3qDS+Cflitwa1Tr+352/dAcuvLryxe8MfXblq06KbX/ggQ7Gd9+uiD8Bjo+fr+DX3OmHXtQ49bn+6ZM2vW7D/8Yfa1n9uxOjmn74L3Q5pZXBgreYBBqf9gmPdHvL7auhQ4SweX69fqsM4DzuYu5CAPQiAPUDixPwEWJlYlYCIBpYQo+LD9jEYDmhSwI4CMlk2zTSyBm2ZZEqIS/7/LR4M+WwbN9kCW7eUZm9AK0IGrHGGYpvYR37VNp9ALW9FwiO1iyZYOH5i/4vwNR6f/An/+uuYB9/W/8WdP/OPqeWCedTXsB76Pc7/ilGEXv2NNt26qKo2sVTRp5Fj77BIRLK40M69wnhQBJPQbG/khws6NAD4N6tKD0qPTx9Ls7DSAmpE2oGDInlQyFlPjUBX9qXT4zTAMq1yqFb9YQjHjjKqrG9VWlRVVFb9vSteBjd47lFb2sE2ds7e91aEptTca9q5l1B1UAsoEQ1dVyPfSM7SRwETrccjaGB9cvrNicKzRe18A9CvfWQ76oWsGD6igBxZtVejP9LSiYsBgbBobrV347ZTjz5bGn83HLCikCbdclYQEJAG+Upd5r6fgKcjeWo8KWFSgJM1d8V3sRL06yLFKmqvimjg0npvOvcnt577i8B9pPKnSASaAnUXV69X6nuaZZM1mtu5ub8Vq/LrNwlz8SozGLpvJI+PLEXZDgeCjcYRSHqWtf1ifTHrg8jzIgegkkEL3t02+vBx57wYmuPvycuv7Dl0kZ1ulQNrKGLoBYxw9AzQ8vv6jhAi5TQhiXIwS1K2Yc8gVI4dcF/lDtSI55BLpIVcMREUQw8/MSTFskWNyVEiwMUlLBIV4jBclOYOVlYmJUn38rPiYOIoLuZcSbyZw5jk9sSCBVJRI5LKSP5qTC7JzvCU7x1ty8XhLBv1a5b3yARkVZGDKPQgqfi77X4+3PiLHW3b2+X872nI5hzkaiv3fjrPosdVPn2Kl6zh6VvUfz6681LaOs0ayA7DsSQfJb7YzOhb7WI+vtqoGlPUAn/QATKVeaVYirSJdUVWB1LPLgZQdm4UDk6OScGBkVAQiLQI0eBJCQmJjcGouXAgXPMnacEDjzeoEK3dJmELAn3drPD5Rrd3ItOJfXc93z6ZjIIaNxOud4tXXnbnNpj0dPNpFKk9S8umUHZTRYr3NqUqBV0pNxkd5V+3HfnRIM+DGJX8/uJzNdl8w+LcrY1d1yyprlS7nXWW9a/0z2f32K3+3ZuKEcwa+cObI++69YMiA8x65Z8RAGPzXXQ/+8ZZL5+VCSKmtuDrDIqzND7bd8IfrRjc2LJ7z0qMzV8y+cu3TP7959uROfDM84Zs5efLkemsk6EMxyvrS/iUHG9XPM3dQ3T8X71/SUxliriwMnBQE1wXBGO8V3jletE/4WIArBPCZHfjej5AwFwI9EQgANSHxRgLIfn9AKbKlRvRAtgnnt+6ZQatrcv303IcQ7dDcamYFwJpFZZSxfQ3+4q8AqMH69OjsqQhdc+MRwFvfLDp3oAbmWCvSgAWee5Yf/eaWex644JxFd1u7yfsegd93I33fkwsD3jM+NeBSA1zovdJ7vRdNEcE8ESxF4F8QcHAJXA2RoCRkmfMl/Dyf4GRZ9qlS1n7nBYbF7533VdE33X76u77EjlWwiwzhBc/0IjO5vTIk8MBf8BqjBjR19lHrU+ABbNpaAeZoA89dZH0D+CM3XgMDR5ff8wDoe/eicy544J5bqPw7cBrfo/eXWVPYDL3/Pr0/Ga/PbO5tfD9I18fB5WRUZn1Bv0gBlQoYJYEyCUykCCj7CqM0rf8o2IXccvR2OgJIkZU8REGIoEnOErwTcDIhyVKeY4Mcxz4gg9kyGCpPlaGJX4UzBcTKHIQEN1hQJIjDdobW2MMNVfhPK6g6XEVWbpnuMFGRso/DSsVU0mii2S2igFLiXkh3L689b537oDXs+XbwO/BSO3ug/RXY+4TJ7WjfAM+nn41gCR3Fa6gytxYuekgBFQqIKUBVQFQGd0pgjDRHgkEpK0FOAg+wIMKCuxH9HJX25yAfs5J+zBXkY8Ac4+VyjAAEDsqIlRSewNEAmVYn6acBtGTV7mtoXtaJzO6UHotOH4LgRrJHW6w9j1h/3QgiIAzqAEJj2n6NFh7/lHux7bfoPKcG4szBhZgs86dCzfJSIJZGSmG3EpBNgBUx0C0GIlFAACSwOzcuNL430Fz/ff5f+7f7WSxtr0fahioKPTSCkQITSIwnCgGB13Ec9D7/GQ7qMqSLSyVxOJKR6pUkJexas3RpnpD5MfmkoOS8nv0+sNIHGJ/pg/TGV0Xi7NZd2Efqb8zqOEBgmrBFw9lkM42+zz1M3AQlCKYh4SWUz5AUi2wjZ+ANapT2ItzBtJ2OWjW3nFfHDrx20d93XwOarJdb5s4Ff/582YLtPxu+3trfOOTBh0YMgMFD9z914xu/XL/+l3AMHPGre3/47bQl1sVPXn7jTVdhfR+J9f1Sou/MXCpLR/8ZxJSAMwrv/VEAy7EmcFdQbrEWfhcPWR4IEg8+5X/goSyAPwrHBdhHGiJdJN0i3S9xT3rAO34wwA9G+4GSqczAvpkTGUgSqskpFIrmo5OjKGl0Mw4baJpxgwEbDQDyGpwOF8C18E3IabAJPoMv9mOfwosQvsICgQV+bIT6fM2CO9hHWPgxC+pYMIhdyh5j0auB9wKfBtD9gacCMBfoFYBcAP9AQAyldGSmRInBL16FXxN5cV5QkgjmAyV5tkAxCryCWstmE3lTBRptB2ruaAfaVzzgcaxRAz1lILHcLHrqQGK+mdSu2oeDtpWaSRzUTAp2A/B6AVLTNBGO8nBoW82GBZhx4luS/wfQjNdfh3zf+x/+wmpcOwyMfGTne6B740uXWe8/PGtuz+4HrlkKLh4Jr3jdeujQgl+A67f9Gby//cIP3+wGqocMv2PFHdb0pQPBdfYecNaRSTAm81Lhl9/FwNLYmtjjMVQWAOR8Bw4I7ArAcr23fr2O5qqgXOmtwIESIIVnuAWCsghI5TcmQTIZ9OaZEjEvBPNVRpMx3kCGmdeS6eSC5MrkM8n9ST6dHJ58CV98leSSye3GqwZ82PitAQcbKwy4WnhMgCI2AYbA+lNRJOO8qkOA5A+FHyaGYJ/Tk0CyAWamawKIMIFOop9sWb0fW/u6XrQZBdHTMTMQ4mqMUu5Sa+P6ne9Zb2FZ4aRk1CQiKuvRkTuJKMHutee2HcOCfcvKbxuLpWW9ASpXrAJ3LB1o3doTC9JavmXm60Vcc6GrP09wzX2C2hMsAlcxJQXDmaWc4Vno4TSPB8CfAeApNuo193J/lmIQhpzevktAilE3AwhV55n22ezJT/j7CI8kmEz777uQDohlLCoRoyrLh7Vm7xCVT4XDcZhMMTAu+lKqpA3xeoMIboPLN8eDeQnnnx3jzA48yjE6w4Av/uHONX9RoJN/Un06bsZiaAdcjv2ZPQnHuPNIjI0V64DxO+jJx+lr0kec0dtjLizFPheM/+stdDb3glQnNqv2Rv2wc9fuha+iANNNlMjqsN5OHiIN8mfOLUT8IUHxK8E67MTxTUD21TGGGK4DFP580SKCzRFl6cxoNMqHCUKpNI3nNSYuqj76sCp5NYo86xURk+wEUl1NZyco01J1ETGKECIzFNCtOEpaSkvtmWr2TivS/vynIPHp36/8Rfqc8+55YPML6z/eaUUIknXvidbHr22y9mUezW1cevvzl7RfyHlsvkl2FNET+I3Tm34C6wnBc+TREwTPke9o4iRrfrljQ2PO/N6SX4da+O0hFOcr+b58c3R6dEH0WUmoQBVShdIL9eV7SX1DZ6Gh/EBpaGg0ukAarVwQuEqZg+by1yvL0Ar1ydBz/CtiRPinKU4QZ4gLRVYUZZ9xQTAo+2IpCOVwyoe4lCwBIEIjHxTywcuqKKuBGDMTIBHrBvMeAtERoPPEdCzU9ABPNF4ECW4/qDcfbZ550FnKYghG15UmNweprcNLtUUUBPx7oYNT75M5ClUkS0HD8IUpoqgPnYIbRU+mnFlRP97EYZgxmYCNMUptIhTQ2Pb9SttucMnY5xdYcesxa4NyD+j97kFQU/e7863f7/tWRUM3/Nv6J7i2pxUDL4GzXgFD3vnHq9WgxrI+xGt08clP2M9p3Jb9Sdz6/xe4o6dwOhKe+ZOfiBV4b8eZPBhPVnrTGaKxDXgLvuBlfmxO84onFYeJlCKGCe1Myi8pJpOggzCJLNmPCcqClpCdeaRjNodcwiS7LkEy4ICXDChRlKqFeB0TsUyeTpCpNneBM/vNA8IuTmbIepZ7TZoY04mnGEX4i22DfQo+Y0hQJdjQQUheLNitjGzdg0eLSG4do4FkPNMdB3Z2ss1sEMkin54X8+kcmyvNR3yxriAlZepAFuGbqBbuyphCso4p4XJkYzvEBpVkf8efBXmsF1umAWDE/WGKPouFkaBbWxGDBn0kKMY9dGfHoTtfbE/N0DFjvHft2cJS0mYUpMT19ub2gQyZpqntjr/F3g8u+fbDy2579Xftv2//svKWqwoXZXqU9O+P1oDFV80b0/zQy1YbjoBvn77nyhV/OZfztHs+3jcn8nRw4jZWPP55xZwJ4+bn6do+yjDCq3htg0wa2OycVZWimg6AVDqtBH3QSHnxG8fraZgENsKg1D6GSWyqQVHADAokQdbToLNH+P4/CiVkFsmgI5yGocXyDg1eiLJTqEUSMYej4htqhzuTVbQWYqcteMbnNTWKG625GPmai5GvuRj5zgUdLD3qjpp+7w6ftm2hU3TNZodxp+O5RQgAOtlWHNwltJWUCc9mcMSakUJJMR/BWpHIh6VYHUgifBMVQnVMnEs5Rp4qQnxzGvg91Fr4/bomKgbVCixIqNsw1NiUU5y5H684pZ/2BdylrgRsHzDoz5+uvOfV1vY327/cuRP6d4KpN8xvPu+J978gSzzojRUr3x0AH2kfT+7BWcc/z86dOGpeN7vm1BPnddfj9Q2Da+nqeiazc4hfjooB7JfJdlV9PhWGsVMOqiL1xYZq4ozvHXugWqYD1TKFdMGPvoWXmlwFnGn8z6mUZTKLTifxSaZIGZ3kQk1d7UkZtOKMaRgddovW1tVujB6JQj06I0p4505GuahhBoOn+/D3Xdf9peu6LXvYjZEcFp1/uyw67xVZdAq6jXVGXTv+3P+M6Mc6SPqoD2+eWdmZuI+OuTU6btz14LqgizktrwueOuCVfHhRyZpSxx2wHXcgQDC1CLQ4zxsMzrOwow6f4qh/5KWzRSQ0vHVLCMx4pie72goD36Nrvxi3s27lVY9Y/95phYhrPuOSRQd2WzeB+avWXnRxJ7+8nvrlH5xZsCrsl72bACjpgH92+aLp8/7txHlX4OclNoMZCsCxzVZFZlgc4SmdIjxq7+WTX3CaEPbnEaQ/9wdwORhvz5pF/PRHjE6OHxBsIi5D+jvBcKpTUd0DNBxHLiQNEBIPoZBiWUUUTYVgQVDccYWSXeD7hwvVlJWOQtMpMuWpo0SWBWWCAk1lOP6ySlmntCq8iS9blSMKq2yDwYIMBZOlVEs4p/mEGgDW5paiF20FSmTnoLfRAfECu5KF4wlgAv5xDVDLBVKQ8tNBG5CcXhxxsRLsYBO6RuRUtISQjag3ggIkHIHcCAhWQQCr6NmSrWSV7R0Ts+3FxylmORk8p3FFvAVChjKSbJnGihLkHHtQU11F+eRKfS6FJqrfYIV2wrbfE7BXbgchbT8+iPkRbxXWuiewfnxPZ/8iIEBXxCgX2VQk4kV4W2spL04vmQAJsL9uUewo+nsHZpB1YAcdD2t3wpoSknruj4EYrWOSqVN8jbT/iaOkGFN/6W7NY3ZM3Rwtml28Gzuh2nSKwtrpHkzwISUv5Iy8Tw3gSJrHN35Zr2OCxUia2thn2QiNlFmWoTFzC46Z/zOvSycjW5+x4Y5LM0+gre0KuGTnv26ZuOuL9p07weKHHrpo3ctWO9mJjUNeXz795XmPLVw4bl75T/KD0XiZ8oPdTaUedvnB/gdqMKtDYI5RO+oatU+LkrPJ6wg32O0/SQz2v/CCPYJa2r1FXjCGsZ7iSvF79jBBBwfd0EJVIawl+I1LMIAzWUH0pHQXXUR3N4peZPHT6a7VXc9KnkHiMHylIylodoYhOdRpa9EdBZs3cSlEjoMp5CIqoUw4MvkmfvRd+skJSnqhO3lpJFP11BDok0b7EdTQSnKzlvb2nkQcGhoKTFIUMUWBMnWF4l3RH0lLQDL0xlk6VjAS2x2jZxaXODuSCJJG/MUd2t7Y2FhlI3M0x7dKEsfBgCDTcE0QGe0UraquxgE/Zf9wmW6xz/b7chmciQkZUIpuWLyhrX7DrGfhDguceRl8lGze9nYw2noKIqCgrhVDn2+f82fmx5xjWKcEHI+N455nzgCf0dV57LbI4tit+ZvL2aomoDVVNRWa5gRnNC0LLmxaE1wTvq/ivq4HmtTyRHlpg793ondp7+6Du18ZvzK7vKs82D84Mbh0dnh2xfVd+bJo7z59zK7dg127ds/l82ZZebCsrJxDyAz6g8GgPx6LmdFIMBqN9OmNOFZsxE/1sz27hLo05srjETaTKzfL4rEIiiLOHwyhtNK9axfUp7dZDRpTjXhdt2YyZ+RjptjzeXg20wv7Bm8h1EucfwZcWw2qu5XFKC1x2coyWLYNzNqSXqUApVuUrDTNCgrRhVEYxd8pqCaTnnSGSSklTVvH6IWtU6adx/P0kYKHKMkRE8wwD5jQrHKsLwFdaW+uPDjTvmWajjZiX9/USB09juUo57h98t/Q4AvbYBP4K2EiL3YEdKeIiMu83SP2BedeuI8w3bs7qFDYqBfiXUKZTGNjCoCyXjHRFMvEM6CmyIoIe1VT5ellK09Nja/Gna2vqSFj1A00BKyuq+8Ha6rDRol9kCN4gRAKY13CZopgjPAaQKWAINCRxsFSoRdFVw0TEAXWWDn1/DOG3zlmfFhKmkJzt+59C5eMXbUMdD/y3WVL5/5hwl2Xqd99Dbrfcvvwywc2des2dpgyacJtI5oumLIKB4w3Tdm5as5I+CQA3brdtfaafPnfrAi4/eGb28+Dv530RNCaBQ7tLzOnbniovBw+CYfPuXP35RDebMeWw3AuejPO//NgFNXV84dFdyHIpxu8g1KTMtelHkvzQnRo6qLUtYhtBS+HXgu/EmHLxbRSSI9IT0jPSC9Mc+mkGv5nU2R4ZHxkQYSNRHIx8E9yWDKCQQwTy6k4Qt0sy7kA/rophlgSsAZzkqKE9XxSJ4qQ1B1ekU8KXuJo1iafScLkUCFf4gaQJSTq8FHCoBJQcnF5OB+5DOSZ7aAnU6YfPXz0sI00eNRGFjytJtDsFAUAxft2osREaTae8Pk53h/X6wCXFeqAL4HdFF/K1jFOrWfRIsIwhHVjCwNALq3aJEOqGsuxNDHISZFwOBagZYTYqWUEF3w6UO+gJuQrQa9qB2HGC4wyf4ZORxOHxpaaw7YbW++5f9ML65uX3v7z1QumP9S4YyB46a9tO2fcY33wjTUBPNxj6r6HZ8xd+ev0gpETbp++tVsX8PZX616fmX5pyYsnbT/GmWSuAtxB11GuUoAQURO2CS8EyVU97C2MhmOFKcJsOFcQ6DeUSIScW5NbCg6o6Aa+b5Jb+77XS+6TWwo3SNmAhXPIKgmNxLMJw8gKIjLKQY5XIKKgVhReddvJPxWCNBwTRASgyItI5EkIaFPK0JjvSxszhfWrNjZZm4vYa+FgkGCSUVgOtkHDtgaaRWdcjF6Ou864rcMZuwjKtPRAUo0t1Cs3yMXoxeFQc1xIg8OX3kBQQLuTYx67tlJQeagJBhwn3CJw5GNtUn21TGUz5Rhm7J93eIua4wUVChLDi5KIijxFDlAoxVolg9+lj2xE6u83tn2LffmJOeyK44PYpSfmUR9ix/3hYtz/B3C9G7/7FBq/e0+J32k+gX1MBjTQ9T7z1ujiOJSFpNBVqCqdHVkh3JYS+gT6GL2TiGfZnBEIGkYgEY+LCoEDN2PRYCwWjSbScZ7FIYOhh8PEs29OpzM62aAZaT4DY/F4RownoijGs2EjgExq8WPdSoFpZkggRFYj465Gxl2NjGvpM8T2k9XIuPjBGTepJxd0WTINJafk8scOzvQRo07HJwh20FG6j6MNVX6795b878C7LdpyFxCqoIfTaQgzUlzMiAxUKTPlpmmSm9g1OdAX9rr8d5v9yM4l0y7AZvnCGbzsmOUhk8+6/RbQ/evvJi2ftpPY3it2ddjeHZcmy/YT2/vY/PbzbPvqx/Z1Ld6XfpCiVbeo6NkGvFvVy2SOxPVE1B5ZQiIyIe8gwX1hx1UwT3Mb/vQw7LNC1Ib4pGkN3R6weWEQBHnTT0DjyKv4Kao4eRU/JK/ipzxdfprKkZfxU1fuJ9U2yTNEpYBfqpsqkQu6NOplAbo0B4+evmvwSpHW6KZiwU3XfYIk5nXJ3xX4BK0rYxvQ+GYkyhoNwWRJ9dALVWS4U2IxB5nLzps6F8uAhNbs7FwZszkMO+pgP8FFeQq/60/wPK7D389Qnse9HTyPHsLzKIhkRRCJfW2aR1i0TlB3FuGAm11aBYMYF9igSQslKPGmQPMqwd0LgptXUZhjiiIkyI5RPLaV/KhJ4ADJEBv+3UKz2JnykfDfncb26KAeNtp8j0gUThOinSvYgew6dtHv29mdLuEjc1ovQebHvQOncxmSeTdST8By0pnP7bxoMgQPQHAlBA+CuxCEOgQ6tuk2MSrVxJTOBHWIdAbZj5r2o+T4HQKOhTqHREZploeIBHOMgR6i+7oo6YDhEEu7C+7C7wFcjH/9xZsh9PsoZnPk8OGofpB24xNLHSFSoDzydmsSwW7m6FQjsQj2FYXcmEX5hLdAXfcgRaaOW1EY0UOreISM0jHSbtGfwnvadC1UBclAbV29vAv8Dax/uf39KxbPH/rzYWPOuqIft6PtJnTziV/uW1z6eLdx63GMg7c6t5Pbw/iYCJMGw2zsKjMD9MzwzIzM3syBDJczKsOV8VyS9c+PSmpgfjrVQwXT1QUqVO9SoimmCYEZCKC7AFTERF7z03Jn0Kl+HisYJPLRtCYNprXpGoHE/0rjtG3g95vlUJ53806ePDVOy680G2P4HgRcYwIFKj/Aczz+gYJHCchRBRJSnBRQbCxbzQZd5G3schveXVmltCqIFHM2Kkipap5Fo/KZFMnNAeM87H6lxIwzCTNj88x2wsxZhOd7Nq3StD6dDkhU8gGCzheljzEM8tMwCquDIgISP7nMfr4Ohj/Qi/IzBov8jAzno2FUzgZ4hhu3gAgYYO2x/rbFarMeB2PB8y+8+451y3MHPtrGyS+8oFmvH9xvvaK/+KIMKo5+B/IPtDPSK888/aos7nn2mVdE5if5GddaU7jHaX0sbuu/6TnggSyAkgBTCjbXPEPExrupNe8S5+GLd2g5gK4GLWJNICAnPC+lBIoRR+1DhJqEbSc/cvGIPyqkidwFm8hZWCs8I7wksMJQDzSVrIMrb9sWxfWziutnFZcSSXFVQXH9LF1RWldVKJmViT14g9oZX/Wwe6fdPVWhubRT7Iq3SBJPuVJJ7Zst7prqahsgjJa5aAa9ltS5lj594jGnzvVt+wuU4AgwY7BtaaE+sJTKUpkC58IVEIVESJMBHGP6ZAhEHzAZF7eTKZYdmdTp5RanhsHwRU76SlpjoV5QMUV6aiUGKelQiJIOxSirgN+hHvqmECPCEr2UgYgeRYsRKnYRiK5NFpsDZhCYwRHBCcEZwVNs8qmukKLoNZL6M/WEXs7D5zycUseogrfO9oOk9Oy1S89erw5J6VmepusS/shQsgVKFN6udNnTcN1tcBZnCK5lp3Vi132fDd/5zPzX6ejbyg83gWesiUfuIVNvTh2Lf47q6wAq4+Gap0CbAl7ytHq+8ghUa1kW6FidulB1oojYCq2oOpVdCnOnxKj+aBS5UAHDlQXKSmwAtoGfb+YFcqjwLl0f2fWSslvAlV3qctn2k/TiY6qN5MkFP3nFETielUFBniEvlJGMX7SAfSeiBJfI1W9EDwsosbJAaRlcTGn6DYraXUCrEDTRDLQOtaKvEIdmeECzbaPI4nQUbos2qljFbaxqtxV7k63WBQnrNVbEYtBOmYAdxab/H9kJPiH/fvjC1WxaxcUyt6YIfbDMNbCIyjxX8E33zfAt9K3zcUTW0IN/RUoT1dQq7zrvRi/yev+/S/DLFueY5m1XlMcKCSJKmcYTjDxChgSGE3YWai2WjkaXWaPLrNFl1ugya3SZCasoT6Er8a3snLcdK2jkNTUNDKdOBmn/eYXoGyVM2C3OGh2yQZ0Rby8Q+Ao7eWSi6XSVvkI86iizt7efcobTablsK2QX86qa6KEdXqrnPB6Z15zV0k5brVMsUdEauYu2ZMPxYKdlc4wSJMG50ysZYo7T1UuViDAVCsk4kISelCz68nyQop+qRfuuuCebydNONs0I9kEeU444C3usEKYrS8UuB+maxtwFtSH6ZVn1ODtDItm0fJhhwiSu6ZQLFevrpxbXI2wwkNdEXx0IsvhGJ3bGzxluYX1R/FkYogEPxJrhoWZHFhn1p8rqWGAZ028E+Qrgy4BiUR0uBOPB2L/+YP2l/W2rP743ceujl67bQYrq7befZNZtO8J5Ttw7f+m4G0tx/PMkluVULEuZCTIRcKnNIUOkGQzKBo5oUhFZ1EiYYpPN4osPXZ/5husz/1Eoo4ELIjo0ggdEsK38XhK2FHjiQJ8h8GByxAyRn6bcw6S8QHOcUHcblZVyEZPaO5FviKZARLFDNFMK0QAnRFoeQmasR6wQGxFbGONiQDFl0102dz8ec/fjcXc/fu8ekn5Pj0LkjqMQuk7FRaPzB7OK5sY+fT7sLJvfl/eIWh3ws/jGK6h1jM4FOi9bkMZDeNkioqzQeEkWjaLPbXLPQrCemyG6aB3nIKTC8OROcAm48L1D1u72t3biNXvs8oe3W21s006Sqd5uPfLUycfmL7v4hhIUxfYLMo9hv3yMYrwYzBc2W0UOr5phKDhvxu5CzwshJ6ux7ZJAIFApZQvZBKVkEwigSJ1QCC8Mrwo/E2bDQDUV8/SY5Zgbsxx3Y5ZjLv3NN1SmSnPoFJl20v2i6sfYAJfz572SXgcCLL7RRE8d4+ODxVMlIkbD1X5Fddo2bBFWdhIgPUqCnSX4GJbedx9OOGTtan8bS+/dX4x/+EW7A2PWriufOsk8dt+0C+dncaw4BOdOF3Nv+86E/+RaGaaVKRC0UYnxeMooEwIO5raQz+q5ODGMfCJfL7vv8dGTnwgbuLcZP5MC31N5953LreAgb0hhKc4nDSMejseNZE7IK5WevNEl3AWnDIOCZ0cGx85KjTDGhS+On5+c773V+yAb81IKER8lgj7UQhjivG6RgHW/xbrfYik4FS0gpPQCeUSnxFnklh+1UgcLdKDrfiaR4hHhEQ+lVCmal+yTLaebjyyj5PJES65K0EecRj/LbfQ7RjcLPaLUKHXJxQtNYGKbNR+R5gLa8IOCjidps3NsxDoO5ZDNho1oiQJR14TIKyXpuRKNTky0AK1ECL0PfKbfdAoetqL5XUXzu4rmpwcQOu9+i14c30Je19+c7nSg2SkmPorju6IhtofjHZIaWmDu2cP+DmjGgR3UsWElm5b3i2qIblpVYiCfoHUn3uarPnXz+pmMSSgI8C3CCTsgZAQ2pi58dCeIGWAG0EEazLWWWx9Yx6yH0hYO+tYCZu9frON/ee8EVsmrQW9wjTXNety617oK2+q69sVwn/WZ9TqoBRngB30th58mhvOaPLfDd6Zayv3B0dXl2xkNpwekEKiTTN1LrgidY4kTeX/pVle/sdeG0TvVVp1qq3PiecQG08cu04nF3bPjbwqUj9NkAJkqaM4C/RTaM1+vXpWVdC8dYhN0BqXanvHB9wdwHzEJphycQffIwAa5V66hbLA8KHd22VjvWN8oY1x6ZO7iMvWMCJDMvFQaZmrASi4RY8yEKuQTAYW5E9yfzHahDHFdqKJrRSpZjTbDaLLTdORAPGus+yxq3zq3HLUWdGLoXHB7pPXsQh48k5ypdwFdFnYBpdkwZbwIU8aLMIX/DlPGizDtowmHiJ0L04grTAGdw01hGO5Z0ZmktFknrS2daS+Oup1tR+nJBUMhnEn3cXyzhDcT5bkIKKpJ2ZFUnosRdiqKz21TlYS9kBw1CATqnqHH5iV5SLSuug65CKw1+PqOtcrga57cv/4sdsCWWX8G/lte/NWLb80ASVC+rRo+tHL1+s2/WPoE9xGcekFk9IurJ02y/v7dji9v3gC8YDh4DGTVthGPv3Pg+e27/kkwQZfjmyNsntGYKFPq8P/VabmqHBwkinqpyKX0ytJSLVrJ8LFKTTaynEqEw9E6JhciItrLAe6pVJYypjkuw6YaUFw3TFkhqN4pvJP2Os0PhEFNV0ycsPTcnwM5GquRhcLX0VhOYzsFwCwhMNMcFO5OQbDtjLSB2U7O6BReGfuQqRiSdawN9k81MBPIoZyZ9wtGHIQhvkl4UnGQkfBNkPfFGSHERuIgqcbjTFouiQNJ1Bvx6zUWexAXkdxELNXpspaWMlqMYrFrMimbVOEIju9EekXLftSVUV5o0hoRqLGPmSqBj1SwaP/ZcrD2vtVTm5qGTpR3PW9lWlqvGT1gzqo9h++bhfpfdd37bL5m+fhzZuajKy655054RWRwzQX929FZY2rGhCk2G96YBJuNY26083eEV4+TgcDmqE2gTABF1juGCpmRHUtx1LUUbYWQzRt4apPXQP4Uql6STB+mzRAygzp/3mIzxHI40RrZwuZXt02nvRBvs9PoXJAPXEnfneYh707SkFwpyJ47GRpxU8MWcqzYN64V+949KvqMdB5hR4jfT0F71VUhRZT0HK1lUsoKSNtRNQg0+CbEf7hKROJWalUQrQbhBM9rp0mOT+Mdn3bM8WmUHw35HZ/2vtsq8bGb3n5XyJLfQcDP7AaJ/ThzOonE4aRpYj8CaFhArLTpHFTbwx61Pex+CWgSIB0Tfr2RBqCk4b0T14uTWc10miaaDx/tVOtx2iacpgmNNE0QMh2Z8ZyicdXVNT/RNBGAQsYHDHjwmrvbXrh7/O9uD/4S9mXzbVdbTaCb9TZ4GUBwov3E97Cd+KOh2L6nqL2vI3WLkyewf5qA1683hDZ/TBkHsIByAX8ip/ep6tPUZ0KfGX2e6SMzfdJ9evQZ3mdBn4V99vf5qo9YG+qbWRy6NXN36IEM36umxq0c1RDfM4SQjddUVpQFKyrKEMd5yX2u0qsHvV49HArljGDQMIJmJpMrKQ2WlJQirlcNKwLdW1bBKv6cH5Sa4SCbLKkH24BaaErGYky8e43SQzlbFBm+JJOJx0MhQ86V9aqo4apKMyZKlPh1L/5VcjgURHFSX31qoQHojLCxDZYXFCae652QSQduguggUZWEe26ZcH1rgnRGKnZP9fc2VdtCwvWgJ2CCvEpyeBWoeoopWVWytwSNKNlYcqQEzSg5QL6U1DTo3+G1PzjzaCfuGtIoP5O0RNhdEb6wS8pBaTkON1Ly8yr8RPrdn2ifOKVrotOVc+pGEBaY5nghHAOgpCrnTybr60uqQnJCLpF786JCzZjId63qTnWpincnITqO4hqKPffkPA7/7QuMsuJhXKCjgUJApYFi/0SJ0Mvpn6jxIWn0oDObqntO7d/z7KBRWT7g7Oum79nzct8Lz9jWeGHfl/fsnnHdiEIhFI3VeMqjV446s67/wDFs3urVf+09XSpWAyP08ytHZNLbra1g8OX9LAN8fsYkcr09nRvzaL3HA1ZHRy58aAB4zcEwPHkIXcb2Y/IO33DzOxLQy0clF0qL1ZuTnBgFfUU/A2IrmfiI+IT4jPjGOLc3DuLxFKOs1OQFZApbLAAAzl7FEIxZnO2d7RFSZ0cUv54BgJNfVVbGX41xWX1lJmuQmITotUE7+YiTs7XKNJDRs5x20HvI9wsxsDK2MQZj2+E4pkz/GOuA0y6Po9nDR0lm2olpu/kwHZWniz+TfqH+q0s6Gwh7NV4ozQteLg7S4UwcZAOZOOI1MQ7MUCrOlARzcRDwU7dlp1ykUYKW+7fG4vEI/ug5yl0LgCeSwldbp0UURZY9ImWWshm5atxGieoGgixPC/39oD380rk3goykuS0UpPMWzJp1/pBLz733jN+MANVPvXzTiBF7n7dW9/l1+LZx4+aeM3qmBA7cBvQRjYPHbE6Ayh2Lbj63csm4lZvAmdnJM64Y0e/iMF6/ZU6MIoGr6fr5oigowtHwCjhfWAxvo2f9nxUUSqUTIrf0foNESHVC5JZ0O1Q63Q6ktYEXeVnIKQWa8tqMxFmaf/kd6rXDJHvBV9QfsLQSxNJYh+UdBraj1KDTJlgaM7K095oF+B87jMY3YdJ7rRxR4AxlobKO8l1xCsxJJM9xkrTjNtOVRDl77fs0/WKdvMxhuiIdoqa0VzogsdIwuYMY5kft1eQxuxViMxIFSM7gyIkuT6/Gul0TTs8EbYiwz32w9eNlKMkM3rGUNaYJ/zulEWJZC/h2Z4vl2YkdxT7U5cT7KNf2AZ1xJmvDbfPnUdjug2COuZwZHX0QnTgzCIfwKryWSTDN5jLsxzXxTcIAbkD47jDv4avYrlwVX5U+h7+EnyfcKqzh5aHsUP4B9gH+N+xv+OfZ5/nX2Nd4OZ1uSs9n5/Mr2ZU8z/p4LRIOk60Vp6F7DqsjNvekVcKnsTyrGpFEABLP0AX7AaCeLUmAT4TDIZnlAz6NUyJGGCWUp5gQCA020ziXS+Q6H224oRLVB4Z3wpHjbu7U5naPHnH7SYsdpj9FNZnqoPlxaiffNR/sZOuJnfc5HfIN/rDbQWFbcEAqps0z7cbmghaIxyFMSmE5SYjZbMJpyfb/P9U68ZOWemnL6IFn9uo/eny2+ixsjSsGnHXtjN17WrE1brGN7k0jEqca3YlNlmHb1sjJH1iCy+h31jOUEDkcz6Ea1ZuQZZSzCb8hqf3RoA6WO0f1ju7DoNMR/o2d2BWZUb9oIfE+dPunYfGsFLK0hYIOukC66yCAw4LFcYfgkSAs0EOgdcGNwdYgH+Ryfjfs9RPmXRoB+kO0/BByag8fu7WHL6hb97s5jN8+MKQXBwohkmoM94/3T/fP8O/3c/7nVTUYuMEm0ybSPnrKkRPenadsTpqF6Aeb7PqiX7N7MHKa5I8Dn+CNM3ZhcVG8BckqqQT3aJkmy6RzoFNUV9Opd8DuvuhFM4j9aMBmqzQybXLTecN799AJbTe6o/2r7bMvFNeEq28hM/kMY8/kgyfIWm0RErIt+4OF2YRq0gufk3fLyA/jAmSBipCoSoPAEDRQHCKNFi+SFoOVaJG4UtoL9qO94n7pO/G4FBSlKIxL18PrpeXS3eABdLf4gPQo+A1qAc+jLeIu8BraI/o5UZaCIIZCYlxaDe6D96PV4sMSmZA4VjCALEmKTHrkKyHANhoQc00WgjwmkiCblppdCy4LECnYhiuSJIrEbIkAcbzCCzlKg0m1jE04hvyLFqdP7bhLlGkVMp6OPjWT8FWzwxZ6N3pbvcjb5AWKnGOKvF5FNnXL3epHCyoJTW0e9WEeJxdqb2zufMDo84c7qNSc2KyDSc2GJegNZjXPZGZRwmqFl6AqY9sr26Rd5G8N7W8gOAU+B7Tgly5OgQNbgE3xb9F5eJUpbEHbQsbJ/dA/KX9d1p4T2UvOwSFOQliAnZ7MCjkP3ZIc5akkH5ILEWHR+z6yGzjafMSVOM86VkiR+JaTOzJ+jm47DuB/3DCKnR4iO89zxANneNZ5NnpaPawHyKdmmx22NPyjtBMVp4Md+9laCJ5qNo/gbPZ0ivUfuT86QEbPdm2WUUho0QqeaRAS5j0FG3uXps4d/XOOoWhutBz7uBbs44jRGwR2nHgf/NWq+CnOaCLjNwiHKCijMtZZbPF4hK2dREULCDUYNTKADr4AKmBADzjoQAwtz4G889zvqW4BIhnagwPoOTegzJmAShqA/eAkTsuGScXAQjoiwbQ0w0Fz5yT+Pwn7p3L8ojZ/78q77b/5K1E/dYbrx1FHu0OxGX8Ob8/TDFbnVqflaFCLVdJi26a26S5GCpXtz2j98xSMGwJ+gWW9hPK1PkdlHaiSekgFaTz+4BwUaF1DeB6MwW8TgjGb2BxVWFutaeGQc5laOTdj4+wKOE8ubNFzZL3yRPQcLU8xnM6N4DZyrRzH4IsJ3Dp8B1+u4yDXafao8rDN2uacT7dwMmKETp+8uqMG4svk0Xjrqc3WU7QOgu6gnzVjjURfUn75IZRza6g1hR9C5vlxuNQLrKCf97IL/QAHMLJiKFGtPl0/Dl3sGeU/PzHWHFsyNj+q6+juo2qvQld5JvkvT1xlXl1ydf7K8sldJ3WfXDsXzebnemb7Zyd+wa/wLPGXpnoApqymJsHFhExNt4QSVHQvFjEpqW0lWa6WY3SX/BlffFuwZ070cDYrEuHJdjfGQeqPRXuuxrmgjRlEebIk3xEBaczoydQX6kfUT6hfWL+qnmfqzfoe+IH99Vw9eWItqfLVg/ou2XCE1lxLya8NJ8hLhqlt/nH9te5UQr1md4zUpUespPyIje0HyX9g476SXLdFT3iVDE1sFcUX7OZwJXJllCuRE2AyVkMfiwkkomlqqmxosJm8bTJvHAOTmqyfTv3ny/ByErcLfbX+mmocRQWLMAA81+kaft3Se+m5L3705bN9rr+gpe4X5zxx/B8vjbi5ZvPiiVc/sHLG9XPbL7lnxnXXzps//ZfcDosrNFm7v/rBej07wvKAb/v0ATng+wQ0NBWsEUcee23fH/e8sePve3bvfuut16nuaFhhvqa6M5juk1ust9kLqd0vt+Ow8R6ALb4AKxVZ8iLH6PNuEzBPOhacM12n35EPOc/4xj03/9jtUvtyK22QkioFN7kVaH2eNkyWkx8T6Jmt3U5JWs1JqK2v4gE5CW7lET/MA223Gu7kVmmzFTFNNg7E/xQ7d3YBpBNqVptz2SnEIgTJpzZD4WXuZP0rq2tOb4a6pQV803Lt3W17SCEM3WkXw2i5E8v5V4QvmTlqn5MnRBF4tLN5HmcQqiypObkYUsomPY6Wi2fRst1B8H0hRAd1Ka+oTHuZ5GEGIAI5YP8kk6AHOCG3N76QpfY6RLsC6Yg3Q6l+mQQtNzLDcfBRHjylEOsef3W0NzklAr/uRxyb9+U4HSYZ5OeTxTBzs+jRCGFoQZ6maQz+NK6EaHeT3VdjUBrJeiommxV5YEt69tjJ61taHl81d3t/Nv/qzdeNqQN/x/7y6dr5m6baecFtDMN9RPXxYbvXhsCezPAg09PDM9wzwUPiBNLoJJLGG1tNhVznA0ynlVfinVPLI+6p5SEXleQEVRh80W5XYXu4nCIF7BNJtiyQscoeDrs3L20Du54rcAARH/EF/TWcOxxIvQSNesiF4yUOu87Bjko4or52uZer4p7h9nMsw/Xg9nIHOFbnTHw5gZvBLeR4Dv+iTba6FyFS7GSnmDkeKSiSTO47mm65uv99gVpARqKbgqMHHQwYbsMm2srf0XrTuW+qfWbnJirKEe5047idU1Wkc0oW+Y4g6EedU7e1gPtbwAObj5PYcjrx0OiOE+/b62m9zV9AzonAo3Q9u+s+YPqG+yb4ZvjW+Vp9X/kEupL4V1VqssfrrVTpVKBKlV7ddvKrQpQ2q9MWD1X19fCNoD/K/o/LfrjQhZbQ0f8fS/013nCe/5cLKzsL+61ziOKhh1UdK6l3XsmOdey8ioebnWFJ26J1Ws9iexVZUu20JT3FthXtm7uyc1Yff8M1cR1mjlgTnBtupecyhhPVJgI6iAZA1A+iLDAqIZRVHG55KmXZl6XOwXUfLY7fsFxsic9cbIkvCjRp4MP7wyBM0wTi9cMAenIyHTaUdaeB5323geczt4HnqNtQ17o5eo4NkSkrntpVMpBV1TkUoiI+4I4Nve1uoj/ao7FMAf8gE9L/RsXZqP/NtZbtjQCHD87jhzshAs7Cf+x2lKpiM1YVTcHVHx3l2VEtpczkCYhEcWqsHHzwr28//Mte6wzrPfDBi0+vmv/rv+CM4tIXV9y+GSfk4PyLL7jY5li9FdvI7ljmiPEyYTDCjm/TIl8ZDiOO4bVKrxfJgaxMMzVN7+Ra3nd7C78olJGPOkJeJUNNBhNoT2GrzMqyhnKApTkI9UqAHH3RrUXkR+9/Qf0ToBGdQhMQcnBGEhCdJiDU1oFhUU7L0TqnnVlTpmvW7Vtm7YCAXjjumgUMa7J72QMsyw6LFN01GRXqyBc62q7sUX0b9IP6q5Bo+NRAHBgivvErepwJSqG4A+cUf5ZAOFVRCCeeRTKZQsfO3YsTZ5Z3u65cWBes+fi/u0T17gKx81pa2nwtB/d//epHVr+WF39z57TtfyEpCVmlDfcuefHuC8YOJI13i/EifYHXR2YCoJsdVaVFWBkI4N+m4H2gZXmv0w7X5ur+167uH7NruTzv9Ja3FupPa0JMUwi0BcZa4xnjJWO/IWoG0IyV9N6blJVIMICSY4qyZ1inGlFs2rCKWByu7n/x34KnYKfgiZySz+p0Sn5K21aI9XlELQ58LL7xCmqc0Tl/xxrAQHGHKO4O4U9r2PqR2Bf/SOKdpU1i2sqTH6A/sv18Z6Ia1nB6XxqeZbzFcoyXJ6rsdS24l1RzaLLspVL2eutJA5ePfiCnh2vFyUPcBrYfjt/SYBNdw0tkFtRGz4peJI5XR3jPN86Pjo+PS18tTlcneScaE6PT41ent7Ovse+x72kfGO+FPoj+Jf52+lP2E+0H9gT3b+0H43j0u/i36RJY6fMFmGCCFxg+IMcSHgXp2bDdAQxHhcm+ov0lxHdRgxSmY7P4/r8LtH29R/hkGK4N7w0fCB8Js+EwkyR7vc3tNv7G7W48Wuwkdpsaj9AcjBrFINEq0qWty6aM5J4Z4P/f6y6scpoeFQsCR/+bHpn6aWWXjl4helbl7vhOjVg2miFWHR9WGNp9FZA9Mbp5PQrD80FqYHnhx91XNST3SgGDtluVleI97XbCYLVa0fJ+5PCLj+yYe3zfH45o77egixbfdfcN8x9ajrVrwMEjNx982TpsHQTix1YX9NhrWz/404tvvf460Ys03tuvkbo1E3cQVfKslBRr1QHqOPEC9R1VmKuArKhCmRdFajFFOulBMuFCFzqOkJOUoCQpWIQSUtV4JUIwWOnnJVGEssKLSArAzpvX7+J3OD1afqe74csOjDxZdtocnO19vGDH/lTHGTrKywxLSuXhLGl42kKert2RwHb1cPRgpJN5JSVI9yzBncYkI1POHKZ7kEAShAhpdPVEo55wHBq+cJyJeGNxHK6E9GCcADTTPpdFZOk2qTGWmF5lWiwm+aEsyX570fxOnYfaXXu0noCQ8xqwT38JjTSXoYvWF6DXNl85vnnsQ/t3jr3w/tW/3w4aTjKPNK/47R+IAQYP91xyCKR+4TNarrvl6dWXnzl+bLEHgfK+19kYO8xHeG+nnoNfpU+mIXZsW9NpWf4ZBOlO1O/Fn/t98eduYPbjnystBBEsoenwMyWgRB5xdiVEsIPZvZmyJZMojbFGokPcDiYH5tsd50gLajmllzJI4er8AwPz0rem8bYNhWKJoEbGs7GNT1XWwndEADwsYyY8QjYnh8mhkmBCAJO5Mvpr/w9jXwIYVXX1/85967zZ3pt9y8xLZksyIZNksgNmQBL2TWXVAZQdRQiyuoGKbFpBxQVrBZci+teCNSrwuaSIqG2R+IFYW1G+frZq21T7qa1VZvjfe9/MEBb9PsK8ebPk5d2z3HPOPeeeX5wmHpVyenQQpVSKi68KVU+FphyV4uKrQv0oxUE7ftAlQQW6FVDGxCmuIlkQjH8ZR4vjO+J74qfjXFzmI1EuWtD+aFH7o/TyUYlcPkqrW6IFpY8WdT0KTFSL9kRP4kuMifXZkDEAu6Hnr/71JjPJZCZFlwDbaG1CAp+R0hOi82QvjcNLUxkOqwsb75q09RqXJSrj+BkQ4mSzRj80i1x+7YW2aSAtG7CnRaaAcDzVkCJ9aukqjMupOoQz/dn0wjg1vH4drH8eJuWeGvjozN2vPrhkbFtZvZZs6+yc+cLz3K9W3HrritxfRgzf+6ds9O/r7dssbQ+j92+5ZdOx7H9gOaH1UkS+WBuWE8F0w0qGMf6Stl4s05ttApalP7B/wXbEByEqC62hQLtnAjfBc7XpGvM1ynWG6+QbTEtty+y32+6zbfFYHZunOxc5kdNpVKWyGjEtzhB3iJwoqkba4WdYUKv3YZ/a6A6oIh8wGgFE5Iw4HhIjBH6rKeBDEYtEOGah2xkstEjRQjstWej2MItMBMNC5he6NGChy2UWulxmabMgS62/Xs9LjVH6ZKVGkyY2/8yM7v367F6Mib6NF/RNHJIo8qQTY5J2YjTydOI2GvOdGLHiq+LZnRiLjRjJioHdbYGwgOykVtZF4bZwlH9LbqN69y2fVOwJ/PXVP36L+f/xLz/07K56d+U2FS3Y+uyzILl3HzdDC3MaWCh/5b7AB8/dpdfFtp3+jH2OrgsPoa8xz2AA3f/XWtgPiFqprr9OeXjjbxkmlFYREBB4PFmTZot6N8a8mhMtP7eHOrYL9tPfCd9iu+BlyvI7I0JOzikoERYSZWUGY8Ir+BIGe8JmM2CLy/iitKaLzvAGU77k+utCyfXfCgXWHxTWLL4sVFr/MW0j/ErjkBVtMYDBYApG+EIzBJ74DoXFB92P5GnXKL5YOMkDWaXWeJav/TgCkWJwhc9NUY9EogUPLW/10C4QxHH0UEp4AuTCHrpXlXQA+djDep6wPxRW/nnW4mphbVX31M9aW1JIZ5di53f/c1Cme+QAPq/dpjhpoasiG/Q6SIPsNVJp8QqF7eOpujOdF88EUIVkZr7vYtFbH/KnD786+MfcRTlzfNG8kkVDy9vK2ctfeeaeq/cfJy7kM9vWHCB5zt1bhgr3ymPuRS+fuvbSqR1XY17exjBCS97GD9JXoZysk0dgTfhkWVItgj1hlGRVitrsAcJBO01G2/PJaGGCna6A2wkFnYQJdtot02pP2pHdbnJHuEJJIldgWN/AKF/9o8dDiKv9uARKyLtGwid8bjFGTTQnRP60ifr2Ji6/s/9UYWe/fjVTwSEzFSdpEzAmzdRjOol/Z0zgHMf+rE5fmeLkXdzgMiCfs3jez1hlqtdWq9kkS3bqkGGSCGaBObdnYh9WhQtrC3kmsbf/6aN//PpDzKQ5XWSl4ZVnt1y9/z10zc67b+kiWTQ9o3Zq7tjLBs/O21bsfxHb6s/vv7axJocpKjVIHRJ/vW2TDXF+MtQ6bE/9x3ifD3u49oAsWj0yp/nBr0RLqCktoabUTE2pmZpSc9GUmqmtM1NTai6aUjM1pWaaxzRTU2qGbjOYx5QUTWnJlyVoccmOkj0lp0u4EhG5o+ApmFJP0ZR66OU91JR66F5d+iVydU+RSx5s0zRPj+ekh/OcxaUfNqVn2dG8BcVRjuyRBR/r8/tBlO16ZYAIzDkWk5jLs21luGgh1XC8j4XsopZxHfDNZ0zjdPSobhOxwSRzKq3VoXbRe5ZdDBbsYrH+50Cx/qeW+U/M2kDaCmuM3UYUPNP/sOys/oc090Xqhkjui9YNvVSoGyoLGO34V0Jn1Q1tyP1nPq89g8qLxSAIyCImOA7/BVLY+10XKWZgC8ExW6g9p53N3CQpMZ1dxK5m8T9OyqdDjGTlj87dRpqiNRazGkbq8htj+W/9i2q5kbbHzRe2p4O0sp2mqoxUmoxUmoyA/xv1rLjz/Kw4rVLQgzOuIFNcUaY4KlMcDc44Lj+zfHtmQjl/geWslPgFC8IKM0B+oYVkRooNEbGyc7JB4PPKnkqd2xARrbkv9zOSF8/9J1TrC4dkQRiYhac/lYfyR5lG5uP0vbMb4NIG4BucDWhjNWzsB8P6wfCKjRWoMQLNIejwrfOhdS4Y6oJ1TrjaAldYQLb4LGi+DFNlwBZCRnMQTEBAgRBvr4XltVBbVyeUadomG6yygU1VNc2TiM3Af7nZEzPV1SaD9dbSUkegtla12myOoJXVAkEpHA9ywwUQJAPTlsoc661TeusIVL2tJZWk2MnHMDkoYj2BhsQeaorgtLfUkWcd3Pb8fzp+Vpw8YnQPEAU8FQVVcbsI1CZJjbgo5F6jqsRjpQRNp1Rj5KFv/za3K/fNN9/kvsnt+u3bsAkuA9dDNyx/NfftT27dcBdw16y4cfSro29ccQ1wd2249Se5b19dfsND4MJf24SO535xuGfHjp7DcAlkYMcdq2ftejj379xXDz9ekRgCr+QuHpKoePxhMIP48K5Zq+/IzSA8URiG+zvWEQ88lx6How6TwKa9gfoP2M/Zf7NsCwtJCtKND5vZ7SxrZP0sDlotWy3QYP3GipxWKLMCy1hBYdxQwVlZi5vjPaokIF4GkqtqsKj1DMBAESYBEgFkDhyAOIAAAHuZa5YL7XRDiRuQG4ycyw2sLaqmqQIuwffBsveyj7PPs9xXLJAztJM9xP6ZZTvYOexydh3LbUC/Q2gKWoX2IbYdwV4r3G/daUVWFrFWdbu6W31N5ZJqGz05rfJj1en0Xe4qFd5WP1ARq4LIqqrBE00zOFY9/bt0G/mznJ0Lc2z/67jbuHs59jbude4o998cN4fbyaHl3DoORTh40wJmC8caopP5XTzaxgMvbKaAlyksGb3uOooeQCHqPcpxH8XZoAiNmc4lFPFXh2cooHC46yhCMgEVIpAN0ygUR3dbKmWjeNPTMtPxl8knSzJL8nhtBggbIczG2BSBG/JD8YT7e67rlfVLX/nvctt+TrC4ti6N5U++pyHz7NxP0aT5MGfBZW+35pbDrdfC5fopO5L4sw6G4b/Qe00zt6QvfQDHGTa3DcVdk1xoget6F5ofXBVEohzkdmAjaJYsQZ+PlZA/yEohE5hMFmeMKZ2O6SFb/Jo4jp3BIoZdwyJpM2kOybI6RBkBrejOdncnM8pHdMLJryZSDAYdfIRiWIBC9i03lOo2yll6BkiJNAttauS/yH6YPYqHsekAbMJP0/Zd/bN0zbu/GPtK7hTMfGLcXHg6N5GrffbDD5/9vLT21qvmvVJuy3G1A/W1PjxWbhcdq5/Zl95IYLge8LMP+J/0v+l/3/+pn3/Qtcv1lut3rs9cfNzeZEcVqAUhi4VRTN6oQeMX8zt4Np0v/ejhv+QFng9Q8FmRKbGK08XVIusRlYDVE/Kg1qRnkWc3dp+/8PBfeGCHB0LYm0bTPdupSy1YEwaTIDPeAC/TZbCD2YPYkaZC1AvJaTp2LV0sO9hbV4fpRDsbFoBZSgmVyBzsJDkGQqNS7HNp3K7bFz+HvaxjUNUFVbljn3SvfHB/7g/vvQIDYfCTEzrYx9bC1tw1a3N/Gnzpc8/lHtN9rddOfyqOxXN1nPk6/WBrDB4IPxlGc8LLwygeaAqgbV4YrsIwKwxnN7LoKQ4MHOyBbkCTYC4QROk0s4Yhle+kCksUGcaOPDvc4HYje9AULF2EyYJEEfv7QTsro2gQGQySppUynpg7HmMqgqUx82phs7BdYAmOYZswVpgurBZeE74QTgsGmRVMkmZIk8qm5/3BevL8ouKs13BMROwWVSgdO7LzjewbWLyO5wNXQlR9bwwWMPr8ho6W9wZdasxDphCCIjJ1s2HqtaYaiwheecAUTGI6fdvFsQQdYOfT95jeOnDgsLXpksceefvEtu3NBCPg/RuXm5A3+7F87U3vw7QpcDjnO/krcGWv4vdn735gZdesK69e9G4dpG6/+Q/P/teWx2EprRM7/V/8Jop/9nX66fsQbOIf4pFXqBBQswhedaOKtjqfcHY52WbvPC+aGJgTWB54McAtK4PmyMrIhghrDSak0lKTkVGiWnRcdEZ0TbQ7KkSjds4d8iQ9qz2bSftGzhewiyYhHMAOg2zVQhoSWU2LBksjUtoqSWmLrT4ktUmvSR9LX0j8x3hakxjZE3FHIyF8k3GLHP2SbMPTjCeN7BHsuyQJqnk3MZE6qbE/geM0OrHV6TCTeeIXaa4fdT3vLOLVAIWjjcfiZyiv013v3EaQwUrr7PymwLJFb/x55dXyi11d+53Lbz765OJlvt1V764eO0QhGGFlAJ9UwMI9C2YL4gPr389VkqXd4zfcNvHyRwMfzJy4bmtuJ0hU/7E7zF9C98dbmBvTHaLFLEtmLFyywyAbsTyZ2egWrOLdOGjmkclsxOZTY4wOxriIgYEMGPAFzGaTBU+HIm8khaU8AZ1sO3jw2MG2g3iARIXBmzxB4LI8pIxTOXgQUp5kpternDjzVm1NaZhKGz5Cym4E/pKjPc90Pff+ITT0rQVHjqN0tps8sOiEyDO9dwH70aeIf4vv/bb0qPy9R+m97zGAaHAbkMG8hd3B7sEebLQ4gCgdwGvkRj34MnvIJG6y6CMQeIPEEIysg/ifPoITdASZE+eMoDdDRvAjQ2BP7dtwZVfm9ldh166mn2yEWbmHyYOLZV+Fa3P36PPvawwjlmP62xkXc1d6jKzaDDbR5bRJTswEm8NgMzgJBwDfvMNpByemvt3B2K1MG7OIOcJwjNPpMSqa2elQXUGZjMFusSGzQQKGl/RR4GHQcWBW4JEks/gFYcj57Ci+Q4AP+w7Hno9e6bDE8jxn/pR748ABWAnRvgwqMum/CoxCZN2Jv5PWA7mYnekr+44xSsdYZJazL7P08UbpeDGzPLq00fFGdUAglg47oA/bahP0YcsXHHamMO7/hY3njV3XxFI7lco78yy96zMcs/s/7cvXAm/R4L78xeGfQDBJPDhqb0p/NNEHO30v+tBe71tefAC7G9a5QcAaftz9Zzd33AXvOyGuNqlIUuG4DI1yhzxRZt+S4TLDVsMTBraCa+Hmc2wLN5xDm7iHuKc51md32DW/z+H3eV1Ol+b3Ovx+Ly8F/S673SF6fUGnA4FokfCn+Kt+v6CJogU0hzPiRF87gXXCdc7bnOhlJzjJNnbsEu9gWKbErDU42h0THLc7uBJHPwc64eh1IMEBguN+x04HK853rHIgxzjLYgvSLGC1gGQh8PGdKR0vrZOAynfWUR+PLny1FNrbYZ+uLW9+Dr6R7c4jb+oMKDg99AoU3Qs/lYYbFFpCiKfGEsAvsDmCUuBUfBAqXv/j0QOfz5p34IGbvs018ulcFMm5NdmrYdjdAO+Ys/eihfar5n361GEw/nSNDz2bvaQl+zk3Pvu9zp/rsWwCXbsMMP94QVFEY72b9Gd4GJ/Iik9B1YIT+k9wz3ajN/0QDTQEEBeATwJfB5DfZrdFA35HwO9zOpzRgM8RCPh4KXAoAO0BSAQg4LTZ7KLPn3DYBRDNMv4a/p1AQIiKIp6F3I44JiBDmgeMY2Zgf2EH04PntKAp+qQd7ES+03rtV5pWfvXgoFhk8EtkJnUAqYxO4B8mbvcbmHjn0ZfBb4KOmZZIYMrWx/R9h4Sw9TphsWl3Qqmdh+fXvPDSC2uenzD1ZO4I+07u8MkpE3IP5sYe7zh0B2n2f8ehjo5vFl6nwPc5Xrlu4TfsmNymwpz2Da3J1eD69OmJIdgZejGEHgjB3uBbQbQ3CPYArAuAEHAFdgaOB/4c4I/7QfDD+z6QVfCplepf1O9UbqoKr6iH1RMqu7uoDAirwlqsCuhcRUBTDdib9Ho0LeTQQkG/z69pQQd+YE3Q/Gpwi6fbgzwerxgMBZ0+Lw7FHKwFK4kP/5KmFXTCF/GhIb7LfF/72Ot8t/nQyz7wETzBMqwN3nbvBO/tXq7E28+LBC8I3pj3fi+7ygteqyVpabOstmy27LYIYy2L6Olrli8sgsWddtk1vcEayziU/AYbXnQQvDoCzE51RFcXGjKdw0835mfBWeu9gL5QqLa8xmCxKGrNhdSmMI3ndUf8pqA7d+eeOXAAHcq1/Zj+iNuy9+KpfQbacY4O4fldWI51iGC5T97HBLD6fI7VR1I8SrnCDlMmK/MU1qB4FaRYlZCC/IIP+i8L3B5An2rQXjqhFHGljtJIKau5Pe5oqeYo1UI+ry9aGnKUloawRv25FGaXwkh84z4l4XZ7xJCW8Do8ggh21izj7+JfLC3Nq9W/vdDkHepF3jZmLLaR7FhmNbOdmMrpzMcMwjNcGrvkiGXCpqg53eWBgx6wekDkPWZzGsfqm827za+Z2TYzEA2sMbOMGeuuy4btEJy0A4Ep/9LOSkfssMi+2Y7sSRquLsl2H5qWWUKiWTVFAtkl1PdTjk+nXKnrXPLDbO39AUUt6im53PmqGi4yM6+vwvK8vg4/1dWFBv+gyn6yMDcf+4P82WqLhXxObjx3q1jNjAQuvX3OSBg6ctJI1DFs4jC0rgOWtcOqehiSvCyJFlTBlCCMCMJ8A8wCWHcxXNw8eOBFcwevGLx+MDu4pXlDA8xvgIbmxqbm5tTtw2HpcLhyOKSHjxuOhg+NRusqY0OHMorVGoppTA0WoNF1sZQQ83pTAy+6KN3Y2D/dnKobHg5G6/BPSXXw4oZm1hY0GpEUdFqtTmsJDpdIfJhKKiRYxicp/NySxC9b1JTy4eG6JNlvC8lUslchetWbSh7G75Av21pIwKgST8BzWMUvsPX3nMh8RMChz1nOAqWUQhWn6iLEB3eG68NlHEGBJvNkSlMpdnhDXRPpRJGHNY7bomzKTn124rFbKWvIJl/u1uxjU4fO3N0G5tYZrQ0PDnLkPhv302mLH+58Du5ZPG1LZk1qyrIJo5d8enFwfysM2X731uv6z5xceZlF9QSvnHvJ3QdW3QWP54Z4yoYsmTHs4pkjZw4cdu/jIxvBsqGj9SlZvXHyosEDf315dSVsaIPLc8/9edkV/UIDDnrSnS8d7ix9HfM2lBvP3sZvY0YxB9LX3DEUlpZBfUWqOjk3tSK1PsWmKitiFfHyiopIvHVoKxJaXa2otdnnCwcjzc0DsFNgiwwYE45EhkRkeVwEImxg+PCOdCTc6g74wvin1BJIG6uTydp4vKq2NFAfqxA7AgLpP8dQNhEWFfjS1odZVP6xc6Zz6qNzGFVkUx8mER4BYYVQZEVdE8moFNHp8xusG5suxAryEMJ5vtLYir3twUHGv464e9LMdQsen9lx6ZBU+VKDNt9xz4wxDw78fwN/9egZXnhLrhpUf+3NOzYs2T1hwLh7mv67BvMyNx9zo+PO+4e3VtRmGq+yGOEnwLpuG33p84FPGmFGgRlvOSom33vr6Ikv/HzCUF9kxPWdwy4mOteC/Y+/ENwrZmt6WoO93Y52mqHdDFNEuBfgNnx4HFgRQMUhFs9zLquMOIlVNG6sFaxW2aXVuIFxK24kur2CaY5pp+lF0yETL7GMCWTBZNTktEGWycQmJ8+EpHiGwv8JwDM1N2Q1AMenqVQxItVNCkOgP8mUgwNSTEwXKYwlBFZT/F+yGw7cd/XlFV8d+Kp504HP585+nQtkn5dz/eGNKaNuQO9lxz7Cjj31nOW6xX+F6/A4h+Xm8yL1s25LT3V4TNb6SdYVVrKaXSGDUQbJo5oEuxIQDEbJItiiUkgFsli5SN2scqpq8kS/xHbWv8ICgqXRMtEyx8JZzNEVRhCMjcaJxjlGzriFYsaStUdsR4nW0zhcHxo+4uHpeL55tHL8Q4ZmhLMHJvrLVy8/3HV6yOvP74st7cq1+p5H2isT11wySszdAqvBw8ZO/esR9slTUyy7Rj6ETNhVzmOIMyqjMUlmd/qqDUnwVY+onlrNOivbKydUsuu94PIA73F6CEY753WA7BjhmOpgDUYHDFdgngmGIRAqIRwMBYLWWDI2PbY5tjv2WkyQ2ViMcwUtbFWQM0SD5aW2WB7r2CHK9Uytrzy2mODeg1UOyUhOEg+irgibW6e2FNshEPDc93qx/lBs1wKosb5WTzgcI451qeZ2ibF8o3iCkYtVhIC/4tcuHd+Y//3eA7lXjjz5i7EjnnsVxkJH94u/tS+78w/vb1nuXLN5HAy/8obM5TddmXtp3D1rrCs2fPL79TejP+T2vvuHuQv2734KJhz944l3v/rDbQ/fu/KLjjvntN/Z0XPHjns2ktre/J5Bxoo9iX7MN+mJhipvFUom2hJIq6ipQHPLV5QjsdxdjkzH3F+70SSX3nrEag/Z0Qfqv1XEWi0hCyLBIdojgJUP8av5zTxnhRC8BqxFKA2UpGnOMimp9SW+ABNRIjWRdGRcZHFkTWRLpDticLCRCOcImMTKAGcMhGNKqIAtrUXK661MiEEiyyQ9sYiUltKRKrpONFaaLnFSMlOguvLO9GmZH2DB4QRD38fCOF1nwvRMgSE6N+jEpugrP3154dJ5ETvDCy7+5bI7v157/RMb3/jr+tWvqYOnrFs/ZbA6bljqjYbpHenZDW+kRo2Xhl+69d5Lh6Gy3J23D9q+9VuI37X8p/c8uGbk7Nkj19TNuqp2VuqnM65dNIP6AAY8Z2ewLNuYn+1jhNNfpqfaffWiYnfXl4vwlPK5gtigykroatMNpjtMrEmUTEIsJLaJKCkuEreLrChKO/HUFONWc/AxByzHOTjEcUu5rzlWtHJg4ziJcRhimHokyWFQAvVDpUkSOkM95ZCqr/h3YudJoSX9WKYxDQ93tunIR52JBNAVMQhDCk/sOGrB5BEyUxYMnFiV6/dm9q3/hJuSQS0Jw0ftWsVPXDts8fcT+f3fv3/bwiU3syt+i8fpYxjuFJY1B/MbfZwGd6Be9OCDQBKVi2yO+gcE+J0IBEpkm/iUyLFBuygJ600PmJ40sVNM803IbALRJMomIfKxCNtF6C9eLd4g3iFyfxD/KiJB3EnWeKV11vutyBrhZO73HJI6OKAUUTjJymA7yrgMkTwpjK5APUNWGvF/HBwsKZIDE0MlaM14xtapQWNqEuuRjEmeJrR24QxV7IQqdrp8yJ26bOmQi6ty7+3KXfPqJ9GQJ/HzeM3AOdey76y/eOmpv3Cx7Np51166Ag5dU3NRoS5IyIiVthh7Kckzw7doJsyj2Kx73OD+j9PdjMQ0nP4jJplb4gYBQu4ibEcik8dmpfSlOe7L9GvAASxfybQRQY0XNAqjRK4k4iv9KW3wevUr+c7UGmWW6DWFLDMzN15aR2WyjKnD8+v8Bg1ag9DqgQYXrAOYDzAJoANglgrhmF1VbGYlarU4rFZL3AIW1YYYJmozO2zmq21gs0miWbFrdjTbCnar2Wy1s/WJmD8eDLHJoNtgw46pYJbkgIh44rykeuvq2shqJtZgwJ6JG7sumAPKb+tSycz6xE3KQcVy8CBk1nuUhERKRD1Kr94hJP/PQEHHy5JANbYJUgakZ0djan6+ZRVdx0l2lHxHWpe7ZnA48/P6tKN/1dU1amNu4QGohH6n3r55U+5vub9tuvnmO8AO9jtufuvi8d3d4y/Wj1zs+7f2DHrG9ZQyKnA/V37qcTaTezH36IGjRw/AdJjx+nvvvZ7bAf47n376ztyfcn++Y9euO3T6DsmNF31YF3T6/j5914IamFIDE6pnV6NZ5TChHKbGFsTQeg2u02BDEG4KwgYP3OSB9S5Y4gK3ShDhMR9WECZMhDmkzT0B0wlHMC/MtgIvVIu5yAjChBp72o6EPkyI+OOBkJgMuI2M7f/KhA+LLFjP9+FA4oKZ6QuwwiH28SPzeTXqHeqsEH0/wIqjV859/vk5V1455/nn5165L5GaNStVWUmOiQuwIdv7zwceeeT+f/3r/kceeeCfOxfedtvCnfSox8/a6fXCBiGFfcAkczx974ZqWFUNI/pN7Yfa47AuBitiMDEG68tgYtnyMtReCiP8U/1opW+DD4lOtxNJVo8VSQaPAVsmN4s0RZECDkdVmlvMreHYWg4UWkxVLkkmT+xjBmoI3mokttm03fSa6bSJm2aCpKnNNBZP55oWDARtDkVxoMqq8nLsc0iSgCfstsPEi69LKoeJO384i19irx27WspHGb0s4DB+RQDniId/PvGJWSMg8vGILvZRQm0Oiz6md5y8L+g0d5P38awlbHjmudyRmhXLanJHnnvmmeegtmbZihqofe6Zt9at+XVqwbzUr1evX7/616l5C1K/XrMOncgdebtHu+YaredtqIXawnnuyHfb77dNmWK7f/t3xTNK88Dpn3C/4R7CNE8wi9PpkKJEJb/DUcFhO86ZPJE2TKN+ZZEQpsp0E7vatNl0xPSxiTOVhPz+UIBSSKioiEcDlECyTiBCFkofSikgZkuvmsDiqhIYNXrAszV1P8O601VfTK5h6dOJoaM+kDcvAu43y1YdrlxyXeXhVcvI2XVLyNm+LbfUXX5F3S1b8PMVl+NnZO+596Hg1VcHH7q3p2erfra156Ffl4waVfLrhx56mzy/jXV94elPDT7xGKMwAWYE8136idnDwZMelp6cZg1pmDoQ/ANBHgjOJnDXD62fVM8K9bAgAQviUBGD2SFYK8IGDlbFYY5xuRHN41ZyqCbpcDr9Bsmv4pneO6Q1DK1hb7uSrEmOS7Kh9rb26e1s0tve7k2yjRfFSkY1xqwVUDE4OLSfwjAGM9nbM05gBb/X6XDUBfuxrc3B6IBg6ZTw/DAaGYZwlBamZI710sIUHCF+eOKjzOHf1iUPK8dI7EjixsKMQNZXMikFR5rKiY9IKIlJrieJ4VyJLMt3WAvrRjLFOwQSNDY2hBtSeZ9YCBdm6bpiAUtpXZMLB/+FqpUU8Zc33nvr7NlLl7zdsCl41aKd6+CRrdl7LhoXTllco59kT+/em3vmL7987i+5Z/bufuFVmLRry+zMstx3a1fBZ3/9j5f/Cp+tvD333bLM7C27YNKrLwg3Nqfqm9+/JzP/3SsnTCm92GlxVt/5/Tu5XW/2zJrV8yZMhit+c3zCXQOffDD3dbbrrrvQKDA9+OTAuyYc/w2Zy8ed/kxYI2yl/MXCk3764oGwfADMGgATBkBrC5S3QH0S4klYVQVXV8HUKhiV0Kf3IdplGuoIwe0izBKXimgjBys5mM9BU+3QWjQ5DFNCMCwEeV4HFCUQrvfin5pQK7Q2R0rSm6uhuiYSqmirQBWtgf4F7gLlbHWgn7iyfkM9qqiH+rpAtDFQuikMN4ShItwSHh5mw1Ej5bLOZuzV9H50Lp+z72SUj/ABs9ib9CRtLX24nC8EOJfJ/wdO6wbgjBFwamd4XNqA1VKI/Qh30VvLVn/x9J2bnv5i9bKlq/+Rew/Kd92FGVmee+ebNcv5ARfg5amh39yzo6Njxz3f/Ou+x7fmFuTmzZgBD8L9Wx+9D/tNtEZMVLDf1Eb8JquRHwf79Rq/wU0mZhDAoDMYafj7tH6Jn4i/n9a/j67B81vtc6CRkCUgmevHaTO0xVqPxi3Wdmh7NJbRNNWGrxM+U17YSXZ+kfW/+XyGP4qjrxnpQaLRbUSTZBAElzBRYAei0QjNd8AqJyRxFLwZWGCDAdYctBlUi1Wz2TwQIxt1NUNMowuqniS1Dvpytg6kdTBTW9Op8wjyhQSCU/d5cCQe00NQYhk4PvPaVbnfP7JkVW31yevWNTUeeHLZtvEdMP7RAx9ANVfeD+pGjL174925RevaTdkeWGsdNevgM7+F3++b/CG+h3G5+eyH2J9xMzenr2h0wQ32O+zIYFtlQ/3NYOC8HJrLgQFBC5qPPkf/Rtxm2A67yYgCDlEMmGSjxRS1GkKG1QZWf3rNcMTwsUEQDQYFIoyXj4SUNgUp+txDCyg6+4wRyAK8Pko8aVBx0sdX8DLYD3fXdefegfLGiq7X589YvubvTy/sRH/3v0+kwZw9CescD2/+r3/f9+hlkwlfHKc/Zb/CfLHDwHRCUXHgYBdtVsZsIdgqos0CBpmXVJORk1RWtHFG0t8Ff87sZcNpA1gcABYjx9FXvOzgedkmiuTVIkl1SJLaDhPgDWB/jg/oevgO0HEeGnhw8hP42fwbPPcUDyPkqfImmf29/BcZcbKDHEBcKe+V0XwLbLOATy9OHGGZavm9hcdUs4BD4HjZyIDFKkk27CFKRpXk1apFuf4lFe5TQbC4LOhNCXZKL0rIyPEWK0iiapNlkoHUcMzNMU45qRzK4Lmd6rFeENat14PlQ+f8KkYneaznldHEGVzPYUeQPOtP1vw/zBcxyvL4EbZHm3j6SLHsV9Hc9ktgVjT301vuviO3MwpXjM89GoUrV2/ZyN65aVruxPRNM3Ip+Edm0zQIT7tjOryRczOQ28mthiv4/8IyNvBF5xo2bV1j2IvK0lYbWWqzkfInljGlyR7WLvyGYEoepuHcCXzfh8lAfCfwz2HiCgjhUlojXhYjm75K6bHOBVcMrs5tg8HV1YMHV8NcesJ3Vg8WjeSN/DO+j5e538Aw/leMlakjHc8/S3usjvpmdhiLcCzPk+WQpIWVLDKQ22Pauk8cwzcAyWP4T3cmIEzdXSEBDXQxFIYN0sLNZX8fs2RJ67stx7nftMQrN229ivSwfZBLM8v5A4yJKU0rDMnX44OADAIj3iIks4dI183DLUQTamvsZNFiIKScYezRLa9aEA2/OyNg57ZeVtXSMH/17ma/jdZYnXNNLFGyzHNGZDDxpluMyV56zYOFaxKXqTBpLw9HF1RdZA/MeJe/eH5DS9VlPpu/eTe5ZvYDfgCKYftnZYJpi9UgfWEC0wxsg6wSjj4PHv4wczgDycO/xYQvWgVS9c2lUOzhVRev71yGp3nt/UduhFdW49k7PKT5/YdffpeRTiVye9j3+OdwbGxnSpg4U8v0Z9qZsczJ9PjBg7xDO8qbm1J15aNGVverKPd5Bwx0hiOCbLQqQjDEAE98HGRmBYfTO3BQ25D0kLRorB8yNBQeOXT4mNKYdUxyDJLZMU0Bd9rpo5udwvgLvpqExCb6AV/xWr8j/RDTb1w/JPZrbbCZG5qMSqqJSXb3dCvHew5jKzgtkyEvPiIvDiUYpdvn+fCw8hEWN/ox+ewQXXjC55D86AQpDsO2E394HD8pPfT/iePnvoXpRNbaneH6VJ29eAY/esZe4L3omU8zl69cefnRoyv1p1Nf689oq/783d/O+hh9qz9n1+jP7K/vu++rrB0f4Ht8+PdX+MCmCu9930s+wA8iX9KpUblZbJfAYflyM6VMNeZYBzOemQam9D2DBg8ZcMmkyZdOu4LNXJJqaG6s6d+avGSs2aLYEpVViYqySDxakeBFAysJDAhSYjwzRhmDxowNMqVKKSrVvKPGNjS2JmvZ/jUlwVJvjSCJvJFhwcCLNYOZdqUdtQ8ZQPK9SHQoFtuACZOmTr4kc+kV00aOGjNuWr9EBVtZFYlWVk1LDpg+YNEAdgCTzHx0/MTxw6QPnvIRYcCJupaW43WH65TjB08cnpZRTpzIHMJfqSPvET83/y13y3Gs0Id6yMfKCczUnsJVTpz9TfxB/oL0d+ibZFIkSuAW4yQMsYdjYSdWMGyjSI6xsckpOImLFG9sqI/jr+C3RaI2TW4SrTWxNIRJuVK6HyU2UO2M0hI2stewKd7EBtvc3orqxnnXXFU3bOTRKfKCe+8Y0b/t1LZtl7aPHIXu8bWp9MOO71cuvCplsUbJ6zryFZV8F20pr+wYOWpbTp5Z3z5qYP5a3Av6b83Ev5CN4o/LK9H0O4bfQH7lu32pRPFPdrC3L+zzi9lN9Gqn/lC4fGfxT87DMeGj2P/5nahiHXczv0+3i8IkYa6wQuA+Ff4lIEmaLM2TVkrcZ9K3EnpL+p2EPOZyM+IdYHU4HZpixTGh1dDGjeVQkiNPRziOE/ej7QxCpXgucihOG3IHLYpksuDJeHtXDzbtHD5J1yv6zjRk5cfy00mlnVt1WjW3bIoaZe88BRQHgdJQNTWtdqs96klVFFU8K2bfyGBV7VVOZPWKws4l2WMEV6qtp7etGwedbb3HMp3d65VC4QfJ6izpXEJqO9kUYQ/Q8iYgeWRIqRwXyn2b+1fohsAdD/jR2Jef2bTp1FcHCJqvqOaywK5f/++HCbQUwfPNY/t+RWPp9bmj3A5+L6EbrEtPbxKGYsqxbwrvC58KbLM0DFOOJQT7TGJ3SXsltE2GiWYQzC4zmmyG5Qq8qECFk7iW+5zwngOcilVJYJo6HE5DiEtyyMqRp90cZ2A58RVM0TSmaRn2iz5LW7B1dSjYqbB68BmFwKCvCLUFd8CiyCZC7BexbXCwlNy/5NN0S+Bgp6eeT+PvYuqf5L/k0VhSZYcprzisUas75H7NzYo0taawbjltNYVMKMabjEYN/45RTptl2ksg5iup75FPyl/KrOx1RBnKH5ZRgXCsRv1S5aQjKqhJWiXQqxwqFIYezlcK5J2CaZnRvareJZxUEeRreI+RhAGTLDCUbEkhvsPoXvJBZ6FiAPN2CdCqD3L4UR6zV/bhMezv2bp1a858gDQq5vfqPP7uQ9LfhrQq1tsWn7qW8pjL4yiRmvjl6dE/WBN/fkm8M2YllZalFsNYE1lyYk1+DbthO1gYq++pYHGk0J1UsgczqRSt8D6rEP7E2YXweH4hdbHO8PmF8Nw/SSH8o48e2LHjh4rg1wKf+37t2WXwtAae/Vu+Bv719GYcGRiQF21DLG932u+zs4ZyV7Nrsmuea6WLj/sh7m/yT/LP9a/wf+oXBKvBZJKVAClk3+zZ7jni+dgjWPWCdqtnLH7viIezMB4Isx5S2Z7mZUs6Vl1vSdsC9RaT4o0asPxpWCbRaR6sWARJ8TxJMmE3Q9REJCb1snes3pkl3dm6ut8WZKAtqWdJlhBCUTpRhzizJF8Nj0nVkHJiUvWthmf/RqvhFy/uWrjw3Ep4bvPaJ59cm/32TB08Ipi6vAvTRmVKoTX9E0PQG0QGh9dR4Xjb8YGDN0sAo+fBLkAvIRzTgVVA0PxPfGpym5AkhmDKv0JQHgIh6Aois6qFmBAqCUKwI6i/VdkSHB6cEtwW5N4PAf56QisJhjifDRCjYj6MegrtQ4jucDITnRplVcEjIFWwxaxpilvThv0ka9gnaIxYI3aLPSInifiLSEUSX6Lha3l9QY2HNFHwHXwPj77gYRFRdNEblJAoMfma7E5KR71vNBEwst0g213Mo+J39U0odGsK7RCFLew0PQJRblpvIYWjFlI5CtPoNpVpeunOEoae40gwTlmi6lLrdIh05TMvutiwNvKuzLKbvshtOIAq7hp/fELV5MWV/S6puT23EW7YPG5h5toStHHaslHZZ/j9luizU699bDnYJg9qd5mzX1csnHZtsz4P076gjJMphzvTnxugAlqAHTIcpgDaiWAignJrsxVNwiG8t82LDF6vF5lIER5yCRq4pQi0fxD5PILaI8DuiUIN6WmgRNPRLVHO0h2DcbEZsZMx9jexP8QQEwe/EWDIZrQd7UYsybQmeZYU0ic11vhlBPrHwBoLxcbGWIs13hZH7c54jImhSBSijBOQE5k57GLFuLICEAlv9AXSZtEgCIpRrTcKfgF5WKEswBkly1iYDkdwfI4YJ3JiAx2FUTz97aArgm0ibaJpMNUT24jUymDKmBKjjASMpEmIkRSpRmKlI3RrEi3V+uQTOg1Txqo0mixwnVbpk+oIomJEx8h5H6k4i9MM1b7OaTR3S9m+hFx++pJ80VZ+rxN+FRXpAhMp2HI2pjQ7LUKhEtAn10CEgCvNLFu24dkFXU8s7YbgooZWd1n7gJFb7x03aMCI+y+9eHZmemM4s/SSddnv+Vc2PZb7Zs2DT9yS6gfrdizcsGXZ9scW3F47JzN9Zh4rlX1GHMeIzFN67znggiISJCbI0ibeLG2lwhooWIuddLBidWhLVjLwmlAAWc/jLuebluW7l+UKgIZZ2rgSn5ym20aFAuaY0CIVO6vQ7RCFdkltvUnS8FbAs4bIUaxGUcesT7bpO9vpPml0+tnsSwf4/XB/9pXvvsKTT75/sIl/GY/neTqeMPadEqIgyEw0PyDa7YGlgKGsw6TvYv20ADrzVZq2etBYoAOMCoUNpUJxH6lA95EKdB+pgPIdqU4V2nl+9SLtSdV+zsDOdILCNotA+ggyGRhBlhFA781x1shW3Jer6eJieGTvnVrExfQ4OItt6wQ8TDMzNa2yLM9YgdeMhiLc+tcXgFuneJtixiIjkqIRIWjOT2YqLeEB/TbfwadKN90oBaWq3laXWNBSbkLWAnfnFh144gm2izfnbGuzs9FP16KfElqb8lhIZuaqtJHeD+Kj+H5oc381fwMeQjORK6C+4+MYfDMJjra0NSt2NIHcVsIsiHL+thI/dF/EROXvC/01N/7TT7tuvBHNZO/OfbM2m0NoLezQ92Q9kRuPZ+792Do+mB4sBuHFEqhUrlfQCGWq8pDytMLNs6y0oBYzXMzexiKWwWZIsKtBXyDg9AZdSBSdkinIWT0eh7VQQxMkNTSlPofmlDSrCCKpJ0k7u509zpNOQXRiI9CT6VXOMgS0/0dLkpqNVG+dXsYxXd/NmC+micRTtEDDppISQjLrY8rTVAEPTz2a++sruf+0H1CHXb7m0Me5hx5+/wC7NVv9uxfAuX4JtOfueevV/7eyKtIPkmCBLy/PNvH7n81Nu/LNXXof7dx4zoN5U8qsTbeKmltboa3XONGrgsGM/3vNKIYaEbIHgkG3P+ERJMktGwOc1eoL+ZCJ9flc1kI9i9tgrmfChqjk9ruiR/QyMs3NupN0K1NPb98x0w1MxWH35l0yPLPl86dx6ms25gshiyPGxo7z3LLuw6dX3KB2VR2+a+zQKyZvu+zGLgJvtWTF+3duufKPWx8aO/62zZ2zHtgx+TJ/7mYudl9uY9mt68hYxdx88XL+P5gOsKenN9dCU2RoBEkOjwO1m6FCaBFQJBbTvH6H1+v3e4MVqs2m2R0OO3647BVy0C7zLKu1D3G0tw8ZPERqr00mtbaBjra2gW0DE41IY9oTkpZvqqhvGc8DFefbKWbTKdpELJasjXBVTcHGSm/bQD9nDAZDlY4hHVWDXRVBlSeAV3Ilau8IsnYbyFgJ3+nu7sl2ExeWOO3ZlhbypBwjtoZspna3AJ0Qs93HTvQexB+tp+uUtPlyfs0SPMqxQ0RBLvCZXuxBiiDVMEtcCFLFhs1Jk8CGobGJLKNXgxUa8jlF/IMnH5Lu1tOMzjK9noj8uNz2lHj5M+1fZ6qn3vjmjOGDF4DxX/+A6k13zWqNNLZdMWmMcfbeTMVFoyNDHnzz/o7oqIvimeenu80p89wWLdUYbp31k02vX03qiuGuB6unZi9Bv6jr9yyy5a6Fzz6OV1yW2vCzSxDahTYNuKerfDRCt2ZvHlv5y7v734nfGxpbsz51aSL+ce4NipGVO8qPw3I9GGrT/cUwzBMAM5fyJmYiViYWdXsdbrfX6y6psOJIm8zwSlS1OVTMdodaIZeock0ySRsyku8no/1bHP37t/RvqWpA0cGDsCiQzgVeahmig9ocg9raLqoaVGWIyhZrAdGYNiaVpXzHyP9J96f9NA20+7C3xd2fkxoSNZFYkquqryxJBCvbBlU5LqpI8DYrq4uBoCry4EEJFmQ8673TQ/QoLwjuvCAQxerBr4g06HJABIFwOpHn/IneQzrjz5OEs0QhURSGcyWBIkjpcqAjSOXlgJY5Ykmw6ehTsYIUhCDFj9ta9quasobhe0fUa7W/OvTGouVT+6nNjppmc7l3QUVLtb2iRa2duXdWja0z2rp8cO2ooDEe9cfGLFu0cHjuKPSD4eO1WoIqVRO6VIeVqhgV2JwKwn0mdaR21Qb3YPhNrmGQByzxgfcBqrDMnB6pi4T2vUA6u+LQ7Fb+KNMGzfsYEUfwDWa1ftJFcy9acRE7ccCcAeipFhBa7m9B39bBqqqNVSiegGHlMDWwIHB9gMXzvIKwt28hc9oQL46qnjFYXeOcM5yL8ST+pZN3OpvsAwdGgjPCEA432eutDdMbFjWsbtjewIsNDfbqYBPrC6Y5u8FqBBNrFGjjSRe+kPBMmsEh/B61W+XIJnnGOZD0rfbgu2sZCAP7h8P1lTFrf7Cy/YMFg+IUTfXMIFfMWR8b1wBKg9ZQ08A2kEqA42cmVBrW6zXOCcJPD5lfsbdJdsofpFNtisR3emaJru109rZ4k/SbmTfaSHVL3uh06ilOvaBVTyPkuwHVxyNsU75MsKFQqt5YnKIFWq1OopF8ffo9i3YGV8yas+zy0YPGOnIzb9znu3L2besy80lx+ur6Gc2NE8Z0zh97iRbc3w6vvbpWr0h/ZfUMz9Jhs1YNXFE9cXDjQAQv1Nx+xYzBI2+hZen2wW3jr714YKrxSlKZfnTu4r20GF3HF8tNpPhirXD5Pqbh9GfPS8Z60iD9eUxcRBJFDTiwMzrgeweEHG0O1OLYRyNOTnDvdKOdSRifvDKJIKkmMfdboIStVRIN9U5Su2esrKln3XaybkNlon9eJlpigS1lO8pQWZndWgO7a16rQTXVgZSouHpciHHNcO1xsQbMdywKxr6i4CmIAlmBG6fOUHldGFrIYlMrvs11LdDShAOmaLSGSURWN21u2t7ENpXom+AH1LzN1Cq1KMTWut7GvkXaaq9f49yBA5lkIQYha/G9NMg/1ql7lbaWzh8RjIM4zGjrPdi5hO4JaqHyQPohJBKgrwh00t1zpB7wwmJBu5OfVTNfrJoviISLvWreyKVFiXDmft7ylGvDlZMGDBqSqrjOoC2wt5dHCxhlD86+9uYdULF5Stp23fC8NDS0iTAgMmN5sv6yQlG8nCgfMOoyglk2jpbC0zgFx6yPYRsfZ75PW91R2OgAyQ4bBaDz9dfpJPXnTRY8A7NaLOKIxSJzIxCLhFkpblOU/B4vPCItaPYgLU5mceqOxivM2LiTnsv/F+BzkynfIzTfLPTrdJia/ky5FpT8QcVmdpoisbA5iM29ZDChWJAFAzH1PXSpytbS24KndjKNk1U8OIO43K0cT9D5PFO05O6WzNnz99kz+I8Za+6xZ9q/uaJq6ooDB7Z0REdgc9y1WDDXU3PcVNYy+66iOb6/+orsJfz+7M2XJH6RN7jx1XfUXlpBDS4w63JHWbJnK8ac/iUl9d/1vplsNBp24EdHGMrCUTYmYSKTD+3EpirRUIkjFCoJlZi9KBqjsHykoaYWg1i5WYrKBfgvuYiiItOm5LKQb0z9Je3XKRcAC2Qdh5menEpXU+JTjFpG1mQkj4mHSiRvAlPfYwpHy8wJnfpCFBtYg3wu9XvOUP9M7z7CgEziLIt6hgM6Ay5E+/MtJLt8q6c7GW4Y3tU1q0ZpLXdUtSawCRsZkuPRQGw0toMX9bGDBANskPOOGdpwu+U+gHLzrGlR3dzpsTmV+QREXsSxoCsWiREUpmYzcXM0h8uB/dfhjimO+Q52XQQckaCNrwQWbORz0JhKB8NUskwFL5P2Z7xKwCZ0jAiBviMIhqCVlK9ZDJqxoAA/jlL/baFF05dnsIdrKQq5EYyZqljEUBp0WfzmSqgwOOwKnv7MlqBB5FjWIOAf2YwY6vlSZ6clmSTZJ2LgCNqmrhfnMIay5RAJChPdhxN1KmXO+psOAnV1Mjp7yOsM3YtNtzEWOaRv1riginCP/eOb1uTKVPuBA0NrV8aSTb7GMcOmnKMjcNf0AblD8KRH1xAr3Jv7/aBrb62cXFXeV0+onSpg75VD/YvzneAKl4YJuUeYVWFCOKrz6rVS+GspbC/9uBQ5SkvsfBwzSyL6AlEmjpkVZ5kYrwiC0UKZs7vktRJUcgRfvNJiiBoLOmMs6oyR6oxRyDfS0lXFWFAVghmd7k/ZpKuKUTPWGFnjmIpwqaEk4bIEzHEmVmRToi+bBIY6pj/App7z2ET49N6SQ0to9H74fDYtKfBJR1BMG/oJZepAoU7lmMwUMrdR3jnP4p3zQgrmZrcc6raoM8OJrq5+pTOdnr76VVFW0bhgMQz3eI9Dk6IrlwxD3k209NGveeU13sDLlGdcXr/6MZ+kB9xXBYbEB4nPE6w4twI2cuDyeKKxcmxIyhFgbeqHGdSvHwLB4yqxx8rDQiJhF0xWg81mtu9FmS5BMEvhvWhYekgJkXJJmt8PoB9iGb4c+HJnOZoSmx/bFmMrYp/HkBTbEPs2xjbh+dBT7uJEjUnuUEG12kTNtEgCSU4mO8ka/sGMcvyQXteCDTVmQyfT1t3ddkxv+6wv56s23eVrKTxogfOZuhY9ozcto9M4VlhC0ZMjxWnsghpCLcjPfnbgiSeIFfkBHaEWpJAy+Tc2IxdQEL0n4RZ+P1MJTLrC53GU1E8he508w7ByhMNRTOKoPmFVIkHyuIL2cDRUbidQN2PaBBAEKTQsKNgMVqsJRNaUNuNrSrKqhsSwxx2sfyq8L4wMYfgsDBPCs8OItUZD0WQUP4HEh6PlLg8fgkrEikyIeGplLm99iPQwqLLaxajpS30J+KTEkgYuuklJZkirlu7eujrlvcyhBOTxgqfT3SaZTMHtouzwkcQc5kQbXQLppNCSZ5hxNi8gk+jDh2L33QubEyrt1JbcDuu6SH/BC5uUgjGhvXizD13IoBAeVDAM/xn1of47nbovBoboB9HPo+z6MDzFgWKzRbUy7CSVUXGn81Eci7tNcZu1shIhGjXrYm6USoiYj3fLQSMV9I1xgDgW9GgZRMsaypBBW6Vt1PZp3HANPBqUa7s0NEkDzVamcF6zqFmlzWS5PS2tkQgaYUW5l7CiQk7SqT5fJVdHpZ76p2pB7Hvzcv9/kfe+4k7aPf2woPOf5QU9Nxit+d/knDc/S12lC8o4wfmYgm1AhPk2XekgMm6wgwkTdlhJyFFSEqJCHsGEjUSwkNsUj7kk5C0zEyEfahXAx2Ix9w7zyIm00SMYBSLhJVS6S/aVIEMJfFYCE0pml2DpDoVCyRB+wtJdEipTbLwXIkS6vTTTjKXby5jE6BZpj/SlxJLMhib1YPnmvyB7hqKE3DFM7jcyFPA4vw/wPAknZXTdbW09OJJQCpvSflS0p/WV7bOIfrZUc1PyUk1APH5Uotm777uwf5Rf553Pk55kVuYXaYeR0yxIY0x6B34KW2LRTSEFM/gfvTO8RcmDG/xP2kUiBgvtWGpRZV4rLqP/8/xldOr/iKRXpUmH4vqftJNicWUUY5DnBZMBWYIE+1j3NbvpbuWCc49t4zF6coJ0kaTbZsMFxHi90yu/65mHs8KBA+i7A+uIW46ez47GHsdONPW7r+ha7lFuEsEHwrFPlZGNWlBUpT02GdpTlzHRcxNtZG+hI6fZDQruQJMXliIepYX2cbUU+7haaC9OC8WjxO9+TF0ICxm6Se+A/W2aXotQKCoWkiFiobumWPRFzlrhJ3kUjdJHvxGanx6jGBOUVII1cT6p+jh8x4pO+YlC680LEY2bRGoSukgDzaXUoz7TC/fafB6AYYSTNF8yKd0iB2lal+dJEsQkYW2RjKymIA2NQ2vQHsQjZNmDf8kqC9oiETRxh7hH7BY5UV/mPkQ31JE9wt1tPXrw3UuTEmfuqVQ4mRt8QOcjWsObv/vqDB8L2Ja8TPMlU9L95QS9lYRJElhMJjY6HQG5mxqSkJiBFuNb6kY9SMC3Re4pekQEQseTIlu4I5qO7ux7S+fdES/nPujSiQR/IJhTZ4iE72dHbrz0MqZPKfNUeqqowYuhH8mT3MuyIgK7GgwEg0530IdE0eTVEyWBYlqkzQkEcwUxTmylnU5vMX9iI/mTsEdbRPb07fF2e1kv3fVyduog06lnUUgKgQhGn9xJ5n9JnNAHTZ1IL+upk3ftr59Jnbye5Q5wt/xI7sRMEojZ5/T0iZ4/EZ7GvAoz29MjxDJ32foyVvSqFSrK508qzKzJhQkS0LSAX5LcJHniTQQEt18mqZKgKzrWDVZ3m/uIm7Wwbre/mE/xScb6NP4TUV+029/jR4xf85/0s0f84MezMan9yZxFlSU0y0K43EvzY0XIj2n/S2olTxOyN+HpCyRXcmVdbMeFsytEVLhY9muSYEHMRac/5f/EH2UqmXrg0s8vq4GJNXNq0A3VsKAapvSDlWVwfylUhLaF0O1emOmFOZ7lHjTJA/NNq0xosgkqpYckVCHC1hQIZYCjZJ5YLg/IDriDg1XY+VCsmrXGOs7KWa0LAzAmMC2APAG4KgaDYuNjyI395BQX4CK1kWDQlYhEKrENbXRFVstwrQwhuU0eK0+XOTkZ1DTFFrSa2VTAFxQqY+VBBiFOIBuDUkSQSM/aujZyQrtJkJ0Hh+qSKb09iC1fP55JJTOFjSLTLrhbJKpvBdGb1uYbRxS3KMRIIb/b5VREWlZF2aEq7kb+T1eve2L1midyhx67F7Q/r5s0rvXSzVMnZBaeGNz6PMz/+RWXvNQ/femo3KfRxOhfPPZUrK219cO3IAMj4NHmu8O/3Pm3XPaR/7C8DjehS7oe/z639qClBgWfXr4xNyP32NYHSF1H+PRnnI27CMczLUxXesn99bCtBmJRqCiF2V6Y5IWHzHCHGW40g2T2mNH9zaCWKrUKYhQ8lyvKlkZofKQEtlRABddcwsVDIff2aqiO9yN73BhrPBlHUry/OyLXBcJh1R5QLGJziT8g9KtIBCiZjRcmc6/yzrRMXZJst8qQxWxC5sPkDZ3KcB5dz+yzFPsWPhS3RZBlR/y6T11EI2cbPmfOZZfO+eT6RdPm/HLOxaNjyQmNLSOH3WJXbx427oYbxg27SbUnB/7W6U8kfI6pU8P9o9Ed93zz1bbHG5d75i06+Ob8mejBf/901fr1q3767wdRHK6ZOO6qq8ZMPjlnDpPveTORX451oB9MT8sjWGCtDrAKFKpzNslCkHaebwB0oYOYEgjED+iOEXY/+xf2O5atdLQ6Rjiud2xy8A964GAJ1JdARwn4qyBR9deq76tYocJVMbGCFSKuyMQIa3hFg14tq6EB2igNmTQw6ivU4/Mr1G+RBWOwAQOt/2DgbuZRBv2ZgUYGOph1zD8Z9u3gB8HPg+xDwaeDKBpsCCI+iH8haC8N+tnEuSmMl+iydb48xiqZ61WVcYdiwX6FudtCUhXJeEwj8xm46X6dwrytd7HMvzg/LdGCZ68MbTRFa106iymJzgyth8l3s6Qz2ZIEQ3MVtLXleWvRhR0/7rM2BGl2fvnAR67/ecmZjMSIn43J7/8Z0HdvEFwxHt794qYrXYtHFtMQAizZ+y7dDHSk704hWEb3Bk0kWMlMHMamS1MlF2Ov+8WSQyX/LGE7/DDR/08/Mjq/dyLFzEKIo2KQwWLQqsFBDaQyTxm6rQzmkG24ayOwPAKJGLweg1v1ikH0BAI3iqMmxD7oBMn1Oxc64YWVXvidF9b7wOADEcsHVxIpQSpTopQgTWe/gbI/bbBSZJpqk1J/Mg4z4ovje+LdcS4eDyRDbaGxITYUcpQGAmI0kOYcZ2Uo4pTVX6iQVoFyORKMF6oIK8IRUpOI2uiWrE49z1BoUnqhjFNGR6/QawzzbJ2WZytlKj4u0a12J2UtrXOa3nkh/hY7WWj2wlYoO9tbsmLMzFCRs6h3zfJPl26EuYPym6L+HIVrX5p7sWfZ6DxHmwfs2PoVLFqTzu3Rt0iBgepuTW4+t5/2Lp2VHoqCvCiBISgjgcVxLo6ManAoyuFA1EBQuEiHvcXMDmYP08NIRuyqGbYYug09Bq6VMUDaMM6AyCtkIFXU0zLKIdJygZQAfnSYact2t72ju2AEF5KGQNz+nH/dMw/nSrhNvPn7HaQsGoeQJP7KHaXY20bmmheshtfwFffCpLQBT7R7GGRhGfzqJSkK+B7TQOvWjJb6NIwDHHHXwElg1+DDl8ACmE08SogyGBKyQG+h9x3IV3lTtfzosDI6+wnp4vNJ5ux7Y2/PPb106725p9np7N1Zlpbz3n1fvs5oIaaXidm/jzEQbE8dP/TrdCtZWjaYFHo0CCYcSZLGhAZBoHgogkSiBkHjOQfPkepJjgGN4/J9+D+hcRVHMV3Itzm6fMlRVAGzoHfqp8DsHGMS8DVjXCPpCMLyAmJJyVK3nvEiqfJ8QjyRPUyaw+opkmJjhQSTwOJoIEhZha4f3MJcpCunvQVlNQFvC9j4/af2Zu9CS9hh2VMT2lsWwPd0/1xuPtZ5gtN5nIz772mjFQc7BrmIOGMw5ukwkOSZDEaKQEPoYKVAItEiNSi8gGClxW5RSg1Ciihny2MTfFnAJvg2rVKi0L/ByQZDniBmnSC5tJ8SxMCZeEYQIMLVc0O4pdxafD0ZMcm2TDeO0btthQoBnSJ9CHKGIn1oovf8YHtz13blFh44UR0qqT1B+p2T0BN7fdtWr1i4Ec09U3NGZMHGvEv2jWFZwCOwkqXtYXTlmuGsNqvJJpF6L5tExMOmMRzpFi4bRavJROXCxBEGmzSj6DCKBqMInA0xnCZy+Rjyk0LEnZcMUcjH26doPEpO0k4aeVtNyBDkRFGwGRkTKVNs08dPatnOUCH74aGUrUX58FCeEkQh9FSalH+VF5E8gHxDaR9BuRom5GZ15a7ETwv6CEy2ZWv2UTR9K3rzjMj0kRkb85e0PWbuMC83rzNzMbVDXa6uUzlKKSpGVspia0GMrASmaCgRI6uRMNtKhYnSkgqTLS9MmIRUmEwULods9HAYZYMRM5+HqCBTgZILAiUXBSqPZkoFiubM7DRnZpUJ3QRWSoCMp4sk7Xd1lgDhN04cUk4cOl+GCkLEkP4YfQh3RppgcO7VrtwrcPFZUrU21wv2tefIFWPIzeeHk35mIO1jFMx4P1k5mM/CEOdS51onO9wILjMIFpNKsdr+p4uc0LS9TM6MEjnq2YSXkOZ2y16PQsoBnLJaL3jIwehUONnEypLdhAjuywCywJWg67bY2fenawSDgzU5DQ6XWZHtLrNRtrMmHNSxmsvscLnMSGNcDrvBYdBku0PGD8LKUgMWTIcimzhygidCp1HgDA67yYxcQVYmfYUxUcm6Rnc3LeA6kTikHE7oe2sIvsGJXv2c7DSdktCnKuoBMwmywAGxuCBC2FCQxxQ+44c/MyS32Ruvt+W2fI6acqZPQb6srN9QiB/NZuEXN9EVI2PkoomeHKBT6NXchhUDh0+D27Ojszspra3Y1vyD9FWGQNpJRHOdysa4Dg5NFoG8RCa6PkQhUcr/P2VvAhhFdT+Oz+fNsbPn7Ox9ZXY22d2EbA7IQQhXRk4BEVBBUCMoCAWRS0CwKqeAoOIBqKUKilovRAUPsAqEgKJyWBFPRNtfFWuj1LZoJTv5v/dmdpOgtt+/icmGZPa9z328z/t8yIGVg8x3MF752pmP492sKPNuj9UhSB6rRZBYkbV6rIQoElELOO5lfaLI0tGMWa3AOKClUxZpaRaz3gNdPeBxS7ybN8a84Kf4lCD5BEEa757p3uRm3Q5hswiibOEcuQwceaFF6AEyGZuAf4W3IolWwZNhBd52LsobM5nq6mpyy+1QY+4cCmO+sZGkk1rMfyH4N3k61/eB4N9KcU/6izRQ3LP/WDdE/7v+9cewXH/giy2lalHF9g/0uyE5haactuiNqAT0/2h1Need1R361RTf3fSplkKal7xMy1h5xSEgYF02wh8qGS/TldO4zRwvshxHeomDItlVl3FP4UVs5iWZrzQd7BMk9UqsuZF9Jfbdfbhhj5kOo4MM/AkjHWYpfObsY3qAW68HUes+mkbEnsbWs5tJasOQOexz8ENpHvECsq+MA1sUvK8M3ldKI/2m6G4ykj0lucDi2iSBKgHdDUEeqT0x9/Lfd8IPXdd6gHgV+tPwvZGbw37F+ixLhmKTfVyKZb8n7WW4XguRi/PIUuNe7l7nZne4gXGrbuTkBHLG4JNlJ2C5En1O5MNyiZSgRmZdb4+nauh3b4B+1xQyPCWIw6Rg2EXaIWuBohonubN1xHmS9EGenenYJCuT++mEkTxrOWxmVGgK6krKCDJntl3BENGL+QSwntiTO9u8eu7ispImKD30ZzNbO+KqvoMWznwetukT9YWXo4M5fA/U3+OCGN9RZrFWY+eiHJrsne9F3T2TPfM97B3WB63IKZaLd4gPkmYywvl+PxtyCpEMsLYgm4po9IKvNVVWE4FMVKMzu5yBSE20wJWKO0fQ/s7tkdih3DgHBjuhRlo1B1EjM5uCJORBoi10aD8FkkgNrlv3+F3XXTkpmdhh9TT0Hjv5ETOj+kxNXa+rx10LgYNzM5dUlnWHLzABMf2wdd9B+jZDD02a5APS/Rt190GICwo0005rDDjzFgCd94ZfucxhzT/mSuXNQXCCIEcLVMgdb5OZ2WQsH36l0JHauUJbIOo9SKwE0Anw4KGTtEWiX8gfaeXk3cBF523HZVWykbeTfOStpAA1vhHyPpLHbtjfv5PpcNjmuqj9pVODJWIqEzRnjTm/UQmFYtFwwE9KGBA9Ggc5hsB0Ro1mPdUk10FmN3QqJ2npkMXOtOyR63PmlV6/IodTMm0r2U4S2ReoM9pLYorsaHpk9YKAZHDa8wvtC+7e2IRG9A7qX4MN8sz23QMATfpgX1900OA3hmG3kP7KWM8rxIqia/wQ5ugcbc5FxhFzIcEmGdc1zuQuZ2CPgfxKcBkjteWYksLofMcYnWcOOBdNSpzJjTX/kQ5JBoKuKCUAfRqo+x4HYABAlVMuMtiIvo8rRs9hKBnoXM2e9NwhQN7FRQuKXMakzRh5hxGu8S7kipMaXncsEsyIGP2igD/ALZCZCw2dkE8vCAAp32lHfmPjz5C/B6t/inyKe39R7TnSEDSRz27ZMWPSRP+4nDyU9Zp46W93wDOFjuNHO4pDQgS//o2tC3yRq9XRsUz4mTe00BQvXM7BUA78KvgoGpGJwM9zrHw0Nxf+z7SkBnIlNfQFxSVhdzdl9KDVqdrV/x/VOS256py/aF5aCtIYEAXFKUnYaaHlaLTWuLqlqlMBWp5jW3Ismk8lV8tJozrYz+lNPQY/jVVfE/DNa65fUlYMD75yxfX0+kH2+av6Drzxuu252XWn6OzPeno/0NZ2SljFH2NSTAUwL3pFi6MmQnjv/kSyJs12Zwex81nuZuEOAY2xwU4ZrHHyeX7RgiI0rmRhyW0lbH3J1JIHSp4s4X5bAiO6gJaBMWXzy1aUsd3LJpdtKHu8jJtb9q8yxFgWW+4y5sFagA8ECyo8oIyvAKkCxK4VWgWqqHCUKgkWm2WrJb1J3CbuFllJjIszxUXiWpF3smK6U+fUrlCR9hSEZ/oW+dBaH/hwZH3ieFWH3ql0fk5LrnVn45XGtQhyt95oSWE2yW3MTW/B1secihPMd/cqVuUa47J8oM5jdPuTi3MtPYVVZ9c45t34MfS5+PUemx/49M1NWy7qLulN3gdcPWMDHXc/BZfDJc9tOmibc8vnn98yx4Zmnbh5OVRXvTvz2qsnbZ/3O7APGdCle3xY0AEQfv3zk2/pW0acuvOhh+48xeRow7VxfZlC7INadjJdMOMNcUg1QiqQSqfYhanbUuhAATgKoCdp3/KTC1msrrCri4sVR9uvsaNL7VPsN9jZG/iV/H08a+GDfDHP2lneyyMXS2YOaddiPM6yLrYetX5u5axWi3uReaM3lvH5o1ImnhmRGZ+ZmeGlTFsGWdhMJm6JOeyky581aStKMuUZNukmsbDWrbbGrZWW4y+St+Y0cRdOu5E40w0j3CfdyB30VJ5opp3WiZHPtTF2f9ZyrKVDb9U5R4/vd2dn04SCWRMLZk7S6K46m1TEJgwTGUS0661amyNQbthOvuUq1watp6wXjNnw1oW7GvXVp1YsteonMHGqI31D167+9G9Lb3jd0WPMbUsvGWFFfrf6+wnXfRzUn7x91dffNFxYWF4yNOh4/fp1WzbcvqL/b8aOXm7SRD9E5SXNVDLfaVuuKYd0+ZhyNK0LdOkyrgu6vwRWJDck0bwkdC+C+gTcpj6gohtVqJdhhQ2uscGlNhhkg5sFSLEQZOGBcnigC9xWAvf74AEbrBTA4XIpD1hgjQUs6fGU+1mxOG001WFFphtUpr1KKJIOrvWDPxSsvA175bOwcCGLFxRlVuXiSlRZyWeUQixKTodEzlgOGQdUjc3Z5sONVaTtImnZna36jIjLcZJPbGwh3borD5nHK7/ciaujeFhoR6Qk+3+Vj+rbVx1Yvmm5/k3KkI+CAYZ8jN6G5WP2os8/XzQ7Lx+vz7xO0v8CimvUU3CTKSRDQ1hIQrs/P3lQf6RdSCg9qIxg/cWs1cbeVw6Dy6aUoWklsN4OK+xwgx1q7XCtCIP5S3mEcevFnGtLJ5mukyvg0gqoYJPKeDIWAERvKJIMYoxW2KxeNqZUVFhKY4UWSwwj0d6ORILDKopBjMBPsRtXRdtVk9bnLQYG2/HVgVd5s0PW/5FdR+u7l799/XSxI79+s3Q+5dflF3Xk1wNRjKq4785b/9SJa9ffQbj24hVE5+/GhnAJ1fkR2tvVwjCWyy2FnjT6N+055kBjYZrZo6xvH9KjTOvYo6ztLMPwE8jcUtZv/D38Jje3tE99D/L3vTrNLX1YH4Vt7qtMFfO5Vu9DSYSsrnEuZDsrw3wZuG5ACupHdpvQbVY33s4psViqosxXUVFWEVPKuC6V4bDmCdaEX0GNWo0PI6qLUhREFkuAHGkHRNJTemcZ67ytAlimwl0xsoJ1C2VKRYxLpfz5c+0Ci72GqTEOvy2BkF9lAl0DzwX2BI4GeDFg3A0/emVjp4Nuoy9VozHqC5MyV85HuvHIQVrONNysqKEnJfReeOdj71qjm0GnQuROhU1YPjj9nCuEY6Yd1l80CsLPKXEaWgfFd81j2vQXX9pqnIvbWrYvXJcvDO9Q7bSr5pX1tN4V4z6Afc0KCGq/saAb0ErEPunc6TzoZIc4xzmnOtkfnPCp/He5VWbPyDBVhildQCgPlCPyZX75ivIz5XxBNHp+aYmvtLSkoLA0WsKmMqEY4z3q/dzLWlivN+BPxQoDgij6bfaYxkkl5N5HMFJTSo5bkvhFSWlBlBufPJn8LslKyXhyN37RluStbDLpyx+3l1gdNc8xe5ijDMt0taYkESyiP+RLHfXDaT8wftWPjvhP0nsWdD6HSa/Znc/gSerIbKdQX2mWW4wn5CW3vnOlULTn9BzTzP/sXD6dgV8rHSf3HwNLVn5iHtHfMXLwtoeO/ryAvLT2rVvXXPuX+zeRw/r5Ux547I/6gJ9XkE+rXWbM6fDgOPtS7JOGmYu1WuQKK5zoUZxWQQkiTpXC0BaGtWEIY7yg1FrssTNRi6oFRgYmBFjCwCggVR4jJ0HHT5BbSO4TpPUBtaL0DnOKNgxJyLkepXUGmPhf+Ev/+Mzq32e/tfovGjRVuyzRtbAx6mA3bDVOP7LON/s/Pqh36BnfbyqXcyINloEJ4Vj5PTJflblT672TgfksELcQLWBhpR2ETEAIxTibHHPaEZcic1jYEKNJKI5QmicFi9jDAEZjGULy7ZGCGqPqJFlCKy0ilpTkh5nYjrkrj9Oyk8bML7dXGU66qFAIDb9tTuO5YNbmoOTeO7pu3b16EXI2dJ/ccNGIqySRHbDOOEXJfveE57qaMnFD1/BqMjS9/V4yyQtFmElavzSbb4XHfSRBUNnsOepBHo8v7Eei6BOd5AayW92GteoRTKFY0Kv6rKo40wfGZCCWOKJH6Z3jzxqNkhnMmHtyhUmNHRr2m0ojDPnqKb7w2cf0v73xwIOhJvnSiYvf/MqsPoOB+rq3Xh918aKKdBcc/zthaXsBE62JoXOiA8yVWi8yVxZ5My6X2y9jEXXbbDFO8jlSEgP4s42QVExZ3F4pxRAvDUiRQVfsrHGiu/JKU9BI11vyqsPm6d4N0aGSo3bYNfuXWQs/euJzLCE7wWWWfl391dqND926Fm6EBfnKplxt4Mc0B3el1kdkQywS7cpm4aiABEF0WpGkcBYRuRxYEDD3g5qbrjWL4RjZblFVcbP4nLiHduunlxBm0wZKe8yuSTk0X5nnj1xdGv8xZX4Dn5TlO1XzMWY93700D/e41jCEIYd8L7EH8A5ZcNkzgmDBMirFOIsNObhUpQRkajAr/W92J4MH9uD3x/tPMbTgk6XdLUhji9MYEjGH+ANzfoX9G0n+qDIHoQFg45yfwcjdazQEohSgLH9O8R3N8dEcUZCZpfmi9jV2FPBs8HzpOePhJnnmepBI8ntdJS9YvF4Je5AgBiQECufnVfx4nGXCblXSJJLIk2giTzopIalDIu841b4njLqoQzTUMnr+k8CVbPRnCTxux++fWdE5f6dPRQPgkXPSd7ncHc2lRJkVWv1G4WnhVYEV/AE/cr3k+9J3xsc67QV25LQV2EiL/vODWpDsMhiEiCRw5F4vZDiNzhUPpcpquDBPBIOh027dqbg0ggBDJrPRaNHM3WFYDhmY7zT6gTgATA6qX8zhsVvWrZt7bgpPfw/2QuhnGTy8i/v1qcIbpI8RzNOKyaRqJF4ikEkyH1kg7oDJjvmODQ7W6gAH44ECpwcKOc8rbR9ut0s19GRAwi928gd5JIRCoX7keO6UNoW8cksTpFnSYokj3z6X2NMSJKRu0nkSO0Ii6bquAu8TJIfAO/Bri+izWEQbH+Hf4lnrZSLQQmXk5kVeYi0eB/IpnGCxYSHF8sn4NEHr3otc/dyjNeIXkgD9q4R+RJwDQlpgnYwF+j9o2WpBUy0LLbdZWIdFkDz4vVS3b7HvLh+r+Ub6ZuGXm7HuFHwBUd1kg7U2mICdS5tq62rTaG8uvGAljQRJDml2Cy1Cp5ULV5rzck+cIGRq2EMPHDx5Vy5XCy2G3Bkev2DoeDUghwuzc9ctjT4vs3MqA4qIO5AwznkSsvAG1hvr9THb9LGvQhIuz0RjVTAeeKpCuLfP1nKfn1X5XWe/XzL28rvY1lyO+Xb9Pf5RzKdu5h87GUfbj9tdMiHSae0Bb6RmIQuCMFlAOwSwWrpYppLxFGRGBXrVAtsd8KYL/uiCfznJ52YnuAReyDhdPqfLYREtGafD53Q69vKwR4SoM+Ps5WSdTmx3nSLP2lwOAbmxT4bxZTtHLbGMw+IUXBj1qbvcWMm7WbdHTDE2N0UyJxIEE+wS5J6oyikgWmxOSs0rc2jF/3WadMbMnj2nvRCUpFE64dGKccg/SvXSgYf1D56DEAShO7CGRb609Ul2cetiLt36LHsRVVE4PlmGEVhH45U+5Gdy1s2PsyQ8aYfHjD8ugakk/kCMVwJ0HgK5U0/loW2nuBiJVxxVxt8zbxrxCmJ69wgV4r/v2R6v5N+/PPf+jpvw+09jwpqDRYzHSxZgkad9hVomv8a+3BqOm+gaxjO9epNFWNQhKqLPYD1juYvCdQuFc0DbKeEtri/++U768yMMw50icZkjkIuzcnGZ24G3AeDqBOcwvAeFwtndhPPTHJyFis2G4VQ7wslMbPuKf47AySw14Xw0D2cqbWXIngvPgXM0XqOEwAnDfgZnMmWjzyTPgdOIL8tz8aXjJhpf4mcQMOf1IwEmQud1XseMMfflYky8t0uNdfAzvfv0oM/Un7POhW1fcUvpOmfMZ8ry65RmQgXkmdJz4KlqO8VeTdcJmPDcnl+nNGN3m8+0r0P6G+B17sd6WQHviwHSPSBKBHllukvNcfgS0PssfGQz2iFbPWEPctZHh0TRpChYohDsxWDBAzeoMAsWw10gROwBiKmRWZHFEZaJHI18HmHjUWCgayTqi0TDiga01UsFH4kUWBm1rLIGG6ihM+kQROJyniQz2TYxyMcxUUUrIGfEe7SM3VVzl2OzA3FkpI1bsbJRiPw2sjHydIRdFFkbQRE740vzasyhksa87s/IhdrG2cZkIzKFxoihsnvG075nGSZ3d30/lvyVmZX8zUa/LJqIG98Ixnkc7VyQsZqT2YQi9dyGBUAqre7XR+6YecMf7vlMn3DzzsiEa5avunzqrMvvHQ1bWw9zEd6pj4xcN2/HFzdeCy93XXH5hH4XrL53UP02+MNWKhMXGP1yPAIspz8/jPlEFQ5imv9A6XcA7szJiM3JcFhGbJ1khOS7T/PjMb2Dxt8zX+ZyF+1/30FG6PtTnvrB5Cny/gXYx4O7yDMyQ+fctC/SaPCVsc6+/Do30XUMvurwUCf+JfJ4guod1Vzrnbw8xlXGQmQrfg7/0hlbVO9o5jqf5uUxkjCeKejEvx3nm0WYImajNm1cIUQKIaCMUdDyEMwLwSUhCIQGhdCYIKz2wUIfXOGDIT6I+GCcGxY4YByC0UUwoAjGFMLAQhijwAD8WQBRrEuuSEViadUGtolJjzIiNj6GYjGVDDxTFY6OeaSpR3qXJLvffSbbnM8x/jzJ+F9mmfGJ/PyynU3663R+2Qu7YTgM3PNyfn4Z+0VrjMws+2QFmVm2891PjZlllxz784k/fW/MLHvmyJrN965iOs8rCzEJ8GgDrlCnq+ji2MQYmhSA0QGoCwwOoMs913rQ+R6o98BUF4x1wWQbTBZgtACXoWkIucPJIo2c+BQZV3/I+Skt9WFoiRXjNv/1ND1YYkhPM1p5kTtwxS/+plXSkoy6olAkKYou/LCokofFEDlBEmPkLUQPeV6MkYdFclJXRp4WOXISJarkeWOQGSvWFLozd0U2Y6GPKGQQmhLj7J3p0H67fn/+oIn8cO7cl18dZpYnBh1g9v2tvyUDzFYszg8wQ9Oyd4tDLrn3Z2PL7r1vydBrrhm6ZN3vrpoxcwLmZ8qbRAbY/Z1lgGOZ4hJsX1gOFf+aDLAHOssAfqawi0ifKTxH1obida6g6zjMda7M2Qqbosoykc9zZS3T9gn7Fl2nzFyHNDKjumCCAowSNx5T2gcxGM/Z2v7OS0RHYZk0dJSG14ppEnSVNRkxso8qHrmDDqG6LYHj+G+JrnIMNXXVjpyuiip2L34k2klX0XUoTMiEiayTfgH7Q8QouD3Rmu9IH9uQoX58+fVmYwDz6+3Lr3cT83oOPo3CR9bsCN/sDvBZyvLrvk3tbrnmRrDbd8T3nY+d6Tvq+9zHvtJ2WLP6/Ocu32i+j7F+U379t6lvkcH7JzUVLweUmlnRxVFEKgKs0UKHh7xLOwYaqXYj70PrHigeBBMPXfJ+gDdipc95z6EtPZOntE13oK3xjC/K2Mwdd/IDSK8T0ufPyqQ0L2PnVRaplkYbD4oVY4m078NCRuoNsida3Hs6FvWSdn0rnvk9adVnFhvvMvINtE+flcloIfx+KVKhZdzJw2+aEQVSQJx/08afvStptjd33TrSas8oEyYNCTFsTzCMcC3Fh830v4oxPtQdHLs4DKSJljWsMgEiJeFOZow8uwbbvwqKl1ITl0sNnuDYu0LAhOI8Fa9QJ54n9ajYTo+mM8P7a0VM3CUFVAvPITUaCUVRVz4UEkCJIUEJipIccznIUDAyDSjf77Dy0J7soT2fZg9XmTCSsqVqY9irmcLsA+c0P2ys7rdhyIDC7vHhAdu1+UaIOvP+vgsneR9wXVg0rXu+JyLooyiuC5jBWpruL0X2l4pGmBDgLWboFjMxQcgEbb+yxcZz90h78/7yHo1GiB132Jhviqg/0HGH7f0RrfoofhDNQ96ljZ7mAdHTw4NC7mDE5w/IEZ8nIHudkjvodQbcQbcqB3yyHAgGI4LF4nCGI76Iy+tzep1qxOeL+JhIzOvFv/Z5UcTtlEWLNSZwJkjVe6ob9pBi7epK9/GqlSSIc7toV1Qc81WH6Ayw9mpIGtvx7UAS584ox6OfAX7Q+RcsGXZ+YfdUxYDR+ix9qFkLuRg2kjrIF+bffvOo0b77XUPqRi1Atdl7SSlk9hgqyw7PbnnUrIMcxbZi2kSYVdqIX4M39UvwOp0Y1JTX6fN6ne0QCxGnW7Z1hHhPdTvEB6oM2Fb+N5DPgZel8HopvGxr//MX5+D9MVeC2AIcqT+M3HT7LSMNaPsvgjlGGaJ+F8zSHfqcbcZ8TlpfKzN3aCOmiuDC0budc9gYnnMgJwtWB+tkVc7h4ziH08nINsYmgg2soDI2H4OjdTfjtVo5QcC/tsp8V5cocjYrYjlgSP3I0T0NZtW12wBXphCbsLkxxATgUA7Wlc0S/hej0QemKdDCYVLkiqWPH3JaH0Go6dB3Q51+nkFRvQxK9Q/RdZiOTcvRXErI25cb/CthnUrqWQlsI38RsNQ5gFkBf0tZwWe1AoYMv0ceOBuGLkOgswoEOJsBnAnbng7ANeagW/lr0HWAzWvAxv7jhFE9erneBDX6Owb5dsN5+l5SOwoty+FFSrVhyxnEYOvEbcQ0szFB5kKt9hr/PP+tfnaSe657uZsN8SU8EhWHA6woqIAo2lXSGibsTUtsJdvAjmdnsryFpcmV4+aBQL4FZ2MXIAfo3atJFl02L1CRs2FuY/a97KeHZ/wbrmxq0lu3dF1c13XKRY/AUz9dW4/m/PQNtFo85/cdu6FvN6yzB+GY9iTNK9TSM/Ghbacs9VSPlDLvaPfQyYJj7b+xo1X2+8l4lrADFWPPHn8GpwYXBtmJ6vUqmpi6PoV6dDm/CwpgfzEsKbGY6EabhG0CWitsEkijaeEKYbpwk8CLQkGxIoqlAggeKaq6PapnpIdlPF09mmePh3OyHk9RKMVojBaM1BCilhWlJVulrcE23jbTxluMTFP+Nq1MT+xmk4sCpEmpTOLR2QRH5NKMmVkyTu9oY3S1WEjkkSbTK4hhTNXaDtgjgx/rp858Xz9z3Xr92xweS+vv/mF76+YcNkdt2TBpKrzy0YJFL28y8Xr2hzsHT4D+cJv+289y+L1gJMUpxrFwM8ZpIVMF3XYyFW1valMdUs2qbvd3O9WNXVG+oRyt7HJfF4RKPCXottQDtIXHf1K8rSBSUFrAeiPwRhhW2r+yI97utyMXm3QAgx01PqEphTXxBEiJhsSIBEu+zUxsSxxJnEy0JSwim/AzPpLInWqXalK+4pjHUt8NKEWmCTcKqJcA3YRoZYwT7bcJDwhICBb5UnF6I1BkgiCzwWBGpbQoLq2JM4swKHS2UU0m6dJcWkmmZrfriOuki427Glykvo9zkdtjHapyZ3ciE7n23CwTQmE5rCYD3xobWqqqSP6AUnGOeeOs0cgUGv9lcoQrysd2OJzIUa87MZvV/DmTO4Wbp846pv80cep3y66dUt/r2LRlr07bXnfeTUNujgS3t77e64Lf3zekvmH4+nVD+8ArHy5c9OKLQwbfuOhhaFw98B7kOntm6UUTLhnQe+az056ecceqaY9tnrly8VRyXxTLhsq/x1RAZCdT3PajNsgp19AG9Y+zYOef5pFF5IlMswt8MDdMLv19HYExyclJNLnL/C4rurDTMjdmVmdYdrxvpg9tSwAOHUUhRRpL3uR01exMwYoUpIocjpgnXSSkZ5UsLtlcwpaUFJSl6J23WForgIKR5afLUbx8bTmSyjeVo5nlu8tPlrPlscqChoKZBYsKthXwUsF4+nJTAW8pKODiC1KrUmgq6VLoUDQ7zLIvtiO7PU7GXAeUOJuvc6OtJukkxRBJme8nN85m0zGLxxuNEPCY2bsyV2PVOBty/Y/pxWqTXPL/7Drpd1PZs6hE1vrParz7lztNLlj7rx+2U0mDXSv71/1KY8k9N+vHsOzdYdiSi7G8MTg2z0CXnUwB5v9Vor1GFEICsr4UhONBuCo4O4jkYCKIjkdgkDJGmaywf06AUBgoRGcKgU/5U6kU6yiJlZSVsBIbJu0lS6mslYJU2lA6opQl32aWbis9UnqytK3UIpYmnDHVMdKBGIfbgTwOByeF4qGZIbaIDQViUUtxTOPsCSKMgy32Gj4B6xN/Tfw7wc5NLE+gRPw5MjkjVORNLoqvjW+Ks3ExdboINhedLkKLSOvSUGmKHjSVhw7uCYMUBjGMCWQcNhGKkNONDg0ksSiZhQ0t5Ian2X+HfiVCxmSMMyizhHH2lSbZ6CVtTKxf7gppSJdcWy0wWLxOzRgxu/fan7eCLO17OyEYlqrlE5ZdFZd/3vux5PlR9aOh/7NMbu6giGWqhPmTpi7wwNwgWEPwdQjGFE4uROx4z0wP2hYHJo4FpYgISgwLSkMRMEUg8UUJmy3iTidYtRiU4hKthISuA+2uGqYESkojaS0K0UhltCE6M7ooui3KS9Hx9OWmKG+JRtmCBUWritBUgl+bolnBasW2CVjRpxRQkTjckuu+2kEkqDSY9ucQucphSgRBaCeZmG20dvzfklCAFZj4zO/nXXXPr4kAvZIAD64c+GuNVZtvOUP4Xn+PPY75PsE8u5MJY1brjfn+cS+M8l7lJW0+vMgtRAIR5ENYi7B+wtUF1pgospIvjhUSZlWfJxa0gJrRWFsByVNXYl6djP84ehfBjk+VkgYC2SiXGq+CipiEmpiQYBNFvoPP+cFvaIpDJzoxo8mKh/O82FKfY0GjY2kmh6dfYTyMIPb4untn1G/4ObsZlxoqF6a8v9Bk9MX1Rs1M21eWPtj+ppgHtNlDC6cV3li4upAjX35XyM6Pr4ijFfENcXRc+lI6I7HdBSgVegpPCbsELoywVX4cgajGMRYK7EWGFBbb1W2R3REU8XZNHk2imUlYlGxLohHJTbRciUvalCgKKLI1ETPTmA0tpio91i6z5GzbHGGIOSYnf79YfZPzVCx9sLY8M2XMz+pwqH9C1eSSa0+wV5xTj3P2X3cOHE98E0M/hrB+3It97S7M/dr00mTP5NAkG0oCr8I89VYVpdRadaD6vsqxRttb1skHY14bGcfhyGgxoYRqwhKQShpKRmD9iL/NLNlWcqTkZElbiUUssaUqFVAUZ3GKyThTI6jMsdFFAQhUNh4n4BvAM4Y2yumphpZcY2Pir+XQ0RkhtZ3wYdh+YS9WRjddM6MyfU7ZTp12M7X3VBd173XtmHXwl841PNk1y0xDb9byYPu+B/NJlHlY6xFwF8RrpoduCqGxISBuOyIWZJVwv8BZI5LC2LrakJe12RyyEwUJakhHLq/mJSqoilxd8sJi713e57x7vKe9/FH8BXm99nB7yYBkV2c6QHVsdjznYB1G/x9SOkCxY170pld/zMY5tDbCqN5o7KCvO5Rw5Llkj8klRsFKJ94AlCtcOXvmzkHEYX3YqF/BPLEE80ScWaFdORhgPlqBkNUSpgfv3BBxnDhV/Ej8WuSvCcK0CIyNgCJnHA6XVyJFXHaXzZ+yr/VA3NPgOen5zsON94DH4yxIfYffOyE7U0dcwLhU1+cu1mWC2mgCuqclD2LW7IlLRKKdA/pABxDb6b7EpHuxWbNyz9WdyD12bVmufCW7ctM9BpmBzNjld2J7E2N2avN+B08BuhXgfg7mizDAhj8vsU2ysfMlSLsnux93s7Xuee79bjbtm+x73MfW+Ob60Hw/PBjcGkQbQ0+HUI8QRHG0g8iEMGPE1TaH4HApVjagIGs06omkGEfSbvjNiict0LGgmq1ArVEFkHAUVNnY2LH85XgLbVzDGPNk24M98z9jtKw7YbSpSaheC0rQ0dTBABmDVZuo5Xdmb9afef1lWA2XwKlZ2xr1F/Uf71h603KAb29sJJms1tajB2EMNMJmfXhX6PPE7/X/6N/dv+XB+RueMeRgJI4JSZ8MIgczP+DAb0/Z0Tz7rXY0xEXOMS52T3Sj7u5BblTnHez9wMte4p3kRWOCk4MoEotG0V3OzU4kOeNOZHVKMZvFH0P2SEQOO1OOsFFLFmcqmTaGC7BMgZzEONGK0jVxoQGHIJWdsDHb7FZhoANzvoEQ8/SH6E6Mi1xrGbPPhBkDYFSwLfqwlmUL5i/+Ntdgou/wR64fOkg/hHzZY5vX/fM/6x822kpsnbp0+NDp64mP3XaKv57WOK3WJvtKsIO/QYZpMlgsUCL0EF4R2Fvl9fJjMrn7aUcjA6cDKB5YG0BSYFMAzQzsDpwMsAEvlgh/ioDZwLBU2sPUN3SIqiqNlJDktqk2zTbSxn1uAxsWgmONWdIW1LxzQk1FAxF2DOec2bM7Cju9kpkTdP56Q9BJKwo9eo4N2Lq19WFD7T9M7om2neIOYfmOMeu1SWtESKIatAOxPm+zF6GgJ4hcXJTo9cooSNF4lGhtjnxbFN0dPRn9LipE3Y6MU/BjyCIpzeRnSfP6ayQJnKxkT7k1N/lxhBvcJx2AFVqzScosMfuk2chxo6E5IWZ2T6XpihJ/CTqKeycgDVnnDuV1PLmC+tQvqfb163U1r85JDPAVt5L09mHe1+6+NDMlc0Pmqww3pgCmiTeKq0X2WttvbRttT9u4iPMpJzrlgx5hWBHeEEbXFM8rvrWYNeoGMfEkSR4vz5QXyZuM3u9Ikqzg5a1xJZFAQUViuygaslpDTqnGao/Ho560XE5vXGgMa2Eqo2nG3tWu2XEYYU8R8desjhqhsuMwAOMWheFF5s0hdZOM6VRE8xNV2X7riMEoQwbfd6/LM7/Z0h1HwQqZv9shHq7jVt6sT/jovj+sXdB09/LXYffAXcP7XDhr1ojRU9ctb7zryllTG1csv2ZCBB7Sh8y86d2b9ydmH3pl1hS9vPTCLZm6vv2vG75UfbLnoFVLhvWbcPkKqiOGYB2xEOuIMuZD7WYuZLHVONzY21xd+rtSNM4Dd3ge9KC5sBzQIIADAGIk9lwc4nG0Wz4io0pysgSyN+ayqGXgLlPLZpXtKeOkMhDZspKYhuyiiD3P4aRrbjQaYOSD7rKDxi0WQpXFzGbGYmWZikASSxGdvKAU1diSyd3CEeGkwBJNMkJgBRLPNndUJ6Y2afdJm6m3TjRt42yjob5Z7k1vdJkoruugXgoxTsm9Qn/Oj89hmF3YU1//h2k3br5l5uQNUDXy6T73X3B1v6rS2ap1cuy80nS/3mOuHtgvABn9tWFjNr84ZvjSey8dpb8f2z56WM0Ymwh3AO+sruh7cU3X3vVX0TrvUdwm2sevRosKFqfKFIXCbjUuKSoKR5VQwGqxKu1ZeXLYAJUth6vcx7OHqzrloE2P6VyfkttU029L7nzhZ/5kz2cvneV9wDW8aAavneNMmj4k3l8R1icq01UL4/2lmMKwO6VImbgQiYUC9k5nBi3G5v7X3nLuHVdU1X70cY5X13vfBfT0IzmNPdDZm2Pyvv7D9CxpqTY8hqKhgnDEHyoIRPxMEFCUCQYLQgUqE/QxTNAfRVE14vdF8C8Rg9hQKBKJOx2s6g2GQkjxo2gkwjglxWGzFZAMeVUVuV8pV1dWN7TgLxikd+hPlfTqqplIDnU4CaAFbD/DPD36KLICugrV6Sv1ZzDqB/8Go75bAqMeLTUPP1CGptBRK5I7EKDiVk40DkBa/0MS6aY//x9BIHeEmUXasIIYUsKRQFQJB5lQIAoxxIRCSlhJMSEMcygcjsYC0UAKxXwohhDDRKMqm5J8+BcoFhAUBhtwxh1z2e0kbU4AJhDKOYgPkx/rMcj05EeG9oS5ATCwGGDBgDidJ6g3B3ESluv61wDOhrpr1MGlhKSov3n8sYam1VEJTM1+N/oKKyYsx23oGl2F/micgWQPk/S6OZdSGEpndiaYKVqd5HKppLDR4XQ6bFabaicNLhzRtNVqtxd5/SpjtTv8iuTxMAkFbHY7IJfTSemJCVltdgokhK3HFK2i8JkNPSh4xiUQ7H5WKVyQAgIuyAA2v1V9UW1NBcrAQ9B/wK03TBlZLUI8m30bjTyjFw1uvvGe9RcuvqyqfsKiQXfzu+xK9chZw2BK9qbWt9Dz3cqyz7AQ6TNl+Khr6nzG/Eb+JaxPI0wFc63WS3a7U5LLJ7kkyWl3OFKkhNPpSiVdeOtdo2w4xURcssvOlqqxcMDulmylMVawYAwggSEwEZkjX+RgfQOBqh0sDI3cAS6vXO0nQ9AVFPQS2FgXSygnsz4F5QAsKnShlY/2vOc3I5ZMHhp65wN9Haw6ccx/wXV3Xnr5nRWyMmD6hSNnDozH+08ffuGMwQkMyWurR42qGDXzPAjqiexOuGTYrRPrL+iZPcs+euHdM/sPmrth5AX3zBk4dMEGmh+3MoylF43Pq5h5Wp/CuIr1PqajE9PR6ZTtVQDJRCJZUJBM1pSlA3Z7wCnauykygKoUFjKKksbhNiZskUKo2kLlk3Z/JI0LsWzSozvKx+TUhxDbkx+uFXKTVqQ4wCh0cRa2CPqydRVsbU1fVE17X9D/IYERgK0q6gXs+qKqwT0qq/tm/vMvYIr6NJxfcfn91/W5eO1r13J3ZvuiNdl56P+1XqZ/22/O6G59Jy8Z8Be0hnOrPUb31ufAnV0vPK97yN5n4urL5m+8PLlVb3hGd27lQ5H6y84bNr6Hn9QVxXEcdivmg2qmLzMMy/OAMrVvcpjb5Up5ZJ/HQ2ZeWYcNC9ckM0wSIJMZLssDk2GXRx4WIwdhTE2srIyrj6lFloZYXHDLtm5mBU81+Z9i5XBVHi8tFCPVlUbQcQ5aSIvWoAuKCitQMWEBCchsqTx2DK7xx8CSUFjsqXkrWPJXFvrVwBa/f1f533dd98SCwY5Yw6DqqsyDJ5vGjR04c2Sm15Q1I+C++nXj5794Y19o/Z7tcuGcYRNvz7CZYdM07bqRlWj7072u7FdUNXp2wxwYE3x0e985j0xylQyuPwXKcrel5pIZ542cd0Hqsto+o9e9PU8MuS9YflWP38D6/rNGlVdcNOs8CDlT59U0DEnbjDqPsW138t/yxzyCo5D+fL4+lf2c1s/2oz+HMQ/Op+dgJfRngWH4l0ntoON8qmMxp/IXYR71Mo9q41iPhRd4lWN9HMdyHq/EeCxuiZEdksvpAtkh4D/wIBd4LMAILsbFWDwOWVY9Fp/HQkaW+R0W1erx2F0SYwEJf1jtiOc4coufMK/RCaGe9vOvNHVSNbN3JZ/hiPR6oL4+VFlZL1dLdCYp1yxhicZ+ajU1PiKptwRLsQUSYNzzh+K6YF0CuEWXPb4NLW1jsmdONzXBjnsuu/0oWPQH2QeH732y9X705d90jt+V7QI7nh7+6BH9yfwMjDbSZ4h5XLvMKcqSW0q5nD4Mp0u02nhRFmy8BW/ejX8nOji7KLOc3YLsNjdn42yyiCyWlCj7RNliEUU/klNerK49HG+T7R7eztvBYxNFoErLhNtTX0UBr/6vkOdANyEn+syA3Fstk3GqddV8kOCgiOBgxfY/Tbxs/Mpv9e8XXjZ/PuK+1K/ut51L6+PfuX74jGVn1wxfNSN7L/yrjz6EwuzUR4m1mNa1zMVaWUVADYmWWtUVwh91qWRUzQR8SkXXrqGwUo5SxUqy0BoSRZti4U13x/DGDJtCfQQKlxu/oLqG97lQB3eA6lejta/PxXXyi5JUwMTaUN8Zo4f1K+xRcEHQVjDw+tGHv2jKfsu6i7SrB1O3oV8iwW4Abv+iF2ZW9bx49dXdiYOUmA7vXXnPxBraCDnr7Lvs5lmXdMMuRLduO7EL8fxVF9zx5k2GHyccxvStY4ZrXSoDqZBFqEs5Q/ijPhVJlQV8scpu3ULhWIWQjiXsoU6VEWZ9iwHm4XOh7OT01JgXu+UO1+5M/8CA1ZxY6BcOV/fbkAPWLfXqNY5ceylyOLobHkNdOGwR2YGP3b3wisZEoqdZC5OYzrQtq+9ZVtZdj5Obert69s4Q98HuCFMH4pKavn3HjrvWuK8nvkxmVjDjtIqURS3hSoIBl1pQgj/K2C4qwyol2LMuShWV4A9UXCoGw0rAJ/HYV2popmA3m51KMJxu4te205f+G/EVjGSVQT/5V+n9aBP6V5NJt1+iscNI1JnE0oO/QFpyDy3f2/o2TMcMgUtIpYrZ4oDflYoV449y1CWVQbESQYyZcEG61BYIxfxeiaeyZ7jp/wsurwFWjlTyfyFx0aod8N0Ok0q/RFF5h5Gby5FGf+4XSEluoHWYCWBnSrUAqCyj8rwTa1BBsSERFF5kXSSF2EyjDBI4f9bSrWvKLHQj//OFK2gzfu4W876qMVk4d2+vH+3ZSd47xTIp8t4pqyVmE0SI8bb/9d7s4bnr1tG22+Y90fxsX+YRvO9b6V1dHMPhfYfxvqMep4pdOsXj88nIxXTYfE6Qqs5ZJc8wOYbi2jA0Jo8Q9ln8/MwqChc8mBN40rblorsPzDX2sRLDeAWNibppEQxjAYYx7nenPH5rLGjxMTLTAU7sP/3SJghlXayfbiPHAOwpDPq8a0cNKuqmunbsuGXPvLGXptIUDejhlb8t9XcfOqEh+yrezff3VFZcdMnvGGjbY96XDTIxzeVVXBKrYLfFInKACB+SZRtaunYzWc3UFu1c9ihJaDdlheoBj+RYyryGOQiLgnfrpbNJ1Fo4nfa53GLebTXWiuG1YmQtm8nz/2utVSSrvEN31pjs270gavDs2Y/hg+x3TSMIv6ZT91IfltGfsm2iOE4SanuUWFEo6mcRKlKUgFdCDrZIKYhYRCvPEO+8mjbTrjYGMHnq8S4S+U1gFHvkWuNnICEkNmGQ8PuQJcH/Rf/j8q2tdVvnPM/eBAOa0IdgyT5g2vRsDx36X40exYj4KZuFMfpTiAU7W3acKpEu6IPsszkr7xz2avaGd419vyeuoHlBmmmQY9F40BfB+44XxPC+BQcXj8XCFtv/cd+suW0aJuFt4z3LfED/y/XrWv+4bvzrIvp/ULADnvpanwa7P9MfXnT2C9/t2FH8QH+NcA293ojQXVQxjITn9PnZSSh+o3451ulnf0RZ7B/79Kdon7kQxnSCyWj+uKz4VCUqFhQEZBQSwgoSOYaprGqgO8VCRbYs13ftBuYevRWQv0OK4zm5ugvIggVk6M73fKa1euucb70peUmmpKkJBZtWtCbRuh93w8t600b9KROn4y2SbfCCGS/Q26XNfdjAT/+ER67ggYWFepWHjkUieOVmU96LM0Vkn6q3MBaPiLFYwuUTApZQDNk67JNulOy0wz47XAnNbZMYzVQt252bva715XXjv7qa3g0dBOt3zG3dgmofu1tW3DDv7NXkUJQiM9bz6rHT6U3R0dVwunUGhGoQOvgf/V3W7CWQwrgMMBHNaVGwd0ZK0bBKIl1oSU8SIh15XecjoYBZ1UjSR0SlfptZPY0mjfr169AL4MvjN2BHY+Ir7bmi97j76B1zsk7ML7hjeB2sc/7LOtg16As0F0TaGReFppMMUI+u7g7X8XfOHytuCFaR1A8wj7Wd5JtpDHmDNrjeDfEoCQz9jFUUeYcHVIYp9queuYXLC9E1hTCoEOoKIaoUsvF4aD6/gkc9HAtIfp5nJcaLQopktdLuN9j8YbtIbozSJh/09MWwA3J9fVVltZFOrK8mqfpqkvlQIGjBDIZhUJkw5A6s8L/U4d9giLiFTenC4kmD+l04t2rUB/P1v+pHm3a/ddXK8rLf9KsfcFNPh53f1bpo6qNatMr/dHhoyeDeUImj8iWt8957O1GkVLuf92uVpZN7E7w+hmOSOv49xs9UaWFR9GIgg4Jddfj9botiszlYxc066GB4c7JYTrFXkdnrNTSbaQ6GJ2dJjOwv4q55+c03X2aPtnZtghIIQxBKm9g17x88+L6+dKu+mV0CSajQ39M/WUjq2vD6u/D6bibKdNVCDLhU1uMpCKVFSVYAh0Z+xc6yuQ00Z5sN1FVnq97JjX7Bi9KlMaoSco2ZX63md33bpC/Rv9b/BNXgAR+Uf6uPfK1p9549u2GCvhkmQAW4AaBGf18/o8+EO9880HTwSBPBCdnT6xQneEd2q1N1uYKMClbFAfiDd4kehWeNOkrq3BhbylYdJjuqze3Fn7N5gh/EPCbOnGmi2BEX5rCg306QQvFDefArTA/SL65cCzoIzwXtkoqFgHcpdsGK8NK0GqChEy3wwtX+3MKUHJRnarlrmvTjGAdf6R82EYLs2t/8KnphIV70PQx+kl2iT9+qv/TR/uaPCdx341WiGO4400eLe4Jer5TGqiao+pFq9QdCIY/iFwSHX4wrDhN8DHxV5SGoPGZMgsI/yKQuQ/AHfYSFDVzIPsZiVNN3T3pIXQYK7AbYy7HQFfyYMN10/QjsO7um6X0Y/8be1/kuze+HnWJFpGsQrFCrH9Hb/q5ffPlWqLyNfwfGHXp7r8m33Jv0LkRa8/K8KNqRRWUEhRWwvTByOA0NpgdaWV1pOtQ0FfNYE3tV6yb0F34Xhj5bszU3E4jvjmH3Yh/Ob7V6VK/Xb1FtXq+NVVwsFgUxV+Bmyu65/J/n/kkG95+dcQ7zZwu3dmR9zPuPtv1VmIvXVJguzHlaYZEaicQtsturKvF4xqKKaSVodSuKNx4XWYxysYMU5FxJLAeHcnNfzM3kBZFwIOmmT054eoHFlAvCFZ9+dez9L5tgHN5NEsYdP/5NU/NXp/Z9A3+bvWTxnOtvYNccfP/9g63z8HYVUp2s/7l2q37mja+/2f/G6a0rly1dsniZWZP6FU/65xPZxV4hI4HqUKMQjRb40qITgaxIdiFoMizZtLFn0gbsEBVeH9lobQ2DzRJpo5rfoIyFV39b/5f+T/1N6I25YFHTt63vvtrc/Oof97EL9dX/1D+AzD+ykIZ1mIS7X3751Vd3wfVMji/aaI6lqxa2qWT+qN3PIKzX7HZGwuxhwU4iQWRDtUHMbHNuaBPhkL5QTalIy4cEi/xY03kvzQUXxJue2f3S8xxmGWfDeZSAyz7av/No9u8kz0PWrOd3uQVHgcQYMiy8Rf3TWi3mVq1WO+lEHXZIWK/aFEYSnNhK+HKC3NDckttFi0lJ7FUwRYVMe4sTAy2C2KT/R2/Tf9L/gB2L6IatWzdgZ9KLJfxDzGuloLWuJDytW7947bUvMH02tn3Jr+SPYi+nlBmoJWWHlVESITZdXFyWSFvdqhNrNIWRQ1El6GNdKKkIxo5IY7H9RNOaYk0KbuvxJ94ZZ+pauaZ7Hbl7Ut0dxxOBoJ9MihcsLjAJWJNMoJ0wEa7VX9A/wh/PnT9gRdOwG6Fh27hnpq/YMLpx138uHH3y6OGT+gn9E+6wTd+kf6G36o/DReBY8f00WPfNgtuk8L4SX9mRq8+sfu///fVP3582/ICNGNf/pvQt0XwerJXBb1OtLoXnwYPVI+3BSr1yU0xp+b3c2ZSS0+B/N5338vX69/oXmLCvPtcEJxvOg3JIIWu25aP9e99cR9bCBpK7iNaxl2kBn2onq8XclqBFEQSQFLexmnHMCpVk7lbLsRa6HuaeRG2iilahkRdkrAWpV+Uuanrs2WwbgtuWr1mqT4Lff/TD5JE3LoHb7l229fp5U+ZsPbxt2kuJwhduo/K1uu1DPsa/i+PxOma8VrOmG6S6ldStCUDA7wnHpXRJSX2dGsfKOd6tIlWoaDWLKxRP2BGzLveDP2DNmGq6upEYqpbIpxEypq+dqpiizVXkcLi+8Rd0NurghlAVQujcnepvxvRHiEZBwc66fP6cqik9FtRPr51yevH6115/YPonCy+5au/r+nVjBly2ZfC4R87vN44v/pmCf0R/6c4ujbX31E8qGztpy5Jlfxg5ahb4l7+99+xT/fr36t3Q0KujXTZ0tIr9P5uf0AR4zMii2zTKpo52N5vC1MEiJ37BHuvnn2OPs2VbTWtMaLDR1CfYAcA6uqi7E1JOcBaEuIBHdGOFXRhSg56Q4hELgoqTsSkWHIJmP60yzlIPdJSexkaS/SBITPYCPxEXjkp4jaeuyJvAWrBYQP6Nn0drI9dD4dMffzzpxWHghK5nH5owsXkf+kz/9uw107n3WDTjlq111SNw1PClPhEe3A5Db29defp7uKTbzfquHUxO/xRQGUlqHtGmWix+r+rBe/MgbMyojB/LOS1EEZtKN+EvyjtSMIW4CvDKmbz7gCqJm8Cu2Zota3cfDJm8G9uBUlp/O0RLF8bTnlTaai1FITXsZFVU6AyH/S7FyeKPmKCUWP1KLEco6j6R0WXkHOGA2e/uWAt2hTmmmI6Zz4uQUdEp+ItrsMbhTHnCBgTe0o+Ieyy7j7y0f8cb2VfRwLXrH1l6x8P7wHfiQ5DGX7r4Xv0t/fswwHfup7auW3TT4q03zpiy9v4bXa9+f+rZGU+kYi8tebONwtH2dwzHJIq3Mi0IKhmHyfjtDpXcmSKVOm5TZZscdijX7CnvehXV5h2vR/KO1xl45Ry3Cx3b2jqPOl3ArMRrevCaxVhDp6XipF1Jh0JdPGkuGY3yfiVhXS2BVQpLqFji7IqNU3jMYC0nWihDmTtpzrMZ3kwFZKCWsBnvTxERRX5T5xF8GhuV3Z46+LH8im4L7hqzsh+q008X9Ut/0LJ39+t7ERZl/aj+DWauYy1Hua997q2xgh+P3CBJ+vef6B/s/TDsJ3Kr/6C/jQ1zGiwwrDxnd/lizAMyE9cktyrLXuzAEK9FJm5Le+rrZ34KxpoRMJwbLFD/w5TJ1kU0B9X2Ji/jNVRmkJZSLSxTkLbZCoMs604HfT5wKhF2gQqqhWEVG8JmXgGmsoX2qKvPoYocVlGzQJGV8kNtkHCZx2SuTirQjSxcOht+HSPnk1NNr+3poOhCUP63P913BAYeuViSoMuZT/d1Vmnv6N9h3+XxWkM+sB3hX8D7DjHdtSirclbVRg42Ii7VL9qVkMfmsXEhlhNzDazdZpRDpcONUSaCn8YSZIo5trHmLmuYBFcNi5o/faVp1ycA+1gWboEG/j3985bWnuy2p98SWrewjdY3nwrinQWrg/+GEian0/j+eD8RbFmwxDpSqt9fIjutaklJOSur7gKVTTkKlVBIcLg9DkUSM4pAJTZ77JA5YBoqzaG7puOCkenNIc6f9/erkgZeGVrxQsd04fAV/9PHsSLoC1FM7+76X5rhvbPXNR0F7oOXK6dDwds8nyn/E3RzXXj5gX1obo/H+wMP9fpbrf/WLxtHooA7xv/mdzJ6/O3D7loff/SZq86saHorx4NY75G4DdvrTnGbA0jI5gKDFdvdg2zzYWqvfylmm/KzmG3JL4VsZsxWTO9UYt5HhPftOGIjo19N1xc6eXaJDq5IpwiNqAkSubfrV1NNmLZvA40LK7WQT5UBrP4g9nw8iPo+VsGngJi729dA7R9pFovXxM41dX/k2uqce02c7Q36+Z08oDM5F2jeIuIAoZKf/kl82yvavuK+4d/Dvm3yHDkv1nySoSO9gmqV5c4xiunq/1Jc8n+Q94WUT6divCK8VoIpZy7WKl3FabtdTjOKW1EVVlEqg+VpxIfSDJk+52KSoGAJC4lRxWctVcQOJibbTNyexgMtx6rMCa1GzOytrSZi1NmeqB0NDxOozhuehQfL+oL8/ifgmHjxsruIUdH/XwfTo3963x133PfwsmUPo01b46tHPfHXvz03/clCZftSbF7arQ9kbrll5uQ1ayabsYqKaWphCjQXb2XzAawRoNCwwKgbMULXx5rQzuxgGra2rmRYZiSmxZuU70I4ZscRZCztsvnTvAdZ1bhMWqLYEqonroh2mxgKK0jGOG040ZzdT7+Qk1Aci+FgrBl7hMcMQ8YR6eVx/JMkcVnKS8W12HDsg+iZJvDCYP1V/Zsm/d/6Nuyt25p2fXz89aZXP/7oj/yu59z6kb9+pR+RXnvNBlXf4P3bWi8T33r2qXdsIB5+8qlDoqF/emC4f+T/xASYQmaAVhQIJF3peDzJhtMW1o9Uno0pPlkWChU76xcU4En65zMa9NLu9Nivwnhpn3WP9XiCtO2vrZZrmOoqAgEtP0kwuXgSE5D7sXVZ05IlUP3FF5DRP/rr5Od7sTdne7z44oMP7Xjp97fccstW9OJxiOlffviR/o/zNP0FVn9x3drnn1m3fgfd8yTMi5/xxxg79gTLtAhKMy63C7lcYV+aNIlHoox3m4t1yQzRHPuLYPI9/uphjMCOTAflLoHV+kL9Tb1JXwYrofbP4NNb/vyl/g+Q/sIf06/Ut+nP66NhC1wKF8Pmn3bCBSBicztQf10/o/9DfxXTfxCO716ndw1IL4TztbSnQO1itUb9aVXNRNOqU1CjMZvi6SIUWJUQNpMhaxGOWnKpG4xQzAZ5TW42l8ZigWO7INXYspk7kClbENEAmXIEGKH6IA7tQ3/e/tdPTn7RBBIM01fqu/U9+iqBVV796Jh+y63Llt2KvJ4yb4Uv9OybPDq95s577tKnS/onp1pxzJpohZuzkvj2E0/ug6fqBw+uxjLxEvtPIDW3Viai2Rkrr1o4KyNwLGHcKqg8lD1QRZ2cPkRZB4Jw+ZAr9l4p/Ib9Z2LRxsfefaiU6Kjp7NfQhz/I2BhVk3DAb0MqiRIsAumFZbxPY/aQ+4ChAojoF/eFupv2XjGkrHsty/347mMbFyUGB8ZfjH3Chdw0KOBbMLblFxlALH5BEl6HDhGLVw1FZf/Q90/lW/Sb8d8+jP82xn+P+Vp+0eEJ8C7EVGLdf+gEdrJRsIiW2jYAQWBxNbmVhKXKxo7i2B6je3Tryo7i0ewXufmOiOQbOlz1yV1L7I6w2zf14sohGKY4Z0dhAeHlw5qdRUCHtSMEdDcnCLeRUAeqUfhl/bXvODv8YPi0O/Ce5gs2JswUai4AGxe0yVhluyw+F1N5jLiwBBps14kceWvz2g5Tv4goRxL2YQw1FRVVlvUc7vHf4JXWzBg/bRL3/FVdChIlV51XPiBZdEF6wb3XDB9+Gd5SP6GKs1nGMzxez80wlqMssIjT0OLTpJFwZWPkUIQsSFLhZguLBGdr7XEH20uogvI/GGeN2I4X0ztohZqcCLltVrYgJvhidjsmpoBVIy02okceXbtVm8Vn1L8I+PP2u/3FyoerH5s2/774LW899PSOK8cvXLNj7KQVS7j0+gvHXz1217aXssXowQemP3Jf9j7so9+wa2/2I7yHpW2nhEIujfdQi302lkklgnLKFUlZg4mQhOWJ9cUEux2RoSPN2aoqLEqY0tUtVJNS0OSiWho5F9MMXO7aSYcXQuGv7Ovsx7mdoY+yE8nO0NTshWRnqNg8i53KhTF+AkxvTfVaUzYbFm5GDlCesNnAE8N85YrxBFkuakmqTJvcSEwhqV7LHjDK9s7BGbEyKx+Zd+LZ13bMmLliHfosW0gq8e7btudxrO7V3y5+YqPee6M+1dDj5+N9bMH78GLr01dLBJxORvKmMNHdiVjSIsU8NqfgCMdsFoiTAjJ6OEzOqozELHVQ6H5IrRHxUQqxzfFUVwVrq2lnE6adF6vZsrLfjdyv//DjmwdmPbJvn773wT/csnTDw8v0qUjscwH0+ukMZB6/s3Ue3hvyHnl1/18/2vvHz3K4epLiqqemWp0pl4sh2AqkyFBPxLhcrIciyhpzkGLVYy10j0B9BHOH1ACbmOroIZqY2reP4opLEyxl9+EdcH0JorIPGzHLKc5Hz8cwhhAKOJlUIBCyumwp1QrWQAC5YnbBypBdGNxE0SObxKIe9gFPjqFyrJRP8PcB9ku8ied37cCsUkxJtil7FdkIN12fvjH7L7KRDzvSSmYKsKeQ8mFauSV6I5yJR1INlhEWZMHUChJqFWBqSTFCrxaTYDl7lj30a+T6dWJl9V+k1U+fbexIKVPu2e9oTr9UC4gikCKwFNHcQgx7RYwlxthyaf1G4hlRndWe11+5A+3IXoD6EgdpY9a9sZOs+HDspVBZCWC16THJb8vJiccEt534Bup/RUo6yUhOQrIl6A8E362PbTTkg9Tj9sdrK0wJc6FWWpj0+8EhJcMlJchVynFYh+Mo1RGKSfE4m4p57HwsZrWwAuoos82knoMy4wGjTMoMJEhi2F9HFB8XxEyJ8nl+mpaDXCq9Dupf2AznH970LrCRBXP4N/bcfbjpsf2eF+567HMUG3vl+AumTuDQ+FYb/9rWwKVjzxxZp//0w6u33/vy3Zue0/9++eUjJz7zmiHrmI+3mLl+HIFIKOWMRkWmwJ8SnQzWOJJdCGEW7pDpNwIQeh0Pu/6Iuj2eamMSXKL9LGLLvn++967e1voRSDv26bfp/1q3+v7lS+5g1+g36a36XyFOh0YpJNO/ce++ne8f3J+jK/slnT9aroUIWX1YhkwFaNCUyeu+vCi1UHLKnchpkVfuuP4QJebSdZw+1TIq++2GHDEfWn/2p1z9C1Ys2B7wpA6EX8xRvkQCFwPKN4RGkUNmc6xq5NXn7viQ8MVPnxnPCmm81yJmkJb2+Twp2ZqK2VJRGX+kGFSUYvzOWMjus8lCPCa075zu3jwboLmA97HZo3baOKnAULB5q2Kam1pvTjntqN541ZZHucuwTdlBLM2WP3BjJy5bTiH8vv+IF5r1ZwybQu3NC81wyY3zt7/SWsXk6e3iX8W6XWX6aUmraHNygsOdtPBhVggECoWCJFJjXnvYGbMKFt4mWBhimPFGzcMpotg9wXqsvYLYNeEQyXMWe6stPPbVSSIKFRmxhakzQPvx+d+1bf/T/RCCeU+eP/THk2vunTqvz+JH7r09BCkQdkKg8glAH7y+8YLXZug/6CfWvfvGtJ2XHH6q6f1z+CGjBT2QQshnqFgP0a4uol1N+5NTZi3NhhidY5/ZL3fMfQcr1Bkzl2/g0j/1Rx7MDdzMs02/XfzwPWhOTk8Za5VpQcp74DEUlcl5NqKomg3qtbNe9X9nPX5XJ8bL3p3r+8K+TO/wlDP9tUKGFZRksYw1iUsUhVQyWVmadIUZazl2jopZUWYEciWhvt5ge+NoopLeCqtvMfKDLiCBLmsaE0IU6uY1QLUZ5XmIJi82jnLQ+6n+ytOvAVZ32w++/qbae2BMVf40VPaX16TXLXr6+kkLZ3DpaE1kWOt9euK+bc2PvA0THvalr+ydHFmemRYp9kXris7qTz+06pkLb/jstzctyssStclEJxfYFltTDgdRyj4qvtgQu1i34bzYcoqwXSVTKetojxPnWGP9tnZr3Fq2sd0WI+ZOjMs2WkuXIpWqkuSM2eKFEPILLmcyFisuTIZVMguC6GLJJsR4Jo69F4pS2ojNoKeRbd1vZvVlapy91fmkfoDpiNwiahdJZh9jc8POGZB4eMTQqXsv/AYHcxSpvXvOQOq6fW9170tQ2Xx046qbivX3ThnYXA6la1v/88TGN/7qu1H/7uYc/rBvyj1K765g/LEspDTfYo8nYE+RkB9iXsYmcBJ2T9m8P2GyfOSdiOGcFnVwJnLZf+7RfYYrQfAHN/Dxn74gOEQfZscRFLL/zNXDQS+sB504tnI7xZTKA89LLhSzS4JAB9fQtELLOziiyTu8pCCuV4+CCxI7lt42rJ+edc2Zyl1xdvMHD3npezZjunxJ4anQQggxKZ8v4EjZrD7BFrMzhBnyrtH/x9ybgEdRZX3j997auqu36n1L0t3pNekknXR3NgikkrCERUD2LYAYURAUBNxwQR0Et8GVcZcZQdwX1oALzAwyo2NwHWZRdMZxXEYj6KuMKOl8597qDsFl3vf9P9/3PP9Aqqsq1VX3nvV3Tt17D7W03XmxHoiJTmberXlE9Ft8kSYI3/2VdoN7/Z7vXqT9IHMZDUWwF7OZb06rPuyJsBfFQVtRRLT59NhcZHVKuIhjtv0Vqjk4la95Tx0a2LAQc7eRfOKYBpAsUCIQKLswT0b3XjP13D9g31PXnzvnRtcj5X956NeffZSbWnrinrOmTe/uQX3XnLfqvHm+zY+98cSjuWdzj450eU9ioA+hXTZKC13UYHBgCldOGhfxFONS0IqBOvE9fDoQneYRSq82X18Bn3YAeBlGNarbCJ4tGowI7ohSYkRFRcQuoiJi1pIFXmpAsCfF4psDNNYU8hSg8Wx9FanNggGhNqOEuM0YMdvxq1zttKVnzjk7PcX99spmQdmps5RfsWtx5TO596POE/ecOaPx9jkL0rNjZyy97JKa9G3ZK2pmTV0woXzuy7lPmt0eKufgN7UYrFEtRlwU+6Jea1SRvd5wqRcpYonMO4sko4ENOy1EYUz+MtDO3rcY9siwnPl/CMSE87Zvz959xo8EYmD8rW3jfzQSY7Z5LsjQn4FXXsB3g9Ug54iUlpabiw1mb0SXiATN2OwOGDiAdlaJKxI0OK1VImZ07LbmlyvgXZmCQIE4FWJuM+adhOYkpUgBW2OAkFS0Jp7/5tvHXvhzz88+ze22LD29FfWtv/myFTf93X9P5/RZLy9d8/FtD737jxdXfHr4WA2n3rhu7Pyxh987/7INV8zLy1hfHz+ItXu4GuE4PxG9Eb0oKnq932q3K9GgFVsdxiKXZBNFUiRYQd4OMTMyQOLY2B9rI4PgSKT5/tq6wlsUhk1ZJ3jjktXYn/OsWLdmxbW3bwd53Pk2cZ1Yfc/ymbj4iVW3UFGkovne43m7xv2d1UwHv0rtgM1WcOJ6UfPheTOwv+DDvx8ZFWzA30+asoIFKBgyagCYbOVtaFr1O1bbo1aMXfpokJaYRjqRmCAGsufB3QDQsL+A8n4gTBl+U+66fuQAUHYhcW4oPPWXt/Lc8dH5PooRoH2Y5Wuj3rANuhumiFBntUYj9gCQ3aoTMX2+X9N02l/YMMGm7+4ZFmQDDfKQb0AztFTIABvAGSn028wk+pcndxniI78vpBXYYW/DgPwHw1PMDqVUr4ZxCnZI/kFy4RRD9CMB0wBD9INgKT+3qjV3OvcvfqgiGhv67WC8gLf5fByIRS4fA7IVlPpT42u348/4GET/ef8IdiPC8PYQNeSP+sIMcesQJbBf1kiM8jQuZCXYhpF4/yGwHftZPtz6A/pav09fchxsR56oDHFru8B9K8XYBRJzz2qYu0DjE62I9H0DMhjim5AHRSA+TDpNEb8/JoREUXB4onSGAhbskaKU0qwQRSqByFwQHXyRG9M2H6ZRFrQZ6MBAyUEtk1IwKXaWDtfEwQZuSUuIO0OnxOlr16/fVLHlvN99fuwPMzfUkkd6p+E77rrr6osff2R5buHF9/CPXj9mSu7fH36Y++fQ9tyj91xMLnr+mcd3/O6RzXtQAZvy5SAjNCc+Vq1jq5XX20baSIPSrpAGY7uRkAhdsaXarJo3mp82izRfHqGrhBOdtcggufMR48B8OR0ey3Lm+Ty5bWBiwY8tuS8/+CD3JTZ/cPMjj66/+ZGHb+GH5v7Yh3J9uUO4nMoILj8x9M97n//Ln1947m1tHHUTCN1dtH4C4L4KNE1Nxb04GlVIadRB4J9YFAmW4/LyKlNE1Ou5mLXIG4VAzI3iShHitLiBvX2g2wGvtqz5F7TsFQp4RBAKOpqtrt6tgef+7Dl7JZoPyd1WlmLlhm3PfZr7NcdtJ+TPB178019/sx3bcWtuV0698uzOq7fv/+vr7txqvBpXfWdPO1ymkHnvIU665Wdrb8stzr3/5bHcS0Jd44jWhntOHH/r2d17C3b9Y2E7s2nVqlcQUNRuNxBAUgaHaECCUiQZcBEvn7RoWoiet6HUgv8gFMIHe28eYEhBw7Tc0gAolceER0BXnXT9aofoBENhkQ1FooU+qjuT6m6urok6w05H/5K2QzATTys+whAhnYQR2r17+403DgJMeBfAw7obubtPLAC7sBsecC2bQ2lgfSzFy8l+chfgT/p+ADAnJ60G1Muh1OGOg/S9tHKABTlU4LX3ePVk/+CNM87YO27+sCem1nWW4xci8XTdC4PrgSl6tDh3mbRB2Ay2Io1a0HjUgc5Fl6B16BeI78L2Nfk7xZAWJdXXoXot2exCbuqbRUnU4br6GKF/1NgegRjARv+ivepmrxWJlH8PFdcyNnmZ5ujdI/F8LoSjj7DV54UdAWDh6bO1l5GEjhuiD9aGXQmjWrfMmfdw63O5Y8bGlpZGEzbvatsyb87Drbuw2cTO5L7o1U0te/CP0dCFGz7bTELTyja/GQ1dfHvPpl9FSl/bMm7upk9v+VPT1W2PYGNlomfTFa9d1nR165bcF/Rg9avpSOmrD4/r2PzZerzI7ijLffH4iKsa4q9dvfmzN+AQm58YcVVjxRurNvfkjtGnWbBpp9aiXdgqa8//r67WLXPnPtzalTtKttgdCWx8esTV9fHXV2/6/A12y8dGXlWfeO2qTZ/dTJuR+0p78p9Z6+Y89K9bcqtYI+Zu/tctOE4bhy2Vic82X/56bvvUsoegMys39GwiAW1/1c2fP/jf87P+J9mIpDyrdZjS3MkGwFHKI0pzyhiN8ugUZqNTuBI5hWXoFDlA9CuU2/kv0vMnB0R8WGBi68Nz5m1pKzDRmDv2XOvD8+Zsad2V+0I4cPvFoegfHyybWrX5s29vpgdvbi6bVrmph3ON2/JaaeTSW/61+cTBRCU2PtJ2dVPFa1ds6hEXJCpzX2xpvbop+erqTT0nzh/38KulkcvWf7YZP/p6vOGqEU/kvixz2D97qDfzRkXjVSMexxY4PPKr37c+PHfultYubGLtkHNHdmnt2Jn7Lws7gxXuoTcT9VePeDr3VcJh/3xTb+q1RP1VIx9jd/hsU+/XhYawJ5M/Fpr4UAdrA20sly20rvL1y6BPrjsuhD49BB3c1COcf/Oq/MHmzzT7RsdA3M/GA5yuJnyuEnCQAcQF4J+5yBM2Bc3FQewSvMQHWmvGtoBOX2IbME5//7v7D+9XDtPRGMqh/flzBetNl2euzecSik8ZxU/HUTshviRX4HW5i/G6U8YuHIKf38DZhUuux0k6iuGak+P637t+yfXvvQf2sS03ET3fdxApaB1ECUpxKCvQDbIoFkLrX5GEyKuSMcurZoOBLkVjhgODwYgRrUlqxF1cRDWrSxHWFq7h0GpD/pQZzzMvNa82c+bV0m4ugnSpHt87yy7w9bJtD0ql5nTsZ3XjFM9+X3dhraRk0h6uzYZLaUez9bUZp8v5fOe0WZ03dN6Qm5i6447U/DujHR3ROxHXV8avQH8SjiIj8qNyVLsbJcib24JBj/wCeRNaohA6rClC3txa5BC7yJvPmOh8pN70uzQF+C5dL4Eiwvz4UaZpLM5h8/4xjXHqS6lyFY7Fa0rqqiOemKs6dyhR4Yp5XFGvPb4QTsA+Pc2vSJaFa9xRT6S6NuCJuh0xH1zyFv1r1M1OA70XQZt/AW02oF+oLswZBD1YadmCcAhIJ/JEJ0ldfX9TR8nW7FPSXulViUOSIgUlTtI/IuJqURUniJwoPCXvlV+VOdnQyWPEK3yQ53guX3fzXIR58LMRuj4TJl24Zg3ypjz7D9OlgPYf7ujYf1j76O5YxmiPU5mMrxton07TdKhdCtfH4V9Gcku/2LN8D/2hW37f2MIP4MPHoR+ToR9mOk/tGd4O9N1q9KPngOY6ZIGtG6V6KaUzdDSLNU/RMKNonfvUw34SJstOUlM42k+4QO0pRKS4qW8GPH8LPJ+DKCCEMs/o3NACVR8gnUgJEMI/C00wIjsIhB/R1wKZlALNSQNAyrzbw2b7cmHrYPwf29XW2bnhR9vGr8CX/WTrcN9U0KlHQadkZN0hE0lGPEq9Q98sHwTq0uW5M8yrPpp7nO/kr1yWm4gnKx5b2bLF8N3l0K+bWL/ad0M396kWd1EWcQpHjBwXRISw6iVwjuC5dCk7gkkQc5S/Pm93R3cH8qS83ZpKeSlPk5Sh8fqb4EdIv/DCC9C+3J/43+AyeEYAbdkNj/x4m9WdxbRI4hxJyQo6X3HWRDdWD5y3JuCcW2d3ZQ9JH0rkL75PfKS4RK/audUms5fTm/BxEz5buEgg64Q7BWIS/GIJPlaCPy7Bi5z4HOfFTlLiVPzUQqAujHYaaE1VoqQ6un3vdPi6wdKx5cvpMMhlHcsQfd3vUw774APs3rJl+fI72JFfPC1c6nS4JU1ltVKStVmAbbhsujqyzp1Kp6YNdS+Yqo6sLW6KJGeoroXCdHXq0MjIETMGu5tT89XpQ+NTs9Mavc01QIfZ/Iq+p4EOP8YnHLQ6pDDDQrnZeDJjlHA093ieUczmzwHObQA+C+jnu2nIpDZLhiwvYI5gI4cwVt3+rAUHcApzYQ4TVSCEnrqSrCcPEM5CryIqz3GqN5TlVJ4VRt0F+4heC/vbYV8gKa3S5mH4UDxvgaEEFueZuyxpRRmfV2GMpjyvqWYmFIep+uINa7ZtW7MtN5GxHRpYkEsaEwVVk9GIRKfFbdRzNnBFVEMOv0t7/243nT8kFYZXAGhwskIPGfpqJPRoWXlpTU1puPqCK/hOQnKPr0kkq8OlNdW/OveCpGJ06HKPMx0AOX40T1sdSLMsarQ92E1tLl1XLByrhbstuxJIiycLNy5eVmbzKHgyFWrQr00/8V188rt40w+/zPppgGd/zWysG0VUi9Hi1NPKeU5kNLgFG/T0nXR3mi2a8263cvhgf4PoINGMe8C+fmI76+Nnk0ayT+HGleewPuLJnf179Jl8bgq0+TF4Jl0Ukc6JGKlGdBATl3Fhky+g2Ky1jpQviGI6QZR4uTjtrgjYrApfnHJnQNSVQ+40fDDpz2TSaeWt/A4dAE8lHzQ4n3sTpLjYP+fB6ZCi/QFoum7gPn5sRuug8LzSuSWzW9VZuUjpvPCglpmz1GEzSwg3qKyqcVBleWPvBw2pskGN5ZWDhIlts4Lz4KLGtlmz+krnBWe1tXTMHNYYnl02tLGqYnBTsqpxaFmyaTClbxvQ93nWVz8qUwFFYtpVL2c3Kcil9VDrV3+H6Kpz9u/1RBrQ2ucHNrah0LxTGtWWbwjIFugt2gzPt6KRVO8+Vj2yO2vieZ1ynh5b9M368fq5el7S6xBAkV0MyugsOth/RpZS+3vemkMX56XukMIPKlNJuzYxnpWsgfYMwZnNscYRZe7OTjk0tVN4alTdKPlyfNkW45XZUzATSJdekgwmBWOT0cCbJYowDndnuql0dSugSHB7KeN0sHsCuwCsxWoLeCY9EM7AfVfCfW9g9iT0DBGeBczEI8JFdqpXYoxXg3GiJpOCF/rqP0SD1Bty/9ramZvYiT30+7CH7v3/oz2yM3t07ynmaICfNICe60HPDQP0nBtocgqmJrdzgI0BPYfvf523Z/8jPR9w03B8wH6/nuc/cztXLMw/p7N/T2vz9fDMi+CZerREDSoc5ij1CCKKtplHnib7iCBxAORUVvjXmqzMWqSURNycxOsFHaOqaikKZavR02gfeg2YzAkpQGOUnhT6oxQjH11/na6fuWxZ9wXAbwuurY83Y6d0kf+NK66IvHRZ7vU5ofmONfNCne7v2dvv+zLupC979Ieu7FR9jqhWCyLYy9tllwSKA+jS9ANltn/PCMUHqvIAS+MtmBd+w0CT0m9K/h/qUif06V7ok4Du0XTBPEAXQMbZqpog/Eu51dzNHIc4OM0xldAAlj9L2RkkoClERbiLlKry/14xmgso7KReLPspxeBXaIoBdgDafgNre/FAO7BN5VdjxF6U/sAG8Cs0G4AmACbZNBB7CqdgmgL2xJt+CD7ps3sP879BKYYN7zsVG876f4QNkUFVABg+AxgdIOFJRGj7z4jQ/t8gwtT/HhAy7LCS/wujvQHZ0UTVwHvkkqyObkAuPt4GnzKtceGHHSMtHCM7sxC2KWa9qqf7+tUUSXX7XtHUF6cOwy6rpEC9TKHZ/Q6Qtj2TvmF8U9N4+jt4AvwIZzVNmMBOTJhwupbLRqAjDwNPaaxVsxvOvLlLp5rcWZ3O8jyNtMh+aCxP3tzpN6o+f9aYSu7v3Y9oAj4JEa77P8Y4k380wEn/h9hLoO0h5+XbUw5YZwSavbXEgmgAZoi6801rSNK2qagGWlcFwWFtrREu2M7/098Ugp1twxL/pEHjDj9tsj+V7M1Bo5Ucnf6AaDI7A73Q0h/fa3Ho+4cu7YhSVcgj1h+7cLLWCdpTbITAPN9VLJUlYTdcU507GKiFAD/qrsBXaH93Rn2nkMIe9xUowSL8mnCk+q180F/4K0T9+RiV0akd6GQE6xZAo7crnWYzpdIukZJIFK17aIaC7N9pNlum6J0cJaCpaK4eX6nHetXtzepTyY4LKFk+T6fy/EzTpEWhmyxbIdSGnBqJ8h0fivFXiYqKRKTaFctF8IRN0I2KBMtWpGsDgdqaMPT7vM7OBdDgQK2Wpfheex0ojBaoxqADOxxFZnunogxst5Nytgj46kUcNDkQ1E+xWVaaV9pXpmzNNmJTg6VZm1qZgk1zW9aWArlf1tvbo+ROimVaG1277Ht9wbVh6E3YGf3J/tx3CZ6wHLt/rEu5Lzd2dm4cNLBXGKG+WF53HM9TzUE6qinICFKW+qFyDNCGgXynOtgXw08y2vgBnZkoObY6RIV+eBbJu2nCKdWTg5uyUYXuU+XQdfIRQ/HkQhoJl59MI6V/LHWU50n/c8tRq/ZkVe/Is6KIJlwiwIog6FYiwck/aBF786lR/b9tmvQ9avxYSwckvH600afmu4Bu8/CtffuhJ5YduJPOCgBvzkjvBE7jW4FlLJZGuX3sOgmFdnCdInkA+rl/lyCIK7H2HbqaB2o+RmeN2fNScued+NYNuX2U68xvajkpOlo2yKzkdkWHdTwV3IAxZXyKVqFYBhyib/K+l5DKm4Oou1oogm5oXQzX9N+zmOrE80gCoiIka6RlnbACAenyd9T4JCqwixFDKK4NMutQVpHXq9PJ9X3dgK9K6Gyx3TQzuc3jiTNW2nRqbWNWp4ai2bzlDFCexoGnYWBl8jEHTWUVISMc8I8VpY71KL3H8gxNJvNz904VY7AJp3bve4eT+7vriGHDSX5iZ7+JrM702zq4ePEAnp5zCn/h53P8CNkA9PE9h0RGH7AJOwJySiYyIzd9WT1Q5vCUkjqmr0mygSl11BuoZfw7CH4uDbLOIS/wD2CVyZ5FYBX3P0OnkqDmVJICQGs43dmZzuXrKl7OrSG38VH4jnkHOo65zxHlTC8VkpDzcuLi1mzcSO9dz1+BXuLfh+uM2+hUmxTFswCN4aqX8K38FUwM4X5v9H2GzxAwXOffhjESusjvt3JBtJv8DvHKsd4PEVuwhdZne2O9Q3B++ynczMDfz20TRg6UEaABklMDel/wUNzcsqQt7g/X1Akja4OuiI9JCe7j+fv7Hj/1HgPljBsgZw+fFLSRAwSNFN5HQtsl5FONqAkLTTwnIamJT/U0KU1wJ5byrs04Ofjd3d3dzc3o7j6xpbub0f8JfhuaJMwA7OPUbKXE2gCRBAWc8EUWJWvoZVLM4Q2lq8OTBLHSa0qHwtVafPQ42NvJDH96nkM6loeHO217lVYCyUuDO2/uAQJNrgmHayZHqq8N19SEJ1dr69CSDXwNAJpWNSIE9cas/TiWDcdl2XRcJ8l2uyFA5w7agkH8NN6HOUw541COdfRkUh2ZTCqF8ituUcBVhmktRFZQT9JKB1hDZEMO2fzj29ed0WauHnJjsQm3kCdXqR0NGded8vzKqb3f5O3RxLw98tEa00TgIXLgIUA9nKYBycHDBzPgu8J2+FcbAjPkuNEB1mgjffvfSb+/ECF+NMilE32iXurVxYwNeBAZrBusbzQOdrbj08go3Wn6UcbTnFO4qfqpxrO5K3XLHTfqr3asdm4x/hn9yenTkTJ7wjmENDuv0q93PmT8q1PvNBoMiOhlEEyDIShjhyxjpxHreVkUEJatikEWLYqNFyQ9MTp5qwhxy7xdq2l3lKC1i7y8022QhaAs7iYvIZdyLN2TyijHKOXATbjpgrxpawY1NzU10V84s1aoouuES+amprVmZX/TMyJpmzx9B/EYrVkjAOGt8ImSyRm0bD2tk4pFiQvbbfVcBg/F2rBdiR/9We7cOdbkgWTJ1n9/iicPrTF7D3iUuSvJkMw9uVvw+RjNxLNz0bKzL/zj2zftGKnpYRroVwZyYEMXqhWC4lImK2cq7ysC4o9zsvG4Cf6b5OMWSQjC1Q5a4h37aPl3TMt6GWj5d6yj5d+BAq9sh7+boLn7dpig2SZ+N/kDskPvU0laJJUVeU8zH5mhCtLc20TTVdGMk710o29PpXhdJsg7udWPnNCT9a1P7GpZp6y9E5dgvHHjRrzo9jumm+93fXOCthucNvkY2u1FL6lTOY/NE/ak/A1y1jNGniEvklfJa8SbhUcMJo7n92DiwJgIkhTWyQ6dThZ4WYeNH9P3OYTnXTqJcLL9uENyWI+7JEE26uwvOhySjvbQqtPxxiDmHiBPkb2EAxfZ1XdMNTM6yBbodwos827ye+RnJe3Tl6c8HRmlN51JNYCSfEAH7dP+NvdQRl9Gh4x4ejLWRhvjuPlyZT98erQV1HEHttrDXKkFh+mL6ZMUAadCrp3/7KhVEwf/dvKYA6O8U0cOqTa3nbHu5ix5Mrcndyfm7zh/062zsHvqjDr5TtcCWn+mEmzjB6AXEjpdVTgZC3Rp/yA2GoyMd59tzzPxhKowJsqUiQ9AZzZKlJP6ajAklH865cMO5dhXHZR5wLrepubCkmu1Ie6DHS/0Psft4tacWAX2n8VQYFd4FfhiBom6Xg2kuSw/nBvOT+Wm8gt4yXwc2SSrbDYeR0TSBQVaVt1AnyywVsDx0e2UttQdqGYHwHhkCdrK6RW2rr7Pt9OLbJQDBtp8G0+vtVHLZNfEi67UrkkatDXTm25uSmmFj+wgWNqQLUZVO+xt2PEYHpvbO3rHE+u2PLuXtwWO5Xp/S+QH7jitKPdR76NkKsqvNYTnML9Xv53InMgcFQpyXX257QaDOIXuaK3hHLSZXN6DQRN6P0DNzdr8Ajznt3z0u7fhPvSec4FQ78O+HU1QSyzOoBNMDfrYetwmAv636oJ6PRc0m20WO4bI7RXV4LQ5jPCAoA1DX18EK/xhRxJ+tXE7hbpGPc1MhFhW3cVe6rKaI8Am8v5dT+h9+xzS2txX5Bru/qduK5785YLbnlz0zuiazcs2okI/+UbgmxUtVx1nWpYrpM0yyULABYjHTRIBq1ZglZWxylpglZWySrbrggbGJkOBTYZ+NhkYmwyUMLY8m5SvNBaBWrBqNKECY4BW2ktivnFv9t5bpyzce2jb/iPzSfPKa083n7iGN4eX72PjRG/s+wfI2WCIjO9Vy1IBfK5/lZ9wNrstbONGCFOFc92r3Lxw3GsImLEZ5M0qIdFipirtJhbLA+an6MRtpA86FdrqlBM7oR/bAjiIoN3b6TnYOcJ6AjtfMXVBBaYzmFJS6AsoPhsMlkm5G4DjvelUR3NPh1Zmx64NpBqKh+BsXpuBOQWIeOPeJ869YE1i7dzxTYu33Hjz+PeeuvsfM/lo718+3bDo0ZvXfrJo/tZ33hp78OOH7vz4NcojUpDFhu2E/EdZVAbIIqU1AKrmTGqAMPa+TdjMv0TuHO5qpq9zdiTlwTLh9vQdRTzQyS6ZQV1FZDxOJKaITF+/VN3UhAgyfYzgYlobZBpMraCSpwkrBpA3fDXVDbhB00DeiwuMTty9Gpdj194ZXZcuvp33u/6RO3Iiyf3qiVtbHUirHXYUTEY9cqNlau1oYbR+tjBbP8M6wyGWCxX6wcJgPY8fABv3gMtgfABc1AMWCRvB/xqbWQVUKQZm4pvtBhOzF9/sou3U9OcA8jJTTdvYkWmyDoAymXyRtGbMWJYvHwntRhqunOCbc+ayuyfteKSzw7dyNpZx8qpjL3SYHy/pePT8LW+UPF6Se/nIvUc3FNZ7ATmkcz4fUIvqxGHiZHGleI0oyLIDiOokoC862jpQk48K+vI3lVlhg8FhDzIbTZkKOx9vN2rG+ht2Jab8zvvcl7d5UNBBVc1LL3Z46ZUOL73MUUqvcTgAQ6dOKh0TVU35mjWTYaeVViyYjXjRxvLTQnmZb8nY8mzd6XszNU0V3t4dL/DR3DdLbxjZvuSyR9dfdXXz2IaZI9eT2sJaMsx26MB6LFVtbeIkcYHIWQFPmo/zkhzU9dsOnZm2DI6/ZLZDp9kOJUia6F8Jsx3azleaIBNmO8gptuNYwXYwbgH21CwGVzAhfOOJ+cxqaBZEsxm5cfgBakN6w5q9mwBtHgpt9qEXVZfM06ICZXydcyY/U1goLLLpkcJRYzHGaLS4we0HMQIMgZxut41yzR30IIfHAzx2ch5sPy5KBIum4waD2yNDTOJ2CoAdPSW0U82euR7i8ViCcj8VZGZB5YIFlanmFGndAplMejMpD2BCig8VMJDNDDNSvHASMJhZbQ1m+UG5GBe5jDs/gsbaj6dEAy218dWmZ8elfr/80mcm9B7G891z25feVz/m15ONZBF+9l9nr7/86Be5yo24/ulfnvVR7h+5i/D9g6mtyZ1z0u+Z/8e25lje1gz0e9+2Cc8XdII0MR+zWA3zFoclYknZsxaBgKTIQDwdeBoDIbJC5+Hw1OUcUa3M5UjM5Zjp49hZI6VbykqLgHFWSj4702mNgN+LTkBCBuJLSiHSlEO4xTelH0dtJLoCdlqn5YJn9v0d5KMVmQBhvqeWp/z1npGeSWSGMEM/yThJmW2b7Zrk2aJ/2PQR/kS0WCnrj3OSIyYx0VUUMkUyWiywZcdmM+yByWTH4BaNRtiD2IIdf8gIKlFxoB2UCtohFRQeENkBVfabY0g2wi2ph1KL6ZeRmXkjRhdkZE6LQXTmw5jronjBpylOv+4UDvpVyE6XTKHjFNmE7vr+9VJKxZnY+vdr/3z70vc3/j135PU7r7t9/d3X3XIzMedw3co+tPe+b+7ENSeee/39J/Yd+kjTK2/f/dwOkBsrukUNrLViHao1XYIu4VYaV5quQ5IfebjB/EKeBy0BLf9GrWP6nlcvDhHlOHuPbKEKxdHhOIhgG4PbEGdYLAEFK4oU1O0m3ZTnjN1s0kEyA1GVl1a89IDepDroyoZMZ9aaL9eqgaKOKJehi9nYM5yZ44V4HW7qeum+R6fKv5Z19imbcr/N/dW/7Spu04lftH33Al6S++gPm1685eKah3y0X+eBn/w3izduVfUNrlGuWS7O4gaebSWKU4MV3GKdzuyzQ3DgOW6WBEEUkYMKMbghhpMAa1uZBDuYNIeZZFML6PKjoJHZFaOO/sloo38y0uBR411Pwa025t1qqjk/0cLdgN0NEDg4Mul6tzZ0my6x1e9ncWxVutQ5eOzVt23/9VEceSGzcf187qrcR5cab/DeeANeX3sg99EJF/en86+brfFved9RXgC/G0Qb1cbTzGNsl5pvMPMpc8o2xDzExnsWFxcTXT5NYEDIDuDAYJDloM/n97uUmMCCQaEguXRnF+0YncfwPPjeUuQir6IgMJ4pdpD5g6CZXUL7G9KQocICDq2//VhCW+O7sNJtB0UUabakTmE1ceavnSdJcekTz3+CG3L7cu//dlnV/F889u/f/GryRKCHY9BpV9/Kk9rc57kTub7cayPvb/7t/sdft/9mFVDlpus1OQZ+nwFybEIP0fFhn6ktVFD1HJ7Gn0MWcAv4i8mF/CfccU7nxQ5DzJCy1BnayUh+OtEZFcwvZuXbQc2RWa/jiEiDSCruPtpTHKH3Wo/ZEIHz8ZWYx1hPqBApXNBCmslcciXhCWAEPcUrlnzqoIGCzGVAlkYtdcAmIGQatHKOSWzFNBlQD9JNBCuekdv3B4zGq3Lx70LFuS+hN2Xk9t4jqeVnYHOuO/flwhM9rJ8y+LAFTF/v2Y1k6GcRFVaDwwQtlEwp+yBhkNwuX8j/jJeMikCxoQnaWSKYBJNolEWjcY9BdoAEiPJxSbYaDaJebzTQrrgshpSB0PJvoihBzMeknSb4DjDFTWZSTaw8TwcNlGmHmnsLaRDMwubGRnBtrHfJJJbMRLLTRAHrZG09t0AWQotW/KOXJ87enX/B8TGqzEf3zl15WVvu/mUbuTW5svrLlz+t2fIN0PtvoI8O5AE05lV8FIlxLqdZA2MAxcz50OUrtYhhMSOLW1wsbjEgW5CIeXzyNRNrurOL0kkhmDxLXgYU4Sb/2OpygeH9hCEY2PmvQszwNbPmLGbwMkVOp3o0d5XHYpopbk79JBqjc/03cPPLamsn7o0PHZz0985WdlFAtuy69vbzVj26fsnacWPrZ4xa/+0/uM9P2BiuB75quP6cXRTXj5K5fmTvlOQByD5F01Z5bG9gwbeOYfuuvsMFHf7b9h8gfGZ4f4jwB8TYibuvwq29Lwx9+v5z7wCAf/w7Gl3fcvtsDd939v1DKAeehMBPjJAsOrvLUmT3+pKBVLjGUqsMsQ/x1ZS0O9q9M4TZtpmBcwCTLQqsNFxgXKFc6LskcKNwXcl1gSIzx4Wsx4sMLikk6qh+eWhDXcwIhdhWF5SkkCvoBhe6I2zmUDBEXWKp8lVvOg1iSI0JdIfJH1tZjAXRbpsbzAnzE2wCgKZWIqED+4mVwzFetC561LnPI/pOf+p27841q56ebE7uizgX575+89ney8189PHcvxcsuh0X57ZOmT5/lHHx1St3P4Z/l7vocO6vO3fgCdiDtVxAou8b/jbgUwm6Wx07yjnKNdN5lmWlRcAfAwOPF8s2WfIcN0qyjDxBsLQUKFgYOLAwZMD6qEpYkhS4G5b1+hRN29qDSkHulAIflQIfFcrHYD/ezFtY+pawEB8gCGJpARdvysNMLQuI6mqtGoDi+5ksaUUWEqHskOHZqZdbP/j0c4zW7k3dv3NedOWKOd71tiETSKftgeIJf3yVcv+em2eS3ss7Fw3T3ttCPMtNE95keXQDcquyjsiywEki0YqEQEuaq2twvigI/eSm/Tb38m/x3nwAS3/xk1ooq8Uh3DSGWSU0ficRZbiVnjpYLwBXE6UBx1GScLfzQYllawBi9RZAV68Gw6ia6jQce0zDsk0sSZFvhdYCLZmjJXR+8FxZ/L/03FTzjz9X6zDR6Jd/7rgd5P/aY1M/fGyB2kxmZ5JN+Dr2XK9qpHWpRdKEO7nHUarnBM27pYBefpzhZs7v3gmXXpW7Mo+pySZyIt/eatWHeCzwvJD/Mh1ljcQmoVN6nIf70CxK/m5Kk0IZABoYgl/cDXfNOfpvzW6P0Yi+iVI9pjUkylSzXs/LPLJgTtZbCN5NjrB3K5n9h7UxTt0HrY3eFJ3CH60N0Zq8dLaeJEoZqf5bSx8Suv229nGxKtlH3n7yV8YRW09Lz34wMdTVdDF9Tu6YHEQvoga0QPUQDgkpY3VFkc/mCnPFgaqK4qKqVLnjBXhiHJXD1oxC5MhWjznbBR+yuR4+tkscMZpBwN9Kv0NXCqP/e2HvnfQBOojunbS7sTutHE6n3+mmq9NFHaB0dKIGrenWPxaHviCCltMl+rTaZwDgtRE52ticSCYtB5/wdQSj3+1Kz50wasnIZsu46tLU4JvOe6beI949ftQsx5CKzK9Sl1rKnZ7yaP1Qfnrj4siqbZ7zE0V/aGtrNHU0ttzz9fnTpLjntbbJltQri9KjmuacmyrrLsz7nMi/hH+ObADpKlQZ2WyRoMUu+Q3Qw23uoA1RqiuU6pl3ethgZ1aLjxJdq85NSyGzCsghZ5SW/KJlkF1uVtyEezk34bolN5dW/K6xtdkTwOTlE1+LdnXUpAgR1gUbvSbzk+7g6Qvb75ns4Ia2z3zMcEFJcIh+RioQtvACLkrl26f/BJ8LnrkUTVS9a+34Qju2B/1Wk8JxyIRNfp8vIuo80NydxYo1KHCYttyul4LAmv37e9P7lVfYFBba7sOvdKS9qbRH6c4v4k17IYap/NAKT9lYvN6WSTdjYIOTDjeygNPQf9Ibax3XsOS7xSBSGwaVVIhCoP7aGXMePGPBLx6cVDNs5UdTn2xuftBgdg/3DQ035d6b89ScXFFnywqmY8P6Jsp+8jyaha5Qw1bBMRmhyYCImjMNDZm2eHkyMxn+dRhMDY2N/vJkcjyVL391Kf1oFxAVs1mzrEaZ7pjNbWo7onWBKDdgk1Z6QfRYOV5aHVGr16a8252mC0vRLnpTtBKi0k3HIApVXNzMaV2tY1PnhvIQRPNaUVc6wZJj2LuK0N1iNn+O1n6t4vP1O3m3lHE1tQxxK+nmMeXffQ7UcNQMdpjMnsrmcbPS4cZ0Vao26K8KO3RSuRIsq436Q2ZPyN7iLbGKp6mzYyVVyQpf/ZS22uqUr2xkXSCQUVubXHfzzqKQYi2PeR80BJ2uTHHlued2nlaVVMeqSZMv4Q8MKm0aunBsMuTzV5YnfUviQ9RRmaPhoMtnFirbxrVVVrWOLi7KVMYDLoGZHic/V3wZEKJb1Tvsdj2CEE6PUt2ghpRM1TX2dAktVyqFSrVKtlJ8KLerfsn5Swfjf23OXT5i4ezpddZ4LCi7LJWZjPiyYleM58LG7HBKtsCgqiKmN/ehD/nbxSUQX5Wj7erCkmKv4PEYHPBEk1lXWzqllERK8WXhG8NkVBhHw7g0HBpqwBZDANA0ZzCEItFEWUPZOWXcXQm8LoEbE5ckSCKByxLltKJDeTgcScSLix0Or0unE7iQy++3u0ymSJz2JPVKOp1SXulm23QqzXidAuXUig/RWdcd3fQUrVKkHWYOd0PnNXnIHH63uzBQXltByCGFY3Fak4gWOsuwjcMVxRl7yBnGYcx1ZzJD7UombHfbokavua48VTOi3RLRpTOGUtI7GD8pvoZ1Hbl9db3viJaZ46NuO8nMr0sv3ji2/MymW2d2Tpqkj0357nG8c3TvGcLaU+inB4T7pDq/S8J3SXidhC+RcAPAIJ2o93m9EJCWxlwuc6y4+BqM4xgTbMPkJoJXETybLCaA2i2xQIzEYojjRbFcjwgB5+kCAGo2xBKlxT67PYF8CYOBExnhDr/zSn4BFBv8Y2ZgAO00muUpBniKjqGlBM5ohZ208zXV+gJh9Jgt3V0PsJKtB1qfX3WJDvGlr2+wbiBlyMtNq5aW6Ep97cnlq2xNtYHoqNaWx8Ql/XTJcWvFilhFnZIOh1ze6uvHLnGVmWTF5LUqbcM8CQujmw99KfxOuBa1ogmoR41fF8A/8+M1Im4L4mwQO4PRIJEC+EI/niHiSwR8roDnCLisi/RuHZ3huzhOtYdWtd3QRma2LWojbeHQoEEQotHzlrrRobq60Ghuotno9nh8cG6H1dg4aFAV2B411j5uZWZNhizI4CkZ3JYZh0iYiy6ou7aO1NWNM7utNpvH7R73HDiLKCqCrZ5NZwPCgZ+2NtL40EYLxFEaKuw8rR2epjbL6garlVLAjjF7leno8LCKk/QdeeEH019RKsYOKT8wpB4kt3YoxzwnNWh0cDrzqmxKcCateSCt0BZH5wULtMwbG/xKMbDwu6Xn75r42gW/+X3dhFvGRed0np1KnIlHTXlo3Fbl9LZJdaq/eMjUC1SDXUpMq5QS1W02jyLzZmPuNpNDLIrNKC4qtae5e4aXKM++0FlZ8ctNP79Laa9cUVxfXa5Ye646Eiodf834CChVR93ZmfPvLh4UNCe8g86svsEZ9LpNsQuaLiqu1CXGBawKW0eZR2uwzC+TIsiC7CiMMmjWXhQhPagCiNkDAa+dQ7sUB/yz1oJT6Nmq09meBcRmRTz5HMIDe3Wwi3y+w5NIeDxWOuSGTt/bTws506pJLNmSX4Ce1nDE2uwNzXen3aDpoOPfOyd87xgfjcXq6+KxWLShIRrDe3vblpBdZXE4F4tGo/CXOJ4z8EgcU1sWj5fV1kWi0ciDxz8Ufd8+X0u/Xt8YjScACZ3cZ2Nkof/ClgH9b0Nn7UVZ6HvTSTpsdVTYuyghKuCfdfgPCLEDCKEGq4ES2xuAFIwQbEzsjxDi3R46v/H/Gy3+R7QZcgptJv/00f+CUqdQje/bk/ua+IQtgMOdyIsi6CLVXBRUrFmDAbs9AiJcF0e2YmwFBd5RUqL3+cQ9oJkC+XSX1+NhY/u7OLwToZCe95m6OOO2UEgAvTdu5WNCSnmNFQe3UkOZ6tEWR+tmw+gaM4yUjY0K8yMdSSzF6+20rkd97CRRnFy+ZmFYe5WNfzv9xkkf927E0y6c+Hhmef3QGQtqy//55JM3uJ1lg4rj4/3CmJvn3fjdFU96vK70xQs7Fl599o0nLsLP4ddPj42pLB7r0zM89RhE3D3cjcDwtmcMclffvm0WKx1jvm+HET5lrot8tgvcBoKwic462AHkAEzQhYvWgBAktcWOMjQaSSYzeScY00IHkdpsF+6Z0HzagunJqaHBgfq/4F/WTr753DuW1g+pr0uMrKur1t5/9O3An2A63Mu7g+cQzzG6IvIpkOcgYH9GlnApF7cNxviT9kd+XvWLvzbhaO7mYoLpmPk9OCq0cGewmbiDVNeF3mu9ZLhniucsDwf4O3wK/sY/hb/BIJ5E4PUDEbhYQOB1fGvvWAbAn28aRQE4d/C7r/T2xpZZ5Ry+EQB4MY5qAHx0MdYQ+MUlvlaBTE8FQlYQkDotRrDmxnHf8SNAK4egI2r2+iZ8RwN+pBbfEMObwviOMF4bxusM+MImam+lJH4kiB824scM2FClf6gBN4i6LEiVakTRUKIYxXEcNYfoCetTVnyT9T4rWWXFVqdJp694ljMiE6oDhxMMVldXb6zmqhMN1nYrKbNigxVL1p9F8dQojkbj3ueBLnAz2CY4aWtD1SAKkfU6gwhejpZzzexL02Wle9nEdcBDc5jn6aB24FC38lYaDnuUQ291HAAXpLCyIlateFK/w2E/UU3XRQje6jVSD5Bxd6nEs3qc4PpFtmsLwWmIHIIcqxnLfffsul29azMBn6mt/kpf+7zoxBkLblFHp0eduSD34vJ5l73yZvlb03OdkU9x9oZJM6Z9kTty6MJjDy440/TlhdO2dUw1Vm2ef/nb9wVHVodPu3DRgpUxX6MpsXBIfZX9vOy9k8p+c2TaMPzIpJlv/CH3xs9aW6hsmYS30ddSCKyoDyKOIZvdO9zkWvcGN1npxlPdC9yk1j3cTURoc8zN2RCIFinlkMOj6GWjZFJsLqNJ8cp6QZUEOlNHNUlydoIwT1gtHBV4oQuXrUGpjiSyZnwe5WD68D6IrSAYfzd9+ECaToedOwdIOEcjHR3+mMQa7WrrXYNpVEWDKimT/rox23xbcVG0RR7tNJR7LlwxcWawfsrEmeLzQyoS3mEx+6xLxBEPnBmbz8ZI1gpbUbdUAhZuxm7k7PubmgxFs78K4WtCt4XIyhD2I2/ArtMbRZPV7ncXo7DRZNHrRN561IItXThOm5w5nD6Yhha/Be2lsVK+xe8cAFVatmxZYUYjW/2vluHgPJcBy/XDhu45y50VLmh1ZbHTMNFlG1Y7uLLGHYi01NZ4QuKliVDCDm2vHz9cPMMUjgQahta4Y0UlDo+b6VHuoNCIqyQXSHgEbVUvnmHHj+rxOv2denKJHi/S4xl63K7HZfpGPfHo8WMiXijiw2KPSPaIL4tkAsbDMF0Wng7wBhj8Xxif68AOs9dmNT9qwJcYrjPcBaEFMss4J+NX5ffkIzInEx7pLOZir8NtkQ0hs8UKJ1IHDxw6nGZawAZnvtt9MH2ATSpftkx55/ABW+MysC9AlWUdbJv/wQ4hFmdhMgQKzrjES+G6+lKaxNAQF5N4XJX7RDbMGHtWOlFxpy13XzZQ8qQ+qq+aabdGJsdm1pSAZxEN+2zlZSXxUXObzmhbuWRS4MjzkzlbrTVsEAWC+Nwuvhe3A785sPJRVIEd6rNfl+EPy/CLZX8sIzvL8KIwnh7GEFg1hLEc9oXLw9yjpj2ml03cxaZ1pjtN3AzTQhNpN+FGE06YsNeEdSb8sNwlk5dlvEL4mUDOEPAkAQ8TcFrAQQFjwSqQN4T3hS8Fzl9U4g2UlsdetuBnLfhRC74LpIjPmfEROgJJ1PHGp237bMQW4zBBMbMlQhCHI4kS+E6R3yXqvMiluCa4lrpWuza6wBJ34QoQwDkdmXcPFjTm8KFu8J6HaLFNunN4GeVAhoVrlNDKu4eZeOaZQPmw7JQfpl3gdL/HkZ/WN1fktDBefZIzj/yU/h0bnhiee2Yge0q+r5E495JwKxj1NwFzPKOuetCJ73DgB434DiPeaMC3GPDPDHiB4UIDuV3eJJOz5JXyGpmbKuNhMo7KtTJxyViS8TEZfyTjA/IhmeyS8UMy/oWMr5Ux8rgtOj1vtrg9Zssv7Xi1/WY7WWbHE+zz7KTFjhV70F5t5+xEr+MJzb11A/XYz7tpWguCafm73emTwcOplAMhZlouCvEoSG0zdmliC/TCDYtKosUNE3I9Mq6cXCLYnTrB5I+5rU6DePlT3iqLk3OOKGqUx4spUyCTqBCz1N4e5GMkLm4EOa1CD6muGIpWR9Xo0ujqqCBz0WqXV1HMDmpIs5I56/CqZpNUkdA7shWCFBjvn+snfn/1EdJHCPGazA6zw2VRAgqRFCwEuHCCftEGX0xwFQHcjOfiK/EDWMBduJzatMP73k3SRJbyzpyOVyiupUubdrAhbN3pdBJ7lEMv+g53J1kiqFF5DYyzh614WJvRhAZcWQpr4EGUYJcFrpo2s/QXzaWmSbx3y6jmkXZZZ5JMxTq7LugIEjNvFmMSEU/3tVdfMXZe87y499WlfGxSRVVljVrTUJIyt5R7TDouoALKvHJqMGkKpYyl63A67VCYLazgYwC9XSjIMrA1mUx1dXksHi/X6ULlwZKiokDAGXQATHW5nE6HYHZUZzJFLmeAL/E4UExP57qCziiHD7/ibmTJLy27Q1NhihZvZqgYpOirSSuLLOkCJnREu4Otz5mPEwdjLp6tdzsC0Ja43U2jS+YAsvEqnKJvYSmMci04c3bb8Epye+/CRoPJ5lh4UyDldUuBapM7tc/CW0x6zOl5vajIPoNDgj2hqCadMU2SdObosOCDOGZsahSKTPamoC73eXNZVA64BHNMynakFlRd7sq4703PSJxJZekEX4rvELeB3StFQ1R/SUlxqbe42Kp4qaVBXmpniksUq1V2oBSFge+CL6MshxAbhOCVdCaf9AMWU0ROeZlPNGvLp9WznsEBTVHgSeGRpdeXR2szoUDYFwsGdMWqt6GpcZxTKfZGrA5xfUtUzbVUZ6tCAb1gMRptojFc2lkWjpWERoRKYyltnMG5wlJ8qVhE3/vsRKtFxOkBbCdAOrvpLFqflmiiZAVyD8X4Upszsvx0i7X0QrHInrSZq4LWMsWszSVFywWCbxXnQPxXhRpUb4iXIbIrqrTIkXLZXu6Ol4YqDXoLx9McaHf6cJpBj8OvKO+CDnTTHA1bFJuWgKGvAZK4tm4gXCshTsZft6sw/TqA6/CtAml1+HWDypritVkvaF9JICK77UaByDqffniJRadzhEVhranYknAVS4M4e7K8xGxz+LJlCaOjSDHbdCUul36MM2oQrQ6/wmjS9098KbrlP9Ak+uM0uWUgSQjaiF34ff5vrM5Dx6nRjmpg4Y6Fwxznf458jpzkM2QjParB4xH/2/iHLuWE2ADXn4yDuAETb/H7A2Mif1t19cgRNTWt5OvvBUe50tTw4anqYa3ITBmqQ8KvIbLXA96xIjdd9wisZBlKoXo0CKnoNIzV69INjYMyQk221lNuSdRUm2NNQ6Vg25hho4cLo8Y2t4olnGPUyFow1YnyRHVsaLC1xDFypKOkNTg0Vp0ol42VvmiFP+zCRjeSsX94W/0QYzTTYAifNrp9qJqtVl2Vo8ZGG4aFVf+QaENYraxUww3RIX7JnAo6yspLbHEPXYxWJygsrw5WM1341NJS9AciX5o2oIYEjEsmo9kYegS/mMliWtue/A78sCSjdqFysBv+pH0tf4aeYAVNw7UhgY6HgGiZrltGjXNtBoedYWsIDzgv0PI6cD4elsL2jD0uCfQ2Tvj1s2WRuTBn1aHO93Bb769zz+FhpLmz87tr6B5/ee759zqPt73Xidv4K+iZbx/s7OQCdK93X+55+M7ui7N/Sq08tMJ+2nh81zlHxz119sKnFq9Ytoy//G+dnZ0nrgDg+dfOb5s73+N9f4OvN3fit/GwE5d3wh3fwxW3307OyV2Ty31Kzuj9bjbst+IXeu/EH+SK6C9YsxKskDQ5nn8/PHk30vd9s83kyNJRRfSTjajRww6HDXpJ6CKfqjZEiMyLqqgqjqwo63QmI0tAHNBmh1tZLqL7EAApbaI4NXj014Lh8+fLr16OY7C5D37JRbDJ3QWbW+CX2Zk27CH3Cs+gOES01+xGjr5XtpmtWQcduGuV6dJtTh9s9NYsz3tNe8gXKEq+3OVV9Yas11tDlS0JyuYhX+z0ehNVoGtdoHcWSbXZs5K0mg5sKy1N7CE9qApH1qTYVAaqZ4VVdZniJVldmGSStR73zxMrLI/q1pLI8WwzzmoxPtXDgTpJ7o2UqenW89Rsy6Ry1VwuD8HC6CuMY7avufjhnaOyNe2jspkR/O6hqdrWimHDXKXlo2prxq4oXXhp60Rsk7MNrUvNM85fu/W6E4szo0ans6NG9/WhdG4E/xduqy0mXA+BIUgYPnD8fLBnl6DbyMdcBqKWX+ww0ARTiJLKAjtuu0c1O7MeT1EY0RwI7tu3S2/KQpgi2+krrKKiME0+yaIsCDLlqykc9njcbkwHOcREasiMejkrCorZkhWEwB7yX8iEXWvohIhkJslcOtCJ/qM5G9CnXi2JB+RkW1qinlKQujoaotfV5xMiWnwuncw/uevIx9V3zl/WETC57N4VmUT10Amnj6kxJLJRaUi8+pym1NwbiHdTLFU3zVoVL/W3liaCkzvbpib1Vdd4hXhdaVmsuLSNrW9sxzJ+QLzPFuM/RMgqCRBGo7uQVdVjFHKalBbsQalanKyl106Fa8+TZO1aRRToKvl0zES670xuJb+MvT8ajbp3o0ogqd5gzSoqbDhGYIMta6NiqCZb0+3Vg7rI16qztbVdtXmz7e3Vqr44W11dZHDIRZTU0WiIcsBBPt0qy+Y9nIx4Tqca1PSQIcOTyeHV1XVdnLB1+HBPF+ndlkjIoec4iPs5Ot3w6NaxmnPRG8G54MFrgPbKVz1UQoHcvRRFUbdBp0D1pr0pT3OeCXRAOvvPDho1ViRRspBT7ccdlC8D8qXOfra4aKrVgrMnvTSrrn1ydRRu5aXrtraOyExsabE2rKq5dMmUKcnxa9vGVjdMnRYraXYF/PGisumnBZzlezoDihPicUex0RCIuJIdIZcdn7H5wZ0Wg9/tCpuKh9Z0pBYla5aePX3BWeNvEuZFg9Gimgzu8zpMFrUqrFjsTojY/S5zsa3IZrRkOcbrqr4WPFH4rJ9/jj+/z86n+7bwf+Ev6NcVe19v7zmgK7cBv+F65EAtqkHgG2j0WWYipi5O2aHw8A/B3jadwJvouxIF4nWes7BaC7QOayOgt5RH6enosGa03LQGR0mcrjZb77K5XXhisSVt44SQ22x1ZNxKjdlGIhPGJKbJxWNN5+CVf1i1umJB5QW5FQ8coO0c1PdLYQe3D9pZSdtpaMWf0Pb35bBMKoQgnL/NQc8P6/ucv51ej6PCDkHsv34Y/pa/tP/87v7zI/BRoRLO1+XG8UFuJdDns/z9L0RvAB3y51EFWqmay4KyIesph80l5djf1bdzJ0i1xAVKqMQGOXG7xYbsNOO5leNs9Jydk1RlPdzGVhIMBOw2W5UkefeAsMYh8mGFfzP0zRKt2tGBmunsKSqAsKPZAzrSkCUmxJOpiboMsxHMFoQybil8Mnlahz9wjLWrE7IzE+Exz7S+Mnd48dKi6Ju3v7Pqrr/9Fo/oEt8f9Of1j03vHN+0PEy6RKPOtqx0dJHJ/Eikatj8Sx/60+I5hgcS1Ysu+d3D1y6YVaStgc76LxQPoIub30DnjOEo2cYvQi50mqpfYF9hJ5JkstGuW60mZkLJpztsNqtVZ9qTV04Pr9sD3lPSuq58TfXSywZIUz3UCorRZDALaehYjEyoH+WTbTm1cZbO4DYUe8rxNemht1ieaAdetlbGhkbLbJZtS9ZV/mbKng1f0jaztok2aPPnWptRkXADtHl03wjuE24pKkH0jVg58M5WDvCTByO1Ta8ZK/pJuvoOqQbY8WThryajl3bHx+m3Ggcp1B6JnG67z+f1OgsdC5qMXdgHwJSO4it0yfuBhypDfv0XzTn+hzCG+2TOxEtXjBk+YciU9pHW1vWDVt9wxdaqaFvjxHgFjp534Tlj2h2WoN+fMPknjvnn7PHTRoy+b+zYqYtof1m/GI+O5nl0gPFoaN9i8VZuGhqBju9Qqb8roebYBxghFATjHMvCpqWldVC2tqK1NVFbG9/DstD6rd6AZw8noUHATYQq6OghPfkUBeDTwlm38S012T3kW1RLV7kCMtXWtugTCUs8ECfxePhZTgBl0dO1rsCD6vUtRa2tzS24pWVIiwx/UinFUDtEgd+Bz/AAsgc4An63i+O2ITrBkEpHBzXPSV+PR/naR9E9kJRNLkk25Y/YwVeAS4HSPc09dF6KrbG5l0UFGsxN5QmvVdmgUVQ//VnEXFgQvZBAYEzIFAbPaIOWBvxFvHV806xUeSg1c1VF48rbDv9+0YryiKsuMaLymU37fvFctLh2UtrmXTU3EZakhOKKlo1xewPuWFtKduFoKBIz2WZPW9Y6acRpD0x9ekbdUtvNDw2/7Kq2SXd0zhzZ0j2xecbdxd5s8eBw0xnzk9XFrnRjefmS04qaL9Z0kPGR2iz+S81m8ZPBehF6XvcS8LcGDUVPUPx3SDUDc92Ur0V0U0v1sbKymPK1BPhqcZopX5sYX0tf0LQUQq4jSOCsuwanMYTqxV7wrztxaSnGtnSLTE7kWaYiC2OZWWOZ2Wyj4q+n7BrALW2IvKKpgfWH/OnJw9wQ8CL03/JC+6e52qxmB0UplK7TvfTd7JILfp77CTbYLlow/Yzbiye2jJ5x3bDmX62a2D6j+YxR7bh73gU4+to5V/00F2KhkWfbsy7v+FE/IzX1QXc6Fov380D3Ek958JWmY/yv+LT2DozfIs5AlagR3bQbBfqOqiaIbaNSTb1V8fjLSuj7HQfygIMsI0e219TU15O8eVSVaKhegnDPU+JwWK0ej9LF2baWlITgY5ss46o9QHwg/TODcUqzlnS+QSZVoC0L5iiFe+mswZ7mDKt9wk5TKkO0VU9pmLcyMZYHoikyCNjhgA2X6fcrp9CX3/Kd/a5hg4dNtbkclhLFN1Tye5TG1CjAY1KJKVxpFkxP1dy+aG3bkPsXzh81d9z0luF422c4+iS2OWsrzkqde9WcK1vnBpqWZlM+p3R2QxnW8yv/PXnktEDLWe4R49vXkExt0FdVmgT/nacf0PWYRleiZ7arnPodfgTE2Fu2rU7iYmqbQbZruiDIAcmu7srDTFMQzjKHE+776y7YD4cTqJ5iEsyJVLS3er15uyapDlOWXmGKBzCqgvP1CCXiABh3Gk3ZeLwxQN8ZW61VezgjeKkAc9A9DBzSyQH9NE+yyKeHeWnA71rsk+zA0gBP/L23a3l/7aZ/Oem+mY2p54O9r13w4rlrY4FBRSO0F2sto2pGzz97zcTO5Wes6py76ILy12bvOfPKRbO3/fyd1JxU7ust1uJpS1657MzT20uHF96oeQeZrMF4I32nVhcrL7r39OT02Reuven0EcVu+raWyjCjqfAB0PqbvF88S+iA8w4cFa8UuwATnU3jAMMwrlisQCHVCV+srJSMLQSnVUXJplWgUxpBuFdLwwIWFzhyd4lXCu/1f7edvAYPS6g2Dr5cXxn0t8BOtWp0UpYBMpez1doN2B1qB2DQTzQMapVMH6Ev+iq0OGRIUybTgtWTcYh27S8L1wKum847kV9V4HFD6cUEt6hGc7YFnpJv5clnCJP7vzcCj+d/j7yqibazVYUvws5weE5/wzCVTfwwpuPBPc9DHK9ZS6qQAijkB4hNVqOpjYdzNvw5iD99ThxoOV6geHquRmPu3/yncH5E39n8FuEiOF+l4VFyGv8p2PBKkP9XxQxKoFE4uhs1gJiDo/Z3cbKqTxXhoqL2sM0JRztTMRyLtXNd5AvVYlQhwjEa04OGNA0bmW6nVr5FHbYXbEwGpTk9ddyoHAyMs8jiVw3mrN+PLDpJ1ZshsK+jgZOqD6rAimCwDj1LeqltpwGvNWuxDKlr6SLfqYagqg4Z0jSyfdiwJgr5Le24vX3wXk4BK3YUjUEZ8AVp6gms2XS6jioMSxLQjEAP2Co6PYjGWlY2WA9cA3PYvh4t4IUNc9FJG12MormxOXPSdKW0uevagiPbDTF/jKCOGb00B8UWcML9a0LXp939s6wsWEONmma56NDXtAuH8rGa5l8onuTitBQKTZNDQGLnzrj1Z0NGV06zekrH25dvLnX7zCO84afm2YdHm4JOm7kuW47P6y05ctbilKm8tNS5fOpD5PLLAa1Y2he7jdUXcuuWXGyV/U5OaqtylmDBF5j8r+A1dle4xmohUl3vjMYht01fGpjsGDc5tqQixE3wDr+k0TCoOFF1QVA5cZTlnUciM28C/tejjXS9yr/RxGhtV9/RbSZr1gvGTjXDTlEQgGgkXFWjpCmv47GqFj0w2wpxlx75gNkiigPT5FgsEgnXpKuqwsCzrel0yV5gDHXejcgKDFM0160obsowGUcHMmwAv/6JPKmBbClAqQEIitk4t9hPb81zp0i2PkPfNMA/SmH66eJNY9quPu+RXy9a4XUmA7XBqDek2Lc98MjN9wc84VBVvZV3uANRv0O2NBJ/wOLBv9w4Z1KkZOS4e6Z2jJ8zbJ69rXZkwzB11RWD1BlnfLz1nd94rj0vFtWbbCZ5hDrI5tr2+tWvaTn8cG4c2U7eRuVo3W6kA1oWBbJ00qpqt3qzN9hv8JCgP6DqPdlAwB2howH1ftXrA+1wl1Ms5M5ruJETt7ndKNBFvt0WDNLBy0d3VhiNNr1eoDkHxYZtTLy9IJIe5QOaXaDzPCH2Zc6iR5Ps/EQx7V2NVs8jlk+Bae6Budt4IcPjcpPtFz102X2VKYPZ5612R849f/ozzZZMNlTiKa0qiTVPHTo0U+vL4GggPqp1w91qbGh60qT7T1/tW31dyGdTjQmHEi8eUzm6KjYsNF6zecP7FvO1/MVgcy7OxwX13Bc0poOY2cMtU0ThNpZHZDkczsFyOCt3nEzcGAuJmx/PzTyn5WaQ50cSMRUDEzEBloj5miVier6Xe8njwf9FpuV/lEn5H2RMBvgFbivQ4nrtODdtYO4Q/MslfQY6fp//E773/3D35nFyVOXe+Dm19L5U9b7vy8x0T3dPd0337FM9M5mZzGSZkH0ZJiQBAhGyCBgBySigyCLo60VxS9xxDWQjIN7M1YioDKA3xo0A9/dRRL2RqIiypOc9z6nunp4Q73u9978fZLqqq6tOneU5z3me5zzP91H1IjUS0BCgzP31EMOowJSl5YCxcpxZQ74d0uvNjzF/RUbm1SNIo+GMx4Et9hD5QYkApwRSAJwyOptI82Ci0BP8qcLGJ9Mrf+Z1biIHVW8mFZ9INUX7ck4bPanGOZB6/Ea1AWVRF/qGrGU7tXGNJmpshZcWyPzWm6VCoZPU5Fg8bnO5oj6olM0WrVZKNmlUndpcvL05GhRVKvQY8xrKAVsg63KOqAuvyYZmGPHm5qDR5RLh5yAZR6dXCsJ4mixSkKzeZOyo0Yxyj5pcJAKPRjVdXrG5KdZNi2LOIA2lQieoY1Hq6dpg2qht2c4b0KhEqkhN+DcOh8miXpPpGlnbxBlsVptFbVPrbZlIglOzi/pFwZNMtXsTIy6bw8IHjCpPvBzROY3Z5sFiIDag9bpccZcuOhwsDbTY7X6zLSuI/lA2KyVWOxM+i03ltdK+rbyGP4U2kjE2o0WEg5Ce0+kM0HNE6TmmNROlh0PHlZGHqxzzNzrIhosM8nkK2BmvD3JtjKUNMMb0c2M2HV2Rbop0Z1ujl6Raoko+GX4LobM2UodQI5Ud5hAkC4rdrqAoKsggCwtVtWVaobwopZNRQiffUN2J/ESyuPOoJ8kZWRvUOUwUc53eKIXDSZbVJqE1RqP2OKEMA4ucRi7JBmIIOQklHA4EYoSkXzuk1VI6iJHx9/ikGNCB1a4cTQI5Yv/tEDVKJ3SBmlktTiAIsHRTUigodFAjAkUdrwvJNWOpY+GG5jdULNHlxvKL20fkcFCwLW31tOhtgqgfT1h0endaw79HjFnyJcuou6OQtNo9wYHLO5qszSWTUT/pzZjUDlfEpqwLw3M/JeP6BdKn0XqfKuP390MN3VoFXIkv7NYv5NJRMv0iUA7p04dVkFnzA7JX7eLiibDPL7r8fksCpKlEwkyWBosrDJ3KcS54hZ559RG132e3iChxnHn9SDzuN4nk5JDF4gdjmI90ot0p+aAzjYLky9IYyPN52pHKvFLsgqKy+UJnljLdKO9UdlzojKqmPrXVFuQGn5AAxg97/AVLwGq3hKItLSajnbNYUh6Dxa7hDb6Ew2Ln1Pz3xnNFgzFmCXXmPfmQVhMzOKIdnnFVmz6Yb0qprNka/1mhMiI9cqHWR5GWNNVsdjxOmsoyRDMm5GIwqMA6ZAGyOFvboD07vzfbmAOASnB4xabBYnGiuzjWs8zriYU9be4I/66+LT3Fpe/asNY31OqKmvQm0v9W/g68X8WRNydkwYX0BuRy2VkDYbkaDU1kAbEhEOwAu5lP5es51xqy4TqV9Gt4f3jtgBAS0x5bwGAUc25NPGpPiIlhP/+3Yp5jdYJGH8vyPMv5rAoNreHPwP4HCqK1VE6TTWSVtKstFg9CHp7XH2f5Rzx25FT7qb/hMYtb4v1+J0zd5dR7bww8XSBSIEX5YSf1465tSLTllN2G/2oLAV/7D3YHVFf8F6Z/Wve5KXwtupvU/ZL/Xt1dtO5Av2bqofNfVZv/n1bb9V/UGs89U1mD8ugrSEd0SbtWzTKIV9+nxVoWMSEmx7BqhvqizU7mMRn2AuyfWpXIRLZYsuSzWi5r9UmVnxXHubh4Mx5OtFUOgW/Kcu5n6Ajhix4UwzH52Qft+G8s/hL7BHuafYnl/oXFH2DxdSzeyuJVLJZZLLHYwkZYhmXxqyz+DxZ/l/13ljnK4s+z+Hb2X1iG3Hw5vTnOtrOLWPYXzO8Yxm55w4R/Z8KPmX5o+qWJ/aTpaybmThN+h+lmE7PRhJeacI8Jt5qwz4SNJvymCf+nCc+azpiYb5nw1034JtNdpk+a2F86fu9gTA5keILBRxgcYFDIizjvFxz4Bsf7Hfc7WPKrELCTWRnA6sBDGqyJKk56s7ufv3TyzNNKOvDJSZw98zR1Ltm9+4xYCwta4FB2Mq8kuXz7T5NWwpnt84ECdJj7MVgyCqyUxcooH9l36WAo3h60iUHCoVnVynbzWP42wqQjDrvqzp6dzR0dUnfEHw6sJtzZJlpi+W7TaOUosGiNMw/j/Rnehi4jvNWKFsuZo+bvmRlkEVUarWjRaB8yzhiZzxrxLuO08T4je5kR54yyccLIGs0cVnNACGcafOdm84rj3O6qL2yi0TvuMruvc4WK0StOcYTx6fnvlXPy1uBScIfLN7eAOxypTxepz0l+JVkzxEOIUz1KFkAFDxUITaWOhIul/ElhQFv5sVhaxa9sdqQojsDcRkJfn+e/TTSytXLXaeYl5jWG5ZgZFrezmGNtbIwlJIJ/h1/HLFY9g3AXwnrkRSnEIplHL7LnCKlN8wyAyZ+ZnMFEeZ4l40EGrXqgebqSBWfp83d03LF26VL+2y+9dPfdCgbrFHn3l+vv5l/iX+NZlp/hcDuHOc7GxTiW+4Xqd6rXVawKL3w3w8gv8ud4hp+GZs6Qd3tmycvf9u5oUh0tFb5MXrz2jg7uZ3ff/RJ57y1zD6Jb0UGyJsQfJ3PsLKkAy/zxkFbWwrKm1klalKXA+EsVPNlSw0pw69JSaWy8WFraUhofL5WWLSNz9KOkHa8rcxR94lHkmnuZSNiiZIzwbpUVFle/7D9elWP8/ggRYyNw1e1GVI5Rac1uPsKGvFqtGeSYUMiLQY5RxBrZHvRmvf1edsq707vPe9B7wvuMV+UF9+rs5O6zihBz9qJCjNKEmiSTslKNRV1Vh+d1FZvawUrK8lYqvr44P2ZuX6li9aIQFG3BYiw0eOkyuyOiSbu5n42auvMxi2jTG02rA2F/pLvQ2dG8E5vteafGFnEhdm6Mm0VPqkTIkkKk0sPgc/KyHI5npJJuRLdWxwZZDO50hD3JWHYmJAymIawDxURn1ryiYRysBrCw/yo7wQuF3KGCO1RBMybM3c+ajcdBVZEZjQa61Kk1SkgjaDZrdmk4UcNNm8wGPGxQZKRTl07OeoTZSyfBJfOUZxb1n4HEFk+kqj1TgAQm56tfac6LttyeFKtOlviaHEzO3eDDm5W2vJy+7HvklP/doqZF0Y7WzLZiU3YPOad62dxf564ka9Y9FrXxNwi9vhPoG9+MZ5h/Yz+NjMgvm3Q6VhcSrBKrUyOkpoARnSkFpRmDhbu60+x0MP/m81lX50Kr7dFIR2eCeXntOy7PRZxDG2+Yakv7odwMjjOf4b9FeE83EYZNjzN/huAiZAEAHK1FUnMmE2+U9X7JCBiybyIe5JqUm8pikOyjn+42UXE8KpUkRY2ltg/mMybWHeG6Wpc3jW1enhuKtjDf3/Au/xHXO08dv/cWecPPp1a8cxrylqBHyPoR5p8kOvi+h1UcGCcMbpkQvdttt9nMdqiTn/yZmT8cFWWTSyJT61XYrPQfZ94kkrpJBZuWZvKAym4326CyNpsJKmuuV7YzBVGzZwFdpL9fUdFS5zurljabbAZI3/X1SDKHkoTUHmWUiFpnVagMYDYsdW43diQEr48LLHHnbr11YFCaunpXymUMcRzvvXZgVDORXX7qUPAeFR5c/aW/feGHU5lV4807mOgklUfeS9p6krS1Gd3/iB3s9yofC2FCsZhLCy3X3wuGT4vT6bIkylrS6hD5c5E/CxmVEGlvOCwmHyNtSwDFGixE8jaJ00Q4cLpcFqes80tOpwi/WxQThIXq3NUBmxQLpBcUAHXoCIpcBfGycOW8MrMVUTVJpMdqL5BxZaqDSo0TBWqkKNgc7MmprZ2rbJHti+OCP6h3NXUMSbculnoGL1mdaxZCmg7pKluY57e+57ZYvKNzcXLkwO7+6x94Dntuv/zfzq5Jt3XlN20a+5JjMaXvNOmXDH+UMOQ9h28LYqpxE0ktBFlndORoNCKXYqj6M2Gz1Fh1DCPkcjoJ/3vrsNHYRFSLtw75fGrYOWrCmduz5xXVgWgQEPxLEdbADymljPohrRGjyfXU1eCi2xelmkm16shVPWcz/RtWXjt4STTQF960evXlY53XLJkM7oyvGx8eWTLU3z/0wfX4lR8axUhzb2dPYSC6NhRuzSzZtnTL0MhMsyUVC4W9nqDHPzpQXtqcC9lBr/hX/AY7zb2OBBRGsizYKO0DbdjAHGEC65PTGfwWhc5ATOWQKGoeY84jL5aqWka2qmU0Ou7UPKiIvlGDqajqHOz0ldf/7N3DE+n88JpNN7w2NjF4+WR2IB1b1H/zjZ9iH/jG7ve25Dau+MDHt+z943OdA6XW5g2LRy9JROk4oYNEMBzhDxI9cOejqGnuxcMGUUoen3sZvEGCDj1ZdOYOe70AvjRzzAR+q9gB8xdsi07mzWMOhzqI9erjTEXWR2UBtqzAj8ydJXRJTQed1BAL1Km4hmXhStU/LFEfpPnd7PY6XdbHih1JlMMd/hiP7TnnWPZTuYQq5nJkrl6+1bFaVBt8jozAxH6divdu3Pn5rl7xmJYzhdzLwrdFuJIlbuWsVxbWlj977dpRd22+fp20V0T3ype0i4vE20X2dgFvM+PVZnyrDq/R4UEdvluD71HjjWo8psZshxrfrcLMe1T4HSp8N4u3ESmZwc0Ym4xGXqvVaHhC7xwPSE/ab5G+MVKO21/oLxSyVKJ3g3evSwn1Bx+iahjEFP03H0/Nqhg2qsNJK2mztWApFdmvaz76zWaT/P3Pxz55+ZZ+XXL9Gv5g5T8+Vrm08jQu4Ns+gnuP/vhHlb9jxy9+Am37BG5jnyC834HukSdudeDVDvw+O77dhq+z4ius+DoL3mrB7zPi64z4NgO+3oATBnyT7i4dM6a9Uct0avGHGLyRwUsY/F4iTRkMIs9xIgbgdZETjjN/PgLQ7UT8gMYVAEQIZ2sIBmI1AhJNXuQ/zCaYZJQa2NUiIWIrBSdxsE/EPvp8mzoVaunpv/a+9Wvy1kJ/98QA887KyQfwk+f/Y8/Hbrj5Dhy4/afP4ME/fuaj126AufUrMn5L+aeIPJVEVz+KPEQDNBKSZQWtTvIG+TglVDMlVA3w4XgcB4HPiFWi1TPnD0UiXphvPHP+qOL2WCPXs+cphnq/EmVL6bWRWMVanHvd0G2HZkjJBt+4pb3bQp6hofA17w0k5Et2rkxF9WpbxPxNZ3CiZ9eW4cAa/MZPe++7Abe6TBtW9W28bmTj2uG71jz40mQzo9uYlTckWzIG8EW8HX2dPaLqoJKSF03IWjNj9koqIyaryx8PE2nQDUer1eSAiGtBMB9n0WGDwU8DsFUq46NE8zRlq9YW4JwgTpzNVmF4U40GDAivbszphI8sKRWXLimVljDofN81zONDSzpAri0u4x8tLVtebB8bHXnj/fyNb/ytuGRJsbh8GdDeDCrh00yE1DUgGwxGo93j4e1GA9HKs7NP0VmQVSgEB1jKfJWojlIfS+FN2vFX9YJelQh1id2xRLRZL7oFjdHuNTERXTSZNK4a6y2Jzc6cr8lozeXzDkdL1KtJQuwxyuKzzOeRnbxXZzSZkMZiMnK24zhye+3NgBZBxP15kRZeraATJL7W1NS/tFBY55BT4Z5A6R3XMJ5ic8vo6I5/2eXrDJZKyeFS0eUidHeY7WK38a+iK9E7se9RZCScUi9IUdhayJMTY9TF5gK7Ly/uWB8iXwfgY/3AyDKXK92puozbEWwxq7ndgeHV3Zu5HSOBx8mCDrtYu+dmjuqM0u7dq2CJH2HePBrcgXfsWEYmm+zWQSGb4EO3iSI4rbBftn3ce23/ceXlCXh5gJz0J9ITBVwoDI+sWm0WA0HNterNl23vbrk2rYJiL2PefGS7rDNI27d3wovT5O9aLN+e/c1vCIf+zW+o7wV4xjs781nIWZZKVV0vCtnd8A30hsn6zaBKOAEhAvSKhptFOK+axrIQ0kHTpSSpMbSWHalYqpv36MKsmk/GAQ4FNRsqmVoL7anOBrt69ZxvyNfHbkuH28fGdDesifukq7UGh1YMh4LhmMUbCWdyvtgazW4NOxjuToVTLZH0jgKr6e1ZE/NlM00+N+P0hoOhcFz09rOZjD+2enFGVw73pKItlWccFtHhEEUnd78/5vYEurJFX/IZFTsU6UkHmpLB1msLWrl/IuEvZriSYHLqLNFAMBa3CBafv7Xob5pYImm0gyvaAqmWYOs1ed2N/Iomf3trzBFx6W3RkMXhsAhKHCpWfDnZGeRDN8vhdzs+6GDWObY7mPcKeA9ZnQS8WsBNLNaymFCj0woeZjIK6GB7WxtCWkHLaLWmsollEU/3/lwsh3RISz4tinAFti8iMRX6KeiCOzvpOSs863Gdr8J11Vn1/D5zdf0thKkXGQwif/St4Zk997aYOwMOu//mnV9llxfLS9PaIRwfXHV48rLoFmsmM9JxQ7nLu+ue/OdLpl2nq3hWV3JfZu9FragLnZQLd7nxEjfucuNmN3a58W12fIMdX27Ha+x4rXCl8C6Bvd2M1+qwRoVX4W34OszGYZvfemcG35zB45mNmR0ZNhNob7d6ST8ck1EPZ8RGZacfoEFDBtZgoF2kyXQ0wyKQzwfCcOzoMBq+zappD3GsWOsTwFKgmnG9ayahb6h0CRamswsMStUA9AUdVZPFFJc7WCYa9vuSiYYFgvvyv36t8psXbrwtES23+G1eg/naK77/0wOPqrWJpcl1pcGu8vrrh7r2e/S+llxrV9zT+ucntk9OrP3aDe/bu9cyXBxrH+x/X1/n8Io7C61Oi70pd9nuK687cMfhh/vMzZloMGam9kYugfKqdxMCaJU9jOAJSmB05JFaywarCKj7GbDLQEwixGfmT9cyyF5odOS+3Gh0nJsjerYOH1SHq372KuOvyQiXDzE4Qo0YDo+EIuBuL9AdU0Ey0xyV5IRIRSaylAlIPGc+J6gZ7Ab/FNhVTtX8Wub+Sv3yA/WyibaM1skmnAtXnfjdAhaPz30KChaqR3P1aKq+0Fg90gqIPlqBI6JFwl3kfVV05kmc2t1O2uKfW4Xvr/mRi6CdN72+CWWP4BykLFC2hOw03FOjk4bsRLYvk4kqdE11saS0yXbqKlX1yfk/WMdcOl8Wb0XnKqdQ6gjeFcIhGhxmsknXh0KCUKapN49q2ySE8+AMlE2Riu2u+/Zs5RzcE5YEr1bKYR48/zgqyc0MyuVcqMxM5XAuJ+f25VhzLpubzrG5aYsdoqqc5ENrUlySUpO791Avo4YyzyplCkmlTFK2CT1Z2Yo2yxaORVu2uJrK1Xdw7DKocZ6IUZuXYfOy/csOLjuxjFv2T7wbwHSp91Fq3i+KX8PfWPNZ4q3sy5VdKCn78EzPsz3netj39PRA/06t37/+mfXsellrldaT4qCXa31MeaTqgOLvLqq5n+JXyQ/UX0oIhAIMCvhN1jKDA0Ba8NiC57jac/ql+FV+L3LLJgajaJg+EorgCAxp3Resq/L1eR99eIYBnBHFjyyovCYEnmAoJISYEOAvNDyLyg3++kleZNa9efWFfvsN9Rml9Qkqfma0QizUqD/CKHWqeXEp9XpgQezAKGO/aBvHaJlJ2Qk5n4QkRkkoF74o6FxKwUovzZe9YkGbxxhwnK+WMV9ASBbtUpaQtdLqavXaG33sb1R87GGc8X1knIOyA6N8q9pSxuax7NjU2K6x6bH9Y6oxZRo1PgttUJ4l45QmbYhRf7hCG3mYtCQfyjN5usMoUve92pDVn6/FPVB/upvRk9UxK7S54XmUF8jzssG84OGLPLsU34w5FJfdDN5fOFh4ofBKgSvAzmitpLxCZJTKLlL3YbyK1D0hC9R3ECoP41DExWrdi8rrlb67SMzGKFn3chep1xj+Al6FOuUEjMTOLvxCF2FJUKOPeb/sZeBitojl4q7iieIzRY68ZXI3DA5hecoJnYsQU0B5+B+VeYS2ofeiZQ8zNEmux0lEkjJjiQgRS8was33EomKwS7Y4JBdwBTdYAVzPuJic617XOReLXILrPtcJF+eCd+0Bbj4JjYLYBSRDXEXtPbyInnvzKuSS9aRL/E6OvAQnqDbZMIZTc59tfEY/gGBDwC9bMXLDIxjex5Ay7JKryh6qvpSfnW+TkFTaVH/+OlnLotFh+kpoY9sFbeRZNCKMMCNQ7Mj/qulQJdr+VLU9NH6Dq7dnCE0QusjKYQbn/LJ/2s/WuqLft9/H+GTCUH3gm+oDXjq5gI9NzS1Z0DdDtG0KfVcLQT4BCiGMybeQvpV6PFV/dhhtU8mo+zAhGNh/OETUiONzL8hav99CSZWuWeCvJ4T2EwYn641SCEpUvF3n+VHHBeWOoiZSbpbyMp/PpxQm0KZBibD3QapnqDevkbctvqCsMTRByuo7DFR9fO5nsoNWjvKw0ObQrhAbgqEJKeUKEqmkgVZSKbjKlmoxJbBuQEwJXTfuIy+MUzoMBu3Qb0ohBitp7vK38XMlJsVae974Er5vbg3RN7W4Ixj0eMo4TI0OVskcxmH6KHkSnqu8CTE6tefIOvDRN2Kkb0T6XiBAfDCCZyJUeDosWiV61OmlCO2c3Y0+v2OVX3Cm+bL0A8z0XAeKPUwtq7KVUM3mII7TUvG+0L1KG4B4qnQ4VtnZWBfShldf/zjh7VqM4tAFtA2yyWKVcmFCnHL4hTADbdmdmufPC+ogJJU60Dn2JE6jvKxlUDRqsJeVOtkb68TEGmqVVeqVqo8N76i3awjfx92JUnJAGRs76aOYbLNLMXCEFmLLY/ti+2NcDHp5gU+0Us4P6nFDw/hFvrc+9mK9/DF8M387Sss2uqZFo+QNlKCanmlimqjMJ0pNVd5cX9hqcSvciWrcCmk7+zJH284BEL5E5iBaOq4F/rR4JErauwRYyRIq+JFFYwkelckMGwVHbvAYp4KRUm7lAdVH2bVKuTB/aHltMC9HqOipJTxnZIR0IbmyBCb2kqrv+ZK673mqytdpWfyT9TrSsmCusy/zPWiFbFTxHJpcG6Vl0dKD9dLJT8Km7KbNm6Y3cZv+0auqwgic1t85twTidpRYEhg/8M+ENZtl0KJ+N7xqCIoaqhY11OByX49FoXVWnh/m95K6RmUHGRW0eNAN0igjjGZHN49Oj3KjF8pDC2Mu4HlmHXm+TRbg+SH84aGhcBiKGKTAWcDPBrOD+wcPDnKDVfFFEYHqMQWU//y9gUcOw1gMwOPpwKB038CLAwwa6BHd0IllObpRKgMXmirvLO8r7y9z2XJ/eVeZLdO5Uy2fVpdR/OnZn6AgakF3ys4tImYmRDwk4qIIuKAf5LHVGnJ+i/kLSqIQKxANP20AtdYQCusx0guQ8sEMuKA69a7QNJlMIWusrCe6rJfo+QakJ5/WC7V92A2qqrU1lf95JT4RKYBqUwsw66h3OdeMG0EDk1I9YFu1/K0d//7eTyxfU4hbmlI+HMJdzH9cX+rvG169NR3fbnVmI+HmAI57gqPL3r/+XSuanGs3xm+7JdSSG5m8+l3XbzlqWpvtaI4TeYXGF8x9FvpDiS+gcwkSBLU/zKQoP/RKcDykNZOV6fuyIZUCPpKGeZWuElMaKZMppcgAtDw+Wo1XSCrl0fimJdynavEMqnT9fcPcEv4AajpKyOPZdrLCfFEW2tudTiCXfmmzNC2xUo3eJmt8IEnn63yda/OVPNNO5yvhoKg95aR0+w9iRWpzR6nP9npZY6Q+zxGd3Q+JWu9rx6g9S8qBL0FJJhXaJe2XeOkCyb0ej8Er8Rh0bRjibgGZicl140B3d3NzmTH3ZHt29bA91VWh4bkn688NMzkyd+Kyi7xxR38/eYycmIeyQ/LQ5qFdQ/zQgtmHlVgb/gWURo89ihywDAmipIXgzG5+B89oIfNty3ElCsRyfO5liAcgx+cOG01wPCfrANmBVVu4tJHSsYHVoziKQSAASpPvPuYPhwlRq48zfzlGerbJYEBlIsghL3MOZVCcxvDFlECAWKwJYvhCC2P43GcLLnDvgmiNTpphs5NMCWdnqoryAPaHDK77PcTt8zuEFLzxwqALlX74yAPhG/pWLTuBPT9+z9ItclPzx3ffOPbm6sbACvzvV396Y3CD5P/6lg2j135juDmScjpzgcA7b/nAh7+5MI6C2v6IPK75O/dJ1ISWPYoECB5t8UfIPD+i02idfti9CKAY+bQDtOIxi92gJR0H24capKKbMeDTJjx/isKnYkCiPv+UcLrqVctz4UgWl7hwKK5A3Ycj1d1QO21rIRQr5DV///auymQlVrniWy+fUWEf3s32M9r3D7//rZsq0zeNr3vfuu/+f/e/cyueYEcq25g//efidL7TedLQeZW3O14eeOeKzYuy47cPrSm7wn21GKz5OCpe5J6e60E9cpzIO60nWp9pZVtBA0OtrUYjWd+zuf7cwRwr5EK5mRzbOF0UEUgRgEm51fgiUi6j0Dnezn8dLT7CCGN4jAqxJsIqvie3jI15vWVCQ17BI3g5xjy+b/zg+InxV8b5cTmclcZBmh2H0IDxqrRIJHawwNTeodbU3zGMt6tuRptkHZkKL67CO1fhVVQV0JJpvmpZoXf+NeSGgyvxSvhVcCallXJvH/kgq/5KxEKbnK0SW13/U7sVlUzRyZS2VR5Y0LZRKqM2gW2GIS/K0Lm4XCYS6vJqBy1fGHtG1hcl9u0cmY8l9CdZyGmsoKcTebIIH47j/3iGPkKuFIx5QytA9pszOJMx/E8nrKzNGPJ59T+atp3/9LSF/MY9C+euSLM9F6p7c5OwTf5PTmQMxK9u78Ol4n9vTnNjPz/++cnQzPvv/ydmN+//yvL1y/qvjt0yvLwem3iOjPE1C+cFoZyOEx3PdLAddF50dJB5wTLZ7v7ug92s0B3qnulmu6vD3v32eUHLBd1XKde0ld2l+ja6lui8jNCHD/ThPni2bZNEj0Qs76OkAFbZvj61uqxu+23xb0WWZXopaffMSQd6H+qd6WWnenf2Mqh3ondzL9uLM/A0+TFDqRgUXoWICTnvoXqWbW5JY/v0Q8xH67JgXwcNn+yFFbG32pTeC2RBW+XrC55f+s8+f0E/bGNH1YvRD2BtJvLb9OHSnARy3OF8UTkmUsoxHFOOFhs9yoKRDMIApv8GSP8UyVSQHRafpG57lwQ2lhfKGOS9F4mYV1M+qRAI3w67fMqxp5ceZd3wHPl1cXsZOnD68DbSgXQ4tsLxxUcCOemGDCbLWRas4Qp7qHYpuQBmG+VCda2nMXZqwAhha3oc3ooOykRA7BQ6D3Q+1Ml1ktfIOsJ4UGdnMlmmWk18Drw6puGYqB5bIDJPOyc1V4/kvmcPa2Nw30NwJPc9JOvICe6SV26VuqAtyVBEQl25rumuA12cuSvbNdW1s4sDm3ioa3PXrq4TXTNd6i4EIEKHfXOSqk4pqZrtPYXnbeZKW8K1thC5ZZnqE+jXj2DUdbDr2S7CNX8pC11dsVi5Uy5vkzrg43/Vmrg+JqGEkGCw0LmLdtZMJ486N5Mv7M7OfZ0vdp6j3TdzaF07PVxCD4fHxiV6HBqhx0Nl5dceepD1G+ekTlhSOi9oeK3JYBCfnE8OqRi0395+0zYmp16M9aBvwAw9NNxOJ2wmp0zcZFo52p30eEhnIavd74/29ZFBbgbYLpcXmk2PyeoxMX/9f95tbtptmGXmyhi/WMYT5c1ExTlX5iidXz6n0Pu69cpxeHQh/evdvursuGj3EF422d7YPZREahSv9FNlEuJK6/10OU7PXYf2PgIafJ/QRzFOEn19OkQZxEh7r9xTlnrltqKET/Q+0/tCL/tsL+6VL7mEco5D5AZav7LCSAg3oMfmND3K2mCMPEzWJspelDruaU8pnKauByyqrGyIRyS6Bu6pHKrFJRKZjsYrsmvJSvegLN/ovdPL7PDixd71XqbJ2+Fl7nDgFkeXg7mN5s653IrXWPH7zfhd5J8eX8/glcxWhhlisN+PfD6Xst0bMVWVQSNGRsHIEG2W7vhqaHIHP1mETcjIqpFt4e5mfce3qv8RYdGyYM+3vvdr+69wLCBvePut91SeaMSp+PZHjgY8uZXtTTj+wlW734ZFccW6ZV2zKx68qxa/qZpQ+ova4FbNPUR0HR2DN0d2RR6KsHQHUSQCiTkSFl1g64/kajsg83b2RZU7GvudF/Gq1x9uiAel76E6zd6q/JYmOk3TUaCVFIbsrkIqrqEWENQitGRb2JaFOh5i5x7DiLVxu4g83o4G0Zdlc1eICEJdrb2WvMnvb42CD6MZXN1aWyGG+YhGYzKWQUzniDRuIkcjEYNsvV2afLM/GLWEtER6yjmi0WYHOOnkcsZmGrbeBc7LXV3GIlxFaJGRRpeCG5JYDS0/61YwYKiLRWcdIga8PM/nq9iRiutFaj5rghKS1g6hQYoPBSQ6LM1D0jvidX2ejLMTBleJWANHClssmWzedeXIde2DGzdsaF5S9nh8rGGrLexflDYH5ctuGrm0csBiz2QmbkzZ3X/qiBaa4z29ebtBwE93jSyVcpkBq+ubRtFqc7tEwfGNqFeTtdlW+kq9133knR+/PeUO9KaaB32ewPejY9n2ttXOYMBheTs2E8wnF3d/4z4IxPmCnRDifOn+ak/FgCaPMaH4gTgTh3kdzxJ++EO5Mx43mcpMfDoUkuLTNrsUnyE6eVwmi3p8Wm+QpuLPxBlzXI7fG38lzpnj2fh0/AVyyserVvyUYlOYpDquB32Y9TD7kQ2NyKH3C/cLzAOmr5iYu0x4PYc7uFGOeTeLt7MYOQxGDehkZrDBHDIaEN3ZeCJ/nqYIEGbq800J46rFTFvAxNKNWc/owKTcwYfCg1eM9Ga+/+POVZsGe3C8faSP99+77T1+/KfLdkA/0fpwy0g/7Kv2w93nh1DLowjPnZI9HrsRlbHZ0++Z8uz0cJ5pvV7yAO/1KOZ2xS6tlHFdrQz9ENrGvowSdP/npGz3QiFk+pFSlpNS9nsOelSe+uaosp8MMdb1PWoRF9/4ObpS1hN5s4QfKmHyCSKTqVQSxfKdrbjVRVbHdrgUIEqXQ9CbJSLSZfC+zMHMixlWzuzKTGcOZDgqILlcioBEVJaMYgcnopCyaz+5Zzedog1x3hkkocflmNNMhjcJSFA5weqT1juvcjKbRWxk/Syj56yxhNcH+w/HyF0+n64JYt8LBV0WdI8EUbRRUa9Lg19uW1sWvLZ9Cas9lqU7sBGf140C+MXAuQATCJj0OtiygpDxbykh4wqbpWHgNC3H7j2z+bwC9yxABAYmqvmzZ+sehRjUFgg2mwJE/gvCxWt+6fRCNaV21Rs2pJjjRAX4vho43jWeWiveMJC+6R2XLNOLQmbTu/X2gD7Xbd+7MRAM+j2V3+c61nyyP7FikRJDbvCYA1GvuS+72sC6wybjeBiCBZ+6ct0VlRP8F8vbqmN7M3ewNraw11H5M5IUm5yst7gkpBjiWkHKtBC9UW7d18qYW/tbNxPdnmut7Rmkavv+ZJz4FXVaMeEvVL4Pe1aEAHoGXMCICzIRvAvADAsL8ViUZ8/Wn80yD5J1Py27GVIHn6/MZFt3tU63gk2Bb5U1Wqm1asBvrVN7vQ6NbfrtP2pTtt6m7L4sY872ZzdnT2S57MXaxL1VK4/uWexCxUOsUmAYjOq0QLAAkraBzwQj5Ppzy3O7ctM5Podq7hHz82kfX68fWbPu46NoAPSWrGJssEsom0WKLVzKSbLEZqWDEiMdV9CHpWq7pdq+Uc3IiGuYAKgbPfAoShBByUruawbooBZA1WJVpnAyRLRzNVIR5tVJ1HZI3+EABUsvOf6VNdIFLUd4WYE1yFqdLh2DFBVkspw/QnT73vC3qDofUtT5UCgGcBwe3FlX58Hz2aMAcihhCmf7U2QN669F/dIpoFJnqugShBfmFTincAM4R00WAfynRArPO+E6uF8YmOhl+bWb16XaJ0YXbf7VDypfOXTpFRFPhu1p6R/8yqf37r/jl27f71MDpZ7VV1w5sIQNhQZNrdLlkyWrlRXKb966d9H4x7bvWTul2i3u+u74jTfmmvd4rYa+tsF3vmfV5RMUO6fah0V0Ws4tTuCuBL48eX2S+UACX5fAWxN4VQLfGsFXRG6IMB8KYXZ7aG+I0drctmYbm4UcPhpNmC75ZjPDmBEymzvWe7DHHgR5Tiz6h/1MzI8Zv8XPMH4/pGE54rUTtgUiRTsZEbC0pJk/HPZ5g37APIsyrzyCrAC7z1ofZY2ks1H/JJH0ZjuVmAiaxsudBefysxYIEnHRkKJeQLEUKW4ZanA9x1TyqwYUkN53OuwCrwqHRAlYkbo97lDyeZWoy2xj53O/MI3vID2/eeKmgVzl/Pcqs5U7I8Fmy6s4JHreh4f37l+5+zPtv8/0067/EBsyb7mM9HtCrylX/nN6C05u37N9WfiW3vt5/W8/9mrOnR+OB8sZ2u8NWEqtdSyll9CTlV2KL0C/0M+g/p6Yjqx2fVN9TF+jXVuZnw/X59MAXsW1oA6IF/6T7G5NNTWVmVxaTt+bZrPp/vR0+sX0uTSfpsI/mU1pmLPp6lSq85DK3fNYGkQHuYLoIALqOMbgmb5nQQWZkc19sgc8Qx4qz5SfVUwDYGyhR8LcAMUptbu+oU/LfHBBmVcSmbhD2ZMfpjsfLjKx/1M2DPd46DZ6sIxpYWLV0qA11wud35Onusesah+Zlk3oEVnWm71mxs7S7SMP73S7ZadbcrvjuKklLgfiUlzVHMXmMJ4L45YwZs3h/vDy8MHwiTCv56PhpBeWQ7dVNoZ8cckYIs8aQ0SeMBuDRsbDamFNB5n9qPZ72p9qWa0x6baiJORHYhB4n89CerkULHapWmQdEWTJ1ynIn0EEoxQWZvLggworo7Iskn9xtbInVSzV/6/6bteQ3RTbdVi17/ybO69z+zDTHnHdtn79im3DXDDc4nboe3uLZS4fC1z+8b2X8nfs+aJJCMmPNHkX53LZncs4fzE3sjRz8xJ+ackkLe1y+xWMGdJv7O/JeNxX9V1Kv/UiKjyMm8FhT++Vnm0mcs1u2dHcbLWW8c7M/gyTkYk6noHFK1NbdHanquNAtCI8TTG3Ao+SAZ85pnVLiMdsFTMPgWYmPJGqIm9NVx7E6wB5i8o3VVwbJKIgeP87QkZRMjj8NHjIaKQoiBwYWx0WIneaTB4LiDQIhT0Q2aDBTbcrsVJusVMBPVeQSf8THLYXJlgrUd9edTVJleKkyrgyI99enCtFQ2Fz79Ho3rXXZoutWl9nruM2Zsk9I9f6w73Dm5Yt574y5V715US/19NmSEYLnf2IqTRzCfxLtQO1oS70h0dRy9w5uSkck2wCIdYqS3R05A2GfEtTnDUncYJNRuVwxON1BanXQFBtlYIR2SWrLZLLGSFak5hv04ooi2NkzZNhpZMDBqskJZs6vEFyBx8my42R9bA4HXV0yDzGcIvD7pKyuB8z2BA09hunjPuM+4080bDWAnTB7ElCk8KMx3VmZmaGrEqE4p5ydgpPdZ6sh3sS0lTyT54+M6vgmxMCpT1Jzp8nN+Tzs3nA0euE3EqAAhlJQqaXWjKLBKSTq6WyAAgpddJKcwgrilZjMg/8y8rlEW900daNH6QJLTpcmG2uJbTgU0Zndo3a6mDsramjXdcsKybSo8JnBnhfILBFMq40mcf6IZ1FX4n3GRmxO6yp/LHgjPrXcLlvfAC3+duUXIaVz5FxuYeMC+C9l4iO8Ljc3KRxBSWz4PCQD0DZdNhZq0fNqzhIbZFVYbMK+1gVJ3O0zwEXKARRCOQiYmRGjsYkBpw+GSab8FDDTkjyKC4LdslDuDQModXiFwNyAC5fAlE5AXDUZOVnAyBPs/B1JvBsgIMT8l3LBgJZQ4crFJM6wsG++xKKs6KZTQRLZPANsIm5vGeqhyvyck+spQWKdZEqtPAx2eqUYgEVx6sZhFleLavhR4/ZKakxK7OyVpBYh4dUh/fZxQARyOBnv90tTeQ2E6mMhU0oJlcKavo1U5p9mv0aXjNPLLspWZyZyRIqmVFI5AnlUIudINMYueADvgD5EKFnNvvE7HMg5kM+GEo9LqC03Xsg6Bgeniet6q8p5asSiFw/rb0Dwi7mkfUpqv7F6awgURf02ga+n9ymcEs2oaTbJDRnji2NBiB6uUMhuJar7g5lagSX+YvOnBEusXlynSFP5bYNIwNp5qPfVAlWq7/FrvrjoqZFK8nf+W6TebF8IfE547xxIJMvbxy/ZHs+JxnxewSrExL0MpW/cC70Gn8rcqMokmQncntCvNksaHRCyOGPIp1GI5h5hLJ5SPkwC6nLcJZ80NwMFAbBCvmSsToKSUZp8BAuBbATYnppzlzn05bWdLM5uKztE6FVKwYFwZL1iHFzc47pVUWtRq/R2uPndmON2W4qjHjcukhL1mlpGrKbBa57Z8jra/fyAYczwAO2hp9LoF+rPkn4WCd6SbYZm/3NTIaLal3BvLWpRTQWgRWRtc8BLF3gQzzr5yW+yBYhKKc10y0VZbVeKubJeQqlAKgt1cJiFuVlvZZhUdDrchXDViEUh4wLL8pps11q4q0SV8ygVAvD49awUa/vEM3FYDFbZOXixbgYMKHOrHDq9CyNx0lR6nMBYsypU/lTeQ9Qp3CmyrggN5xCZ0CfCnXlldAd4GHkmlWdJAtBNTg2WoudBcG8ulgAMQWxw1lsB2pTQt9UaiIY/trpw+y4qNHzV+/BjHZFh9/mHLConJy9PeCKTTYFc3ZnyWfXM3nd1Y6I3G1vUm1aY0rvuyXoCAQjbheviwVTw6VI0xb9YCI8+p5iflm0decXhe4063LxlWZLc7qJVcG6OGch4/JH1QOEjyXIuDgjAmH0KBaKMRZeE7L7JLVgp7hO5+TrAmEpLJAPtoFpkbv7GYzIssAyTEBnckWykslFrupMHhOjM1kDvC4RDFijOgaZMXlKYR4miWWDca8zQLSnIBd/Joing1gITgQPBNlgkO/np/h9/H6e54/jHTA0hGVMznYKJ/P5MycLFAmytq4A6szsyVP5J0Toebpy1BjDZH3KK2g0MNFhqCCrmFVdX68XZndTINSJfF64omlx/NQO3y+XZPcaRuvp3cJT6aixaLRsGT2Lt67jd4+mFlV+tWxT59Q9U9pcNcGbeqXoWHzvSWr7/Ajp3528tZoX5P5HET937rA/I2kAe3AlOWE05EOvzeqwWYd1GqKV05VClSMLxQTHchoWK8sEEWI0pAM1Kk7Nkw6HfvQ3SSyv0+iD2n7tlHafdr8W0oBPnunsPF3lp4ST0vRJpN2nZwGoQzi1RznST9otmPZIkvwBBMPO+JKoifz1kT/uY4Qtpcnfgwr2AsKVW8i69z4VhwrYelQfsrqhIS8fdocBTPGc3OuOSN36cf1GPWv2BD1ZD+vmiaKdySTSPp835IW0Dl63rAqFZI9fCslaC1FxDWw0npCTiQQsIVGTU0okDGkkIxnwJtSCU0gKrCgYkIitrGiVDfS+No1RygDodiKe8E77sC8snhCeEV4QWCQIAiMk2DBW2YO6ft2Ubp9uv47X1Wb5qZkznc+fnJzMCycnIXvNE8JJkSwnZIE58wTpJpEQUVahHItiX6IzO09TmWAq5DxBacydpYSm2P5hXVEQxZOqqgmqGswEq0M1ex1FroYzijRVu4TflyikYuXu7SPbf5DQu62lz20aXd/Z5NQauleorRp1c9SZDjl4Pff3cHhnd9NHFl/qlbS7B/eGkiOrh7ckgi1jeVfUn01l3S1tUswU7KRpifKVfZofEvmkgPrREJpA16Ib0T50FzopX7m+q1nOXH+V/qad13Cq1VKuH/wTsDkTJNL3CnTPhkXxodD0dvPN79/msF06HsiFcDiElbiMLZ7Vvbm1ly4LbNowVGpOjcaj0eTQQPLWbY4r9lzD7bjqpg+axb16rdZ40y1GlD3zNCB+zz6bJ2vPGSLfPUv+Lrg4WyAnEPd8imjO9Ft+9jnyJzxHvginL3q5im5Xi4cMh5LVCMjEPNwKzOZiOOSsRjmSfsYN8Y1JCgvbcIFmoIHSwkqIpcouQGZBZxg+0IJHw+Qz3nBB88Pt2w6zy0pN4XOVs5VXzoWbSsvYw9u2169iKxbrVyvLMqFQNhMOZU6feuVPpzqzoVAmEwpn+F9tWrffH+1IvtWU7Ij696/bhFfCV/bn8BWvrDwOd8Hdp9/ae+pPr5y3QhlQFvOj1547/QmTubTUsW+fY2nJbPrE6edee+25ny689tPnmCuVAjKFa66xKnXIvPWdXz3xr3cJzc3CXf/6xK8q/ZWfwzluqmxTCs+YrplWKphFBkJTP9DcpLYiM7IgO3JBbDIKoxgiuj3qRiM4Ii8yeH3etJc1uHyutItNGojGhn8g4B94sM0T8zBPOLDXkXIwT9ixxk8ED6xtFQhnMzNZ2e1Io3QozQgsNRwU1SYpnfNzhijXMxAya7DIarSqsGwXm5tltVFqLg5EBQM2GHUx2WVLomQoSR4FwG65QB5NdraikIbrX+Q3c+RRjmcCstuSSsGjqQJahIdDi7CwCOcWHVj04iJ2Ed2qAFws0GMURQYWjrzwvLMTLpLz+nWAFSPX8MVuxAtvJPz10gUJ3rVYDGtxWKwdyUH5H4uYd5aw2omTavID+Up+T4rxiwDjUaq7qfLDyij5+0FlceUHuIQfIX9FfPyNnThceYEfrjyPI5Xnzx+afeqt4dlZ9rGnZtldlevO/7hyPb6LyeK7sfOp83/Yt2HD9PSGDfvGV3V3r1zZ3b2K+eOC8ugnXDk/Qst8AYffeAzKHydFfkv5q7TguyrXn38WCsau2coVs0qZ+zYoRa4iMsYd7OtoL/c7sv4Fkf0RA3KovKxIFqpZEEhnIZO0taFpJZuJiUYyTLvUx0BGu/F0MJiGv1ZrOOV2p8LW2pHbrfyQDjZeJUfyzoPsq2gF98f/4TubrQ6HxeJwWJt01qDdHrTqakfyzra2IPy5W6M2W7TV7W6N2O2RVoTn+rkseplfTOZEkyyisKjXO0Wf02ZDGn1YBDl8VsngSGrwdD4rUAmcCNqQyA/2sBQBnMqH6j4WquF8UhN2eyVDO2FsorMr5BnLFa8peoJOo9Np10cvWbeumXuMsVptcU3EauRVJn0ppldbzbmST6M2iDpSp21E/vi0agXphZlHUYAs0dpYSjKHRAfNTCa7vUTJNLeYiQhtxjHeounokyzI5Zbd1HhAbnODqud2mxHg65m0Wr2aNbldLovXIVMPOK1akBxBC5apncCrNUib8S48jWfws5jHjZJJNaPn05OK9pd/WhFRIFkfmVCnZslC6hJOgrhWU9yUfVgwYYG5y6pAvoLRKovrearr2zrOT3f+NKw3MI6IuL1lVUDtcnuDjvhgoVOw89NDwXfEgv6UenRPj3Fn0KAN8taocXKxLYzm5iq3VD6M34d2WtX8JxB6YwcyH0M6eXBI0tEs2ymK917kgug73CcJ1wvJRtSALsmi7HOzNNtdHjLlPUXH9OLIkt/5R8CS3IcuAizJIAQ2Bv63RL8Loq/IerOL6OQmlz8MCMynwS8KjnKQdPlH2M+xh1j2/zCfZw4zLBHNBSbEsFreWrUVWG1uKQA+GAEkepBO6/TJNHwoYLRKPo9blEUIBxE5ndYY5Pq5KW4ft5/juZrIdOZ7gmLJOfPTqlyJs4VT9KoyUFQAmtq9O9WwAZfF1f23UlVztit7bfieLnl1KOyN9Wk6Ao4r1luTtzk9zWMBSyLMu5YtW6NWGeyiUX2ZXbqsrSX3ALM8mCP9f55LMK/xX0U+dAjyY5+T3+H0SmYjNqmMZrPGbJH2m08QKtabsc1sRj63zJmdQWfWydp5u0tnkpx2r2jWBDVZDWvnNAK5otJ49WaZrBVmUS/rZVKEHiTOCf0B/UN6Vu9dmIy2arrYrVhdYUlQ0j2AxFg7oUaK2TyhY0qx1ABLNY6aXaEE1NBodAUjAvOR8ydKbsym+U8kL7WkVH6/Oyg0t412tjKf4xJm8+qCap3j6lVhd3cs0OyOew0mkMPfR2jjpv9f9gd2/vP9wcwJhM+dU91D9CwPOgpa1svycl9EUodEt2R1uLySQ0M4qcvl9LDYzOAMy8gIETYK5manHZQVRuvRGJCRKBlGswby0MoY8iNgl9FgUDk9Lpfi5GmSXB5ODKr6VVOqfar9Kl5VVyzOzNJeoDYDoa6AEd52mjR6VjhF5IsnquqpR1FLRUV7oA5aVC21hS+iN9jl2NJopfK7H8SJelD83OrhjfmmtOpySGO94ycfWbKR6AM7F+2tJbMGPU2F8oR7fFJ1N9EERMKzgkS7b0X/Lt8USibDQbOIVFrBErLkLKzF7baqiWollq0rrEwt9TQK4mC4tSne3OyLmQyY0wPp9DtZp9frYM1E7Ao6+h3LHazjUh82+7I+xhdrSXhcOr6pKeHhBV1IN6FjdS6PhhGMHE5F/XZTNaHzGchnCTlEz5wmXXIagCTBPJU/7SIXJs9MngbrXpYcz8xQjT476xbob2cmL/JbW64ZW0VWi4liqMVOUR1OiiU1kaeSWtZJDsp5yZlUO8WCyH3yzY/9+teMxLT/+v6Ku+L5yQH2qgPb768U7sc3Y6nyVGX2Frwjvq7y5rpffulLXxw7hnlmCWaZjvNPVs6fP8Iux7+vOM6ev+ORR5i9Z7/21i/ZxNfweyq3wpN3v/Vn1nT3ZeddzMuXvfDCV7+64nyeeZrGU62rfBM9OFcR1fxXyNpyBwocwoiulCaDIAUxFvB9+ARmcXULm9pk1hFafpC/gdoM9so6Vs1jjqjcMqIeXZGkZCYDmkWskUUqRmaOz83JJodXYhDHgHGAlVlqyCU3Lmen2J0sy6obJ2/NYE9XWCehT4WHn6ybsWjaViBH6LcHyX/byX/c09UzBU/0Bvbv6E7egKzIeBjpzDyRrBT80wskqTsd8YLPn487HPG831eIO7j3NX4jvypxZ9sqH0afRo+TNfgAXYNtsg5pYREG7D66Dk9SXxsad8t/uxrTqjL+tgchp2zCyO22WMrYAztH4JxTi2O+MNb0t/VYUxQKuT1lHK3FmkZxtBZrSlSSz+BW9gv8d4lu88ijyDL34jFBlPQGN+SDo/nfOKvgcYf8VEzSEabgdjsEQe2HTKDIgR0O9XHmz4cRSuLHmD+jJPMHWUekBWvMkwgh63HmzSMcGWM37FcLHk8ogTBOItnglxBAgb95OJfESZpHIlX1WMu7lJSgZ6tw+oDXBwhw/VVwQgUMjmbkSFVzPFnBlgsMdj5HqFqRQ5yKgKJYJqMU/u4z4xvGRkxTG3vbWts0fLgtM7nbX1gcvGRPn9P3yRu7FzW1GLSFaDIyVOR+dO5zm1s+/+GAt8eA9cJV1wnmjnHN//mE3b+5nN/xod/96sj+D+1W9tw+jofZD5A1ykF68SbZHQV3oiB8OMMOwqcNLVoEUH7ocWYOYdJNHmbukFbb8hj5aoYUWE5D2NECDk4OP+kgK+ncymGezyQBwdCK07UtORAgof2FTurP1wnpl1IUBb1q36dQn/YqHHoNTMZSstLeaK/u1NX26vA3B35y1aby2A5fzpden53qLX/u5IRjaVOuvHbinuacnGwb6k2NcM/86sfPHvvY3qveZXLGA1Jpajf2//r8KWeokBz7wM2fSQ2uv+TKMXnMR/ctf0Ro6Sb+2yiK3n3UHjI5ILv1i8dIw8wCNOqVYz6f22o1UJxLtxsZHqMYjn+Q7axsFiQWXKFZX1Qwm/0+X9RxnPnLIZUqCkhUCEfqiagKkPPaQtGl+hVCySqHah+QBiuIUYpESh1EatpPdQcYrxtZ8S/3LRvvvqG1/Z3jusVL297zL++YWnPPTa1bLt0+tNSGW7+GM7f392U/vH7skjVTOrcwmC/2RDpORNZd9oGPH2nIRzcfMzuwIGa2X45B/M3q5VElsleruOCsyq7avGp6FbcKwnqt0mg1HmGUui/VYuTm/ZcX5lsj7+Avm8+79rZcVuD7eB/aVstpRbjquys/r+b6bSKU+SM5rtW79Ywq7AgzLemkbI4H49k4K7DxuBFBLl/sdAaxwnzBcwhnGJVFxWhZFc8HyWjIJtno9NWyBEeVpMBRBAdFKzqqpAuGnX+zLp1sCcVzcTnOxlW87lHmD9hxO+o/03l6cubMjHC2swYlLNCwUipQgBy1FGA6wbhwerYqQtCcwaKy2+qhGu3k5H8rRzArRsVuLEb/37mCZ6Yem5r6fycMrry3ciV+oHIl4OzN59nJEBnkkGz5oAtrbfgDaoycRIOs5s6RtZA8R8rl5byyw2mUUB5H2Hw6I2dkZ4h6LMparVbKaA0GmlvnCOTWMZCVQNam2/IpHFLy9Bwze4Nexut8nKa1qvkBnH9+91nh6bzw/MzzM/2YsEhFuXxaUVfOPF1f6gQiSWTBhwJ6kbqU/hNZeUgfEvEiKv73svNUfj2F3VP/vRw9lc8oPYofUGKyEWuDNY+/WVnzbBTBg0XDw9FomR0F/5pRWPhGq/G7NfyZubFG/BlzhA2RHwSIY8IoCaA783nWaA7deu7bpJL7dj6X7kKcHCW2lZSVk920rFByIsmWk1WonQTEFCeqkzhRD6ur+/rTsubxfJSyGvF85paQ33X13wfwOe5WGv8E8Z2lh1ki8vxCDtHXYRQMBRkLhRAinCUmxJgYDkCYYEAJllHeXMc16Jr7YmM7iDzwnTeeRs1yADvCtEeykX0RBkWESCgiR3ZFDkRUgoJlVHVeqmEDcX+tl/ES/s5cB+qUUyBThBgUogXtDO4LMtkgNgeDwf7gVPC+IB+UBYsUlBMtUrDmiVvzsVL8tbc1YO2s4n6OorILsHZa61g9/fmp/L35E3lVfh5d6aJYPcP4CzhN+G0GwBhKwdLOEhss7S8dLM2VOFQCgBtwgCpiVDyoQNvcWzxXZCi+zR5ltHbX+W2+8vWLYsEsRU+SG/bKIsdOjG4e3TXKdoyO1TFhjBQThmPHIcRsXPG71Enj/0s0mKo7a93na2rui40YLsbfom3V8Yx6Kb5N1rfPxwCMS8gn+3b5DvhUgg/75sezIfdvEDDU2Xqi3xfJwgAZUw2i1OEZ9TC8x06URBY5BSfjVAUs2Gx267UaF/gOuVntIU2XHnyYZcSzmiOCoHHQlLrOgCThgMZndhnM0h3kIYvG7Xa5HBCP7ENhraaaHnjm2bP5LGwqgYMX3Vau8nnU71layxgM7J4sE1WjmLLnFI9S1McskXKotSXcHi5WFUc/tqkL7O9GVn/o+rHrD90r/kh+753dhcrt+HtWw/r7O7/o822+cd3oYLGp6ZJoesxhfufG+7706QdO/KW37+1rOcTT0zU8U8WP+b7sXDHehBS4j4nsxOaJ/RMHJ05MqCbqEfVVvBgFB8Jdx4EYQjv5e9DEISUsS+4AGIi+F/sgKFF0E+rpBRSIXtniJB+k00K9ud6p3n29B3tP9KrMvf29++kp36tAQqRqkBDzeSwbMCdGUUAlo111zAkhOCiFBu4bODDw7MCLA+cGVMfnHpN7Bzqq+BPTS66QytNdQ1JZbu8gH4ErlFirYLm//EyZVVApDpY5M0Wl2F9+pcyXG8Ic5tEpLlaXpShP6rLsCIM395EO/LVc6OupNngpNLh9iHyQN/bSN5KGPtPL5nrv62Wg0btIs1+pNnpPaj58iuI0LFGta8BQGOKuU3CMWEZb9ZtGOSFXhU9YiGME+AtbG54dps8qcdK2mo+0BAxdqjJ06W05OpU43BP1PJ8D7C5VB8rKOoxahdZQ672tRG16Q7a3tur1ZSxk+jPLM/syXEYu9lEvv0ZMOqWsH9fKMm1jr1G9jgpyjIxOCbSFmdKzpVdK50qcq1RSq2HQ+ovLi9OEiVF0rsYhuFgO0uGGHKR3ldqUHKRFaF+x2r7i29pHZRqul5TBVTG0EHsMlYkO2Qoy375WMpivyrHW1lCojNPTlvb0tL49mO5PT6XZe9PYTM6Wpw+mT6T5dI2VKV6NtbKZXzWUDTw1+zAG1/dHdEZpV2o6RZjR52SRDiVGaSFdRe2odV1tvb8ghs60FfdUXrgwlovGA9di7IrsfTR2LI0m0LsOsQzdWrcTSQIldiWmE+xmcjiQeChxLsEfn/u93J+Ia0gTUfShKBOK5qIHoueinDkaJhdZ5t72g+3PtLPB9p3khDW3Z9sn2ne1v9A+165qxzGQ62O18NXq+pKqmTzqcWa/qdXN+BI6h5oa4v9quTCz6EcQm3MO3PRbq7kwBciFaSMn1ibCq9OeZq9XDPhjCV0SZPBwKPZtVo/0SMdqkUhkcB2XbkZJt8/uD4MCrguFAgF/IhmL+Y+zwrFkEnk8Zju4madQm57ccUgn644r/vg6nRn88VWQHpOwaypDElH92RmQIMWFiTJrbmYXJMwUaxyc2soFXhWlnuFVfNhwLT4w3F7IYiVjpg2SZRbsUZovs3Lumq9WLlsfbA+t8lrxJZAp0+CvzP01mSmJ6mVL3Z3YM9rrgEyZldPjAZz79HcXTVkfuHSw/HqXvH7LbydPjv3G9f5rh4LJqcss+m+O3X/rs414T0/WcZ2W4hcJr/fRGKYfyPp41O0BESSGYw2Cx9vxpngr/n3FAPnp8NyXZDEWBBOLOZYlUhnIZLE6xNzF1pel7DHyzsgxBmfH5XEG9qf04+OSBC9egpegmjD3Nnw/US26mGnSkADFIMu0ugFPkkY9GQQlvr4Wa7UQFzBJnnscbYMYf4jVQn2A1YK2XapgG5JyAB5tK2DIbQUzEREHtlbL1dfKnRdJaPm0Taon6vrvEPsWdwnUj/s5b0Np2UvKn1i+dATKXzpC2kZkJ4oOJVJUKFJevbT5/qXlKRhhQ/gLSnnMR+vlNSXjQSgvDL3NsU0A8QVJYS9WnoKreKDWb3TuI2Sv9huVMzMoW18f5r6LdfgS1dIaDqvoRnnSY1YY3/84ZrcbjWWgiLrOMfc7ev/y+v0eer+o2Nvg7uwF+Zrn/fVFN5MghdB7V/SEC2U8/o/v9czfu2kE7l3TcG9ldMG9XubOtzjkgXsvWeWxlCnkyGHtoLSqaiisx+D9tRbjILrxd4iUa4UYh5ePpVIuV5npamhn9f6/1e/30PtFwGwrFuHuRfP1Ufzgv1vzg6dl55W69zWrnGXcceG936vf65m/d7Af7h2cv/fCOeBlps8/qNy7FKYAbqiDgrf2QG2uiV7uNcwpltNLgQzxFCDETtUspw0YbQdrzxh/y56q/Fl5Zpw+Mw6efOMLnlEwZY7XcVeG8HZVGjBliQwyNkZlkeWAFLP8ghzcXXMfb8RhJTrVC2/8W00v5f6tjv1qxefOP9Kgly7Qm+j8IHoT/f0G9JOL5JAfYrZx99WwrWrYVaCDAnYVzcn9F1rucGVRQ05uWCvvqHyhnpu7MTfzHXKn3e52e5wOK2fxF0SzRa3X6TSELDhOxTIlrqBWFwrRzqbm5tZoc1NTycNYVazDyTAixEYeC5t1Fo1aPI6bbkfZQqHwVJ5GNhbO5Gfzwmy+ALvjkLcQZH+yvDg7yZUszWQonIE7KHI8TW3UHq4vGw7FdRmWDfpHY5DoStOHFyw1iSxm9mC9rrqEaBLN4+5O72ivrtAkuCrnrv0KWWyEFo+y2nz13s+YBRu7bWyMrCIfuGZIEBKbN1seJV9v//E1ynrzqZPRFTnrJyYHBl7vKq9r+8J196B5GYofV+QcwBNELdyJuWpOXe5cNacuYCknz79Uy61b//13td/1A0yS29KQe3dszsc+QnS3PBpCY3KkEPYhV7fXR0bAzPvI/8PdqVyxgGQIWA27Ejo95G0oQLoN4Uw+T51ByBqdJR1K80PSqPDOtlwckGzIQlxNb+SHkDoTCz7RavCZZue3OBxOsKSaGLstQL71McxHY7J/Q8ZaiHSuTKTzWUM4HjNrbXyBUesMKleps8tbfO/uJd7CaOu7v2Pp/+xWR2vcmRtdFSfybPt4QE7s2TSxJjoa//TS8TVX/6W0qyxGI0GDZ3Fa1AXJe8SAwxgb2b4oNZz3XnPP6suM3mZfS0/cIrgDDXypGktMbZ5PoEOIQ8Nzb7I72FeJ/NSPBgn1vltO9Xbl5IGBYR8bTA8NBZtzueBihBZ3Bc0mk95mC5rM5kWLyoMjI4MIDG1H2nvTTiDYwz4NqwRj5/P5/8vam8BHVd174Ge5y9w72507d/Z9TzJJJslMEpIAmQQSCLvsiwFEFpE1qCwugKCg1roiblVwl/p8UlkErJW2iHVBeJVnK68q79Vaa5u/2MVXK5n8zzl3JgRr3+vn/f+QTO69s93zW76/3+/8zvn9+sjvr+hUG5NIvbsmk1aFrnRhOTo6T0loSuh7Qt+hGE2mRAvv0OgkNGYz0rixGpYSRg7WCjibqsaUqiLLYdiL6/PxsqueJxFc1+gR2VB57bBkQ9Q6Iuttam5wucLV4xc1RhuSjvqK5OL6HyGbL2qzV1WEeHNnsmb4vBE7OkaMuG8UTAyrkVS7xewuC0fmjUjXTR3XlcqPsIqSZDJ5h/o7bl3VUTVxRWvT5RWO4G+lisqo6guay7uC4Ya+X28Zu3XcjeO26HuR7u0fAw3wAaAC0z6jjYAbFauaWl6jSz5YCw4yqqwKDRkVIYPVYeIUmypy2fr6cZzdZwiNX7j5EjkQDpsKB/V5jMKhC/MYdJ8+4VpIr0F5oR4kvc7qQaKBWnF1gJillyrKy3nBEqyjUxEh9Pv9DdnGZis9sRDPt7XvQwIlrb10dXodvUlIV6EPru1EVyDRzrqE2OSnVN1pAClofSfyElrdSTB2zq7aMH6gvFProuSC/CXjbmoatiDx9bRzC5dnRJ8jGpPlq6Y9w4259MicqT+8DL575YSyqdWh2fX+YoknLWmrdLpqhjavbx35nS5a5Gn6GqWpQptQUVa2Mh1BD2tVvs5k3k/G2dy/CbVjDcRpgbof2GjbgQPlAs+DBPXtPaKp2D6HCKIt+2FvhoyOKGGjy0F0lChsbDg/uFf4hVbh8F5zqqrWJWi1tWkLsrpDtjJktFhMBkj7hTfOoP3CXUG9X/i7UDBK3OMmq4iyPauuqBBrO6fNmhZL165ePGvxokl3XxYvNg0f8If/cqGmK/XXFDrPOBEMKc0JcJ3F3AStvXIFeJvazf5tF+qVMfu1pv83A/OyYwfNhf6OPs/vRr2Fvw3MpV54ntUvH/w8m6vcWbKrtqPoHHpl4D5/W6rvavsJ+pCzl/CWXzKAtwxn2fPd+N5SjUX8c1WgdrNU8xDfSc6rL8RxRF4FJqdcwd//E/hf6HcEc64F3wO7wfR8xe5HH+1Ys+zKDdz6lTt2rFyZbazkoyBeOWxYZeNllzUCsLRj3LRpmqre2EHtIUWTExRcyI/yNsUZfZMFs4Jvu2i0daKmFrMt/xZ4oUxZ1iVGLzTEohU7YlEiDrC089FKG3+2sIW/LMpyOmBMK67FY4uXSr3mi1aAvSYAszhFEMtFlEXTe+7YG4sHNEuQo+0qyKvJD/km9haiUTztcrhlZCrptAUscc0zbsgVDXPQnIoR7ul1ebc9KUXcklM2i7zMu5sTwZDN63G5YgvMUiQiWOzYBMfuDpnDWtLl8ji8NQatSi2rSAZ8DoPL6hJsHkm7qsElG8VANUKIQ87674kCZzEaIIQchyUei5zBIXOcgTcJHNf3b7GuCFzscGSMTmMwkIiOLwubBDya48zl2e7h9RUVctgVVNxhqdLuiDpsWshkbvQ6YiPtfmNsUuGd+iGecltYEqxulTcnI0Ma0vGUEra120JKWXUI3mAMN3h5r0U1us1mVRQLu3xqzCb5NV5QDAYTdrVVVMys9g8JqGnNOyI9o6tqRG1bop1iWuG2/o/hA/Aw8alGglDerCjRaLalrB16eLpoIUu3MNH2reSopjYR0XucUcPB2Ouy4Ivq62T15fbkKVavRec6W0JLuGWlmV/4QGG2sSy7ZHRC85oVXpFUk83IDW/J17VaJDVmtHCSUJ5UIrZWi9foC9e4XU2VQU/YGLBln4yWv7SwdnjE3pSsmFBtLvcZYvUVcWXosHDZqExlJDwt7KrsUg0eW4vZxpuSsVbo8im8aorb6dqJuv4/QQv6MbHE2kuuQFXKUjmUjO8EEfYTHxJZTgwW3FLRGTYACs4D3VFcdFSNYnEBKbtSbGBtWVc71ndptlU1+82RtD3l1GpGBmOyy1JeMaw801jV7Kp21dVrtZ3OyhGultqK6ZFpOVfa2TaBykBuflMmGVUiDjXe6K1xN6q8xSgREVZUn9/nkMwOSTN3aX6jlnY05kckIhZeoC3NiK73EwSEdnQM1IBhoA10gEje0tba2jGisj7eYrG0eDg2SKLBH37w4QmmtoliUp5yUa9LIBYLChZbv+ir8v9B75eSWwDtl4zZUDPB63fb7QFNNPImS3V6yqyREyBEXDJa4Qn7QhWNYd9YI1Enl8NvMzmE6PhYKDY+fmRuTaVi1/JlTUObGww2vzk4NDQs4Isk2k2EcbLd7qzO1TWMbZsyJSBqDpvVJsKWkWUjp5BfPd5V+j8E53BITfFPA3D+HkXkzpBrX+nP9S0H58Dz+nN/C+vP9W0nbzT23dR/CF2PfgYuAavB1WA9uB5sBjeBW8Dt4C6wi3hnLd/bsaNz4pIlqs838eo1a27asiXT1CRs3rjxlm3b1q+9/bbb7rrjjuuvFdZee+1aAbdNTGZyJtgWmj49lE6HqK7QKo8fUOfsBA0ZMrqDq0Op/lfv0828smzmbR1bCUcaswPacxHY6VjHXIMM1JVIX9x6MYh+AyAF8h7KY+YUsWITRXRkr2Y/CcJE+st/429C349Em9brLpX+FSP3EFgMiwHR9Hy920hArwojHjnqz/824HAE/FaLN23xWiLpifWBdEXwdpNMMNRKMPS+AYjEvLMeDTHzbgqQBCE5hpApHhsEXsI8/vrqyNg43hkfHSl8N9YVhS/ERkf7Xo6MiaKfRbsihYejoyPN0a7ozwwmGUKj2cGbzRNyAQKQSS02KQw3GsP1Xt5jUV0es10g+DfTZAoHze3uXEBdvbqypsFXwtJBryVg6bZQrEyGlXJOtBokI3a1E6SsIkg50dtWUTUpXtV+W1uqbUtbkv2vaE+1/aU92VZLjqeQ413k7wOmgI3jJWRvqI2mm6lOiue39c/F16JOsAXsAAfAa+ANcAL8G5idr3rrxNTtP/7xqmuue+P11//t5Mt33uWTUtfdtWTJXdelJJ8wfMGlmYgdrHqwq33qv9QPB1RCSNR0gq3Vq7MxiWJCVcc0mXn7JxSKXo11DbrqllhMK5CUrjDDXFefy8Dis98iLw4KCKzmVrS4E1WIlcqoZS+22UHoiJRqPw0gpNOVGNiO3wppoTWXk/82GRwOL0ghz4x8aQ1QYwNtTAyLv/+qeg1ejC2CYCAwaHAEghGbymErbzCpFp9PdXoFgxHzlkm6QFIRExz1ewIVNs3mTgVcboNqNGqSWtbX5rM7OF7mLCb1X12+dlGO1disGhxbHUpF4gmX2+wMVVcPV7KxRvX8f2uRqRGnRwkIvoqMoYH/6psSK2lGatOZzH51ttboMrnNXqfJbwlCIp7oB0R2+66LjolNID5A2OJRnHafZHMbHEbZZ/FanYk6u83r9QUrzQ7ZWuYNXiSMXhMVXMWiCAYJSyIZnmC1aja/TRPFidlh2hStJRmd2Ziwu00mHHYGqozpcC3X2B6sNVt9wfQoNM7p41NN3ybN9gpi93V5LiODMwl+xebyCAYznNSebO87TZwBeDCfbAPC+a39f8Y3ENm9EtxGpPcB4j8+Azry0e89NOTxO2c+sPPyUY/PvDyRuHzm46N48yPdw2vAPT1e25YtvJmIazaTKYlrSVqJeCpsFzSxO1l9g3eI7STTcY3wXyiKWrHMm6tkWFsG128PMCOrCzSTHeYmMmNcen6wgCaK7uE/dA5z+m60bJ29iHr2XHFbucuJOq9pcDmFYBVHUev8k24n4bpd1coLt3ZW5DwB2ezzymYs1NQs7M15/MRuVTqUtJ3IK4f9BpvFEtTCNdloIC5GPcH4EJ/3GepU8hY7J1hhI3MTJUwlysC8RLsslLzEgySkTjZO/8Gkt4gcnX+IPKzFvNERtFsnEEkZVsd7zarHxUBrpgHLoiIIJnMkNlTLeBvM1D1Qmgga2x3hipr6XOXkXFEIfaFqm6raNJ/Lx3sMpnh4aJxiZ4c9YLQ1l/G6q8gFBwuMWmb3tJXP7Kpq9zhN5mAOTiYiggncFR7UgkZPzGkyAL5vEbGnD6PwICs6Jh8nNvL222ZLrvjs2XGXxF3es4ZYz5u2jJq0eVrAennruHH1la1szk23lcRYMjTLnNBNJpUY5qYMwjSXcwDQBvCsQQc0J8MzfY3h38PX/2A16dsig2PyVnhRTE4QjRrCC7+NZykkIc7Ca1abw0/xSLByEoUjk1UlpLUaeEtloNxmVA06AtmNRrukpfp+VLSSvgrdSjYEyyuC60uRBhGKS8JlWkPMWu9PRmZumhuoslUG4tEWb0O0T42Mje0lZrCXYMpegjADuNIYtVJQ8QRdSYIpFhMBlSqPRjBluWIhyDGAIMwOjnRldTtYiikI28O1UTXpsJS5zeMrU9Ha8WHJZtAkk+bzNgRaRhwnVg8TS1fTlspz5C9b316oJb7mSZQgsUILm9GaAGaBlrwvPXNmbMqItrZhLU1NrcOyU7qCwSlG45SRzhj1sOvqdM+IoYDu+Zxgc1Q1teXwW/Q+G7lI7yO5VCk+HHBIoe6yMK7gC4qbKPmp2Tp4sm/S+Ooh/pBk0ZW1rmYJbNS1tdquQET4JjiUkNPt9JY1Bj2F66nXMaNI5f6i1sE6wiCbSSlzmCzh6DCtxluvq1mzf7CalcU4Dgk2NT6sNje9ay6cSvTEUyRc4XKmLw6zYZZVdWqWOABy30v9m1AXoWM7WAiuAMuL3ujN4E7wEJiTT8/cNv+22xoeLN+44cGND26s3rF+7do1y6+88uo1w3eMIq7rypVXLDZo3mpgsdD9bVSNijpEVCdzEZGJQjUpuvf5YYneTCeKrWsxnUqlqtWg74L73wjPa8X4rxiq62WNBr/iG56lziL6wfpKSAK9A8HEYHY19L1dVBJrzE61xFleXukzl9krgrdZXLLsMKXqTFl3IFXttkPxYua5ob1x2KRwwBRUWyRvg9OfdSdTjujQUNThSaVslq/PEN8SCSQCL/yZepSbilwu8BKv+sy2mBhAC41mk2pWywq9AxynihMPu+sC6pCpQ/wOVw1xA3gsyLyzMVORaa5qG38R30fNt40eO1lEkqD5BDO2OCuc1ZqzLpOqrkoMv56o05NEKl4nEnFVSTLWqz4pYrdETYiT0yTKMTtd00oyggokmoFuaAIqiADLfqMrrBBmU07X1GZjA71O9JAh4qDlUFN0DSXFQ1fD7rfa69ptjrmecEi2wkmFe7AUjCdUlLf6TCbZmqyNdaUk5I+VX8I3WKx+vsJlUUSEoJetIaeLSuGjoA94QRS48pI7YLMFpDCbD/igjk0767JE8DZVHyk5mgSUW2GpKBC1rfDRwp5Qwpv9xXo4yW92YGTxDa+oHF+dGTUu5Q41Li8PBsfzohwhHrT/lsoplevNmWAjnWf9T/gn1Mc7gAdkgSdvtBnLPACjukAYAephEENxoq6mtmjOv7nGnAgkbqBP6evMi+ag6GXCPVXG0SuSbdX147WYI9waHVmZaW6+Q3RFzbasL5ppDUzIWSK2an+8tirCbdrZdc+YTatnjJsmK15nMtUx8YorniiMlrxWLR6oX1C1qMmW9AwfNqa+Wt9DMqUwAxwCMgiAMuDLG7WI3yxJHE55/UB3jDJ1CmWgSJ3vBlryhnrfF7UWJnx1aSXzJjwv4Cl16pi6rvpR+UhI0cZXeSsI/NiMY5OqbPRUGr5ni6t1jepoz5Ascai8ofZFQ8rs5Y0Ws7HbV20Rne6oBmB/sP8o+CX4DUgC2wER+Oy8mzhrMHPiVydqaxoJ6+qzrEGxPqvByhS6HLGBSR72sx/hsOR2Oy+paZnu1RSEwkjwOV1jGzrGemz2Hwl2g+DyhhstJvI5omhwKPSKMeD0ZiwWKy+YRfKdjEaj+78A5+DVIA0aQGs+KAmCjEF9pLLWpboTtfU4InNSecbtCkqSNQhorEyC5F9R54DV0alTPqRFq+r0dtgsbUFvPUXvnpGQzkNrpVmZ4hxHaR+3vhT7nNNpUTE3PdMUG1EZTmBewHaEuWioZmYiYjGl0vW+5Ci35lRx2Axzibao7DK7qrQRjQFVHdlqDgU8BlErcwUqKn0RS0jJZHLJaa6k327n2RbS/n5C73pC79mqKGjk/BqmU7+lPID3ER6MpzuV25ub7dWpFOVGa75ys5snHPH+yqtzpQjg/zRzUv9/8LDx/zuHj/5TYsD1T+z/I/gEtYNyUA8uAyvAlfn61qFDG5wOVW1YsGTOhPGjRxO5ABWZWGzOsqYZeW5Ra2vH1PGpHA4R6aiqWjSPCIffMQ9k3qHWjk5Uq7QSAD1hgpJlopLJkh/mdtC/euf2bxOZhv9RYiieJshrdFq6ins5HJoFialcsbSQ6NLLfZKPa9RYsM0mxj9xOCw2zE2uaozmK8IxE68SOYsEqqbHwhZjsjzrjY90ag4bUi2mwvNO/bXVDeS1oRjmeay/unpaLGQxJirqvIkO+mouKPKwLJYPSy6Tq0Jrq/fbbM31rnqLqATtrkiFN2QJWiur6+KTXXGfTcNWs5qJtYZlp9lZoeVzfpvaXG/0epwie320whu2BKyZSvJ6J3m9nffJNro/+6vCzeAzJsMuoBZeY/vPDvT/GYwBtwJM958hun9O33/WSIz8mLapbaOntk2lOj6ZvO5f2OtE4M8bOQEBTDfUQR4U0+jFcgCpoqfgaZvaDt3FT2hjn0I/Z1T/eXCE3IWL2MDKvN1qNkvGzcAnG43YHbSYzQ4dIE7oIQP5TO/bOjCkaO2GIHI1Zh0iUYOiI5NsLE5iNiYPt9TYU8mo9SpuzBhuoTmpZZM1Lcs1j0dLjepcUTPM4nAbp49tHJaZIHuNwfwCp8PhqkxT3T7Qv4bQQCR0IcayfyPT98nk2r+wa76Ba6P6Y+TebeSan5yn2DXQ/w40wKvUFG8uHPnbckXkzf3Lv26nzxWeBhD0wf3kOUv/pK8ryHOWwtyvK/T3Fe6DBtCsv++rrP6+v0nsuRiYCPYihVx7oj92vpzVP4r3/4lgjQPECMrWk5gsEYvyhkR13KnaPLXxaCLu5BwxvrrWxqkoFguU5YjimXJFWurw42I7uSA1+G/TrD0J1d6urWlgAKMVbS4LnuhUf0lnqK408no1BYeroZ4VNMvWvRdWeZmH6YqhQyt4kVsM3fYIhJVlw8ipzM0rvP2EOeFINjwSiE2sMkfV1Jm0gjhEvLPhZek0J/Hl3nKbWTQbhlak07xRSN7QbrHlknlf3BKwWyyEBjP6T4DnoYvSp9/2t2UK4U3/X8AdjD4zCl+D50Fj8TmBPgdC/SKT53v6vwQr4VJgAPG82WAQsAgMIjEHSAQeYrA/cJ/wKOSBCBYR2doaVyxVzyRqpfTuu9Kjj8rf6f7O8HXrwd9/liAY0P/8WTjrcoix+sZU8bPg0tKHkXu+p3APWAl4IjtEbgrf+8a1soFrGfKdH8ClalIoewQoglC2itmfwi/I9YJ+/UdASZF33EXzjYQqUbCEvC9Hnr9Ff96rX9/ErtcCHuyBh6gMFs5/Xc2euR7cyMb3DhgPEfwMOIg3ShSQ/M3ocbo9iCkY0np2LAVfWzGuKZqdtnpoy/Qmf6RuqB9+Zixv6arIjqrSVClMbLuvNuU3UD/PQ4T1Iy5JUEIGt+e7kUGCWJY4Saox2nJIikovSj+ROFESeIOcRvPxaowUDDGx2ALk5S5xlohaRCgIDUKnMF3gDIIoYR4mrAByIE4+38QlAA85Ps4jPtO9pld5jzwQsablYUDrUbplr7vnaN9RvYiZcsN2/tix7ceO1dZEYjiCYzBrN0L80SvXFB695hX4wM7aG26A7YUfccm+F2FP4U59vyUZA/8CGYMV2MHB/LV2zKnEnTebBajY02gThmFcgxHGAi+paUGwpMmdl6nwWZXQ/331KxV/pcLZKoyrOXW/ilWa/hK6hFuFPcIbAnn4nYDeF74SkJMMEiXJw0GBfJRsSSgETU0GuimZSJiDS/CZXuXDud3HjtHdCmRI2e6e7p41+p/uNaD1VG8rG2imu1sfMXk9GzDdzm2jo404Ijb2C23E/LzQN6Zw4wNvIBWvLqjwjUIjQn1jLj+tE+DhwicPF16DLfBAYSxB+ZH9nwpvcsNBDowEY2Ek/5M9HNyZh9vbYGf79HYkoG0I3WeHC8vh9BZ4zaibR6GrW29qRa3++8VnRLRBvFVEQNwrIlGsdXxeATdV3FnxUQWuqKiKppUOuLpjcwcCHec6kNjRsTBzdQYt81znec6Dh3hgxlPlG9ZU5q+tElcrUDH5HaP9PqPk8XjKPdjgyXS0ioko6DjagY52nKWfAs24owNElIStPk7LnSXSOTC+Ip7ujEfyEVqPwxrJRJAhkiluVhvf+16v8k7x8HRvcetfz5qjfa+R8HouEaPeU73HuluP9h2rowE3kaymDH0Ba1q5hhG8p6e3p7YGdhNGdAO9SclA9V99+4hLKLW9iIUxjWEGZthTaqTOpS+jyBU3wwkOFnbDiEpDL+HNJVNnHNtxBVy+ee9Qv/2F+hcXbH1mcUvZ1p8Xjq+oRagfOUMzumb9sumH5CVf3vfm//PAwlWv5ofMuGLaPL910h9Xplv6mvsO+SC/beIYbJmzI5H02oMeZeOiS5LTHB+OStUF8nfC4I032Cs2DJ+aTf+nG3YfPz5myoNTq1J1jXPrno4l1Uh14Y+FU9MvobaH6gNXQfTBDRKgBrx6GNj7f5kPOD05TdghPClgTT2mIs4OjcCpOMNObOZcdP17WPXkrGWhMlTOu0yhNJDTaSmYtgiVaUn2xB15F6145w3n2ItJBJSjO4LCLmzGLuBIxjm9Eo6mhnOQqwtVJoxmIClSjYQNEmHH0Xf6jirv1JXY+HaW1XLWz2gxd7rrM5vtrasr1cogD6y1AYwRwrMZalusPmuLsD2IxPplacBNi2uw1Qr2hmpYPOEqeoR6Tli84OVCZNUquOvm4ZcPr6/fVfhoVv2G40fnhUaWR6thx+J1Z3qvb5wF3xVHXbpjXBd8dwd8VfFMGDH/8vYdCyL2wnu8qTJRWJqb4Sz82BFjazwm9X+Ke7nhqkAMNcWd7YTOtL4nrTWxNJ9UlHAsF4fwYwMMyRkZWRUSmSjYyJvSxO1Oc7IUL9Yy8EfLckXYsJsTgIOAU7gaDhtOcpDLkGETnHxnQPoZdXSqEPlNQw0QUkTCQFQiMX3AgcInfYUb4Upohr7DhTsPvfzc/MuRp7/wCZcsfHEeru5T5i/UcZLdr4kc3ZZvdNP7TUH4WxP0WMotSHJ73OVubBPTmiBwSloSHOSmrfaQPWPHRmy3O8ylAYQuDMBncyQEw7eNQef4wDD0vaYlVhMAZPpIB6SAEm9Lg3IMDOy3hcKNK1deGNoXXxQHBwq/ZTxjAyz8akfhZ2SMkPIE7yJjNIJM3iukJQnyaSTIaSgbOGAW5ASAYWJEM93k3j48dqx0O706BJfgF+86/ynq7zuA4n2/Qgsp2P7mIeKAs3WGn+IFVAawk8nALYWlcCj5PupnD8lrwkZi7UTMW5AAZREk8gKrI31QNOYglAyshCcrpji+7yhobW0lFOmlts6WpQSAQ/eTf1zybyNO0rV2bf2fojPksy0glXfyyIGQWTDIfs5oSnxEnlYMCZFanB4qIcdaKTn1GkTJVkgDIFsWnZk666mdP8BPG3Y+uh9OeXr+ogN32356Ev2HvpbvFkKrvzJa/T5fbjRCf7EwTognzgVCkCiulJCxJssYQZgARhJKGzHd3LeuNpcDOI8347vwUXwWnyNuGznZTU5OkVOhiV6itWQW4h34Y4zjGD6D4TbiOCCjgeNlGloSI/ySEUIjkjiOAIyMuuRZ8lcyNsl+GVXK8AEZygCECY3NBkyciDDzIAjb3us+TsSmZw3xIqgLcZT8kMMeWgh+Dd0auJ0n4pa+QTm23a2kOfJXMRwzHNNrwsO53ZEYFG2U4DAL8V8/LDy2af9++P3fFa5EoWsLc4jGTIJ7C2spfRTC4M8IfczgUN5o4DmJMyIsY1YLw6T6c3KYPpDLh9Bd+WlY1jCWgQRNkiRYMXRijIljZErnoSzJct6s5IAMT9F6py/IyCDLxgytbxomEI2B1WBM8IjDR9EphM7RyrJhdBZhRHcNfXBUIdqiHCemTLdrVIKAu9U7nna/yLDaneT6diW9/YZjIE2dKO7YMWV70a8Q6xvJYBsdoi2CPut7ZN26/S+/DF+Aty+6ZxEyFO7edc+uwmp9rfLtBB/+zCWJbPvYOdWlc+zcxc6Jj8GlGP7l2bmd6MJeeg47mS6MBFHuIY4HFBk25Res52/hf8b/kufWUudjg3yrjNaat5lRlzpLXar+jjhefKdzunOx8xPnl06+0zvdu9iLu4KzgkuDWItvMsG8ab5ps2m3iTP545ziLwJOxO0PGSYa5hmwIdPNHK5ekOklhOrVAYX+A7omhIsztOELpru0yIZ7aNe9XxXev2Ptwzt64dU3t+3YuuL5p5Zv2rzsueeWb0ban2667slbX/ts++YvrvnO45NHjp7yyGNTOjom63ozElzBxukC3z9gVTz+HOtSNIwczIBLIGpWx6go5xzpRE/BAxCt5aCHOJTIYygnEUm8VYNAC2t5bb7GGbGGjXFTHplMFFWrjOZcxgRNd6HdhPnnSACGAK31aFL40uA9kj+kTFTmKVgpDZ72CqKODi3iAljV1vG9dcxD6tV7RUHWIAgqfKqhXomEbRovJi8QhnuosNf3i8KVhSug5Np3xbLdO/4EV23Oo0jhwbYX6o7CusIvP0n8wH/1un29m9f+9mrqX5gJn39Kxu8BUVAFR+R/bVEUV46DGkR/hvA73MMciQnGit8RHxa5eaZVJnSTbYcNGSPQaIz74uk4VsjbvDxwxypzQwyjDajZNMZ0rQk3aJ0aanSOcm533u/kpnkWea7xYGz1h/wZ/wv+V/08KFPKwmXEoloNJmtuHdqOkDUc8RCANMVjiJgIi9VMjBtE5dYmK0qiBoSQx2Tl7MR5iIe5imB8kx3m7fPtm+277Zy9Ii5AYhXpm0xW5OFccjwci3BJr5/WDEOiK5P0h+SJ8jwZyyVqF6NyWkuc/i9KXvFqd3fpOtFBy7FjVAvZH9hdLOhXbJfCyoTp/k03VeiEyHLwurym2MR0sU8F1uUWNpAga0B2f9p528yRC7YX3r29Z9L2Ud8dOXLFbefvf2bGkBtXPLtzERrb+Xzf4dZNy58f01J5+/xleWdozy0/2XXt0rnLWzxla7f8+d77YWD3lM5cYeicXfDHExY8NXWUSaJ8Jf6N2EZiCFpkaQiU8z9dD+FtRrhQg6+6Tro+cuE9Lviga48L3eSB64OwO7YidkMMT0rMT6xO4Ibk08mDyeNJbnJ6QXpNGndXrai6oQqvzcL3G+GsxqWNGxrx9TbYZZtlW2rDnzvgJsedjo8c2OFwW9NKDaQdjRCoOVVztuZcDVdT8x0D9Brcctzu97vFSj9X75eN/+2FBm9NWbxGsUKr1RKO7wVHwSmASbQpgmZH3Fkbf8HyquWkBVstGctECzZYKGDS+OFD+pdGAq/RxiF6zNCqR2FN3TRAKEYLrJoIjRLYL7Uz5C9UBmID8miPDMQFYT0uwN8Al0TEqR+IbX9Yf8+GK1Y33f7V+c2rEVbwxOk7fp7fPxuugo6tD/7p822bDo+69N7vTRs9euojP5mQPP9u3wFj5/itWyaPQ+HC7Vva6xouf+vgo1B8cMHyD71w5uuvP3hPoXDkso039zz11MrNP5mnbp88e/ZUir0Ei2nNyyioA6vzY8pREyJ+fBM/i8efWeBnfvhUFXyqFoaML6Rg6i4HdDiwRxEyfmwMGRVPwhuLFxEmZ0so6XhIbBUnivNETiSCf1oX/dN683NCNkrHE6y6eKnj44U2IPUUW7KlpYxZus7E4fx7/MUL33/p5WVXto1efWn78MOV2TlzspWHh7dfump0+5Hc0MWLh+bqmq+8srkOXnvgg5XLDq9b0uMwalfMv2xO+8SJ7XMum3+FZtTWLFm9tGvKlK6ly0dNnjyqiM3ITm0U8ciH5cvXWrdZdZsDVxFvgvdbRDo1oTveUoJWyabazQ1oNxnd6W7WYg/GSjccK+ZVudThzsm7iRk4fP3NX5y7+Xpk37NiM7EXf92xa/dO/bupfUR2/bs38LfyaAO+FSPbfAM0mInbZhv83YZWZsQ4w7d8d2kd1wAZudT1N5/74ubrD3dMeWz35E5k/8vO3bt2/PW5ZZs3r9jDbO9NRIH/wHx7O1ieH2uyw1/Zz9vRs3ZossBLLb+ynLfgZy0waWww6sBoSwP+KI9EnheVtEEQZTORgAxABuCwCYmT4kd0QiAsIiIAPdRXZnfIfGXmsjLXfQ35oTebZhVhWIBMXdkw/sODG3708X74k30rbz5S+Okr/w4T6OMXprYXLuOSnVOfeb7wOPMfQuSe32L+RTUbQ/EcOEAQPJdfZ1bs7lyX+Vbzg+Y9Zk6yNFn2WPB6K5yuwPfx7zCqxEMxWipCi9mcMBk1k8loMe+XjkmIlxxSvYQlV9pqh3a72emHsmYyCw8a9xhRgxEazRZssjvpJBVDjrA/zodMraaJpnnE18h0F+Gi7yiDdOZiMujozXZ3q03beYU6l4QEPRQkenrSLKdfrMuKiytlbFls0+U9i98qaE8sunr6JbfMnPWTjx4ZF29cecW+fa9/Z8TSwujJ39s2bZLdthUGP13tS8NHz6+C87wVVz/D6JMk9LiZ0SfCzm8hOn6GnqMni37ILG4LPkji/J58dROCJuRHlQg/bXrPhFz2xCrtpIas2qvaR1q/xolYI/GC4jL78yRyYb1tEpW5zToJMPDm7aKYJ1fEYoCivMPqbEC3cow4mnV11NLRK32v6eWCNH2FTzH3THMw5NgRc3JbRi+7pGFN30o0/s7MA6mKe7b3vc4lv7cfHpv75Hibcb8x9jzxp4buf+x6NldBxsA/xMbgJ67wW/lLSGCF0cBgxiGODQf44CQf3O2DPi8IwUkhuDsEQxODMBjUxH9iqK4LQwVRu1WEKSzmPYEA3Q8bS+UCrEIG8d/mB1YHNgdwwHuUfHSm++iJ7mLte9qphwWz30oRGtb1fECUgfYaWKPTh2nxt1KIp6Eu+eUf2lQ/aYBSZem7t+mU+nrdCfIPHjtxaUph9Lqkg9Gr7od9J3+o48wkbgv3OaHXdr22cZ3qyNXDDvgXiCGtoA2xiH2uhNuasHCJPLaEFBJ/hiw+LYRVoz/vDfwdVTCI5l0WjKkEYFb9P3tBBJSjbjLivqMuMuQs7U/zHhm/0vceFQXm1KQTSjmsL7Z20w9p+q04XlqHnttSeLgvhR6ZkxoRCxRe77sfvXjukfF3973PJe97/siRBwqH9km2xurhkNv/wxdaAvsfW/XuZ+0bWY9RgD+lMm8axXRAAIB/iZ2PZudl5PnT7Hws0wk9Pk+CIARsD3P+VoMxd9R3yoc6fdN9x334JJER9LEVeng4i/+KR8fhe/ATiJ0m+LQJaj6vL2HXNLtdA7RkDRTVvJ1V2iICaMQ+n5vzGkQ5N5H1RcW7vK96T3o/8nJezZV2C7I/r1DIBOJ8cbW4WdwrHhUFCYuc0ad57XY2ceLy5ex2wWuJ68iz2rXZhVxiYpWwSbhTwAIBmePdDGyP6l0YWCGFVlqjsofGe32vvUa7CJVafax5zXuCPEMgaTwN/mhDvjWQ4vKaNWv0gsRhXNzQwxhSb2cC6aB7gPCCa698pnBf8x7nLZfNGNq2ovGBwn0NhbfRF4X/3DGmDZbvnj4WjojPX5vJTb02rn4XVgn3rCscUC69hNG5ldC5ktjZctB7GHiIDDqN1pzEebg3uPc5EtgAj+JBLsFIB/1dQjEr8TNajbifoC8IKaGaUD40P7Q6tDm0O7Q3JNFL4dC5EHljSM6H8+QNNeF8eFJ4dXhzmA9TI43myatkJMuoVZun7dJeIIrOa6rfJdaUTyq/q3x3+blyvjzlR8ZQwmgUrHFfedHaYpDWEo54XMgLtKqOUKpecaqX9d8if4v9JI910182W3yi2KmJkp2odHqg8FAaooF+kvX6qpvSDDHLyImOaGlKGVcOL/zwwQWrR4y7Y1PLjPkTnql+bjgcSS+MvWNz80x6AdoL/z5y4o757WOM17ljC1rH7/PDNLlwWftY4wb9AqV1qP8/uVcIrVNgX36zlTgtm+Q7Zc7KtXKbuDvpqmgxHE7kPhI/F9EqEf5e/FpERtEntohzxOtIFCZIPjGq7dN+qiGs2TXkRZqqoeF/1OAG7VYNabaUNWHzI5HYUDGKQ65nQi+FUEcIPus65EJjXDDksmzWZyoQKLdklOPdPTY2y95NYx7QmiVu9Hs027GGRjRrbNnWuXQqJl1sTpsobiwT9Ql2fY3SoOVqmhUyL4d7Zf3O+cMqOhpzbZXDLtu5/vJxCxONK58ctWzJ7d9deOWoJ1c1JhaOe+SHFYE5o0fPDlb8cM1do+74RfdNN8+aOnXmtpu6f3HHKLq//RZaQZLZTBWAwfgBN+o2lJy/w57X9w0X/SZVEEYzub6W4EsTwY8IuOYwcBL8GBNN5M744Rj/bD/qcE5zouP4PYx8br8gSYYw8aENcjgRjsCIT0y4DWoiQ0KT1Ya7DLsNGBgUQw05OGXgDQZDLGpjzlPPaeLwEZKdZg5VNvuNyVBmNegEVZymH4bBrL6tj9bxJehKzvkmX9mmtSf2Fz6/caLLsk/xTp2wfX+h2bsP97wyffPkcWLhddhk+M60VSMePfDy9mELh+RENL3v+5Znxz70sj7P4+7/iosxGnj1euvwDN7NHwEisMBQvtyAoAQtmCM+V15156R8opw81DXnzPTUTE/N9JTpdrVoyRnD5LqRXjfS60lzg7nTjJEZJogb1iFhJBGXS8ICZ7Acwqm8BYVpGhFjXhQA5A5hb36M2wyfNf/S/KkZS1KXNEvCX0lwm7hTfFrEHrFcpHlG7lnxkPgzEUvCYeENAb9P83JlwhABCWZJJKEeMvBDIISHcDJPWK+ASWA+uAvwhiF0Jo87gpOAh+6bM73KKSKlvT3Mt6PuG32gmUgW1bCI0MWEOz3wT0/S6RNqsJSWxHSzBsa7d15VuGz57fCG7y5ckrNrkRXwDKwqvIvP9r0E7be3LZpZ+KBEYz5AaExzlEcO2jEncCoZevIgL2g8L9gJYfbTDKVMDg7Q1KWkkqMXBUBJ9iLkeEqmLM25qleq6Er1M/VvKj6kwiHqaPUWFRtUt1qmHlI5q6DCFvJrwHYVK5xsofSQaKbSYAIO7jAlA500HkhSslws/d+zpofmyggpBvKUeuld6vAS46Kw4Ue+JU8Z6FtX2HLLHfADXFWwwJOFWsT3rVvwG0KJYOG/8NlrCievKeyFQfjLQhnz+eqIvIUILSzAQ3zcrflwJ4Idpmkm5LTACluzDZV7mjxI8kMp7okjh9lBpYbYCOihTbI0nS602XAK8ESEzcCK6SS2Fyf3gTJHmIz4JT7P0+qQfBHsaQBD4te60nQ/xX26Jb/UpISZyoitiOLO1IXMkn1wkgmHFs88UNgGr35vXOo7L//g0sorX//FtLJF5ctq53/y38P8s+Ma+tvd49vx2etaR363o/GrlQFL4bQpWHhpXUwpPMcrIxJsbci/kfHPJuN3EEitAv96GIT7f5mPEB/uGh7Odl/pRrPCS8MIR+3RWBSrUtqTRg7N6KdUMEoQJAkdkkmDj9LBDFKvEDLkgYEQQus/RRvFsoSD1Z3TiFdDaPGiCiLkzz6c8aeoMMhy3mQwUOoYiq7+Ozp93jlNp0bS6eLUcpFOpZxccbYqDWP60pML2Tiai/uHFJu9sZ3SbPtll8GrCNU6X+ydU7ns+HtFqv3my+H+WXENPzly8T3j2uGb18DHCOnmj7j3WyiHmNwsZnLjJxFP5R4OPm08aEQPeiHNNiPJ5rE9aMNm3uQw1ZswBljByGpF0MlTCXrRAJw/JLQSCaWIwLwIgpQ6L4l5kdJCHChq9eHghBst4M+WKnQP+PPFDKRIF71fGOfiuRO2ds4qPASnr2p7ZUzqloVjG676t9PPd2a8HnzyvS3LwzZ81lp5bMnWR58MOPrkzszEcbq/SsbkJGMygnGHgcDkXCL8pXkres8IyEfIPUPsPaDnr+gt0wr95JbhIOG+kMnSM0owMiiZ5ezzoxN9B1Gi7z/QZeT7iEaeurrwr9/4/vGl7+fJ9/M8rT6eelEG6BX9+4l1wER6TMCc5yWE6A2gDA2Gjh/3Kh+ydNbFN1BPvlr/ZTdwGfnyBLmJE/DMNXDy1bDmmuL3v4mP82+COPiXfLlZhXYcKiMyLPjX+rf58Vr3NjcSXNC8yHqNFWGrDK0YWvgoubV9sRhiwOA25W20vqjVFrKdtH1k+9zGy9hmAkFKOIS9+6PRsNf2MoEIBYQp35NeSkTqDpIxCIP4rq8toONgNeH1esR6crA4dzu3NHcLB5ILF1Uapqs+FebN1NNxH//x+4WjNwwb0nrV6p0rp+2uW1uxvGX8xqnjxr044/Lnry58AJ9ACx/607q771h/8/Ch0fyx8J3Vnsa6Q8sLX85MLzl0TYk/Qxl/xh4mSp56iZhNmSbPXiYskQhjknljyc81G7h/gH3kjimDdCNHh6MX8CX6a8vioVv7zm/diritBLBPFyrx2cJSeD/97qXwDOgl341BlggiPELdBUJAvbjzPl9YRxrJliPWhWOpzYGMdWttjZ18fu9NN1F5I59VBd9Ck5n9uyQfCfBwNIIOBKehRegahC3gTnEXjZtgDVFHJEpUTzkK7cRAskDJJlLLJWQGpspoZ0SW8uzp6dEDHbteB5SmPSffkJ9V+IJfa/jO0qB5K3Z93BGDFcrxaYkZ6PtFmi5mNP0wL19IdTJLOZDupGdVxZSn0W5EmgNDHt+M78O/wRyPp5E/OEa8DiNLZxJyMQvd4pThcRk+LkMkq3JUnixzQ5D8c/m/ZPxHGTbJXTKS5DdomlPEUJaMiMfkrR6B5jgH8+4QdVUG+HeU5vhctN+mnuLsWXMh76k3gi1OSn0j4wkHpzoXP1/Y9cTWrbD3BwUCAvDLRwvPElZr8A+FlTpN0KOEJjzjNVcEnZf0uQGR+xbY6WXTA1RbGNwQWUKP9u24CX5KOX7+viKdf00+UwF9NBY/ui9TR7svHc0byYEpTx6sJhOzahhp2EQdRXZ+kOM1juPRIWLPrJQY/W/Sv7Q07T6HX290GiMHKoIIILiEh1jlySHNvJt4hDkrVQxOpAzxUyuwGu8lF7kQiZde5TgPL1k5E4E4xMwhXYJE4k2g8oPNwSAGXFh8pPOAzQhSVWJn82gLctanaVDi2UD4wJMD2nyTaRvhBGWE3elqaLRn8a83Fs6uLfznxtd+73Ypid69hFDDz/8Ejzu/nziO7aPG5ZahF8EAPrcSGkrg7sNA7N+c95N7RZvJQ1SsE1G7CKvQMITGE1IQ83QI+/MWiDRIzhBnoO41xQlIjF4y7yzhhNEq0D4uEwVOEwRKhJe4PEdHzQ0Wu9do1XWGHK8VkaNJTzHTWYYeWoG2OCg619m6ve+vG7cjw0Zyu8bzfyEC8BdsLN3/MHb/j/6v92/Q758KA0bkRg08YSNlokk0uAzoF4bfEiefMW3QUHAIt+KJmAwFi//EUIq+vu1bBkOYxFQFD1vXd+6mdUih2GU9/wUZzOfYxvyPt/An/Nssv31HvnNZ8LogsgZDQbTQe7UXAa/iRYuda50IOVUnWqpuUJFZDZAHYFbMyGwMGFFSbpCRlQ/xSGPdYx0c82ZNwF9CPIVaqIibjsSQH/DSvsUzYf8GmuyxDNX/kO7Gn/xu1ZbC+9c2bdj8XzBxbfP2xyZc/sLM8dO7dz09Zwp+s/CjzcPOX7Plt3c+8Ne1O/62uPb6FQefWHbV+uX6+koybvQB4aGHRMW783VvRf4j8vsIPhY6Hfo4hHe6j7vfc2PZBh+yfd92xPaZ7W82/iFygB4kYdr7AnYaqOd6UFGQagTholE++KATOg1GlZplO/Xc8zJjKQmaY6aXmTsfHMTMzMDqP33OhqWiuku5qF7W64HlIyglInph0fpS/oQmoVgKSiEhuJKtQx8Unit8v7Zy2fPbQuXLDm57flll7fZ3Tp44hRsLO+DyO8Z1Vsq159c3jes7XytXdo7bDq2FLwp9JVqcwSlCCxJMgUX5IA8dMAEPQA7Ldjkm75N/Kr8rC0ZsdUAHT4O6fcReFyM5/ohu0fYBl/0fGepSjqV3YMaJDihWTK/ofCVOZ6QOpwrf7d8K13Y3390U3H5VZFYBws+4hws/L6zAZ2XPNcMmbAtJhUcG7vl7jH9R8MfDJEw4l2+ULblwmd2Z8/jg+z74iQY/sUFOgR8rf1aQXYkpWQUfxl9hdDW8Ce6ApyF3NcEU3SqSsI1YReJwQyMZZZABuCJNkuZLxG01BmgkayKqb6Sa63naA7d5vvQgr6fCQxw4D5R4D0Ay9Oqch1Tc2Zqyg6IpB+JB5uDSPlyEMMZBFnBgJShrA8O6rlFVPqWnZnp6X+um+HQhNbOmR8/grqGanWJLOQeyVDRk4emcCs4xd56ox/ee2rp0SNjvzD64FR5aM2x2dUXh03pvS13l6cJx6H0m64VnTj4ddwh8YRQ+q/rGdVzyadLrapgAf/pY4dDEMh2rawmdR7J5lPwPdPddAJjiL09EPpn3AWqL8ngSno/5QYcY6wvDunuO9RE3vpVNBlH3jLqQIwuHthYOYTvfcf4+vKzkM7/FMNUDVh4GNsLNMsWeO+x4w4HWKtsUVCE2i2PEM+JnIv8e9wmHErged2DsNgI7RRk66+MaUDiCoT4zpbmclynN5QtoM0/3tFpLc1PdxckphjMEKfVyU7rLhYd5Y3Nn3lX4w4TkVquro3nq7pbarXjj9onLWhpfnvMIGtr32rL66anIJSP3oBbA+jqf4b6mMTDckzdRe4SsQIYOgbZw2icaaYu/U6xXFM473cRZIAaDrZGRyJlKz1Q2+0Q7bqteFU01LTShHSYom7wmZCJBQnOIdknH0CCYVIxFh8VAxkok8oBFSZbnrHTBzqvkIAahG8LX4S8gOgLheNgNV0AsIZo+70Lc++grhGahpQh5ETyCoIjgELqmK8mWu3PvCV8KaLqwWEAOAR4QyHd9KiCxTBwijhbxevFZEc0UoUmEb4hwj3hYRPeJMC7mxJEi/pkJNpg6TTtNuMsCv7LAbdadVtRpfdp6kESm1gbrdOuXVq5MHaL+UsV/VWGLOlZ9WMUVKhRNArZYkQolg0PXReJd5cFqsJkImUuis1yG0ixXrz6R1cPytMWVJsxZZJd6is+w9Sc05j/ayrZ1UtViE7nda0pTYKVQWIIxLIhs9svpIm6M7s1wXxfObTpntfx8W+Gr7fd7lcpXHr2jwaWGCOKcD+Mr8rk+E3Fq1q6Z9RJ6tCD/6LHZG9ENJSx9E/2MOwTKQQP47QExbFZyEerb0WrWeyMw44cjPVM9Cz0k7gvJyMlnDDZH7g0TfL/6d9XogRxMH8KBvFmwOW1JG5ZsNj5E8Mn7Yj3OHsEBOjV0cJP3Ti/yOulpCHtexGoF9TA8ACSVZD45iRX7pnW+TyUlQniJgJIf+EAteU1Iykv5IcNyElu3J9VIaORJ6SMJ7ZJekF4lQJehs93pC2bpNKHQ8b7XssU8Ql1dq62UKmezJtR3Z8uwYoNKO9H/rTD3dx1WApDoFq4vtQYkKoZ+tlkVrr99afvYGWU1kbH3dsJY9aVTyiu1deEbO+Y+1+qXBShsab85PS53985GDZ5J5JbWNi5a3uIzS5LqDo0JlfuDE5T7Mp5x0drAlMe/a54NcaXPLriDw9ZcVXHBzv+MOwxShB+/OAyShBUBs5ZzhQk/XnXBsArHWudYl1kxgAok/MjR1ucq4cl7dZ/UofvTcHsUHscwQ9likgx0wRs2GOKO0CFC+8poBWVDHHsOnlLOKkgxv0pOHczl8QMbKNMZo9DlkPOJQO8Ge8EpcBYIwB+VqinbNHDS3+9Hq/y7/Giv/5Qf1fihny7tX3OMEF453d1DGHEx/Rn5ey6ivz6/Llgh8w0GrftPDoO5ZCrrLC31pzwJQH17PaH/YLpP09aFtoyew8hu8TDOXNk+ZgulfPvNw101Dhv+w2DSN09QdmS8OuVfuKSK8qbhSkL2SYQDkmiNeC/ow26iDwoIglP5BtmtuXJdAbgksC6AlnjXedESxzoH6rLDJeZ1ZiTLEE8UoVW4U9glYBOb7SJhELW6FqSobhJDXIceRhj52mRCaY5Ne9G1cho5MxGO2CyQkXUVheMahiKU6IIJAxdTE+qA5oblDHmTlms1wJMGSMBlswEaGNEHhJ/lwNkEVB1xXup6KJiUIKNnnm6Ge4jg1w8uZFCfxblSayYm4Luvbbtux/QJ946advO4lSuvuWTCqor6xZfXlcMz4y7dsPzB382pXD2/cNfdd26/Y+XYS2eO1ueR3+QeIvSqI/c+Cv4q70CKwZgDw5Xh4eFYBcOUYcgp1NJdC2ZbbgQV1jmaM/dy51udaGoFNFfADyqgltqRQsdS8HDsjRg6bfvY9mcbPq1QNwh/bCJ+z8cQHWuBxwR4qupsFeKqtKp4FX7EBc2ugKvK9YGr18VLXJUr7QkTqX+xLd/GOgkYTLlwW00bsrZBa9tHbf1t2N3WQtXCBgRFmCTMF7gsFoS0xyL/iHDDDkaSxzzwEN5VluU7x+TK8kPb9M0YE6xld5btKnuhjNMPML16Zxk247J0PX1zBiTZm9PYkw+7FDLUYsdTY5WvKl2Fq1wtbbSLfTiMpTDlqyqAFtjc2jKxBWVaYEtLCFgo7llBljxpsoKJYB7AEgZdZfRyOWjH/pdC+VDeZM+FMhd25BQdcd1zmdv9Wt/c7qMsL1icQD7Vy5oa9zCcLF06Vty90/sancYoTrHRJDdNZlMTxaZ0SqaKvpGJUUltv2Wzji5SFzbrUOEapMGlrTp8pLjsd2PzzYs7uqavL7Ob18bXt83u6Sj3zrzj37siEAnQ6mipHXpvctOoL59edOvuJSPG3nh7Z3PeLtc/NdZfVggX1qp759TX4d9vHeK1mTX/tJEN3ibLzhpvVKuY/+MZ0zTHlPIhscADyh+2basbsqQnmmiN9Li8Jmfo4InmRqbjC4mOv8vmwULgI9p159N9RMst1B9JkQMBQd4CTZh41l874GYnBE5o+9zX70PWQChA9FsCxkP9v9wX7qTpt3N5M3kPMqpGpHJOo/YyEwQzEQRFcIebcg8KewT0gBd6Bf+PihBg0AE3724FcBeANUDHWh1pDYJbphJiBYbNLIV5ysCHdX0nCk4Rdg0LUOrqBrhcVzevyN9iWEpxtoctCil1RKabOWz6du6Lg1L07tip92/q6rl2/PrvPnFDqm7RgobKWNOChfVpPO6RZdcum4PPFh697J09q0ZfOnvs0i1Nc7vHDuDkY2xeKQxez5fJCiECT8FybGhO6D9CeLFvrY/A5Cz7+3ZslKGZhybOCiiND6iunN3ieIXRiWAgnePKm0NuchnRhxAKHNEJ9SK0Wf8ROnr+j+hYx+ikU20QxYrTDxfBI/Gov0msx3pG3nx4atldo2duHL1hVVn2ysW1qXRu0eVZApFzlu2fvuL3czOXw4V9N1w1dt6lo1YvH3vpjNEX7MrrBCedIAi1w8BPZK1SdeS2+eFhDzymndZIYGYKmU6aPiJ0UkLKSeUjhZMB3otPYezgRdYBsLolB0R4VjxH9wjK0BWkcOalZbURqIF5OAnuhpwVhiCJ4SGUfW0mQkiVkJgnf2WaPyBgYiCRh//F0i4oizt3jorgXeAoOAe4ovE3YGCBQUriuIW2GNRyqy27LXstpyxnLTyw1FiQx2qBzSctn1v6LdiS0VcdlGZ6lBPz9C0SRZgalJXoOdpd3H7ZM+DS0vXYxDYV1+u6vrXopohe7/tUyDUvurX+htbzT82ZPmX244/OnLTZkGzunrVCwNGl7V33Wj9dsuDZZxavXrnoiZGzqzuvnn0R3UNQyY8wKYToQTd5uDUID3rhW8J/CIh3OByvOf7dwbHm5XT7BydbTRkTCvNKntDcqsDPlX7iLil22e2iNHeHqTcq6UtXMZAVmVBcljkLM/N2QnF/UdddhO4D1Pb9Q2pLysvMA3NTklO3l5Jc2i3tlU5JZyWeOb8eq0RILn0u9VPfdzDJqSkYTHM6W/g/knwecwcG2qUPg5FByO0US0un0euTZz+xa8Yk5B4g/TOzp91UWMXIPqQej3pmySpC7fDStjGU+pf9mZC9pamYU0KzCd1TUM5XJZV0dU5VKupyJoW48huStyYfTGJJg2Gj6lPTKm6p4Jo5JBqg0eCm9LWf8p/1n/Njvx9ZbS/YkAXb7DpgWAhtU1QXSOAIUkrqrtTu1N4Ub04lKGjQVJPHo9C4zL9floFgIwf7FEVIUVkOFHsXt1Druos4LwxT6Pp1Xqb5WfoKATa9KpwUPhf6BW6iME9A1FmoEfBZ4ttn6BZianDnUmPbO5Ccb9IzVsfmlgCZ2lzm+TbNZcaUeWG05U5JtkvyLZaqsTiKdlIHGjQ79WXP6MnLp43tXPROw1XlS9ZO9I/zjbKlA97K8ubbI+jJM9mmFdc252Ze3tL4pn3D8mlWHs7DhliooikWvvti+rsOA0P/uX2EA37as4gwIUotXYQwYq1hm2GnAQteGOb8mj/uxy0JVI+QmITGpKYzQj2rnlOxqnLWwAsBwoiAT2dEmDBCLDFCVMS7xN3iXpE3i1IRvQ9qWjDpoY2N/PuDQSBQxN4Xjwvm/5UV4v+dFawF+j/JDG1gLVSx3m8a1tOyJvW5AU2gCxHQ7Mmje75MrYnc3lJWWR31TvKNNlfn1i4pv6rhncUdY6ctR0+saMqe8dwdjjbHR0jiPAjFIeXLN9jfbGhZODPXXMR/8BL6PuFHBGRgJD/GR+2lk9pLqRpuqL6VxNJpeH/6mTQSy+DO1NMpZIjD9fFb4ugrH2zyQdnldTW7jrjeJK7uQ8r3lSMKza1DE0+7Qx00KjlZdlhfZYyhO8coc0K6qY2HkrpLEiAuibmaWlg7fai2Vx7Rg78X7VHmk3pqiAuCdE6Uoj+RmlojxSYZVJDX+Dx5D7W4HmpxrR6YAB7YRH43e6CHuaB/F5BfbHgH7C49sjVlSqv6qBnooWsmi3ZbK65USzaWJrhS34xciqZZYUD1fS00p2vFDWNn4LVirHr8rqgMJ627d9qEuzvnb5yyuqeqYdHCbPrY0mwFatnWdnldWW7oerXBG70xsW7uqoUP/PqyzJIZhceXdU2fNurKwhfTOnWeLQSvgw+5Z9m+0jE/EAElUlJg9nX0q/AkRArbxwolg6DwYb6GP8pzPHua5WkRYUJra3em5wRk8EvklS0ysxd3mn54LfkHz6B3zoduZ3OKC8nJQZoThdUX50T9F+VE/flJNCdq5PBIvBBfjXdgfvKT+M8YcRhGjRhehx/Gb+GvMSfhcrwHH8bcyFkYluMm3IXxH9mUnILDmFZnp6lTqZjIloFEJGSWAGSDZMpJRmhOyaPoJkm3jNo/lf9aPLQelI/LSJCTMkpwsiajph3yx3RRqFeeLZfyqXTl12aAdYftLDF0PE2tkmFM5OfxxKxCXt/RcKy7x+Zq6mG2jAjPGua7MvE42nr0VHEmrEefL2NPb+e/bVcpjOGBHCs6uLN3+oYNMPxooReegaunFH6Nz/a9CeOFL4s05mqJHobA+4eBl/ZwU3KsV6abHPy3CPdYDlvesOD7rc9Y0Y4gcaLsJJjf53MK5jaJqEuAWGgPid49wEEcKz/xjewQ2BX7JDs22CXGHFMrXc49ESAJ+BjvhtOps4yMR1vJYyvd62Jlm1769YN+GTuAnJdRfrW8W0Y1MgRyDTnfLXOiLEfCxRWLOo0o5tVR0CPKxXSLSBgRqmy29ehRNuVeTKMx7XAQmrAAjB5kHdT9p2GZg6vd0Bgu37th07oy+7Urxt45cbFj2q0fEmIduzamnS7Mgz9/YlndwsLt6J1F17QP3fgFoxvBr+cY3Z7UvdcaQq+ZaD3Sd7LMtl5pfcj6fesRK2G+LWxDdCUIUmnvUxQEAVguOI4Qorn6P90fb865FOYnecgViWETRzBLIyZDoLPKuoWQVhPBQUBzEgb4D04kvoIGNRYEkRio71gJQwiyDJ7rKM52fAPcKRUGaMByD+i5QPnK2owr6q63Cvf/aMOKiTvHDOtw2uG+axvHmpdIOecY+P7R3sJ69M7itaFYW+OVRV/yXUIDart+fsBO18g4aCBI/vpo19lachCgV2cG4VWWrZYnLFiwPG1h2273yFgiD0gWvi8g4mfuRsjEa0ymTIPcReWCs+glzuJEAOne5EnEYeR0YKbOopvSJ0xjH5OSIwGPx2qAza8aTho+N/QbuF2GFwyvso25a/SwnaHxscEu+aAU5rzi/pkLBvFCw5K/CxWfmNT91Kwpq7pvfnTOjBtqhixb2ZjJNK5c2ViNx349u3LZwmdfnz9p6eXPrO6aNn301Vd3TZ/VVVpfhJ5gPvgnh4GVRNsVGX32Pxkvy5kNhGCSO5bMsV0n5QJbTokqVIJTmqIhJ2/QC2O4cnQtL6rFBoOdU/KiMUfjpFZlosI5sWJhpKSed2mizXSBlEb6ZgCTBMiLfraBUNBP1xnUD6Mh1SjqwdSImG63e0F8lW256xlc+uTYvItKQfQdZ4uTSlsABqxYcclqsQQAEz+bMuBNoCcmTn9s/W77es/DPzt5Y3Rd5Z9Oj0/i4U8vWH7nemUf1KB6t/rrf52u0wy3MVmzgXvznjfNZ8yfmfFr1n+3/saKD9kggQhIAg7+h2SsFhZCD4zVRcTmW2SGIVGYJphMbA+8xyoTmZFPyp9THNolvyC/ynbY/p3MXBg1teYUZNZ828489O4NmSHLVwzJ3DB19hOPz56K29Z0zZjeddWzC5ctX1SUgXdxW3E8/Bn+Mx6/hv+druA5BEmcT2J2bDD/sMg72z85nv+DDnz7eP5utx96d+rsx5+YPZWMasXyIRnc9vSi/5e9N4GPosrXhuucU9XV1dXdVd3VS/W+Z+uETtKdhLClQLawo+wagogIAcGgokSFqIDgMqAjKC4D7rjMBQERcEYycyOKV4S5g6jjKMydGZdxGLjzzp3RkXTec051J52A9733/b77fff7fu+MdDoBQup/zvmf5789z1K8wW9snDGzcYWODeBJmicOM389yFjxbq7CaC4UTAWh5AfdfsC4z7ihTXT4HDAsVUp6y4GdRJiQ5u4dnEBconjpTJJbdPZmklw0k2QgCeU/GP5ugEYfsPsMgd58ko9YTAtJzC4GRvH20ZiL0komD//vppWooXKZJZo5+t7cEv2Vq0Rio/X61YscxsnHx1+xckzb8kl3/Xx8/I6S9IIFtcmS9LXXZUrR6D9enZqTfQb9pun612Zeu3TcVVdPXrpszJy54+leOQE2c8/g2Hmz5tvIbmNfJPMsFjbAVrDIxZqJ3LxZkI0E71oIasEolsZ+exnJIpN4w6iZeJIy2evyZ2jqJITdBYlQOkgnlczDMokHg8hJP84jnveodHosFxnQftxjE7s6jtGGTsL70Jk74a25CI7At5o6J+FI0Z8VbM6UrIpIs2evuu02k7VCiYFPxAnRZeDJ5j2N3zVnr8oofi6H8d7F9+hO/GxXaLKBRMN/lcFW+/N2qEAwXKR7X19VFyOSk42fzb9fvwst9CY0gbAJmMjEO7kHSSfN2QbaHUwbg2tyhZRccTjfjffy9dM23zfMKxrbjOpN7UkHxp0tbdNjA4vHgZ9mVzRHFy6qvArcSWwPvUhmr8Y/337SL3ZGky32zH7rESs0msE3ZuCy08u5XQGSAoyKkXzmXs4D7ERNiJdcIVfKhWwGyWVxWkg2PneKa2VXhhRJd5BQT86FGBxeDLvRqGUGZ4yajOMJIxhK5nEhY6w0wjP67tQjCjL+VnB6O21pwl3EEOfbdPYUfqFzcOQi6z/yl5+AQzJ93Oxl4Af642bXwPdb2pDcxyzXT9PXCGPEnfiWf08L0TUykbroNwp43rvfe8SLHvXt9MHHTaQW/SZeKQ+GgnjN8E707gk6zeRUW8hR08yAMcvmKWZkNLv1dJqQQ4Y8re4MkRwhR8qBkSF+JTNVrIQ/TCbzk+RNtwMjQ4fmwMjQscMBKwlrRSX+HPEOxyVwYRojQoKOCDrUexO7OvSdkYeFNfRWwi89u4O+yW0StqoHCxbgQ/ArHQSCs9khBB6Cp7IDCDwENzG5HgL4ELaViXlHq+c1oyUDefAv/J95+BD/NL+HR0me8FCgJXQMCln5IA//lQed/En+d/joMZA38SxNeOM4xIG/Hc+y5DOT3oHGIwAJAGdMLA4gPFplI9gGXgQHATsaboXPw/2QZU0Q8NxaBqzSwRK+H5iNCNyCwGQc65BEMI4yWvNTxLSJrqBT00g6BLEpKQxqohNTAtCr67V1Cnwoe741e679MY/TGt7O7uyqhu9nLx89vnI22M/knv9dFGZ/yhQDA9WG1qbjnWIhe8ZlBwYP+BwHxnHwuyKAclEAaYFMscjG8VrD6MwafhMPsS8aSMxEJ8bgy/wb/D/x3/Es5O085Mk8mM1Hnt1UzEiyBEUpYSNXA8QIx6tNHR0FhihodADBAVQ6PCa5wRWk+ATJy2R3s3uXm5Pwy2k33k5u4HMzTAhcQcb95oVOhM6EuMrQZvqG7QiBkDXVSbfTyc78xrLRBlfatNfVgc9aR4POHagz/eQmzEAzid1X5HNc/+tRMxSeunB4aWBAIl4RKBmxcOpl6ZHexLjllY2jmptHjqlcPj7hHZmGjWv8jqFVVUMd/jUTr66c92DD7DlD6uuHzJnd8OC8yqtz9/BvuX/C4Via+YU21BTGd8OL7EH2KIsWWlda4YfOL5xQiHqi0JBwJaBQ7CmGXxWDj6u/qv62GgmKR4EvKgeVowpSaDbdWRm4IQCZQDhQGdACuwMcHwigGP6dfWamgqskAAXRRLrvNUUOBsvCBE/KjIuUc8isE9Sv3c3Y0xFaDJ4xlhmI2242gvx120FuW1K1q0+RUR9aKNdn+lvP1jdRirzWFYTyglyxuRu2x3qEtpfcszRbVa2PPpLEYW8nEPztM3c9NHnVxglXrph0xXWXt65dE44Nqpll+9M1o2tTGYtosg2uGT29OgX/x10vLM0+iH5yYmLystE3XH6LVXzgluF1Q1yO2TtHzfAFq5LXZM8tLmusKh9cl9vr2NbkrBuBVZs02DjeCEmDAfzWiKG6EagGevzv4snBR2QrJ/E+/oT/mjdIq/kf8PBqHpDGm2k8ondwmEd2A8+wvJE3GAsdgIEajGMdHEcOvU9z8RxgWaNRzJSwA1m4gX2U3ckilvoFo4F7g2QiCQTWyqcQCjTiQowGUx+H8Dj3MuFZALdwX3B/49BkPQOxgriGFfX1Odvr/oHM9srYSagNdKS3n5/Iwfy5vQOprStWCKSrDaR9APuLv9ye/Wv7O+8TX5E9CxT4fte7sLa3BnSSO4Tv1mLmwmuJgTjwiR3ofofEjwHSalVKAslK/LJVAZdb5ltw4Ah2mzpMcLAJDDaATzhwEoFaCKz4Dg7slRgHrSiS8DGuYwYtuM0Kfmo9Zv3UiqxqwF5Bul+BAO3AzdptJLXep/BTEF2eYbhebE2zgX6CresGZSjAJsAa5kA1Q7Zxa1NPda1PZKlXkeeS6VTCtonDzDTe3z2kUK0XR5p1RcX4fiYVh0sByJlXPfXklTPGXb55yMswmF03/Ie3VQ6+o3rQousGpWuGLFw0sAoNembB4pYF27fMX2Io2zbrmhELp4+aec/1jdOmj1vaMm7atLE09/oOuoI9xASZJPOPWrExjE38bxB8ZwS3CfcJ3wmoxAI+tn5l/daKTjk+d8BTZZ+XQXm4FRtVYmL41YdNXILPOLnkyeiSAZ9+SbIbSjgCNl0GgxgiJnOGySGRsQOgiWx81wOZoXgpREavYf1hsVuEk8Vmcbl4WGQZURYrRXRGBGJBOjvHkZMjJ6XpnbdwrHJWJ8XRx78c+nRqzoLunAKfrX/cToZV0RUPjL/11i3XNo+7Yq16/8BBLQMTw/ZMLWv3J8alJH7hwGo07/U7R3qzWQDvWPnIxkU3o8WpI8snXu4Gb24o8jwzfdq0hmkD1IbsEnvzFXkfcBj7AJHZqRW/bnzbCF8QXxfhTu4AB0UTZQ5mBJYDBlaAwIBMPDDQrJiJ4fHh5gVkoolAiRUc+E9wRpE1MIgMoPr2CrzJQO65EAK8YIScaGRNYQJ872PABPxPG9azYBQlNmw6chLb4QidfKZXOp3CuIcjzeTksOIPEv4fQT6tTFMiJoKYQI5nGsDD933w4Qbg7GbWvfXe+uy3b4MfZeeDv2BwcyN4IOvO5X27b2c+Q1fRvO/IXN7Xdcm8L3cIhfBuCO4HhC0MYqgSZhqajjU09M/4ErYJm57xhSfuvxCG7xOc2X07+BrOwZts8WucrLjJVMWXmlhelWE4mYMlnJkEheQ3zKTFHtanMKCxmg6hIIaaIToXwggi9Z2U5nOesENgwwIQ9DRZJ5kMaTh5DP8U1TlnhY8eX9QnIwi+LisfMNvvaFs2akYDTLd652iTshvg+9ffofv8Bd1L4ctw3PfGK6FcvBKi8UrwPxmvcP/heGXtpcIVsh+7b4cP4Z/vvxR/hnL4M/j/Lv6E4/rjT7xXs4vhb9H1/8X45xC9Z8J7MAI6RBFQ6HXe+v8A/kn8F+KfLf8J+IP3GbYz2WdGIP6XYx8tmAM/1u8DPqEc8An+9wM+ZJP2AT74/s1eAT/Efo7wonVp4x6ofLISzq4As0vBwtKVpfCBoieL4OKiVUXQEH4+DIXAxsC2wIsBVnCDja5trhddaKFxpRE+h09TJZ3YMdNhnjLOhoHMvlgyYyPnd5/TagilaMcL8UbFtN04SPJieHvG+gIfHfXM64t6PAZD8kC+xIkxj+QBgw57znngds8uz2EP/gPAk6LXdA7r1KfkwpzEyXyfS8PZI8keptPW5vx4EKE5yKlD0p1KGSX6diJfMon24fQ5jz52FXdt3db5ttEh1biEdwya9MXsRiU8b+yaN65OrRkwkAChirplC2tTv31sweIN79UEoDHmH+dC8M4lf335ivWTB++ceueyiU1TRi+9uXHm5FF0TRajK+CVFBP97D+OicwFmChYgIlCrxus/39BRAD8JxARk/MNh7FvEJkX/69gIkc/TGTVAVFQi/UHRLcx9zGQQqKV7HoW/u+AIvDvgKLs4v6oCDJ3d39pOMcOYxLMAOYZbcmoODAqqgJHc2B2CVgYB+vD4B4PWOkBs2y32uAGEbSI4EoRCHETZOKk1X9HESqSA2E0IBFwJNxMAARMQpEfQr7MvzIMrgmDkeFpYRiO8q6ggfebff4m+XoZynaRaUg3UaJI/LGpidwaZ9+vBqmmz87KXfgR6z9r6qomm4HpOWhAZ5PIN5RRtqBiQyTsATrGIG9yGeuiPJn8OXDhz8KYy7e8O+lQU/bezzbG3XOyf87esi+W3gTkfbfv/sNdt7xpHjhj413TJgvQKYd/NPf6X7mzL25ODPgteAU+1LX3qcaloAXWj2l+Zuv96y9bNGv6Wqrd8sPuL1nCs5Fgapj3XjPIVhuJ9T7SqoxqRpbxC6eKUiZKXtKVZimzGK6CcHF8VRxeX3pHKXy+an8VrK9qrIKen8Lt+LRa4QFGhNu1uC9lb7BDuz3mZMojZf4YX2mo9rOi0VQU76B8Ykyd/wD+g4LPMMAVSTiNVvKZ3XKa9EiGSY6VEOMgo5FcAcSY+Hx1dv76rPwZTR/qtzL+hY/cis6uCyfP5ruC6TgKU9BYii2I/ViuL8NJTJ6mv4O/YL+I8je0bPXpnyx5wWmeBNeBmoHNimOfzzbUfJfhTdW34tVfnjswaNzWH04anpn+4JaJGox99aN9T65jP+Cbr24YyTY9K8z8Hf/Rpuw/X3hmyYa1y548PP2+jct1HDQa2/kotnMJMxDIJBP3kSZg6waIiTM4yNbS2Lgb6h6t+7IOrU9vTcN7Uo+kIBxgHwA3JrclP05+lfw2yfGyW4b3mAGhr4DWImJyyPiwyVVsO0krkUKhECxDoZASZZwErAfwuiWdFX6Fr68Di/hbqRJHHV/jF0SDyUft7y3lo85EjGPIZ+mSydx2bhd3mGMlLoU/HOdOc5zEneOgkRtUFU9J4LB0XDqN8b7UIE2WmiVWosSo8ikSZf86t0yf9bQA0zkLUp7Rm/0IR5y+Vj1jqfm+M1sv1pb1/taLFw70X66jhjcV5YVrO+9ecl394JMtd7/RErTlVs4V2quYh5qzfxk84YlHGusbJm55eNxQbsHv2O9uX/+jxjFta54CTfeOegjEzWTxjFfv5GZe2P7ysgc2tDy3Y/k97Yt1vZjDePHauV8yFcw/HWTseNXcvJoJyfilLCxYM1IylEwlkWSwkrVQmABeCy+2o1OORIrcyF8OxETSWGRwmwQmZcMW3iNrMrnmzUOHZ2SXUUwUu+MBug4a4wcC8sfjpC5UWp4hHzVPIJLZHQdMPBzfHN8RZzfFQZxJhBMwkWpK6ZOLKm1jImx7Hdj2HUfys3mdud6LBtp5lj8iNMjKR1kBQCpEPSfC1ues0BoSvaBgu29g9cxI8Phxn50eBVdwb8EB2b5dGfTxBO5nT5pK4nPm3599FJ8CY/Yq8K/6qQCR+1uXZJ5kUPcHDGP4GPvoEqaWGc58q5VtrAcbKsCR+Kk4ZOOOeDyORKtg/1sa1KWH1Tjddq86jBWYopoSO7bQPm1YSXsNMVVcPYyDSMFRGxkdgYEhkSq2cpA/FuJ9BoPFYQoMUxI+h0r+oOTWHKDDARzpMkMioe/wFN7h4DjXzUHOEHFFiiJIjKQTVqmuoe5w3em6c3VcQ11z3aY6xNSBurrLRuhaLK0dZDefbGo9SXc4aXM/Rd51vkUrGcTO7jRt4+s86/31SS8dQS34r76JvOTyTCDH3oVtniAkXngpyGd8rLYuV6qsTYdtzlp8TmkkEcOfsOnqRI0+rYD/gOHj6A2yba9LWpv9cl/2o7utpn0h67qSe3VKxHfB2LD1N5QrMXsBJFdbu7b8ZNdgp8HsXgNvWzvbImbbwGjYkL0DvHIZyNrBD2Ll264CfyYki9nH/yFevusXOQrGKy9bcvv5JwfOArrO1+sMwx6g3M/lzFcHmWT3N9pYxZUZk5yZvC5JmgM5lwUQKt2tFpRQa9RR6lvqB+rvVQOjAt4YBIuCtwY3BNHGGNgY2xZ7MYbMgk0qDYRhiBPoApeG2sNkjVzScRwHcCZHwu/i7QbWZAqzCUSXzx0KSOg0ghIC51A3gmhAqcOUECXye4rVdloEp8VzIswhNaOYIoWADrxWXW91yqeIIsxJci+TMB97JlvfBaOLVa9fJK1USYPB2I2uFZkd6bdIdAivto6ryQ/n4S+wB2qe3Df3+V0j91V71tU+9vTNn56YXSKbMp5sd3NN44pp44QZO38Mb3tvfPYJMNo4drwp6wSHBkx8bxz4xSO77hg4sWr1pgGTX3n954PCjcOfFcaMo3Z/MLuYjWC7FzG1wIjvaNGWsZA7uh7fHd6+d3SG3NFkLhXWxxvjcGjZxDKIQmWpMthRDqSqUFWqCokGJ3FWfnxPH2AEbDevplqtmj+csVrtbMgQSeLb2pD2a6xIB2glHLIzdmBDdmtxXtyDfK2DtmMOjKQMNjM2/2uiLRGy03PnlN3AfdoOGHvYDhm7bK8k7GP0Ij9Fie3IKerslI/0djs09/TDkmudDuYRFlFyX2RP9tAZNBfc7zrfdq/3csZqCr0XWaOwcjGnf+R3N9z24xaPTB2Zw7/Pbck7MvezN3WA4PKaA0PGP/zDKcOHjNv62ISh0Jd96gej12fPGvHVvuBVI3FpHLv23qez/9b+yI7rN2y+efvTLevuW07uimfxYh2hGLSDdFx8pMXwNeEjd0URV8uN5o5wLMs62DiLg+yYHAvHkMi5yFIEGDNeChPcvl/zSJISJuwle0WZNEKf0bz4DRfFFwMfNiim3XmWxeKo3YJtvd/M2xNhxUOPDTaYGlaRekIB50nfX1g5oyCF3M+62U/gc/AW4WYksiJ6yyttEeqxMg2iQWvBBfF9lwM9AvDIsBEj7i4LJjzUmoGSfSYuZ02L8emF7Vey7AvF65tvnCTN/J0l+yp4AhLzAcg+dbCvvbbq9grm7ZWIgn+LApIWKo1ui7JGHoXjSl9TaU5iKmKWQqMQk7xGTKJbxJG3SLivPTqIPbqIK9CNcZbekNmTen+2jk7+A1bIXY/YChPWlKmXtMLsBT+7llihbdS2flaY8e4t63SM0d39JcpiOwwD87Rr3RCMdYJbnaDUX++HXwwE9wwEtw4EdUPGDIHr2c/Zv7KIMzpxCMeDlRmwKgXeTn6YhGuTwFTsLYbCnKKWIogWRB6OPBtBUiQUgYNt4JNhXw+D0rDQsE3DkJUbVl9P8rajMdSv97vcoTGh10NoZwioIdc61xbXcy7kchW5iOwGu9611bXfhXgXGOta5LoV/45JGrB8wJoBOCQcUOnXSnkL8QZB/K1IzmO3pcPCCsgi+U1ivataGRCvUOIG6rfFYdowzaFmhhm0EF2ZYHU8oSU0jG8SlgRjDpuhuQFj+7OdBTQe+feyPkNIiOU7m/s1ztOWbFsax17yWaJtQfyEfs8291CftDJ6emOFfvXq5HRhlG+t16kfijFKI+ta10OQ0jv+4Mol71AW1Spez3sLbs/eMnRP6C/NI66oiT/88ymisywJ1oFBvrB71cKdwHB1hW235/jnV3rXjRkzo9oiDjXD9hsHOqw1o9+dUw6m+z+NV8waGlMTVUWcyNYlr2sISJnBm2eNWzd0kfoPG8fHTXHF7vHBmfr+ONj9ZziT24Yx6M/0yEHhiePHL3KJIGdmyYtkmNRjATc+HE5sXl+F3x8W/FaxJJxMxGMRQ/Fuc4f5hBmZU2Q59lewiZJEiDprG+MGgtvOhIEbhTV7NBQiADQUzYTomCq+4JkQqNNCQCfg1UIsH0rNzY22Y8zpVcloD8H/hPC548RJot+HsWc6TcFn/mSRuD4P9XPO2J0b7ukHOm11tjwshTNx3BW2Oi8LVnknDNlb5ZLz3trqXLt272uv+Z3YtPf+Trhrkq+M3y63pp86wumo030/4JdmH7g/+4xpJnYPOQ5oJg6ipD/4I20wNp+J2HAVAgOlsdIs6YDE3hIBNZFRkekR5AqFI86IlZAD4o8JKDkglEIowLmsZmK2/YEU38BD/hA2OIetONi7nKiwxK51AjKulXAixlnpvMHZ7mR55JRsfk0xRGJQTVZnPoFfw+8ggjE/MEUkJ/SSVTBJPmBCPme8iCdRglEz0jCgIkM/esL0o2bG167RToR/IEzg03KqI5ns4eI4dYoMzernpKuTnBL5LXxOut7SR68oOO3KNlEGR1uOCYXkXnQFEioxCFrpeEMpqClcFJAnhM57QQnUpiPo5IVpoKEmH25VrwHMjbOyk9GC7PF6N/WElfe/uHxVC/j6IbCMxlgBUET4oR8zz/xd7MhtAo2LN2anslXY98WYNPMn7R+aqq6vggOrxlbBDweAkgHgwzJwVfHSYjgruigKZ/gW+iCvuBUokFkB+EHw90HIl7nListQXXBMEHJBZzARRGXBEv/uMAiFt4d3hQ+H2XC40is5Q87Jzmbncucu52EnXhKv38abrDk1K5EbYKz0GyRXwqk5tUBZxhmP6ylYpKOcGmN5MHGatL6HTZDM01WakNFEEQ1pT/wMR8CdvZ2btCkR3yrHmpv0wTY9FK6qbAK9dEw02ZrPUfSmV3Mzyoa+aoI98KWqqn7poh/8pO35YMWGZdsPLWtnd4nVl930dbUVrNz9q9U3Hhwy/onHJgwbMWXLDydqKx9su69x9KPtaOuReT8cN2Ti7Fe9UxPVb9bsue+ZLX/auejO1Yue+9HSNasX056yX8MXaN100qv6nICo6VUyrsNIK07m3GxEO46cjKThBCGTPplhYExklCTHHAhoDcUr/7rJS1lqCmgE4QursrtWrQJTV4Ffg2HZn8P3sqdAGd0HY7PT2HJ8PgPYy72h3U0JVYpM4EMvmOVf5IdXhpeE4aEwDmzAtPiCOBwTB1NLry6Fo0tBU/L6JBybBFG/N2ReY4aHzcfNUCOHkXXak4qhzM9KNucccwu+YaZYgfWMel6FqmpPORvwjkBOJzPFPo9kqozBOJMqiuuqGznhKKrpQKIEKmfSWt1qo+omeuTQ1Jou0JPS9WASfVoHajINhOTSmcv3Xryc5e0P/OH3965uf+CXIyZs6/oVivxx3MR9o6cfbJzx2KMzx0+es2Xb9DEj3r1v2yP3Hv3xph8Z042Ng25+6K5/qIsX166+euUr6+etWD7v3vZrWlvn4TWMd7/Nvcn9ksmAxdoIV9hennHJ+OWRasBXu6vhwWrQWXWyCrJVjiq4zQXa0L3oMYTaELgXHUJwgNniVivUZEmx11Nejt8dQCXaak+5w1OuerxuS7FZ4EuSQrmHF1n/gEoeiKaK8lLGI/kdYlEwGYtGQgYemFoqwNiKWRUHKpC5wl8BhQqRSZaZEuaS0pAIQmJKXCPuEllJ1JPqrCzac3IrLqY2YY8VW4oSTBBfRUEtHPCQcWzBmcmpMOA7KdBzJwXwnRQATEAOhANagOUDPXeSLZ1rkcWHcGJXdXXHyU7KCEkFO1Z0VFd3dVRTKVlCTl7fc1GlG8iUSkP6rI3qNMk/y6WmO1mq0cR1WvE7rlMv/xHmG1KPSkZitIHeCkjFGuVvtRTgY3V6G27uNgP69I9eJeTe3HdmKhG4+J0nRW+2+bWg5sk1VnqlAbgP3Phk9pOiir9PScCnACwp23RH1xvgfBb7re1yCIzfW78WXpO73rreAS3wT1kJmrIL+F1TnyT5fg9+eYlq9i18VTQcQKVaCkfTyGhApnkiIIWNlIh40QQTmsSB4Ws4sJwDpKQf5hCPOB6hnBwhQhZzXo5QPZIjaiAqD51zKWzuoSUn5GPkWfH/wUvL9i1fvm8Z+H3WB36/Fvw0e9l/z58JMUEcV7fgu8eNY4dS5pg2jCehtYHE0TbyUky0AAaj8Qh+qHyhwHqlUYHDfJN8UPWV+ODbAeCOA2NcjZfEkeiyhMlDJfAVEZWjWhTZUTRaZDXIfr+d54v8nChY1UicAZqLqj1qpBDeAQBIyuGoMWEVTwuAEcICLNRDbW16v6PrrWo9UKaybccmEoLqhlyQ3I98ubUnoYrD4xjMd79TI+jRsDsdyVcUuPwQNdsyXjlOYuJ9ixfrEXCxaWL2gnn4xNU3zhopw4FdnYaGCffeN1HD5nv3ztHru75Dt2MbkhC46fr1sxcvueLetQ9ffdNNVxM/Huz+kh1FdWXjzEHt8q0mYDSBj0zgMQG0CfcKRDv6iigYif8LTAvAA+w7LPyS/YaFBtbFkmIR6xWAG9/lM4PomtCNITglBK6M3haFLVGgRoFbkYmVy4HPYrGF/QbRaTN4nQkG7HZ1uE7g8KTIalF8Cfmw5bgFMpawBVoSJOtDUnbH5JOtHe/pqZ9CIdnWHufNUCEvMm4EYjnpdEr5o+8iQl+a5rAzz5EC1bKjliy+4eTt1y5LFbe07ANf712S/Zess067o/EOrxv8vuKjVWtqBy+ZtSVDNxz59VJR5u7L500bOUSvCZiwre7EtvIzCcBooWUxcHUEjInMjMBaLxjjAKJtsA3Wi6AFAZPPTh58AuBvCILdwTNBGAxaok5ZtSRdVkPUz4pjPNd5IO953QONnhSGOfC085yz24kI8ElR4NPtNJiRU1UCZBf69F1IRhXO411YPMt8qxmq5nfwJRmWK2VNvkHeLXOaDKbI8/D7HeQzSQa8bLEH40bTaR6EKP7Fl3362Nnqzk7acFvf1Np3r3bq3Xf19GzSWYUPcrP+efPnVdRAzMDEokwxNnZtXQyb2cBHaOtdDO/anol/9s6RIPvFrz7J/gsYNT351BfgjSPFsCVxFBz64qnktAtda9mJMx790fRR4PefZD8D0U/WvnTP/Wubf/XrprX33/PS2ifmL1k5T7f9eow7Sd0ryAxgXtcqHGF83n3k0JeTDNqgwLgAHBqdGIXoprK1ZVAs8+EXCO0QWlnCMauN42XsJAKxDLT5FbOfl1Qm4Y35/XypM+lXRLdJkBNQg1o4noGhfMWr0lnsTZx2A8YddkOijFzpRkZ3L4rEQPFYjiGhs6DERTP49cm+RXu9TdFZOEc4FBRSqVyitjUvPWJr48hobWiiyzR9/k+WvLDvEiWtz3/w1T9OWqBss06KtYwpfXIdd6jr3/qXtCAzGttvBLYf6Zn48CAzoPsdbQipYFU9WvVlFVpfsbUC3lP6SCmEJfYSiO5LPJ74JPF14rsEZ/C4PHC9E0Cn3YmNKfg1VgoxQVKsmoXNnwgWYyPWV4FF8q0yHCyDKjnlt4sRyWSwJqKRmBxMTI5sj+yKHI6wRAP8cOR45HSEkyLniBx4JhlPqeCwelw9raKQ2qBOVptVVtUrVGTwYAWx86fEusf61adIRqGHNVWflOP6Gvei+hS5WfrbeESBiWcU1qX2XpP9trASNajHyLWF5Sho/ftvwKLCMhRglOxUWoMqZu7QKuK07JQIJVIJJBncfruE/EVADCWNYYM5YBKYUocvYTGKCS0SDOZKScGeUlIQMMFwcHNwR5DdFARBBgf0MNRTSsqJDn/WhW+cI8REFBjlRzH7Vo3S/bZe7FL1oqsKrHFlvzpRF/ig1wToMb1IRM/miOxUbiu+lysZDZgPMrXdJ7SteG/tbADpIZcNgTvToD7QGIAzbdfZYIXBUO4qLypH6fIafxkv+FlWkYwNakNJAxoYHhuGprA3XBZGDeGh/mjKL0VN5Nxp7inuee4d7t1u3u33K1JVeTiRMmySQIN0WoKMBMgkQ1hCoiQVWRINDN7xYT3HSEgHWAkxI9SEW6Mq5yF/WcZdHy/SirTkgEwRwQyHi44XnS7qLmJDRaAoRTOJeityPlY/RWm6z+pava0r8C1PSQiONTWcPCvr+5LSRdA92pCPMZKJfibH4WPkEhwEcq5kaov0357c1oIF+QZWXp89fHDZnf1CyA8X34/jS/BK1ysjJm/FUSSOKLdNHDasd7F+P//MxDm7e0PJ34DJm3GUeeEssOxoWbN60ZM4tFyzKKcfjf0EwH7CB2pe86iOCB2s3WuPEIX4M9p6vCfpV4vcYL/7iPuUG/3WDTweryxLNpfbnVBtDlW1yZKU8HocXq8Hr6/kYO7yALen2HOLB9V6gMUDjIiox/7Ohlj8AlkbkL6zgWYbOG0DYVulDc6ztds22xCDUThrkz0uVlHdBq8mKSavLDky6oHubzSyeEZVVeHz6n71ryp6XgVE7LxeRaoHeCXV7ZENNsZgSeiZ5oDLlujNKR9XgJJqpb2DH2BXTuKH1h7SzBPeY3kicMogQT7obqahYeLZ72Flp/lnjOP6+6AesnYBpFlQsJrpXpFqMLO1wLtQyWru0IWfEMnqrm4GdF/ITgUP4zVRGE2zy4xdMhGzkkezJyRNovUdjLTpNM95oqLqdND5wzx7D/WfZ7F7qKrs/+NRn/hwwY/VtK+p4GfhDv39N/q+uCc71bCOnvHntZkbFLDRD45UnOphz6stG10Gi0JlbtYV8JeX8HFDSvLG6M9ZFE1oMdARAzEVXwmVUmJyChxPdacgSjFlclm4DAlcmZrwaT7yIIogZjTfZh/c7NvtO+NDPl91VY5sSD+LJFVzshnfvJ/Syf1WnZuo48SxfFE3d/ouetJcadYD+pMYkOqtB6QN6wrMMDdXjS1UrnsXjG0uXKfvE77LPt71c2qz+/BZGkvrJW0HCX2KNsXuzGywgY32bXY4OgieD4KtIeAKFYUgMZTP4Q/wHkNcUsndmZASUvx0HJ6IgxPxM3EYL/a5E4wKSIWkUiVJEc6opqhUoU7iRleZmIEEG7maKLbapeygW6GXvcCWZscWPnxzTWP28335Yujcwode//NB4ezTXT9hi3L1z6yV3gF4f9CaZ4SpYj7Qat0kMnMRfBYgLykK0kLjQnBoYmICInIbwo5iIJWHylPlSDRYySgjFWGvxEBNUQMDMqwSdHoN/iJ/kHcP8GtO0WMVCZ2DaE8QCnFPPMNG8+XNUE95M+3He+m0BwewYQ8kgnWVHoQBdh6y9VQwe3BbD31brozZI5ZTUMPsaVC6FH7LbaNL1i4H+UsL7DphCg7aLl20fPbOhqqOHjMPCeKgjfvpxUVL0P0dxhZHaE3/Li18cZmSpleQyCl+zSrly5J+YtcKUpb0I2xNr8Ho6S3BRWQ1IfiNiRMecF432xkPItw7K7reIkeMFtyONRQy7vTUHXua/y8GF33qjXMKjDCnoM6YXV4AKdgiUmWkOoTZqehV/IyDgFEbeqsP3FoLuIHOgdMHfjCQXVkNVlWAt0s/LIVrS4Ep4U1AYU68JQ6RFA6FoVVyA5vBOkCmOLWW1M1qrbZMrd+/zr/F/5wfufCGGu2f4WfX+7f69/vRWP8i/63YLLJUvrx8TTkyoXK82Yp5quw4kNTJdEKW3UqHwgpIcfplsdZf6SmPJz3xQficDhpSGY9pMVIYiykJWkG3DyaFsZ7GHgLP+hbEWvtWxDCkILUw+iUbLWcWqBTpQkVc/313cTXse6pgTvRqgfWXPFBYCHu2ur2ypF8BbL9vdXWy98RPrysof5U6qiYNn9in7lVlGtA47Cq97vU03pt/x7g3SZScOMWpwH9TQBECBOQ5yvxSwh8GHr9DIncy6eBFImIqDLIWJbZWFVemMqpFp0RRtExOuMhWrgwgI8kTdnZ1dOpd0u9TKJZjHEnlWfWxn+sHtSLOvoQtckQnRyObNQL/XmCR7F/Khz6d/wQUT7hKx8KgowBA7dlzeSt+OzG2hD0GhtifNJUmZl/QOZa8eK9+yRYxXsBqD9tlp5oZywAeuEEdQAPt4EsHuM4JFnnAWC+Q3YDg2M1u5FHdXqfL7XB73Q5vQm/VdzscCcXuUBQ7iU7dCrCbGK9DMQi2hAYh+AiAe8AL4G2AZtsB0YWDDrsbeDmlmAHXMfcwjzAvMG8zXBg7RHwUdDI0nmP8dB97i8syJQpYpGxQHlV2Ku8onEFxKUUK4hXab0Mln3LkLTZdKQ9DXS+Naknr7zHShN53yOTkPdbOTvILB7mtRJ+UZmKSAujvCiL52RP0ZfbFbwoN/3F26Zu/S4TU5B/Zogs39/EEXWsXLZu2Em7Q/YGEbfwdtnGIOabd94UTFAVGB9YHUJE8WoazFPCCSr8CZRveWwFn0OZXnUG7T7H7HBgKBZ0Jh+RwOCR8VkcHZwQXBtHzwVNBuCUIKkl05ffZ/LYE/rN2u6/ZT4iokV+173AAR0CRK1UQ1ssP+BPW5vc5nIZgUrLbKLLRgcfZXGc0oEmS9KdNR+RjTboQCTbrqU9JwqSr856Chmkm11Tc/2oWaAc1PrS1DRQvou/64MU/Zr/6FVib3fabZ8rCsQF7P8w+COKFwBE8k22CJSD7rVaXGf5d1pydT+qo2HakjupjHtUWDLSNtc2yHbCxt6iAtHtNV5FNdasJ2eaQZRt5pGvdgHM73Qk3YtyVbqJky/LIbcPXidOgemVSDhVl8LX8nQxlr18yqTa3jA3r9gUcjBzGX/Rj13dE/uwIAdW5wmZr/8pmQ15+UC9g9jNDpCZfv6RFywITdBnhs3rJsutyUqcsePaHkNHw0C0XfisQLDIOx6OV+P4YyDQyZ7VH2mz32iDtLud3BnQSvNGlYEbpwtK/liJDqau0qPRUKSt8IQLVWmIdaEUHJeAeVjysbhiq9UPpeBQ0R0G0ePygKwfBQf6x6iz1S/Ubld2kniYbo9gzFow1jfabxUqjKegv5qOJG2Ltsc0xFBsRl+SU3CAj2VhpMqn1iQEMn9CYKmBCVQMG0PpwMJbZMWD3gI4BaMB4mfg4lTo4cjfIXR1pne/8ZOtZHb+T6JK2N55tJVRnDflqFg1USAMcyFXo+xPS55grLmakT+ewCtCJ6Qsiz8qRjVtHpAf6jft/8fj8ZXcOHp2+/pOFID1qw21DtODu1OHr7s1eVSoJxqtNromh2mxofufseGPQc9mg2aenBrILlAWT/nHQwPGPN07dun1miWK1eOMJ07KKoWXlN6mfjkrcUDUuedv5X0z9xZLYRCs8NaLEbxHdqaLKaRXFLw3V64tTOT9eQzJa860mxmRvIBMj/IblpPn6MgwnhdTsFFyc+jYFhST4axL8rRgIRWBF0V1FEAkyoLIZFhvgZ9AGx88tLLTYLdDKBv0alFwG2m59JcamMWfCrym8lAIiJ5B+elHwCXCwAFJChV8UVaMpYnQmVLx0nsnqdnWXelhlJTWl6lkrTlLPqdCoVpfG+zRaI9JmncthfUoWs7Mjn8NqpQTY/bgLe9lwWpubWnMEwsme9azplynoWbf+CQM/XbZZ8/f96s4bP168+q3Wp2fpCzSyYdKjWxvrGyY98uD4obn1ad24d8e/gNn3DH/+BxdupkuBhGdvfvDepc8+vXzj3S1MLm9I7vQyZhDzzWslBNbXkhWYiFdArQcH6t+ph/trjtTA16veroLVlSMqoVDhqSitQAcrjlZAocRTAr8tAcZitXhgMRLv8X3hg5zP6YNWxPiBYjD7NZsUz2cTK+IpvxblpXq8Fi6yFoNdoN5V51dFVAqSrniCkSYb9blxVjKmjGSO/LSRk4znjNBoHJKOp4LgcPB48HQQhYINwcnB5iAbLOh37+ykiRt9HfovQ88q5BdCT3S3Fgy59u2D6Zte1HNpFyUY/67jCboIUbo4Cw6sbclnGUeM/tGE7JN9Ot5/huFFfPZ3I8hybCPL9OP7Gkfflks3/nHH+CkXKvt0vUNmPF6jC7TfNMX88iBTgY05kqhiU9eGVpVuLIVGCcwUgUn0ipC/xXuP9xEv4r1ub7EXiasCAHkVL16QODkZEh/ioczyQYFmIRtxxHVDsD14IngGmzLoX6NuwocAqX4pFUpNTjWnlqc4iUTzfCpl8/sFMem38fisBOOh4rizKqXGQ5YGy2QLsmBHVk0FGc/26FrObVpxtpVU5pO5icDe8ALoDI6tFJ0U2ruX+KNnICfPmZQvlbEXqJ1vfOV/3NN+27rzf7jrFnDhS2HCjK3vTjqkH4b1+dEb/SDcMGnbQ3/767bnntl6Xg4/MY9M4txHT8PtuckbwDRiGzdhGw9mzmn3imFsFYUIE5iqvFXwY5LUCnigjCQRuAx82BnK8GmhHl8eUtS/uxgUFwvN1F+gFAngger1O/lwGsjpcPqGdEealdLAiNJ47wuiZOTFzEQJSLZYLJhRj7rTR7E5mYycCWfmZW7ItGd2ZHgBZYYG4zbNRsvr+BKxJeOkhnbagnrN3do3f3m2U1daStnrC+MPco104led0paWLnql0Snjez/r5wINJXcmHCTKcBbpNfXcpu9ZEraJrsS8B19oaduxevnCraB6ystDH52Yqh5RXboiLCzyNlw+YsiM+aNGuF7UV4aux/T0+OlPvTZj4l0/nDk1+4F/b2lyQmaGyQgeAJx5nnZFpnLwoKvj2e1kiSi3HcY482m86DjI1HR/uRcvDC36xLEpr4PA4H7eDZ9Pgampq1MQpGwpKMN6EEBVcrKGMC5+o40sq8wgt+LGSyj6NVkykCU0uNj6Iv/m6I4ojEZZqRLsqjxcCSsH+NO87Drhgoxrnmu3CwnI5SG917RJcxj+F9fXg/q63QmQSFQyyfiauk112+tQXSBO5+uHVB5lquQqGEJVrqNOq4E2MElKpt25wwmdqdZ8WkI+S9eMNkLg+58Cgb4LR9ZN7xI7S9rDCmPzZDKn1IFReS9lf6HzqrHVBUEPUTFevJocSqCs3fa8aDKa39bywoPzCpzXi64NV88cMnxkuvRGIdyijCpJXD3x0aEvTwHVj167bPUOULpjxvj01B7fBa6Nz1uZykyrnW8V8fIhU7JkyIRpe/0gOWXWD++aOIPmjqbju/4QXr9ifNef1e52GPFNwKfA31JgcWoVvd6/TYKFyZVJuDiwKgD5ADDWe8FWNxAEj/CVgEwOr4PcJ17ZO8+LZC5B/JhKckXEW2GM5grdYG+3b7Yju59nSuQSrWRKybwSjikBPCopEV1+H0+u+hJ7nA9hgBYOk2MVwH+fKGzAeeH28PkwCle78MmNe0rjIRuwYaufOruCZEcIZiMN2dV9WNJXdHS1UvXxPjkT4tda6aRCoWersRl6mpDyxOl0Cdx5DoM8mX0td4iuguPqdee/vmslQGrOrTWBlV+vaxd20ZXqeq9rF3Fway+frJ8n8MXOW597Zsu/5pwbmHnf+j92baTQazfxcFfodZwNOH6/g2rDupmJmur0GySwGjIWg2Q2iQlWZqSEBsxEsmsvjnOpdJcJ73fau5WjvOstSn3aeVbPG1GUGqtJ92AZWwF8GbJvHxhOH6lpXxP94dmvj3/zEkUnJCr8Rf6MK/iM78Z7JM5ktcU8fARCvhTSQHigHSXcNfiAe/Z7oM+T9MAXfK/7YLkPCD6PD1qcAfBa4PcBWBZ+N/yrMEIjw+B8FDhiQML/cYawI5oZZAD4sNOTT7QfU0FkRcFghHWRRxxFCCFdsqvSpbmmuLgd+MyfJy3XrN8f4VU/K3rjHZQUEYfdKap2WISPtSvuxFcgUVjxZUIhEEr1kn/iw010Vlp7dAwIIsxTf+ZyQHkKUD3/qO8YsmXmNn3PabanwzY5QjdOWHGh3TevObft+oJz+2ric1CSfb+jetdwcB2oX1EPpX97aMfk63tP6k539m/gUbD1Qx+Yks3emcvnTMfYL8as1RJC5GgEWoudddhNiQmxRkREutljQP4o8PnNVoyhJZ1gk3R7UR5Lkt8xJkI2c0Jz0y5lzUbKFCE5BLXQ+RAMhRLxfKFClU+SfAPGyT0N412nClll8ZP3oDB8xzt6H762IMkDp+twK56+f3Hu0StNaj63Q7FVYvaFKU9PuclyM3nuxrbS60leB/0EDKG5hruxLyrC8XIJ06pNsMjYB/A+7GrwBXLU8rHlKwsqwrd60G4IG02Nvtm+xT7kE1TsO4yBRBjf05HjYUATkXy4zJFgbICxybZKGzLaUj0ky3o4wOi1wmOkuyVXP+qH9gtJTIaBmoJjwxXRNZ18+wfvXYUh+T4x9uOpo8YN2je/4A4d9MS+NXWTaleQWeJNqUdLy36wEdbnDxRgJmA8o+LnTDJ/Jz3q3+yVlUwZgeEbSpIZIeaJvRj7OPZV7NuYQQ2WBGGsrLQsEY05otHYbdx9HBQ5H5fkkMQ59KEFe8QflcqAq6zMGjOUgstKE8lig0P170C7EQ7H/DdYgWwNWyutyCrFyqJbos9FYSY6MgrZqCMKjbdE78GXrCKVhkqhHZX683l9RbQSol2mosgRV8xcooHU7Qgp4dkj2PUWEEbZ6mkQbCMph6bWrlMY+zR0HZvb9BZFmW+dndtEOwhbexMPBNcnHGyePaEH1NflBRCpKmdPLoJl1ewff7PzNmjsPVM/VUZcfuPmmZPnTnmxCUzZUkubqTeBV46/8tEVowK5c/WBPH7QmFENV92RqdgO5pJ+6o2hnGbQP+f4Xs/2aAZRFuMBumbQYm4VBzmJCAe5wHcu0E76UE64z7iR7YzvvE9XqbX/x0lfdfkgg2pXM4/6QB+6V0qQ+33yQR7KZmPrw/PajsMt2jbcV0Do3yF5zQkI9VUQ+h6a13+eOPPh24a3LZuwbvqYH95RVH3tdTVlpdXXXJcpQ2O3LV111QT4/rwbyq/80/LGpvkTW5eMmXXVuH680CfpntassaKMpBJ2aDVeksFg+Zu9Osf2l5of/5bAelhYBECdeYwZJswASUJIgC7O1UMQjd0+rMK+XkRWShBtDVkbrJOtrAtZde4KkbK36xx+VuRnLIS5JkcN8jr+Difwj2XXeXKJCnofPmgM3/pI2vwvSKCTwAoKAiDiDInybR18RvlR21MzJj8xqel/lN8SvfP4O4974C/aHlh6zXPfzkj+1v5g9k/ZP+4l93saPAwfwfYJMMUgqImQWAYSy7A5y5hIwUhyk2nF89pQyZk5FQCnAp8H4IgA+HkAvOx9wwv380f4UzwirJLQwgf4Ch6ZWVcY/2GTDagum1/ihWicKKdpQY0a1IMEwS8BjTdnCOdVA5gMsAEBIvvPnyObk5D39Sgf5GwuNUgYgMRCCmqrgk8GESUiuk0OjuqdMaqmwt0qIA1DNCWjkv7us+nOpl6j2vW5iUvYlopF6IO+RMSDSeZEm5oosWl+4Br7XkJvr+9XmjnLGR+RArK+Vx9ZiS0eaL/7jWmjliydItdOtdWPe3zKlX+ePL5pUfWYTHIg+oCswKwRD7yyoLo0rU4d45l6zdZvZpR3/WJUW5HDk+fxe5c7yPiZcjD+tTBh7IvmeOBLyNzoQvymjPDAb0iCLX7Q4m/zQxK9Q2GRAmYoYKcEXhbB97HCWyMezTfFB29QAavi6KfBtty2xrbJdtx22sbLiuqz2b282clE8uR/pTnyP/NpBbAKvpkVJwroGpvasyqo9Gm+Hb7dPpbBXoTzqS7E5PjlXZlNzGFd8YMIElF2bYKHEj3c2pZ/h1ubintfzK9NuhPdafqOftFdPTfHBNhAtVBbm9I2fQIwL0tIpT8uQUBfVMwX11E1yDo3Dm36e513Z1z5xCvzGhqv2DJyfHH9weBTo0c9VFH8YPCmj1ZX1S9eUpNM1S1eXJdCg7cvXHr3jC2PL2gtmaLNGN04PBWNjRo18JvshWWN0+Y03rh89OWzxvf4o/+jmfPfRTOH6taDD7ij+H64RjPllKJkk5XYkqc6mggF9jgZMxGctcpmagFG4BkR1M8T28XNGM6K4LwImsU1IhRF1U3BK21o73j/va6OI+QabNC72XNwNdd8V9BsBz6wR4sGl91//6olS8ZXTM5wP20xpIeOmNv1IFw+d8L66mCeG/V18Az7PP5Zlx5k2O7z+2R3Bsh4O+x3kvDTpvyEXPv4Jzcg3x4GOCjNFz5bMjLKmqQohGpzlwK6FSAr7QpUFP2npTCTRGjvvUenLTpoLg5/Xf+pidRH75LU1vQ05D+zxFL8w8xQe3FE/9Hhn7OPjY21mFv4zBBw1VwwI/vS/9El+v+mLpGuE/Rj2l82n5T5CCejGWwlSiOPwp0QStBC1X9DLJDYcyxkWTJw5t1nFxhA9NBy7IwiZWfsoeUj7Iy0d79noC5PKW/Lxay9TOHwx23T73qx1tP2yOpyQiUPFlxzS10LeDtbv2tRagbYiL+7B3+1hDuAvZTEzNjLGiyURdMLBKP5YiJNm2wVycQbZzTylD6dJ+KPeMlJQkIfOOkh1Dxx4pjcdeLE+zqrplIwhfJZW9u4cW3jx7eN48rv72rJHgBjZ4Py7Mm8zXJaTtUHGYZQk138Y3BsgW5Tzz94Vlds+kzXavq/+3tRO7EvYAA1bg9jooOBKseSsUn8/QjrrkzImoxGi9nEExPhwAYZD1Hf52UuNs6xro5j/WZzSnSboGiBQRDxVzBK18eJb5XbDuJ76bxmstgy1rDFkXHYCMOwxrkotBaN5ozLZQ/iFbG/if/pID6fAj7NXnw5WYCL7ClNcTAc4wCyo91x3oEc7U7gjOCQD0cbJzoIT1eKQuaGYzrxRC7nRDwYoaXHy9iTUasdTEa50nyPLjE40tZ21VXcoIYb5g7SFk5/sO2qUw8EBkT8pddwyQcuMDeOHDeg+sppV8L1XW2LSwPFLkVfb+YguJVqvI7Q/XECX7lUNMRJle7HkmsSyoawARoMNtmiqwf6XuUZcin0GLSLhJ7JRO8J0NNgt6Yqr62ItfFS2h07YhlZczfLfdc9xlMj0H9bwP92gJ7P5lcNVNdXoQGbhwjWwLG75MMyZGRZDsvIhGTZ6RCIUgKrsSRTx5sy7BvYuHaCsV+VyY9zrCEn0gtyyr3kB/uM/miXag8NxCqurUy5Y+60xDe0NYDX7q4ZablOqPGMjqPPLtzX60MAvq84pvpNjDyIIwb6ft3DtevzqO1gM4BhAPDlDMi1edZ7DP8wXpL9ILM6EQiy17SBGP5G73U9qtv8AJtiX2fKmD8cZBK6tlYpyev7iLaWAl70HvQe9aJHfC/44NrSh0vhw6VA+ClFPj4i0Im8e4uidg9V8ikhKuX0vojg/UbEFPQB+SkhZAw5dUBUoLRV5NSVtnT9ibEpV4Or2bXctcnFkbfLXWtcrETfIDvj0lxQu8G1wwUribYvyRMi3uUqT15aaSsnqVAotZXr11xRoKHZozR1aeEtXXcrFS1fmEm6i+01Vt7gumb3qjUrSxyrrh+36Ufl0zd+CvauzVxmXmSqcTeCLzR11i+JEtfTLTVXZ++HxxbcdMcd56mN38E2foGqk4c4wscrUG0KOyD51CMe9Kh3pxc+LgAD0abwMarOz0uSBnsCDpF4DjM1pwgIh88UwuHjAoF+5jS4dHkKJaSkFDRWwq8NSrPCSvjDZKVbf9OtICejaAo2prJDgZWk8a4Sf454RQmHLilPQclfv0+fIqHfNIbvk6dIrRp/15MV2FCraoPJnO3eAbfcvHr1v4I/ZofeFlV+CXZkU9hi84g4Beg+yhyAL+P9GGL26JplGaJZJt4qwiKxVsRQv4V9jH2JPcRyiFCyQlpKpZpllf7dflbXLXMTk3l03TKPYbiYowMnih8WbF9yaAgDq8hgZAJlxLhU6mUkF7YxPsvSZBcIu4BLj5ZaO3vqRQSD0DzM9ymY9Yi49d1guSSME77cpsWq34yXX1uDd5SSkfjrJ299N87j+2Tf2mLnH7NT76yju8k7Bp5buPIfotNyfvEAGkVt8vRBxtl9hpxRJ0kfVAQjmZnsLSwsZetZOEdoER4TXhIOCZzbXGyGRrNqhnaDE+AHxEaRiVHsulHsIs2sEE28gO5EiefC/5iBqrh5znigR7JZKdqQQFgCUs4WtB/8bOdFNmhuytWRe/xuz6HKP3zOD6NRyczC8hixQ9uyyVvw0xukjFLcab6s5m7wCbXCrfAYffhsolGtMfX6vpew7xOYbVp5JQ9YPs5DlnfgD2g0P4OHDRCIMAmhCH34A2qEsyEO8AzkAsbnBjoAgPgvGA1vUoEekpMDRFpZs2shpgGfoOUMewP5jXYDpOS+81gcLLZjJJZ/8rfI+H6rl1Sg6FR//T25NCeTn3PHfpU8L74L4Uvt2X1t7WACwQy2rnPY256DNnKH9+rRqUwEsK/Zibixi85/OGngqmn4TZh8dVYYjA4vDMNG/2I/vNm6zvqcFXH4Bd5sWWd5zoIuSkYY4PMQmr3kiW2SGlKb1eXqJpXzIFUNOqh6nzmHBKhsHePpq3L8PcJ13v8N1a7qPmrS1TSVoE/m5mkOW8lI6fdo2F00jgt/+fTk5udnX76saf1Tc6bfaU7XzZ49MG0Gz2Rnc9X1CxYMrMqL2b3TPGXRNdfNqRsypG7OgkXDx48fTmzO/CN8n9uHUZOfiTFva/VFMTA6CmpDM0JwrA+UecFA9yw35B1uR7EDGS2qpcSCjIIqlAhoA8XniIduCBUS2uwRqaPdy3jsNEtWEZDOGUAYB+wQR/KDKESZZ2gnUTwgUKXdgHbhQN6QiMuMGtTVvWkgrB+9HnECfKTSZ6vpL5CPeYmGZlM63VVdTQIgbDq9RrWC/i/Pn5trS67DbldnUyCEuZyNIjH4/rAx97fdM+Yybcy9besaL7vj4fHF0eyfH44WoTFb57c6st8Co2PhvEcfmtfiBIbsd45F8x76JNn1B+flY16BSvKzeaMmkZge++T12P/Ugg2aaDc61Ew8jFFnCdmtI7AL4gH4GwAscIA4QJ+4wU8ioDRSH4HbIsATK401xpA5Di7EwcO1z9buq0VcrbMWWpAUBipHSoJ6nkXGJsh0n9jLi5kMsWsqUBT4awDS1OhzgdcCbwXQrQEQqFCbk8uTMJU8njydPJdkpeT2JJRQskL/LkXYsC6MyAKRDIXBXqeakV2g3aUPQ7Mk2xx2IQtyqbn0zb5MIOVNEsBXRsBx/kCoZjWzmyTqc/pX5FwgHntSsgWcVgP5C04mhT+J6r3VYnl1piE6OdocRdHeQiQpo/QR2+jbo74iWdhssIJyyjf1a1QnBe3muXmyJt3JXrLfgNRV8PWbKWhVr+7Xqg7X3zvyijuGYAysFLupH25zPvNcwrNwpfrgtDHLXh0eNN9iu//xoVLTrc6H4Y83DA0OmYwhsmkR8c5dypYVparNGxQGrr5uYGp22Wh5ZVNaNXjCxlram/4u8zp4kjuKPduVBxkBY0mC3wk+9kXox32yktGTXi4LUdHCgN5x3AFlR9gBHQ6vR/4Jzfb7SI7oVTdDvUYPqu/s6iTTvkBPGxv6X7EZHHQ8qUQTg5LB0mV5JP12Dcn8ZIZcePeWgROJQqhnDBp6Ss9TMQfAau4Z7A9+pikb5W3yi/LHMmuRA3KFjFys8EZe41QTVDIQrjr9DgokiHAdBrhUxJHQvBDVMKKSprk8GUbyAQ/yefwkF+jQXIqS07NTevTsMOrqUBCZdoBlkgIG7VIOK8cVpCi5Mu1FenaEILZ3/jkvbVfYStfaL6IouqTY3eqAbhdXjdUwxUtU79raBOsAewzsW1U3gcqnNobMQ2NLwRO6/l1TjZ3q30EMqY7CbzB+dTFhZrsW5gmCfYf/iP+GRwv9wBB0BaEdUZrdGF4XjBoCr4kacIsieWrBKGZEUQqx6DC2V4Bm07w4uMIucI8dUUk1kXHeQKU4TDYqkyqYrb0KFB3vU2pR/KGzIy9EQZI9jC2d1m+X6sJWKjpz21Pj7eEo4CM9OehvJi6d9tDRuHHMmDYwbdXEI9lXePXmO5MKimQPLm7bXTyubjaoyP6S/JptnB+8bnGlntc8Cr/ENgiAMQcZBTu+62zOzMfcV9y3HDJw4BT/Of9XHgk8MJfK9XKjvFheJW+UDaLsk+E4d4u7zX2vm0VURBIgHyVStxhEQfKR696nhWOZBh+QfMd9p31I8oV853zdPhafBZpNxjcxofogEAHR8r/blwmjdgSJKnQl0tAUxIkIkaB+j0CHFffib0iHFmvw36kks7sd0gkJkfHFM9J5CX9nySwI9EYXwoRbo/6wcFyAuwQg+CRgpuGcn5Q0qUwjXjEMgnK7L53GkSVl1FflI3kvVijWSX+jx6cR8hnad0icG/ZmTblKJV4pIg0RixJPRbkN8iuEPVhNBH75xJbDP3z451ufBMnn04NaltRXPw/K2LF37Hz4yJGHd97RPGfKiWWjJk4Zvfz9iXMoPjwKn8br42SefU0mCVFaX0viNx9avrBAwdBomG341sAKhhcNBw1HDV/hTwzqQXgUwi/g3yB0CAQYSjls5CCZ3hNOIDkbnIQzgiWMEYQaablzk3O7k/c4acHWKwkgyAhg8AlCVDJPaBc2EzGXdgESORddnZOETk00kdJBA1DyaQHm6Suh8vSY8Zs7RnjbEslprcXSKoQeunzGlsHXghezM2cNHH5d8QSwI6dH+TTGkG7mFVLV/kiL4UVe7wZzrC1WeK8VoL+IgBJTEeHSMDwPWYGzUfznonk6InWoezevJjhKsHdzOIxSTupwEwM9iCECF3t4jepwekJ4L/H4QXkwZDdRjTzBwzDfrhNdFKI+Gh7Rs0m9U0NDwXxfXnu0h9C92pYvP8Cn0+MPZ7vb3OHLf35tpNg+IvU2+uDTtn2gGOzPjmsuGwSeWM23WPLafXntwn8iOaIOrc5oyVhYcJbtYuGT7I/Zn7IozmbYkSxawN7ErmURYG0szLLgn9hP2K9ZxApGFkcPQFfwMDkYxsTy9FIyGQWH0SiwRhOOBj17GcBjK3i1ykbTNgyxD5rY0cJW4Xlhv4D/tmBi+8vHGMEtRjBZT8z+Z+VjQAwVFRt4FANp+NAd20OS0/NYO7C14sBw//TMhFHZy0nmMVdfga/gOMjC/FhTiJZ73ISwm0BJhARkEnRVHIgcEOLPOYJx8HrvgSbzG/l8kSaasOMQQAIJelGxSnFn6CS/Lv9ynuFkfK9BDPQhxrPwODwHuyE7GTbDNXAXPAw5WFBGPHJsbq49j3aIYGTjndj1QUdD1wdv9faBkKmJPiMn8JWu9eCdiUOyv4bjslVTx4Lx4FfzoZmdP6Xrc0Pufn4d1ePn9DEd+DltDlvchkSTz5QkAY9NpjlxweQQBJMnlwbcI5vMh3Rt5T2CTSFvjcj7ms0kCzroEDDIxE8tOxw9T03UOXc4OhwnHOcdnOywYLN48JkeRJzhOaFbYCcLzcIaYZdwWOCEwqfunNs70UVcXW4QR3/wwtkb/OiJ3HXUxwI5Z4fqUxWrIlJXFhy9pij7CbHGkgFgAr2Yf2aaEFs6tscsr/fcx9VgKfwc+zovjiAnky6ML/fa3BkvbbnAb7a5QZ0C4goQzT5z0oz3AV5ML8eGqMyHJpAE8TeaZHNkLC4QYV0+xazYFWoh0ewQRbPdbH0jh8k9rwU0TyATIMlOVVOJ4WT8+W61Qz2hItUlKiHXGzSMMeGd5VbMomRP2eEZwnMs2zX7FDvL233kezfSUdhhTIHUkIEE3Mw8WsjGu85K6GCkMElynRehRxLxOojHxXNit8gSZjRCknZY5MSCdWg9cjKfqurs6U2ihDrysdZcAjbX6NazH3PXUY6QZyJRusujB5oaNBB262LCt9OzXIMJRxkOrbDDwu7q8znj3wl455ocJ3oXrbQiuPau8bOX1dZPWl8H28ZPr6kv9ZVdA0X2GrJ2H80YX7csjzvhz0kuEEwiGPlLzYp9t1mWnRmZxPwO2uBcVp3xyfhlGyQpQVEweAylBuTizSAiODyOUgcaI+DXekejg60NjA7MCKA5SovSpiCHz+uj8b/icCiKo8wOJHvIDgVE5Qc1xUcJALzJ6sw83wkfDPsqfZt9O3ws5wM+n8nhdZFjo+JlJ6JJRpMeI/k0r8On5BKLI7sVoCgxBf5P6t4Evq3i2h+fmXuvrvbF2hdrsSx5kW3JthTHjhNfk5UQiANhScBxoGwplCwl9BXoi4ESlrK4LfDa1xabQltISknIZhIofpC1rSFtaV55JSTtI2zFJeXR/kp5lv5n5l5JV7IdltL3+fyzyJY053vOzJxtljtjF60+7DPLi6K0I+mSH6dFFnfS3eXuc9/rFo6533UTt1be2ySGxZTYI64UhcPicTl4jO3vXcumFveyuwcVB0K7smt83z5lKZU+2AYmRjuoYFZoHZYXCOnfdYny+9vZOncCZ9rkDqSHkJPnLlr5wFcfN/VXPnRxx7Qbr+r6b7nrPrh+yXkk8K1Lr3zgZsOzi+ZeetX6q9+h9qY7+wKUn68ZhjGNiIzIhqt22DxgN2wL2XL45Uob/psNX2HB/8+CHzD80LDTwH1b95juKR33mPiUSDSiS4yzvTzCD4WdAtEJXqFOOCS8LAg6zsvVcYe4lzmBXk1GNNiF43g/PoIFnZH2oDlsxnQvFHFzZrNVTw1Qg6zPyJdmIy0ddyhj1W2+ABteSUGzJ72aBvDVaBAReX8ZDF0ltkHEKPcUfayf7hDhh3hisfBgYnS5cZB/gn+W3lI1YX+IPJNTPK5FPZfTW3JnhfI8FbZG6C7ZMEeiVZwQqQCDGc4+k30Gz8az/9W4+xkR35m9TvzpT7lDWYxzBGWb8VXZ+y/O3k/jG5d9mn8Bz9bUsXv8DGgOXeP6m2S3ONK1wnSB6Ie0Ah6SiNgvDJMqyaQb1GrQIObXC5ohMTn2m/EjdJ4EYtDRw74x62H5gF06DuCiHPzPtOLZjz/+4PrXd3/n8ceFVSPZH+ALsz8Ymci3W3KKWmBaI7QJhAxhQTskGfJM0SAkVMB4vcAXmB6ZjGkNF7WLCtN7Xl//0Dcef5x/YeQ7lOvICLjtL2aXoLNzP0Ih9PwOYo0lZOuvaGhLI7/GE4S8XhKtaU7HnkCBsVHapvM4JaOGum+XzZv2aOHF6NR5NH4uqDUjLNHzy7ZBPsfOMUs3pNODGKfg4zWYLgyN4MP4ONYiPAQ/TkISxGGz2S7ZJdBkOiINwzh0GCdvRXRHPT2srCs/R0Hf2NztNLVP+kZfOrqXDlCZRoxaXzq6n60J2kW6EgiGx16V3A4yfKfDxV7P1v/4qquuSsdatd3py1esWJFdX42neWp0On/QHTc5nPH4vEitRuOPeKv0Nuors4/xP8e9wm+QFZ0uBemk3HQTs5p2jvNoajXTNZyyXxhp95BBRJ9LHdwuWXX9xt3wlidVoKu+V6BTcHJsL715CtEj1ap4lni3OsBRVM/AuHdae/a99mvmLbzttPYA9iyYJnRft2Dhv0xf0E9l2A8yNAjHkIACkhEJXD/mUUbgMxglx48CcKtvdJQOQAVwNG24Ifvn7GO44x2h7777+lkdXgL6jjw94QSgJxluIn0k1uaO4I7sY9k/S+/gDv7n9/VPwh+DAARlsJAhKDlG6X2jrYxerAEBcIP0TnY/Pl84o7//PjSRP0d41I+5DGH8S+gjYk2M8t//joQtBQSc7QP6h4BeRCnJzQsayIpJP6fhM4KYoZJoMpBMJo+OHR6zjh9m9TnaMtpiVWQSoVZt+CHp+F+zL0nv/BFQr78eKtYvy1bEbpJcMLrQ8Fw/DFoyokAl5DQZXAY92kLBaWvXgLgUOfubP4LADX89Di0OuPddfz3Y1Tqwq3tzLyILqpasCBthVD7IYc6IzGZ65UyyNdnaOrq2BSdHW18ANHf+CC9lreLeUDhymsO8rKelK3nmOfbuxhlfxusWXyifv/BFfgO6SwNDYiRJXgHzGo2k1ac1dPuAlhdgbM9pZK+8g94QASP+5Oh+2X7k046AKbUdOrFnj2ViTtF9V/YN7N20id+wI71jHegoyb6RvQg/mPs7nVxCPVKt3qQzmPqxQABbQiM8x5lMepEz6iTtiEFiR2wLpF/Do+SIb7S9NdnrG/W96htlj8u3Jkd9r7DffdajjKtAXaG7zQTRsSYj4AdlrtmXsm9s2oS9C2RhfkQ/W7cjl8uNZ5cIy4TdFXFjBUI2kZjJD6EdTLug150WxHXjRCaDcjn6PDgf4GdBuRa5HD6ulEvMms4Vyz2AEP+W5n0oZ6fljAdxAH8eBbZxKAFO6ze7Ek1Y083hxFMkgurgs0RvBlG6jfKdXEDXKtOhvwO+5ylEcn/eFYxoNN0EB58Ck2dEMs0D2T38W4yG8TI9w4WBpgJ4NQCvQ9sbGpGxm3Kg+FBWhW96hvwXlDVT/He3h8JmM60BwzyixiQ+0i+X43LPbW9IMEAZ74gaD8qloJxjB0Fha5gM545tD0ewobtQv8uzFwrXiQ1QHkak1hrjz/B9rJ434O9C+8zYRnraQOa/SIG2NiPwQKlwanGKS6Y2pO5NcSkeLUgQ3DZMIjvqMA5poRFo063NMHiK35NdzY0JzwF+WsZHzyMHxUfbocAiWs//2ZlOG0CkAEsRHQ7NuaFAMkCsAfxuIEd/pgIbAlzAMJz71nbKLg3RkLIL5NnRWJFR2v5BhITlrJ+dSj+vgHoEt5KgvDsl4w9GCJE7Telp1m7zcm9yx1i7ZZR+Bo1BQclGrMGe4Mog1xKMiOaSzmb992B2j7Cc0TmVvj4b6JxbSSg/CYlDYYulm7Kh8s3L7lHzgf5+GsobdhJHKCyrq9xuD2aPqHGhH6lj9e4k1vDJMKEPse0SMygcsdkodK+CfUSNDTQGoAlIDhKWguH0YPjFMBkMY6BinCBrUtosO7OEl4Vsl2VCdfVMdEWmedmZJfgWUimXc9XVl8q+qgTPxepo30qiVGxtRhetzreIgruqBNdFtLLORqmPA+3bHq1m+Iq83wdbflNshfIuWt5iYvgVkoHgMHsqBxOm4LR/zgD7DWrehrLTmP7tR6+z/m1GJ3AtWrqTi0puL71afWSb2cZ+PqnVAc+3pepoNBjpJigY0eu7uVAUh6J90YHoUHRLVIjSqfloURmSid51Gag/HRBMLqOZyWjaRQryyX5pKvluYPJ1SQluIHYsRipjMbUwVThU1VdFH1/dUiVUUWGqJhEmb4Pfz67i32Tt61La9xDrNxClAhmK/XYGlAsyXzpNKXe6ogfRap4vlivH8yo6jJHTeCo8L/NFFK8mKGI13oXQVlUVcexjdT/AbNYl6TGqibjc3RhXF4yV9SmUDwrDUN4vl0cHAQjKEzQjU1MDRjq96JGh/KPQF7cyn+BWfEJDHl9von2B9SX4dnrPHCvfpviCS6F8aCtm8xBGiy0d8vh58IbYo3Iicl2+kHtDeEpzCGg9jHY//oXCyxuv01cATbyE12nZJdzbQh+Uny6XZ34xIFlIV+LFBDElmixuqFCiUKG1sn49An6uisnoVep0T75ORguEMoyNJXxug8HGm6x8u1JeA+U9dBbn0C6nh+iAwlmkkHmAb6ti/exVfNsapZ9NZiQW++828GmyPrQrPu3FvD54kL5YjsksNhZkvhHfDTJ4IT8Foe1E6MaEqKRm9sHkZjSy3DeigzRubyUQld6QdM4A1kHzEI+ajNJ9E+JaUXaN8We1CLm3YnpFzpPiHDDwF7abTDTqKH75yuyFqjpA+XFW3qUq73I5HIXyj4CPU7UNcZM/KHW2GkvbZpW6baDcHKWc16lqm9yx7Cr6fC6U88m2ghvybc2jom/NfQPKpVi5DrkcOib7VpvsW5FNy4sq3wqZB6kW03lc0zFcReOIZOKg0U1a0H74xYSSmQx1GXKba4CmjdE8Dz4pbrzxEPNIuZfwOnQZzThOShajkaU+iNdTCGPeMIyS3piG/qTbE5+cm+HZ+iN8jvgUv5LnwrzE9/AD/BA/wh/nRYnOBvCoiQ32MpkkvFAh8rJDBBbOZrlJQMlJqN3Wb8WMnVPMrDTixcY+44CRe9JoJKRE6Wl0A4zbQX/+xjA6Fb/6kmzLssiiIX3dBNICf9D/s1lbBxT9nwVf+GQt2i5mRkyghL/abjIbtDTeyPzAFv7GaDoVW4CMBNXJNJIP+A2ZtphIj2ml6aSJGzANmciliiKyNEbme0TNF+I49QkhyYIlM6YPWg6YR8yHzfQIwO1mi8x8rSLz7ZADqPgDLWCg8FZslh/p1qdTZsm80swN594rEKvy1npGW6nI/jdFB0UtEoo6/a/ZPfgMVm6mXA7fCF9YwfcspvcEaJi+rlVhMn9YSeObjMn83F9YXxL9ntwI0qJMbrdk0etpT8jciNopsxwt91R2D6ljWDNlLLxWxsrRXDUEuRrSGqg/l2UgWKtCKPTpEXUdoX36lDpqdao65n6QPUKcxToSH3qF2RnWKHamERHXrdaVVSW4LnKpgmswqnEfBvsNqHBdzH5pOZ1eZefoWwhpLExvg4rufwB1jG3FbBHBBjnLgGPEQXQOB4EuxLai3ifyflMTZ3n3LJmeOORxC869v6u62u+Xo2rJuIXxZDFC5nmQ2PIxxVbOJlPgcWeBx0HCyXEYo+oav6eUA8XP7tFYWN2Dij29qdS9wm42lcQTTZzlDbOUcieVcrG4z1ss913wDyEmb0iJaXeo4rowIa7TWPI6k7dLiesnFXnNbh8dFGF3ibzfBfuXx1IhRY6rFTlkeHX8e53J26XYzQtKOY9XHpgp8oJdq/BA944q5YxleEfUeFAuk48ZvlK8VSV4rkIMsliRpjQGqfFcpEMpF6hU430OcpejLGcNs5zVws3Oj7lrw6qx9BzIWWtEF5STWM66j46JmW99Dy9Fl0tncSiDj2dOZogzk/HFIW31xSF/5DJSW3s6QzceZCS9BV5EbTqUSWYIfbk3w2VIHX2QNFSXrCNS3UAd6asbrCN1KMk8Iz1KICFHCOruJpHXysbZVknHg8QN1YrEsm4zmTXvTpD5RpC5AS2ROnmuq2VDC0Et7UWJea5F0mYsLaGWrpa+lsEWoeXUEoLtKYl3ZrL2NJFsvj0jE9qTjQEkZQzwe2WMclweo4ToGCWkjFFC6jFKKOSrpNJW0valZ1GE+kIDoaHQlpAQosOCEMG+Kcco5fKZP6F8NzD52BglcixCKiMRtTBBHAr2sePttwSFIBUmOIkw+TEKREl+nPm7iOLvBDk/JbmtuwIBNmT3luWnt9G7WJmP687H9vzczJu7qqpYglJV5uMYH+YzIorPMMs+gxgmcinwuLPAQ/YZwR2EHXUxnHt9V6icEZsXeAh80+OMT1ThI+Xr8/KueJxxipbV51Z6ByfjNZvloAcvlb2TvcKJqfetKKvLQ+CfHmf2H1X80/U0T9hKquW5h0y4uqd6oBpC/W+2V8c8lnyoZ7wglu5nPmG24rN08nwShozGbmfTCpk8DxZzo3LMpTzYuGYa1GfWVq6GqqOlAtRx+86aehh5TMJ9F+PO4Rp1lJLnXVaAHC+w8c9sJT/Qsbrvh+aO7CLI5aVVhzRrFxOKYFexEfJ1eQj8qqodwF/+ifr1XSQcS8WkGEjw++2xuFx/yjMOsV1Vd+LDvWx+DlsdwOmX2x1OpM2XvSj3Bv9H1o/VSj8uzMeY5rTLBb3SXKIvXbk3ua2sD+co+nJ7PiY2p51OubwqxlwE+dEfhV/n8aF90/l++GB7SyuqU/qhC2LMVibzHKW/+vPl/kzL1SvlmLzMphmexVacd5g2jcqr2DSTk9VrDsvxb1grS/sbqN1pO0hXZnGGardUncm0tHTjgTRGaSo/fNOfGcw8kRnJCBlJZ05nijUCo87QZsvPLZbLUkEezsvSNrUsNcZR2mZMmgdBmk4YHy6ejtH0GZl0N86wTbKQf2WYNJbpXdP7pw9Of2K6MB3jTF4QKkeiKAdt43wfAj7rw0JbV1Gb/ECyTGujjT1JrxbbP9+vFEOWUekHhvFnhlHfPVlPM4wU+J7dTI6Yag6a6QbkrXTMri3Rperce6SelZ8rl89toWNfGAcgj99o6taYlppIcRKiN+8XUlDf3cweYopOGYs5pmpsWg22Vy98O48P+fT7eZ16Z7vXJ0/RMLwjajywr/X5PMigwsvlwK5WF/HArqbl8V7Y7vOr8FaV4LnItZPOK5ghV75NhefCC/N4R7dXBgt4DxXG4nFWzsTyIKZnfo++ONd2C+RBx/k4lJunlIvTfIHNJfx1eyig83QX5g/KMb3kvxUZg04ZUpaxHNNLWuRyXJVXxkOT4rnICaWcz6/RTI3nIoTGNKkC0zNhFgefCD4bFKzBkDyDq8gKcbyK2VlcztuYrKz+Ea8RFesPdnac5W3zlBzolcKYeCm6VFpEUBofT2NnOu2NgRp7Y3p3N0nTrC1Ns7Y0zdrSLGtLJ9OEvtyb5tK4luVEtclaItUO1JK+2sFaUjt51japvHbyezlvo3MSwUpFYrksk1nztYLM+xWZb4SfB9F8yQ3JSmW1wUXFDYC4HKmU6hvluwkdvkC6kiYexypzlaSvEldiGt0VF0HlktO1jNL2EHmEeaIPeNUwHvvwBXiNbJ8GN6YzZL4S+/TRuSlhE5SfL5dHj+V9fbG8ytfrIJbOYzpQo9hlZyH/V8+T+eh8GtOB+YqP+e6k5bwIifLaTa2cL5I783N6P9zl92rLJEbK3I6wi+VMC2QafGV+XPjDXU67SPMMR1meUc7nBsbHKemwV4sWJHBJYjYJjxsYD1reLrLydhWDPL7m9wX8G8nVOIgSO8C3EVLA3qohs5desAPGLFCxhH9rwD2c+8PWBYnEsnz/yXyfL/C9Ef87sx0DZA2MMSGq7EFVN+Zja5Ux7HU0r5ES2Dty1VfT3v6LPw8vS/rSXmlBD7ykT4OXplR6kN6nEGBNXKy9vCOI9bUsy50FWQ7igbxu2F2sle0luuHN7hGvY7pRK/c5fwmNK5IXe6XeKyjjWeWMGTvGC/RqF9OXBap5WjYfQzcaOissxfkYquOns/rWKXKtyscgh5vo5d5X6bgFdPzPrB6nKzF5U74eNgenk+cE1DpO8dl8bZ3SB6sKc7wOPyUgxFE2xyvzeL7A40bGQ6apYEIxmio1DW3feawe9Uo9rszXw2Rl9TCV1COSXcL9idVjoVKPbcAjLnkgRlj9KT834j9M76RB/qDBDtT+YjrPxppQG34Ls4EEo98LwefzKCzZYbCdsvRYVlp4ZKnQQPTClvI1ZHbfNbOHM2Ra9DjwbtyK2QYbj6hLW2xYsq1hNyPx0K4Mptiuvcq8YB3E9S1MRxJKP3OKXzBb1OP4WvAfLzF9OEPxH9/Oz03bkLlYrg7iugoP4np+fsNiLcU7osaDuD6OCutHKjw6b6Ge6/aRaUo5d8k6AAd5TZrpiJzX3JjbT+e2JBfB/Z7jHuL2hArZDSGq9KY3o/IvYwXbOsRsK/4kwex5FysMjo/TB4y91M4ICRQbMpEp6sJYQRcOoc3U1oCe7VI0QYBD/ghVA0KKM1gy7UIYCwcYLdtvgLegl1F+7Wl6IAADlBkl9nAHjOnOo3qK1il6tzyvp5YKQShRlww9C5OuPQm/RiG0VErYKyoqg/4Yr9EQLebtrkCFFfP+ABcgOEgqYbwKf5EmoNUgPX0ytqK9PZm00ivF2Qt9pg/TLSctSet4C7y2NqdabWKmLSMfWDOLo0eNNWH54fM2p2h78pZbBgftpsbZF85YdJE/kPEuiVZt3Ei6Vj+4+pm71l7dGu2oc1d8TxCiVRdnx9Z9b904aLZK5krUIVXqRcHpcKBKEjNqBSEgEl3AWOn0BBwVmKdSto63vNoC/8dwsqVFFkvetVM4SodJN4vkhTMTJ2l/adsg/PGetm6ZLFhDR5WZ/8lXPzzCSXet+Kqt/uJzplHBPLEGN2IyPQI5xmzhJVSP3tpya+ICafXldfi22L/FyKoIviCCF8K/MG5z42UWvMyALyPYTbBG/GYNXlpzaQ2ZW4PdNfh7Dnyj4y4HudCBaxz2uGgX7T5TPI7C4GJMYROnNZkafOFAPFpjCzrsdp0rGOUCWlEX1PA6xJ6oZDsW28daK9pxUj4Ue6wlaWP9RF+V/Yu2VrpJrPDHL1k1oqiL1tiligreFdDyumGuZfvVvC7qGubST14dhfy/KwF/6ZNbvlF61FlyNNW8rOzEJfmMw3g0LJ8toFxrzruxy+0SZv/oG6/eevnCRUvvuvCyqy/8t3Px2ee+nR1fWP1c3fRv3PLCb7DQmt2+85rr8OO/v/6qhkfq5yy6fWD+jCfwmeuevuin/7uV6xn98qOL5z98e3a775r17Ex/sIsG0IEWNA9tkr543dyNc8n6ObfOIfOn4Qtq8FVxvDyOL6/CS6vw+RG80YM3uvF6N77CjWc0ndFE6ppw02loZrUv7Zvj43xOg14fqm6e2T2ToJnWmeGZ3MyZdQucMHxrrQ7VddUtruPqmk4L+HzW6YFqg8Ea0AtYbnHa4FTte8da5SOremmTt9rae+UGL2np3l47UzQXe1yxRtE2R5C4g5zTYSbRqiZCVbGtibPDp60ts+BtE6kxc/fNvfbfzp6zrj5V21BdV71iWvU585Izll1Wf/FD67vn3rxn/b8Mf0VKLV3b3Xhud83VdT1fOmvRtWfVJHpWz577L+e38M8tWiUFbHqj5QcWg97KOeri8ba6kCVy6W2br7j++dsWLP7aT9f03H3dRUF7qqtnvG/hxss70xffce7pX754oV+38Au3sv1Re9T7o5SxbHgrsdJpwkxnmv58ssKdHoaxnNUm0uX7/LzfQogjqj1TEB8OyvkCCbVj1N6RbCuMLXLg6YVlLO4xPvg97sdK2Q2ghtEqZauFjEt9o8ZUwH2OydSxlSyi62UVFZpzF8nPfFs15w4swmsW9S8iPYtWLhpatGXR8UUnF2kWBYZzP4OUTl4LY2s+Mv+EzN9aY3qa3I28gL2No+smqV3cYZoPYS8FdoXq094KuiUJYigIRmyStzZtQ0l5+FEYfzA5xagsJ4wp9qJXWd3e5ujZbsu3c32n4dMo4Ey3N33aDAo42IHDHamONR39HfxAx1DHlo7jHSc7hA6pqSWNOmZSxx+alZxFTs7CfbPwLDromAV8oRp0JoL+SLD5pCnrs4XbCrxrJB93zIUtLuyyT1mPwlrfVPV4i2uEAsukuVyXFG9Nd0nuYLqr87OqBstFSvVCVY+dHJ2Dbd7K1bFztitD6S11GNF/tRX27nyFrLRC1mKF5PxGrk/DhPq8x0GcR5dIeq7/HLz4nA3nkHMo+KwKfxqdc/aMzu7PpnvWnqp/XhboWC0lVXEuqTKcdkkON33AG7nCtD6T91PB3phdvDehXu/wdN5jqdTNoa7FXQR1nd4x8zOpS952qY/QXDmhLrKvyGzl3IqvcBd9hWR3e8BZFGukV1uQ0k/Uf7B8tqQ+ih+ZLaW4kISR1A1+5OPUBs8q5lgF8dEkfbGHbGZ8ZNtPb+XYtq3u09i2LcnTnslFcdRlZ3bjp9KHJW9jOpyXfm1Jf6js5gD6i2L/VM/aJCO3csGaBRDTLlxAFtAziRwWW3rBbA8Av9iJOwPclQmCO1Xz/YmCTU4ps2zfF+1UyySPaCUztzQadbmgzUMhkJpOSPglPxeVpreno1JdM7zobGkpujp6LPpulI8Suh9TV6ilXLNEZtkp6/YWRy9yq9/FWU7vOZ2cPns4955knrpCKl/VMKEuso3PkHTclmkj0w5P46bRfqhvobfHjEjuSG0aTcvIZjFJNyQS60r8V8MEWd9jsp4GetSzfOXygeVDy3m03Lo8tXzN8v7lAoKXkeWH6WfLqPpMVQPQpFP0x8tCD/BokELci6xZuSQNZ41TSl0SO1S2nJf5HZ7O0SS2cvPY3hS9MY3m9XS1Tylefs5UttHLJ8hXsNFqxUar1TZaHZNtVBFUX9K8KhsdLpdTsdG45OJC8zGav4Da6Cl0AH0fcFR7/UCui5S5hbCJzdeq9hKfAWVV+/2UvcyOHaQntJKulf12eyjM9hH2qvdINuSxod9fUsaLrgBWzbHKeyRNBdznOBjzI59kJ6jF2kIGWkZaDrdwqKVZr+/Oj9dlbEce27gP31jYH+fBpft9CvtE2VzeNGUu72R+XBesB1y2vfL5YnkZPyHjM9+6WclLxlleQg7T4MD2j7G8xGWhE1DIbKO8zTROmCfkJUwGZrvTFL96TPFLiwDzDMhLanEtBUxCXlIboQE9LM3IhKXGlrQlPBgmKByloobCyTA5GcZ9YRym4SFcCA80qUoU94VOUYctHN2/l5ZixC51ZOjzd+SYPWcnFju2W6eshrx96VT1eItrAtwl0kwuJtlsmnNjNDuJ0ewkVvWpK6Poe4kuqeqyk+0xad5K4iwfCYTTW+IY0X8xi7V7qpokintzGWZpPeR8ZAn4v8XtG9rfbefaKXaKpiPt0yNV3Z+6V07RJ7K/qqYHY9OpjUqzbQrh1brE/FSp7HLOMVdq5VBscYygWDIc/XQCK/JS/8ByjFJ5ZT9B5WUPOzupnyjIq1c3tsp3sJyiRF7Fh7Tv4HriK+PUh0iV8RpwIpOLrNpwpJLxczBA9bB+9Mn9x/a/uPJ74qwwHEFmB/M4zLZDCOGXqL8xHZX9Df4FXVffggtz0B43Dbz+XYs92IOrFiQSa5cpNrU7uwffVtzHaXoGDys+TdkXp5S7EcqdXtzHCeWuZ/7GQnTSF1anF9ODHfRsJ6e8j/FzECeOCi/l92pA+/4YyXupK4MG1Z7rOdCONcwHS0r77VfK+QPqcvLej4Y8Hn6Pn87mym1kTQoPpLakRlIcSiWVBwXUe2hMBWzZD1OZUZO1iQw0YdTUKDt41f6chMyD6gYXkH0kf40ydmOmGM/7yHiIjXmCESR2kyDV6uAEHynvPYoW9qLsRccVH3kmYM4BH1mN2QaEOvCR1ZUUMEBzzcEARoEQBWYPl5wM4L4Apke+pAMqtVac4ylk38JLsm+E/Ax8YzQUJceiuSixQOoZnlL8om+cSv63uCTLnZu5CPWKEeoVI8FPLv6k/auSfye/Uh6fTSv4w2kY0X8Z5QGDyaRPqPZ9NUyQXfaHiyQDtzizIXMs826GZ8v09dQjZtKVwe7Ptg9eFmgOE5acHGRsKqkrqdSVeanVOvveBJllPzhLauRQZHGEoEgiEPqEYvYW7JL5v1IZZftkMlbHwPCKLatXtWymaLPM95XIqNhuneTlUFWUYpSJh8Mqb5dJ5PecaX5M+wh9Q1l7O5DfG5vCq1MnUyQV89KnqBpVO6XzviP3poCoHOibyrow3Q8QoXlWCi9O9bFHvmLNCnVxeWQyvs34ebY+oiOWJpxrwk2x4dwftk/CeBK+zXQ8yfj2Na1uIuGmVBNpiqFT8J2b58v8mJflhj3deEP3QPeW7pFuHnVLsVjBLzF+1I/J/BQ/Rn0f6sYDUP4wjMiLFKjAR/NhoX778M/xEjk/bGyHkup6FXjQfFKp0z7ap+XlVesEoEeaH1P/LuMr+kPn2RB1q8nKyuIaHuiLgHipIH/RxyvlCnsO9qj3HKjXBWly6rZpipi3ZPeo9x0A5qM0d5fMuMe30rfGxyGf3+gs33PQkMcGH/Cmgn2YHr4bY4v4veo1fFMB+znOD2VbpADuaRxoHGrc0sijRmtjT+PKxjXKB9pGtonM7Uujxga6uq/Mz1C+mpuZnj2k6PftoGd1W3ENW/Fvz6ypwcmavpp7a7gan5suNheft8mvo4E8QiXTt+8rev4GyOOHui6m+xdqvZ2ULlbyyA2ahHczvhV4R6QKvKEOr67Dg3W4zscWuFUb3cBdTMZT1nGvZMTHIQJ6jYqkRY4T+SltTPskmepPHaYBepojVNLOQiXT6++r2rl6K2b5qdXl0Zzb0z7UTgboS7t3OPeGMteayBTrx3T8IUXHvy3rOETpFsqo7NkluU6bCnXaR59dA5uvwO/GcEw6Z2kaxZrtlK7Ylnl9A93U3Ex1U+al1s0ajGpqfeYS3RQqqW4q9VLpJiSFa+Icitc4K4vtwNaGmW7WK/10JtuvoMfYrPEtqIEfhXqgwnrgc4X1wGa0C7FnsHAgbDJrzg1YfLR7AqqlQJlPYT9HvWrMPnE9luEz21pYkruBHw9UVBTLlckN/b0T0ecajZheDUWQu5Kun8txh2Eym5Ixn2PPanRvxUk61+6Brma/OJzyL5LFAgOuUHJNkgwkh5KEfZlIpZOW4dwhpgUJdr6jam39w0L77cNX5vXA5GVr/pOtrW8qtN8+9FOk7BHw1xgrSlbTM4igZwH/ZXYXoQ5FJZtWaxDDPAkjMYh4rUAI6trbtXcMJ8dfHbO1Jumipfw34nz2ub3PkV8Ju/8Ozf73/3kcQUsjxAXZ+emtkpdge8wqaCwxo0GnI5qA3WitMCNe1DPEIy0tYy3s6fvxlqMt46OthUVHZeGx1Un/c8Hrt2/ffj19EfRf/fB6fiP9/9Ut8Af40T2NK4BfEt0uXbSMXnqxrBFPb1zQSKY3LGgg02O4LYIv9+EF5gvM5Dw9nqvH83T4Nh5fx+MrML4Z4WsBJZmsDd7hwme4LnTd4OJcNrdbjNfWNgfjNheJBo26JBJRV0vXWJe8bDjWmqTHdtHlrNYJS1i92FW+XNWqEc2cU71iFa/huntm+VtrvfNv/emX1j+z8fTG1U/d/f/uv7al74zG+p71i864bkm9I1zvbJH4ru6l1Rdcvr67f3TgrPMf+Pm1l/z+zx9cv+7emd987KdX9Axc05259N5lLRcunuOXmuW11tOhTSKsTYaktUqbrIIGmdgqV3jx6eZl5lVm7jz95XrysRunOlybAscMLVQdsnXZFts42lABo0HVUOyWmt5TN9VkbWUWylsqvGC6pynmkr6y60vrd/3rbNpSL/tWrv3SylnRM65d0vPFM6qt/qqKugxf27G4aunnvshaauk3D1x7yYn3//d655IvPfjcG7f2fHPNnBmfv3/ZtIsWd/s66+gaqSP3jgBjPuRGCXSR1FSDjZWV2AU1Drtd9KBUN+YJJmGOd3A8x2HCcRCm3YS3eapEHeo6+upoS1dre3trshV7k62e5G30UCIbLvltlJ61oCOt7EIxuYq0am3YrixtsndmDp+Df4zv+I/xSxfv/UrbygX10y+4OvO56+bG7eN/eqx2WthsjyQ89fO7pvuqZs+cJuweT5Jffrjo3q8Fpp/X3nl+m89VN72Ku+bD66zeqgpvtdsQnXl20mjR0r2KBOmzS/g7+Djyo0Z0pdSacAiRiMPtdDhjLje9UtjlsFbYHVaHPVZhdVRYKypsDqfLZXPYKzT6hDsQRxZa2ZaWUVVtWSWt6D9uE75inbTOuFhbrgvjVh2GNuC4klpj7G27ZGEDravUN6fJLnDZ7ufwedi5Pbu47oJVN82hNXdGGzw1Z85tt8+7Jbsk0C7X1+Dwu00i9+h4lBz98OEld1zWjufKdfcY4l3nNPnN4AfpGvg5GvDzZID6Qe1mdBBdynI+fyJitULOFyvJ+crLn0C7lfIQAFn5qlOW383wKyULR6QUDqYYD47UqSZxmT8vpzugoktgT0Khi38U3R7cAHTxJzn2IL9k1RvT/VG8IBqdwFfeK1NOf/DU9PFJ6cXKAv3TTG4Yy3CkR+qXYCzVLVO2l0iO0CS0h1S0M/pnkOCMTpl22gRaec2A5QN0zVuj3fxdmkUReXOQwZK2+sN+Mugf8pPhXHK7349xd/550wm0J4A2vpWweWCLy5fuoUf8p1w9rkEXP5yr2u5yFaiZ3HaENLcKz8EosII+AQwIu0GoJLQZPVZ1h9GW3mLBw7kuyWaxUEoURkNgcpI2g3ATrQJrPDQF1oHPEGsPXe9QsJ402dKnBDoFzsFPhXMexdE8pcJ5ugeh2p0c6bIMWaBjvnWKWil7PydiHPrEGJfA2OZzTMfvU2x+o2zDGKWao1HIfepKbLi8/AkYwynlEw2sfPwU5UEbLr1Uefr995IuHaMUhKiGkpPRHCjQ/JekSyo09aeiAVtHd8n2QnBa8oXT2om8Cn1RTnuwSJtktBN5Fmjhj7CF6YOLnuJAWzBHRy1JeumIB/5ZPWEPN5y7dqfHAz2B2AljOlGbTuI+evhRU6+yODcp1okiFp01Z0eNUSy7/WNgiZKMRS6QW36MzhfpCA4bU0bJCDj37DQa8zjbnH759DObqAc8+fCzQTyENQxXfihwUtwD/yTcPf8k3IOAO0cyE/ys8UUj+bTgaxX7+Vp2Ffc2050HFPv5Q94eQmG2h95TYg/l5U+gsXx5nx8rp1icorwcM2Vr+KOkizqwrnSP6BRyHVDRnZB0QYXO+1F0e/C0At3rwM/5MfkdZHRVOwleHdwQpAc3AVNnOVO5jxgti3UPKHGStqG8f7o1LdM0lO2fLqc5xNpRpmlKyjR1ZTTUvt5muuAtsdXp8skoT7LDetZJEdlSLdiKn8BcEi8G61qN74U39NKzHNZRJVirPP83EfNEHtNewLxMisgW+7ExxetlTJXtdpTYwl1SRNZXKyhnD+DwCFNNpbAU8jjWKpBFOyjFPPBPwNzzT8A8+I9i5v6HYrI4mcd8mvkW0JWQsc9IBo3vGkFD7//4sGunwD30WeCim2BQ2sds6VtK/qZ4CAs7eYk+ZVfyfEt5+RP58np2mgQWSsvnvgODnKiq/O7b85Zj5ykBO8VGZd6T0Rwo0JgVGt0Emj8CzRdVNHt+eylqUna5b6vwstsdntSb0sw52IVy1gnFt0zAOajgmBUcM8MxAM7Lks4slItTwPk+4EjMZ8g4T383X4dotUwUmFCHcppDBZpgSKbxltNQHSanMx32lfiZDH1K6XzJZrWyQCO5fWlMD5VlocYs6tLUK5Ak7pKDOZvPSkyJKfuZGTswPewZ1GyhZDMYPgFwb94nci/LuCpfU8f8/dqdPF/IM8xihqotVdpBLCjJRmYKjAOfAcaezwDj4CfFoDbNvcxs2qfyFR20x5N8n3ziLzT29Wo4m5gJY5xHHJIR1ybUfqIM89A/iqmsC8bza9mQd7yaH3vH6NEPJac6TlL+RLF8OMLK+09ZPp93cISetaur81EajlSV5wHldAdUdJA/VCt0oY+i24M9QFe9iyPH6vBAHbTJC8DVX861kIeV0x9k9AnJzJE11f3VpK96tfww/34Qwl8uhAzDdCj3hqZbeMkaN4YvLVpuh9RI6BRefy3XU3uylrhraxGCYRWiD5OupEdH0/uq+9Aa1I8OIw0MstbSoaey5lOOKVtuSqomPVGsj0Y/HlQmL5/4S8CqMYbp086KvU6H8WeAeUNPmh1DGTBY082BAEOmoPQeYV4G5hhkJlPwi5NgHvhMML+gYA4U7HleHlNnkTFrxMxAAK8O4PsVYGiGTBJ1KfDH0UlI3xEutAK9AySTmRT/4GeKfzuMCf+LxZxHFPv6z2JeTzcDleX15eVPoF9BefZc6ru7fH5G4SyL2+U0so2FtxPcH2WHlkJ6TwlLHgHLTE57oEgbBNo/0RRfpvV+JK08L9YGEZVtSFbOk5R00N9ronggKg8Zos4JsqwtjoPLMeW5snbADCqY8gGmBlN6TbA/SAaolK/SMcEEKWXUPCaLvY8o4wLaB0nAbGVnyVjTrfLzcvr0hlY6VJChikOFcvlUWIdY/9AsoknBaiqk6+9KuqakjFVXkkXIMUazjsWYejbnkrfm2A6MHD0O8HKDks3hIKQbVM1iS4dB1whShubFWC4+KGOo4uVikIU99KLNsGdg9Fb2DIykC0TTh60Ykobh3MOSz2otYNP5nC50DL2LuA15HU7IOqzORbRE4fV0wU5agZdpWL4Zif7cZbSmj5tOmgj1j0aTibIIow2y5PKTAMU1PvFBFsvystOzOJulGD2Oj54Kt8Y0ZBLmyRCygKuZiHxBxML5Qufn3hTeZDrzqGxj+Lm8zYzvSjVHvaWzT2gymhP4J3maV3YlGhhN/CNodjM+chaXjlGS0imoyWgOqGiSCk39R9DsAW+aHzs/LenS8UlYTUZ3UEU3LOmS8UnYFeiYTst0TzMZq6Fv5+QPpRuXdHPmyuQzSyevJqE/xNpS5vuKpOuSZMKOcr50zJsTfm2Nk9tVMdIjWbGunh6ki+jFWsc4jmPKMzmNbDWRHbgntjIGave/kjkWm0BbnMu6F2hryO2qmNeZ9y12j+xbKsAkpOBK8C5cNBikWFx+gizEDXIEINcqj1EUZCrDPfCZ4SYU3GLsm13AdSq4AJAKSsE1Qe42Fa5Fm6HXk9F24CUOc3mbKbHpMvyDnyU+5SAmqI0X8J/+QG6XWRTfUpGeldevPTtnzfoo5ML4ayLuIQW3XcFtz+P+ZGd7+8fFlddK6JqFvFZibEZ0ncAnmchgFUZVVWVLUb2ZSWhuQPfl9zdVVzOC0rP/2BwxK3+fwuMeKF+/Vd79qTda0ihujQ/FQeCxXfF42Ux47yQYGuMN19ATuq0Y1eKTtfBay6hi6qy0OLfG6B5QeOfP/UNOB3sGe5I5Q1X5G9BrsqxuJivEYuS2ugfcIOtvd7ndDMFRKmvudYTwCobBxr3G5rsRPb1RoAsvoi0dEsBHvL1LEMomGArnc10J9C+r6G+4k57shdnFaEZHIO0TRUbKqzel5PP4/F7Cwj6j4A5CL/YDP/HmLr+/bLjSm5mETt77R88hPl55spLoKysZlU9FVcwLmJyPKPx+Rf3SVuykodhAJyf+sMvpLGvlRGYy2hvy5zhjw4RWzeT9LSv/qLKvZ1jmRXXoSZFOYPwWdMdgLNGdRDG2qGhvwPRZE3b+Qy0eqN1SO1J7HEYmQm1tLaMv0SKq79lVxbVMa428tmsTSRM7XzUqObjBJES2JroL3d/QWL7aW8hdynHYmm8Bp0Zyq3AG2U6oCdY3JdbuEpnqJS8/SNO6Fnpk+NQrxIo9l2EdOCXWVKvGk2Ox/LiAlZZMaqyPsZSc17Vy3IOfGDc+NW5+rRhwny6pe4Pk5wdnYzT7NIZ7ipXnqfAOnRJv6tXo4nOcq4prytY4XY9maOASUJOk41BlgB53+9Hr04nJ8U6o8FJFvI+zZi2fl55dpV7TBcTdiCGy/Wvtkp5HkTAgfrJ1Z9luJ2If+Cdi71FhZ8qwP87a9FS4Bz8T3PMobnG9GnCf7initkhmHjWnGO7HWr9mfTcR89A/jFmylsV85R9k/Wf7Q9le9KoIsndPtsSXj3/lGGydb1KMict+U2EU/CPDiFNNj8cA4xRrgZPW58ApcKZYG5wUh60NToEzxVrhpDgHS3AaJHMB5yPWDhOq/Ci/Fsj8n7q/qiQ7h6ZlGN6ky4lFmVQYh0r6qwRjsuVFed0O/JJqLZBqTs6vWA7dMXuapCPI56VHBH669cb8WGoCnxNT8fl0a5BFPuq1OOoXxxgXdpbAbMnKoWCl/CDHp1qaK6xtTOBz4P+Iz57/Iz4H/xl8cv9D+RTXH6k/VfGZT3W2qZHx+fTLkVPzOvTP4oXOB/0uzIdQK6LzGky7w8zPGAiS8yQTPVl3sqkiOY8rx2FzRVPiTDZ9NDnO7jJ5XBxqo0fCAs4UM0qT4xw4Jc5ks0yT47B5pgJOPSiUCmfKqafJsQ6eGmuK6SgVVn4+ifrhkvq1SCYO0Wf25zGsj5yimhzzUEkfMvmKmFNOW8lY1G8W5qBKvDN91jciuQlqSHCG7smnseQcphzjRAlGQjLlMT5iXkvtK1RzUEUfy78DBeZJevYUq6H7H5iTysemMj4H/ml8VHNTRR/L03Okz5zA59PPVRX6o4zfwX8mv1yO8ivOYVGf+0GRH2tHqYvx+9RzZWz+ZSKfQ1Pw+dRzZ8U92fScDWUeTL6LKg62kKzFg7XYWhuuXVPLtdRWmXDJlIB8PolC31eg38/oqyUnSUbwYARbI2sipCVSzagjJdTFsWZ+Hg6iC5u7K51PYIcdsPmEyWfzSucT6LPjsiwKBn0GkVFG5OM1JufL5v9K50MKfCeZESzyZPXfVKj/Plb/oGSl9V8dwS2RRlb1lOo0zMIcQ57OWiPTFfgnJB832IFRRzvlfwqksrOGqvLnnBkP4KXKvQDIRXcNEXpea/GZJ7k8OxdfLr8fL8qXt1Sw8paJ5Yv7wo3NP6KtZCYSOzt0yLLFMmLRDOcW7GKDKwLDm1nsLPWJ+9HpTUz0DiffDiLZVtrAR3bvstkokTVPVBjjF+/PlEf39BlRq6VwDgHC6AQv4eeF55AR/LcV6bGo1wu8geiMgvEmQ3Jsf0U76trbTk8ubE7R8wXpDeXT6BGN+Plo7PMNs+yBlb8UZq/KtDcs9VX4pz9BMYE33pq7CXH0XHRMp2HonaQYYzMiWCQohpNjCBC7ehMAGrW34q3bay8FIs8/TyYN/zx5RNiE7OhhKtNvt2ntdHvPb6VYMJo2WLW2tNEKv1V4GmekBd7Jx3jOwSEDrtRoJJOdnStqntGVtkuVUXhxuNL2YTL8pE1HhknVTqugtcu3r0oeM11XFPVppBvR4sNa3Kddrd2g5bT0TvGje+XrrEfZfeN7j575J3AkyGM94huFmsi3wcuXitNzHOPRKnc0Ts9sdNMTHckjmp92XTE7dBa5FWem9826aka0wyhsem16dd/FXXNmBek9RhzU869Q8Cmopxv50ehnV9ftNhgVEbaPQdSlid/p6XT5ibvTNejr9PuR7tO0AX1K68yxv46hrpHxEesLtCn2+j5Zq9ih2wX4P2nrLH766ezXnn5a81SxkbIzR0dHy+f4md88KdtJcX7B62HzCxOXCErmF5i/fEBFy+69c1DSknIqXmw9oVA+TUebMq+Pu76gHrczH/iA4jtfy69rOOSJlegk6xqbCnLsK5EjTOvc2MDqPJEcF9chNQ55P7j8zATzZE3yfWpPGug9IJskhzxoAZNPwvh4CKImNjPfVLJHtwQn79VaJCO74ozeUbaGXnH2sOQwm8vRTEW03qJcZ8ljRpVcKUUutknyUcmlbFGX6DU6bCClkiyRSSQmx8rLlpZPjNkBaH1mMKiHJJcs2pSA8rpV+V2BTeQ1RU9MxbsCEUF2XiLfAb/HISt6VKoROTdXw3HIjEWzzqy1IGzFYcxp8W3EQqADURhBCTRMznlSvoEdWsqWttJdb1jEG4mEOOziaBazzWRLc8NkpeQiEpHMjjSxmqw6600WySIZbWlLklnkmdSzWvcrvyeo5bHfVvSuUz6DT1DXYfjAWnC/a3GUaxXUTph85+tv/Dl7tOCJ+U3Ys0HljEvr+bBUp+U8XO2k9ZQ4C7GwSkhKDZ5UXIyL1hTcOsIi2qgQuDkMbfEJ6jgO9VHVjtUYeboO+84sqyIXtYulVXzj67c9VYw1z2XfLK+jBuoo++Ewevuz88JSp013kmArCRNCQiiIxaA3mPNgi+cJDzF7QqQy7A3fRO8mCsu3QAW5UOjTO2dokDOVeAvtxBrEeqR33d6jn8RFcyVNN5mfvqjQlCWu+k51CIecZg8YiZ7l2vKa6IG787ctCJPt685thvJ+llvL5fffo5Tny9dO5fI/A3X6kN57ScvTey/vZquMubvxOnTtVnbJ5bZQLM1ujrRbA+mQ0ajT/dMuwZTPv51cphty3/q/vYsz901oy2YWO+S23Jdve17eU28va0tWXgyUyb2PteWqvNwejar5/MoxBWk/lXvQj/2fUPRkXvTesntEfSDLKpbbK/cL597JnwVY1BxVrv4XKH8Zy+3l8vtzv82XL2qO6vwD6rwfl/dNq2JPehcOg7gSDx74bvXWZCt74mwDRLItGD7VqMJFIf6U4BVi4w4c1qQ0kIRt3KnRfEy8Cf62EFdMWDTxJkGviiv6TxlXnBYSIsTMEZOeN9ykl/TU5eoVlzsODuQIdbWnDimjJSEFi/Ga+Ezc6ow63C4lpDR8Phb95cqAnUaU7K+WNrRnVm14Yrq/oryO/16MKRPrKHH6KWKKQx1TBlhzyhHlY9Vu/BShZLQklHClVaOhJF8zOZKU100dS175DGNJShVLfKgSi5WOypwTW5xPOKG2Th+p9Dn8N/l8/0ByP86Cx2jfPxA9Slpr0uiRbz118Bj/naoNC3tNhgt7TQ6g3+VzZb9zqv3ILHY8oszLvFLIrd2svGNieeanH2G59Y3KPUXN6BU5egSU6BEoRI9AwOvtZteiAB5XmXfbldT9VRJ20Sv4PkfB9zlSjpUOLuyQHD2OAceQY8Rx3CFK8AtxTBo9VPt2J8p1A5MrH0ECAXr+cF6UQF6UABUlQOTVtrkZT0EUT8qz0sOFPZKnxzPgGfKMeI57RAl+IZ7JIkiO3WvFz2Xz5EPKfvCTp3zeorz8iWL5SZ+3kPtrU6G/9qn6S95vHp2kvwIT2mUfa5cvbOM2BPAwa5pal9xLPto0iXyQSrAgBWCftqMKQWpt8cwdFqPqlfmn+YV7eczsPpvSu3flM3oOFcrvL5af9P4bOqY5ouy7HijEqDblXmp9hSuNTClTjwnc+h8kp7z9mG493oDuRVuQgLBFCSuZ4h41+CNqFcznVHEqsQ0jugnjsZ0WC9vGzHaui2wrMykiqZ+hEvYxnEjJs1kdW0m4sP561a5wWH4CQZ5/zqQQ5NlJ9qQHh8BBKyNCpvxUQC73Nv8C+Q/hv+FrERnQpZJlsfisSMTbhH6iH9JiYZhUST7doFYrokELDmECgzmRXy9IFgHXcgKTuiGZFvZphtaIWEz2jp0ohjBbK73NA17p7MXh8RGfdYx6eEhxRQhfHE11/+Pxx8fWH9y9+/HH+RdGRrAz+8eRU8ql6deTIazTULnq0CAIoxtEWquWmEFEDciFmFwSk4kf6hFxHxNr3ceTq4bGHkWuHx9cf8teJte52T/KkmG0DALrL1kMvUAy0RyhDSLohFhfwcZXtjTZaMH4XZzDhAVJHbJwIY5wt8G7KtQ11ouT471rx9QBsTnVy0L7LyGa0xheWKvM78uj8zB0T19hfSopGQmqx6i+jq4xfsQ2v8KcMsPkC/vBFSwrO8eMzUmbivPY5fzZvsACTatUpeL/MXYKFmVg+w03FfYb7sM/Q2xPLX4ihlGsmZGmS/dgyrJsKsjCaAqy1NL1tVkYzZpJZZkCpVAv+nyPTnm+p5iTVtJ7Kt+i/p6ZEjXtk+zho97CelDps1aKRU+TzCQVktjVwsdDJ0Ma+jiZG0aWhSev6HNMYIgr2UMKshX25v3OAWV9qShHNc1ifrdTtXKkp5cucfgkW2Ip7lVjvkG17z2fCW/FEdlvOdNrIscjJyMUZGckksfbpc3QJRu6vlach7kY2vc79K5VcrsyD5O/3z4U5AzFOfFX+U1kMbODFVIFzSOnc9zkKaOJJkP5+QdmBhZErISIRDEGUjAGyBAnWgNYJFn8yv23ynnfxLlvHbgAeNEQnQaJN2mSSjqVTyfVqRF+vpAe36dOH2lCW/zT/P+D97lXsmOoWtBB+5u2Ew5t5uhyQbI5ZbdFbdULBN0Hr2kCtFwMyv1OuBWB24Z+EtwGciY500yw8YTJxJ9gTktnpv31WwmGACd0mhM6kV5ZK8InOwWt1NWV1tJeTLvcaa1WMAhmIt19T5pIF14EL/E6eDG704QIVTpHWgBUwDBJiUYIlRA2yRFJp2PvdFi3mxxBhtyrkiXRmjYYzJsJ8NecEJlWQhHQHo4WEZW34LaBfpdQBcUFgSRbk4nXeuk/6zvwd7xF/RYlE/A1/Om0dtrob9bxRCcrlnin0/oOtAvqxevsUZtY01bT5m5zi26xpnrBxubNm5s3baKvG7Njwhdub37sUfrm0ceab5fbGP8E2k6P+qRpGqjYOi2EJi0+QdZxHL8ZQuI6rbBZoxHhK/iQ6N7Uarmq2ro0J+kMae4H/GYxOf5XKtT7nUzoTuuYFbqpcxw+ec1Lk38P/JKkWlrTFoGei9S04Z+83HxH9q/z8ZI7mvmfHGm++e+XCCdupn2eXQJ9GWXyXC81GSWdPo3FE9p1Oo1Gxwkn+HXcZh3ZrNNr1unwZoT08B18ymvf1OmgjV/dRgVjBsmEI5v1FEH/FHkZGa1/SUwq6Jh1vEzQBDRiBBoPmjASnZ/96x3NL4O8GEQTHry5+ch/Nt/M/EPuf/HP+NXkQtDPoGTBGUR8QhjU2Mtvu96TOMv6Wq/1dZQ8c6w5xWUiTp7/Iv7Z179O9bwb/0wcYXRRdieZDgcR2Sygzbz1dUoCFP6tUM6TbE01L7MDcbe4gRGT3O/Hr+DvzP6R5QznU+qdBHdxkAYOk0HJI4hCFy9qNBxHfDpeEIDbPu3sbk/C+hfQGmvnWda/sp9UrE7r6/DbeCcw284L9ARFT1cr40jFxfA/xD/24fn8Y9lVN9+czd50E/Mhd3Jv4QuFQ0iHehl3DmsRt5kfxj2SR4dRp06nRfwqbh9CupvELi3WevXfewoyTdog7/d2nsnUAnV1WuGX8TEMzY4OgQQ7OB5LoHmeLt+ofIdZ1EWvfQOvhs9YQa5u6F3wH/zfvtswv/6eW35A48E53FtkuXDIGtd+cIhmih8gGiOqJR9eX1Gh03UjHb2Z55juXR1J6STdgI7TFeOJovdP8L+CjNa6A3FEwCR5dD94l1HZvUSc1Qvwr/mvUcWcn9fLaqW8AM6I45OjSnloKqDILsG/XsB/bf7f/cKDgO+C8m+DHovIL5mSmg0aokEC5KcCl9zPGHWOgue2y4dORt7ev2A/fon77YdO/o/4caSiN4D/N2t0eiToOS0inB4Ajoxajx6BPkwe7bQeGS2iOCN5pOw6fE8ebX729+V4AsEGDdZijVbHGXTJIyOAN0rxRhgeBzisTvD3bXwPgL0EqHwIh+Znz6GgoAf93DZ8j7Ab2mMR0+EoV+WLpAl74ZDA81j4E0cQ+YC/KYkx9mq+d6WsAmeOQ0LaSXve3d6cSiT825BE5I6HbvfjtlaR6zemX8isAg4Vf/lL9k8s/gM/8piw2xqn19PbIBpiOjKoV07i9+/Ai8GXGofxBsmyIIHolswBiMTGeQsSbGdDelkul3uB28ZpAaNGh3Jn0dlIHbpUxqJn7i+RJGKS2memh+gDnKebTHSbg8g+EE+K5HRRhOEm4iW7O23hQ3yS5xbzffxq/l6enjugCfOYx/Jdxwl5Kw/Lo7aAN11M5Ta8R+U2vIdHgJdpG8FmMJqRrQtqcIKu1y5HiDcKv0YeVIMS6Eqpq42bz5ELuCs5Yl6xIYiD0WjMswJpVqwR+gVQV4iW9Z21musr7qwgc2JLY6QiJghR+pmeROvAErvGWrrGX6DXDrb39rZienZoa/LVXvB5LS30JwsXkHlkzOCYZ+HWliBx0gl6+a99FqZXBzaRGic3Cwq1OvEf6qRzbU95//qL3k23nNnYeMsFfp/ZjKenOs2Bypa5NXZj4PgoXsUZnwhu/LzrhZenXX5/38olS649KxZLpa7Gx+q7vc0diTO7U+anskNG7//uHx2lev57/ufkZwJ98r2O6ZFR9qPgRGczhXkt70NVHpH6pxB5i//5ffRZMx49BUAbhaeUcZQFHZS+Y+ARZ+zUCZijdzQS0WSyWXEngiHLGlBPMkTITCu86aFv1sDbLYRHJMU+OUwEIxE6kUbSrNGAZx3SQFl400PfrIG3WzQ80qTYJ4c1glGj60R6Sb9GzyH9kJ7MpL/20zcpeHtYf1wvpPQr2We83txp0kPPHAE1WdG7dvzIirJfmEOEnM7dOuZukUdrNtV/vHFU+cO/Mzp+r/IPqf2FBdVJFQKv4XRIb4FsRzSaeAsxJUeokcMLWPkI/Xl0BOycgkacUVurfPzt2/vBdezfn7d1cBzzmbUjiDt5fE7xINDWPN2SAZ6J18seabTokagH4WyyC3kEL8gOz6MuhKJm/x0/rjiRErkF5NjFgV+CfsMFD8lcGxfhqqlP2w/htwFfnb2vhE6DKiWDoOEJpE8azBNKW9E+MwmqIgNQGfwYEN5+O+8Rs+egkjrRa1MlKSiIOo7T81rJ6kxr9RqCtbxej7AoIKwDoeQ62ih4ZyeDP/pqYlR+28kkpQlDW43oZsz2X7JxI024DDv/8z937vzyl/+ltL4mFJUsPCcircmg1egNnAkblE56Qemj0XwPqfvHXOie7L+z3gEfU0V+QW4XRm2i5dv4XHIJ0m3DCBSwK/+cqxu+v0fYA99/D59Netj3PCl+T+lvYd8/CN9fgsQnkZl+Tb9rgu/uYtiDuFfBtquwTyevkmsY7RC+UKbl87T1QLuB0T6El8J3hu10kYcRs+9bC99/H5+vYNvy2GDtZ8P46Tv8T5ADXc98gy/Dz+Ev4y+xfYlfY9NUmBwcZ3VgUqMxOobxMsmjCVhFU0x/s4N0YUcMp2gu5lx7Vz71ANdnfR+Cz9j7NAekhkatjfpBv6THRuCo4axWDXUyttaK9hbwlzT9gtZn7hGzy1Pj0SqN03b2zXVXSOesa7m7e86SZSDlt+fW1Xdd9oXs5/HXL5h70ZXZB6h+oZbc1eQgWQ5j8mnojR1i2GRNR+g1crX06aQITgbwHO9S76VezqIP6YlLSGptzvQhI3656a0m8q00TgxzlZJJY3PZ4jZOZ7MJITzMhZ7McK27uUrIJkI7N/ju9RGfi74NccEnuYr6YS4geRF9hlaK98TXxPvjQ/Et8cNxnYWL63x7uADyo2YoE4KkSJo+M62j5xshXUpH5ryoO6Yjg7ondM9CspTsXUcn4+Vx6ktj1pdgpLp/fF8rNN/eXogtLV2ypxpjRyuzgexa+JkQovEaNnufYffMtk3rwmk6la8s/dLJfLerEsNAlcuwUON00FtqycH+Cs2Nd6067Yzza1ORM745D0ebLjqnrsHxpfBNc1ds7groNVhz82m3Jhalv/5Am+OrsfSq5rbLrp7hN+l0FZ7QwlBdIHiW9f6kd1FVc+U537/btBxzDX67xhOcue6L9UpfHIC+cKEgdjyFArk3pYYKZ3pjAD/lxXsdLzkIZzGGjC8ajxl5izVkfdF6zMrrEbeFO8xxToE9b2trmpFGIj5O0wFR1GN3kHaQL8mOpkixnflDmGcziFoOY72/2wgdU8EFoa8qwSJDSIT21yI3F8hPHATMnvRJBKo6gEbQSYhlyIpSMP6iuyCCtC+rzZJZMjnSa8xD5i3mw+bjZgGZU2bitZhxx4vmd805M2dOQl8VFp3G91npOsva/BrUEary9FJouoq/dqR3fIRdh7s2Ia+5rOjt7euFd7GIi62zuAu9R/vKWROnvacRyYHxNzXp9svvyHyl639/uPy8c5Z/f/D8nn5tvKN32Rc0ez/fffo3LW9eccmjP7xizTWXPTxnedO8a5fnbeDX0O50XuhXO+y10ObO4dxv6YEZfrpw1Qy/VNJPLwjiL5pvMT9s5jTmH5rJl/V36B/Tczp4IXrNJo0StY2Co1sHjWmERg3ATx4a1VpsTh8052KEw9CGPdCk0Jwp+IY2p4c2ZlgraSUj6LsWey1a3PGs9kXtu9qclh/UPqF9lq1dsZZUWm6vuhlZIyrLVNBevWvp6V+JmHzVcqG9REXZnQ7WmNPIrx/u6f3BsnNW99764IXnfyU1/apr2pLJtmuuaWsa+3B5w1Wfe+zAyp5Vn/vR2gXnnrfg2mtPP2/ZQtn3odyNUN+FLJupAZ0y84JDIBUWgmcIet4kwhciZybgsswCxD2TiDWYVlGPRAdCookzc/SthTc5eJPeIhBegzDHg//YZjaJmmEuKJl5DosmvUAsOt4sT6dXV0bSYWixHtTPzvTRIJrujGg4TR+/gSc04SU86M7+dXuhkTzW/ZDEo66RkRH6H36/TTiTnsZ9m8dKf1jgD7hXaDFMW1WIGnAUc63gAcArtHJk6P49z3wTa9771jWOYEXsy1//21exP3sCr8fLHg22+tObsj9BBT8q224IW6XZRiuoS9ADL3cE8U4f/rnmdxoiOJ3Ofc7fOCG8ECsZgSyO11uMSSMJC1YJ7NZixe9ac1Zitdr1Hje1W0+Yej1dl36xvo+ma1Y9WK1ez5u79aBYdpWCucF2Cyrmn9JidVbqXm3IQ82Wuldqtroh3RbdYd1xncCcrNeiA7OFUWmO+li12YKdltjt+L6PMFvQQnrET14DZ+IIM1Vws0wRFXOeRg6cvewRMFXi0aQ7LmPm+6Pl5341u5qa7vK2zFuPXr4aLDa8qnshteCL3wfTnTGd6aAJkuvLhV+hKHpYupqvNVrSP+exQevXXqi9SvtzrSCadNjEWcLeyrRlumhIP2j5iYVYLDafN5gglsi9kcHIExFejERwZaLPtxoilQ/bAnqhKoH1lpjZHNUEq2JejDUhP4pao+GoFOWjMWe1JjlmPdK7H/K45Ihc7YILWyvfnq58DPGm4MQSddimMkS3WLRDeWRM//OXj9/+6i39X7nltU1fWBt+omXkez1z5511H+nLnou/mr0R78U777nzrfe+8W9LL3jE/5/rL3t06OJr8FPfzh7/t+x/U13k0OW5AeE6TQjapA5c/grp0TdS+K0Qdvmn+YnXdrptmW2VjVfuNmg34XoOL9Qv139ez50ewv5wRND4NJ7qOq3oFV3xGr3BabDXp0xGR7w6zAXralJcfcTl8XNBrd7E2QXaKlK0J7oyKhhMwcogsUaDkXqf1+moD9o5o0HURIKCToiE/bxPo62r9vBeUV8Td/FOgylVb+eNDosTuzin1yf5qO4mrPb0gG+IdkSlRXMYRswGoxFZgvHKaPxZ2W2CtTXFLRZsGcaeW5O9tCN6QTVpax890kvT3+RapqBH6WaHUZu7nQ7k8/9R15ljR6k7YK/0pnXaN+xbpZC7/Su3mffu3SvstbKfxR/C3r3wG03HemFgKt/SAPlBTVSMtsVr4KXaZm2bFmtrFV1u9iLGa3C1nYNXl9tOMwmrW7huxr8/+I7TO1A5f2bNwIzsySe244xrwHPaaVUDmftnPBtsyL6K28749fSF2ednzGv4zdUr+/Ev39rwVXL+5WbPXb86iH+K5/z8V/pFS/W+f3l69S8aV8z68G9evJyMh/Qffjdi4r/peez+t7PHH5J99OW5N4TrYMyewLXSBfW1bl+6Dc/HdHB+H3mETv7jl8lb5APC1QsdwkLheuFOQfiWDu8147QZzzPjhvob6++q5zQOl+M8B6eb5sHP2PCYbdxGOm2LbMRowwYuDgnjNoM1XUkTx2sNkIBWVgdCFv8TfqL1+yvqtAg3YYQ7/ozw19FDiLyO8DRIZCHjnIc2op1oP/orEg9ZXra8ZeF0ltMtRLzecqeFCBanhSALXxE0cr66IK+LRFBlXcznS7isYUsijBpd8bAWQ5Ck+znGrK8qOjC+D17Y3AIYYvs66r7AY8lRU04IX4LcMG+WECWpadJwCf/XUtcG/RQN18RpV0ZaeLdIIoqVuiHPppYr220l9Kzcmdkf7/zRzmdw98u4qfPZS7L/9UH/6jPO2/T9y/svXDHrtNNuqQ/iGYvwL9/ccMuxX+Dz8KJf/PqVFxtxy0++Pf7y/ZuayU8feqrjRzUb+754xIVX0D7z517jO6DPpuHvsjHFPkO1na/zdFSc0/SFhkuaNtZqfxc8Fvmvlrcif48I3gher9uoI+lMJhgMJcKtLS2RSF/4WJjcG8aWML0YczD8RFgIh+OE47xeX8IPkTsAOTZO+rHf74rX1/TVra4jdbdLjbixLo7FoOPzVlPQvNkQtBrcgy5DJBjgvNGWDOK4VP2KulWmE3TXMzH7prem0xiT27wrwhzmzkyteDb6Ir2fOLrOHQ6F/H7fPtfmJ0LY7W177G55hOM98zXP+2x6F96Mv9879v7/x9ubwEdRpI3D9VR3T8+Rmem5z0xmMpmZTK5JZiZ3wgw3BAj3FQiXISCHyH0GATnkUFFAxANwvfBAVG7UJSKCF4orHrverrq6bnZ998+qHNP5qronIfrqu/v/3u/3TdLV1V3V1dVPPfUcVU891THm2zjoy4tt1/ooIaUpqgol2uamGr+U2Yr8XEo6GeiNeV3vyHMLc4mipOHMZp7XBBnkch5jIknVLJdLEyyNerPolW6W16sJ2qwqIrNqBc0xJnZ0lqAK5+UFC0nys7OCgOyJfKJZ0cB5LiHRk/xYtMuJ6F50+JeQawXfYftjS9sDURXCXxoLhmhQGs+JRaVBYqqSmW3kCSs8A1bxa9+qQcnR0x7v1XtR1Z3j67bu7PPw1t6nvG+/zQb2rbSB6sVHfnQe1G6fufBWN4wRX3Pi5u1bb7Y6whUPJwqKGvff+Pb2rIXbGwad+ujk8665d9w1vmrd9uul/r6hvVYR5MIoF/jk+F0c9PGO8uL3Ql+HsCnkD8VCL4XYHLVGp/frfQYhWzBodIw20+pj1EqzO8ufnRPM4l0KIohonepsfzGh7HgrkYfK/KD3g5LN9qtzCHvVC0mB9vWBvDo+QoCHhEPCaYHZJoBgyHQEkk5odYJTAwEi5r6F2qlVmM/qC/oYnyag0xsShpOGTw3/MHAJw0TD7USZNoDBkBeW2phIEW3RxguNc4k21ziX9mQqQMhmWgQvJkqawFzhHBXo3mtNJM5HL7QSOaQ1aouRZKFlA6HPwgY2TaYlEu0jGrGsIfCMwV/K+KE0LrFdgz/dnU0x0opegyJ4UGUoL+qWiG479M4BWPP8gerMQw/Meeebnm88tcifDf3w/eNCPf2ZNvGd1O/axCGMdeL39w+6I/VHNrhj/1H43X8pxHtJG3AohwQ7uRNEi81C2ShAuPBfk2G9D5AfeEwIC8v4mECWx2ggVfN7GZ+ZYXwOT0ibtBq9Ommf1/G5A+I6HW9wZgXVSQiwKlWS3BmseosIgyqePMYzSrMBMwafye33Wlw2cAy2wFuWTy3/sDCWfC7X5yWCj14zkZ/D49v5PTxGfJI/z3/GszwfoQJcLPZJKx1mJWCeF43KcWmlDxGTCdWk3SsfCYRBOu1pNhnper1BkIRogZP5Ig1lKboRyDeBL71LFR0TjJGrGB0essR8pT4bhCxQ6g+E/BZu55Kz4rti+MQS8jsLefABjYlvirt2i8YxjH6M+PTuV+Gk2F0+9rXtg9+LPeixr62tDXasXZtKrCVRSeaJtX+t3EZgXoa6o4lwWaKbM4ezw9zNrqnudbpNozeOvWXcPQ33jVMr3Go/F7G6HX5LxO8q8MedvR09nHXVdYmhzEi2iZllaopMLZ4yZBG73LR0+PLRy8atY2/X3W661boua2P1qiFbJtw68THtMe1p7Wv+04GQM2PoGJ855xg+erivO7e+ahBpv0MqVY+Rg46BKenINbszlFV8hSceLy33IGSoEpI0VSCpz2bwE4/hQ8nKonw1pyhVk+c1Q90+TW0NVzSDm8EHvmqsD9kmNNYOynm5rmLQjF5VykAB7xUEPJJXarUkPNb+UzKWkUFi/KTJQoXHUDFygsc5ubz0RFkZctOMKE+vJ2GQZkd5GpIVOSZNPgb/OOi7d7o9P7/+ojRdO4gQUUKEB6W+FCRiS++lvvzh4lfCD+TWV8LXXwuyfJtI1KS+TqTyv0y0ERxpi3wptAnkSkh9RR6ThqqgkQ5W6QYZ+EF9iwxDzTyHKuKEyh6ZVVHRF2WYCZE9Misjo4eKKzrGFBHizHF9UZnSN5QkHJ3lU9UFcnL7HmOih2blqlA5efDZWYjOveQn8mOxKDmlCXEski/F5PfSaEQaC/NRyTpmsBl8spAd6iC+VtYDFjMh00RSoztOEUHc4NcBr8gHg99kiEW7EcpAMoOBNxOKXlZeBCGbB6iCUkooSA4piEjuMXjzr8snaMcfgeTI8S8smsg+p5je3Dy1sgJqN9d9d7pld29wR4zbugeas7bOG/zSnlOn1u69Z0y/lrWMD4oKMpw6mxGOKFfPun5gpb9IPFAxaqiXO7H6uqegDMTX3c3D7oDho4cUlefkDBx6y4B1b9YNv1mprC9oxmcX3OWzph7n9Knvo8vGD19aI96SmpsVLOC4yMAyuG5ObVFNkTdvXGbRkvpBCVkPeKD9GxWQPlGI+qNh8GByLIctGD8KUDekYQi+fgCU9u3dF/fpBc29YFESNkVgZD4sCsJSH5zNfD8Tr80EtcPpwKoqe50d2zXAKkFg9BwYuN71nsrK6kGeZA2OVCvzqPXh6zpDPM8t7BAeFg4LTFAoE0YJzQJ7l/CIcEZgxghLhFsERmCzvODNdrt4xAv8EH4Sz6oYXuVOsppIcbGdF+K7io8X/7H42+JLxdxjxVDs7X+4/7/64439wdYf/tIf+q+iW4wKRfjRIthRBEWKuqDQ09tzVU8G9RR6Yr5nz2pbfZV3cDWgaiKaVucJ2pwcW9KWzPTFIzaw8YFJilWKvYpWBatXZCkiiomKOYo9ipOKTxVKXoG8OVnaHDSCyJJ0PJHOdpyZm9Z9CXWU1FxZraNJwhkqMkap1Ci0UTZliNE5QnlQho5BStyLpOWT2600Qdofr9OOuFEWPBs7pE9CPKmi7GXKrR1IJ/9JCqM3rTBKgqj0B34mnYFisEFCfKtF4GgiEye6po+UooI3mlaIi2ufzbo4scfw0pztD0VXFecubd4HismFhqcdb309zrnuiGtlNP/qkxdPdc+vjxcWeOo/P4U3PTFmXe9a8br60Oi67uIZsRge+HFACCpeayiAke6PcwrH1PrtgbC5pL77oK1j6tbVTrc/tXFAjjqnRF3Uv5s4C0qaq2b6MtV8aiF3whma17RUfLwy6B8yH9/7d9G1oJbiKI8cJFhEcJRqq0HCKQtRCYpjS7JVWQz9iqYX4bIgfB2Eyhx4NefbHPyBFxSWoGWRhTljgbAZ+hlBRfRUbFXAKAU4GBjLgBXD3QGIBnoE8E9hcGZ6ADuwzesPhe1WX3Zu2BJm8/JzAgxXWBAMKAKmopJo3GyMFMfihrg+Q6MkiBkPBxiBd9qsOUGTUa/L9PryC4oiGURe9Piz8wpLijWELYdyWS4aU1LDJ4ZwZYPZYndwAlYwmOGVlmPt3xx0h+hA4veSHbrZTq7MAonxXhLj6T0FVZzIhYJm0pEbDE1iaCacTpJcsI8nN+xx2BWHhjj0iYM9nBvuF/4pzO4Mw8gwjOOhNw/rFdCggI0MjGTAjnPxEsyMwKDGdUTLU8TNlgCDwyqHkOWyB5Gj2IGVjjK1zhAUIm3nW4X3JjSSExWxfrEJoTSC2PEjaGyLkX95wKc1/XN+3BGjgyHpX+c9gyyXdREUNvy7aFq/niuNYEoKmhwDH+NnpKM0RsVrJmbymaSDIeIFHwv4bDHQAPiJkOHnQ+SK99v4ReK3y59bLpYsP7NY/OcXiQcXLTo7FXYu++t82DHzpWXL9nX/VnxMPFn7hhiuq8M9lnQTr/b4vvtE8YXSc0VLy39V/LgmgoBW/D+pl/4J95Crtn3/JJIukQC579gA0hLpb0ZSZVVgQQ96o+EY/sNhnU6lVvAk9qxakfk8fgXZ8HlkxW8fAiBPniAXDH77oEHQCSdJXI/fRjw5q/FZwsp/SP3QRpQcKSAXX6NEqkayUIk0RhKEosjzPpLtUtQKdAPSaFkpORF+x07Y16de9O3D+zZvTb22Dz4dU7Pvlm2MjXzVU4N6Xp3BBnZcvRGfS52q78Eorn47/17KO/aiH5iNpF/aiTSbix5KWm4XVpnxxoz1dszjIiUAaw0WSfsY21SaeCiks2dkazTuO3TU1lyny75D8sinIxdWK4uzkEajRtKK7Ay1NY4x6+ADARYdw7cl1ZxXDWp1XjDoOI5vQ0ZqBWCIRRprUjWxSE0Hi49QY0LC8tvoURmhazZojKZI9kGISp7yvqh0IrK064g3SOy8VJoXAyKD4kcmTGhpbl7Qd+PJ0eHtdePX1InL54wbN3P2xPHT8fSUDX/LaccPHTr+6v7GOc+NnndxUsk08Ys192xbueW+u1I9x0l6VhZp52EEPhaYexzp278/aHTGqYe8g4TPSKtdthpD8Wk6UOogg8OHMTYaLciADAbEsAKLAbzIYCbioF6n87KCmWWFWSx8xMLj7Am6ScRbLO7DrmexlYV3WeDYAFtKl8mwfhYXAWtgh7JMxYvsf7G4OwsPsMAqlAa9UadKWjDzvRKQEpSMUqnQCHqMQKE0m1lEFLZvksOqusfLhD4C7kOYM1YL0CD8SbgsMF8JcEoAleAQwsJxgT1hgJABwEBwV6dgkU3LepNIJagwIXRqhSKZlR2n1gXnFYxSEaFTEUKrnfI8J9HEhDOGDiIiDaaQFrJHqLpG/g3pgWKZZkhCm2RTQP/mygMwGziiWbQI0vA8ORGCoJTH3QiOy2Oo+flh0sV5WcMwSPoFUMWaG9aOxOi2XacWLz41Cq8BPrXLj3uJ5fiOHSKL79iHV6duIsdTkX20/YoRYk9I+5u2JXeX66EiAypUgE1GxsgJBtag0Ot4nSpDq9QaI0RjxQZ2K7OXOc98Rrc7tWiVXr6Yx7xulRa0WotGCRaPFbO8kmEYBAadlkkagbQ45hQqFrwmQZ/BIrPXXGxOmlnebLYg5EVD0CR0o7Q1wXmk1BBOaNlqabWct7BVBKuSliEWTK+wJSLBSDgzodHQaXdBdWUi5JKTLUZIQWuCjnme+1ge/GykEaoLS/S04yB9hAgqRBkLWDgLOQgAudJAKTmoJRV7QnTBYPEZepwSD8Ig6chkN3Fa8fcH9x18ixziCOj97L5n3yIHPLYfSbpuWLye/0pxFJlROeqLxqImyEyOVNiAtfeyN9mZMbnTc5fkMvZ8CJRPLV9YzqjqHHVYHRpRPgKPGQ3Vo4HoeZChGFgQKythagy9WHVmg2P8sOConPFZoxyTk1mZwxqCZQNLCoYRRnhUnRkfFgwmB1KmGDRkxoMDRw3EA4MFjwQlc/mC4oJJBVsLWJ4JFgQLJvYLWpLUtW8ypDXELTxv4zGR8coVUK6Yplis2KBgFXuSkByTARnaCtQ80Rc5J7x37kK08VwjEeoMsQmNp7vIfhFJYiOCXqdhdHqrZyL0RZznzp8TLqSXkpG85y6cS8TOnYt2TsZ1iHogT4UwCt5fVm5KzzaDQMcYQ9KsdGmc3iorN5aXlbN8qCxQVm5T8Cz8YtKOXocUPBE2eGkSxVQG0rS/NFPNfzV6+KZZowZkBM5YAqs8YyfctHrY6NT5DY+KJ+ZO79593AMvzhk8pDYrs3dx9Tjxz7eZ3oKKvh9Ee8zAGXBvqLB/XUlhJNq3T1E4tbv76I+qe4f7JGtyhw0c882yiVeX90gWdp/bL0sJWbcMHjhI3FPZJ3sq9q8cPKzfQHhH3NsmftS3rPTZY/Uzgk9ugeE7js0WhtRMh0F3uXusC1yZMrCqR/fqgf1re/SswXsvtuzTjXpjmfiC+P5t2ckKsP1R3FfQrbCpt1GeU+PEoayOu4BCqAQOHEdBQsBUKl08WyCBg44/bQvnxzWZIJEmDWdPduse19uz7BH7Sftb9k/tilym2F0S4VguYsOZZo+7xGL22LDL7XK6Aza72eYusdldDrsj4HSZnU6Xu6QkgG1mjG0Rs8cc4CJmolzZqTQWscNbdthqBzvJhLkcJ1GCNJyZ80TYfMFhc6rz3TmM4E5q9HZar+vsrrjCDo/Yz9h/sDOP2GGIHRba19l32Bm1DdS212yXbYzT1mA7QaJ/snHFREEZYmOCNniEqChuF5EjjdiJfvQAF+ELzR6jN0coBH1hViGhwIUluTnpeT6VNxpHxhw+KU390z089vDAx5wRopl0zA+nZ+pa6VTI3LY0gtJxcEqmqXg1j5Leefmy5kIU/DOt6ZE2WRqcm7+Bs8ujPRtYQpS5NHGm10pyVpLra5OokpEFpdGSrxuT1SKjeynF2TjBeibE+8FmYoKlZR2T0RStzTaTkdUN8S0/qW0cs2zKxDFDtoBifd/Nu65/E4J337+Vh1HD1qwd1P94vHAecCOWs4eXP9v/09TIopzFgwea9oU2kT700SrxH5+8jD0fQABrnMU3D+gzfPBNNUNWF5rEt6nhLUvYL+J6EJrvQQFUQHAqI1mhYIg+ASqrELBrUVgI4z7J8JDwpDAjXfBMOJyjhqK8ZGZGXl4ylBfPyzMoPJGktE39nAx9PE4dYAsRb2Rr5PsIp8KRiDLHkzRgpbIw1+GLF5YZbfEsajqQlwV1WQ1ZuCqLnhhVoaMQq9WFzsK8QiajMCsYdCUbrMAgQgsUYCdPWcFlR7FIXoDhvUqdWshQRmKxT04LhPgL751+IxrNlymL1MrRqMQbpd1ASEOmVU2pKZCUQZKiUCxGB1KjUTmNMJVYjFxJnJVIT4SahKHLwJ08kGLx00aMBegIqs/CxUOE1ZbxJIhyPaZnli8WXxVvOXUr+eHwbUP/Ovi6PsD0E48X9CxeJ27E7+JUIf4Dk0jNgOVvMKN716xJPcmMXtuwFkAXfm2t3uzwfFJq1I7Y7xAarPeMInLn7PZC7riiO/KhIlSJvktGrTkwVnW9Cjco4XoGrsdQF4B+OWAOWiylfR3gLS9z2A2CT9AVFgDS632C7xiTmxyH9ES60guC0yuUQmmpohqhUFBhtpR5HI7s8vi6AlAUWAv6FDAFEU+mD3kHucC1FKABADJVhbvssNy+2Y77268nqhTp9tkejV4YZSCsXcMQOTTW+BFpiSgl6NFErLEx1hhL36CjqJG2N6OSMashvcv7Brm7XNNwTp+GRkPMHmmTBVeJM3CmIqY0biyTZgzKY7wH6LxBiPEZWB8dsoL09uA2CDJ0h3CDj/EA7G6YuG1qvOkFEPbnDQ8V3lMzZ7f7gG1sr6O4WPxMfLFqZrQOTDvOrSzP7d1YCjdHy+JLFkzPEYdtDdS9A5C/4ak/LHoKXGdnK5UrHys5fltxw5pQ6qfU519pM95RoMkPXpg/+7Gbxmayg1RXrreGK3xgEJuVPGLSfr6o/ORB2bAkud9lzwrFP3ZAXx+osiqzdmU9lsXuzHw0E1e4QOnY58CqvjZQCmAq1/fV431qyIUxgAWT2Yb0SKtWKTgd53TYvVkYXODO9PiyGdbFntWDTQ9ZuogOM3od2BR6kuqVG1dH0r2cjhBpnUspmON6V8I10TXHdbtrj0th4VzA6nUcBFHSaEVIUPniKIcNckkNz3FUfigmdziT2uvzCHbteQ94PNlVLuhL8OBbvQ4Da85SZRNuoaAu9bwMwzPP4RsJEVFCYB2RuCT1N0UOgQi2bURaIC2dvgMRanbyXquT9Dvh5Wtxo0R7KZG8RlFlQir1ZEKFZeTQpWeau8Y6FGOQJYkJdMxpLmrM90kKMXUsVU6EOKoMW3y0zwKVDvQAIR/Pjf34idS9D7z5xL5vBomvw8Ln3j4Lt4lHh/14UGzS9PVlRk0wcYC4fwA8L/aC5/e9sg++Fp3khO3u5xdsWxcXt77yijyXrG//nG3ivkMJiB2usqu1dH34NwfJ2UV1i3K1Pr6r6rEqXFANi7j1HF6m2qTC01WwQ/uwFm/MgfW5sKvwsULMoBKhxFuytWRvCccrNFRZKufVcY2Gh7xiXkNobFbQepJ0RI9D3y2rG+6WWYqyns7CfJanQp8ZyUxk7slkjUxmZpA/BqXP6rVBcjqYjHDUC2PSL4yIZyZJYHVketlsM3SrKGVjTDld+pcRRxnZ82OaY1BxFGUIGTijex6JJzPyiVzAzE+YB5uxmfTYT1qFC9SqgA4CnqHaTce8ZH4nm5RVmVaKB8LH5NyYniKR1J38a2If/SGZI/o6hTci0bF0GJoqqKTpqA0iaT1pwO9nVoiU8FooXeYUvI9tuvqoqveQbbcO62U4LIiXzk97rXoxl7ipdqHjsAiMx1TTd+vNyZhwwr7ohoOf3XiLcsmrwfigdpTpwI/Al9mF8waPG91nbvbht+q6tTzn9e8bE9NE9+VXTug5pF/lDPcTU8ZPWdxaGN6Xn5nfS6mS5K9mQosXEVrsQjnQPXniNQZuUcJomAb4ZYBD+DRR4zGosAPjSxhGY1AzTgb/iYE6ZYNyhvIe5eNK7lgGfGkmfWmEGfN9zKPM2OWEfOd3zitORuG3+kf5m/2swmP1jPI0e1jVCzZosxH9u8Y20IYzbKB5hfq3AGNX4wHmSwRxBL3QWnQRMa9bPrR8Z2Hut+y34GxL1IKxBXgWWfhMu0dvWGVkHG4PrzgG5YdYldHBHoNtSZ3ezfMunzVocQXTcpSOYkbQF/RqQK8BjWRNcKbT5Ema8Y0RHosSbTFqVUAC0pcpB5UsCybKpgVzJT5KevEEaTh3gqzPSkNXjfOQbCjCW/ylOUT4EYhUXxqzWKlxQcCQYwIDy1DbECu3qHb31rMzxDk76mHohvtmvAbWypMN7Qhy+4lB8aOGos8mwtv/aJmnee55G0w89jb86Xhdxo1z1B+/VAhO65WpfqK/3cre6xIvbrxDnLO+Uuq3K9v/yfyNewdlo/7JAAK7zRlQmdU6rRAwqQ1ES7VanVpVvk0wKTLUyOsGRkNYHPnQhPTVMfLxkRhEYqnoOeHjKAnfICJDgM53F+FSeQUOkRbKDdJh8RsIj4pFy5g/OOu6Db8uLhw+uHbtwcMHDx9mTeGgPvTAHiE8bNkQfN3VZuaeLdB9ljhcCraktvnKQhaGkNjM9kPsd6S+k9EstASthfzkc83DoXkYLOlxSw9c1R361Iyqaa5hmstgbBTqolBZ0r9kbAkzMgeu12zU4DpNgwYvVcOszJOTYfJsPNuPGoQG3NDU2CQ0weym2U0LgvX9RwaD3YKJRGEwGF8fIWp8ZDWstinXct4FsGBB/2C8WyJR32tR/fp6PK0e6itnTfd6nSuNxjmZtmWFmwpxZSEU9nI6e61dsrCJgD3o7+PH/lnjFdC4tGEjeZmSw5OVvTyVDJ02i5FfI5W1zkkigiQk0MkBIn/FIucM9KCXEqYRySEaaYx9HK38hCii9FZlLNImEIojq5ZEcBCIgkrDuVR4Qz8br+X8pURoIGhGhYlumMoSVhu1DZfDTJAmudhQEScne7CFL2L8HbKFh7OYdZiiqQ7yoTxaLo+aZUIoTvNkApFKINgxpWa14dEjSpuLRxb0K820h6LO7AKdoHKOiJb31Wf2LL53yticbiMmTY/VLJk9oXdo3LbjjTPP7hp/go+OWTUisWxCVZ/ZN9f237y8eUC4qmnj4JGF4yJG1cyRoWhtbMTYUKFdUTwtLn6GFQqb1RHoWTZwMKvXzrnVFOs5LJZbk2t26o3WcG5hXkH+vkN56wfkdi/N82fqhECkZui0ntPvbiqumvPgDF3t9Lo8S2xkoqy+MmywhKOJEbP71q+Y2MM8s0GpuM58qCbRv+7pP8z1lHT3z9HpiDogaDWmIn9ylEuigR3jRHTVTiBpVLMKL1JipAAPo/GoMFKiRCL1Seo0RIhsnvqYsGhpYZrFZ6CrE7GJDqGIrtQ4dhNzaf/+qzyn3U/XzqEhpFyfNO9xUJqrHqjzKvV2fYX+Fj2r19sQEHLBncFwGMN6fBd+BDNYGXTabIIvy+Nx2O281qbFi7U/arHWK2gFj4EnbefAmZ4srJfqdPqT0+Roo4Jo41y5D0volaJSK8HDKLViiVDbeNezWoNwjIkcmmXgHTZpepZzJHFWpnRPKo+oFPmnnZ+czj/9Zn6Umr7wfoIIMd6vY/zgg9IYFUh95b4iijSsr+m8N0/1eVNLRt8Fe67Dk8QfUoe39V40vjYj9WETtNp2rrnYxJ3YnjO+Znv/5WOjqaV48XZnfEB0+6jm7bKc8V9EzqCweUeCTf8mN/R2j3RjtcVpybMw1WbIoIulBEfQbvcZNTovi4mAplACa/IgjwqM2GEQWL2AGYHTKbQZSk2Ggs/IIM2ViEU+Oke6kfAx0YQ/SUffJCEheITExd6kcKG2ENJMnQQ1afFAo+sZj+kYE09mzfrNFySlN9AFqs7fekc+gR3XOewWs3QMxXVjSmNmTCelYZj4AvSkx6mO4bhJd14Xe6X5mLizRIW/GrR70B5yAHNh2O5he8iR2mFs2tl6w+Ni20sziP6E2r9RLCa0swrVoRGoNpldV2IyVpdG4/0tfZWxfuQP9bF6BgTrPT7Eccij0KokYh9JpD6KtkWlgS4i6BCyX1wSiJZJsgpPWpnSet4XMEiRNOWw+aQFeYRehLgQT+kHkA+JF2G/jy+3BaCDSsTYjPoVhfHcuQU93H1HT6ue+tydo0eI/4Cprb0WjCwuGHXT8GHrJpRinDN6+8za6mmbBy8XP1+clzdiBazzFTg0luJB5ak/QdMS8KQS6sn9qxMV5bdGs/xF9xcHhCy7rvuGN+8oOgOGQK8p3bpN7ReKT9owLDxkSf3QFWMrMk7sO2GdNnTLtGr4XB2OVzizyoLWx8ufewxi066L1eSUU3wbSHQZkX0f+ZE9qVHzbrfLwRuQSk0VvcQ5ApziEh+lmYTT6TiLP96NpcybkEqul624f9PqwUcGr27qX2w74U5cd+vzi48sfv7W6xLuuiO/P37/fPvVycwe+/z7j//+SN20r/984cmFpj17TAufvPDnr6dR+uImdGCkZCuUi3okiVTiw9jny8tQ5rLIq+PVuToPYtUahBQhjx4raNemsmfs43MC7dsShz5HsTUWEajpv4WSnl/o8FbaRv5S0kflxjFADzwgdfhUE/nB6y9Pba6tbdjx4rSey8aXlYyc10P8B968dZN4O8zdtHUf3pAbampaumzvxOA+S8XEAd0bKp2iS9YHNhC4XeCeQ+WoJGnPz4lGuVhxQbjI43FZjPZMM1ZzHqVSMsSMfUKZXlua88UIbgGVEkhdS2NBCZ8oRGU2RUHLECgXYQpwKhBTuDOQ7HXzyeV47eU/fbJwdcWMXVMOWQtsljzzocm7ZlQ8n1kxovxQOC+Sd6hyZGUmfvqGFzbV798/FlQPzDz1u+U5988n9BPPuy+n5aEzcwZuWjTJJ8awRqFI/QvO+SbOXy/bS9zVXsF+q1gjjT1UoYKkVVvsKSryVHkYxEEW0YeyPU6rR0nRgmj4JHwjKhnBVJLPsdCpJ6tNsjDhaUgNSygf9dPDECulk/FSA4Cf8AcSl41NfPCvs/cni5vnN09bd/voVZNzi+8/e/+pUzB7QrBnQ9WIHVvE/VC7uqJuQJ81u8UPFWteeeWCxlpwfOqER2Kh51dNe2aSQ604/8orr3AnXrmcz2dUzOwzbGnJfoO1eVD/OWGCXyPFN9j57J3Sit38g0aTyf4clBKNOx9KD+dyKBTKJsrTM5yWNhOhfJ+0UemD9v10n0/LEF1kBInWU9tHdl5u88LVPW768IHxg+/+9I61Xw1Z6qkbMTZ/2n0zyspm3Dctf/zoes/Vbcxfr1pvC9UW2Br3vrt04UePNTcOXOoqyjYNXH7fkCH3LRtg8kdc4qTd7e3icXYN1Cv+KfCaK+JSyJLWzU5uf01xmNAzB8pEYVQKWOIIYR/yQkS7CrFe8OL1pvXWNQW3RW6LrilVujMzE/JwbqazIhR7Hv8e+WAqKsS/T1pDKrfLpdbrsnRYt8hAV0VgtNdGs7Aki4FkUasZ9zeuvZ7ivJxj+IWkIS/PcwPKvOR8CunytFUoD47BiKTGnJfggXeUzX20Y734xbaLbQ7hop2arKbkGIFoKvVlI3WxUCPUyOasNRu4Ijqt1WEl5UA6pLMZYj6f2sayIbXTWRjSuMCgpjaoMSqAR2R700qJe1dKFk5go4wiKE0UXLMtpVOcDMRUIN2W7ZzKu0x84lnLzY8uu/v4ibuX7bIsM4xNTFw8f3zddWeY7Duvfg7nW++759TJ++99cXXLhAkt9GD+JqzaevZE65llN5oHDLxl+45bGq7WKlSXfoTHnnv11afPvPrK87fddtudm267TZKT9O3f4PWknZwoiF6Q2ihrcC44nE6NJkOjdthdGidyAJthhxqHw8KZLhmP4WXJXH3Yos3O4ziTMaQMe2YFg0QnDyO7V/LU9rS91a6w7wk9tsyeL/zQmJ76vliTtg6WFl1Ia/QrK3VCjVKo2cCmYetKmk1Go55DTqcjCaDnXBpNtkV/jCk8PMuiyuZk8OYbZbBGnOeicoQu7zeVG9IgxLxBNgSzUGDWAl1x3qGjW/TPLJ8zacWShzNdzl7Xz5k3fubgn6ZEnGZPlt4Gj3wHZ7/YtWb2ePHHr8XJY/N9db8bPe+mz6fg/MdWlddmO5x5z1Dc3ouQMklovwpZCM0JwAIJbvYQ5CoioU2wXvG45kHd4xYlb1dZ8Ui6IWYyQGPluBkvxOvw7TxXoSRkRnECgxljwLyCAZyVpz0GzclcR55pkD+7NCewUKkkopECKzHj5azUKJBjqVEgp6ZGgRydsBCoDSHHKdU5LwuBl60T1MdgStLmniAoqMWg0C3EK70qVdqi8Fj7xUOSUeGx9n8ekuwKj7VfPiKZFl4KCj/I7l9SpKnySSNdsyfMT9HJ/ErqV+NiTapGJImJGnKDdokNLaTZ7D2XJvM0PqfRnQV2szULeXQk5s0gMZfBkYVsFhJk6rOywKchAZK8MNJgNaKrQGl34hUIB7KzkcNkQllaItoolColdfFAJdhE4lpfokyIXNHmjtF5PD+Q/9/oOQyhdXtfwueOn0pFjrBvnX3owZdeffi2dw/MrO8/d2GfAbPvw4+lRnMnrmxlb7zch515ZQdjeOYPHxw9/sFLF9bfcvO6LS1rUiu30/Zm2v/OfUP6CF1nWIDK0PnkkD964HEP3OKBKhJx/smJb3FClRPetcJDVthghbgV3jPCw0bYYIRSI+zSQT/dGB2+Rw391GPUeIcC+ihGKfAODH3xaIxLnsNTSAdk8ZSk6jP3927srijMP4anHEFewYu9GSR66B9mMNN7SXVRURkqEApwgZ1cPqvUlNGnfUjAU54h3JCoNW2J1Jt00pmIxo1tnzSmWoWPyFleTvtrP4iyRtJtWH92DuEcxhxbNktYhpGNRXOMpXGcQy3SZN6YDw6QAEw1BvzD72HGa2fFXadPi7teeR1m/H6P+M7jj0LBgw9CwSOPiX8Qh4Pt9lUDb9gxdtueecNz+07awb3zkrjj5ZfEu8+ehekvvQwzX2p5UHz7oQfFdx99FPIffAgiD175likovDExdlmO+Ci82qsip9JN8KCh/RN2BdsPGQlHOSf1tyFHWOhta2CH6cYJDZZhtpnsdILtrip2ANvfUGfhjGigKeJ4y4EdDpVecT0HTzJPqDTmKvuT1if0PPfE7Yo9igOKk4q3FJ8qyM9sOoZfTFqQ0WvEAgmKjYyxxEUIjsOBSMrRrIwEoXElTkLQ5HULJEJidKKAgPzil4nUlxF5vYNk1wKNEqPQKzhOhZDDwegZlcqqpwvAE7JCJwWULRikZQiUN6DSOIpFkSkki0/Qfcmz4q39lny2vE38CILfvQfFmr+sevLAUqKe3rr0h/z90yD5rx+hm/il+Jc6CC9dJn4g8V51+1l+NqFPVHaIoTLokXx5SRRsYQjbIIQhUlYaLS4tTpREzSXREtKUhbHC0sJEQcxcECtI0FmXvHB+Xn4iN2zOzQ0T3pkXD4A/4EVGQWtJeBUJnqfrU7DXjRJarSuxxw3Fbrri3O325m7NxbnhPFVxSWFBUSRRFr++dGMpwalYQbwgzkZjuQrXJgGWCjBTAMHo1ruz3Jh3827Wk1AEgoE+AWadH+gIY7N/kZ8N+Pc4gDRffi5WJVgN5R/UVq2Ruh1plCf3G43SRTQmnG+VGC0dkBHoVg+t51sTraQDEGW5kU7mtAlvNkblARl5LjXSKM/vEDriiDR+vMEuWcafPg0O4dpFejFC4NcMPNPmnV2NO1XgJ/90bB9iJg3ws2+cvFF8sWSr40x9aY8+1qa93VY2j7kJCnNvNz/6XJ1xzr21a8SrV87ez1amBu6aKH4xcRcMWBJunvrT2gHdwWQ/mJnTt8arduR6ajYt61n1X6YtN9Rm8p48ZwVbclnL/Z+rDwEnXmHGi9mQL76b1omYJjZIeFOImqwEVBouCwB4N+ESCsYN1EVIQqYMp4X3Uq0lxWHqY4j65IkxTVe/wU2pj3DOoXuh+h44QqjJzPazirsI7WNQBipGz1BDJSaBwEzele3zZbm0Op0x7DqGJx90Oo1Zz+PJhB9mISOenFRFvmCQiuO/UZ7ADxJBLStpVX+BATDowhaX05mp84Wzs3Vh7TGcmzTnZ4ZDIUs4Pz/KZCBenRHmX2cjX7dVGsmfIRZJkSoLKdqK0sCaoVLmSER8S1Uman6gUkVl5G+VUhoNOuU1G8SAMSj40rLymAHKJZuLMrqQROEvt0oLSqiDGq/FzMtz3t4v2UH3XzlY1rzsvutn4ZF3mr351X1G7+HDvPW+xVPDt4dbloBp0/7BI24Vf6xUZFy6yFhx3lDv8ujGlCH1mr7a5hlUcQNzA54+ttk2c/hzS3Lzdkzu3lvWUxwEllskWIZQD8JFusDSYbdbjSyhFV4jhaXBoLJSWLoJLFUElpoghWWcKGDdk/R+D3K/mNy3lskQtXszjAaDmbOHHQ4uzFKIarPNYY8ng4C4F4OSVFiQ9gkryu1RVRSuOpkbC8dDuZGLFKqUbOVX/iqYDWkwy1Lbvwd14D+AMEi+G6Qc6QXFaedAPosMfPzI/wj2K2d03291BTb1TFp2VlzeWt+nOu/BIUFYIzXHZ7/VBEzGmgPTPeH8G4p7CB9UlzWMrCtdVBVaSm2hKI6vktpFS9hoIaqAPInD6CJVyw2LLZsM6y0clh2U9hgv+4AzhKrjHW1ntwd0urJjtJmyApFAIsAEApn5J0gzmaA1qcrk+CeVezUske6yDmkySIM9By3kXbT9tJlfEMRQZYeFUFHYewwyk5nO3LA1FAs7nVWICIVsVaUmg2MztGFWSXrEMehzsHL0dCpW/yCvnzNK81t0CUib1JbUCQlhTSRac1Hyk5eqJHel+WwHNb+MkOayE9mrQ+A+LvVMtSaps5eVBQL5pmOkzvpMhIozvwBQ8jzHaSSpm2CHrNgIX0YJ4yL9zym0EfbV2cG6Ae1hafVGbm2FpO78TCYzd0Y7O1r53qJZuG1Ny+bNm7c8um/Npgee6ROL9e9XVp507+g7ZFSvPgO7djTD7NqUQbwzMn/InJmj5heGb5+x8qam7S9G4/HCovIq8Y6bepdW9eot2bhlk3ZdLbVrNpHaeqBB8LjUrrYs86dmHBl8fbA5b3lwcd6m4Lo8/hcNbOnSwG63z15YWOX3D5AbuSpSlahiqqqiyRdII+dCK4oiHUnRabU+O/cy9ciP2SaeJvpIR7UjM36cvNQSsSQszE0WmGiZY8FSYLlD6u72TqToTYoxRCWk0Gn3COXhQKhnuJQihitSG84P9QtHnIMlxBhcL4Sd2epwsQc8tL/bWF1I28SZw4JkfJhNyICjfoXsGI3gxrw24YcvhVRjm7xYsyvCCF9WXsOZ1MV5c+c2kpypi/Lyzbafow+99XMUQvNcyVyO47X+wgEDqqqSuVEfb+d7291awht8doR6RwkmWcxmo9H+c0ySJCDJmlQ4HSX/MlrRuzJeqaA8TUv48ugvKQklJP85sn3FDrrvyiFx751Zy3s23FdlvW/p9Jzbw+ubwLNp/8ObxH+xLWs2rtyy+dZ9j6/a8BDBv5K6fmVlBP/61Y/sxL8/6W8cUDmHuaGZ0JU5g59fEsq/c+pa8aHI/IapM0fdWBy+ffby5dMpJsaKZEzsE6eY2BUPs4g8lkB18IWEhwXL/YtDm/zrQy+63nd95fqXRWl0eB2RgSUOlrNwLmy2WGYJBrMgGP4H6pOXV+719pMRszxSnihnyssjtSckRtyaNEUsFq1BCE3Uz9HfpL9dz+qf0NK8br1sumazZRq4l1ex6W0khrAsQVz6cCYhVgaT2WiW2FGoAz97UKIVkfAzHs4OJcNRipvZBVXh3FDvcIFzoISbAwdY9IJJbwQjQVDkLHZip8TkWbPZYNDr9UT2C1H8HDC6Ez+JaEadIkkY2lhj+J/ImjSeQPFzrixvd2Dqb9G5DToS42RsndvY6DrqzevXr7y8NkBJXU5Ea9NbLDaOQzaw2QwI9Yh8wRdngjcThEwgcDAzmYRyHzYAmA1IGn8QvpRMSqkJUYy+qpG+kBqUdpLGX+CvtLyYmnjw1zTV/xfIu9W5dOD44T369Ll1MLwnbsoePHbu7uNrFt3Lbvv3yPu+8frhiaqRSQcsXbq7dNusJXfNFWP/DnUJ7tZ18sYM5CXabzlkp3ljZYuw2LxZWG/+n3ijzZaj1ZbK2JkTyUnkMDk57jyKYEZofdadQTja8aMK/kmVshPFIhTF3BKK+cL6UGE4i6JY2BEKW0LRsMNZKaFYZYVCxaroCoQNGZQ3Phlhga2pWCHxxsaLBEH+HRoR7kh56L/ljSql1lZampOTZ6T4kuFGKOImBE3NSy5FY79gisKXHTzRaKLziZj5v2joNySW+JC9TVyFAxezmRvTTPGx1esfpu064FeYInQH/9IhRAW8vStTlNuzpLSjPdNMEZCp/RvmabYbYUoXkqN4vBPjjRiCXBmHX+bgMQ7WqXaosEJj1eDlms0aLE1XbtHC9dqlWlyqn6rfoWfqjA1G/LgRzhpBYQXeYQPq1CoiMDpGEEys5O64VvKEJCiLlUnlECW3V/m08nu6tIHVuU282s1qMnJa0Xn0GWL0CJQMcipzeCHHkDQkM1xxQ+Sa25pPJPPXDhctjXPTljqSb2uQjLPndiwzokYbspl2MFRujHkNgo90O6M8lcI8vXDV35/9m/uZwNeQK77ZGj3QHaZtvWFhRSXWX9y298KzNvFHuBvuet8FQ5K9Vq6msBqM7uefZmYhgVzEdECNJ602fxGEiKwDfxtYXT1IUX3p5ekT6lefuG70KWbWoomTps56deuO4sLA3fT5XeJwZjpXTZ+nPi9jHrBZgtJsFPC77tgZKIrs2PrqrKmTJi5idq87Neq6E6sHTZh2uRt3amBN9S/fT58lj/kliyNSBYWp84lLLyuqyRPMLFJkYbFU5OQJi37+flspKYCQqLJyqZQi2LV4glzZSFFgpzCwumYgd+pyt2kTBpFvGXVKnicajHaT99+AXOSi4+WdACiPEYE9GCIfxT894ciaIb1bLv+lpfeQNUcmyFecQ7rC7sL8O7c/uXnzk9vvzC8suGMHje64Qyr/bnEkM407KpXfAZzOCoZKrTZZrIRvyXPbn9iy5YntdxTQ0qTondzRCUfJi1Ze/nplr8Frjk4gV4N7reScK8lrj0pj23entqfLz/o3byAt+xtvET/C51Kx//FdP90/RYIXzEBIMZNtR9Q1suQYCGY0sfdfbmfbr0xtIt+7mxBUP3eB6Bhrn+2jJCzxuaRTxRiMgJQmo9dgEJx+IjD6vNiRvXtpmjGmHSvTdd6EdNXUUD9hPZcmK6weRp/pcXuwgmU4RsHwDKvQ6bX6DL1GzypsVrsVK1zKrDHIobaMAQ/jHANWPQmkodc88lu92uc3COXdGGlG2Co5IAzJs0W8wgKBDXxGrx0frlj8/t7eGna9Ql06Z//48YfmF/EMng1c75bf3Telce+hDfErqW14wZ8T8zYsGjjk5vuml52Xdd156BRbxX6Z9pu6S+IZNRp1QJlQwVZVqwqrTioYjCBQjGEPfgtjfJLjFQGWU2o0LM8TiqBVqdUcp1BgcGSMbpDAUSMPvBEKTmOSr2nJ63Oqca40JkfOstPpZxTcMSZ2cJZCrZJWsCuwWo2BRJ+ZhZGdOjsnGm8kX3IGkh79oGtpqq5WMK90HGzto6l795F/CZfuR4itYFcjFqkQihlUYAj4SHg/nIM3rx7Bl8SbxbV4GeZTl1Lrh2IenhBHSjg+F/axlayC4EQPCoNDTACTisDxpA5hJ89yAUAORcfnDaKL+alPWrFGkNzSAivVmTqnzZf8RdJZ4rmkfl/APjxhn0gdugHOTqWY84pXkZVc+A3XRsMlcx/JDyI+eMfBuT37xgIelzFiM+jULJ9K8aYPP+lekBvXq/tnKE2+GRIOc6kUPpguS1qFmJ6wSi+oJ3o7zpbLyslyG4vkshSv/tQmlyWo+2XwFq9UVvu32Mq9iF+m1g0UzNyLl3O5D7CV7pULrxK0WcL3k9IIXYJXD6S2qQ7/MIB+z8rUNu4UeY72I2lWnDuVmnkAv3zgSgsXpeWmtjEF6XTJmTRuSc1ieh4gRV9+kz5P3nuKlM3JZRMmvPIA3kFuRq+0HJDrxRSk0+WBr4KrL+Dt9Hn25o73k3S+43mfQSohNZPWkZRxpUX+PlqPjnxSQQZaE1JSaht7MymLfo6cT4IDL7/Pkq4x9wH9KusBubgOeKXLk4uTYEZrtkOq27X3Svk01/J1lCnllYul2WnRuP1bGMO9yNws9UXUgfBya0gtcuFA6t0DCEMr+Z7vpDbp+HJyMDU0VW4cqYHS8CHlqaTvtkh/BEJMr9RMGUjc9wfOHbhKeRgtU2rLjryS3SG0slgMHzhH0qKkiuyCK1uQ/H6pnpz0ZZLTcWl9vAXPOcDC1adgxQG8TipdXHu1ml1woKMN0nUhX1XaiQ94u4QTMIZU5bLQ2V5/TdfF1OGFHE6CGGaBVoa02eU3JShjOW9nXaTWlXGNqb76FAupd8U8vI6AhetOSmcIam6R2hCvJLCmuKPqxB1LGv8ocEji91erSY2kvtaaxlOp7ulFaT7u1BWRZID3ZXyVG53AhrahhLOaDkhSrmWI4TnMsCvtOB/eSy0/wPe7fPKA9Ap2QRqnYIyEo13hk8Z3CVsk+FCX+ul+8ddreeUaMX+90g7vkUxplCI9BMk4JeWV6xOjAJK+t5SpPnClnRkmrj2QWk6qIxyAFczLV7Yc6NKvNF1h09m3OvqXBB+CPDI+yP3w2hMdOAnvi+E0XkpoLtMOpvMZhnyFXn7KJD2ZhlmrBNvUMryePC8hNdedXUDeefkkQSgJZzv7dbp/hWRYyFi1AySwdcCNvDSNK531NHWCTsYtCXidBCFdz85nutRTwjJHB5YRHE8tJ2qejGZy7yNgZF4mIJWQDct0QOrX6Zp2UBe5b199voPGSB2cftw1WtRRU0uXXsB9IHdKUtXOXpmua/o9cl3TbzL4Zc+H8tuuiFJVYQWFrPzGK1vSIO2gQZ0wSlOtDjokUa00KWJevlpNyVEXeqjpio8yTZSASvtIGidJJ2E638FJntrTz0Dnm/ANFKAHmOGpZeTRztfRWqZf2YW2mrr2l05U7aQsaTor0do0KnTg7c/L6IINP4N1+gM6Ad7xGQc6ujxiO8uh32NANloj2uPlfia3gEwfme+k3p8iUO9AGVxAaCVDyiXfJvU/qT1oLdN0E8+WypZ4s6GDN89mP+zEkdk/TyO1/FOXbyNp1Am7jSak+TZNw+92ScN/u8bT3+vsl5R6GfB7nYke1Cwq02XKPvblfeWpZxE6gxlBMVSOqlEC9UR90QCilQxHo9E4NBFdh6ahmWgOmo8WEw0rZvEH0gfXJc7/B/dt/4v8zS0t8E9y/J+WlpSZnlesoNeXWlpELTl0LS3sJ/S8YgW9vnQt96VfvfsbZVy6dpfv10J/K7qELSvor+U/uE/wqqb9r/8fwHs5ugndjDagzeh2tA3tRPeiPehB9Ch6Ah1AB9FR9Bw6iV5CZ9Hr6C30DnoffYg+RX9Gf0HfoX8gXFJMW6v8Vw7u/4f7gV/c62jp0K8c/G+UY/u/zD9txYpL5F9qyMtS/PLD0kX6Wopc2fO/yEVRozPPVRdBuylymlyAFG/5b4W1/Ad50gjXFY3+e1xGtRVdEO5/nx+hovb21BbuPYKrtag76o36o0FoKBqJxqJGNBlNRdej2WguWoiWoha0Gq1DG9Gt6A60A+0i+toD6GH0GNqPnkGH0XH0AnoRvYxeRefQ2+hd9Ef0MfocfYW+RW3ovyhF8ltiXQ9KZiXrz65HzPJrh98S+JX7NlJI6BcH/yv5OHK//Jf3yOEjB196rWyTbI/6s+PXyvtP83HvdQD/crgL7Fe0yP8rVlzJvnb1c3S41Jlw9e6WzjwkPywimSgarmjpUlDXq1/e4/4gblohbmqRwxWwsIWU0Rle+11q+fWLayh06Tcyk2J/LXvX210wjujrdxLG24N5mvIpE+F9dzJPXx1CDzoGcC2NR5ajLMNjBUM0pci5yDmgASFr5BGipBukxwYydunppqvfMNK+ezfDC3gYs6WTBw4TS5gtYgm8Rcq+liZrkwaOFEVzwM3iq1Au5xsovir5b4davh2fpOVQyYZv/wnwSXGlpFMUI6R4nttMSkQ+FbnEZ/AZbvPlhTTN2/654nVuI01TYfByT1weyW1MFaQK6HMk7XlulpymeD5VlariZl1eSEr62XNgAMXr9LHLY/AFCpNn0UbWz1yW/CYhkKzEkGTI1A1s2TqwpAe6iwDPmHNhkSgeOSqKiy7MaXxqyns7d7475Snm8rwL88g9wEfnvzNv4ISnJ+x8772d5IQE1Iwa2HFsPaIO6W2EP4UIbyonfKkv4UmjCT+aRnjRYsKHXkleN33WkBEjxo9ZsqKi5sYFuQWTmnIG9stQ9kqySEn+3N6cmoKcnIIaZow7XmwWBLu7vm7RvHlTmvv0WLmsLHrDDKN12CisqOo2ivxlT2jwOBuWzWhomLGMac5W6/KKioLZzSjyybnKyLnzkkPTSCQinD8n7UFNYtSJyM8OKR/BCeksvCnn/0Xm/5a/pBjM1I9ILBpKn03psy197kjnf3H9y/Mv0395HfhF+R3vYy4Ux+PF22nwY6wkVpJDY2I5Nf/fHyspieFhNEw56Q18c2fe1FPF8WhUygyv0DRxPA1/pJm30xhzFwmKyZX4fixW8im5gJ0kMooWtpwE8EI0UprqR2I7iovj2JvOJPIk8g197I/x4ngRicjj0tdw7hcYh2fecA3Hfo5ZFFdXkf47grlA+o2ejuERbbDDALs0HlzFXBCtIxYtHj5i0SLmwtUCfGjRiOGL6aU0nplHnt3PUh3IQEeT5acpflODPYrffLTDSyWtSR57c+rkje8sIi8/AnjRO3PGHZjy7s67350iCfq0avOP0KodmX+BIP2BSTvffXfnpAMTZP8pN8LjuJnZS2QzKvNHO2eNymxd6gszp2/bNn36tjuv7988rV+/aeQBekmPgdP69W9u7t9vGuLg7vaNim3sWqksP+k/VMEVkM+LDFLIxCns5K+Aa6N9Vq5LXJrFlA0Ug4pt4mbxJ/K3CRaBkvwtHC+++MUX4ouQ+OILSKSqI9m+4mJfdgS+7YildnQbvGtXfSK6bfKUO7GCPLsZFpInVbCQlPUjeYqU8DktAabKT3Q8GRFvzdm6NWdiUxOFCwvHyLcc7PItP/sSTt4+RwJPoEsc6MBlWbm0cYzi4C9rf/XTX6tw9M4pk7dFE/W7dg3+ZYXXdakePYvnSfUmkmqSdhPafXwfxcg0lGMGuubSBtQuUPI4DTzogC6KKYIQ+SMhUeG6QTn5o2GXlmDWD2zeMway4+IX/T1BDEPEZ0wrILNS/GrKnTMH3rhriPinGGT26KURn4Yhqh69xS+LIWfq/eNxjvjOhQviBSi4cAEKFSPFA3yiL7hLxS8m1k1q7P3CbvHjKDj7VWaIB2Covlut+NcYeEY8NKP3jD0jIKtS/LpPrTJ1lDwuXiDFvAOFMj5eFPtzGu7PyEEocOcoHlU/s6ln1fQGRmbE/Kw/MG54XSytFuPwxrR/3bH5p423XNokft626POVYDr1EphWfg7nxBuqxf5wtBruvPnKllsub9p86Za3xbeZC0u/WPaS2Aaml5Z9sZS8f454mdugGIHsKEinlE08A7I1sl+qAHmjTQUh089ez7bmPFh5m3jP9rs3XaKvhtiH9WNgeuovdm+XKihGCKlmPe6dQgPEO265tJlU4I8QdTGM+GNp6sjPqkHoThVBQgX7FsqW5uPYdL8MeXAW+MqjZaH08o5y0pqEFvmcs8BSt2p8/U0lMODhjfzVvyiPvc4WrhvRsNpX+Fpx/57sW7Mev7K+96RVkxu37b9OFQi8/+7EiWvG9a8e9kjZ8DXkfeUIcUryPkL2wlBeJi09Cl1bQ2KjH5+eWZYcD3RUiFQJCNKxdVefVj5cNnQa1B4Yt+B32yfUTMtz7F606IHeIwyu7KZtD8xNrCvxx9mx47s9kO3Pjr0yR/CsmPe7RQv2xPr0Dc/bvXv22Cm5nPL+BUserI0Fxuw5XhvOkuhvov0bdjWpl5vUr4h6rEhXhG6+0lEPOu2Ap2TNf3ipuyi8ffYNQ2uDvprhs2fdNWblQwOq7Yve+tPe/D4La+bcVV81f271kB3TGl7a/dY62Rd6sv0b5j1SvoFc0N5DC5MdppLisWrsmrvG1+27ZZgrMnSJ8/6pexaxb+3c/8q0+s+ObI33XrLH/+L8d3dL5QTaP2Q+5IYjD+2NtHYeyAQ/oZ2S41VzF0jC18EnywfXFMavq6zoP9advG/87JvuXl4/iRuuM1fm7Wqelt9rosN79YWlG4Yub7r+9iKZD41sX8VFuX9I5Qe6lme1GbiflY+tjDuxc+LsNfcsy63tndrf+QL2x5+uPLli5bCW65ru0GXiC8evPr90w5Dl16XfgVFxexHzh7RP8neSa+wsfMDCNONRIz7mAHsmfJAJVurq1KZzZHoytHat052lUbvUwHJKFVIhl1qvAqVKxQt2m06r5c3U+IZn3JkmhnU6rAz112G3uRivtJvRJMmtXSuRuHxZHiPDaTL0zAFCKHUqLSOoYY4a1JHGubbYx3Nt0XPUoVGjLZqOo8jpSCPdVuXcx+dkR7skIjmz6/CCIvzcVejceY2Nc+dJBJH6tONLy6UjZghQjwQW3lDOkQTmD6+MEu8Z9Qr5jYJmeha/EO+BvWPF4+DdKz4F+WP3jYW/06Cv+NleGC++TuKicewq+PteUd6bWk36bR71+YiSSa/FpjOaMgQv5lkVh7GpmMtQFSv0AsepsdkDStk+uvVjakKeaoUIdYlKIjQ8Q42lr/lH7xwV9LF5V2dtIb9TsF2cRQ/8B2xbu3YttqW+JSdpyzZSDwsJHib1MKGeSb+AdGAMsCqFhveyQLgbq9HlG5RGYPN5o5HJQIwaJRLyNjUCrQ1EGhuvVYZu4NjVWbvsqB0evuHQDeRHA/ryLrVA0H6RwKGbhEtrkvlfWf9lxWes71nxw9bDVrzeepcVL7TCKGuzFZdae1uxwmq1Bq2MK9NyDO85bHZQkJHYEYUWawWNkUSPYgersLFmDY2zrA47O+GXOi18dNpYWUmN7QkMP2kjtSbBmWtLUAgkCZO2+YOSyxTyAVTIiFEuTeDZ7eruDHU9XgelFRN1ulMOoTZjjeL3Zjfei88yEycnemE8O9VfOfpLXqyQ+wmhFWyKfJtA+smcZJ+ZWdA/a2wWnmGGfuYxZrxIv16PF8F6wE6n2xD0ktbwORi3l1eoGI/HQTDAvcoDyCN4sMftcbN2jxqz6UW7dJVBo3CafFIbRE6fSxEcfo+uPoh0fAwIHf630ut2eXnjgjR+eNlU6kPJ2RZ1tfXeyIJX8gqHUTdbMEXcDcuhgTWKPVJPMifXwmJdYH/DgjHde1u1r639Pf2uB8Sh3H5pLUcxmpmsGVMEM8PQnA3TMeQGfVGTURMEBrwoaEYo6GdQgcbrQIUePxMEjQbyPU5sFDwmix6ox4NWyT1Im+TEopIunI+k6KKJ9DIIu/Am6dHpVUK+rj6qzV13b/sNf9Xc/i5eqNXWQVll2b36P9gz9lv+qDu9TCdn+ut1u0xzRz3J/fBr7qZZ5BCnsYMJDIoJR+yO+oEiWf9wLxhdvbgavx+Hw3F4iIQxmOGFcVkzSZu7YKwLiJCwvh8s7gfr+sKCvnBLNZTptZUBpbVfDyK7FVuKTTXV8RigYjMyU89jAy3FZouleCiajHAZVbIzlHW5OWHnJxawWPrkOHtUd6t0h3N98W5lsezcMvLXLccdgUL+kX7Qr6ab22C2WE16g0arJio4BTV1HvKRtD9DI114LOFReumJISb3i7ZYpJF6LDoTjRIUk5tBkP2MdfobswupaLS1w10IdF21xVg7Nzy0pbdGZPymYMf+iAkw/cwtkYmJh6igwJcqeEZayBKQ9ki0sYM/zTKF9SqsKnrerTzydjD7xW3vBD0TVlf3iczNv6u83/KapOfpyMlpm5rqztxmm9wvAlDXcshh+XRoprirm2dShDshJsy2krr85d+/YdswvGLAvay4HB4zuket3TM616TVcVBkzCtYYP+4d8AIt6Vs/QtP6wyBiz08NvFu5vHaGRnavOaeRQi3bxanMcNJWzsJVz2QNCt5t8Pl0eucOr1TlwHIqUVa2lqDdU6zTuf8GMHv0ZsIM08guB9BBhFJCtBAukuoHbsDgkFnMiKLYPFa9lqetnAWD+cyuvOtNofdotDqeAycO0Op1jjlBpPW5Ec/og5vz1WmqJ9bQnJbz73RGiUXb1CnUBO7NBJ1kEt3LOHkRqK+dVTQpaMwfqD7FMgedkyM3xBjhotKnaWnp8Q5sOambme3ERly7dqDh575+2KWO3Flfr0rj98jVInV+FZ3CF+3BfhZ4q2wPfWZeIWg40Pi9dw+Ahc9Kk26MIGIhvXqDGrOy2s8HKfIUGGF7v/h7T3go6rShvF7bpveayY3N5lMZiZ1JplJbzMkpPdCCRAIhAQILYAkFOkldKQKiiiK4grYiLKiroio6yrorrq+rgtb3l3FVb7XLe/uvpK5+Z9z7qSCu+/3+36/P5MwmUnm3qed5zzPc57CAwou8uu3IQZi8R8q/EO7x+3wboHsdvFU3888fe5EiL1yhfz+ynZhAXiQvBCqYS6FniKnff9XtFf1CR/TM3Af6WDQzRhNRhKNmCLJJCvttNi0CiehikEbAcvpJWrCkqQEaL+6fvk2VJl+SDd069s3sDLBt9ZCSVTjMad+nVjzofPTMw4f/m3DxPL8/v71l7+vd96HXA7yFCDjE/evC70KwfnLwecaHgn9FcJzFOLfiPHfEJy4XQ3mqXvV5BQVmEoBlZKhaCpGrYISoaLhKyXNIArJFYoYJWNUMgqFUinSimFlSkQoAhHqg9t4Zgom0wc+r594s49JQpXIkJ034ALVomli9FXU9C2pT7puqBQMD0qRYESAXQb8TOO55tDfv4Ok/A/Uu5ikNmB6fvknAbI1lEB+Fno2VIL3/x3Cx9Q/MQ4PBBswDmCSCkQqgFIB7ihAhQIcV4AsOoyQcyxCSRgh5xiEnBI0Ippg1UnYWkAIBf4v8Vm2bPnycUj5IVLUPw9XCqc29PeDZ74WusCMdsya6DXCdObSwGvgeaEn9E+MU4KwgH4e4qQgsoPRcoZmYmRyo0wuI/kYBVCoWGhk8VKSlvMECUl+DW0/PuB9B+2gv+wT64dRpgc+zjQBO/38uQEn1TdwnbYNdFNPI0r20y3nz995DN4rHtLvE9oF6RcMxjFKhdJJM0aaZhRkEqGJ0ZAanZRWMJIkOaukIUlIOb4huuPQLd8Rl+/QPVkHvmum3059cnjgFnl6xVShjpobalzdBb5BGB+kpOzB3oH/FPuqtQ9+xWQxn0AbIwpKYVNHJJgcCebawCQbMNuAxAZMZiAxA6lNARbI8Ww+MkIObGwXS9oYoNYQMaROF20Vh59FS0mp3sgrtVq1ktJxPEnLcFMitEOjhGJEptZWlPTqv52TM2RqDA+esKNW6cPDzixZfgqaU9CcEfdqJuvK0bPCs2/+5PJPQfPj7y+MuXLyQeEfezbueOC7i1zGz94BTWDqpzeys++QtCO9/wnhz3979AwRzslsYDWQnxHE3GCGVKKxajXaGNRz12KNiNFojJE6uOXE6HVGvV5n0ccYNVar3kxatDqdQSqV8xJGI/YgQz14AmIDstvhPpo6Pcixem+PsjbSUhnU4STWHa6r1AHxQFsG7KzGnL9wUlVRbHZUtUUuTH5OmPoqiAMPgwuAyW3aNSfTcFxda19E/+NOgH7zTgAqUC/9c7h/DPW3lBBqaAfmyBhaLqfpGIo0UiRFkUopK1GrJZIYlJ4O0GBmJcPy0D8iUSSfpki1Uo4q6lCzEK/OL+Igzg6DDInw+q3w3T5cVXD1Klwq8PXQK6T/UdWn3UDZDcgTZlpC134eevrGWbLj1OeC5nhpLOdnLn1fCjfLieC10FNC1yu9e1Gk/snBL5nVzMdYrhYHS1fbdtrIXRaw2gJ9AlAinyQnWTmYx4KJbDOLJmYw8IsBUhdhBVZrtJrUxWiIIVGSYVGi4FXHipJf7I3UOrYI3IAGacVYzDqthLXHuiUOAzTDY7IydbhbwpNQiEAjEiLhXFiIgEwUIuYSEiPhvPA0EiNauHMDihHQIDECKH+I/gddCDkwL5gngcrAKZXAnVwqZxVyhZNhjRABN7TlSGI5A2YzQM8AGQMYOaECDMUpVBK5TMqyErh8rwauegP+kO+6LgcS/wYC2fpBqw8rjpEyXbic8WQ/RH5ggLsL/Y/F06smRAqvPy0s+gmI/1vem49Rm3sOlw2coV0Dz5KXnxFlPYIgpGfhejYSLwY7j0vAVMkqCXlUAyQarYZHIEslVhawOq2OF4FWE9C/0UFQtVK5UqXkFXIjxEjVKwPxMrBKDWRqlRoKk1EqU0kJA0SG1xkorVKhUZMqFhJCKiW8gaufXA3/N4yY9ZqIEURvGCmktCNuQHRnDuHbOtR1FP7ZCMpY6GToCyIuPQsRLzMKZ14VHhFOviOsfRdEgZY/gYlA4vnVY4y153D5HT39zR0TXC9p9Ifw23tJpAVLEOw3kGdG4tXgkj4N2CE5JiE1EqnEqdUYtVoNokKYdSr450ykFohEcIpEmK8GR2RgngxYZUAtk8qcKrURfQGVUQpEYnA6g6QefgzRg8X0kKOBB5AmM1tHqNI6QpZW643WYcK0RowiDHwxLAcjVBkhChoG7I9EX5Ao7DeQKOVm4c+v/uKz14RXL9367SufXEl7f0gkqLSBD6FYXKQqBq6Rp56BUplHENQtTAue+Dp4+EEbmGoAU9TgpxSYSoLeqL4oMirSwDP6SIOOZkkpz1CkVAc3IkbK15nAo9BjcOqeg5hqjVykIVJCSkn45JSSRin5ghQ8JgUHpMAnbZSSWilAcWgDMBqMTqySpNDiIglDBw/MvIsv5aEI0RzDkJFWaKpKlRIDIOVGyC007w0qJ7S4ka3n88M9HK2QMI2gGIkrXHzdp8azUAEqnVjuv926zIeK8MLtv8NOBapbl7iz3OGQFYoqQq6l4+L2aJBJ3RKWPP0fHZmdNt0DbbNys97eD7xCt5vPk9pm0q47vyLdcTudVWkpbVtLJsx6oVLooRo/iU6faLFUo6AtcRrqhDasl2OCGkLGghiK5eGmCk1KqRjnEO3V65CJYTOVbhMN1CHTVLShIG+80AYYvo6TYjl0HZaU/8B1KK+ggobMX1G2Fe0SSvFeXj54i/6aDkKHIYGYEczf5Qa9uj4d2aPdroW7GdghB/EsSGQAEVePCsFiIMudTr0kTq1UEHqgV3IKOxch0bs43JYA2hifoJL66z4U6bjZumxEzYqjoQgddMks4vZs0WH3DEXNh0d66+Ab9NdPPXNH+Kfw4uI1Vx0fNk15WK7LyZixt3/d64lZi0tNigebK8jg/zz7AggC5oPjzzInSoQvHr9vjZ08PDexxh23fGD92pnrSxytoacj96xBOFYN3mK2Qzn2EtnEkeCsjCyQ4wcLPKArBUxPAa7EzESyJHZSbEcs1RINFvCgEn7ZptnIrgjgVmepyZ0S4I0zEYQ7Lk0hT4OP3NT4OE4Bl603jYuPT87gYiTJnJXhtFqTFfUexf0uxQFzuCEfaompFw89tag91V0dSABP4bZUFrFrlVsc74ZsGiSBOg6ER01nZg1NoGZpK62NdNmi4m1adpfKnT8pL6kkO0GTe/b+r3fu2LXr15/29YGBW/KWqdvb9ySEXiAblNmTd66d3AwCyeV+zpVXEh1VtKzZa0vKiW6u278f0EBx5PCBg8L3Uqv2udbW+cuBY9vE+U1NBBj84+At0sV8SkQSnqBFrQGE1eSUAIqzEjaFWa5WchodGNVxFfnzH/iQIzhsz6SPmpptEqfbRIqTZYcjJPnJaN5sLB4kS87piqtRHzcsb7pw54lTr6Bzx4lQTt2QhyrCSaQR9wfrSiGTOPCgHmRCc0oLFihBpwx0MsDHgC4K5JEgTuyT5TIbk9E0jRhJnNYWYwvaKJvNHxNXB9eQzhtnTuAUiiiOlqBwXcjnu3kNtYrBBkKYYT7tteW+scYCZgshHrwQzKijh4zweRuU7TEdeCae3vn2F8C89pvdvxFug/yFFZVdUi6i5cK2vhdbLDZJdSApKVCYnBQgDcC9r0f4XejaN5sBb6voWlgdZTNxnT9/+/2fvX+t02a08d5gMCUlGMA6YKjHhYJID9pkwMmytApXjdAyTiKRMxwpl3OAHSoaQw0i0WQiXXiKm2G44ENnr6asIUBWoZ4XoRNIjT0MIh8CeTimOHhdmEr8npoOuWCA2kZFGBRyoCMJvUIlh5uW/5rPi8gGeY7mhaBe3jpxasIQ9/2/X7PGkdKR6rW4DelqyRrywz13/mdLxkTVfHmGpZzEfjZBfksehHqRJZKCGppiWIKExh1JQ5zIHwPjNmSHQmYg09N/w3oN6nXrtbClGQnIg8J3y4T/2vjTa1A/+sjroTfJALzmDKEB9+GdQvQGC2priEAQlJWX+z3ZLpXT5XIZIlSqFo8rAt48oqyEL6/UQEvYIDUUJMDf+hP8vJRvChTIEng+3ANXbGGLO9bg5wAWdr8XLmo84Cnc5taHCyD1yFkxZJkt4tJGpy0eIH6JTengL8TmZ6gtnQWfVOHTPOQH4A/h+InLCzyU20PNuKj2cE3tizMbt7el17VGbe7s3JPQ1Tn1wKXZp9YH2oriqEua8z9CTWlzuCMrvm3ZtHrW8bfaPYnHNXZ7jDqY2zavu+5g8IwhOtKqypkxwQE+0y4tTcxz6eOLp/tL5jkUcdaIFHPW452o8WyGrba9J6jevQ81nq3z2zJs6Qn5/T2LnlySTT2jizKrpi7bNrP2fXNshEEW3bLwfuz/NjAuyD+OKAk69SqlKkanN+p0ergn6XRKXq1W6lS8llTqeTkUfR7VO4pBWNERDhfBe/3Djik+1aSTQNgj9vE0Un+MK31VxcyTe7ds39d4lNqB/ePFVft3btu8IRDfFCX8srgo2La0LSg6yycLZnTNKEhKgXvABGI32UU9hPOKyoLJtFSmTCfwfxraSwdoCi4aMItZysCdGHXeYSgHIXF8RAOaIaA5Efol3M9+iba2y9qbM1tRHDIpCaAmqPCb7Ap9Riagb/KP3730Xeh38D+0bpqol4lnIU3QPS1BGQFYmqAlJHRJbt74AHiv3USZUiggBpfMsytX/vTQIeplkhYu9cHPvkbdAfeHP+sPRnIUUFCAIi7TwAhIQLJBmgSXCYqRwKtd+8hng0vDa7vxkW8Z/GnZMrQy3EACrwvuFw41gcVf9vUx84VDjWDxoUNoTQsCPQuQI7BJKAbQLKDg1W6gxfzBjeviUkZ528V9fW+EBkiacR8SnlyJ7eThzzOE/mUAr0Ix6KMo1wfl76B8cT8gQwNg/0p61sovRdv6OBWi5kt6oF8EtYhESskAS0EPhwQ04b16zX/Nj+57DS8cIB6to/rh+cJv9gq/ATUe0MzcEGLAb11ghbDnrutBdUFALFhogxJYK/mvImhufICvhxSFmMEOr3fOI1wA9r3AziwT9oAVLvBbIQbZCc9TZ8B+yTWIk4yIC2pJSG+CzZdSlFSSL4P4QY5hHYr2cBFKykFlYPaB/en3Zf1G+uGH7N8FGfjHZ3d+dU08jxm6JiVeUyKVsSyQyah8QOZDYQhfE15Q5w9fExHdkWHwG0Dfhx9Kf5N1X7qEuHbnV5+Bfwiy8DXBYbAf805GOIO6UdeEF8xH8hVCPPzXF6Vvj7ooEE5DfqbjXn5RQaUUCipUvRRgpIirl29eBt4b17VIXkE4n1JnB+n/tfLiSvIBpuTLL78E09E14IXS4U/4GjIJAyiGkkgZdBZ24/INeI2b17RIrhKALpx/CdJD3fAi/wWmw2tg3BYP3gIfMC/iPLrooNbEGVVQhbCRnJqUcCxufYXtqpu3U9MM4kl/BsoHcLl1Y14tPnD9+oHGjo7GoWfyqesHDlw/xi5palrCUqdHvcD3nQY2gsbwfa1BeSRSygQrURFw9UOwb14LXIM3FNujDt1wzKtp8x94YH5mbm7m0DPVTR7o6DhAbmbyMjPzGPLqmJdIfqeT58BNfE/dRRbu2ASnIlGPfi/EDeCcQYtJPDkHN9vWrm078+tfn2Fs7La2tm3ssV+fOfNreI1a6gEwE19D1S9hCZW4gEc+j1MSssDMQEVFoPf4kbVMKlMVCFQxm8ljvSuP0XhdnhamM7H4rIELqineqtHwMplCpyYVOBCHzIUABIkRM4jghj4SPzeKk4hJwVYSX7nAaAyH0lNSLm+uCNyU6Ypz8u8ne4dD6ntfmdvRpRPj6g3ULXhPJxERVDnlRk6jieKwOsMBG8jm1DS/GCNHh2yjLAq4l+pwJwk1ZdL19a+/3HMebtdFR3GMzJbAqVcubCh1pMWocdy8tbH5oZDz7eq5huNqZfKUavKzvrWJpszKtkDoVQRHqtDAonOWZCIjyEVrOLWa0icnQMOKS9DwWj3HsZFm3go9VnQGikOoAbz6sRHlCxNFbEyM9irWEc4Jwkee0KwXN3SXm+p13VczcXmjJ3XqxrpWUH8kU+i+IjZXp4qF/bMfXVpQuf3Hi9e/G3gwUJI3Z2NJWc9k76NgOTuwCLVc/6pXWKmqW/3I9O6f7KptaxH1aRy0b95ijhP5RG6Qj4my2+O4KI0hlfN4ctP08nROpdZotCo2l6MUogEjtgYXHWURjdQ0p3ic6R4+pBkDdtbd6BlxCWwmqbVVFrZnZFjMW7deoFLGoPDIXbhul8mT4vHwhOhon++JoWOdsVjNGot56HiN2WyjRFynDX5NK5j3IZ9SgxH25BgqKZrgecCy6vgk3h1LadW8zigLx1xxLABF+nQW3NsYlXOzYu9fVPQ+1Bg4KwOihKq+4SpxSKh8Vh/tdfziZ9mdeyddfH3GhY5NHx9tqt7zzmohAN6sWjipIrH5J1P/SdU9CWiS3PVwoH1i3IyzCY7shQ/NaX+0Gypf4PCAgNIUpX8mNf7s4CAxTWihFXSeXiL7lCCEbqxn8ge/ojZBeTMSFrjvKggLb0ShMjPS2n7UshLKlAFVHGM7MEMkf5bdqQP55OlTcVMOL60IwLWWXxGvBqH15BYhg6Spl+882by7PVP3skwXlV7lfZLcHVoJ758vTKE20Ynw/p+F70+h+9PH8N4RSfCEA+4eNM/LqUgTrwFAI4tiMRyoAc3NDxAFIfkoh0EGcGIF8k7HwEQfe2rtyoF6CNmfbjNxzfvvAg5QwgAkDKBeHqj8IRjpYxjGz0UY4XvHIKBv0cv0rOYz/Lpy8P/QEfQW+PoPuA4vRBCyCfj8CGVDxwcNVi0vo+RKlYrUSJTSKBONqYmD1qJhjnugi/FB1JVQYkGtCQ12CjWQkIDwM0X6fw6OgQ0/J6eiiUPN4tyhz8GfjzvSdVE+qmzoJ+bSgI368vtS8NofP0NTh8hp4Gjrg/n7dwqN4R9wniaE+xb739BnnUi0EEuJHURxMLZY3jqtpJxb1bMsKjIpMRI+5m90culpHknjfE4jJxgcPhAD1uFu9uiU0i+eyQaG+1q7R9pbZ+E2cum4NTpqWuAemZaBGhpEASNyLCwOF8AtvdG+EG6CnZnhDL8l4YAlzFb4pqkQjL+oyWxkTb5ZM+dkutta682+2XPmZk7tm5GaUDozI33RZ10grnhWbmD6hCTN844/frb36aT8V7Z27puVrpBBi8yqe40LadMOti9L9vgiM+sz0lvrCgxR5Of4rcRUBsgWtonvhW5o7bqRC7aWwMWwJSnPqVU6AulJBW5DSkN3Uf7c2kyVSh3hNFiYQHOa0eitzbGefqIou6AgtnBKurf3u/UnY+2B6Cxw0xir1hmMNd64wpQIa3LAHVhZhN/SFycqTYrCOvG9X62VyplRFzR5KtMlShuWtcGvZE7mEyICap50whU0pvAWCxkhpRKieT30DaVUmrh0sV2C425Y0gyooQRtRu1k0awkyDE7BcKEF6kqYaHgudyQ+Ejwfhq94fnPVx8D4NKCjlcE4ZGej55Z7wgdOUU9Xb394sLFP95eVbLplfs+PHw4lAbFsMyucdmYS4Jl7eUtJYt/Ktw696Twp/e6i9ee74Li+O62jw/V1T34672bPz85dd9eoRwcfXVl2e5StP6hTEpUUCZziTpiLoob1DdxsTGp3hj4CFYmctmEX9Ia5IwaJZbE8YKI1hEYmpqAkyz/jSBCESwE1JAPLP7G5L5bEhlu0cvbKqMLpuX17NrzSSCrp2e5/4cFrGZVS4Gx6KX3ybTm7qKi5c2pqc3Li4rh88t3SRldWLn7pxs6H1vTEjOhe/GEyT7jvxAhoyvDXl4eenPOgbZU37yHF7Qf6fD7Oo7NI++WI3TGNviVZCv2eeMIPqiJ4m02kpNSvFFml4saCErFsESIG6kOq3aJuAm5RS00LASkLbLrwVnJV8yZLUVFz3QpkzID0UM6KMzy73+duPClPVTtwAtLz/XNS0x0kwy0sN8UlVCYy2ifQbpnT1j3ZAa5IhZqnciIhPgI+Gh0cMmS3EYIKlApCBQuFlXO7VFshqrGnsH+b1TNKCUT5iU6PL8Hh79Z98mE+Q25el/n/K6MH+btkNrQLWmIrytOV/P9A6dGcdU/E3H1RH9kapHbX5Ko/xfcFJXBJ2WzrOX15vgcR/kOMufOr6Ds3s1MHOeC+4rkCchPFWGClrBKwyuVpIqSS/WSMDfxdhLmJkpVx5vJWA7KtA4j2PNO6MrX4xh3h8mYn0EnoF1jLLMwr5ifQl5lElVwRUZ60uU+1h6TlcvpDLoY+JgYycVJJnLi5nB7mE3oyAN13Roz7OAHWQRNaLgSswwQZhd1N3eofKzd/x1bKAVv/PYVYckvOctdKw3r6X/LDmFgS4NrWgZ54s6v7qmfxf0d8wHt71HQa9ZZ1HI+CtA0pVfKSCtLSUe44Q8bKXYq3G0Y2NG3U+SIHbIpAOySU8Lz3379lWC4cR3t8dHgImDfEb4F+jvTMXfaQS94ATKuSnibnBE6jb6h8xAkL4eCf8dsEv4Sehuy732xp89ofjXBXT2uOl3ugRyr93MpqSlhvqXodCkx1F2swyVQYd793zEwCm4qfgpaYdQ9GWhBmDpMxv8lI0/veOXg/JM/uxcfX1FEG3zL/3fclIHNwvq9oa/vyUoB8nnvErFPRkiYjnmKdGVsUId1ZQTFSY28WmOXDGvLu1fYGJvzh1bbTXfDwgc6sPHpLc1M0L9+77W3t/1CXx2yQJ3BZi/44K51KDRgvpYS05E3WMjlaHxsWeXQMmxGvGzmJnqGrbTRSzGAXOT/u4WI/tgLsEsbAB7w/7Iqow1wVVZbC5u7KzMCxhxPRlGiTW2wmPT/z6t0U2Dt7Dzzj7S21OKEXHsdeOle2pMkGga/YmYzHxMJRAqRFDSh6RXJidCPZhITNQwfJ9PwVmroIAItW1QFiNq+g9GmAQupNGQ2hYc2uZ0ZfhMwGGuX7Gm474XegqzeVzYduuJ/I6rr8KUlDxODL8+tdS198HLvirceXhpNGq+RZOvumd7JJ3+zs+cXj7YefCyl49HFuV1vCd8+84uL0/e0pQXuv7jq3LVrmN9Rg7eoS5DfuN4/aNJptSpXnAOu8Lg4FcXxChVnlNwLZsOIUyzCjDkrusxhiK8b9nVNWFyb7GnoLp6+PuK56C+eXdm/Nliy4cXFU46sqFGDqdfAtr7NnvaHF3U91O5duCjy8WfrD11fv+3anoqMuQdmFGEQod+rhyRsxLny0UGtXqFT01qDFMh5Ca3ErtoNHzLRkJvrx0nwfpPYEkcG9aBEd3Tr1ivALPwpnJK3eZAI/f07+tC+48f3CfUoI2/gGE7QG859wHl5BrhC9XqdQk2rtAa5isW3g78M4JsF/Pq7budH8VWJbsfmzf1giXBQTJZ746ZwagP93PZt27aH3sWpcnNx5hy+19FhvJKCVh0lk8j1WpVGpmalavgglQap6MSh8BNOGA7fFCUbAkuWRYLwc2e5IY7hhMPHXlx5BawbJISBEyufO/3dUM7hF2/1fhoaAN3nVr/xJ4ypeHYu4pkcjKBkOolePuretNIgp1kch7rHzf3izcUUAYixmBg4d1/XE4C9+fTi9vUdG4YyAx88svBpYTWgli3c9oiI9ih+RsKdPkpmAZGkXMpIZKwNUp8lFCozb9Ba9SSNQm9+kb26UTCAUYg7xjAcWOjYMQS4Mob3j1H1Y+gwWgi+GMX7SKj5eIUuQmPTW00WmVmtNcOHyhh5LzkYQ5zR4jCOSKPFYgypRkvHeHJhGaG/FefLBBUENAlpKQl4GpdWYGLgEjwJajdmI38xsOjKFcoR2nWefC9ApYYSRXrD3Qd8g/MtjEE5IaFommQJMUVCvIQDXwB809/fT1kGvibfzae8IfsQr3C9jApFakTkSQVP4PsjEozF2m4aXm2/oHfue+KJfQNx54fWFXgT54YagzIg5zAREQhjL4Jmj25Zt65/1y66b/v589vvrMbz8L5iF2L/M47wop1TSdr4CI3LFZ0E/YxoXjKsVcOWkC7DH+5lGA7YII0U7mfI2EVtu0699KW/HT743y8vVd6/Vtl98e8HDsGfVfRZRdOWs+2zzm6boqR+N8BJazc/37Xg2U31ZN+5h/7n+Zltz//PsXMP/vP52R39fz9wbvVrmybmrX1j27mll7ZXlW19VbSNiMFb9H9CnToMr1Xt5BQgMpJN5AySmFEh/CHLbQhIxwjgQ3BmhOGm/3O7tHLD80uWvbixnF23WdW86ek5885uqFPuFK6EDtCe+u7SiUvrvfKshnk5ufMasuTgj6te31JSuvX1nsNLfrQiL9hzZv7hxm2z/P6Z276qWlbjdtcsqxLhbYf0vYV7UaYTRSgeZioszHbzUbK8bKlCkcYxFI7I+6+J9SLoEGBoxvmI2scD07CfH+cis8Z5+WIRLhqHXki1z78EyIf2/Nd01/2TcmYUOdxlcwtJCjv8DwvCK/N+Os7ZZxJyslJrI+Lz9PYMt4n82UUQ817XjEkNMxKqu4rK7p89QRGRZsOu//J3gfr4WL//YN3k8glZGysUSfkVRDiHgrFC3sRAXINDuLo4ToFxTeUYyd24iuPTRqGqpiTYLRyLppochSaYWLn14uKZTwRi2/IzmvNi4oItGXRsweSsnl1LL26peMXbvKJ4tNNOHU1Pc/iMrlRpRh5p6Ptwb3l2pjfbOXF2fl7X5ALltL2LG/kJ5Xs/7Os83ukb5ZY/H5wUz2ftaLB1DPNSvh/y0k3kEjVEVFAdTOEdfISsMouXMxpqVDxjmIsoPDE+UIPkEfLROT5aM+61yMv2F4+vS0m5/3j/3JHYTceF42tTktce7+/ATGXWjOPqndpxb4QZ6526saFx0xTPSEAnrWVDbf2Gqan34K7w0tjXIn8lDZC/qMt/JcI/P57jbRZFqY+TMgrJOPzv4iwO57Aid53juMuMe405vPmjoqKfbxmJ22y9XpQ9U+Qx9Z/jmTzwy/HviKxeMGfuvJEIzdw5Tb57sXreuNfYftOHa91s0Op0BQ0ggqfNdCRvpOHDJk3g0ZH07QBO47mNbXSoa8NTJdGoYAqN20jAEydN8C0ROVSudnLPHjJh8poZpbFx+YnW3l7hPWEHUAt/AWtnbm1yWlMKXahq7c/76DyZIcYSUd7SkXlpy6ZP9/2ZAnEl7QFPfSBZoUK1eMIC2g75wRGpRHzQBCI52molYjmLUZHMSeQShiXU2MqAfo+Y4I4YI9YxmkYblS43rrGkxjGhr6fndO7B+fOeWhksWn12wfR9HtAoPKtLqZ2Xm9dV5/XUzMvJ7mpIExZs2E7/eFdDQ/2B91b3Xn9wSnXuILF9A3V6/oNzUn2djyzsPNbhy1xwEtPUSBBsOaSpg/AR9qBW5+RjQawcPhxSH68fJmiYnHYdzl5BZVfY5xlL2Qgwmqrg67xFDak62cu60nXnOu8m8Bjiks2a5MaJ8SW2QEXXAy3xJPnKaFKHzo2hNIZbWMBUQFrHERkQbl1cnE0tdXNchDyNU6ihfUWEyYwy8iGRxSScrLF0tuNBnQgdMCwPiM6RFF2w+MFpQ7QOrnyiXfi03z+92C1hwGPAktNZnYyJPbcqWfjGlGKZs6EyhqIOh0m+4u0DjaiAA6jiKwusyUYqVuhLnnVk/gjZIfxygpBEQ/8pDWtmfbSfB6mpadIgH0NqlLxWT4XTZQJhMUFNB8gCEHZBMlAWJR2FVdS/4gF5ufvgFIc0dmJefB0kbd2KhjROrkyonfBv2eFo2tF5gKsv9+tk53T27Jqpszw9JY3J6n/NGIiXsICNp49Cr7AQrYEUVqtOTuX0Gnl0FBcTG5vLoZwFiJrfGz65CwTQid04ruBJ7aLeHUoixKgaxvCJ8g2thp7HZ0MOtRzrDqi5BFtUdmxR1dEif1xgsr9/LLtoV5hJy94+2ISYZCzf3QveqJ6SrFQfN8ytuSqkllTHSamDoa/GM40kpg4SbBHcb+KIfCIvGOPhIyH2pJKRsSiL3Mnn57qzeZ1CLmfZWI1OhmMGKMcJVTLexNWnlhwUNYBGPdw2JR7ghvYyOopC/RzQADq0Q6GtSSsxo/4ZmbqhALp4lOlyM+8v2ZBYZsmJm+k/e/8xk1P3xNtHBl9d2H4RUKceBODVBTesvBD91NKzaKNZ+OO+murtP148f8aMuSBuyW5jlLRPnWB7beHjaptq+qJ3gPXcE8D8/opF78DtRzjyS70ecJ6ZJ0DOps8fmVp5+ObhB24crXHn2sS8YajbJsP1FgUlFvLVyqZwZqMEwBVH04SDY+QKrNuG9BpafBBR3EZy9GRWS4ZYsQ3GqTYqWXgWNJryKxoTZz69vrJ09enWd7of7+kJ2b11Xfk5nTUpqQ1duZCTKUi7ASrK5zTVHvz51q3v7yp/at+dcqjezs97qNOfOvtwR9djXZneuQ+L62yq0Ci5AHmWTlQTgWBsbJTDUV7Ia6iIZOD1M6kZfHVlVjnPEOnpTGqqmWLCXNONsA3xTIeDVDLguhevIC/xoE0PmlmMMkPVQALCDJbdk43UV4CZkHYX73QJ5r/OXWT0TS5690qKeXqJMBBXYMqJrk0S/ip8eQ+mCk+AJpfrHpxU2VQgb/NLfleOy3Dg8P6CaSlbW4TndRGSPoXDJJymin+AzZjPjcwNyOcUYgKRErRY2NgCzgE5HeHnQDJDyxUUdNMhp30oHdLvzwkbGJjZEjfIGM/srNGUgUYH0N3N+pPrQOQw6wtXPjkfsn7zECEMvqmlwpf3koOXPmgAS2cNScKqnz7Q8NS+gU9/NIK3vXTWpmnCIaH9nrIBiHhoTxzE9iO0nfQm3uKGD6PUzkupEUMC206uoRHiIg4OcYL8EAZRIAEEN/xk/dpXN05I6zzRRZr+FvpHc8P2mel8ybKmGWsro2kDq2BnnFgeDC4/MaPm4S0z1KGzZMnh+MaNU3yzKlN8ta1JFhEmHhq26XQ+tOm4oEqvMcTCh04eJdrq4a3YP2TOjYInPMgcSRkfWHyoqWLjrMyU5jW1YOkN4WTWhsXlkf6ypMTaPAd5Z/KamjjPpN7yvO5ZE9XCHHCuSOYMtk5wT/BEqJwlWSIc+ZA2C+H+lEwkBI0Smk+UgUQCPtgII2+LpthwyV44HipaBwAvbQdc9GAEHEmG6OWJkNp11IUf//hKqApMZu0OmyEhmGz0pSWqNCn+dGv7xqooqz1OKVwEIepG6OEnP/74SbJekVNWHmFJcZgYiZw+R7MMmV433e1uri02hd4nO3BOQTe9kC7WQxMrnPeAa7GYUpx3YQuq4AcBrWelpBrlCgZ8SGZRNMCuAA4D8BtQAAM7MigATU7YuvWRj4WHfvE3oHhEeKLQ4tLq3BZ8xgOahPMkR50MTSafGdh6Ptibk78qH53xiD2n/zCYRd2i/wzt1MigGt1TxRBauDmg3T5wPfCBGEhDNwUUqtIBuHGMwQ/As3PfewRwX/5kZ+gR4bzRGW1NQocuQCKkkgfImcImsnLgu6x5S5t7yB13fiXWcAnTJT04jwnKbpyaTZZG8xGaeD0pD6dCoNg6FBQ7RA+ilgkxM5j1owLRwzF21JAJaSxwUlj77m90MaosBbD86RfuXJ3aaf7yLWFTVOWCA2Ks3VOW47UIHxnNtMIsF95jLg0Eqo9Ufe2iboZsuwVhTenJ6dSz3+/u6t9ciaLucRPnBOjq0sla/2THnSfCMUehgblIu4hIBHcES0XKDZxaY5OQ0DgeBzeuYxoXNVcAUBUuZfrrc8J+U/7kFeEAeKknSmX76LOhiibKf2fThLVtuSiS7S1ObKASBz7Eci000PFwzRfDHZxPz8jIpWK4aDvp5EA0fBhzOS/QqnQ6I6fSEGLKVDjojzKp8AEOjmL/q6QpNGVjWAdC02zULHLSDD4LZ05tPN9+8Hpgk+v4vKz26hQxc2pKVUdk/NIX1haVdO+tqFg5NU93Qs4lFyan1ObaXeULqNMof6phxZ7yOSeXFrS1tAQCCWVt2fnzq5IeBfMpQLon7Zhdt21mRmxuTZJf6XRYY7Kqk/OqU/Qi7X1CA/UmYyZKUF0Hz1ExMW6IqFalyUzjsvLz7aSbA4QX4jlsnOG0qn+HLpUEfgBdMAgOCKtmneopLl33DEJ3PUJ3bk04UWyKk1ewquql53sL0mesq8jtmjrRcMIQ60ziMipSjO7KhVTJcmEe6ZmyqXnyga78tpZmiHBxc1Lh5EzrEbCcJAFwVN3XULy80WP1lno8Jt4ot6XkRifmxWlH+4sckUTEBLVJvNWK3ESZlONJBqc++0K+G3gsKPLDwoE90xh7GvWtHmVQ6/R7rmDXcN44+/kKWTDagKY/39fUtG/BaFtZ+Dv9+cDNEWs59DcEI4t8RgxjKhEXNMRykVYFLeHkIBn5MdCuDHuMv8ZxfwTnSAhyvM94l7+4aVM/WCocyN41Z5TPeA9/kS1FYVmhrHTEYwzdube/OJqmsUFdIs+ydBJvJM18BGeT0iSOcoZEcxdCm4Xtvbv9b0fGXVQdT1FE5nFU7dhHv/v9aJrO29fRAR4fT1PdKJqKfriVpo2cesQTZ4kh/zAwzg/X/e/88P6xNP1BP5ytDv1jNFl/wBEHxBvCAmoAx631FymWlKjDxyF4qJpBPInQvXEFvPROaJuwQNJw5zO470xDw1ZQbu0CKhnXBg5/lr3rs339IPsVQQPd5tdDWeR7d/4gzEKfrR/8kkpmLkP7mAuqE7S8Wm2j+DSZjbcPB5pvw6uMXfOjT8MyhgjGSobKWVzu+sCGtMDSBm9KY095nTe7s9YbmTs96O3Jy+n2d51alNk5d8v+yq0vLczrzT9uUKQ2dgcL20viHo7Kbw2kNRfGKrTHlIrcebsb2h728K/tbztzf7lCSeDcwHphMsQ11SCRm/BeL+0ngJ1NgNJIEsbBb6gvsD3nQztwLB8p8/AyQBh5H8UO+dNYnUETZZQBhTr9sDhFxzW0K0LxDNdyRQHQI3wBnJ6m5SUV3TXulEmrq2ckZGY+NDuphuPKknMbfGZgqirzZxVnUw8c3VC+rCYhsXp+QemSmnhhw8a3q6oqZKpXjJqk6XvbyYi6iVnVjSUbiHAMo2EMvFykxsMheLn/v+Dd/tgIvMvrkwb+ayy81IVR8KK+b1/RDigrhfhEP5Ln7XYdQfGFOTIdnyTWTKG6R3E9iRJDQzGhR/k+o7JxUQQDYiPGYH+at7e+fk1LnkMjjfBUL65Om12dmlK3sLBlYkpH1rSTPRNL7//RnNkPLq+DbkT6lK0v9ZoKymqc5zmzv2X1nmPVruUbNnQEk6ZsnVa6rC4p6SFLRNGaZxd1v7y5LLNty4nzLTMvv/Dw8iJKqpYjGZokTKEdWIYihmUoCcsQtA/IF8jZzC+gqWsOyki3226MtMsBEbjmvabHIXLADjU7FNkxmg/DBYFi6eZGe9yqvrK4zpyi+ZXuSYmbaxMrXfFV8W2zK0pyy7IDOruG+kK2ecWKapcrrbVvyju9+fka9Tqj7pHHty+vLwpUM6woJ6WDxcxkqBuQ7+0KGnVECty0JQ4OUAqLycBxNmRf+q6HrvvDOm04lysjHPVFOV5ZftSkXeLIussBy+642vH06uL85WcWzT6ceqFzyuNTlr7Q8njLwIC3fkFO7vzqFA90vvI6q5O3n2w6/P6qnvePTqovItXf/+rSpcOvv07q50E9ljr7UPuSR+enedsfwudwg8Xks/gszRyEJqmEoTilfARO8XR1BKYt/cN3ZS6Fr4tlrm+wWPII9Ed9UJMbDToN53NbzTa5HW6PMoqVkOxwNpv/ut8PL42vbBJzYnGl5qi7OHS4Kg/LI5r7hU8wWJOu75T/ya6eB6PX/+zRHw3D8Zlcqp8WyJpVGt8/dW7Nxqgo2nWkdtacqZeevRh6VUT8kcwaa2puXHVPU+hB8sXVvfU1tQ+EPh+Cm2nF8Uloeei1ai7OYoqQR6OSBzAUnLw+Am8mNp2gAh0LbXiSFYTw8ZU3GtZOTlcwzDCA/2EyLSy/r6mJdj34XHzpzMyIKQFBIgK2fUlm1oSKyvdDryFYtkEheod+C/WWCqptcr1ObVTJZZQkDMk1v/+Gz3ctEIYENdDyDweoHFkoS8Wk2/Z4YXpqTtzWRJ1DX6jm1MlbUxIKNTztOrUszk5tOyHRKc5IVczjT6mCqW3LQ7hH9jFIg2/pZYQdrqbkoNyRZDSwLJGYJP8xlRiURUZYkmJ4KZYJUSjCp4RQeikPNCpRYUV4ZzGZo8EoAbaLK81O/fFTZ0GgMu3xSyQ397Hu/HPPrFuweM2w+L4C8nbtX7tTeB5kZZYl6QQtvSymonfqlsfMtO/4IyKlNkyeW9cEYY0b/AuTA3VxCpGNbAaHXKVWp3NmYJfFcdlKDZs0XFSBS0LQKN9wLcXoUopxWhp1nsKLLXOUesaFFHMWmVEdBVg9Rk1fEfqk5vgYjRv8RVTQpx7VFo4qnxhR1gsrnAOd1EOhQyk5diVF7Ryzr8gJgjrGfApxyYMc13pMVCKdSaTYuWh5JqcCuPT5ulgrYcjUowjkqPgG3MZFSx9uOuE6VigBBuTQh3Xb+fr9hVPbDe6EinmFRXOLY32OiTNzbcGVp+cKXvDrzOlFzuLKwM7aTxQ6JZuSmOirBEVbgXRr7SJXbUPmrNKE+PKOgpqnp09cvbw7b9aDXTkPO4tnZE05Vb/5z+spCZfu80dl5Rck5i3EuNgGv2JuQD1ihjJkCMo4Xi9jXDwqU0O7oxgIQaMhRx3p3XUmqybb44qmZwlvUJKRQ7u7z183/2RtPnl5zvlDa1PPz78i3D73pHD77cVL3wKK49s+eqCq+tDnezd/cqxp0okbEK4KuBciGxOdrZqDChfHWdhUTqUAyLK8jS114OeZoSShYe/IQ4Ex0cBCEqR/XrOnZ1ZRXOWWlxZ2XthWU7LmybboVG96bNyspWvBX9ImLZ8QXNzg8TYtnRDobk5lLqVuP/nsi8/Vrn9/b3XR9g92bX5/TzmjNuvLN9/XMbCl7fBcv6/z4QVzDs1OTZ93bMi2jIZ7mgXlFBl5s1SvUPFySgo9xrB7IQo1NhZNKFxjQf1E1KQEJ1y8ccXkySxKnD6zsKjIVZyTrIYu+EvIBn3MWezjc8+4XYH6xIHph4UFSNcIC6CuKYT8igpqzGoDZ5LLldyIshGNGvFOYns+yZAWRvdCaiY9iG+V32rkQY1wAVmsUMnEwRuVBdqWCzN3CQtEOZ88eAv31nBCOY8IKlOinVm8SUY5eRAWDx02gDPsJnTKAx2QKDAqXy9cKQftEzf6tciMZ6lJpTsXFR+rW9WYSNXuenNl96VtlZ72E4vN5sn1IN2RU15ebJ11f3lUctN95VVrp3gZ1fkTSk+gJql6fua8RfcVSbqe6Q2itVC/e+1iX2yTvbg7ceBcfOXEguxUU8rkae25JQsrXPE1SxD8uDfIL4bgj05B8FMQftQaZBh+p8mOo3tuD1UARsXSxGpEuJnTlpFoGy0dOPvDCAgf3I3A+R+Gf0maCD/VPB7+hOol0I6aLHTTbXSRViJPGI67VUDdcwPXCateIqUUT+AjRDHxxp5B3bgS8uBeUKrzI/k6Wbg+SX4B4Ohc2DbY0o/+Dv/Nk9BDbWQ+ht5cRFDlVRt5m8zNk5KhZk+iPImCC03KsMbNMiELiM4YCr4jCXM8eTV32YqVgYWPLitP0Eij8/z4xLGuuzrFIimct62sqHd2mcF1lbn0clFjsia7tXf9Gp/AFLaXutA5pj2vcfbiHJLsPj4zEf6cOvujO+Vh/4t+Gcp8PIIv2szZJVFspJrlFHjHQI0BEf6iAWwR7bJRW7tj1PZPfam2xhjw+dXk9jRVeIPvH9n8yb3CJ+HDqsw5O5tBQnijH3Ayrw9ZAcToNW8gTEG5Qa1X8eJ6F7tj3WOl37XKx6/w71OJUetbj7SxXq3khlf2D6zqcSt63GoeKIDX7IS69AqUATvKu+IBH0NqFSPVfTiybB9ZomJH/rjwiS4aX3pFyEcxpILeF+5Lnt0+OwVMfW36GWHwuWkpTSvKhJ/RUxmVetHZ325a9drmiZqopKgPXc6OF/+8Z/nbT271ncc+8C3qUeg/O9D9YwAXy2oVnM6s+IH7m0YpEUeGnXpU6M2dU56Q3NRTmd5UPiHW3dxQEbny1a2ltrTylMtUHXVYWdX9QEPb7mlJUp1V+6jWpGSKN7+xNrBqyWz3QRzLXUAeHNxEsIQvaGFIOp8iWZLIPwsAIAFNahggZVCzqBs3ruJeR1aoGFBDDPiECrRR+zI/efCDJcuu/8dlYcEzzwCrqB9fIa6B7RAvKtw1iJDkMwAwdD4L3RwWVY0Pl7eLJePIjAHbr8F/VMu1gTPXUKcycIpS0yy+BhdUEhKJDDCkk6CdLIGqsoH3KvSLroo9AFAhLKUOzSVPoG9qJp4iC4hpZBlwY51guEgCZhMFUJwIVayPFNUDd+707Gv056El5MHfoc9QE/7XnxHmg2O/E3st4bpmGfI5KF4mAxIpDcJhFBzjE4uYoSY6jaqWrwxMDNcpl5IXwv74Pvh5L5GPqgz5SCDx2yypRl1GhimOS9KYCLExsvea76YPWsx4uIdTF8s6Rnu12NsqBHja8rAuEv+Agj+6wqWp4ATJkKqomLIV9UlxE1oy7XVx/TlLcnMW5Ud4JriTyziuJmn1nlJDQMdr2M2udJ27UEdehBJhD7bmpzfn2402UBL6tS3oezE+1xKyti/JUGqMr6hkxatOU2dIsj/JFemOUKI1e0LYwBLYF4O7jIrlKYVUplaGiybRyhWdEICn9aGGmLoT71Lkpd89IwwIzKU7m+gN398K3QCb6I13Nor6bgN9DuoAHkUteDVnkOvUEaM9m8Dtu90aPALwng7NO898dA9PxoTuONqRAYPfQ1uwB+4DXiI1aLVFRvJaBw/NWSLJpYJYwa0ziWdlw+mGOINbDGGjI/dw1qEL5R1m6sPJ+eF+LGjCuZiBSPdfiV760NUVvZcfXOrO1XQvlnS99M8jSy4d7op6w3/l0JoLvYUMqBP65WU9Ty5o2LOkliTTel9eF0ybtWfGjsf2PQ7ol+fkLn60I+Wxg00HrnbvW/nqljLvzN3i+dAg1DO3Id0SEPxmi8WmjuaQweiOVShYG2eQuEenS94b/nDWpHk86JlU/gvqmhVHpsw7u75K0jhJXrHmR13PfhH9XMT66fnz6/xSUCpcZL218wq69oFtlukPdGRO2PDqmu2Ln7u/+NnHIxctdNXfP2l76/bJ8Zvx/lEP1wKCNYPwBq1Ol4m2AsIFH/4ELlbi56wKDSfXYFiHiyJwg2cMKhL84f6WhWQBGLs+hrvg4MUBAWfUstjiuUW4oj86wabwryxa9OKG0uD9/feFUSjubvAk1y6egIGPyrAJV5c8MCnWcFytT5tUPC0qunz39e0brh+sx6h42x/qWvRwu2ez2HeAroGyn4g8oUQFx8stnF4TO7b1QFhch5sP+E1jwXfc3YCgYwzAHXf3IPj+01EQZpKnRrchgNrUCHXVHQhXClEAbab4oDFGF+ALQIEcPohyXk96w4nHo0pO0OFhOGFpbP4VEA1CyhQuNXQizy1L7FPhwo4c7lWFs7KeTp1UGIesmfyFh1tI16Rt82uioqJs/hp/0byyOGt8dnTw8l7hEFicV5XuNKXkTqos3yecBwUbc46UTphwUviCfJwye2pyseU0e1eLR0IuMqeUeLyz/N5p9SURxuIZ3UH/nEml1tS084xCr+IWljb1RkSc1yU/Ut5tNEE9yws3cO8gLxEkEpCvncPZoxX+OJQnZJJoCW8yVPs4LTXsmWDbghm17Y6L07tNDh07JE9ZBmh46Iy4fxr2X8lvtfnVze51P5qfkjJ9V2u/v7tw9RvbyirXnWl9vevMnI6YiQurA73uqqy5KQrbpAN5C+o9F97Wx9q00w7/pGPBJ1eeygPfCh0abf3+d3p2fnqw6pFtVMRM4Q8vNB1dVhQVQcfqtMLBtp1Ju9M7j3f8/G3U2wrK3A2xl3dQA1heFhHBGHmNhuFJcnh5I7NCJw6SRd9j+8HaAbSiB/4ITgsz7CVdFUPtYAcJqoxccV7IPR9Kbt87LQlKV03sIvIjeE8D3PA3Qt0YRziDBoOZ02sBcHAxNBPNcVJWLPoM+cTqkZEkdPSdniXageKijAJ4oAIk6IuPwn8GVUrx9LzqGZFcRkRCTpz2Q/iP3LNn855li/yO3ASL/hGG0bqCqXPgW6H7IG9nQJ/sJeYTaEtNIJKDFoc0ltTqsvjsbDbRy8dEUglxPGDH9G2AG3oARyxH8TfDQw17zNAscSJx1g2dK5r9prD2oP4aP23B2or2F7bXeievqSpZUOqo3PxCZ+HitibHldCTZas6mmLt9TMXFZQvLHW8eKr90JxU/6TFG7jMJNuE+x6fU7qmNU9KG3IaFpVO3teRpY9Jjmj9vnRvpKfQQXmcZTmOuOC0rE29+6OCc8uC86sSxFjsLeoFqBej4bqF+EXLeVar83F+PxuH0g8ljhgOsIp/jx8YUoYYvUyI3bBOzAOm4fPikK2otsVfu2dBobN4Zk5Hd/68vQ3TNvr6hfzpfR736mn+prxoa9a0IlZZNW8C55zQUqiNtmqSG1dWZEybmMAw5u7WsmV1iSmxWXd+tbbIQ9alFVqT8uISCxIMu8zJRckpE5JN2FaEfGOmQ77xOGakkSvcfHw8EQ03VR9PDG+qt5FDytzFpaHYCzWOP0MhGHLP+g8P1Q+xqHrXW7044WnhT4R/HGlYWRUnsiajdWPVqis7K8q3vW69B3sWviV8d/pZ4ffXljEl4xhTe/SLfYd+c6Ra5A/N4xzcHIQHfOKiolJdnF6RykklI0daqBZkiAkjtVwYLcuQmI2ccolsASUd3QVLH57V/cbu2tr9766e+8R9QcSWDzHxD6ydtHWaJ65h66zutZglZGKY+uX7fr5r5XuHmofZUoVI3zI5f+GRlklHlganlSN+iP6wuH4uEWlEXFCfJtXqeD46mvVaSU/CqIUjonCvVYPqzSHhR3MAact7rJQrvhlb6sNLIg8vlSv3WhmgU1g/obUgapjYaHnQW8I5L+H14IK6HMLrlWt1URzPsylmNjlh1EL4IXhBGN5RIo80OKrwGS/5/ZbRYp4Bxb//blkHEcLvxsh2kYfKu/MrtOdA2/FbnG9bQASDsQV+4E+X04SCV0bzqlRlGk8o4SPLxZup/CxezAMcLpHXhuDTdZ8WJQNiE4ex62g7MsckGVmusAY14wZ/LjdWUzTapGUgI9wuKEvHfCu8AozCb4U3V3364o7E3e3GlpQtp99aUr9vQnBudabhOXuatXzqvKxFj/fWeY0MS58LtQmW/NCFwg0rZvLUtKWh3/0xe/HJTu/e2JnzP73Uumtais1mK53ZW5naHYxJdxr9U1du3hl0l8eCh4WmzKcePsklZUYCHbI1ANyP1sM1kUYUEmVEdTAJblFqlkvWQM8lI91Mx5k4o2tiiYE2Ork4I3wEcrkYXhLglGo5IR4phVNgIP74P9ENgpSIxvWc0OUvAGLzAEiQ4YaHGeI8I2O4+0GGwWgJVyahw/8sSJvO59iEQLNv3U6Lquf56o3zam3LqlmmaNUz819b89Thw37/56dmPLQ0cIQic9SZVdN9eQtqoZ7MX1DrJUOfx+2cavMG3fr26akPRe1OqJpX6Npriw7Y1/7sQN2xjcLz/oM+oeqf8xb0JjTe30TuTnK+VdxZEps2+4CgSZ6xb/alOdOhXJiG6xItRH4wVq3TA1pFcpSKU1okCrPRREsouZKCD1ZrkErZ8TWK2tuYIGhDFac4oco8pwlV7TERwOR0H920KVyweBCkfgEeHiSEJ4XZoHYm4JP2JtNqsWrx3fkHK0Mfg2/3CI+BAfXy7VgnQ9ioO2HYCoMODBsJAYPgyaFnC0VMYWERaJRUa5BLWXZUDSMEDT6PQJcRhs6PoGMMDoox6UxZ7h0rVogVjSugVzMo3LwufHe15HH33nh6l1jUeL7nYIuwHRTO/C14MnPiImy72iDNfozhMhMRREHQoZBKTEaaVVIcqbZGQDBZDCZ8sBaDVmqWsSP9FMbI0TDZwNDwKwcim1MGdJITmze/C14HJZeOH39XaBNOApPwDaX5B3gpeW8ytSrU2U0mCuaMg+kDb5KLVwkKcnMbODnwKrjaPEQ7+iCUeSu0RHKCMdpYO03rIHwGswUSUc/pSPgwWeUcJ5GhwgzxRO4HoAv7sWYLhlDH6IDoxkYBp6tv+fIhV1ZCnj/XL8jA70VvFvyDBBGuvW5yg+jVxlXmHcwNvUUSzwjPUInYrW07N0+csYlnHbmIZCIT0jPWFMd7FIkJNA0pqs7IRBJJejzxnEsKyaqMFwtdfN7bWLH6Ea9FmH1DEGO3AAJrDjsGFgAtGgrPNAJ2ndMDAHQJ8Fg95lRvL7mrbX9XbXRfnRJlr6bXBLJ5YvBvV4IzKgKO6JrfgY+EVPIt16rQF+DUtqqqWnrgeyrWuddFynXxwdTkgxG+zJrt88rUtqwJ1R5hGUibu67cLpOEVjJW4Ze/j3UJkZHcqnKr4b/Ds8Bw/NCG5rmACCuUZStnoc0WCj5scrWWU0kUYYYgBYxlOSzIOaM5MjrKCPlgYnTburvHnR4UCT8BNijM5PpRIceJ9x1cJpwR99qvcL/YCighUbbsnAiOAFZLnjWXS0rMscKHR8aXyDy8kxpxxLTXfeiH8FNqmgFuFpah5Jihlq9MhnNU49eROAPqFByNYB1p/eohZ1yUcL5yf8byooatrb7qtqjNnYyCCf038CpNsq7Osu1vrNr03p4aGvV7nbqhyZ2T842d1Ag3Ys2bVlfteW/9A384NRV8ps1uKc82W4yuoqlp5V1OhSMCkOQLe+cxcibr8c5JhxcXBu87NVu9e58jvz6lDlr90pcOzlHK8/t7pjy6urxowyuQHtlh27YQ0cOQmqbnAKHT+qF5a49J08FHHM3lK+K4SMm/pEeYGHg+IiRF1r3ogAiAKCEZJoQr8KJmx/2BGflRGc5DRpdOWNVfWuFrP9jWfrgzX/m8cnlXYGpmRLJXXVekBnvORlZPDi5/pPXDz0EBt2gZ5y2wFzgsLkbGbNqb71pfFVzalOqu6i63Ns6wuNIiHTkGxqKntx3MVtjXtFaubfGdg/giH/xDuO7QuZhGy5vNhFQGeJ2aNOIsYegwfeATA4fhuicobxla+3AQUQca7DnJEerjBlCA44khllGxliRnVHZCURVQDIUWQzVi7lItlLfNzMd6lvy7OFdFmI7nqiQQ2chrS0rh4wkX1Ay8mZMpdbyC1Qz7EeEqPqAbajqQIcarCkC4ejFckWDJQvNQhk0pJmvqyf/Y5N+47X6Pd+P2DZ5JhxYXOuonT44/I/z3q3PnvwHUZ059sPDxE8fXv7ujvGrnGysvMp98v3H7G2typfoo01lLrEXpqFhRz+ptWum8y0B39lkQfa07PD9l8qN/2Lvu58eah+rImFQcw/eg2jwUO+WdNkusjne7zWR0OJiBGnn6fL7bOHJq/5eRU9QD+F9GS6+I0VLyFwMpIyFS0j42QvptKN020XchPt8itJ4nnx8VFkW9IOEecQnXaZuCclLGK0hKyrPhszdEbdE3x3Ft+pIQCf54pwf8pxDFXDp/57Hz5+m28yJfZwyepv+J+9X9Hl+Xhte9jK9rDSrllIylaYWUxHP1/OFuCjivFDdtyNLRl6+E4oX/IeeF1gOClH+Hzr2gTZBANlLzQ7Y/gYHRsEoIzcuARUXxJO5QGa6KhzCSn4rwwY//9fx5RiWeAQQGn6Z+Aj/HQ74kBE0WMjkhWh9JUoyGj07gGR6yDZm6Xp82hGtddHpkpjMu91jGZKZjSx3X+4JRlroHUImJ7tS+1pkH2/1ZLctyqw6XgCtqnavQGjoTmcRpOF9ZYkmLrWLT1OaixJTEqrl5lYtK7UU5CpOC+stARFFPesZ9haDHEBNvMiXEGN2OyUVir3NhAXMUy5P6Ja2ctOGaE9Q6BzhQoxg0StiPimxwyxiAwXIMZbLnfwe+NMYbI9J0gvMrsE3Ja3LAtq8Epy4tAr4NvvxOOKJzGo1OnbCASoopiHaVc1RMqNuUGjGTfGDgt1y5K7ogZuBTciFXHBtbzGGb56iwgP46TMdcdI4epVan8h5PTgzPSXPCx5yia4nOwe4dl7PrHIYfDs0d/eFo3JUrPxyPYy79UPhNWEBOvFcEDsnsHohPAdZFBzC95wzekpyG+GUTtqAyISE7gkyL4ZUSsYoN6Z8cL6S9Xmckw63MsB8HyAytwU+KxxyFtOjN0Vj/ayn2/c/Ltr+1tmr1nDq7vW7O6qq1b20v+/yND3JaV+YXtBYn2+RX5Lbk4hmF+Stbcz5gLgkbhCNnhf/z5nxr7tzq6rm51vlvAv1ZsBBsEvKF9w5/umNCYtnMjvke6OB0eOZ3zCxLnLDj08MgC1yF+EwZvMXcol0Qn6ex3DcNvs3cZr6D/IonEoNWKJE2ZyTJSzXQ9+FIM6nVaKJ5hUwsgA+gsU1D/TaG+7W5xPI8jBQqEfWbcM6yDoods6v9/XDTtgeulextfzTJdUWlJn9/JfQiaugWmuvdyXzX/IfQhXDTtoLAyeYXa69vpeoGXpy0OYXKBdbAnUjU2Q2sCBlTUsW1mjz4I/o47YEwJxJpQY6X26IsbnO8jJVKuMhIK6tlQTRHSSUSlIqEm7vmDEE+lPIXhhmlJGGojRjuLIgVjqFBNw1CTwXWfVLXm7ytaofawCj6GRaAr/sXV78i+MQGbEIjV3mi3x27o2GXNZ3LWkYeDF0om2WlSPAXwM9bWvP6wK+3iP3VNggVVhuSp/D8qY/0LqWeILSs7m2CCPfyvEVz7EqtW/c22EM8qWOVPvgLxYsEYF8hYwmUdIn/bhokwFrmI60LfVKLmjF+j9+/BIXzRXYlvO5bBKGTwN+2EU/CzwMgH/v5wa/Y1FGfdwE1fn8LtGl+iz9fit6HUGyGn0d77yfMDfYrNOMCnYrZeaPeJEviJQyq/fJfu42+cdcAqGwgKXkSRbjCY8yZ8S0f2mec+WrPvgN/emJq+9k/btnXcXbPogrncG5R+ZYfd+Oi/3PA+M5KJeoYolr3nvCPh34k/PWNpUrha2CWFc3fcfL8lKEK/74vHm7etw/LxEThN7SbKYNwejGcHLRCFEkchFMyBk4xzBNWNSwGkxqfBTUxsOxkW9+sk8sDqH5/Smff7JPLCu/qzkAa7n9rd6MCqIS/Kpp2vrYSF+qnKYW/ApW8cfdb68ZX5pNonhT7GauGrKhH3XrV+TzFxtqcVGGhuYJn2SSeTIPGFYdni90OXIf/QT2J/FOUWY609/gU8iSkyVFzN7F0yYCjRSgL33LPJHSEsZFeE5jrLPrRgvr9CwMovbxq8wudf+o66u15Z7isqSmuckVdb970ZZnTA8smpbkql1ZcO5HdUZ2CbOLibfdNswJWnbalJqvYM2VDQ9sunHv+6PLg5M/WCC3DxU4gIb7zZ6+fKw+lrL15YX1kXElHsHBuqfNoVG5LXlKpL9Iz6+BcVQSu7YBr4ggTD726WnSKRsSyMXJtNsfESXlHRG6uNIWLUJRAsniHWk4hlx2t6Q8QWah7kYXCZIkErnRME8MP0YOnqFBcWVGWIWtv6+S1dc7mugXtaTN3THnEXlU50bYUjYP6835gL+4oPp+UXJnBG1PK/dsrs2rTLIb4QLK9aVJ9NJVU2c7Ex7d29Rb5CpNKp3oqVkRE9f1/tH0JYFTV1fC9b5l9ebMvmX0ySzKZTJKZyb687CvZCAkEQpB9UxZZBEQQEaSooFgVrcW6ViuCJGqAKtS6toJ20VorbvWztkq1/awWYV7+e9+bSSYBbb+v3+8y8+bl3fvOds89595zz5lZsawj19I44/Iq7m7Kf+FBeItUK2v8ydBQx/lZhlBtrrs0ZNluzY5azJFMo7VkVk3LHTsuxzEeXBe/d1sKQqwxmAX1aOhmAVOOw0sWOkxSlU2a2k1Mrq1Ehb1E0aW3EnHE4qRN3NRyJzX8nFqLd+emsJ7SDLw71/7iOn4/d8qCp7m7xvZyt46sL8EhI8ld3MI8bmbajt291TV4T/fpX6NB+9yS5JbuzHt+e9X33runl9/RHa830g6KWFudrVmd6QMw7PSpKmGZD/qgU+ookwYdztRJCoyXlq+Ei3fa+Xi7S3mPl/Yb08qF+AOGCcFEl/Ag+WIhl3IdcaUQ7DXe9F6X3JLt5EONcBDnpTxIc8Rwad+Rrw6C/caqijtrp+XrkAfkmbb3CqEuZhdfF9OJYwOgyuGUWGx6tZR2iJMxeVVCWg5sxPGFPtDwd0/abs0iPg9MyeRrfbxizLGQj07g5g3k76K9voMHL4gz4qY/pW+yYjvth2jM9aP3a4ENBPDZT7/DZAIGByQcqQ1VwaVL5k3AOxfCfK/DB5HcuSRMWmhF7h/Cc/P3LO/JWrs63DqvsOnVHe+3H+ReJSOi3LrpiR/BkuaVvVWWsmbZhV/Tx1SOPM987jcvbjl175WZeQXU5w7Of9n3lzee/5XK6reUjWxFsOG18vf4dTMHkn3k8WmAhVHCzEzSaVOK9TjCWMZHj2IQkS44dclAfn4idztIHb/7n0tODt/nqosua8ujEy+Lo+1zw4WDLfliIi6Nts2ZFLzfcHV277a+vm292WQ40L1let+W7mBqD+JPNIHkugawrNubaSh0xI3GOIA5jkwVrMyMQxjPJB1SR6U0kKyVc1Yr5LnUpoSbr88WvZSAu+NR/yXk28GfwHUbvMZvWxfRVoUTCw7tuFiobbeuy5uWCQ8u6f6W5ZAVPrFW8diiBy+SZGupVa6XPXbZDeNrIFXJNZByZIFZVGqX0wlgKEcNc3KgmpRGbEG51iYVp+McZU5FI6d4ZC+JmrDUMY5Z2gFKv7BGUjfYcOmFji3Qn5UnLHM4UqsjGVbfPnWGEr6xvWnZ5FWOSh1t1Xq3V83mVzgeSS6MOOMak58SUULdC8RbHAtUhubqEGuohiWO0rxWR6u0NGS360oJv0PH7/YJEoi1MJNM2zXBmxnfLBvPX8mf5vPhPUEcFpce5uyElSQNvmeyFPfMzW7cML2gbc+prZte+F6rPdYYWhKryOvf0tm187K4pbCnnDtVsXFuZfZ26iHu08K+y4vaNvZGivqWFxZlXTa1mFa62yPNV86oMWd2DFxRPeuO5WWh7o2d2R1NNY41mT2hQGWOyVnSVZBZEos6Dzjrp6/tmlVzkHsuWp2p0garwuE2tthiNZU39SXPX1FByo9o0YpPuSNa2Eojzc5maanDoS8V+ZDiSpLikpQwXYoUxomUKBwnRZIQkAruMtv8tTML7W2LqjJK1o1sWfyTjbVMsC42OxzYubtnTZM7s7jWyf00q7MqYM+4idJzf89vnRG8kMVOyZw1axF5m7uvpHDJvFlBTWRwZm+ge9+K6qzWJdWO6obWrP7cLu+UGdl1Pdm5dfFs/RsZdd2z45Vz/Ldyz7EtPukT3taGCmNp/Q94n3Zf8syhjc/Wks0abSomgByMDHNlpcRuM8uLbRIhSiZloGCTTQjz1KQikdOP/Y0dlfW6DUhBpRskhn3DGWzb9NjM7dOC7dOXzCtaeEv/nNtKoLN4eoULWx/cYUdjW1sgvz5bZwzX5Wa2tzXZcAgqR9tyPbpI27xY27YAsj/qNs4qrCrgGELnKGwNu8tC1sOFzTla+KUjUu5wFmdbzIXT2Zk8fvhc5E+pKoRfLqhAFpipIkuXa6PKpZk2HfoXFKGRTCRzMgnTs5bfNDmFRjTmczJENi3eGufUK6qkk7vCaqhJnYvAGMKy4WF7fdfMWOvlTR5zVtw+bWZ04Ppu7uPfawoKC7Mz9O5sU3a36/jxrL7GcEOjt31Kox2Hw+5wluZYs2u6s7Lb64oN5ivbqtYtnZl5NSexeMLF9UFLwKZ2qKZydxHt2nBpU26s2VE5wL6YrC2J89EU41h7R1ip9VJ2u6RYkpdMYMFb2XxoU6yS4pUSHzzkhMK2AB9VjuuN8YHwvLqiDJoHsuoHFl8Rq997zWxdTsRIMcoGU073mubsPLNIq6ySa+ze7NVsRllpLGiiRLNvXlQbZNyV/SWawrISfbAz/GX7lLIrZlTJH1ZnFxRloBsf+mf6C+eH7H6xKathYeMFJT/H6BCDPkZzTBHwsrpMnSpMSZ0OR1yWhw9A2gihiN2YW67DUW9Fhd+Ogz+FghBRrXuQcubXZi3cXrlmfrfNl2MWa+RVel/jwmpftp7C165s05yq5bV1w+RdN05Z38+aip1Vc2vVBSVFSSQKFvRVya9VRwrjyRvllwezozU171xwk3eBlC7l7b8QqMezuUxHV2eZSLdcTkcdbqnKQY9nwMXeTlrajm8x7LAiwWjoUosoYzahirzt26y57v1v33D7H/bUbdu5dMFub3l7T59/5veXlqQ2EmZe0+Glqr7LiJuy+UDXohG26L7Ey/ntZaEMRaB2VpxdnNxD0BY3dPDriMK8GAa1SVyrQhbSi3G1eeWqZH6S78bVOLHqXRq2RPqWgYocuPR0+NP2tt6GDfcPXHH/8sL+lpq6u/FCL+KaJ+7b5yyy5FYGNKTikiv/BZ7ksn9+z6rq7m0R/yZukbcqz5baN5AoJYa8/DDOkQB/QR6gX0H2WTYrMxghMKJ/RRkjZOAIA3zHyAAQkdY0ez7ppqSnvZmYAwFjRjquNUxZen3bmoNrSxuu/snC5i0LmvRbNPH6qeGeq7uzsrrWtxfOaSsiY+7OTVNDU286vvjK49c3+1uW1jsKm/LNlQtu6Z516+IiR/ksIY8DfJs4zcc5W58FUgSOBIFFA4oMPIGPH52NCKH4qdCyAuIHiT/hTTz4Nvn+Bu5X67hKQX4L4M3kN/SrwAyiIO8ocJABVqEHUiI7nxKFc3ODCOlhOS0SyUcwykI1IWG1CZ9u0qfOCPL12FOoi5FqFPvHzvuiPxfxmVXIj2/2d4QDZUuiq7Zwb20oqdl0+IpFB69p3Jnbt7mze0tvOH/65rbmCle1y1U0O1RYQv7iwvUZecwcfW1m5YW129Y99722+u0nNs64bWkhMj+X3XXZtJsXFlsNDnq+qsAev4enC0IL4SPkfpWKHBCSlASneUhFfye3bSqFrRpyTjLwW6ApIsjv+TP0uK0N9UTJ8CHsSW0L4H8PD3NKYjk8dv5t+DuhbRFxNf03shLXZztCOnAKDeHMNv03XPScuPo5RGs1cTu5M7mX72CVjFKt18qNEgqKSCGtcwH6790zp3EmAj69QzJBrJcvvuWlkaukXrQfbti/cOF+buf+RcQGbifdshL9syHxAuzhHiPKFi9eLOTFRDJMfUqNAD+aGfBoZaSSEggLK3PcjgxRoUquAZEoruKJP3A0+2n+hMN4CcpJa//JZQjfhHNrhakcs9SniU9Id/GUvF3xzVUX5tyUE/rezM5resMFM65umbkb/2rd0JObWGYv7Mgv6Ci02wo7opetIMy0J17ny2mOO0nSU9xf5d2n/qShpqYhNnd378wbB/Oba2qaY3O/10tWzGsM+JsWVFUtaArc8lJRe4HJWdgWTp6x/UTkRzzLxrlkshm7yOThTwXL4XiNiyh/9sYbFxZ0+bPbwsqoY7w+hzFVx0LkTzsIPCSRamZVFQ82BIanz/c1Vear7LhQauoMMPH7xLzCdnNeCT7+SyxJtG9YbwiW+tv3EgEM22w0N5fxY9TEyikc+EnjU4uS5AkCfk8xVY2V3JDoJA5f+C/yDHHXQfjiwW+SNT1moD5GeF+WPxkDHS4X0Dk0k3tJjj4chIT6cvNxyphHbvIr7gbu5XXrzdnlmZ6GWRt7iaznuF3X5/krw2bf1OsG4Sai59rrjhUunN5kMbl0UnwsSynPqerMrZpXnynI9p0AiNQ8DCZWhsSVkShoMF5uiacu5I8OuFPbL24NnAp/fAg+epw7z/3IGlDKvWbuQe4d+th5F/X++Tj1y28ayAvta4OZy5vP/50+ljqvBK9NngMjVfxBJcHOPPEctgL/eQg9YwJAOh89EwQZrMJl0ciCkky7ktIL0PDg8JmD+DkEZ8W6ROqjsU0i8kbuD3KdmhTJ1ArulWfh0XMfaZ1puY8yTR//nLviOPfLVLYjqjNnWrbMll2Wdf7ot2Q+aqAGxrMdkaOfj35CrePzs4ZBIY4WNZIFNp0oK0uVa3NliL02hUoukfGHJlJRVmNZkqMiXPpBa/JiBeuemC+5EsKxNQARvwRw90hFdN/d1UVDRpd8KvfPwXvW1Iv6Z8ma1tw1q3J+T6OHsnJ3lMybki9K/JYOInfzyr0MEZDkNg1S/p9y3A7uwZ3Rwby3G7YfX7tj1aGrKi3Rtpim/8KBSP+OvqnXD+ST4Qfu6djQmSXknBW9h3CqR9I5H5Szzub5tkxJPYjHJCAWQzPRYIS0VZXWiKcO2kx6zYSiQkl/eayuUOoEg1GfciDSarUhduGyVOkFFVLYY6VEIx6mnckqLEpW1BY5s26cV7NqWowmzbBp6xNLr3uxfOnHV/XuHMi35tXnhG+6rPWaKLQU91c3zqn2Kw/pG1fctbjqitmtGVVD6459Fr7ABu/dWNmdp7fG2qMlC7vLFOqnqYLOpZVF89qjEuL11Ysjs3ZMZ8yS607f3LJk/vLLIlNXVIWmNpXp9E6lzKJS6iVVfYUmQ157iWHq1VOz1d7irKbWoQd+rfHpZK5QsdtbkWt1xpuzY+U4VYWneU03P9aXjL5JLqUa0EgP4UzNHp+WNBisfqXY5bS6AVZoWFsXVOGSBNgipotwsCcmlC/Kl6kUp9I6FJkg6SuM40Ot8GeyRbu63GKt3QD3RD+SSGycI7+5x+uJRfJdEe6H+6FZe8gadutUNlf74Ko66PdF3GblV9xLKo2IYbgPCpoiRoneY41wPye898mkCU2GrzgXy/Y5JNvT+TNAWXzmIq3DHCaMLptW68u2Zch9qUUSvnYnPiqVl0+mLY8YcIlzYcFH0Mw6dyoysBAJNhTPlDZf99QVS5/Y2gQvfEJQNNnUHf/w0R9/WnI70SWJts8rqlzaWQCjnRuyOUVoOxTvKK3d8eu9bS03n75OYmbMOfod3/v+vhvhauS5eEKdKxPP1DbVN+Cz8aOf0BDBHUIj0s8iV9PGaCCQZmZmFdgyxFlCWXshuvF0wat8vnZoGtvyFEJAYoXJkShggQMgYRJ8qvpY+LNjq57a1kr7Yy6lar/utjtUU7c8PDeJCR2btqpm3o2Jt9Ox6DU9MFR33TMboMKaZfdHPG3V69YufWRtRRKZ6TtnRhbD7ycxGR1NxfprRYoifr6v4WxUcTJnYxuu/uQVVdjcTnFTfUvUpjOAgJoklS31ZHYoxJdhRobcmXfPoOH4bsFZvN8v5OpMn/TRIEsGdI6Hcgqb/8jgm5w/RCekO8GhGmRT4Q+WV17RnRfuWd+ybR2jXHd4xU/WlicDOm2BaIt+tzaa2BduX1pZsawjHOlaVo5jOq+tb6ua5e4emNLFPZVTosuqieQ355tjuYuL6nd37X5muRDSeeFHm091hNfU54TayVuW3NofDPbvWXjZbXML8i+75cJ1VlumPWjEc4kM0ecTfp5wI7/Ybs4kpRJEAl1QpgOCRXfq3VPMO3zdVLcmWcJdzLvByTXWZDIXbLviGrP80obTpivK6QtMn7l6sdyjGlaY5Wk/ifOycO5MyyzT5W2DK0mCaEispOnxOwSR6BT2KfUItiP0MSagqAA7AEDfLwAVt1Ijxt+JUjT2zUQI6liHI6ZjtQb0oVSiD6kspgOREPonHonj8fcVQvQb+jNgABlofrGzSsJgdillTguObcHmTwk+QHMGjTyEI94MxL4WjxnvNwf0JmQS0ci/NKDZpOWBQHWudU7nA51zrJFq/0es3YuMDavVRdhk2aUtOTM3mgjAQePGadkt5WHFx4OOf+iq/N5y3R91ZWhMYTsM+4ZloAnNcsayfJna26TVxmvM8uz4RXla+KIqp/hYjomZWoSjJ2kramUwful8LTCZYwdvFqTnbtm9O6t5fjmLPMJAy9Ka5skJXMivaypy8uwBk3Q8lcvX161AHmSmr6a/sGJOrff4JTO6wMH6srwanSfPsQII+FIr+fFWijVfWKbylGo0wZhJHkw/BZlCdOJRyEtiOXYscgJmfFzpNHxEchJiyeOS8KlxfMYOTv5kIkIPjB2gTEcC4YB0RhHCoQjUgALW6jbbvGKnyCGrLGPV+QDpC7aMjMXj4/riVDI4KHmcfZK2+LYD7QaNsHSGh5cvTU80TtITF590F6ktWkFdcPpv1Q5Ezhh6aSRI/NHb3dPjEzTFmpReEObYc2iOdaAZy8rK85wQ2B1in17H8A5RVVQ40QvF/J4F5pEal3gN4EUmnDnIR2tS1Yv4hQoy6CZ9xXVuk9FaNqfhxQb6pWcYg5yiaWI1d1ukrz4iVge9llB2wUw9JVOJKvovj2XW52R3DVzR8JJhal61SOuOBeCS+HTvX95L3G1wG+Th1tkFFatrpmzKwXp9+uhhBO86NL7zEZ8irNkNYznRsAiAogKnS+xV4TUwrVajwuDjLKxR5hRvBPMWAh8UlY6G2Fs0joqpiBQQiUDoIEmNDuPz6i57szeFDTV/Ts81i3pTGBmiQwI2Iu7v4Z6anG/etEcU1LozkStLxpBSR103PGxKxyuz50JhEikZ144TNBLHuU44PbvOJvg4+0bvouZRS5AVEQMlrC1KZimyFOJsm9vv8wUy3XKjwVBAiZEpqU3WM8DJKYXE2owQgcof5cHxX0lz0ssfZysypRZsU1Ex/gCdZB00wjkitQQeyOzNy+9vK9U8Y+i/5u6+faualvfVtQm1DeqvKZyx6LJeP/wtjo1w2bj5jbBAnaEkrsrIsJdMK55502B+7RWx6xpeuVaoZGC37Sze13X1Uzg0omNrXmJvDj83d49+Im5C4ywHsKAVZLOGHNBqk0gaykmb350lLmi4yEpGBtPpf2UdpxvCkys3pAzhGyYZwtecrm07vW7FyPbm6i3HN9VuWNBuqXnjBmTynnuloGdVFbuqtwCnmmm6sjNE5n6ryTtvwcCy5t2vXHvNr26f6ihsCS2Yj2zbZXfNzytcvH/+vDsWRiuX33ZizLKlQM/oXeJaxN88UA4aQTdoYX2+zGabzVbLlrrzbWEIQF4oSITF7dUltTaZWqUy6hilTCi4NlbBesKPMQqZ0rYehLCnJIV4Y0yUqozLT+p0cgUSkRXyIoCJlKo7I7pneW99KyZLw6Zo/6J5GpucfXnzFcPXNpIMgYhSM/9m13DoL8M7f11155et1xVzo+zqaQWZLniPbxqUIOFY0NiP6XbhN4knRXlt88vKF3cUUEti1zb88jpMKFfGruI7ND797Mtbb//wTuRRFVyx0vrQkSWzX/K4ujHhencUEGsyrNyiadflJ26JIBrK266cEgh1rgI8DT9BNMT5RaKgEjTjncmIraTE62FtVmusPsum1yjkzpjNDwjxRZIkVJcvnFCx7FJkgpO2lWGSNuTP7/xy5cj2Jkyd+g3zOyzfQhn4es2yjjxx4nZxvHt5Rcni7mIZsUha1L0o8XoaUcj1L7Xs/sUWQXpacyYT5MLDsYEtbb3X9eWQuaGeq7t6N3cHOHqMFDgeKlnzRIfokMEqWdoW8LrkhWpbvl4M0iOlJw2LiUVsk1VPktOX2J++WItvUoHJUVGw5JJ1T3BZlNaa3HABfibVpuLq44RuUpgUfP4SRU9wPRTtrer0eierXv5+n1C75y6E5xKe3z2gjLVPrYm32BiDXm8zoxEi764N1dsATVF+EU7NUYXGRcGlBgsu32u8pDb8VzQg8Wjxp05rCXqTntO8rbhpeW9KSzZuxlrSY/lX5DiOxsqBljkCIXmFaufm11OVHtflk1Tobe7AdxMn8caMXVFiXRzd5wh8s3NLfmJPDl8zHg0WOeVHNraZlTOUTamUqEVAIkslAMGLQ6ksbN4xe9gOyem37r1939DJE8PPnlzx4P0PPT5v5ntfG+D7nNN07r1eYZ66k+ui3dQqkItm4kxWFgnlAqfTXRjyjpDZT7pl8pCW3ysez2EHcbqpCek/KL58R1peO8QO31gqu3mOigKnxBbNEVJ/tC9rDOqpitkr8k8mk9sF62cXJj5PpbQjGEVmcXvRZ/M21pv5tB/u8r7LtzR9UtMVVqcS3VXPa8qVL+MT3IFUHkBrKnePkrRpxXKRVAZSJp3fkzSvvcL5mjJIWGg5jU/SDPMHa5TkdRCfoEn8lk/7l5nsk2L4NS4nq/bITFrGZlMrZaQkle9rrJJ5NJVxCKubVNqh5D6J5vr7nMVFxa6Zs90NQgoiQyjoUXhj2V6mpD1iQO8raQ6qS13W0ocDcq1ZqbeoRcWDm+sSv+XPdn5CvoBg8CP96GYZoDNGwzb5RWnHzrzLe0Nw0ukh1cUmedSUZobD7RNOFamZica4JGWDww+JurFjRnlLSlomGuLXpbkQAsy0ms+vUYNjD4DHV1Mekn8r+dJg/xYa/kskvoPAeYbvwunSlP8u9IT9FLKUCgITHotSCUHbNAqTSFiYfydRUHCad0uFtR8DErik1RIlS4dz1za3XRm++lZ9brzME5hSnScdJjfaXG77GbjL7jNImAyPVti/Gv0zPYDe4UGjMpPV6HVKRD2PFxAEQj1LjGyIUzhuPYp8feGNaBp0afTJDFwXv1uXSt2KRiRZ2rUWDjw/3LFtVsElAHpmwfTeeXOnTSWuyeQePjgUmLK6lZgzCUZOt2n7xtVrrrn2qtHR0fu4LmIaXrOBa4W8ZzguGekqO17Zt9kUIh1O5yrkacDnZMbLcU/csMAh3FENjuDu3NgXl+Ho7fHC2T8YzmqcXTgWsJ2qgn0uIdRwsSC/tRu90wx8eI1RCS0mA6PTaUVOGyWSE2Pvjp6OnhIiXTReIag8F1ZAIT02vy9Fu/HGtQAO1b36R5t/e+tQBi1aunQY/mN4Nfc2J5d7D2ZhmGzwv7iMHwxfe11GT0nXdvgMV7t583bFTfl3mhBk9cm1A2EPJxePXXtuNpNz6X2cM6e/cycHk2V8J4dGYP6r3ZzEruGLNnQ6TMKGzvvc78b3c1577TWefjsBQLBWpmB1hLKZsCwJ69h4HYN1chratOSz9mRGGSErnc/gje/8NlD9jRhUYv1wWvbZAHFPEtD13e/DrBSgid/zgEKgR3zuoaYjr9HCKvNleUi2rGI/L19Cvpu0Yu/8KvLETN4pmhYWVfL5BMihzb/NndFRpddaGLHYEs1xhqzG8mDr8nq3iMbCN8WbWeBQIenTeXIzLPk1A/VwSmlX1KxSPSqV5fVv7eT+0Djb0tSpNxiK2hbU4aLs/FoYztPu4s9sPITpO/oVN5O2UshLQlaPjVXZRLggL61yuEvzAJpdz7yLM8Lwa5VIAHAFWlIwYJOAm3AdD914XpjAJBOQqp69LpP7invuFbj/A60nM8tiy8aIlPc1VXr3wdwXuY2/c80qzesu97hKOh/VurLM5iyXNvXNzWyogZ8m7ib+CJ/xloUE7HCCc+5Voi2Rw22wu1zF7bmRjlL3H9LboW8AMW7UfQi3LDTeFV6k5I0qtS2p5c/ytaR1GHg+j4Ah6fqRGMUJab6LdAtehLn7PFVNfQhuozXbZsnK9Gg/gPtf4Z77JueKacmboYBP/zfKnxiGsaZ13WGZ9FGVyhwq83K1CTuxgIt39Y3dgk/ysq0e/YA6iMahG81ISGO7LCKDDFL5AZU8RXg+zmFS6WMEoRRGcVgHTho8OU8+sfDHrjlVSXrmhdiSYs+b3J/fhtu5/R/cb/KpQv6h322aTGai4FOPL0VIta8yAt3cABGE3Dlvubkmev7C7ZOJy+fWMnJLSIQx0AD1UxqVWibnM6hjSSeTEOJ66bhusRT+hdichMCQpRv6HXcL3H2G+yzxBerihPAed6n1PKdInIb3X3iRt/9w/5Ppo/r/QZ/EF2+PQffv0ufCiym4v5U+3CfcTJ4+bmz7uWQ2vUhho3mTFScy5uNXxqVsEsVgv7OorC47GMeypfdl5bng/ksQ8ONIY56Flyttdl0+sWkyKfl5z811kbMQHDaco09rBgADIlYLh0PxUo4UR4RjoedrvhQW8UV5dEloyFkc5y7Q5qOpDxd9KW8yyZH3fflzZwwBDZNp7CEOJDqmX+Xu7zY+wgQzNX0tVDCxv2xjddX68o8EOz6X9BGb6RGgABac4V2pZYyUDOB8wtF3zwjxFzAqjLkofr+OX9X0CoqcIDap79x67Z3qTbbdXVNVqqldu23ozrVb71TTI9dcv33LzurEUEP1zi3br78G4Tof5hP4XL8HrzbadA6HOYOg5XIziEQjp/htCCwzqaBgIXJUExtbRNUIle+Ig/rs6lxTll7vYRgzI73jmhz9xo3Ttj1SaCHUOZ0VPhG9QiK2xsLw6kOL86Zx68n3uR/MW1+4TKgnBd8mtPxeiItV2W1GiZhQeY1GTYDQgAgPA94HYfBWCDRO3PQI4ENEUMj5PGF7BE7X6jIzqhw18c5WrXKj3KhwZ7gdjpKqKW0ynWwjVScKuCo0tZqm4vpuKvEJ0UlRWU6vV1Ytb6pEdwhYBVKwQZwnKwqCrDbgC9mMZiaaTypkDCNyESIBvjOn3zlzmnn3XQTn6eS6MwbMP86VePq1sHdTxLMwYOCv4RmCLdYzG83aaqKUYMtkBnna5UaJRoKsB/4R/pLKapxBcVPgJ7LO5j6KXCt8neH+QhLd6C8b0BcP+y+Jv1LHQRjpcylS02RYZ7WGeM7ikn+YnGMz7HjZRh5I5Bby82tyeiW2d9/kKI9lKxWMnKY0HrverlEHrfP6xfLmwlie2WWQrod/WLReaXRoGXdOZfidQKFHLZWtEok3LX1u0JkXt6kyC2rDcEOiWoj/uQEA+gY0xlTAgKTcwio0NqlUYhbpbRZRMqELHzsChXKLyFDhA7eQPR510egnfUPZ5fdcxlUOf3T5Y1dVHeP+8MYzsOL8sWFYM2X91BDl5y4LdW/ofIK77zZsPwnj6gbkzzyHbCMfyAMh1qRGb4QgYHM4vDk2g1glksu8yb3VZOhKamUqtbnq5UX+WzdWaQJvrK4Y3jZFPDw8PKLs3vrIvH+1p1qzZWQtl43grVv5+FWVl9xN5WFfPPqJuJqP+W8EMTYjP6/SFtQHAQjqyVo6bCspisnVtTan1SO+KJqBEVYiU9sCyVAFb1qoAkJGwETIWytYrgE4tt2tL2noCqUWX2PTmwo1zxq6N/xwbt3GBe14re3yJ69tvPAFLOhZXZu+Cvn41wXkK0SrKK9tQSleWIOxvIawIbUI6yrvifbuvizuLGwNzb689Y4P70hfdHz0PljbemV7INSxmscf+SJiJcI/AmpxziwmbguBoLzKZrWJpWZ+Go2eTS6r0ZfySOKpDZ/xFSYVedEC3PlpW2dMdliueXZ8Ve3602x45pyl8LHJS2/mSzo1REnXkvEltQXzK9vDDBG6uGwwwm9aMu+mFvjxqSQzjruRyaQij01M84uGfPxNKmLVxOfBvWTN62k1Gx9dPDx3+L6VL85/cF31UV/T4tq65W1ZgebF1XWXtwYJ6VWv3dm7a9X5t29+qHn3L3cN3rGspGr1Dwam37K4pHz5Hdjm7QaAeo/arhUxS/mx2sB1SfB5pSxQAWpAHpthY20ZIgswSeURNHBKbHJ5jdMmkflthHBAriAZe5o8/I/1tL8CTjgmhHew3Qbk7KaqDxRdlHNehMa9pL+l8kiB8cKcBc/PfXhTfeWah5YcWzZE3pjovrcWfiozB+zqgOWb8wFk6NcubvIHWpfV1S5t8pNN3y/kAtxlzKqC+5bu+GHXvl9uuub0LR23Eipu+foLf5Ryf8stcSlIiiTn/eDy0uKld8ye8f3l5SWL9sK/ii5wmB+ZXBc9j94PqsAgzsUF6LK2HggNpK1MHC+szrcVR0V2m0dtCjbaQqEOm0HOn9LGCcT4CjORqHBASggzhngVBB8gogPGVDbI9NNxwonB9CINwqj0eTWpgJnx2kYBoRYCXXbYevrjmaLyqQPtBcQfSq84sGD/9AnH5fxTrFPmmfgSDt/3Tc2du29hZYL+PS7eIA7EWbfrzg2F/dXeWHO3o3Op7S1Sb358V2smoTVbjSrY+bPGjTNjFf1pJ+eaFBPqPMiV3uaVxUJxB7GjNNo1aApVBUOFHq1E75B3H+8QbN7XRz8hsE3nB7msERC2TItUZbQrPHaXyq6ya10yrRDAKpw7LODPNUT42jx8mskKyE+chYLAYCLEo3qxMPFjcQqoamquy3b4zRWKbaJnHYFhWkK0XR8rHmTo+xZunTn7lcCO2Wva1X0fKWEHNx/CwbmVdTBx4UdHS3EOTPg2+Xvqx8jOcrFSiZwkoUwmVhwnrYACkLTwSoXPXJSXr9HhOn86rxyi/97fcvMtW9655p47Nu95EIc5J94igokCoiTxEpGdeFOwG+6F78MEmQPEQDEESREFIqd528DL57OMwsSir75aBN+/ctFq4fmD8H1ClnxeREMCRE6dOcWnjOfrVR7Ej5M5qxddOTo6+tioH/SMntaKqB+kzilQN9G/QePTw2qCNLT5JEaRS2PLUECSL10ytufAZzThg3VxUs3U+iJOTuSe+BOH9RLHuceG7733hn2X9driOQMeD+wZvz59mrz7wgLy7t2Lfvhj051Sn++q+vGr3RcWYL2B4KI38XCFkZ8fYc3Z2cYcgAGMjEOYK4CYgpHPparl15b+bUBhPGogsZXy3QDD6WhW/m6oqU9fe+28QbAYiAnwB1i9APo45NkTIT/LryD/+1C7/y2IvxveZPkBLAOjf6fKEazZuDJMpkJic6vtIqfLZbbpkFRnJSvDCJkkkpLAV4bBuSN8l4RYg1NYYQWEBh3lsbaVz12ewx2cCO3UoSef1IWCDlwDZsF9xDw4CVheU9yY2DclxyqcW6T/iGBcAtrZrLz8/MLq6vnd7R0d/d39rYW2RfPF3bZWvc1qbZW7VTa5V+QL2mQ0TMsvFDnLCCGoGpxTTDjJyWeeTkaBY8Mfg5xcGjLxE09KqybdhPSTD2mHPZLZNHg9i7OdBIRzj6n48lxIDOVOu6qlZFEgN/Dkk1JZKIgmHmtL5bx4HKtYVYl35iyFzih7XOqOT4llT60OxgKqjpqTLW298dgL1yQPR26qKI/79r3Q3tZRvfymKeVXRqUyan/HuvaAVq5kBEoZjVaSOsA4nUldaydlCy+PTGtvcPkdBX6DwhnPyo5paJM26nZtGujv7OjjD1EWROvwIZF8n+/a9vY1rT690VGD5WLb6CeSdr7+SB+bTxDA53P4JAqF3Jfhk2RkSHxkQO9z6aBOZrMBn05EKpVmm1qukLlttLDaioWmQIOEpuosjAwkD5QyZ0siON1ZCU7Kn1yAjWPJj4+veWJHDdcWEi4k7fetPfPEMe7v/NfwFSt23Easw594sN1x6ORD5K+++QB/E28lZmza+uO7yf8+/wL+JgZ5+wjjcTVfKzcElrJlJlPIY/CFXJk+YEd626cL2XU6e4gMy30uGZQFbFZ5KOQ1yRzQpgNem0smMlOU2iaSkzxOGKHfIhvleaxqLkLsxcTzTOJFLY+c9xI4wbR7fF5kfL8CUg/8fBw5uJ58VPhF/D4RwHdo52QELwwl9uE71HJu+d2JL/HNh3hcuSU8z/QgAKazBQ6fyxTwAQOPp8ug0xlcZJaAp1Nm9tqsYoPKiPGUidJRrMLo4e9LYHf2WzDTJROMj0WyGTSTsGodvvLU48+gH9tvvxihfx4SdyX+evvJhxJB4uFNW3906/lvJuKTBeaxxSaTwRd0++ysS79V6yM0QbtGYw+SIanPJYGSLJEPMc8kc9pcGiARmQlCiZwynQ2qBNMScQ6zDl2n4fV8wnr6ReuYRLo1kxDjKwek0PXGx6SSeoDbteZVHrnttw//PMmyn8P1GFluCWG4PYXej26lyHMttCclrHePSSePn+xmHr9isJqtycoK+PwOX765OMU0fz7mWr6fKhXY5rGF5Vkyv8gcs2WIjcCgEriXPVlEBU+0AH+MI5vGxSS638ZJ3pM3kGM0SO5LxHXfxtro3Zfd/wDVP3/HtcN4rf/+h6np867b/i18/nttx5Hnucc2rD/2MyLAb1EceR72bFw3NHKhQIgjvRu8B2dTPq0f2VhAI6b2jf6Y+xvwssjrVokJWA2pkdGTQxptjP+WyWMUDh+Nw1BcWA98n1oD3fQgUAL3TwEkDqCbYuLAkARI5EfRL/R04t3nIa7wkZ+nSy2I8ar/4Br9rRs33apfo5ra0DWVHly9Yf2aqqYGDBN0kn08TM9gmFRLAS60zh4FcgSCShOTIVBYK7rolHRKCUbCSPdK9kopAkhlIlhNSNGfn5IrY0AKpSAywAM7sCoU4ufgMDJ6fkb5ELzbWFdEXSYtlW0QbZBukF1LiLOJbFG2NFtWTpSJRCKpRDIy+hWbq9KIpkmOiUV6sRjdLKXPURQpU4hFUikllYgkYuTyUgpXRHlC+ZqSVB4lTgE189UAmsTxvIeE2qIpiQBzVXlVOZP4qGQnnRsK7dyMC50MDCATEqfuIqO6QmS5kk9ruPN/4dZB/ROv3PdXpexnpIILcq/eS15/YUMt/B28HMO/BNk76xD8BmhkTQDmQcIiUhkQOnICKqDSpbfF4Mjo+6waXSjRHRdQ6gFQyvG9uQp1zOBCH1sJuFW+V36vnDTKC+XEHhVcp4J7DAcMh9BYIOQqA6URKTUKEYAiiRLKCZVBpJACC1INu8B+nOjt94AQvw7eB8iXjIAtgJRQgNG4WJ12hPgFGzQpGLMtZlIEFDsVdygoscKEvv6ELh5RHFX8XvFnBaWgaJdYdJR4BRiZrwrOFry4avbA6hA0M1O+KrCin4OzBwbQHY2pBFSdPIn+06BxNTjA/4PIR6MHMRFhKMRs3ql6/nkGfyCSonZZEIrEpFdXWITcVTfEddFJkZhex/0tMXRQF3oxpKprWMn9CqqIwm0M+plxgljYcz93C1yxYf6SGCxPDPV8Dxc7/sv6lLzQDKK3GPhYNOohfU4kolwQ/JR4FUgBTfwSSJiPma/OnAVViZNVwkDHh7Fo5slnL+yl/oiYt4m8/l5+frwd9bWcygdqZLV2sj4S8YcEqpUqQklTDKOL/UkGgxTUSs5JRefkYqiRIe6NEC8PG6SMS3OUeAnoma/Ovoj+R0SpOvvGWaRXEDkw0ug/N66K4nd7xIFCt8tk1OBj5/TyE/uu5k79+R3mj1AHNz584vw/TpwgZB/3NNrudy5Yzf0x8XOiV7BNO0e/oLZRRcAAprDBOIQhKdyg3KUkQkoYN8AsA9Qc0KoP6MX0AUp8gJDL/S7UaIR48UkTVaWF2sjASSz0AIOF/+fFG/8DGfdYOQIEnxfDF3VR2xLkz9ZYZ790/tpHH7/5Ly8PWNeeJBKENvGu4zFH/Yy3fjGnA13wddaR37Qa6W0DyGcNvcRCgtASmnN6kVgmcdG0Vo0p9Ishk86lRYbnV/yKIG8QYQCgXg2FEB1cixLN/ticd1OrZxd2ndAZysvrL+x6lryKtL+wuWn55kf3LK1umdLWt20PEeeEmoFI69ALEL8kQAMqWdsMBVwoflNMiERQfIPiLQWhOkeJNeegTMqzaUincUHMJS2Cg2cSogTi0OwBRIosqMmMYraQSS5p6AXnC6HyfbjskVdOfH8d98GhKymVd/ZK7nOuHR74RXOJKuHF+AcR/o/zMhNiDQ0qmE2VUkRKQmRSJCFHiZeBBr0vgvFOUj5NGPi3Uo8/u2Mj99jhYebL3fD7h58jZH/paNI/YFy8mvtY4H9w9J/0CfQeN6hmPdkUjDnrnMRG6nvUMYo0i87ZxbpzKjQrSlxmc4Yglke8TEYES6M2RfOzBQjd9LcnU3aPlaNA8GTywkmfOLFzG/ds+zqlfsMaJLuxiiarqXezBophIXzkyFuE7O2+HiKxeSBU1+Deo810tBLztQfss1ZybyFYV0OSKiVL0Zj0swYRdQVxDoqvEJ0jrmBIF0mQpFSCfY6Bs4mzaPb5+GSyphRmfemFYrjnUbgHkj+Ge7hVaK6ZP/pHOoe2oblmhJ//9lJvIXpYWSXsyIWy3FyjsRpCz1HiDE4RB0Or4sk22eltwMuojZGVQZCb63ZPaBBPf4fs3MR3EB1lUFZWht5BwMi3vCPVJvUOApSVoXekN8DPLxmdQ7Xwc+YB/vmb4dUpmExmkQbBZDpKvJv2PHdywvN7xp+3WPnnLePP45h3JIcteN4BPuhgp27TbzU8rHgL/M5ATyN7pb2KReQWyZX6G6XiMkMTnEI0S6ZImxVTDGKLxK8ohqVEmaRMWqIQVxmule4xPKR420BLiCxd0FBBUIRZgaZYxcjoJ8P4wjNC/IbNOWyFVqtIZlDI5YCQyiAEcvkxGdTLZNCggFJKJqIBlGkYuUzkwA3cwOgybjEeMp4w0k5jxEgYjbSa0VK0WEoo8HwGR4g5T2/FK0pImSKd8VRALqORz4EnIT+ehCJRJMtRJDZ4rsF7GbgSUWQVVmrl5eX4f3QfT99o4hGryst3qpjny4FZELVQKD8PDAzwSs/tFWYgbREZhfzepxgfFI3x64U4ehJvVECq5TNu2YAWzUCOI19/CnsqC5SWF82a5Yu4gya/yew3Gv1mk99IVETvxpMTBP1wFufLunzlG3/4waFK7ozZZzL5zPwntuOQOUdlUfmIn2iu0YiofZLPAJqQIbAzdpd9jp0CdqNajdiqO0q8J7B1AMsBTjD3Cd/uR0K7txpAkLVCNnNrJuHK7Mzcm3k482QmDTKRB4CaW48S7yeb83KK7amPeDm6T2jfDoT3ahmtS3tYSwGtnKZQQ8lR4p2096K5kGL5994v2J1QMfoscLAagrWvtB+2kxheCRJzBO8HqXZIDrGyOozkkARa0HcUKIjfPE0RMlJEIp00+lfWxjCiaUCmVKNPtrYuBtiK+AEAO8AoanscaUo9kCBpkUbUUM0ympg6ElqFlPWq1fhIVAJpschZ3lvWkGOswmcNITz83F1GnwXxxBk3+inf+T9QPm6V3m9FjAplIS4AATayDMGmAx5wMytTZzozO+FcSNmwgNoZPdRLZSCgOacVMQzQSFzIdkXQSqWkSzUy+g0bkitF01SIS+iT/4uKVTGxDhVUq15TvaciVTpWZYqpdU4doRshXh3K1L5gPkr8BriQkmM+HghFsJEbCiEZDuHjeGg+SHxUhWSTnwr5s2lGfjLEK9M4ZxpMk8Z4rJAs239Qaj2pF+/kviSuS1gEdBFqeeQPD+2z9/x94b7Hl77Tkv/gqnu5RwXM0d+9+YIfcePoHxE/yxA/H07yU5/SJ0G3HStRx5jg8XwkUnxkwMKjQIYopKAoQECCGGOmJ42ZQbni21iqRR4HZqkSKjFLlTxLvxRYinmKxnRJiq1i5GzpRWlMdcbzvQJLE38gfF+Fsrz5OUGEGsYpyC0mt/Ey+ogg29qRpIbUqiQII/WYaMZ5GiAbiuylitDzjwrP/+NVEHwCerDtrZfLEfyeOZ6VHhJ4MpRi1N48PhR5nYxsHbKBPsb4qZ8I7Z0loOgJ6B4Z/XAYSwW+eFomQ/248c2TrEKhigG3Va8T1HtyfKHeEEAYHjTGKnn4DyZ5UjX6UwEDn8OgQo0yxnkivJ8o558/lPQF546eBvlPQBuGAEsnujj5NHopY9trI0ZG//K0zUCQqB9tGiaYGCToH/0AvbsG1woEQWhh3ZHsWdpZxqnmh6U/Vv4J/lkkKTI3mqcSM+gZ0qmKqYyYV/uWLdYDVsJlfc9KRPAEYNKck8tN50gxr+O1Tn+Hnxj07/Ef8JN+v0rvF4+MfsnKGYaYJlao1eiT/61SoSuZUsn//oqVKxToCs0f/O+PhzEn0MUXw0olf/H3YYWCv/gnT2UxsmpZWbbKD2QK1CXAXdhxY6DieajCzYCCl009bomf4FsiU+wFkMV8FRL+OTt2hX8gy3RgFW8UJvjL1YKlpouBaAGfPBCNQ1CUChtFvj89cXj2Q80HO966beWH937Aff6rO3fdtueuXbfshd7xYUqoOFi4dhScuOefd8L8Cz/91YcHT775pxnpQ5UAVyCZ/hrZeWZkWf6ZdUldTk9M6kK+dLOh1TjTsNs4oqYthixDsaHCSKlNiExHkPt3fPQLHPeJeKBzu8nlEokyS6vCnFGK6RdESCietARjoml2xKWnfHpMCx+SDlavQKTysV5/zMdabDEfUo0uBtMZD2Z0cYHVY2IyfAvGi0kaYSCDjEvWmA1cci2WObkE/1WuxX+V49laoDCi7kCKsPw3F/qI39+r0vAx+njEm4qhqRh7jFCjT27kWXDsrrB2hhebJ+pApBL8s8JOXWHdueGfQes3z1Y9eM1cKEfERVRGRNQFyGu5P21U7LZAE9wT//jcBSP5u7W3tHP3o6nY4sNERg/yvsOVyJ+ikT/lQjPkm6xuiqpVu1G1W0VFVBFthapCS7mxRNuCQfNyu52QyM/JZMpzEjkAunOEWC6XyVwZPFm9sYxK3zGk5UOjH7EuTM+QBFMixLq9sRCmaihkZPw0f5NOyTC+eBoTz0VD+hniReSlG4nXgGv0n6wGP+hS4adcKv4RTNPcJE2/HEgn6V9DmmgkGhHIikk6TlosuoXRAuR5gKSDJ4it2JCitD8uSLCgbQs3Hnzmz7CYO8l9+PNVuXPv+MnXz93X071JKzMEaubuJ2RYgDO9+XkU8r7+yl3gRrnXG39Y9fPnH/uV7rlNxE7ddTubEY0z8/BDWLfh2vQLebvjyaSuWjB6Ewg9DW1aLFw2PH8w/Ei12aTS6kY55LWUoK/xPBkX5q3b0Xj4J9/PU0I/vJ1dytoIL09SL1tZG/Oy0SL0YXfGRr1wpReOjN7/tNdm0iHzBFnJH6bsIf5YNZ43EGzCvPH02LzhegJaMExKHqaLJhB+TuRtfjQn4toHb7H9kbxTul/qf2l5W/+2RfSA/AHFo/pHLcf1xy2iDc4b6V2OXc679fstoqXapc618tWKNcw6q6hJ32SZQc/S9jsX06KQM18dZyp0FdZ8h0isluiMapvOYqV5VcsEgxoVSbo152xyo9gt8uGxuyIH5uQYJUh62AyMvZGngZv/lLjyxFAsdhtdJuz356lI4HJjjRdhvkoUFAiO4EAC0QDrN95q5vfXo5qSyPh6wAA0aU1IVnRRUoXUOt4xh/wSDUEhOSE0JEzO0LzSg35KpFn6qOGkWWTtOnSb5anrNx3uUYVOZhqWc//4zfHEZhXJIKHJNPiseZTvMe7rhUtvg3buyLTpc5sVy7etPfoT+BK3/gz39lNPwk5ohj6OyPd683UBa8puQX4vtY/n1dHkHLlj9H5gY9Xw3qzDWQTI8pi1iFPOdCtUWDcFcIj3AR/A+cCpvXAQjNvhHwp2OLp/O/xDmm3woWAb8Pf38vcFPYHvDwn3CT9IrXvgHDUW8GvWu5xYJblSStJqqyRgjpGtoBX2WVZIvifZZpYJ3hNSpp+wZbwfZWHUasFlQkpEDZBuBRaGkFIq3mOSn1PpDQa1WiUy6vS8d2RhKEOad6R3GfAinjpDJleo16pUSpdCQbt4N8nKO0iJcuYjprxgorOE3CXEcAb/ezbNVdrMpLtKEewlwQGQ5iEF+GCtcS+Jmj/uFe346bNXpflFaZ7QT/ESzbgzhPPGn4A++KbYrfXLeT9G+dFhACKslIAg06RUViuxuWSQMjGkOORAgcwSFVB/oRQTMANE4vEBbAHxNlMp9xj9JHlS66fDWB7kUwicVN/NGlBPTrsKD3kXqzDEgItxES5+eTmebDt6jHsMfkk+hGAYwDDIp4y1VGsgQC0ZviWD7BUmrSX4D9simPePw8yI5U2EIdnn/vE+GZG8CYDvuo/66ZqAewuBD1cHWBNFIjgCboQ9vnKxGkMs4oJJ7AVIxvHogufT8GhJ68GKMcFXDN8Dmukn9fCftwel0Ec/KaLG+Qe/pK8CFlaF2nvdAv880IMapvENyc6XuA3/TtRm9C3UJniEgGpebOTIyk5ywaWt0m7VHtBS2mQPPBP+b/q4CPYWHvYk9kwgjQVqv9OPFAVujjsYSKP/JDhaeDiirBs3e88EgSlFRCMrkcUixhVGosp4wEgYAfYf/3/3l8Tx3hSO1BvwS/SHDJZBGDpcDgI4hEHmwMOSbzkGBxHA7QS5oN5Atw2snIBOlZKnqkpo8L98HgSgT9QhykFwDfJ4NlBt9L0g+CTC7PU4mvAfZJl43GTCmFbF5sS2xsiYQH4Bu7F3Zor2av3KD4U+Rt8SUaB8CLXJwUJglCljIMcv0EsdioQ6Q3NCVGhkdCsrRY5rCHkqsRDeXhP6DaX3a+X7/WOy389Qv1FWj7oBQY/QHxOIBNgAGcDbdGZHDH1vxXtlgfH+4hNxXTyGawvC9R0QZu006mdvHIJ4xASq8Q9njEXIrowdiNGxSdI2hu/IGL5INkQ5oHuYTiHsH0OY7wxhPBj6PETtCUEBezLEao0xgQBqTABpkgDImFodHyNCfIwGI2M0EN5Vxb8riN9lx+/iiYFvqXlqzAkcCBwKfBEQp1NjIK1jgR6FXDsVJ5cgWTmU1Blm8AXws1qkM6qrVBSSlqq6E3Wv1ZF1mLpSWaxO6AfTVNDdVAW5DLU/nGxPjWlvu4mXNmBjbIQNq3DbeFPwn7W9CO46BPUwPuN9N/ETgkBaov5QPXEAf4B6AQ22DmIUWKlYHqtjFQyPiNDlwCo0DSbHzmjbBJjq/if4/O/bTsQHz2PgM3BSmK/G++Tvv5uaxy51/yK6tEAV0vhr2KlYTbWxxSWxNjYrjD40xtjeNqhuc7YNtq1o+7yNBm21iE74scGmFU0HmkjQFGk60fRa03tNtLrJ2ZTX9HnTaBPdxMZqY02swxVrwgKhZGJNE6WWX3yKj41frmsCTVqQfI3PapkZSQWKp1Q8sbnGhXTCvPqf9gEGR9uIIWopsjX/mpSXG9N4Q30nbwbR+BvC88BY2040D0RYNwHz7Kx9K16wFbqosh3AXWhRF6xCyfeTlLAxOPi+Xh3rqwHMF7GgbAjBb0f0PCJnYiOj77FSu12rrcYGBxZZlVITY1wHkNHFypUCfqE0Ncnb3rhfbAMK/SKdPx9cC9qfIJD+fou1mkwAwaf1MB5tpi5Tf6tWREAzVkBm3L8FqQdgfs1M5Jn3mL8wk8DMmPeaT5gpM57IVuPXDAjjHbSMNpB/pl9B7/mCl7sG+D5dkbqP5xx8n5/bkI2P942x7eg08HM/P/oUOoRKx0T7EZ+3hD7xOvo9UA8SR0H26JtDaFJwj4x+MYR0Y2Rk9H38nZP8zsPfiCS5eHHRgC7KMpZl7KognS6pOqZzoSdU+AnUQzDZAn2/M6RU4e8vWLlMEau2WuxBmvFWK4jPgYeUAymQkFJQBBj0uxgA4tMhi9VgHyH+m1Wqg4NBIhg0KLzeYsMISQ6z1dWK4meJL0AjkBLngQtIRk8+KZXHJBLFMZIEFMy+PpIosERC1rNm5r+QC2jFvqCwWaItKUHOQqK8qqQKl4oL8W5BiF+3BNiHhh5+ibpQyIRvMkbdqXA/cfIPPoMYZxgQsl4n/+VrP/Mhgf4ADj+Gv/18wfKIMtvjMVzZ+xB89MDya/MtTe51lT3tJ6D1Vz9pKGODWdMbK+Lu5ki4Inzdpu7+nK58uSW6Yv2n0FdSsW/6SmePvr3Hf3mOOyt/Rm2u2e/sj9kfm9vfdMXBhlKvQ2vKczhqq4vLff0l/ujjPVlLqpSO/CPzl+GYajRfkQHESzv40VFgQUzXIVYoXOijTLJMQihcaKozIKcNc8aQ5IwBc0aGOCMWyQwUwZxAfFAjvtgBga4g4gfymmSYH0Z2hWGPgVAbIoZBA+kyQIMBqtXksyRAnACIK04AMQeYL62Ws1EzDkVBrrdVoDwifBrZ8eqYO+7GeZ0uTVwycGEfca5heP8Y6TZPmYtId+eqjS3Q9/jSe2amkSXLEzJhslx5zU6+HhymA+VAdCgE7xwFESTTSFT9WKbRdywpmflJWY4nv6NYpp3ooifUU0DUheoKiDLXMtcuOZmJpduMpTucbBtO0i6MaadCtANhqHY6PGHaEKyWIrIFEAFpYEBXIqBHJHQ4rR5MQrk6DMNhqz4YFFmRQA+p1XrRcUS5YjQMMeWwzF5CZDHlBlISy0ejCCJ7sQDypZT+hdwSb1wkeouWTxJUgdq8oBILJgra4xfLZYoBvFzi2hRYp4i+QDqlE0ZZplmiM8SaXDJ5rAN/ZI/8X2iZp1EPbd5WT8MI8flT6kbY2Oj5D5QOK230trba/w3V0/2/Uj24qEz5JP2j4ZcyotqSiYro/04XGdAj+NheUeF/opaIB98auX/AdXLH7f+ZgqJ/+UjHjPaqpZnX4Jz8gq4SE0jPBMGvWdXLbujCwhHAHxY8YZku1l2ZjFftQPwecjrV/2M9xkqdaq9X9m9rs+ykNvvHRdosycxxlabBq9RJRgpsHPgX6m2cNd+l6S4bp/x3qDw6kkZY/rw3r/8QbQtBNcwYerkUVuOhhCeDKhciVQmmMYs/IiP/A+Xo/W7lWBEsDxRh5hQXB/63ipKVFgfLyz3/Sl3Wfpu6TBtmKZ2Zzps03Yn/GfhfKlDdOPf+h7q0NMXQ/6lSpWon8BjnYuUewzoW2ea5SR/uVfSHTJZB7nlfF1WNbNhebFL3Jr3HXj6ENmn2CT4gHn+ofURoD+4dax/JQpY9SeTi9rnJ9rkXt8cyhtrnja0dCq2bagxq1LoRt25Mtm4cb41hx/MDv27Kw66aR64UPQMWHSGJPjzyM/NnxZi+k31ERx909bF9h/re76MQUnZ7tbjlTx1fd5AIN958Lh+N3dt7uPdkLznYu6KXAL2dvXN6yV7Ivxb9Eb82zlvSvCEtXIyt1SD83Sn8VfMAQDDsQDBE8NKAAbVmIvDeCASRzsicyOHIyQgdwd1m2PGwOclafYEYiERksuqP/X8KfOX/OkCRVbkduQSROwZb7uHck7nkYO6KXALkdubOySVzoRNHCmePxtY4oZM3xQX4BjCAoSSIAnyIvu4kfVPw3YDga8LrCqh37AayugxHjGmC9zZB0NTZdLjpZBPF33dg6JqaPJ7qTUUbiz+u+hP7VdXXrIisauxoJIjGMQgbDzeebCQHG1c0EqCxs3FOI9kIi1MQFsPiiyBMuiW8DNaPLkc+b59WhLyysd+iTq0f/+Z9kZ7RwyDMygiIYxAOe0gPfrEGqXK1x60x4xVmT56HSK2M8t4awv1rxBtAv6f1K1XY16F1oJx7A/vYUEaYyVXoffsEPcf9Da8pAwXIAHNYx++18EYR3CyC/aKlIsJo0istFggkEuAUQzGJFQiwQ/ExpGwkJDVkYozkcWFqgDnXg6qz777KH2VhXk+cXq0psWCtYo68euo0DjDEe0hIo2OtUIQ0gIHkcwxg9WDCGQbgl4kX4d9sutb2Jm3GnkJ/sTvjRuPsG5HaXluV03n/zOiUI4k8f0FRpPyWed7eYls4qae5WcRe4jPgAGHwE5aRZ0CDMtOeGc4kjVQwKwsrXaNUE8vyAyfjJKSkM2RSyvUGKS1HyLCMhTaZGBBhLA5xkM0K8itSZqSkQZAJvh/8IkgFPcuUm5SEkjHotc8iVBngQJ+IpBjhyOtnmcTpAk3JQOTVgRDQRK1m5rSmBBHgJFKrz5dMOaspefOUpoT57auDswdOnQ5BTTQ/D13OHuBz5YqTh6iKBJ2pw4Qw8ZnXJhGH2BtcXFCl08gCzgyaknTe3d//+oJYuZEoaLsl+EQasTJzZ3ct65/Zl/vA49CiPXTnqvIp1YMXPphEt5R8UI9oRVg+ADl6bHQbGSBXIAcEZ2L93pN+Ty6jNuG5yONhpPi7oEDtRN9HEO6Y/2o01chgdq7D5VflKv2Imkc0mlxs5ymV2WrXCJE4YrXS6GsoO1sN8JRTCNQwA005H+Epp2R8UzpZNVCLLPWz5cxZYbYRbuMpx42FRTiX6o8XeeNRHCHOH6RBN8VuH58wQ4xu6bBo8XmpkEXA3cqGS8wO9qr5VxFnEt7seGltmTOSm7ETjnBPBkPl9vjMyqbgmsFZcXaL2Qt9jqL6rvZI2dT5DzQ9PtC5gG1ZXjG9yF37yODs8BKLPyfxz47mcuaKxl498vfruT7RFvgbYAbNrHqXBjYq+hSLFCQwqa36EVLBymgts04OpXKjCptQDPEpetSIxwlOSnMWW68lJQNaJCdnmddPFggRiG5BEjBywB01eF0QMT7qNtDbzq9YY7FBwmG35a+Ew8R9n/090cdlr51N38D1qRhX+dy1OU3z4dTHuduWhu1SrEMwfORdSO9VYR1C68hPLuwFPtYKgcNLq6oh44g4Bh2kAy/2OFipMuYQFnugEH/0Q/L78GZqk1Ysr0Gi8SW/r/nD0R/Bm8FOQAL7ERKCERIOEQQgj6LJChe8KcHIlCB2+cSBInhz+30tBbf03Ir6Ysjb4UfUm1q88gSoFj7Gghltgx+BGwFOXNnJGhbR6+md9MM0dSc1Qr1MvUVRYlqEX0AJL3qSICgRRY+QxJB4/JWJkpI3+dfyJ8MZ/uVgFVyFAVBDBMRHLQ+01bQ+2F58S88tT+yZtleY8zMQPJ/Tu7R49QpQCf4Mfga3H36ehEcOdrHKR+RH5a/IybswD2UIAlYleYQ+Sr9Ck3fRUExT+BYjEklegPB2+BB8CpKQJDCkAEhkEimC9Em5HFIiDDMrOyA+JCbE4gnUwn4Lb2uNozAwoEl+M/xnkpYpdLKn3NsCF7ff11rddl9L4a29t3L/3Nu75xBCjseLpzOPV9MYXgzC66MxvLaxyhfk8Hb5Q/Kn5KRcmsTrF2K4X/yI+KiYvCReYxyQCNg8KRZDAcNhuXwCRgWRfw8hHfofJyDl+bO15f4pniSPuAMIqX6eUUg/nSO74Hn6RoQPkhka63pq9BzeYxzDRw1OsspSBZQqLIosBalSKHmM1HE5FMmNcn8aknExFImNYv8YkgaEpERdCiGphk4YgaSWHsNULaLEGFOaliIEMaYQKtUqfKFQyCRo3iCelrJSVqGJSdGwAUjnT0nhH72ICPiQxwAfjZNGicn0QAyuQjw2wV8iJv8myePgvQ0P83w+nOSzrn9vPz9+bhrNhQ+Bl3g6GJ4WoWFCiCkSRKKvFkBc2iA/r0jj1ZRBjfezwWODgy9xi+B+bpEg/8vQ2N5Jr9ViaxVQf+b7W8Y9Bncm6Vp5RCDRkEggCCtlCBdBEMIAHL5IjHlMsSy/Ozb8MUZwBuLu64i7PGePIDTQuxtAC+yCW5E1ogHg/JXC2i/5c2K3qIIRUW/Mvwf/5h4kdkMnw68Cf7OFfyaM7LjXxBJkExHCujNcLLoazGJlFEm83wNX9MAe3hiT6mKgpz1aUQ2sIIOxMhkUeuDQVDgV/5UxBWJT2YpK9CFnYlMRZ5EhagrHSN6+RWbjqng8aZ2l7d+RAdGvkB7N4e3H+SAoOgcCrIUk4OdBCIJBZLmi66pAR2Br4ESACkzcWvw/6gMUjM4j19JdCH8xr89V8AHuJbz+j/hQXmPGfkaU1epjUbwPF01zMpJtr6YOpdoqP4Z7ub+D2BNECBNFrjXHAD5hV02EscmuRf4tG94SJtThqvCc8IkwFRa2g/lIp3FYzo7BEiF+PLoG5LAWAvVjs1UTkfDK8NbwIdSWDrMSKfZb+cN/4fEpJtXPFnoMLsTTvbQX1OA914jATAN2DYCwRxrLi7ExMvL/eHsP+CiOs2F8Zrbd7l7Zvd6LTncn3Uk66e5UEdIJ0QWIKhAgiimmGRBgbJqNC+CCDY57x479umKHLrATE8fltR2luaS5JSFOM46TYMcFnf4zs3eHSOx8zvf7fX+dbndudnZ2duaZp80zz5N5OoMypD4TlbNpvRlab29xSaHQRsaKedyrwFf1wR++rg+SxT5IXp5EpmQrllqeS7LJf+mD0twk9gji8JiupWO6FGZzPwPDqK1CI/4fZjNgtryJNHD8hAw9Z8fQ89HKusxPmvAlxghaexLaQJ1bK/8KW5JSssIezlsgmIk8aM7Lg+ah8uD//b2arjcvA4zImoew/zrdOa7fCIXnNK4fMHmOP76DbpXKs/uY26dM/nk8/nlMPWblN7YkplBWnuIdC4ygP3MfglIwDszOxpoikfq2ini8ui0YCJR62vCnQ7FxJhNnUpoyzRXlkVHxQNB9nPLfyYF3U+++k+pPv9uPkStBtkp/iro6IU5O0vhHMqX8EB8IB4lZK0aLoxnVWqZFm7anh0ojAm+CmfqoprCg7CVfcIqNSzYRTcWfcwtGlY0TMTFksAChOqJboion8kxQ9YbgTK91PHnNVQFLxYnFftVWO6zS6tPLgVLZYdFXJUOyidPBSP1C6Ky6rLm5O5CN1ISf3/hY5pMfzF3jil/ajKWcuamJB9E9boteySZLFJPFFmho8diNPrOX08m84nJDSOL/aP1m5uV5lHfHvDwb47pBAkwGc8DabKqtoqJlbLqmpn5sLBpNlIzFH2uPvmvOFJfCWTndnG6cmDIl1jasPV1dMaEmGgv9e6dimvVOv0LcDkMSHCOdfrtf/Q/9S33K55U91LcDcdxHAl/b/+tuJg4AeWpiWM/GcuPH1pe7/HPTGyZMWNv7iIhYh+RUJKfsd1mDQXjRN+n0gU8qRrpSJbaGmuY6GNky51uNw02Kc+aFyyfF9W42lFDD5tZ1rU/uaV/2TQch95gSVEP1otSal6VI/+PxWED5LoxvOA8ejyowDfSAS7KVI5PJto66TKapI15eXhXpwJ/p8/Wy7J0DS53TR7aMrksnOzPl8Xhw1vRSLGNlRSDr9ZyqOvGYpFJJMhrKQOptErOxMD6QxJZ5l+R87bBo8mUV5m9odLR66kyxpNDzeDT+y3GJxrRYSXbOk5thXnTtgRGj3W3xK1Vv87BG56bV07vszWW72idU18+cGfXDnm8yNLlHHH5PzFs+C0Z27jxq4izGyjBvMuhaanocE+oSNWuXdi9dMnn3Nx2XgejC0mDEW5Mu4H0yDnhcLjjvd5T8VggdnZB79ZvnY9o5IXf2/5j/12I9SfT84MavywcspSPbMZy0g2VgFVgL7s5mLlqzZvlKNq3Eu0eO7FrQMW5c54IFrS0t7U0r0/Gmpnh6Jetc5/P7S5wrVq1avXattZoHUQIwirV72pyOsSMXj2tpbfX7fI1ELQMwkg4SJI2BZAjkJIn4iac3hpV+mNQgKO/9gMAQvaABEfEYRaPbk/3RZOSJuxbq1oUK3yENljBQOYT8KgvV++aDFlNcUDcM/ndAJmBWGDOQ7PbNd9/VYw3p9ZnyarNvy87caz+/fFdWHl5T1uHxb9/01k0rd4aC0QlVrXXjmi6cNLXmG0Hb7SXzSkfgL4wozhCEkON40RR5ZkbPuEl7L77CsXiS9YrkBeHNbcPtnqRqQgwPYTC0tbM16PimEPj5h6Odo6fjb55P2E7hb0VRX/x7CjdrqP0modHUH9pgoAgH27LRrxp+bfQZ5wo6+F876ie0Uf/qIT9vrL9qqP//G+X/J6P7/25QyVhqY4TH8qLC+hAZS+AAzWBxNlHpdMYzAZ8vnLGYzQ5jBn+YFp0g6BlUGUsGvM4Gn0XQ6cwWxlAco4HUj2jMjnMYPUkG5WvR+Tm+ygf/O8zN/P7LNzEbpvUhfPSbdeZTxd4Z/U37CUuFpJ8wbwzqwN7jIDj4PhZJ1Iy71uWqJduNshJmPnkeVlTAEtIPKmFHDRn1e5gfrtXYShBl9IcMBpDsY/SHsyzrB9+jq/tuumTs0paMXS7/CUYPbLBxyJLxqcKSMd2tlSDbtfAPsnqlLV2dA+7zIZs4s9LWpvKAHa7Sto9qgM0eefquu3vKq6cMAVTHBWXRSOP2zW/uuWinP+xZb8Zw2rxkwvSnKQyy4jkA3HBl8i5rW3b16C1ZCn8qI4Qw8GUDjoLN3vrzbLpHCrH/lA9q2J/DnwgXY1lGobREHvwL9BDZmv0lPCAMM8dIPixRYpwJ8ByRtcmZpfeOxvce4I8X7zVgef8azK9k6b1VuHvHgy7w4THfdNYkA539BPoETCKDJhsykyZNB0A3vQ99kvWZTLqs6MzodJmypsiYse0tremm1tbM2LGYw2nHJQ5GIk3k3gp0JitOZztMUywAuPrQp0c6OqbIsgWnstKUKWWtLfWZdGhsH/r88Jgxrck0ThzMZFpPoM9BCwYMmyPTkjfTa+mDpTuSdI/sQEqlB6oxJqmkqh2JupiokBup+jhFxl5tLKiWcU4irS105rfZkmsYKgjryms+S4nqlc6ionK5qHkulNE8Uli1MBEkac8DDWZ1Y5k8d0Ti8x4Ix3ThRkdzg9FjmhCobnLI6phKX1JirEFecvvSxHmXJRiOx3Wc0caazQm33mwTWb03ajfbWGGK3y7w1jAj8DUikmqMUVFXYnKE7CaHIzGj3GdzCGGTrD7QUV1n0JdYgg0pt89cqtOV6u3hBleHkJIDqfJK3lrzd1uZUbRh1GPWxv8XePxf12AEnMjDBkNpEIUNIQkkkAbrsi2yXFNdFnO5vEFfTERAYDjOHKuuqSnz+nxlgsigWFmFzgw/M0OzyTQpDAPhZLg1zJATCttBsr933TqMwHp638ESReqdfqIBUzVBLU3jjqeoaJEkgQVTxM+SVYiRFeM6jNP+pce/tsNhSYmdLbF4Y3twh5r9FpuZdKjRUOxPHVfoT/62ug42oo4cFa3ZeAb3mt5Qag42ptypoKh1mruDr8GdVpbgLcmi/fwBbq85yg5SW8GLAcj9vJh/fTF/I87vKebfVMy/BOd/D/c5ovtbJmv7W3CPS4PPQgu1eZTgNUIcl/8gn/8hOI3HQc35UQ+vYtkhBaZnY5HSklA4FYgZDbKk1zns9ipQreiwVKcTa5KBYFAxJUGV3UH8ThNiTskJPZGO1sjLD0loqHdSKXrGPU2lK3zA5Jx8YposLFDhmJpb1JOPgwoLdfWwPiagnlitscErGbh9xvkzZ8413qEzqd45dVXpCe6lTVa/eK9+Xk/PfOkec6WvM5O5MHf6kksu4U5N3Vh6yx11vS2z9D+fOesNZeqIa0auf3dDfNiisruebN6Unal/fV7PG/KsW66d8eDESZu+3HbJxo2avqsa98E2XlXGyJehGwA4ibJavg1KPOKPKFGVJZFT2Q9Yzab2Uvi3wZ1gDtEHgqcfmDClDV1L8IbdkSHnbNJgzPzs2mupKunJbDyVeTLrD+OD1YsPZjM+GE34IOvxQbRmntTirOaVM/iorXeTmDaDU4WxXDPm1e/Olk6ZOGvSpDmzZoHhK0diXnzhyOqKRFlJxF9WXStXWy2W6kikDPNohwPG2oCVMGuyJTBr0kRmypw5ixJkPa2iYuEifD4ycsSq4cNXkZU1SFaziYfWpPJ26jQePILI+h2NytvEMEPB+UTPkSbpd7Dop/wIT6J+M6FyjWRW0QTl4YyIxsbGXBxDHDLG8H+IIq80kcU1xoFca2HwIKeJx0aBxttm6mNEaucwB2GCRkYoRPF0pAXj31p3XLGxpnVWvYtF9uHtowLp8u4Z412+RMgp5tZ3jLM4rF1w7ertpqfGJnU6kzseZmLdN63q+sHs+Lab7hrT2sa5R1akFq7aMuFe5zB3dGrnmNpgWcmy0ddfvSljtrRdffnFNQ2zHQugA3ECJxitPjunF5SQ3yH8lA8kahzupjHdjcMy41s7nv+w7Pmu41ueH7N8aquncta4tMChYGPcZTCOXRmKNiQTzgUjNpQIgbKKRESfWp0UeWuwws8kRkyOxOs5YMEz6zD3Et8A6+ACuAU+Do/BF+BP4bvwLHIjPypDKVSHhqNxaDZaiC7EA+8oOAgmLiwdSZjBHIM1QFCWg/oPJhOFkgwT8TUcstgKca5xL2suP+myLsZnIYeNOM/Me9knljMpkiQ4jZwpa4dFdp6Yr5F5Gg7RsI9CuJYOFfm329J4MGMFalRPjvYAxANLG8aXhEtqCTdI4sbnHW/SZB6ZkiryTLumBaPtqS+y+MW8WDQzNIt68TSRwCuUhyL10OChGsFshUzsXK8Qn2j5YIxJGkyVsqSYnOb77Jx60KrFoMu7BsUPy/OwtmIv8MSeKFYwKKq3/1ufkW605clHlICvndP2NGvxaC0ElMlrM/XwXDKirSfzpK9aSdyDerKTkdIWfGL+41UinRaqqhuS4nA+R8iW3cHQEBaaCiuCJ58Wm0CL0o6vk5gE1Gk1s0QkrvGNAsMrRovJZcWMtLtMtrhki9/rNUVShoqaZBtrCw6L5D4s7XTbIplATcgYEOridaHAmFUXe264KVfmulJ16dy8qjPqrCWeZpxQq5ylbjMnBpKBcJ27pFxSBHNpbnVkhM8zPLbVnR2e1tvKXCa/YcRzrtz+jMudqBpeVdnG+yWd1WSFE1gbrzO4jLdZDaJB0Zmtkt9gcMqyyCkOh7WyNuwQG0OIFQWDjOcq53SIKiebPIzISlwJK2M+RME8fgCR30ZBx3AswxpwcT0nXhWelkxU6qV1Flmw6LaV2OgbS9bQuKURvUPHlVgtRtNiQyDgEe2JyuFzORvuDvRbWQgEvDoZvpWqGyPaS+rK+EiVOKpZibnWWOzhltylFrfNFlSsLlkn258e+0+LaGREWWe0K6WszEpek13hMOnI3R4VGItFZ5Hj8Dd98RaHQY4qZY3HHKV9kg5Gqyt0Z53n0vBaSTKrisEbYvXQoZNZDr8Rw5ssgoTe/PpL8GygzQ9/Yi+dLOqY4Fkmn0DH/W2+3PfEQMBe0vC+OSSKBkG0W11WBKHOoAiszMkio+OZgc/bHOag085uN4a87CZRxxksVp3V56ypFj+V3DVO1ikrSb/wV1Gxyu6Q4EjEFcNYi5R7WExUOct9qlMfEUx6vTVRoYTHZv4kIiTaLZgaBORA3O5xRiY63cmEx+SpWuDxuHCDebcv3mqTRH+k3FbaaNUbmSXVf99bbRBLEvGAS+cMj/D3To1J9rgNbqytZznOpHcZOJnX6QJ6h2oyyGqjXfSZeBtvUA3KCFeF3e7gWd5+pUkwmAWD7hHVJYkKK9+ikxmDWWcQssGQ4nPLJr0cEa1YGHcuFPSyjRN45OUkXlCjTAJOJW/KOfRKys3n+nMj4YWMQa86jUY/4nie4W0l7baAoIq4J3h7pUcpaSu1hUblDmTbxyGdYjDqdGlDVRBOSZSUbc99pCgmHcMGJTzPTCZj0Ohw4ZO9Ctfm1uk51cMcq2pnA0rqoYvVqP3ju0wmSeE5zgOrzQFTh+TjoGo1M2cfGvqrzm+xiyVlgoMrMesUHaMiXQJJzLyvzD67samkCT5u8ZmCsodjDLmTZr8pKHlxcnxTqOn5ijJdNMIzdt7AcTaZZV3Xi55gUM85jDpLRjWacl2OqM6V2z3CXYY59EbYxg5yl4DnwI/Ax5iPVKEXhmEMS7gZgDADgGkBVdUS+q0pctI2TDJIjB9ClzST6HORDQiBcdgoHuaLOnzKLVgwOs2HLNMuaPVhQlNA9ZjwYKRGoks7CGFhyKU0wfM8ZiwZRx2tvz5dXG/5inYlMUok5TmCmrn6mObDnyLfunPYl96eImdIQ2jEajVqQV1I4yYQ9IpR6zDcDQU0D+u5PLLN6xRhRgsVUIduMYTgg6MT9fVOe3ByVYsxFcnYPQMv+sxcavSUyAlOb1NMZrMnUec1jxldS/Qb1jK7eLfNb1MEb01dMJxJjefdQn006y51xGRG0OlYW6LJZB/vrHM5nXbBV6m3+YzjGV4ftDrNYa9OURTe5sLwUMsJLiibFN0ond6I65BNgqiK+hI46l/bkyuZxjFlYVTqKss9J4swXJdtTkorGMlsspuVUBlCJuSRMQpmJIZBomqX9BAOcE5fXYkkGiv9DtFokQ02k5FHv88mDOpqkSl3ls2SRGRRzy4e71JjHhcKY2Q1An8HXjJIPGbtli6st3mZaZVSIlTNTXKFU0HTNY6KqkxQLGsJ+RMevego9YjVo2bVGPVi/axA3ZjyWkEnRauTJV7JE8y9rXfIf3X4BFEoqcx6k0qZ7V65qZbz6M31AeGEado4o+TMeO4WrZaG9asWxeRhKb/OaUk4dcZJyzZkxs5Xx3VN941Iz6sffdO4C4Y25bnw2ip4pzWkXiUHeGiye1wWdrXk82BcXs2ajULcLlkkVpKRlGE4Kbcf6iqx+GxXHCbRpshmg9EliPxnPKpqhIusQbUU14J0wsPuhM6bG4Fn56dkhraLZslsIDZUYwZHiy/yaSVK5GMlJj/ATqDnHu5teh7JXgYWqwL7MfkNmonssWA+DM6H87k+6Mh6tm3r7MTyBrhgQUtLGwKTJzc2tsFXWlqwFAKJSIGFikQtqCIL1/h+Hss3HnkHFwRdYBPYBq4Ge8Bd4Gx2dVWlvnLR4sVr1nYvX16fHdXaOryhXqjv7Jo0aTQaNfzWW7du3rt38+au0XB0Zf3w0aOH11ey0Xuu27EjepnD5fJfab3sut27duzYduvt39q7d8s2qXR7etTo0emZF69ZvmrxoqpJnZ2t2Wx9Q0Nl1dVXDouliZiil1wOh4QAsCqcRALLY9GCqFzIAhT+ozKl9q+8i4V7LMTTi2+TGFIpEliByCzv9MPk20S+T9Plg8L6gkp/0qVa8qUKOpKXTyT7f0hqJzlEjInZhCFcYIEVDsWGsMKhr2ULCT4IwHxID/KLsUEaHwRLRgKpgrqsJyki41DskOfd8vpUgj7OJeUdHV9I7es7Z1zbNm15dbhy9sCIeQ90tN+xKPdD1L7vjm3B2sUt0Y7Qw6hrYqzJWF4eGdbdfrspbkusb57dljBIMjzLY4IvJSOTxiuCXuQH7vT6ysr0clVDo40z17cMd5YsrDK5FZVzRyocan1jEkmTHhz/eZO9s6Np5nVdbtfsV8q4iqju40IKhrpGmtvbWyOyqW3shfsyLkdHz7L07BtSgbDuyy1G58jUuOadzfNX1I9snndy2IiLL8omAp3pLv/ipV2KvTn+7blp66JNWyvQAOM1No9oEHVmRY+soqs0U8oJVqPeUh33sTz75aqbpn8LWlYsty6Yq+R+VuWwl05JeVmrsvRcEsDBaewRtIpPAQ4kswY7G8VCIozCLmIXh+4/yHAAnw5lue34Zwlodb/tPg2TbxA3qz0wyITNIbQq5z2x5WNUzh3L5eA2ugftvDpdXDmHXKgcdSMGkjoBw9A62e3w3+sMo1BtEK3aciLnReXsEYi20Pp+gNZwXwAZlB4HHL4XTzvSvMNZWdzO5Sshfoy1amApgRAaWIxDa3K/unTSzc4d4feuXQtDnH/G0vE7Ds4A+XYOqVfG9QKO19F6OXk7o9X7w/S5eolgFKlliRSF1pAKc+/BKKmd+wLXuQtXrek7RjOvwHu4JNEOAZD7e1Ev9SiXLOiZtCu4rJt5Dh7nRlCN8Bu5P1J9RROMoCnMQeLXMCsDYJNk2cjJkrmw2E/NxeiEo57Oh6zzUG34MIimdH2/d09cF/b5E76tq5/AFbZPPzT3ArW9xjJ3bP0l2SbazvLcp/ByMAezTPrfaXrGebjdlVTDDHJnh7S7sthuegWXHcs8Afdz88iqK855o1gW5xXL0ivkOYNv4uc8hJ9j+p2mI38TPgpfz5ejufl+ewce4AL4TgX/5ofo8wLFOukVXHY1LruJs1CbtLIhZR/lLMWy9AouuwncjP7IpBWefZ+W+znR7fH35n3XCJx58AVwJ1CJD/YwcV4D3SBZsKlVqR5QyusBec7yzBDbLnadZptE7PShY2AZsfEYbINvcR8Wy1tf+K1me0TWV5i/arZHpPzgP87+vuDvg5udXy8g9v7u3OSvyycxTUh7uA+BHTQ/B8iePgMjazbKxK5bnxXVjF5vMPB9jPmgqoLj6GPgVM6kkgOuxmTKmUyQJZYPNaghy4AoL9JbKCaGb+0eWV4akXiDzWyPbYkpWFoq8YZ2w0h99feu7/1oS6y69PlLH1mW23owFc/7Fxl84DxfOCPgn/LrIA+ctw4youAL52vyqV07Hynse5BHAh93Z8F/CccX6x8Jv2A3F/tnRqF/cHmJfeXr8/P1HC/WMxp+zFUW/a2IxfKjAeC2fX3+v/lMGAFTYCd9r2fP840wAhwGnq/Lx+OYrwe0gH1Zo59sSDPE8WFTACp9gw9ixKZmGnSZ4eURq4UsuNkY/nB1uiRTSfSNkUiabGnIMAIYnt+o3JDWsXRjRGPjnhJYkrbYjFZrJp3G6PvjQ9nyciPZqeklO8dOYzL+e7qGTDaNNfY0JgcaqQk/XYEh6ys4QaPJFPb0FRfV+MJesFDaIeTDyNDFNkqUNWN+zNUT/EhKmiBFRmzttZuWSqzwxMx9s9a8/wM4uo//bdMv9jwxa/GMEZdHHivrLl3SaltdEpl2YOFvJ6YX1paVZ0JNKBXouBZGZi+LNdlLM5GRXauu+/mqefL9ZdUrNr38xPbF01yzOUFknBdEp0d0wuOcyMsNU70qKO6Bxn1O5shBGZmI0lYU7ehEfpboZRky02U1Q62k0ccHnFDbT5fQnLg2p0g/aCu3dHMckXw0yxsi+rDDv9zGJJeOnjl2yrR0xpccuWzp9aPu2ZRohpGnOivqXV5hfGXb4tTui8Q8TiJtwZD+nXO+MjjfEPjxsLcVytH8Apz89D/laz4d2BUYp300xMeDWfPFQMt5uesLPhKYtbjcx7Sc5kvBV/SlMAK+ROtrGVzFf4uZicv9vdiHrUwtGAYezzpqyV5U1mBWy+MlbrPHUxeP19fV1Z9gRJCkO0tKCFiKopmuDaO/HGVTcYMnWn4CfQHigyePicZMPF7ncJPfHroLSsrgWtT6+rqs3pipq0udwJwGwEMxXE0qnwykkgmXtrUxcaZRO1KIBE6604T4PGvU1gmThYXCwkpxVNM8apZtxR2NedU5YTbzPx1ULahtdqQ6TbZ1YnZuNBlOd7dlMiWp6smzv//9KeEmXlfuNQejVdn2jtIynRC3eWIlTZ5QuRBvKzfZYSQcjOjNVoO/1POU0THK11TaPDc+LlLpcDcGmkqa561JREPuhhap/qKWypG9+fHE/Yrh4QQdD9rvBC+Rfid4hp1ewEtsK8kn5Si++ud/yif16F6h43emYOfAv8hocT3nHDNbOEm0WEJkmMrLK8kwOejChUSSIvrL4UouajL3oS8OWSxi9AQ6S0cjJeLROE0CapBhKHT/ADGZTxa3+XxlV1OrtfyGH9y5AnVVyQuhVB3/4peT6moiqfj0ubSDBaE8PLxt1vTezbP2BKeMGD/rmlHZb2+esvjG3rWw/6LFMGI2BvKdOyzcfM34zmh561Jrxu7qHHc1qqlvb2yM5ucZeV/crycL/ap7hSX9ekaDc/ZBNlUoR/JJOZKPnv0/5bOP8N24Xz8t8Bjf5Dd+7qf5esTiPP7G+Rp9YH7HrAcZcCAr/pGFXBBPlJq+wROHROom4IdZBSdkySOhsoCBsYRB5oS2U+mIojgsFgfxZmpQMw5HmORHMN4zZSCowoU9ntKAwWAOUNcoJjUTCJgBKNV2epnR5wctlipipCFAP6UWp5VPUsk8dlS1r6r5tcDTlE5DQjCwpEh8DSYSCdADhX+jDeECJFipiSjdeUynamFzcZr53avPrHx+9Q218ellK6WIze1SbY6G7V0to6Jhe8OFE+fOvfOx9LhhkysbHrvyd5e+kvtonxroXv/jay/umVe5uCQYXl62IJ7sqCnxmtsbnpq7Ipka2Tal47GeMS5DAZ8xP2BeBj6w+jiwaz4UVLMZ2Ah1IK6sTzAshvm/HgUQ//GeZ8m+bPzlcMepZo8qZHBnCpKqQgACzj4GHJQkLqltecO0VG1MaFYM1Cnn6dYe4tNVw0kCz5LJkY/D7KAhmYsGB8wPRt2eW//I5x/7Sl+8e8vkkimWUauHXXfvokkP/Qz1HK3veCp5ScPGfc2uC1SLZXiqZlPSlSzSOCbGzAJlYEVWr5Q6uDJgsXgdDuIx+ohRzXi9ZdqmP5kMv0SGnytVlNJS++Tg9iAKBunWvjhmHT8/6HBI5E0Im9hDAnQm81v6igOs2WjkZQ0NwdLZXk8NS4Vw0TC1MLpM7Oa29sml7V3Ld86ePX3s1M54sMzsVW1NtVf1jumJeMYqcwI3w0ggMqI5VP6U2VZVFzXYh60uj/hjUxJVJc3OYJ5WMr+jtO+1PE17tTBnmB/Q/B/m879VzI/R/P58/mhK26j/NW6d5n+N5DP/ZP9S8KfG/Ujzp0bLm7kxBd9n3Lc132c0P815iXwy2MI+QuQL9Vsab4nGs7uK9fy5WA/hXecBNl/PT+j+HDfGxDuzsqxAHyGmAOV3KLE82bR0kOPsZE05EDB6PAWcfBAyZCfPYYQ4geyrO8qyJUadx9zH6A+VlIgeMkl1GEvHKJZWtZ2ZZsLPaft76AzVTG0KW34oR1fcmob5m1TdOQM0PH6xgqmwww7/OmNb1/LOLdPgroF9cGbLzPST6fX1Ld1La+OzHbbyJm9Zp5e7fOfUHTdcM2Xnlzc/JZpc9tSly3uWX3nhbnZyrKPCP8EtgnP7gHgsf5F9QMVxeg/j6oqv+g3GACNroOWZAqzDR/k0MIPe48BMfF14fRmONShmRqWMh87wHJaCyP6GLDVFE9GXWTmo03Ecq6gGA+aMFSwMMd9lFOreworneIS4tyDYLa2psNKupPs0JnBuGjGZGNrSjYnUV09+jRRPXaIet8BHc2Z47SUZp9PUlkorcvVGzPkxk12jNjXKTT6rNbXOq5z9uCCPkveQNZ+04dwkdBj9WqF2XQU/IMw44ABhsDEr+4N6Q8YT1FP3MO8fwmdLHyMd9HqDxB6BwxQ8rE3pAoAc8wYtFicnBnHxo8QJWVB0nqBmQR8fiBSAAqNtF7U1yFNvgsIJRGieV7QZXSTf9GPPAwJFz37oYGLL2qcvHN+0acM9d84ZU185vHty+6jy+vUGjyNaHbL7S6/CwpU/PHxM/VNVpW2z2pqU5dPXjXE0NSRT+pAtFWsRCmPMjMN98e65/fLspdp+ecqH1jN/K8pv9qLcNQI42D1fn1/YM4T7VDgnZyMOP2cttenP7/nBpK0Jy1q5IzvTt6VRkPoE0TszTYrZlrE6zdbMbaZHTIiYOh7NWzqSZFUyQyweqXr1rypU1Zb6xvvpNiDrsYaGYcPvb4EtJxgraCbmkPpMcx/DH3K7XLV5SeNgQ1M9mcCNjc0tw3HiWPUwOGxY0h/t+ypTyex/ZSpJ/X6cP9NbE6d7aEYPNRPvGcgT7USBMPf+X1pSFhDGf2VRmbugZ+3suXM29PwXppVnf9o1Zl4n/mp4owY8yBr5y/CYf0j2RnFm/2aipUFg9ux4vA1NzWtpaNk28Hf2R7Tsaa1sVb7s+PGK0oZGDC0bI/VSnc6Hmk7np3ldBqmD5p/W8k9p+dMG/ayRey1fXuCsEA4+R2UpP/sj7t1ieevK56hN3jRSP/caGAkmgfez5dN1XeNR8zAMER2Bqnoyv21jHUI9FzZ2qHvCMEx0NuFwVQcirAgAHa3Pob+DKvxVKULrwLRbDoTj9WOFDptDzfZR5Nba2tw8DGJ8OgwD0UGEBAIsDsLRYfh1OFQ1PoroA1Q5azBl5CwGKFmenI3DeB+07UiSna2a33kMHgQbDMWCKlUMUKtMig9bC/CW6CGMgKMxoQldFEESauIo2lxSy5W62rxFZl521pwlaMYrmhBNdhcRaxqKV4nGn8nQNQIMfKyxehgqiUyOmhyssOJv6yBnefzi0cHw9IAzZDH4FdmeLK8sdev0vvJJo2Z0jFtamWx32RsdNgdb4ez4WPX5L2namJrBjT7sm7Pzsut2jS5rbYtkwk6PxTChbc5NV9c3X55wh026ilhj1fBES7h20uh1Sy5+aPy8XdddeiI0YmUFn3AbS88m7Mm62NJSQU/GczyBC+5djKdbwCeUeyQbGa15Rz824kgIc1zl5Cxr/v9wf6uZOd5rE4gGI6nEY5KI42GOjyc+LabjQxkZdUHKSmpGksxMMFjNENtchmkxfw8PfTUe+jQ+x9CXB6PRFoJQXOgvhwRJ2//qDGbIOWuQTPgWJVhfKVfDakLm0ulKcqqvd1LNTzSq9EHfDrJ28wkZZlfSeZqMIiEJiURak+kwymg93UptrvNSd94vVyLRo3kMIuu8GmtQUPtoA5lXPkdrEeHkQ7Wl9XV5GbCufohzLqaa1TWs3jza5Ld6msZVDCsfe+cTG/bA+4ZPTw8XFnR0P3hd7jA0XP3m6h0ue8iquh2KyWI0lzqdw5lqq9e2bcfNmXBF06RZrXOW7Hp4YOac1e8pdULuk0UbokHvlGHzttzy2gWPd0+vKdn7yPqrH1x0WV0p4ZGJrSzQAe77gAMijYviw3S2CktUDXhmjgUTwFTQDRaAZTCXHXzEdMyELjHtMt1uYjZH4bTIoggKR9KR9gjTPXz5cFQ+vHH4uOFMd9vyNlTe1tg2ro3pGrZ0GIoOqxs2ehjT1b60HUXb69pHtzMvLYUvLoOvXgBfWQy7FixdgLrnLJ+DHo4fiaNFcXgk/mL8zfgncfbi+I74rXEmHW+PT4szi0Y4R5RVzlzTA1t7Onvm9zA9PbGuyWUwWdZa1lnGlCX1nWPgGJhKCx4mqfOyaYvtQqV53uQYNMU6Y/NjzP0xGIxVU4/EU+XRJZ0T6zuCU+vGByYuXNu4vXFvI5NtnNy4oJEJNMLG2MzqeXBeIPZcDAXwvWti92eXxt6L/TXGx0pnVC6pRJHK2spRlUzltPsTMDHfvMaMzLMnl8JSx14jXGO83IiMIaFOrA0zIAADYSiHgBReUb0ELlnTenkrMrUGWltbO1vZVvc4z/hJSdNEOHFSzagpqdGTkidPvnPypPJOz0nlDZxK9vT2r1N+omW+kc9U3urt6X+jp/+lnjd6+9M9PfhC7zvrcHZPT08/SJ5sbn4Hf3HRt2geKXzynZ+8VLzwzsm3esiVXmJi2dvb36i8cJIsTJKiPb291J9NT/Gvlyw61YZrQxyJ0BRW09CaD6BXi9MkL0Rj01tD+FqKGCzAMAlUTi8VYm1gikpvJXEoQ2raloaZBLThKaKdoBIuUZV0SgcWvwfbB76f+y5sR62LF+c+fb0rM85VNn/D2d0kj70s9933Fg/syX308V8+777ky8PvLdYy8U23PnTnnQ88cOedDw0YFy9m/DQPV7T4PebEt7uX3O5/Ys3W+wZefuWll15hL3tv8eLFZy+D7bnf/K2y030dPAU9i79oxc/W/xS9cGJOXRW6BbcD56At+0+e3P/0yZO5A7D97GWL8ePeY1yLnv/xRW+DQWjI/SP3CcZ/WOLFU4gDVI4ZcRjBU1hmQXdmLYBjTzFAEthTELh0PHcKMc+iGiDCO2EVcCaUT5sHmicpZ5onDmiOyZSz+FBTTcLBR/ABAhacDTInz2Y5gBkf9iTBtd/BDP8e7gSds7d9Z0di1gEetU+fdRABrg89nZV1zbwkNrHNfBOEyVMDpzDr80Gr54CXXo3iqwjwkvwaIzZxDWwzaMDlmGaEgliof02S5CtCD9zhTCRwq3qaJyqnlVO4ilPKR6C1daIy8EHHtFmHMG8OIQms0N1dU+05BoCQ5XWYzjpbW939qWR1TbeFUdOqjBlm2x/q38t8+8dwFSPCUblnzv4zd0t/P36HecwhdAl9BxncTN7hOGYjPjtUEsmQODHZkmh5RuYlgQMsBBzHyx+JOh3DICDomiWTuF2kEXWzNky4xXchwzYjmDWoGejS9z7iJE1PkB5VBhI9zbRjSWMHMOA3Q0q587rQhCerhywmGByPdEB7AeUFRyN9Adx2Jk2Pe1P9le/U9Fczh6Dj449zf9KO2v422+Af2G7udeDB03wjeY/srjJfgw+JrOhDM03HLMe8L1te9n7m4yGyAZHFnLDI8SoQdYICRFlQPJJeUJwGk6A4jGZedRgtjNVhtCObw+hCNqfBjWweyctYPZKPsToNfl51GgK86pEkjycCRCsAooGEWjJaHQ6jDUWsDIP5r4jK98Gj2Qaj0WCQJBF4nE6HA0g2q1VVWowCzzOoBThvMThuMUSMWbWx03g/xlgXh6RbPOItuF6iIVEbtXiqDxwKPraMgGpP4vQp5VTxfIb0p3bM93A+2sYA7mpMJfExH29jV5WTnEz/8kcDsPR6jtjdFi/xMZPMyqtw60VzwCQTaT6ZlVYJgujEbyhCPDbpVhL9MJFOp1JqIYGHymEJ16YtGK9Y0gz5pm1hJmQLMWFLiLGELKELZz728vjcX2Fy5m0z4bCZt8/c/1oHtOd+OPO2rtxLMy+GTR25F13w8Vvhylvh/tw08r01d+utuS74eK4LtcKVZFaPG6xkLXwbiGOOuwGl6EhHtvohW11RV5ccHZoRmpzsqVvBLEpuZi4JrU9uqdsV2p68sU6p6Rt895jc6A8GS6kL02xFMJxZoWuI2/X1QXu8OiQDm74ez3hgqw9VV7+qr7fq9fXV+lA960jxfeiho5M5yJ2G3hPoIeBB+w85Aq8n+mBtVrLa7NsdDisHML9afxBKKZx7uPx1aPCegA246B0Ha9dH6cY0c2N1NBvdHmWifWhq1hS3OxyBQDDY0JBKlZfju2/O2gEGjUSipoaEearGHPV28BOMevqQPityVevXKJcrSDkBbwQ8bMiaWrlO7nJuD8dyrsaXr6fzrWfi6TMkxF2PBgIFQFCGfs5gwDlzGrSeGSBg00oOysAp+t9zimhHdxmrEruM217QgMPZvik7PlSvt5RGwpGSCMObo0aTAUug9aHaTpguw4cKS1UnqNbjQ12koROGgvUNmViqE6RTlWoCX05YrElTDS5So5cBaUMif9DOlH+LJ+JXXAGJ30dM8zBCCDbUZGUZJgAoT2EYPLaq3MBhYVci8Ciuggabx+t1BPCvI6scDps1gVMHV+FRcLZigEwmUpiPbCVH/JMyiu7+NIFSrpZYCxJmTy0w+vUYudg1ZWdMxSw+IsKBjSEWjHaHhRqhx2Bu12NbpCO22gkr1mzo6rlmzqEV987d6DyhLJl1TcX0FY0ffXfF8k0Xblmx/NqFN71+WJ35/O6Sm0YukNFwW1v146tOXjLZ3NVlmnjBE94VveaBz0sskRXfmvHMF+JRvky5pmfu1siA3XDP+gsuSRLydcngq/z9GJfJmIv3YAkwDRsonEt7XXvdaJnO7fH0obuyJqfL6nS6nB6byeWuSZifRfdjerYE6NH9WZnBsj0DMbqJlJH8AM6vQvcfjMjeZ9FdIIHpZA2661DJk7U8+W3Dv024SpFgmoszM2dTNIOBRPmUQsrpgdNFvILTReS9i6IVDUSmwnS5PxEA6WBNAFZGcSpZilMGZAoAB2sLQFXCKYsOp+K+sgBMhfChIlYVANVhfDBCPRa1OHxQZHMAWAV8KLoAhYXEFRg0DpQF+uCSgxGziE/4TZ3OqojsgnpGw02tePSVUyn8T8hHfqMdYX5onMt8MDIGpkX4Ndcuue+2644c27njAGxs7549YiT+MiXfOvsb+Pv7bscXduELTSRzVPdsdva9b7/43IlXXoIvbrj7hvUb7rpx/RfrefHzf8Ib7/s1ufAyfGHD3bs3kAuA6nhmDb7LxfDYBkAFqIOUa8j+72bbOvs6x+aqzcmd9v9JvgN0t/m+bUfXJq+qQ1d5rw6hw3a4wLEwhOy2rH0FYB73/8qO1nvX+9DF7nUedDHYYkfXOa7yoMdsT9nRVf7rgug66Sovei34Ugz125/3oBPul6xoed0JO1ruWJJGS5KwKz23Do1Ozw6gifYRHlTtbgygqKc0iEBlpb+ySpKAx2732YJ2ezB4Qqq0SlJltFyBmXJ/EyN7dvrC8xZY1lr2WZikJWtBlrd9e5wQi3Gzs15Xi39d0Ad9DQ3l8/YZoGFfzbygAIUV9b135KGqh+CnU2dO9+ATTmO+6BQW6gjSMWpBoUhMKMGoaMGhzoUHG/oH8mdP1g9xi6vsHo/N5XT6lCqbLaMEJYmJ+rJ+kcn0MTWHMdOjRCl+UAiMJPDH3U93bBYOJBJZ/heGmkjB0UhdfX4pBIMJB6nqiWy3gRQn5BdGREgRBfEI2N/9s82/uXrl008tGvHje297LvcXKFS6nqmeumT7poty/otHzR8zbmE4DCfmjn5r6Y1XTtm/f9GiO7beec2vp627ccTVP+i74qe35A7M2lB2cuvOOXtGMztGLWvtmD9vZElHfKAW3jnz1nHdJ5cQm6vZmAGKUZ6tmcKPDXAM5D5CgLkiCPdCBFfwhPvKB12HGpflOYI5uCzlrdz9jedYq2uqKENl/uST3Ee47q25KWgBhk8FTNJwTswEgWIWdAoWztOHwP1GHT5nVeF+4zzAkKDaDPOkeu9u+riBfHBzjCjIqHkOAZNAOrwVPw1GkUpwbVpbSFMgfO/WH02c/ewVm2LDw3iC56Y8Cz+Dxo9+NfDlT7qvu+2Z7+YCuaC2J+5cmzTOTl+GyhQkSngwCQ5IH5LuZyA+Hwb3M/OMJHonifpp1AIe0sSpwyTiJ058mDVJEpphMgYwm/WkOd9uGgz2X9sOTWKh7ZYwIFHL8SdNVEcKGiCEqmR4bPMVz86e+OPcFPg+/M2zx2+7bvbPvhz41Ue5v+d0pN1ZZhF6kyM+HF+h7R4vQ1nyQI/ESqLeaFJUgZchcmLYsgiAZXQOs0EQeM6JH2Exq4rJoJetrMDooMRzMolNbYXW53jMqT+MmcpbswbuYZBVLRngcq3drTHbE88QKaN5oKcZs32YkON/qGpnbdUT4AnjNesMBhPHYKrJYW5DwTKEZFI4Rc5KHHljTClTCjW51bbUFucJmRoWTDpxNxD7mfxkiPFCrK4+mq26f6wF3sRYL9xRdfnm4Wsubeoc37BxQ+oKdv+NDeVHRi66NVNxY9xYe82MzmtuGD9jT5WLju06cJptYo9iWtdN+ygAVovocx2zmhN4cTXuqc85uLoVdSKEXHpClyiPc6b5dLNyqrkZJM9g7vYMFX6w2CcJhH1NH1jFkIBymCtNJ4kQFFHzMd5tIRXBXC8N857rPQ2/RSO9P5pbrcHZ47l34VWgH0hgMWnLEQkLkU/grp6cjVLBDEqwGUiIwT8A3yA0dYL5YA24HOzDz94nE2ENt+3MKWL00UwXJTGxVDRqSeafwMMs0NH5l+zHzcKiOmE0yH6yo/2TZ6YaMQLp770+OtG1cA5tTxvsQyvQRZhqDKd941qL1jJoIpyImxIGyM2txYVc7NobSK+c6lE+AMmJp6mHyh7PQZDFY4mHkoxZbcjWhsph35EjtN4T+LALvycD6mm9TkReq1l7macBuw+X2cc+oKFrikNw8w8VG59v+ol+LEDS+sDgH1AjhnNG67fjgBl896C1EWGOOxu0Nt7OQMTczzzNIGYjIKGfMYbCZSXmjwD9Ec/bx3Cr2EObnYQXxByHNgeJxNKzTcP+WD48hDmbwmy0wTSEj+3NzXJxH35hxbLfDCz7qdxJjB98MEflcETk8Kzk9rOc1W8wOEQSQJ7gApLIuggyEFVAwwIDOwkBDPQkj+7K7ceHfmpjht9ak+jPr+kMDaMqknDBJGCnSEJ3ukj4X1ylFlZUoaF/FRoSuFDluTqzk1h+F7pGvsb0ipETBdmJRlkm2Ma72j3TLXNtc11TPSuFlfIiyyrbStcCzyZ0Cb9R3mzaxd8h3Ka84vwVeot/S/61yV1sUpsyeAbogR4PUBdwDP4dzyU5n/4MGIABZrNql2O9SKLCVmOcJipYam+T8E2FguLgH7WCx7rEvQFVr9f3wezhLtUoy1oCIwycONSlrgc0tjSuKYiFEwQKRYEuXxRoRY92gb1+IpLQ2LFY3sBHkuzppcl8V8CeXtDzHdT+nezkWYf5oEvx0pjCQfl7g+8T1TUw468JfxvIH8Tf7u5uzwGDFdPyw6sMBtZNiTrLaUSdgLpiJhuKoRkjaar/tSiEMqsKVe7PWPn6vo0HN4xY8foDb2y66fhjW7c+9thlW8f3oNchC4c/Of9QbvBXuVzuB/vvOAbvzd3+14/hMrjio+U7MYy/BwD6EsOYBI0Ewg5JxTcvJKRCb4FCQtL6otgp2VAXQ7QjK9nL0R50p459koUi4DnEiBzUI/iqRHtXIuMEIBX6B9+ntAyQiMkqBVcvBVcjBVfirt9Fo0vnIY5Cn1vPkYUUjkZGInVxMMhlOcS55BOwGe4AGrro1UZEU533JjTNVyshGI1aJM4C141lMQRFPstxItSLpK9bqTiF0Rru8VBYNULqZT+Nvjzc9vr023+b3MBuadkaeGrMq/NBIV6pgPvOj2LntGRZUVUMTouFn2EgU0pVaeKjrEjiyRr8Vs5PpqqDFPD7yVW/14iv+InB8Ax/H3oGt0pyOIIBRUUoGCA83BukScl+kCQglmglxxdSZBKj4gP1ZjOiDyTWRKjwnPezstmCZvitJI/UfRBXTVAGCe3tIFwD7e+vehqZ1+R55Gn0Ydkxw7hh/DPcc/wzwsu6V7zCOH23frpxpX6xcbN5s+Va87Pm37t/7/nYrX9OPmZBfknR8fyrXrfV63XrvG6MK3VuL2PwK33ooUOdKlT7oPMIaScgDTsEkV46b8JLQya8VJzwhi5pveN13Plk0sNn0BUgCBTYkNWrR1rRfLQGXY5YdAKVYsFwzwE6TXuIsJcgGJjOTxqbIa8OgAWdAGHPNWqWn7RZ0aN4FZ/iV/jvDX4MBDxVdfgs4m9hxjZ0AyzPr8PzlgytwSMIBuTHRPrwKqS3GoYI7a0JwoLjLiUU2xaKahtwND5b0LY3k2jcNBKscLYeOSLfvuuvj9655cp74HHLZz99/dOxjzz/4Fz//v1tzYtOXvbC75euvPme6yw//uWf9896/NmHrllYQ2Gxa/AD1o5hMQE/HUIpZJczS0bY6QWQTJuEHv+A5WHJYNKb/JJUbvN7WX+5lys3hA16pwsznkGFTMSgECVwQopHkwTPY9KOP8Dc2NqKiT9d/n5JecncqLyQSJEvgZBqzmA3jDLsNLCj1JnqRg8z1b5KWWFdbL/YsMm603Cd9VrPwwZJ1huMrADx8yABhSxu/DPQCcrx+NYe1uttrJNoolxoWVbEreNw8wzm8yDDPAQyzENIgXn9/OCaIAo6yUwKbhfOu0kYcpMw5CZhfZTSjygEUSWK8FufOUbuj+6tdPbBhoOu1yHRdgHi7LRIHfZW9MFv5cErQbUJBQJwJtFTpAMDp6iXdk35pAFbEcAOckEGz08MSN0EJcFeAkaYYWXDeoNJosofk8lbzuYVRFgC9NooTHkpTFH1DzEtSKca8UljYKnvAS0g+bnY5HkQo0HJBXIE4ZJo1+HArSsvf/rBbekJVrO8vm/niuW7rYdDf37q0ldXLl185d7cH9/6/iC8ynnnru9cufUB633o0m2Lrrz66uCRly88uHj+PVX+7954MvfJB0Q/7cY4UMEymwQMyEsg71mgH/xC6/bDXQY+T0S4AjXhCwmxSF8KCa5AX/hCQixSnEJC0OUL6woJoUChdbpimTx50hUSXCHBFxJiIZGnZdn6LvMs/TL9XfrH9K/ouQnMBMMtLGPGSAvoeUbgJJkRANnU8SrDWhmGZQwA6Q1YiHkGPYPZRwT3ZSXAsrgIeFVi+9DSYxwnkeDpUoHUSRpfRRMfUQZL6oP1WYOQLQlnhO2hWmGvCVGfugZrBiDiORoz/fhmcg9OnDpK7kFHjH1wNwW9Dwn/QSjdGUIVmpUPFErolDPNnzYTj3V5PRarKcYx6Wufi1lYA2ZhzY2YUryRldONTEllI8P6fM2kim4MiLhM1qrPyo367ZMb9dloo77Ei8+VjZRidhf1VUP+QMJzVM+KPGPAMkrqGGFfgJ4tkFOiRNfoKRZWYFpN28Iqo0J028DV6N6bX3rpcK4Wzn+YOXp2/MO5BzDuvnVgJcVnhPcNcf+DaatA+RJLAUrMhYRFnx9vcyFh0ecH1YwTx8lU19DgcQDJOj3pSOg1Sn6bzWsmhFY2sazfazBCIDgxI0IZaZqgKJOQQILyyFQm9lovYDRHsFzGTEm1iR473Jt81/luszxi+YH+Lf2vPTrR4jTG3YxFspktlleNJqvRYjWaDBjTZS3k0VnjPiyhG01ZEvGJNuOYiYWvEyyICWJWJQ1S5ytEIb5HYZVvjMWcFIs5IQnhiJwFLObcGzQ/C2uBCd6KSzYcNB75KmwWOB+bnYfPeojEhzEY7YMeEuWerNjt0lUlOAxYYCjRPCxWc9XyCUwrGYrZCG7rxUJOd5HdAsBrsJAlI9am4TibzeRlKdPrNZjMmHoeXGViC0STmkKkNTXWvyA4YgJIlmAwTwzyXsZmfNd256orD+/fPXN32WM3ol8OHOu8+qaTULfhhjP/OwC3K9dd/8KDdx3sbLWjvz2Z2zg39+lPX77p4Pt0jW0ihjUbpp0+EId/GkI9A8TB/XzIQE+ZP2uABgNmqjxcid9qkPwQRBTCblGZS/E7FAI8Dko7HVTmcuQFpP43+pUXC0DUc1p5oYcAUeVKFxwpZG0jXSODs83TgyuZxcJi3Qrz4uAG3cXeHbqd3rd0b9hVIUhGMaahAX5GmLB0HpIK0QukWZMNCDfMA1+fTxfTMNUsNBIS+gWORM6DoMgQCIoMgaDIeoVCkAK1eOuYBT9GeG9lbwXGUw2H/IVp5y+gYj/GnM/QevywMWtodcx3rHFc7mAdSr4A7g2KWo1dDjupymEnbXb0odJDiaIIpdHLoRB3WiOelGjiDiuC13HChh2OBcPBUF8BvqgOHaOtbs8RCDnJUEahymDwWEsoVFkNHo6STQ93DqpSGjxBzZqG8F2EQpoJExYuAapCN1BB6xBoY7485KwYt7KrbcYFqO3ZCw8PXPKTq3+TO3XvtX/c/85AfeeNk9Y99OCWzY+z04wrqidWt3z09qIFuX/+7LrTl8EOuBU+9v1Hnz/7Ts/j3X333fH003iUFmKaaecewX1/PdVTGF8wQBb/Ix0rYsJCUFM1gqyoN6xnGESGpZPytgxym3Trxb+ATgyV8xHTik9r4OVYxnMZ81OYaJF6myeeOT1J+ZTIPkTrQHhezCVoDC6ekZ7Dop4GKMCzDdLZlm7Na1N4wPBCuM4N6xcyR3bnTnfUmY4zV/7jWvaL/btvzZlzX/b9ej/8M3z5Hqrzn4bnjQvPG2I7W41eOjdzDuuBx0/DUGE5B82oqjKH/DxX5jcb/ITsU3XFmaNUW5EwEb0mmTymgmBCEvSiyckUlJ5MoRRTnHRMqU1PittojTY66WzntBLnqzwIJaK213nNxzHaEL7QEF5ryCmqATEViG3++SQPJ85mS0gmeSy500bxv42+6bn3KzyMhnbIN6DwJfN+Yq0dltvH2cdFP9D/qZoTq+E2sA1uZTfoeuV1+osNmx3Xg+vgbnan7gr5av1Oww2OH6ovWcx64HcCPX7Svio4pDPPm9n+ITPbX5jZR7v8658TodhmRheCxJDSiSGlE0PwQGK9KRvEeMAEgUkxIVMfvOlwylmY/M7C5HcW1CHO9d9hINOHLjxUWihUWihUWlCvlK63FYT2oC1rQ7a9NS8X6A0lMlSNcqZIc4ostLmxh3alpuovIoKSwfcPeoNujAYOBoMkfufByiDm3N8/UB6keEGjPT3rekEvls8O4Z6roojB4+HNZRQxmA18iCIGfghioKsH8NzKSJFhBjjHYj3HUzNDkQNcsXbVB8+d/PPKi3bdkPv0l7/MfXrTBTtXLttx7dILr2kat3faFY/uv/LyRxhP+R0r9v3qvX1Lby+veOGaZwcxs39yz/fh9GVXXzV/0a6rzw5O3Nv5P9uvfPxRze5jRn5u+UEczT6nXTgmBzCNj6iYwn9KAZOQekobnERpUkYg06lS0FSp7kR1qhUJucxPVgY6jYzRaAWTIaTCoEFR+RmQMBwlRAwn/f1CoidFsW6KdjmGWjKNFELD3nmxqHEY0ohzTFM2Trkmlc7Gr3nq+c/6l0clhz4oO6bJPcGeDc+xzwwvZVbZL3JfGN7s3ubf7b7ef5f9Mfez7j/bPwh+GrQMt99n329nmsoX86jM32mcT7grL3kIfH2yRhEPk8cG2mJDoD8wBPoDBegnadgI5CHl5MFPi+XkIeVk2JBVz2e59lYQensE09vCPIgU5kGkMA8i69XiPFCzKlL3Js6bB5gM5udAfgYUGa9zZPAZEMMcVnjw/UOhIB8saCJ6YU83JYKsbNSIIO7zImtFqeFQfUSRCGpMFfXPR6gfPgMM+maVahmjsLAYiIF97X771oXTtk2ug3XPXHT0LBRe2nN6y+a/Pfjkr9BrD2+49OBjW7c9AKcpm1dPuPwXa/XOrpVQ94v3oHJX7ne5v+f+kDv01HNM5u6jL9yzG5NADN/HMZO/k41SezZtRS6IZQZeEBHfzDLNkGcl1IyZb4CIvvABXX4VopfQs9OKtviXX//jWF1hUaBVWxZI28gS4PH+/n6mu7//7CNUoY+0dRD6TCO4nz4zuV6+Sr5Z/rb8sczhQY1K9dJoqUtaIh2RfisJsmQUSFuEZp7njKz8hETWTMJcM0ubdwUAHC80s1KD3MQl2VYWBVnIPmAqNLX5zCnNQoW0WRnQTA2UfOOB8gohxmBdr+eYLJ33CsmhL1FcSOnPL6UU3qi4oALBWvBbdhj7A8CDrdo64h5mO4cYjmd0iHsGzcYXGDT7IMryJ+BkLKtOztrAE/CJIIvcOraZKmQvFvK2Ec2EcwCupHviafzndOfbW1hjk4llHvUilkW0uakk8UDTT9dda6FNhLa1zGtncwxCVzwK7zqUeyH3/UOk79fBB9gmlqfjvYy2MsbxkBVEEGFghEFChGX5CGZ77kc/Rgg9xwG3CF06bWXslLYEhEef9F8zbVJ+dxCm5xzVuvE8gnSNDNE1siTRmhNjULJGxjadbWD+l3yZeY8O3P3oV/XZdrSHxfInxMI+In0GAYv7jMtC0mec1mf8E0GGaeaBWxfkIJfvsw96cI81TzxNOu2r+4wBGH4QnptZ7l/7TIS1+B+yw87WMvDsIPMauiK38BBshc2HcktJv83GvKKeex3TgRLwlAazGAd60Fb3Vg+6wL3Eg1bqFxrRbP10I6ozjjQij0snsECJqSowlFuhHxCjzHCoJNQckALNJSXB5lDID+b5V0vzHCtKlXlBFaorwgXLGGoXo9D93QN0qe/TZoqATqna3lLNQgGLcqqiGAAIZgO6grJTs0Agb5fXSEFt8wpBLucUUSzdoIAEAtvwF9Bvryl9puGhS9bf5Tzu+udrP4dg9lWz6tyorx8uLzWvmNg0LPHwBU3L7997p73/V3/+nwUPbpg0fsGq3O3UxnNNborwJvcmGANmwlraNzPZkBK0h0KRWkPaOMo4zjkyNLp09LgxXdONm8uN9kg5jIpxX7S81l3X2B7pcnb75oS6yrvGdXctcS6JLC3f6N7sW1e6w3m1e7fv+tCuqMuoTDYCZhphySVTrFqeLCNZsD+DxoJ20IGeOdzexEgBIsQ3wWBibQIlTsCJIIaeOZocW2oSoNCHrsqalMktoNS8z1RaraylZm6PAQ+673BrQ7wUlxdBGN2XFYO1sNY1a+bugrXbAJHEe06fodZrp0Hy9OkeTDVPYdBq7TlFfNpq/DygRmWeeDzZZIolTUbTtGmybG/qYHTAbm/XBZryho0q+RJ7EHNjqlUzHCsYhBCGh6wu2R31aabgLdpcm0Gl4RIW2axmNh0srU8bIRsuqYB0s5IZhFIssRjQ3E1HIbkpP9BGxF7b9sCU7keXf/vv62be11hyaK+/3FfbtW7HE7n9/X/ObXvzTXjzJ5CHF8w6kv4s9/jf3s1dm/usffrizfD7MPsZvH7dwh8e/cWoGVZDzn7l9IatvWN3Lcz2rsh+u2POsl9ccT9s3Ten5+6BhbtNntjwydCw5xFY8tSvcxf++ZPcfY9957Llv7p83e9v/e6vz7wDTTD42iv7X8u9+5tX4zEXnHDtHe1Xv7b0mtva9v5Ii386gBF4N3cCYyQjuo7AT5sPQEzlzy1BnC2mxSH53JA0W0gPUUnybFE3qdd/L3/LFxojgYvxsvy9/L1nCplIX8iE5zJ5qaDRtBeW4AqqLrmgWJWkgva0kBCNhWYUcgQt51gXNJoUqkz8++F84jPKOyIiVHVTeYjKNhw9JpVq5ULdMnGBcg2zV3mFe4k/qXysyDquG3ahycoy+TvKP/T/MPzDKLJ61sAaGVkSOZbVG4w6XhD0OK3j9QIEgBhcm+jyXlDQW/ElxDAkz0bymCCrt+K7RD/H6fw8w/ehtVkR6PR/yiKI0AkoY4ojZ836IFgiMFMnsz9m32OZvZjS9kGYlSfrTwrv6Zm9eqgnvxWT8GMBXS5sF5Bws+mtn2uU2IW/+N+JJ4/bpZwme0yb3XgyaX4syJJ8wYo4kV8JIsRll/LCC8YXXtjFaWeM/jq+I0/r+I5/ymyNF5s96zBrYnTCiUHi1+MzTepY19vzFUrS4p/ngI7vY2qy+lU6HYCY7Ov0EGn2fXTZDU/KMEzDMENsixlihMKg9E/RrHeeGLj7gV/Cv905usSb5k58MRo+mxuJZsPbjl9yw/WYqt5GIhJiWFapFutdzV4BA1i2nKzWs+zocFd4aXi9eLXIL3dfzK0VMefDXSXzMbvIOGNxv90nYmnyj0Pg/Y//voyedXaJosXsj8fLy4HX58cDFPD7VaBz4ntzxXudQ7hrJ+ag9fReqcsZ5fVEmOf7Bj/IRojgwJuJ0MDzBBB4HWkpT0GPtxKw5KdHzqv3fN1VoV6lKxLVe0m9eonUpifArCd16d0VuI3/preSCmopf5DyPsH8SvSnVJahifwq9BeHKdRqCV5bl5boWnRPYthcZ3Gduad5gKjgJ9HfE7V1IO3v3KIj/uLxJTbLRKxKUF8qMO+xAVfnOSia45h/ObLKbIZAW0gEOujTtDRoiJBKzFTU0JAVHSMKw1CKrilWwTBmeFKU5pL0bSj66Gvrl164Y8/M7d/fnbsZDr+iYXzH6Cvvy/0aXjQv2j67afqtu3P7uRPdx5fM+5907NntFx5YUMNMVe1LJ45bU/7lPkHfsHL01E3aGuPSwT9wGzEv4oNJake0CK3wYaaLqm1o7/wxO5+kgiBlWIQ5rA2+7eBq315wF/cE87DhOHPY8LLhJ+CU7x8+1Wj2qT4fE+fL1Lg3GBhj6LLOtHW5lnErfVvM15vvYu403uV9FD6EHlXfNFqAFbgVq+JmienNwbLG/4+0N4GPorwbx5/nmfs+9j6S3SS7m2OBhByEDdEMKiAil0gEJIoKKohK8FZUbFW8qmhfq7a1YrVeVTkSIKKtFKmtWittPaqtSls8Wypvy0sVyOb/PM/MbDZgf2/fzz+wM9/dnZmdeZ7vfT3UfE3XFUwDk1AiUKkyiUpWMnPGSSBHqkziqYg/7RF/2iPetMvdkVxahJgz07dat0hxRYxVnrPQTTbL99ApxLNJks5dd6Sr/uCvSGZHPg9XJhwZczbWME2VTQwwzf3LWUkNYGDTcpVxZ8vNvnRVoQiPhWcGz4qdwTqQ136CyFZiWrH9O44pvvTR3uI731sPj9/xRzhqwostO7795F8WXvjxzY/8GaGxXxz6Gbzotx/BuRt3vzZ63T0/LH5x9/PFz257wfUV/ADLsQWY9g08M64tZadT8HjRpVDLrDSAGBlBSSOzaXxKSpGhkWCKhowlShaSTLOLovQTSlhUSsRTFaY/sKbsRV1M1/DFhGX+x4T1L5+wvvQJq/JrCMt72zOCmsY2HX+VM45JCCIvciIrsnwsGo8iXpExH5CxIhMOhgNhhk8wkSpo63gTFZNVMCxbVYBmXjfgP5p3DcyvJzeP0kj9pB0KIkxn2Sq/e3ttrqbqB/CrHy+4bv6ll8y4+u7XbypuhIW7fzR20vT7ls94pvgrbluo4uSzi2/sfLxYfPKs5mfGjZ302WMf/6uh0s0t+yFGnk/xnClgr5vrynOVoigIgGHJpMlSpQJEgeB50LRbhVOZk9JyWkNyXGMlVJL0fpy0xNKk/wNLk6R/w9vUCad7lOBNwnSfvfVM37/nKH5GjDBOpLyL4yCQ/MFkj+Jd7oCGqrzXD9nM4R8w+cNvMTdy254pdj1d1J4hY/MEHpub8NhI4Hd0bKrp2NyF1Wl/ePDQfD+N0gpCceX/53g4ipsn57Gw4lGjIU9Y+G9HY4/rXScemhEjsZWOxBFDYB85Ak8w7x/+CG0YnEWevuOZwXPxnV6IeexzmMdm4eP02eOJYCKEFtXCM8QAtJlMBlTZEZQFlYgywRC5Wwj5SKXOVFXyEunwnM2MoPVMGa1nSrSudWewLYvHsHYRjTPvoSNDVUMv4PwexRSqGurkV9DK1bWwtsIf7Ap/sCtKjLUil5ahXGKsMnVAyrHcOaePYKzTzZ4D3kiadCgt2vPN89KT2i5a2w5pJxVK5SewNYlkPBlLMryaM7OhXConZtlcTTaqVVSBsBGowgcHA2kBv6vmslUwqWByD1p4UylVVYEMgze06AKTPa3M8f8IA8A2+lbGyWSqdBoU2bwcQp14h5u3LuclOxDQI5St68yIzAu39Ibw9rasNYK7k4IbhO0gSNo52LRVqcWcjC68q7hr3e+LD/X3wVl/eAjCe3Lrq87ecvFNO66oGr8Goruv23cs6noaDu5eeclz8Izfvw0v6T9v4L+aVqyePvvGmbc8tLP45eqz2qGFceRRzO+rCe+Ak109T8OYEA6EWlmmUpLXybtkJHMIKSLmiyNQQSxDBdFHhc3dYloQeJKVQFUyjAKOQtUyGs3kScwxRFUzSFWzntUa1JDi44Hi44Hi4sHWbiXt5fhtd2R8U/8B8Yke8ZVJg7DHitIaTGuztEXaCo2dMD+a7+ktJfeVpIOLTvlOF5tomm2hp5GKCIgVbkbGs+popPQPYqVb5BAlyK5hjZsEmUkidQ3eProDHdyxY5Dntg0+hhYcnIz6Bqfjp3kRM6Yb8JgzcBbNR0D+8zM+gARvIBgMTNQ8Y+6r0oADH8aHcqorMhkMlA495M4HPdSDt3QTXodIymPf+GNo6mNfS6u7H93k7uvq3X1N1t1XVLr7aNxNlWzQzNY0t5Zbz2F6xzrLXWAd2ADYRuCAWeBDsA9wdhp/uBYwnJt+QuYm6s3Z3/w5+7s/Zwcc0zXl6Jz9kH17fpm4Pn7hvE2rsb3WM793ZedgyRAieSl+NwPXCurDzBF5ec9k9F/cQWwaPM7tQ58wZxE7BsYo/zOXoPP4S9Fl/C3aLRYvUa7XrxCmNwDj/WylIUkjUFwqQ3FpGMWlnCz/B7TQ1y3mFBLVII+v+KkgiisWKODquuQThwa1lZ50AKYDTmBWYFGADcAcoHlzroz93MfnP3rCZJq9xR+uvWZP74GSjYDNUNfjvzffRb2Gm/EoSgZLZSl+RjpW+RGpXlgNwQNHg9a5CeuFFedMXVa3Y/7PvvGz1+G66BOrjr/kOuYfh2MDry77gMhUbB9ypxCegU6l41rJVLcXRKmjVm7jx8lT5NOYm5l3GOFy+V3mXaw8Ea5Plb467g72Nu4p9nORk1nYxr7Nksro3Y5kV7UyabLBKnmfWrDJp334vejtWbKvoPvtfXaYfP6Bc3wM/2Y2e4woxWLHsA3R6HHY+BMkWRJljmHZNCcHSY8lEXMkPoiZkiwDDrEQkxamW5lBCgTsAOpwjCYOruM2cNu53RzLnSSSz5QmAaax4b9BYIQBdHPfv+VQWDQp6f+r4fePYeXoCeJUyA9rpIM9vXtJZIIIlk7Cfjo7yQvzFuJZILmleB+liViCaHaKnXDahuicaRsSw34EYqr/fvx8N8ZH3uwjradI9NmJYIA3datVNHWzVSKQbGKS9moI5+eHCYskb1lSNR7jUbECS17ViQIm6g+2hDEYLvBkChS7IFYHC6wTLJAp2ZzFYKhQ5qGYT64Me1f25AFxZSTwJXmeZfBUUO7JjuCeLV5lGaFhWCXBKihY39mBfg+FwQfQN4bA4IF9mJHWo3cGnz18P/r48yLr4iLbQOu8HnV97xBhycUBkcRPBtDjmwVU4qqMP3lMSadj/mMd98BR1gX/ddbFxz2uSkvUN8D46qtLcr50COGn+i3mUf98xtXf7weAN/AzmIwrD8QGxWXpCAMjcs8wc3HFnKhrFlWoMC/FAEeywusIpNrka85QGQlAJEqKDkQJyQpPuZDpsaCDWygLMgFJJPSe/Uv/2Q/3j6jzIFkPXdu3m7t2bSdxiLyHJMCv+0gJlH3zdMvQLUu3HN2KBN9rCISoXozVLqIA6sMeQpluBd+BKJIhTtG8WQ6qadluNeiGw7Yw1LElg4eT5j2Sq1GAXuR51A1sYKJuR/MUcN6fMHpZQHIo8vsb91OzDxOV+zA9ZbLEJYOEcz1AhhhECZG9XL1Z/SUeSnWqOtVg6tmsNkqfx5zOXq5dqa/RRAVxYkEbp89E05gTBEecrh2ny/ejB5jvCN8Rn2AeF3gbGbrexCHMipCoaloTJ2JQVE8xToEOREgUJVnBYlLXTTJPi+zVNrK3oSewABm7iUuLA3DsZlWSfeet56F1pG457ajXK1DZhh9bhwo+Fg3gnQHBRLks0AyoNFKJKgXSxgoTmgOoe2uaW8St5rCMRk/0WUQTipGirJ7O6CCVHsSvid/Fy97u6SEY3DmiRj5u7qX+zjXXUncn3mFpU3JrzvsJULHqIQ69DdDQ29SdOW2Dir+rK2dV2tCXG3WZfOlllL65paqgj6qiWaVb2gt6czsFN4/Gn3qZo/n5K3t7MD8hYWpA5ksjHJ3TRVVEhucAJf9cfaCK9qaCVVghgzXQuh9m4OlN4VgbPBNyzxe71xfncdsO/ePuE2d9jzl8cDL72qE2dvehNKXL72M5lyK2I0KULpmo74IXfe/mpm5b8ZVTMaqGaVIRltlhL7uoxrKOmyuqdIuwziSIWBSJSGAYUWIRkgSRZbAqcaikSjBlqgTjf74Z8yme53wViiup1ZxL7VjbdeKU5HrSCkwrs5RFygpltcIpYrkd61m2aVef1vAt/2f2LHu0Sl2yZ8s0tnxPvpNiTE/v/iN1aBpjKhTWsBRdfNnEDO3eikWSSHqoAZrcObaJ2FUYF/pFZ3KB9MTaMrkgOs0u2FwQsEQijrstMQw2uyD5tMatpFNqCoIexK8Aeb9/SwCDFS5YgcEQAb/cWBJRsIzuXVRSGRFA4UjR5PpJWyBR66H1/V8waNsvDhcx3tzAXo9xZvWh1dR3dg62t9/n3gQ6SEBXM5oWN2DQDAYTkUSCZU02qESUBPtkZIv+ss5EItEESlc41szAzIgTn8fNk04z51pnBhZEzox2x09L3B55AJmxSoaxKxUpNELjDJWhScjXOLd0h3KkjPynZWVrAsZGMsGCr3YLJA2NTKtAdEoys4Kf9iOQKaeMWYivroAVhi84DR+JjJJ9buQI7pQq2jxDPdAN+DLeG0ueM+zv8D2hPSV0mX5kmRvpsLJRsakLVJGYGLWVGaasco3ECon/jNrI7SZoaQZWK8rVVINz4C1w3Gtw8o/7i1tefKO47Ylfwop3/gATV31296+L76BX4YXwwR3FH/3xw+K6zb+EC35a/FfxDdgKE31Q+XbxI9/3yQ5ietdAFI5xNdsl1gVBNM2cFjzdPD3IKmolZucgEnX9RvaIKfnaUpK+bjsnPo8nyI156N0ijSuIpica9zs2GSkxno5D/D8e1fwx1/wx10rKivZ/dUAd7Y6Llessw7GGXndSvAnx/XHU6CUujY26Sh1Ruk4cUdGvd0Q106YgqB7GYJW78CNxa6L6e6Yvv2f+34uvFG+B17zwg56Tx95YvJXbpttLtlz4fHFw8GkG3nH9wm+GNNf/PG/oTu7vmIZCoA4xdA7uPTP3UA7Fou0hpCTZFHHfBFPBGr6BGx3J5yZwnZGO3MncyZGpuR5ubs283MXcNczV3B3MHdy94LvMo+DHzFvgrfBH4KPIR9F4ksuDBm4Cx/Zw90S/k3srx2bDDbnWcCE3NTo1OSk1qWZarlucZ80NLUguqOhOnZY+rXopd27ogtw1uTuTd+b+EP1jLqZEYQjLpE2JAiC1D02JAhsNRhu4Do5FTLiOEepy0TAH+ComEOcQeQO4TGWlwSAxUylI8RFoEy9Dm3hZgCueC0TJ/AZ8wg34xmCAUDCZ4YBPuIESIgVOQvF0w+oG1FDlI1KVj0hVJeKtymExoZRoVolSO5TSrBKrH6bZYZKd7hkpPsXSKIbnV4sUgNVivmK+0uOFNcBKIpx7VyacEAeAYERzuUxlXTicMZDDMEKG0rcgGZWUvg2PvlvccsnGsqYTJKvALZ8vc4kR8sefjvPo3iJMoD1Xy/7PmpWFHzz4yM9/UXxh/QY46RXCCy4a/PiJC3+MWcC7xT/DxB/PX3j6kgd78msK15y+HS587124eNvPij96b3Pxw2819nwfFjZB+dvFd4r44OKvayfECD4+jHWAZzBPiIJqdD3Fxypb0aE9Lrkgda54YYqVaEGpSLcC3WaIW4FMFC3aJIDqA4oP2ANDf+6z4614v6+vurbVIu8raltNb294e/z97/sqcu73+HjT25PvnakYyOonJU9Kz1EWJi9MrpSu1K8ybpJvMe7TnjQGjE/1TwwT8/O0ZQQty7AMVbITqCoelnmyaKbKRSUpHInHKiM/HdpeFsPZ7vroIhFQVU05XRRjoi5WjsDbkSnCJedIZU7/Pu9XkvM+b6KOvxh1AfI0GtuTzqzIrM4wmeooOiofuMTwov8pw+P/rYZSQ0zsoz3unhSK7Yl6cSC3dQ/le9gKx28KjbSq0y3q5EpV9mV/RG2gRU6y6BgFw+yw7A6iSMBeqsvqWB+JxwoW1lhs/NKdZMHExrJZncKvkgoyP7FJihGnsKMsj8UANLDuAaspYXgc1vUsjgzVkk5MsIYhy/3kKb91i0CrHka37fzV1a/+bnrd3JPB0P4dcy86bXTVtD/Bh2/6zoz7Hik2cdtm/vKq779dkc3MuKzYC8feeMd4RRi8jGlpv2rK+TcTnXfh0CfsX7nfgSZmIs1isUBtWa5qrgwuVXzgGTO9OYz5QBwDE1P0OK0s+q+WwUoZnCyDEz6M7fSohxLIB6ALOHXd5zDnsJcwl7JstraNKSSPZ6YKJ1dMSp2QmVw7h5kvLKw4re7WgF5DghAEfTI+kPWBnA/U+kANxSz3YBfI+kDOB2qJ13Iygeq0XAZlmNrsOKO15oTspMYF6e6audnlyjLtAv3c4JLoVcrV2tXGteZlmUuyNzO3KbdqtxnfMm/KfDN7j/Yd4zuhSs+AHl2VsxO5uJSrhzkA6uM22zw2B5Zg5qONvipxawIlsmFtdGVtFma5MFcKnHKVo6XKyjBDFSgSQuhxYx1k10NTBhv3uv8SzuhsRtcUripZUZkQBZ5lEA+zmWr8Gc9VJkbHHUJFd2H9Y28YjKbBIGpYmDANZ8FFcAVcC3k4ADc46ujKdCBw3Fzywxwhao28I7eCn+AkaUQRwUj3aamIQMqBelhPlE9dR3PryfNQIq6PN1epR8ksvzYAjxHM2cQCImfZPg+wS/lA9qmEVcTGegGinul7qGPUi777soyG4EkhujnYkyfZcPn9ZKSsCG3VRXIo5hOXae8wlcPyN5TmE1thAo5OhEe7yaKjlXAl1YjCjB+dxATrJUSjlmYvxJuhjdTc+tnSkhGRMEuXoyaO10xu4VbtzF9ee/FTc2YtnFBcPnvpedf9478e+epmbpvxzJMbHi6Mh+/OW331zYce/EXxnw/Ad8yLvnXacZecMOm8mshZ+fZHllz8s8VLf3WDfvudN5w+s6XlgroJmy+/7I1LLv3M9TE1Yd12G8lPgxFqy/I+2xV8gPdjDsL/GnPg/ZiD8L/EHDAP51AlRjeAsY5jpQF0SV/aTbfayqchaiT1HhBuhl6U51NHobxe9Bj9P3zv2599jn/Y5/BF16tDrihueaDcEUcb+w3u6fnYpD1murzgTekv0Q9EnjbBwcYF5bHNXV5RKe1+EyhWsLcVE5z2zDMH/0nG7mFs15EYWRBOcPs95Yx57DzxFZEND3jRslZ2gjiZPUm83HiM+9QQVIAs0iKBl4IjhGawjCSCw4GCYA75tj0q2fbI9GKmu13bHvWkwzAdnhVGi8IrwqvDTPjf2gpbujUaPvU9E3Laqxp2JajsU49ckqAy63nTXAkqlySo3BMiNv6wBHX91NPNHi/kUDLiqLGQJ9YCb+Gx3bKclwBSXCOaJlC3WJ7dRmMNtOrFYhftWFw89OaviwdX7JjyzLVvb+G2Hd74fvHwI3dC7TNm5uFNL24+ewfph0PmQcK62GRSH46OpzjMjfKLvH3xwGLAEzviiPjMwRIMRhjH5XGbf5TEjj+cSC9RgjT0eUnyiT7c3y0HNe2n3nU/9j+EGS+LBfmAHPc9R+QwL8cTZvxoHwbK3LyOTeL91MKUASeJHERc4/uvm2RJ1xbgeiRIWUumkYMNoI7Jyo1qk7pIvVW8VVqrblf3qUpanaUiFiki8kp9JKgq1A/d1UVTEvHZsiSlRS4oihzA5Ie4IEKchH/qs7QMRGmJCJcgkQbx6gqzRLhaXCvi9xA6GnLqCmcieBd6CCFEPrHS3CwONXGLuLXcdm4fx3ED6JY+ZdETrmOxl/RRIa+o6XYuisf2RruO6Lfq5UMGh52Dm4CB0fC/N0k2JDsxSLzdfj3WtA11+OhxsxfQXrzbx5PmvphTk/LNo+vKKdPewgFR9J06xLKogi2ua7AFoomDv/wtvHZMqno0vOPlwR3ctkPvrF5x5ZVsPY0jYkNAuJzYAOhfblcCw8ctPHeYBj0U0cuwzBgaLB3BjDjCxzdjODeX5UtxiTLEcxHal4iMD+Df8zUrHV/Cx0mjDD+NMiGsDr2Jf0bzEoc92Gnprgc5q97ORQtgHJZX46JTwRRrqj0lOg+cZs2zT4ua94v3G8iKkrCaSbeettJiwngsH2rlWtUTuBPUaaFTuVPV00OLucXqBaFLuUvVa0IGFyK+ehursgaiY97lOtIiVDEh2FfJsByHeAFjn4wZkKTphqEGA7YdCkeiUWxdd/ZxIJome9W2yN5ZEBKlNOBI72fMiSGIcqJYGYoGQ6GorUpSZcjGoG2phpE2raBpWrakitEQZ1gmZsf4ljgmahqGJGE0wPcUtW3LAmI8EombEyU4G6TxiM0GIfxyAAdnb0mT7L9YbADevtE1IXrisemD8ejgYDw2GJ0xackJH49sJYz/EZPBa/vpJ/5OL3eQj9xhtCTNG3fiTedOHyrfYDQ3MJpbZURhy6RczyWBLP6uodybTinBc8Hrw1/0qQ7nkL5QkAZvVvaAsm6hJanoaKqNeQGeMohCopdHTBzpLq0EXFoJ2HgXaIE1dJlmCH9QvOYXH2bi42UY+fy3M2uSoz9+qXjR88XXaoVIsPgK5uZd99371wzzwWC8+Ld/3t7PPHtwMttzR3rJlEOPlHj6VExbAWYetTcUYJaFLwwf7u+2Slnt+jDl2KUPxeGkeI4vEY//rTZsUwSi/ofSUYaG09CN1cwYDCuo3q4PjIftzHhxvDRe69Db7PaAbAdIlNomG90LTWvevjxk7SwnMeu0H9W+Al6hoBxbL9QpDXrOHsd2iB0KueKJ4qlsj7hQWaCfap8Hl7DLxAuUpfoS+zL2apEYD1fYVwRuZm8TbpPvZQfErfbL7CviO+zvxXf1t+1P2E/FT/WP7VE8bXulWlhbD5OtIpItZplf9hHAo1pFBaGgGZUtntjinzo6gUweIA0LGYSoj55gLEYMl0B7MG1KEsRKG8NgnSxg6JoGTVOz7EBAwdOGNIVRA7ICeRMFJDkQSLv9vRmkaWmVCaoqgwUMwyAU0DRVBWJjCIYwraVVR0WYk525NS2vlbfLjDwABzaf6cmSAUfm+x1zlvmGyZj4IEdOg1gwtKOKyJL8jP2EAnuiH8X29uztwQAlwp4RVLiGG0FwpKkE/jMMQmOd4s7ynUtjO+dTAeF6OktUQS14hUQUYgVIrPdoomCThOFEIeDuWFJZniiI1YkCae++KUniVNudVLIQwJY+g1+aHo50Buxw5BhRwhDDYkghUYoxNr6mXVDUiqpjIKio6lRkAiECqYEI/iwQwZ8RCGFoJJ2WE+582HukeZLYqokkkoi86AVxG0glSSf5dCuh9qL6CZTn1Iw9Htb+bnAQ5fcV70pVjQ0V16LD6KfFWy7rmnUavGlw+uGvkDK6bVZlEVJ65T0dTEWLqA6mcJ6Ko2KgzBTQykwBTy0q1ZmofEkiwhGaWanXD4vV0YkBT0c7XKajHSyzKIf1NcNPyvBNGPV/MWG2dotSB8NOwDP3SZ8dIVT7iaNjgI3hDUM2EvG8RSlB/96ZgAG2Dm9sTMdig9yos+fD8/nzlQ94llAILwoSz0s8I8kqyXROy0pQlhWe4SWGOAzC5FMmjSBWsiCvKjzEhgdUBlDMkWQZEw3W9fQBFHUkVTrFkVfLCJPFZkdTFDUNmFNmorsoeWx2SIfHoO8OcxRqJqmeafRnz1hC0S2a7pEMVdGJRbSXlI+S3cfEIuok/cwtV1qtGZPPi1gD42jNCoHWkEoVE2+mbYhgSZIsq1ERVUllt2EGzAztd+uF3bIx4gaTaLoIfmHS+GBjjHi45n8t2noCZxNUeOL4kpcr2EwYxlna6YcaZMMamoUmDL72N1g1a9JxZ8Dknwe3oguZ6cXJq1ZdshauP9w3+G2Cm/XYxt1AcBPOcfW0Mp3+yPZPm7ptndCroVmtJ8Ip4okSI4uK5OnLjq4CXYNKpYoVlEoekVWEuwZ3erwx/2MWzx+ErCSzoiznKqpa62T4FTa40pDFqgkr1ynJVkg2BHv68J4lWBQgn+JTuEqBR4pcibmi/DzcTMpD8dQmgNAkOljJPkntUqAS1yHg+NkgphHrFqsf0/dj9kYyhTun7+/tNPeYh0vJ051WgY4vbQjaS/iebnoaxMr5tE8HzeeRUHVVAUarCMP6YHOsgKrpJOUpB8TTAWSasor1ZFoHu2k571nH+WbazxSOaycmMhSqQvXoi1knHv41Gz/8ynzmiX7mx4tPeuaZw8J5NOf69uJSFKW1cOdReznPMnmITI7PA8HGuC7wz7JcFgLeTdgkuePE/H9afNBbuoEk7vprNfgJ+omNgKMl6EAnqdCNm5ZDMBwYtKpCNVZL6Hb4rXffLS4VZt/71bv3HtF3tYfeSwbC6mAB4Nf92OwBa8E6gMDlDAoSUeW3XB2AT25Fn+KJ9Dqu0sqN/3fDVY42XC2edjd8wm25in+7trgU9tNxoLzSibBcXuBNBuWxcsxz2K57lmWyAkmNdGQ6Fk9L31tAM8K+dgAgogMAdd5tRMMPDwBZ1caqaauC/cVL3n0Xfqu49F6+9l6y7izaxNyOn58HV/krl2x3QngEnGAhh+oZxCPMfjjId0LSKT6CuE4WdEKy6IY4nv0jsxz9ES4VxBdgM6iCL8IbAGEq+w/s32PZxxQaXYuuce9ek1j/vb3EzoKQ43hES0VbGluoH8ytQvviOXjW3fCczf/Ct1R1+EP8uJg5/6m4lL2t+Fc88PVe/lYX6doLYuzxE8vKten8k6J2whgYjIQp9sni0m98g87xfPYp+BtuB75GL72GwoyPxFqRY1itJNOhD7+hq2vFw7HWWXAWgxxmFkCYAwNoQgTXYGAAzdkEb2YG0KI+FGN7n4ONwCU6OvWDZKUIWrLsMa7VyO8bjJ+rBf7m7k/+G99DlKwtNvQpm2SPBXWgnammdzNK0qSGmBZvqNcaGgrauFB7oqNhakOP1tOwTFvasKjpNu3m+u+Gvxd/UgvV+UmhtbQHL4Eeiz1VtyX2fN3O2Bt1vw29XyeeEIaVxGlqEUeNbQ/XWLYR1XMmgVKRVDQ/qqG1wBZGTWVPHNUtzs+fKy7NX66uUV9Rv9K+ylvtrZiMzMZMa6S5Khg9s/7ielSfbNS79Lv0h/QhnXtIX69/oTP6877I3dqtq16n8M/93uH7nSDpRKrTHiE6T3qI6DlPH9CjVNpv7tb1JBMZQE/1RV13DYnrjJLl4+ZG7w0mkwT7vWcBk2rl5iSj1J9lngUmmiOymL4s0xIOe8F0pRvwVPRlqzLEfea5+f/mus8yLKGoDKlGIJ19MiTyRsYzQzJoFXLbGXrDGd+nmBlApzt6rUN6N6ZzTbn1Oa5AInnE35wbGHrbBZ73be6+7tzYAs2jqaxpbSpsL6B1BViIkG5p5OIR0c/UimSj1Y1+i8BG34xvdMWQY3U3Zl7k3+BRiu/iER/0PVrBUpdB9zpjunmdhtSotOejNJZGexbxNNrP6zSuRssk+LHjhxPbSeNa1/Odz5tYONBew3tL3jyaAZD/6CPiwduT79qL3+5xe7aWTu514wqFUhsCKs9JPifoTWwFTD6vqnr9ADOaJAgka2WmmcKMEo1EkkG306RQqnfoooWHNMDrF43niF/cXayUrN/u1vcj6igPV8BgOFKTY0ihv9s8BB/EdC5+btn6F6ZccmLbBe+dB1sm3XL9VRUbohftuvWWp2aZUqT6hWTk7J0XL2y+cOn5P8xVfHPu5B/fNOOGGUFdi2ey8kWjj5nfG+29fZpz1kljrtx36KZjxsP365Jm3fTGExedPvOYK0jc92ZMxyT3ywQVyKZ0fA3kVCPDtXGTOK4rtSGFUqnqZEvyuOSK1NoU3xHoDHfGTw6fHO8Re7R5Rk/4jPgycbl2vnFR+KL49tS76nuR92J/Dvwt8rfYXyp2p4ZSsTTXaDQGm7guw+FONmZx53LvVfwPe9BUzZDOYtGbSGJFXQ4ldYWUxA4H3qJl7p1SeaxT3R3N7FKgqTjKImW1wrqVdwqlWSXq5X0e8KPQ+/zUc7dRt0K6wtHwPw3HEFRSLsVKl4eElouEW7qtFmD7KT+s5qf8sG6WGPXHt5QcVYzXDTPWzWQR2g7hWrgOboD7IJuCXXAmZCBx4hOihaQhVgUhL0ixG1LPN7QJdkOK3cSc7SdkRQ8Nk1uGUVquRIt7YaxySvsIJzVB3JVuTRD9bA9G/sGRBOGmMXTR4llXie1diRG6H8qmHnLb3igsn6AilxfcBbfyBT9YgLUNi3TRRiET1FTXMnStVb+L0+jH+1duPHt9r1P8x09euAC1zr378qd/dNnlT3PbBv/nrpl3vXpJ8Yvi2w/C77w49/bXX9v18utYhs0a+pTZi+VGHJ3l6q6RoX2+NST7zQAkHzB8wPQBMkXlPuRW/XoDGoR9zgIrsGRk7aQiRJOsAvWQIJKxFuhYC7THkmCSsRYo1b/+5ss0pGju7GkmL9pBSVJhKnl84PjInMCcyKLAosj30PeY72qPmo/GVVGLycvQUmYZd5m6QlutPaZulrbIm1U1rN6s/gUxevWZxsXG9QZjQCwGnFwTrRZZhG+LaF+7wT4gAcNQwPA9JvGt0+brw+5UH82NbiOji1TeVCcAzXbdXyYb/l46DGSUfAqrZxBCR8+7wWPHw2foeKMGx7lcOI0/onjmUCQ7kaJWnKLW1GTIZ94hH7VDHvOu6g5l3hBgSugSkKDTXDqZXECgUlnwW4gKqkc+wthE685SqMpFw7ISpJXT5tRMoy5tSBx5+NuV+0nGzUq/oA2zTrNnD/5PY5QYYeeX2o+TCmIbSwibjVKMxQa0TVmvIpRqJocriN3uhF6njtL69WR5ls6NFV88+17xXys/u/WZP6bWx65fcMtTj9647E54U2TrG7ACyk9DdMP6hxMXLH/pd2/v+AbN2ZqMcfdDt18AClBeuUpGrJbVWrUTNK4t2JY8DZ0qnxKckzwPLeaWSOcEFyW3p97k3gq8H/so8FHwi8hfYx9RnhhOpfJxwkinxQlXFcagjDYm3IHatGlokjY5ODV5mtytnad9xH8SPgj36yYMMbpiGphXKoIFMLPEUmeiPIJZlnpqRFsgeH7YIgRZyxjBV42vRbhMt5E1zV0WNC3HWmSttjBnJcTi8lfLJgzMojoM4bQWT0jLovzWoqE8ghWWTrDC8nPVLT8n3XrevzvMWi+1xVLLWb8/rYtnW7rtjOBnVpAcI4J7E7pfFN4QPhSGBJbg30yBESopEVPVQKh0iZviJFXPhDjFyVhl66wyTkm8RzSCV2KO9EO3hAhzzM49XnCPvIZZJcm/TmxkQu66dwxmKjqQFZdXKoLh8kqyAh41Tqra+PLOMKS8o7wB3vglO69/67Jlb35z0Xca+wbTT192+Y+euObKh2/+wR2HHnkIMrfNnoj0g5OR/atXf/bye7/a6eYJTsPyuRLzyxDGubBrXaVAMoTmMj1cjzRXWcJcwF0sLVHEkLuyDR31Pc4pBKpI0k6o9rvcweCBODvW7oiNTU60p8cnJmfbC2OnJM+yL4yflbySvzJ0AB2ImiAMDS0SmRUmgVcmnDTWmutMZJpsIikLYBt6itCrL8m2O3SyTcx37g1gXkaK5ff9v5ee6OuOOBpWS2lMVvNbOmt+zRf1K0q1Da0bNKjFU8SiyeZayX4rUT1TMBV+3leKt3SHW0oyYbisXvRltZkRnExDq48xPqJ5rMrJd5NijhISJSkSuYwtSdGHllISJBopbnvyNK1qD/4MI9QB6pKcXuo7h79wO891DvZ2et3WvFYVtDoo4VQAKqZWY4nANXnAdrCLeBtZM0ywTFtuArPJRAHGlNmAx+LkBGVxsuA3STjzjJ7GPFkrvbeMzblZwkGhioacYZW78DFzxrZRf3/us+IXMPjHt6AOD38qb7rpnDsG30Oz1fHdt656EnZHHumHKaynqLCu+EHxKzO9ftv58N6bjz//MTceHcCIuBrb1hF4hpstHJSgEWuMNcWc2IrY99Tva09qYlyr0zbEtsfYGHUPx1OtFaLGqEZShiGUDwZYhgfyQ0EYHAq407W1O+Cww60mfKYQ8ToiKNigYAGD7oE0jb9v7Hhq5Dr5ZKp1LYAxh7ChmKNhNuR5Cuuol7CaMCYwyvMV/sNLnAt6iXOfU+2KlgPRtTIGhg7Slr3gkWjsBbgNVIEDUAa+Q7E063m6LmInZRZ783t7XN8iWRahYLnl1kHT4iWBF7FtY0p2Ali8kYB56K5jiNnIysRmIIcDJB1jdP9yhpcNmvsme2uQtTS7VRw1bS1tre0keyYikNmrgKT596aHHgrEv3n5yQsT45tPOeGNN5jv3tF7Qevk0+wH5cmLzr7j8LkurziuOJv5HPMK0v/S9TIsUhQuOErJBk9WJgV5qSJWMUrJBUfVFJRxwZOUycFuYZ5yvnJQ/p+QPqZmVO2xNcfWnly7dtS6UcK4qnH1XaMmK5OrJtWfWnVq/VLhnKpz6heNWj3qvdpPq/5e80WtFQnzoQG0sb8uGRCoxmOmQRPVd1ZTpMYmL7rWMblk0pAnVSdVORxqybaQFSvKV6n4R1nrKL+laqZbzkajuyLQjDiRRZHVEXYUnkc0dxSVRREqiyIlWRShsoh0Sqaffu7KInIU6ZzsyaKIW++FASw2D5bxqYPeb6rdkUsNmAXVKR8lUz5KpjyUjHSnMi8abxgfGkMGmzK6jJlY1/NZi+HJqzHdBmUtRpwgnlFNm/ImyR253c8NKp+MWH7UpVVEROVnDHOXXi93yyyXUlRMUa5zgPQV3+N1uNzjJqL0YgUJa0WYTMMMAIEkRzV6POJqNV0HAY86HwrUUf4RcK1TV73HfApzEYx0ZFF7194k6cfIlV6RNr9MtryH67nrlebjL732lqgOL9/wh30X/eZbL1z92JI/rPvp5w88du2qJ565+son5sVnZ5sXL2jfcDvsfP9+CO+4f/XhZV++ceWPmYbfbH/xVy+9/JLLU9YAwHxKc41ecf11YUzjoQhxYO12qI2fZduYScw2jaUfhSKx1ohoqVaQ4SAwkpwQVGR1hF6jluGV6us4Tm23mpWclnGtQxLcLsEwVWrCDm3UUke3QYI+EnGoWLRlCzXzpDg5TqLRB7qeE/UASSRfiJqNpMkLfX9gC63wm0FTpCKt41o3hPeF0YrwuvCG8FCYDaOgj0ZBH1WCPoYFs26Jkolvbx9x4qYx2ewma7wOHfTLFQ86EcrRWL/qv6xQ6aBrIgJEWRiihumM0JRZ0XJtuzfvl/z35vePxCu/1ZJrHpIgCeVlOq8LWZ1XE1ATMRcDJKhxA8iTRYASWxQZyAyHuVdT/3JOgL656Bel0xWXQlaNRdvaYWhN/3XbL392Wv9lF8z6Vic2DP9xT8+j3x88Ez285po5d147+DzmW7dghOgkfQKAgGS3U4B8ZKbIcF83DEyMeSGvw2Wus2GYK4NZH+7vRopvsfsA7wMCBkoXHSyzs4Zhrgxmy7JeWG92GR/gfUDAQNmdDkcKh2GuDGZLDr/2bmkcmeeZ0lppnbRB2i59KO2TBCClpBXSaukh76Pd0pAkpyRs+gksYiSeeX5ou3eFhm7mOgh4jmdlXshygH2IXcduYLezu1l+O7uPRYBNs7vwO5Z1PQ5oLltCNZaiGiuTW2Cp4GR9wcn6+Ygs8U/IBO3YGeKRCLeSru9N0CpfvrR3z8ryEO7Iv8RWVuZ40s+VLivnrrRI2rlilLqlv7+f/esbbxwKsblD7wE09MPibNhB8cWGN7v4Uqp49gG1lCroA3p5ZtHIXCPVB7TSMT7RMj6g+oDmKZnZbpbLchPYFu5mjouIHCewLGK5AICagpigylqcIpTNSQ2dE4UXkpaxFutBkQiWBFpWltcqMKV0KTMVhlQsO+1kDrwKZuogUqj7U6mkniyVTIMiUh8WlSdKLBB8pmrKkZKE+IQ6Z5gkcaAXdE0nLqA8bQ5TmhGrpWWNKbotoXTRNHKiKSegpAsJ4FL8EWUAiY2WgKnekZZbhlI+VXlvrqC7gg5JeiQtLm/uL55fPS7VPq6/ZeJ9U9nPfvObr655QJ96D7vw0Lqd0xdjdofpnvmS9FdgbLfuVC9Fw6Wvy1ikRFKya0tKfWl5HG/BHCfZzbumIN/NL5AYQ/snd4BnJL+PnluZIvuA5AOkotWhlS1zmStkZPPpAA2L7+uza0mYfF8/3tsc/YAmwuxzbsSf8CzLsXy7NAWjAz9anidfwVwmv8f8hRce42ENnxOyYoEfL3VpM7X57Hx+njBfupa9intAepn/Lfs2v4f/TPgX/5UYsmWZYxgWkeYOkojfSKKYdVs6MCybdds8yJjMWZLfyHIkqUxRgMwOQMOROJYGSKpF8i6Upp4a0y1xXIvNqeF+Dj4aK6rX4FLJghL5lNAelfqSoSyEWN/uAjMxpyYtPMZScUTxE7htTSinIA5TLH6oRwhQxxWIqdqfqqacW46ZFDE9NZokrPceIAnr+/N7S8kt2PyOFEgAkvWbQNCFgDGmip0M3Xqha22aBFPSjQySohopq+3pne8u2OPI0qiKgiRWVHSS7g2bKkgThzc3peluY5W3LA+trO4FXgoMP7R9UxUtvt0UJrsPNpm09QPe0Xcq3W1U/Mps4o8iP2W/z0IxGMa/Fgx20g2pBdoUJSf/bWPCPRz2zHeDCcNJ9rQI15Ax12YBK2KRyvKuKHXTB/3uEDSRRcAcED71WXEZfPGD4sPXc9sOvwA3FC8fXIxSVxdPx3T0TSw/22mfnRuOlp6l9JCvkZVHyMTSoV8jAY+QdGVXPUqube3mqPiiHXXax7uddVrb3H3TWHdf7XbecbJY5zO4FPcQ9yHHzsSbfRyT4lZwq7khjsVDIiPGVZLIlaiyFMIW0kMAbgf7MEKWaUxfDmtMFWUak4ucrv0nesafn1M/NORn2XvCDMxgRwozIs1omN7txkPfHSW7+oDsTp43bd/sp415fD2Xz2GbrIa5mOb93QMCZezMHFFLOwxbZXBF2Rgny+BEGRwvgyvKOvAmy+BEGRwvg9WyBHKtDNbLYKMMDpSZbGYZbJfBVhkcKFPRy9V1uwy2ymDNK/YU/apPkqHkTFe01iy7h90j/SnyUZp7izuQRhExXSNFE2mJYWoqk3yIWFkC5GviMVPelYVrs+uyKIvFrJ5da0GLpR5MWmtq0egp9WAG6dILdHlJgigWon5MKmUtGje1/PLiYW/mAOzpi/rOp+FyPi9QpHVHs2sTMEF/KVH6pQT9pQRpYGKRX0pQJT5B/egJwlepWZFQyW8m/FhtAv/UFoBaavwfqfEZdI3HoIPdNVm4C0Ca4JEChE0zlE1XHMWmqRoBwp7tcNj3hOx3gtSIcAlAdzl3JjsAr+w7Uq1wg03UFi0LQfWUN28l7wdpvmLvSretTxfh+Capoy3rTqerwUAuqFoJaGsh38TwPWX/Vkl0ZFOOY2YJeSWEVZEtyxVBYvhKDG5azrvGbTOpJPQpMURXiozQlUmISeIGAMqNk4ebH1t2+X2p6179wVN9NQuPXfFf/fMWn3xDB5u7d8aZZ8/btn7LYC16cPmZHfc+Ongf2nTllbO+e/fgu779+jGm6zD8mHpaAhzDB9AT5oD5F+aTwD7mQIBniYZQjfH2KhPeb+6K7o4ORdm0GNSDYRvbr5APa7Kmq/oII1Yvo3y9ZMQmu/VMlNqsUWq/KtRyVajlqpQsV4VyPKWaHkEDnFRlpJYrfv+VF/CUvUjoAbeUWqHGsQLxf2VGlOaPECs2ui+KVkTXRTdEt0fZKINaQmEf98I+NoZ9zStMefSBfsvymgl9rfEqH2G8WmXGK+tx5O2OfaQxPCNCl/go/bnm7H5q0I74Iu/3BaO9OLr2Dlu0Yd6SZFEWZIY3cxavJ6Ah2x7akXaGvUR9SDiSJocxcjGcTVGK8/0lPjqNc2P15bi05oeXvb/o4Vmm3N9wwYmXPM7m7ls/acX05msHL0E3X3ThxHt+NfgC9c2dMPQpW4vxRQMxOEQwZkso6pW0f0q5ClnByVlCoBj9whbkmDqFP1Hs5ueL5/FLRbHV7LA7wm3RSeY0e1p4UnQht1A6xeyxe8KnRC/kLpQWmxfaF4YXR6+AIYnntNOZU7lT5dPV5cwSbom8XJUjSVawMI8MjvDABcuiQcGSB87sDmYS1NuWoAgnlBYdFmjMxwuk+gF2CnitNdzFn7z2GxTY7uiZbGuTAIFgCmmBEUrJJSRU+CHmlbT+hjj5Maz7aFYy2HQvDDkRUwFQdeLlpT2wAY3pgiRFK+q999gXZd+A9poDDv5pwhcR8MOUwwtVq17YCYyNE0e/tz51OS6ZvfkerKL2jMQwv5cHCQ/RhMM53BzpbO5siSWqHmVVGxXLjRIpbMRdmFooa+/R7i7CR/325Q62Ex699ed/gOFr/nr7h8W9z21ac/OmvpvWbEIBWHvn5cU/Db7+12/ASqj96rVf/ebnr71K8WpNcSlbhfHKBpXwLcqJLlXN0eYx5jST7UpvSKNUul6tqWgONVccV7EivTYtdkQ6EidFTkrMF09XF0YWJpaJF6hLzQsjFyS2p38XfD/6fvx3lXuCeyp3p4fS4Ro2b+ZDbWyHOZk9yVxgfqT8taJoKpbOhJMkbYMPJ3UF6LERKBUrQ6lYCaWS3bHMLhmasiMvklfLbJoiVtrxCvQ+drN85ahfsOdbaaUGWG4Kh0zoxKDFe5fCQAtqGQ4n+mzJiys6sW47C8DXZ2T4iRhmWSKGOSIR48CRiRg0+QzLK5qIkZrSHoUjMjFKiRh5sobN8KderxHaS6IwMgUD6JYepm5aXcFsh08OMKNLkoy61WjOpyvHSP0sXWGo1mLKUGbNox33nH/LrmWXfXjNgrvGWI9dfuWPH7/0ko3FpdxPbps9+46h+x8pHrr95I7BQ8yjr+987a3XXn2H4s2JxaXMbow3JkjCn1K8Wa6gPGqITkDT0FUq3xXqik2Lra1cV8m1BloTXZUnBE5IzAnMSZwTOCexqHJ15Zv8W/bH/Gfq51GzHlWr+VABtalT0WR1AVqK3lX/EP1L+LPYx4nDyICsFownFUHng0kWI0tEbwEj8AWMSG0YDgIAEpA2oGk4xiJjtcFW0iBAJcUYgwYBjFIQwKBBAIMGAQyqTlH3e5jMoeF2FOHdw2m5p3Gp5aPNkUvcO5FuK3NUzPmIHAenrlvIUBZI3fwCdfMLYdfgdmOHFZVHOvg9/36Zc9937e/vPBpDXASBbJAiCKvovKbEKYIoIxEEWl6aAw0btR0RdR7VcN/cnxS/uPh31/2894eDVU9feclj6y+/7JHiUiROmAHHQGFd8ZuP3XnweOaZ119/6Rdvvv0L1265CSPJyxg/LEjXknUmNAagycIatpU9np3DnsteyvKSJUqipAUsSQOMCBXKEIAs1a0VoVidDsAAqrZ8ovya8f733u+SLfelY5UpEDzl9CN0V9cBzpd5HWbYU3Z+nQN8j9mzfyVpPk1GueCv9gvMV9botKNbz0rYk9hKlEusUyoDzLgynbJcn3QDcwKW/Tf98NilXaefcexxx004I1jJ5h7uPbHj8dopXYtWDr5JxrBr6FNmIx7DJraS2uWlYGfJZogRj1c7Rfy6MiIoX3YtN2Ih0mE4UwbXlMHVZXBVGZwuKZOrutnqYHWHdJJ0Qqa7ekn1KulO6cbMY4Efj9rBaFIkHo00TRv1doRLoLkImc1Qji4UF0oL5YXKQnWhtkxcJi2TlynL1GVaf66/1iAl/5n6cZkF8nxlcW5x3aU1l2ZWZ74tf1+9p+6+Ufc2PSo/qT5S+2hdX+7nuXCdb9RV+0CND2R8oM51yHnHEKDGBzI+UEHqi+zKwgKxNqvKbDydC7HKmIo4CUNWx0bRxJVYV2xm7MzY+tgbMd6IpWIXxz6MsanYXTEU+wlGoxDGcJrR4ATJ4SbpU2jCXRC52dLE5RAMt9JMB9JAFMIxCyuWV6CKZEhg3SRb6jT/2HeMf+wECC6yyTFKKg7jmZgTiLY2k9Obaag66m4Jo4iFCTrH0uTMWJqcFaO+uhhNOyDfTpRc6YlOHy7e7sMspwFfb3OysKsBNpCfJpdp8LvQNPhsrsFtwouB5/1J7+tuiNN7qaptaF3UvL0ZdTWvbkbNJH0jA6KulUjJJ+1OA5bMBCB3SICt5CbTHoMMd6czBhWWBn0QI+1x3YPElMQQ7a3mhTvdYijH6jaqP/TdiLGxXl4F5ojlq35gXSO/d+UMP303n+8l2RVlpuVekiKG9117e2nuLvHHkO4WZFfqgB5xdX6ndnRlDRcclbNM2wyYDF+tpRNAqhMSkBuNN5VB/LZKr0mA6hpNFevlBKyrlWQ+zyZAyqwg1oHb95xuqFHakL/hhhtAGfcmMY2e4Q+ga6QCCCuUXK5ijLsU/RglFo+HKqgWGBpOELZIcvAR69DX5mrHoLbWce1H9c/A/0jbMRqS7dpk3HrNqivbst9++YGZE8c33D3n2p8ssDaolyxdtSwcbkzc+OJ93UtfvvaNd+ExyQtWLjnhmJpotnnqDTOmXFWXyp94zXnRUxae0l6TrAjImZaJqxYueOi0pynPzwz9AzVwD4AIvIj6qtIjfEPKiEYDw7BQBvNlsEz6a+eIn3y7k8HA6hgEUNVkyICwKeUNGeuOjGKY1aAaal+jxHktQKuxEqfCIUGcJE1aJKwQVgtrBRZgM2KdsEHYLuwSeNryz+v9t59SgkA6atDcT9dn4wFeN8CDFKuJgUJUThIm8OwU1xATtqFlIArHbTz3CEcgVuv2eqHUPURg7yX1KkRgWy0tdGVC30pIbGTCtPcXo5Du+M2OtBxircPSZYnKb5mnCwg3Nzd6BkE24iaOkfQPq52u9077RiAzfnLn2ctH3Xhj3+bNgXxd5cMPmccu+SE65w4oLC9+647Bb08fFXfl9TexrNnN5vCNb3Xj6XGSTBWKtKJ0IEzaaO1zYnawNR+AGTEQVmEgrGBRbeEZAC3hER6IcJlmFi7zQISz0QhxFcSpHyJCPRARm6ZelIoRIlROR0q+h0jQS8LwouYR6t6KEN+DRgZ9KAK3R2BkRpz2FyFuh/i+OFoRXxffEB+Ks/FS0K0UzvNCdX0kql9SHiQIpLS0S9otsZKvPEgl5cEL6Ms0jE+rFGnonvodJBo0l2bERrh9vcj40Q4GV5GgGdWd/mpymNXEWVPXDI3U+ZN1VRjeZNUE0ETLDaU1NNzgltxihQ6jv0VdV4wS5ikidPmp1m72YG2ORtAiw+3Kma5Vb53xyExT6Vesi2bPvnNC//f7T7xwZtsl6J7Bvm+NnTJ7zl23oMKh9ygexEleBcYDGZ1zVG1gWZsP8PVtPlC45NovV8rF4Rxt0q2lPP86wolAFnnIl1p4ZGjr1sZ8eScP2shjaxsHQbVVkIns1qyCFLaTrSLZICyw+vAeenuZeHylyqpWUIc31OKTqrOtIIw3+N17znV1Y1pBGm8MtR7USTm5ANrkE8EUuRt2o/niPOlceC5aKi6VrgRXwCvQVeKV0hXyGrgG3czcKtwi3iY9CO6X7pafBj+UfwK2ChvlV8DP5ffAW/LfwF/kQ2C/PAo/jhwFYbkOkAVOZwJHljjHDrdyGJFbvQiURPqX8ETlJQhv0DYygEo9Mha0VyF1ZONRoZ8ijlMVUnTyfh6PDX69nn89DxpLjU7aZUEUs5IclCQZMAhl3QYQnCwD2e3mwAuyxADINapQrRYdx5FWS0gagInNDreaQxyGHCmNHFitfP5bgtB747HBnsGeeHTvnh5v+ddSpM0qjOxqTEpcvYKX4b/yRiOktwid6/LeIrRfQqAFwmeLy3+6J5uK5v/2XPEiNjd443kXn3o5usXDS1JPvRXjpc397QWMWyWcJL6dn5al7Ghe9NFbHsmPOXGl7ApUwlBmRPCphMOmX37ND5dfS2UpX/pw+bUxfIRddoQ4fASRDf7tjaAj9/b8Dgw8W9ZA5/AIB653jqGWjrDLOvOIw0cIw0fIZQ1PWB/GBlN12RGflsXES/0drLRvZFXjJ9O9Qz8oS1wpwX6rdZtY0FREukVmvOd/ebNf1aiC+yk2pUmWd1p1v9jer7vpItudRgJZDn0vWwwEKraLIG9gfNVUWvWqWhCxMmvJXpjFlcYWWdr9dfPt1803add1L+pJ8W9YjwobQdjA1svoJOt0606LIQ9H/T+7/RSU3X7C8z5HSlW1mskKN1DvbE1lWllelQJ8QorZHAtYXpEUXbRNEGCCQlJMKBV6BmSFBjGvt4I2oUOcoJ/ATOEdYbo4TTnemGKdZJ9unGJfICwWz7Ov4q8WLhWf47cZW+z/4Q9JdYpVB+q0Wr3OqLUbg+NBu32FeLN4P3Of+jh8Aj2hPKZuBlv4bfov2bf5d6VP2U+NT+z9/EEpqdC2kCrdmrxbTuiqydTn6zGWhKwbrA0sURCzgpHViRtLFxgNqlltYOhtp52IMg3zhwbqq9JgMMDLipWT89ap7CnyQmu5tcq6zZItmcXcgkyHOzFH9qdpzO9vdBvDmXvIP1eFxv8TTpChfWsETpJlUVFV2bQsrEVM6+OAjQ2Cqc65sqGnX7IEMS1Ytp3nhCDHCTqe56ymBzVNFy3DyMtiEJ9Omtl4vAwgKNisaFiqrtHbs7EeQNbwIszNNkjXYTl4wNQgWbxmtcZgbH7ckdMzZXixfD3pFoDmOtJMC15sXW+R1mNzHcXk4CIaMGYw+3t8MzwQOHAuNS5i0/f39ESxcYD/EzbYE/36RjYeX7To9j/oYyPoZid5rfGKz6dtSM0pNQ7Q0moavTC0GxuWuzH97+oHTUbaxqgKx3t/86dtaJ0z3MtGHNq1UWiC9POqOdM2tJQ3uhGHdm8U0u6X9shlNEnjzV1bsOmFfxDLml2bhCbyM5vAeLTN/fnSL5ZOj5Sfbg3t7pPTbBqQ773UCXLRN7fYBTDKpj1/NwaGuxu4sW9CobQl/Uir59/9EQFB5UMgQrvpMLUMnFZ8ftuTXWzLk8891HbMlvXF/uefrH8HC4zv7bFeRRcN3v/a6+jcQ++hVZsPv+HqtgbWaf4byw4T5V2dRhvmxaY+3OZmRGOzciUlZECFZ5HEI17DxGBQU9xozFN6oMsUJrYaNjSqY+56H7NihQXGd9jviA/o3zW2c9v57cJrhmQ44UKcCUghLW62wQ7lBninIjbap7HzhfnKPP0+eL98v7IVDai/VF7Vf2W+x7wl/Ub7g/mRbNvD3Wlsy4hqpt+dhkAG7U4jy4g/ujvNuTzPuP1peIl2qDEMkzSoMQzNLHWnMWXeQIZsvgxelpCZLfWneVmDWra8RQ1v0hY18kwb2lO169Rq2TiLl65zZKw2bHX4WfxqupTs8Y6eZq5D1TPx0E+1VlFnWs9+V5PAioT5kbl/71HdaMbkezxCIY0DaDsaw1hDO9DsdLd4J9CuNJ0esvXr0YoCbRSjVBTU6kiBwS/yflNVwaQt/UIFWF1VkJxkaa2V+TRUR1NqqEbiqHT4iIKEJ3dkI3sJtmCreVwXzaJhaqEBbyw+8KdHxiRHZfveKd4Nb3//vY7iZ6gOFr+a0nRcy6GiOvhreNL8Yg/BuaribObvGOfi6OfUd4dnzc/iLVXJ+eFQHzBYv0mePSy0df9bzQfU0vGlANdR+YfEzPEvVUJr9Qi0rpCDBqMwyZhh8wofcGwjrThq2kPvWGM+/n48+no8ZpIddXxSIZvoM5LQION+SbJQF+w21suMozkYh9J1Ta0m2QiqZIe1qF2r1Kq12jh1nNamP2ApdXZd4MTwfHt+YH5oqb00sDR0FX+5dpV1dfDq0E3abdYd9h2BW4P3y08oL5jPW9uCn8ufBP9HGzS/Cg4lK+1AVNdL7dXCASWZYI0TjBsNxoiVHsJ1z9ql/mnthqGaWL5gfTgWDASythzEbwwVC5CsIgcVRQ6Q1gAKTy4AkmYSNSZfTKLkAOrabOARcYID6FRH6bIdG51pv2gjewAet8WA1WBSQiZf0TFz0mqTOlNlZqlDtGnTcX2NBh4h1NWfSK/CwgQP4SBZDBljP1kkJGru3xMz9/T07o1Hzb0Uwpi3d5gUxPLUNUILXjumaRt0zIWjw1z4ebdT8NCnhMXTZYkoEw4OfbClvSBXtxd0zCY2hwqW10h5PrFGyRJDHv6X6en5xMYYWYfHkZfHDEOW6WhSPd2NOda6Of7ttLmZp7PzAvEnXR+cMKrzxIiV45TihTvez1en8n/pLy6fmGla1d1aPO9Jsy6TuMCoYOsGH7jshlWXowsO/XL9cfPnuLy5DvPmNzGd6PDvlE7g0WuHOHq3PYBeEZENm90eRL92JAzAYytpfuUO5yQM1KM6qdEswII8FU5Gk8Wp0kxzITwVnSoukGaZy+E56BxxmXQNvFS8Rrod3iTeKn0F96NETMzBejEvFcQfie9AgfCNrWaoFWEBJpGm9TV2AaIOSUaiLGchwjoIgmSxbXQW6VHCy2dhMiWWmkRVqrwuowFo9GONhOOfR6fjRxRIkIHGuKu1dToEuqMv0lfr+3SONobIkK/0S4F8HYTrAZwJLgZDgAG00zyIGealVYSBkhiQm/poDhJgT57WE5mDxJ3ZaX7U1Tn4Ea069CwyU9/pLT/kuRcxWmyuhzmR+KXd0RPJWOJ3O7aSUSRD6S7W2DufdikiusMHmwzaAsfdfbo1UZDEcOIYoiFvihSog0QOF1AQv+LhYRZLchP7ZKzMDzBNm5cTi89rw+K6rUhAxG2Tw9e4bXLGtVSF6tCjl8wrzmQWD/7s4quWwb/ew4j8PVcMnnGN9D2KJ4XibLSK+x1oAA/SeNL0KQassw2rFZGNEFX01qyNN+HaMKhvaFBT2XQASy8Lc8RU+tmEbWW5WEcim2M6uGcbajtyzzY0nAnuAggsza9wu+l0Yqok/wf30BZQblcZt554r5sI4o4PlhnhBgCUyipDdxToJjG/bhUaXydSI3AsstuPRe3jJsAQcb2amEToitGRSkg/qh2D0BhYW5h+Vhpx0tgTx+e6x6fOP0GxT+u56BxWnHhmavzZo5xTYyh91nS0GM28Dc5oO/XcY0z5wWnfKB6cdMGlo8f85J2XsieMe9CMnPcDeP5ts0h/FvBCcTacT/v3HO/67xh4nRPFxv/DCD3ErGcQczkApFPjw+zD97u+cxJtxk/9d5LeTbg6MEpdegJWi/XCg8XZwje+vM6l00Y8/ivp+D/iXX/o73145OsH3H0OI0gfHn+RJKgVMBCpi4B6CLV0tsrSs1qgKp3WtWfteEcyWxvssLN8bUfds5Dt4J8Fs+BqTFVLR33vW3Tp+M7hedhz1DxY3jzgWYhgc6BK14y0U3XkLMCQjpCgI4HPwzbqGW8/FraT0traMZB+FKlEdiVEK4+YBslcNO+SMzihfBrQ4kfQrFuLm9rmLjnGVB6c9s2Dx198U7Z98zsv5Y5ve9AMn/+D4v23zsJjdBoazXYzl4EwcFdAwOKFDSeUYJjV0nl1AhYNMA1ofRIeH2CmpTdV8GYwzQygeQ4W6mocz1cs0nsHnZ5O80AnaJy+n4zBXpMsXbiXLlLoGPixNVOSNDXIMJqj0g477nIQeNPS+DpNp6cVxDQq0B4iTJoGAk5b9nTnjVdPmlQz8fZxzjdP6bxw70ynF41+/cqa1gp7xoQ3O8cll7Xj6R4aGhoEgJvP/8nOqTYAlqCugsfCStC8mUGIQeFtqApP7uKbQB668ngzMMIQTSTRi6BjB1uD6uITCS9oaytda3/pWq/ALiiAmGMyaAirkio4P48vWonqibOzt60N/z44t3g6WfccnxOk57wK/wvfWLUTg6Ap3TSziWlsur7priamiQUn5iFMifTknl78e+46z8IofG6YnnsNPBUuA3WOiU0BuMvYZ6BGYy1WV9BAkeknZxvPkeehF8BXIM/vrmnFH8LXSNFr/Bw+DmeDaRtprlG/l2S53akgTuDdiaEEujixPoFmJiB9c2ZibQIl2IHi1fT6sbLxIj9BGkC10XF210Ki45z2xvkXeJxHueNc49+XP8ipNMPgQd66Pg3TDBnhHjzC9Dq09za9Ts67zq34OjFHRRCEkiqYCBFKlh7THWPag4nbgc9pdscJ/De+qYSjo8YJXRPQhCQeWgQnPIeqgTc17j0fed5YcNA776HCFwVUSMrkvELpvJ5/c95O8AH+YpyTQw91wHRHU8eKjtUd7NqOdR0bOnZ37OvgOpwxza2g45hkciKCx5auR0zJttL1XipdbxW9Xq0TZVCnI8v83BWdqzv3dTKdybNPJBjWNXxHZATK7ump0jV+Tq8x3qlEUx3iUplKLzTVicVbpxLX7fVT75qKpiaxwdxPHnJK2SXzdFJL19xbuuYr4H18zUqC78bE1EQ0Meli/MSykSXPM6t4Meltgs9rdXEevASCoH0jTNKsymCQn5tKNiaRmYRfJIfIvil5fZJJYpvn/i0Ez5Kij8Qrffyi9f90zMd5c/xPb652V+2rQlUyneOqo+bqyPPG0mfIbUSknt6x8EgYKbgiBVPuBVLDF+jNt33N+TvBh+7coLQzoS3tjG5uNdIPpRFI18gynt1M6QIr8yPv/aXSNVbRa9Q4QQZV0+Sv9dWwWl5M5zb7NXP7EwDQGHoPL+HzefUafHrzVig4Xsoh7Xjm5hdWZ1sbBSjABWQYhRGT6s5pDRaC3yu71thXAeUonIOvwTn4/DQHOTQw9BileK78EoQHfoHv5fyy83e+DUCYdCPhJcw3IZRLJ7i/J+HjO+izu8ev+hUAKcdCUHRXi0SE7SGkDBOFS9M0r5jic5eHz0N4MNr6sOTP+cf63CRSAxXMTZ4DdVjprc60zqzDKtXA0J83EsaCeTe5Hs07pfftePiz38efin0VqIKl019xFP4ced5YSlcYfxIl/EnAFQmYcC+QOBJ/jjx/J9iNz09jMyxJmMJDSQiSKSBgzEmXYU5b2W+/VDp3FT23wZGwkHHCYX5uJe1HJuNxrGQvougzTABkIEvXeKp0jZ/TazQ5EdSY78qj6/NDeTQzf1fefZtnSWM18iD1ww9SkiU0tkqfZbI3hp/ga1U5AZh0dLM1lZyJLU6rk1LwMEvIt33duWOx5AQghDEHxi1wYi3elU75uuN3gj/i4+vJ/KeOnP9EpRIm0uSuGIxZNa40Gb7GS6VrrKLXqMAWPlyB5W8sZVlEnKTLJr2N6IhTi49her0fKOBaqv+0ICjJMkyzCmBYURDYi3gOiBIvCLIsXaSkAceyWOW8iHHQWoTQseqKOzwF0PWuDu7xvKygy/uosZPo5rTJIAkmcf8fa28CH1WR7Y9X1d379nJ73/ctSSfpkM6eDrnIIlsABVTUKMoaiMoiKKACiqCioojjNgq4gdsoqxF1cMFd1Bkd32yOvnmIODMZnd/wMiJ051dV93YS1De/9/98/oG+XX3TufdWnVOnzjl1zvcYBAKIMGxXN7aYsnRHPEsD2rBdQQvIRq3wt8XFcNNeuLl4OX66l7bBnxUXbDs5isYwrmF2oqewTisDN5isabUWdNs+IEHpBmcPum03A7Hheds+Cw/5G4y4pUoUf9Pz4ApqMfQWOnspcAdRn/daJCdD0RwPEfPGXkezBhwk4LJxSDzdmkeWXPnwI0uXPHLZrDGjZ80aPWYW+8ulDz+8dOkjD185ZtasMfhFn21hcR5r4A6ACKjQ43J/5vQ7AqgBdrLnKfMt8z3zo1dblgaWBW8ufyJ6FB6zHPN/FzkR/S5uHesdHxwXme+dH5xfwY+XJkS6LAsjKyyPg8esT5Q/UXHUbBgdmsvNCTFBMUyRLywWxROtqCj3es3URmCMRoPfH/D5TBXRsN9jMUIgpUMCjxsVAhMOASbK+z1xr8+E//egi1S32eswm70ms9lm8qZ9Am82mHxel0CiqZp43ujxgmguHnAJHsEoMwGDbDbzCcFXmU7Y6HaRjW7v2GgcVdjWbkM2b+boAVgDPDBwI7VVMgQnZZLS19GrBTq2F47Qek+DUTuaC17cUJ0RdTxrWrCG+ub18mskXVU8RFIASYsjrkSIzWTPyBWqLZGyO5NJRyrhTAdByh4PasH9mbVraZ4fAeBQ3TxfAaLRcLwCwngoHI6bTWaL0cD0MNX7uw2y3+OK4+a+bpfg81JOoLgc5JXTUKX0cm34A+FShnpUKPhKmknbUyXoBLubIaE7FH7FjC1Hlxsd+1M0MP8e657ov3YOa1i+aOnSzcu+XpFQF1++aNYC57O+5yK2szedqbYy1xWQdPsaxwufmIvLIvD2Rghf3Q3614jwhkjx2sydl/kXdTEXHLxu3f5KMl/9/UfYFsz/zXAM5bDxlzUuz6zPMK4odAgtnnEeprwsnWBjFc2AYbgmxDCJRDKUwvZHOp1Khapr0xcPu2IYGlZU62F9eTU0qMFYnYGo/4YeePeeLAnMRz3YIlBC1qfMIYcc7kHn7w/JtRcNa1J64Ca1MmKtsSKrrxWix2IXkQW0o+migxUfVnxTwVQsCaeS6dDwZ7GO4W154jbNZvV2HPEcJwDNheOdvccpzG/HEVqsCM/DXgLcTIO7Cp0UnFEXI/QNauzgbtZRL/yqyeoQ/X6DwVzNgFSSgOcYu1Mpc3VYDUmKw0wrOTqkYbW11fXUf1ENB2Kvatu1GnyYtrQiN6EpRZd1RsmcFwgZMXV14pKgDA2skRig8focMUQbT8MUg7fC1uIR+9SLJ4+YOv/ptvHLWy6cU1uR8R8OZbNjHxk5euZ666H7o7b7r3lu31/9eyx3z7/iLqZ8S2Xlua/NcXnLmx5Le0SunRdrM8/Uv3F7W/uWRfOGfbSs8629/qtv2TTnCixPziqexToxrZvAeFhBqb2ArXHUJJrnZue0LOOvtK4MrqhaMXxV+yp11Yil45aOX8evs24M3ly1cfjG9o3qxhE3jL1h3A3jt5T7y03l9kR5bBg7dqTNyI4+o705aeBiLdk0kxfGjjyjvaU5m07ajAZjADYE2PUwkPb3QLtaFQ5g8zYN5UDePzwjXFQ7PF8+GU8x38TYRc7hFpgHTaPLJ1ugxTth8Q69NFUvtnyP91Iia03QTuBLiEVs1Xbe3M1aVSq9AKcaCDRnsw3jzrDZVE8gFQZ41ZPHjQurqVS4gaUJFQ1mT5iS0wNLgG/WXCmWTt/A1KYpmaTuwci6pBZZR2h3Gum02Do8TwVeKNWoSkFKajyF02QGk69s2hdY2TV3aWJ48S9blo2/uuvMlrcfe/HXzhedXTMuXJxo+v7BxjNHjqtYNGXy7JcuO/gFyo0fV1f/9M0jzxpdXb19/Rjf9V3zx+QyE568YN6tE2f+PDxq6Yg1L+1+wr5y5qx8XeWoe2dW5ddMWDylOtt265TzHpx6EB5Jzalpbm9fMK2h+sKm9ubmiydrfpzL4EdoPvMeXvNqSn6iqapZ4t8n2DsILDOeu0Nb20CWrGq7GVUqQfgOXdIuu3t+1913d82/G33QtWVLF27ja8NiFzsVr1kWcDXlMNNkw2R5snmyhZWN0HIA/gWTo0uNCpI5LgrAZIwb5CVWeAJYFGyMWxTRZ2W9CoGSpnDGBAirAxOdJs/ig9JL4q5J1gwgMH7QCMwGsypoKAJYxGpC1arRh8Bck3/w7hd/949jaMUdT36OH85p+PyZV7985sSF/KMnLtTG477+r9hH8LxogC/TZ75RrvJXtTeNMYyxjrZPbrqwekFiQfWiJnmcmEomy6xKMp1OKjbHwLtic3u8vmgkHApK/hiWl6lkIm62KFab3WF2Ziqrqo0yCb6pQExuGF/DZ0FVZTqZCviDNqsiG3LYjKoNcBBPDrkBGLIB8VFnRQIvqlWq0el/B6u5gUB9LOEsZa+QhlZ6GDhnOhc51zhZrKm07Qf1DbAhCXr6Tw6EtpcAqv5eSlb+by1Hmagwmxt7YMOuRqptEbu1l8pJ3MRDnO0kM03RoLx72/XES0126m+k1CPZmtB3KLStbG0hraupc0WRwKQi7pgfhrwBPwgGfP4cWx8Ew3i8JERdYXzKhw91qDYIa4RaGilLt4FppCxZc9dCPJfllNXKAYM/EKAzdm+3R+Zq6dTl9KlLZLFVq3+a09IXMHsS/Fs6J3VWTQ8JjsX/6uuGI00Vc1rvm/HR9c+8mbjQ43LOvqlKPbztul9mH6id3TixO+K84PF0mX9e5LILFt7EfPX8G4ueWZLr3t7uiYQjI2Y0dHRtfHPDgrGdY+ePaSrzDV/S3JxPT3nuvNjwi9f98VQUAJa4R7ljmK8sIAwagKpFVaoN99u2uLb47g/9wfaJ6xPfH0LiwcoXqlAqXV5VXpMZtoPZKT9h2p95M/NpxjBHrBmWnZ29MouyPf0f7UlV1WV70KVquLrSUV1dWVWZqSjnqmuG1TINNcPKcuSzmC0vr8ff2dfYGImq7eTbgSiIbYqh2BZQjeXi5Ai0RK6IrI58E2EjWzz4C7tFWSFvgGklb6lp2QPoUlANXftZtbG+IdrwMv4YgeOBEQTQpXtY3xkOcgOjd4Q2T4/rWhlmF0w7Ui6hV1+Nj3cuJq5bos4XyKZ0tjBQKZRwUHUms5jwDmzW+GZ8fjhMJpJtKVvSnEJYy3ClDEk+5UsOj7dWQqvFEQVhGIhCt4RbXgG38sn2Smg3KVEYZPDBKXuiwM/hA/jJqIK1a/Vl39mQzXrU8vr6xkZRjUaBR5QUoKlrOZsO/kmXgewhIlCG1NEmhXXdMRbzl43N1SZs9XUoAYfWGg3DOGExUmqUchzxNaO+X8IF775VvO/QoeJ9b78HF/xya/HjJ3fAykcegZWPP1H8ddEN3ZvWTFzdlfENO3PWtrHT6xKjO7YumVp25sy7uY9fL979xuvFe996C85//Q248PVrHyn+6tFHir/ZsQNmHnkUZh85+TVTWbWofcY60eatWbx1zT2pQHEHfGdUU6I5AJjT+LAFzqFcGNmCufAB3wOhxzG/7TS9UPMJ5sY/YG78Te7TBvMiMdKDntoT3ZDIkveaalj9IpoJMqAJ85MyOQEtiSsSqxPfJNjEFrGWMJkMsCHcn2EyW8DpPEUYdnf1x/h6l+6J3sTWE2ZKo9kDzJTXman1R8w0yEe0GAdmpl4sn8iOAA2YnZZrTFbAcPmPuCVXUR8GjUl8+CmWqSurDcOGVFMY/BTf/HQ0ii6MHNFIpCmREPE0qs1kfsQ0OY1vchpu7P+DZ+zuATTvH+LK/j+5Zdqq0Osbn/vj7BeuuvG5yFWhZZOX3n3bovNv+l8wSkFJXHv3kXfXvT5r9WXB8ZMfve++B+druH//iTby/6L1FxzgLcoh4U4ZNlvrbeOtY2ysbLVZzAJgyYLFOuwscog9sGu3hDhCfIPJaJBYYDIrZiI6LLB1t/Vp2wHYChyEFUSpB3G7uccE8l0zeAxFmBpmJsMwXufvXoDVQNt6O1443ocXoL6+vl7N3KfoiAoVHFhauPVQaU3HswJgscmiYgR2CfAIMUQFwCo4oQUmQS434APA9n/UmvPDHNYEmDhjhV8Xv0P3F/vgnLc/eOvQNb9e9Qe0Ee1fsaIwnskWlqGNp36Fni5MQ/sL46lu8Cf2STSZ1ktYrulKsP9t4jJEQ4slpHBjNVyDPofMFcxqsJphrgBXQDQZTkEIAEZhELMBsrAHzdyNSOGEqfuAl/2dpuF2FI4XaNUEWjOBZgn7d4M1sKRx4Sdn/nTj3/5IaiYUj1FatbF96HLudYJ1BjQ0zThgkJDnOAR4gRRWh0DIs1uZ/MXgCrCJQkdzoAcl9oiLdBuqo9BXUAY9K4qmVvn3sdjIo/DdOhsTTKYcfrW99MJLbN9h/IPHZBK2GV14TOxQpHe//nnT8woCrB0aGdaOZJ6zIVkQLQhrPWYkmyQzNCqiBRqtnA0asR4I25HsQEi2KIogiEnJbDIZDDUS3Cp9KCHpIOYyK89zSdaOB49hjTKAyCAfM8JjyGhkETKzBLzZPt2JdSqOHe5YTF1GdKXpI0erDv+sVVBsz59mA5JMn6Gf9d1yi/5DqODfA6wcS+IgpG48prJikkRapVOSZCST0ckO2n34jRrycTtmNvrKMZjp8At+89pNrxePwtkrizGUPrT+degr/nwF/AxuL46EL++Ezp3wpeKoncW/7sQ0xQa1cAfVm+1wGh1VC/SYrPx0M6knRvi8p/8fe01WWtK+T6XwxXaLBStypHyK3QIZI55/IUWxWgHEoneHWibyXEhYLW4SkSgCxk6qkxukkFG2GIHIShGj0UbRrGylUqc2sm0rD/HFaAU2aONbqlLixl+1JAwbVSPx5y+1+uc2m8MpTGPGG3xO4HXMvMCT8WIF3oMl+fHTSiRkyLDTua0USjXEiXKgHNVs9YJmo2+g5S71EDYhn8+QmiaKmRJBUSTIidQy50jwvFGilXiMIgvttBIPLFXioeUT6N2JcgipKCi9GBi1xiF6ld1TCKNnClPRqVMjCu++DX3wyJ3cgWeKbU8XLc/AHcUZaCoiKHFT+9/gerlvgR+kQA08QSm0phxUwKSFUVAMxJgmS4t/dGpcenTZ2dKF0bNT06q7zDfgibwG3cCs898YeNF/CnyfcskBISWnmRa2rWY8HM+OC46OjE1PqLoAXMDMCEyPzIhekD67/PyqhbALrazZiG5Mbkw/LB2HHpaR7Q7Wb2fZiFzliPirWBvdR24le1OWiIiPTLoMzygEAik8gWBFWSrJBgPpGjaWHWxXhpGi1FihA38jTMrueplK8iZLsAfKe1FVNkWzmPRcqL+XMp++Hcx80ndOjpfAGmhZXJKzHKmFtdYDUAYKHKa6YyknLTXvpKlRESd0eofNutCju/I6egt4oe/Us2U69JW+QKwKLd5Jl/jkTVDMZDHQ37QCdDQ8paz/T/sdzYGYo7mMVGmy4aZNj3Hq1FFNA1ZFsdhssjdVVhZOBwKVYSxSZC+C0CtX0gQrWfKGKY6ut1STOpfNDXoABjx2tdq63ugWqFlBlnas6Alp6g2wJfAqThdxYCWWh6QBogJrHfvnnbOeOydUtr/4/Au3LDpnKf506Rl74ei31r/DXnTbxX8o/tml5Jh8wdsxYvqs38MAV/fStDfXzLzu5/9Z3LY3HZr+0rQ37v54y5/hJfvP/Hx8Q/E/ir+78vyRl6I/nnql3Yu1Gej6CK8JDLgfruNCrAN4MH8OgwzlzzMS3qQvmWotax02sWzisFm+WallvmWpdb51KdMo0StUpSMOixwHQTbttQA2UkXfaioq3E34aG0KVsg98CXVGq9g+UiF4MtVVTi8tQ+tGKqnEd+35pcp2Yhg0B1bym2qzWRDMZuLM0ipjKsqDGJcJAyzNtwKGXCr0lkRhlE+HobV9powCIvBMACDethaXf1yAfx8rMx6g+6gLLM1VmuF2x1nSaGjnKZ96YTTwM9gQ6Pmq6D+txQBpk1Rt43dNVh/QuCHaF5oV1frlBldz4+6Y+KMKa1dN903584759x3+Nyx1c0T53VNGpZp6Zsys7KlY0rzHKZyXUXLvU8s33B2c2bdU/ctWYw1ig210UVzFywKpLfMbj577JnT6Vo9CRuCLvYwkLFkX0WpUi0hkQGXoxPM5RYOchbzCaOJMxmM4uW84QQHTfDydnQH2oYYNF2hK1tfJ9kDIUWuQHuWNJROEhGi7YDsAVjsa0uVSeT0zZDckM0QYiH/cD8EN+FnZE/kSbiJvJ1qYt7G+sldO8jHHcXLiqd2kmfvAAtYD5cHPDCAx+mzu25n1nB4FREFFvAcwxiRKCQlw8voacCh8/EXGXT+bqTyB+AUgOAU1Qeegk9FWHQxEKUWNg9raAkxr6zHt3Tm8cTHygfwZn29+MfjI2t2X15fBfQSOn5V4ngWQJ6RNLEPkSQxqlZWKoeX4gwN+dGDXqBTgk4B97CDee9UkUGIdA59vxPev7f4RvHVPf/YAX7YtwO0b541aBOr941FkJExu2LlRMXK69PPQ/AU/xQTQS/iXqoAwim7mQirfeBwP6UIIxhamDzP9cCYKoepH81n1LpJPJd53E/Sy4LH1+v1Kfob7rHS5yuUPNOD/cW3Bzxk9f7ynCSxKvdT/ZVgPf4PGdxf1nOqnoGn+pn39C4XL9kD22Hr3uLcU2/vABSSD7CXYR3DB9O0x40JMSFnLBnbCnG57WbxRpt4pWmdCeHFwylKEmeUDQaTGa8oJpPPBCTvMZeLdXLwGNuDnn2eOyGKYRu09cCZasSKhazBIAFg8LjdDoe9yYoYhueFJknJR6zQ2gOBKjudvjgw5LMSlMhnC8cBhbqnFA3MCXr3+GkNub4fVGHUdwKP50s16hXdp6AUir203UvlTfMG4kzQSwJzyqENyiENBsO/x+si04LWX2CA5LSZBF77KAgSEBUkDammOFSto3Xuyb/B6op4AjnpJPqseAncil/TiwvehrFhfncrtH1aXIg/z4Y/x6/RGzdtQW8VTp13Rv3l8GShecumjcUXqU2xrdjFfM+mgBdeQ+nQVsaWcWWuJrbJ0CyPZccaxsoz2AukBewCaRW7ynALe4vBanN5jYyM8JuFRwZHQJBNZpTzJkkskqa++UuV6gGp4qBjXxwtnSnqBS8pFA5tfKVV9gJ+s+YjLJR8hN+XAA3/qlLMceCb6V/jR8/5X/Gjj/xf+JHfYkyaTGYtt58WN/tur17uTMvNMmvYc/oZcj/c+IaqkGaSVk2Ln+E7qhTs5AszfMX8kRkBc8T8nJkxe33EMalV3ugchE3S0WjxmaG4+vmOwhFtOzA/CMhBZ9HzeIAMMiM48OK+v1uQvbxZT5Vt1qCmoTVezxOUWbw4WEmNIkcpX5b5fntdbkznVLWmZffuumUTp1xXR2CDr5sSKo96xxeK3MvF4f9957TzNh6Hb+CJ3tT/FXOY+xjrhmmwhVJ08lVoufPq0HonKxmlpJwaZZztWxpakVyVugWtC92SvDllnO5b6EEtydE+lC1v8KGA0+w9xjLxY2YpcMx5zNBWDo7B9ZGUtavsARqbShbZvt5ePQyyWbcWS8GA3oDTGWfjZsnL6h4Juidl04vYpDUvQwg6FaK3pMjWU7IakfpLeqmwxgYbfHLDmEMXTVwVzlY9U/z97Tc/dd8b8BBbNnPE8OXw2uP/ddfcUROmL7uLXZJ/8KbJucm/vbX4RbH90/2P/Xn7h+LO5y6eVaw0d//3dVO7GyfCNs2vvrJ4FreA7q3v0nxOrAFbHgzLMREt7p7Ug+UiWrIqYkJyD3p8PwQI2y1Y6D6umgXRDFEVL5wVMUETewC1AANarMoSkKukiAjFc4w9MLfrQt1/QByPeGmk62T+KDEv8OG0UHqxlFZCdjUkYkRg/Y+TAUP1P6Dv7dGCqnY8xyUy2bF83cj+5lQCXVy4ilVOKqi78Bj38aOnTpx6d/uLjINhtb5ux339J+6rAM6nfY0RCSiYWbzCxwFiD0DIHEDdEpa+gD8gLBeJFkUdpoSqZAls76WZMNqqvo+xCBZSw7Ou9FhaSC62Waz4tZ07++Cp6le5j7+7jv/kBN3HxT/sbDaNx3qEGuIFJGcg4EXOgM1oht0MfSa8lBmkzcBr7HsB/QyUqqSSGdXXoe+vEHuMjI1V2zkhN4uzsx9+uXjOS1vZ9EOnrmJuJi+9VmgC1QhngkrwihbnmhMTSRAzWSR3ZYXLwRoTSjlWA+4FRvj17mB5qgc9rEYSibih2u32Sb9wp71p+1PlaZgGy2PeSFX1+9EHsOzPZCfhpzp+vIBfparxHQr+WCht9pWQwLFWmUiX+QJWG+L8KQaxCPHpQHkttHL2WlDmS9UCGwGe0cq3U9CNtf7n48FUyqioPF1K8Vr6meZh0bAytL0Cuk3rdLhtTgeDhAGlUdMY0+gdq1Tuv7iqdkJ9Ol7utlrdUlIRz26YUndGLl3W4rC6pCSzF9nvmzNixMiybHPCEYxXzCvO7R9Z+Ffxd/NHjqqvalAD0YpJsFXzu2XRX9AHmG/iYBjYT0fSDEJyKlEhp2xV0SiqOoCuwapUeL/XmW53QdcB1IM7do1a74Xm1Ylg4ljNiVBT7EQkCqNdd+TgmtwrOTQztyiH1NyUHMo5j5E/SleUc121D9yqyRG8pBLR0deJRQpmOjzGhePErYrX0rxeu7CZliTxq0rCbEbeWKwKuZxOm02LaCBqNtG3rSXpwg+UJWzHQ0nFikAlDilJKDi0koQE7UivSYgSK9cvXhdpr42rd431QN+ZrZMnSTcb773t0VEjYfkWh7V+4/n+wKjh47ptAjN94aqZNWObrLLBZebH1MRH5GMzrmobftW3betry2Cl2YXXi1R5y6RmBx3PKnQEvazH85xLs0myXmh7GQ8ijzWqMDDisfMB3gGgs5zp+sYLF3nXeJHXUi51eXRBi0enj4SYYPVM6aX+oL023qh5enXfrr6thDnDXfLaYnMCLrvz+Z5Nd/Y8f+dZs+ZMnjJ7Dvfx2889+/ahZ/e+feOStdctW3bDyivJ3FkNAPc69zmogDdTiiebLc2+0cx4y3jfmOQMeI61C861XgNX+q5M3uJdl7K0IlhNHPJj1XKJybhaXegEJmqLvcWWSbem0c3pE2mUbqloAcAWcjjLy8qcoq0Htex2usCLWGamsZ3cpwHGlrkofmbWNdmFXD3oatVkD6RM4x12WvfGTtZ+sn7bS/a+nXgYKEqPYof2BZWRMrUMleE/3FeeSHHjy0n6NFEByglaELlEecllUK5jg6LpM8shKI+Uo/KnMw9q+8oUDQPL6t5OWsAYL+J40I90ZpRMHvNgCcYba39HvuxcTA8EKRHP+EgwzhtjSSElJ0OpqJj4GQgbAj+DcT7yMxg04sOA6x5bjIs7/bvKbViyP78w7QKMs7yCivtyUYrgxq5usqdNqua4ayl8SipNg28SuYjbZXXgmS8ksfDHkgGfRdRStDpsbnwKftvdfO5FW2H2EJyy94buc+tnwu7Cq1Mqx87OzXpn08Guzfu3FQ5uG9k+EzIPHoLjniseKH6/s1jobGnnH99Vlmrb+ct5t0D35qufKP7jd8V3xu7dSe33Uf3H+HfZ4aAe5MF42Ev5or6tuW3sxPLJzeeXX9S8khPK1JpYXXIiN9J8RnLU2AvYc8znWKYmu4R55jmW2fGrlCtTGxRboqe/fz8poW4LtGnIUmh6G3FSV5Pce9CmtKG2NveYhsAd1duqUXV1bUvgbncg0hJIpyPCmIBUGwBAITDt6FrVwTCS3JC05dqS1Y1qtYFcq5oQ1k9IXO0k2ls1Vd8/r4bh6vbqTdVMdQ88tC9TnwC5DCmzTv4kU3IW4cafqHKZIXlDFG1TydRk1MyaDJvpgUfUVqM/GYiNTBgpmpQxRtP/aUiYkRavNNLKWkbtlkYYNraTlDujd8IAFtSgP4nuZePmccJb9Dw+dYRyVy8WgSTVrpfEExAPpHYkAFK6xaDKvNSesEXaFcXWRsst2WwN1dhm2N/d0MBEpDG0bKskg/p6UsI1S3B60i0UqiktBPz+iAbYGRlSyzWTo4hN1LYoVXW10sKukG4FpU8r71qvwQtrxV3dLjddoPCaJERDiAhRGKV+C+E0wcq/Wfvt7tUHO+b/ZtXTB2fteu1nc2HXDede3Wx/NtB16IYdc1vL1IeXPvzJpagA0ci7zpu3yV84iMaa71153fYXJv/zssrWBXOWPuWzwNE79s+cO3fmrtXn3DPJ6wh6levmVHRMdy67eVJtUB0z7sFi8Vp7xR3Xn7t8IQw8tHnb8VjaGstOPPOSJdPrCC+v7d+FdZF5wAuiIMN4KC/3exgnFwOVpqR3DJjmne0VnV7oVwh7lEWhwjq4gBKwBmzO2BhmnGmiMtE6Ojghdb5vrnN2aG7sFt+a2Ic+u82XqWQyvmysFXBGICPW4sOqlfVv7EnYZ2HbrE2pacEDiP286mvwF/RXhj1PutB6UeqWGHsjuMV0i3KLn/0a/sX3Pfgese9Gfw9+z/w1xr4L3kUnWGar9f7ok8xTUfYa/4roithTcXZBtCu+0rRSYbutc32XpZYB1g1aY6PReAub8lb5KmPNPvYxcMj3O3TUwnYYR3rHhcak2ZWx5fEtyt0xdrZ0mfOy0PzYxhhnY2JxtdGEl1LgiyoWCC2Wa82IAC9H474YWxZGVQwETJlgqVRMZibsAAG3KSlbzFgMwR50wd5AwC2YcWN/EhtkZQlB88dTd+zfSn7Z70p+2e9LkLmFkoNWBx8VFGKAEUzKb4RvBVbwVZE9LJuzjryr9Sal7o6qbVXfVjGgKlK1puqLKrYqnHAAciMHXTYcHLmFg4aeOCjYskPHzuSnhx2fO75x4GeHDm/lAZhDd4IfzEgKyZbpK9lz1HVIalBZmwcgIzQvSPPgUXcHC0P9vyXnL6AlFaJYpOwPNMdituY4SUc2eJt9sWSzTw01ZzSkAeIL7ly8mJpLpZ/FFHI3VO6N+eIx5msLjDMJXyTGHAVfoiPMf7FHYt9U8VphrBmk3gJYTOLKLGazSVFkdzQeD8R8vmSAuJLdCEK3nNSBet0BOu/dwv8HV7JCbVAh3UgiU0gBPpeg66AS1NXOFHPPrJkL293hJ25+devKrou6W71lMPXm2be4L5h94946ZCm2T7p04z6jyHy1Zswt54yZfWPxk9sWT9lw5m2jRl12C6yCpopdY95/92dz4F8KL7S///7E5gos4h8qTmUnsyk8Y2PgF5pH6NYwvCZ8awgtDF8TQjOVhSHUGeoMowmhsxU00TYhiFpsoxQUDspGlnWknU7WWu6xxIhHSI0iBPMM77jI2R1JwATIoxh7Uewm80URP/Qvjz90L400IoIZr/JUwyqQ/Tqa1HdED9/Tf/y7PAT5WJW7PRaHU4zFkMpQlb02236YpiJDZ7ze7qLxdgO1rks76mTNbkSfHX4VhlzDEi82PnrVkgc8Pd5/vfvb/hk3zGjwIjZ1+HDxnpj18o6W1syjl7YseOiOe53v/fEvj1+y7crJ42d2Ez3yWLEbvkXHRgK3k7HRAuZ3CbSvMukpaOHzTIsAs0eIC6JwNEs2qQL093H8e4Hh5fdAC9vESU1Mi5jnOD4fEaDwnkFeG/3df5P6gJ1kf/vIEeXIkaPEtVs4OqxmwtTz9rCcJEKiAs2Y4d8vmCVpSPf1vvshNs7s8OCH2xo/r6P9uevUd8UX4WhG1OzRJXAn28LygAOjKFI42RNmkmwPDGIDA8EkB3wC4+XPPV+LtOvLd2ATMFvo1d3Ku1iGupGJd52Od5x4wtiWJ0/9mXkb7oT7d+J7TOvfzc4WOrDN+5iG78ryDh4RgG6EFX6GFdoR40CIEQDDYgttIsc78CCwHBCEiQji30BSloYTEGBgD5yrWnn8I0KfxHlF6eroYmIQTtKiAD2gveMIJGKBhndzWCiIG3SLXmtsuLbk7VMlAXEsy2AzDz89HbbD2oTLSXhBTULWN774dlF5M4Ynxt1Cx3dzmMIF6j2n3iHjVl08i23jPsEr10nap4vm8RBKEiAlw3hvIOgBMBbwew2kTqPNHveBCBQZu2RTnJ5gMMnLDp6Xgx6ZZ318UGRkj+QMKNAfEMSMz0sK7wQilogP+nxx4r/wxnrg1l2/piToVAgeRkevVhQyn9cQZqk5NiAHAQ1xtw6UYCKheHR/lIpGcqDmyq4IQ8VRxAIgxYkD5oCX+JKxGiPxdhutu2a3K07q9lBKbg8tUl3L9KdlmBrt8cZcY8OQUpIWmBPiDM0ljc/JNbQou97xvONxucNLO6dsiM/LNTXZ7e973z/oW7noouLCB1xNM1nbrTdeXTV8TOo+T2PXvFtPvrRlMbXTcvBqtpatAC5QBdvoSM9KyHFzxpWIxZKZqmxWAMhiBl5TzJK0ooDZZ7F6fdFQLJD0paIo6q1HDVy9tyEwGo3hRnvHBM5B53jnoDne5dzywHpufSDsN/ht/nJHFSsbZJtczlaxiUi8B217Ph1ZFFkTQdie2rNbiUjklClibGE8WGfD7UxkkW+ND/nwr/c4SK4u2rbXEWH49ItwOEhgcg/fk4jHFfLJBCQ4fK/J2JXNkI9u4MO/dHs8DvIJK0Jw+PMQgq5qmtPcR9TNo6QAqHIUfziqEH/PUeL4KRDPXmdBC3gqULOccHIn5WUL43BIFgW6GEVJRzI+stt1qPZNUnextlYP0fjJPF/mp0/nFjydv2HVYPpv998nq4un/dRJ9OfDV8fqQ1aaE+xf2FgcTT6fliNMNjkAYN/lFuIWB26hdByBCPztRA6rdByLsKwBBxgWWxIsBxEDWJ7hJuJRMbAsx8gEbFD4C/wOohUQQi8v/CP6xHw66xeT+eAl2jLmTur6bYc0j2PDD/x5JAuI5RAHRbIhRP2eeFDKocSw756cgq6EU4qLi2O5hd9/xbx1qpk+83owlvmc+S1+Yhlspc8sS4xJ8jJBiSWlsN5TZRGJJwRBPmFYxhMlyRuoI++q32Kt438hqfizpJqtddJWgI7BFu4Euwzo39PqT+DvgV+QyJ8IwzBPG5/VkoUKWOZTalMA7z4i/UEWz3Y6a1UJrzU8iwysiDtyqDZHdzElGJdgzk6PcBpkNhdfhe1broPivcW3YPO9SCk2wbfh28Um7Z3271bcvy/1/j2g9Y9nkORibBILBdI/DycbBjpIesOrWs/0TlBYzLjewRO4g8dwB8n3gEp7ZmHCDGKeNj34AlwP/oeu9Sq4b32lvvESXgRkKHCn9Y2i6mhHd/HkFthefPWu1cXv7oEtxTfvQcpgv8g7tZO/AUCwgcM09kkGM2jvbDyHIGvIEwwwLPcNhrzUA727hTyH355n8uA9I1lvlb4C+ae7F5Redy1xcRloEJEIVSDqAALthyk0RQ7b+trrm8PwT4fhZx8cpj9DcuNpfrlNz8mbBxeA6C5EUYdk2VqnGGlWozI075vm8+m58CcH/vYNeA48C7TtwQti6Key6v2AJHyrTksE9kdgRPUE6yKqrNRF4NkkwT6zeImWs6flkZ8cyCN/A76Hr5sj1838MIs8UEazyFVDtqq9Cl1cBauYUtYnyQCkfLS2/yvhIKnZDBLwv+hIT3F4HSF/xJ9gWS8bkiNygu2OXJ5Ac3yzQqjGWxNCEW8khFYIkDPBr2T4PP+mjDYxa8xoIQsXmeEyeakJXcdcw6J4RLKi6VHiQCINsmOk5mTcYlxus81hD7lcTieyeEJGxmoLKRYEsChDYjjESbEqCwrZ3IZSBV/qeKJ4sBp+rEvHj9V2ntylMHgNUZYiyNr0ar7fqdUUYbbGPcWNIu6ZbuROppzTrONrgArQFDAToAhYRKTc6hRMBVIS2bzSgWGPa7UmJFav8Xpsr17c9V8q3daUaI2aiAQlb5LsUtxXinwZsIb6sIjXwqM6O4cESBXyR3RcYPrqLQVGlSrKZwiJNCsGDujLdheNjbLb3UaORLPs6+YkBrlpZBQSzRa85uf2dluQ0UPXfKMe6lJL/5dCpIjDi49G0imrAqIRd30pWArGeORUbLlam1VBwsFTD28o/qv48QM3wQCsg+JNTHthOTq38EThwJxXLv1q2/Yvv3rmmU96jx2GI+EZcPfnbz5TVJ8uGtmbry/+6w/FXxX/DINwHKyFfjqfz+4/Joxkh4MIqAb18FvKZZelnOfKaJRrVHxCakLFqKoJtaPqzuXOFafGL05dXDG1ap443zwz0Z3qrphVZb+wdlodOtt1gRfVunLx1lRLRa5qeG1tnQBMZcDpSJrqc9nAHY5tDuRwMJmAIRdQFIOQDDDuAPArfuQnjq5UKMTIWbVMdfhUf85hIJTFNi/mIwet2PG5A7Zjy7YHHtpdo9qJ1U24wF7aesWNT0uO049KjtNPKfvZS7FzuPFPyof0z/WyPe9RW52E9j1PuOUjO7QTCYylh70HrVbVaILnSa0anlaX52mleZ6WhuZp0S/eSy7El5Gr8BRh6HMetvOTecR7G37gE6MxV5khSMS9mluMeMoKP/CKaT6xkv45dLdxLwiZsg5t8zybTRr8Pl/ITbXNkMwkdU+YkqMNRTBkTis6r3vBNB8YzZZL6mUnbFRZIYomYLTa87o5Bx2DwTpmyGleL+bXE99c+Z/F3mXfbL7lcE5955o/QgWd+pbZs37WpsjezF/3rP/k1MkzL7xrbc++dedu7mCq0ATj1uVX73h21mwYguAJKK9bel7n5cVfFz9+/NUrrvA9tqcLHjpwyXWfvPXm4Utfsd7z80eJDdV/Cr7LXoEuwFxapUdk1gPk40jyjJfVc5SwmgKyFDtnF9khoBoZg2cOyy6F7955p7ZXBt8VAb2OVlHdRK5DL0OvouQ7lbyWajV4DSu+hgj0S2AJNJX5Jzpf39f4nl7lwq3eZ73oG+EbO/pc+NyOPhQ+tKODwkE7elZ41o62ClvtaJOwyY6uE66zo5PiSQfqFrsd6HzxfAcyikY8Ieyi4DZaZMBYTpiZE8hsQtCYN4G8CZtjU9Ss/QphtbBJYARob3LkzSZj3mIxq25fnXkZFJrEPFbt8gyzCet7Xk8pX4+qagS0p4+GeirENCYBnpiptFVX6dUjw4DyDkE8B0sWL14MF+s/RFcwIlk2ux12KKpCCdQne1gDtSG2b10jZQ4hOqQNHa9GKi6obKxj4JZSiz30q8fW56eUj3FfcO5gC4/lmczXaBL3Dh3LAh3LSXQsvxW/dSAoYsv0C+ELO/pI+MiOXhFesaPnhOfs6GHhYTvaLGy2o+uF6+1okbDIjuaIcxxoqjhVH0uLUWaA4yk7GT2jCQ+qGQ8nFJ8SyIkaiIcYgTyEZkveiEc0bXIPNxpNZEBNy7CZnAd4UNMUoGkBHU+6q02RqMhgaoBIebpRjKdsb+n99OEcGMnFi/HI0uHEWpHDbjSBwXK7A8NJwruJDyU9HDbmhrTPfTWcuaCyoZ75banBfoeHsPWs8jNdF08dbGm+hjXMP+FZlDe16IeGVeKtIjKJsCDAPwnfCOhl4UMBPSD8QkDnC90CEgXMcngsoIxHQ2y6Aq6Gm0hBJTxITgFfjw4D5qwI4SzjgysGOQuPABmATngEaOHbuPek56V+4y779yF5gHF+xDNwxE9xB75nN/M1bKM8oe3JpT4W/ktAu4TXBfR/RHiXuF1ES8XrRTRdnCMihG13TGmdsCE40BkwQEVKxtMeXqee9tg63UBpApAZ4N8rAkEL/H+fok8Opc41P0UILFEmwXbWxc7T9eHN5Nn3iXkCX9CDnlAllYPcCcBDnnzKgfxzENbAOyB6BX4B0RS4CCIoXI7y4HKevVzOYy39cpWbwt3BbeNYbrGxFKbXcYRO6eN4MmeJ87TQt7iwuG8xlVgE2I0ABvIiT/wkKhwIUzuseY5IVWcSQUXe3zsMryPBaYV9h5n7Dx8ufrmz6CEaNQJZrAy8xd2ObRYJ3KN24icR+RtJcDuPOYIXeEm4keUcrCAS55jEizcSB5Io4OkqiOR3DP4dzzIcSYTAvxYhK/KsIEGewZdEjGjB5OiS2S4DDbw4Sp0tWMEqZRBvEHWzUtTNyh83htVICFthbokAET9cvOiK4gq4obn4NLbK5nG3FxoLregN9M4lhXsL96F5FPOD4n9SDI3xOobGfjxfWvYhCBGK/QiJIybbKRJLGBsQlkxNnSUcDn8bZsKWS8eSKiYUR4tioI+hGE8VOsbTFBgCflVG0CpreDCOoRYHxcEBsNjc/xYTp9hwEyh/G7EsaGcQtssRYHrgtaoBS3O8uEEv+8EL8GmgBfDjxY1Y370UU1AztvcMiBFMXA4bpcVmtuPBk3uaeeOJ4/Re/Uf6v2Kn4ntltfyQPXMRJLDCe0zWOgK4vUey1ln196qe/vdVlzlQV5WprgYpdwQ33V6XK+QQUj1o6l5xUxImcWN32BLCb2q1ORx2gFCGcYS8kknB9rI5GEmkWTkVjoUsZrOMhZ1cVV3tHpYMyalYtveTvPJp3qon9FHVo1nLPqSBVPg02WfuK+Un2pozxMfmIQ0NO5GkfeEHcighUygc9kpJPplKZbxaUJlXqqrOAKpRZ6hGXdvcnqGpYNodyVtO2+KL0Z26qBAlfn38RmOQG518PMKk0vHGHAnJwm+2ZAP1tTGunUtGNTYZ0JP+wiWYXdYFCs9UbFu6/sWua+8p5rdG3PcFuhh4Q+DK4ZDb/tqB1WUruaqzas674Oz1TnuHZf2XM0df+kELvHpi9/qKYQ7nejjm9vPOOjAHy7kLwVhUSX0DF2v5TKD/77tdBKj576rB3SzgJXEHttSJk8CF4Am0DHC/wbZ/nqRs3cEwzAK+B07Ydb5m8/eR4CWquZC6JZg1GJY4YQ41D3ouYBxKdxffgK13I0uxGb4F39HWDPIcUfocZ1KZJTBuBiFyWzfLnWDJnclt25mtDGIWCIt3a3c82keSerQ7kvtB4k94s3nQmwDnFP91N6wpfnQ3ssE3i2qxBlA7w40PyzBPOoEXBOF0OgeqXKJs8hpE73UeYAqI0I4yTMBms1pZluF9ToPb5fL7fWrQ4/UGAkGt1gtW+4O03l9QQ7XHCnmQlooMkuqW5TJWxLcGDwb7g0zQF77D8JwBGcpsNvuLVofDqepgN5vxYk9iNAnmPaNZA7Txf0ol5L+npgNTMhTIr1QDuTTjDV2jBUYOxEQeH0xmws0jnZOUvsV6pg3+16FnOVFhp5S+qsUQlqLzzWYLL5gFxQ8svMkPsdBYu9av0iK5ft5hJZGzVSRylne5gWwQTZTfReo1bq7VAU706mbx+hyNltK8xUFIqtAQwc/gifD8tm033TVrWqC+snPUBx/Ac/bu3cs8sHHeQzvd90rjrx698dQc9q8ffnjSSSItNZ2X0GypRjOoSa0KQjHGIHo8bmB3ECDWDKPTixAQCw5AyKZ6vR7NQifVbs1keD0D5PJQcnkIuSopuTwHPf0exuPzDyGXQ7H+/0Ux37+hmBbWPJRoHXp+lJIvgQHrX6So3v+WZM+7MMV0eu3H5HKD02jVrhHqf6RT9Mc0mvZDCg3WJCc4TzHucWAH71DKnGUymzmOjwikBIV4k0Eiwd2YLhG8IFltNniTnVQ1UayX2w1Yuyf5ezZ7BBDfmw4AhQSeR0jFQgYxwx0lFKghkd9DB007S/g6S1GhtHAhOkrax0GEKKxP2CwUIer5boaRzDIJ/R62q1vQEyRy5Jgbghk1mCdBfR9/KF5OgKPg5r3wruJl5FV8HC7Zjn6zHV5VvHl7IbO9eDsejxfQQrieacKSJqNF8cE8QHli422jYKsErkaH0yjpSLqG98JhtJDoQFgHLf4DtoFfYT1uHb1G2T9FeKe4TURLxHUi1mHgrwW4l2ik04TZWIvWNFCse1It1IM1UHxPkVlLFVBIrdQh+iepPKUFmfaWjDCg681UA/XvE4UBJ2i25AL9kfp5uu6PbaniP9Ak+sxu8N0QWwpfyIH+LPz5R2bUNmGbHd0p3KmbUUuFpXbN8JotznagaeK0n7ClZGpLmfLElCGfKzWNG/d2wJQyEjPKOGhGwU2k/0PM0gFDalAPJxkG+vsPjdKhNilYMmhGmYxDPcUlMyr3vzaj/gcjSgDJ/neFP1D9zAJCoAI0g9FgGtyhee/vhfcwaI8IEcP0oPtVi5b0iWAt1jrciv0ltBWYYBj40VZVxipxiwAZAMrO6kFbd7e1NbyMfx3Dvy4D4/CJkSOr8fm9ZfI5XR0vofsxM+4HY9D9u1sW1JKPSfwxgz+Gu93kowF/VND9e9iu6ef0wN49URIjmenrLfSWXkcHDNK8ZuK3k4webUCp/2gDza/VEB5u5aZNTU5OTUg2JetSNclg0ptyJs/OjwmDKcM7wnDsKNwafwZuNUYzYVAfrw3DqnLcyqZxK8ArYeAT3WFoM+OWw4hb01rPCsNJ7fhw5uhxYTBxBD40RxrCMJfAh8qK6jAYlsKHEOcPQ4+ED1aLPQxcsl1PMSv9/HQBCpp3ZmtoO4uJVY8cB9gyCO0mP8WbyR2qbc+6c4fctZoeLMEfor010sgNEjn4b37F/Zu/UtGMGwo7i5c8uHbNtls3r9m2ZfKI1kimMpYfHq1CZzy4Zs32wbNVsVZy1ky+u/Gu07/bwEsn/sWufWvf/tcOvXXgjXsXVOUfuLc9W91+agk99+YLb9yzsKrt/vuGZ6uHb/nxqZ/a7zgEVbgAhFULusK61YqA1QHRCASdQ22PJToO5A+xeA/BhfhvK1QbNKqhSB0wPmtEWePFRmREPYV+ip1pG0TjpViQP7r/Ktiu7bfY6H6LzVtn0/ZbLD/ab9HuT20ml24zdWOb6czdCJppiQiyTptVT6COfnQEI3Vmss21zfyNGW0zP2dGZqwPm/dR48o+9MEymQGc0R/2cRhcq+MNbzU9a0JXmFabkGqCJtzDk7SHpiEX0jEibyOGGr2GT+tj/7P4Gpld8N/jlEYHQUa1vakvsGCeMeQ6h/rfwtepJfiPhh/uA1Ho0YxftbBqrq6OVYPhOhZeQreVZhB7k8XXqqdjp13rmn6CTewh9uYQ/NFBSGHSjwbcj18Muf+w/s/w/ZvJ/bkf3L+KZZF2/x+DqGoQpJkhe1v0mhGd/qRPCR2LVnF56xaFPw+jMFOCoo0OQmj+1N8fgm/iv3dhsxeEogyDWTc22I2f+P4w+Lp2vyC9n2ysmxL8JoiCTAn7dIAKQ7CY6d+n9Oe9idBS9UOPajTXTfbAsCfrQas9mzzIY6X41Z6hHFHCv/3hdQ7R66R3QwKXOnQo90Pg9slwRKbevx9Cp9UxNp2Z8dPXGAZvxNeIqw7oIoO+2gW3uqBLewjXaRNP0/XexIeVNBaKZrDuQ6RcHYf1YbLThaZzjyAmSUsvo6GpZ1gTttDGt6XUs+9LqWenVFqqFgRpetkjrFZnThO5xBQ/SqrqaNmtBq1SHNVac9Y392rWAXHAP4k2c68BHnRp+SccDwFSEEIbwGyWAVyeb6P1xaySsY6dDWYzq2EeeQUSXuDFGoGno+Dt8xQKGXwkMcG9hU4aW0jcz4BfY2FWU+cIVtQuvqhT98dBIW7P2ePwvMUf/PaV/3yfm1aC5CC16djX0aPck1gL+jV9HvcGM1RFmyJwrOwGLZaIzXbGdEu7SDY8SVMkqIiSnZ62t7M9aK/qNQKv2+0zLpfXKh3WB93LwWqP94so2SLI9BX6jhwv6CkxHUf/ljmVKWSODBaqrXS4JDNknEmUcjCuWuDExruDcdcCrPDWQiey10IXxAeDSaylC9+PkLaMFruIJzt0MWCNTH2QuOPNzZojMtWooxk2NOa0dGqyQLkF2NI8Y/jC1ngkJlzPXDatfd7IcMzpguzr84cPbwjF65YsaUp4PFk8PkH2PXQbdzHmodoSjsorqsXmqNP2VDA9CWU0l1O2o5cCPhA/kx7iEnUG0SL2vS1baIwWuw9dy/UAE5hJ/UvTseqLdRrVqLCrWcQKogiA+CLWevBCjU9bVPgy+7eI4DUrLHxghCeDza3jPm9HgVYi0tINsp16pocM2DWCBqdPSZ7TYrNzdE8KoVWW+1avuc+yyjx1zFlTuZ5r19943aiRI/Azfck+CQ9xtwzsFZlJCm8ekuADVgs+6AXZgmaTDIV3IRbAl5+zT37xhaZPP8yuRgaul+rTGmeb+XW2DqbDuA50e6jzsq/gPX4cM60273db1tFoDUk210mScx0D23uxTVPw75XWWTp4zFj7QAc9jf/M04dfvTNo/R6nRLj7UO7fIdU+vHDc+AULxk1YMLE9k2kfXplp51rGLVg4sWPBwslZVa2qUttx3xcWL0AB/LxODY1mrywZW6QetG+f+eek/lMPOp/ABhuMLfJj/HJbB0Q/hz1w+B7XuVpvSNjTEQLvt7iv9zgdINIZI2DgGslMNO33m3U+dDfmKLwiiZdt1HWlavjbuvXR6efccefZw2U1dFEq6B5+/66Fhul1E5Yal7E+R9AWcGhj24JlxkmK5SOAc+jYRgW2hM/DQ4Kek+eWWFjI/hHbbnAJ8IqLXoB3lJLlCAQVwerBcqKjJC32Ao4d6rInaD05e45pWfGXj99b/dWHGmoPFRMQTCieDR/CT+IADRplHdanDYBxiBL/tMFoAe253tp2mM2930siU/YbeMmxBp/WR4CkI1MoWBrQReq8UixKOKO5vbrOXeMY156bmPOOPSM+r76ixSSviQdzZ6TUtboML8N9307lZSe9tx3LSwsKl+Ql7m4bUxKXDBaX7Go8Fl6BJOX9WFxmB8XlXgDZNdyQCdOYY+JMDs67/P3/fOW3H3CeJ0n3tWcgOYoZ7gCet/+gz+AEUGRNDGvCtj8SOIMERc4gvAjN2MDCutluKBuw3qUmjCYRQlYUDSyKyFCeZhHEzzgD5qg5LOw0Bch6Y9LSivUG8c6YyHpjMNJGH91mJzV6nifeGZJN2oN27zG3ktTRgh6TcTRPzRfqjwHtXg1DyKOhTiq9GjaQH6+Z0AAQMrC8JJlYURUE1mSgwRUmkaVZ5CQ736dX4qAHCkppF+ob8QIGnZC4Fe68887X4MTiXvTbU3NR/aod16DPCm9D747iV4VfP0PHChtw8CAeK1kfq7FhWszwFdNHpn4TTwZOZlj5tIF7R0TvQINs0McKCOJoOkoq+znWvCaZGsjqK5dqG8sEuCVIahvLtLaxTEP8ZQdZkmWRuMhkkjVOxgs3TqpWumLLEfkjmZEnGWmt48JgmdejnaXhGzp2gyNHDSmstOKxk1mBV0XcAfyMZMBsZLxo0v1hDbtbH6tGp2CN33j99Xs2bNiDhl/+0OXoT4UDSx9cWijHOs2F/V+xfxVSWKdJUJ3mMCyDs0mtC/jtMDjMZSO6TN2gLkN1yPb+Y8wuios+SvsbQOqJkL9ZhP/GSf+mfmilC/w35Zhnn6P3yej3ceD7UNR+m4UXRkConKY30lpW9B4T9Hv0lLDX7QfIpU+P7XJY8TUyftowjyC6LpZTg3V8BLCQUP9lPGq/AAKcA3h4nRpngLQdMAhgdZrbyj6Ll7zlvCCQ3dLtoij9Jkr8TZrXQ6GSSneYkSI/BRJjTiOkSYy2hYKVt5Mqnpr/K261E8DUGQ8++CD38am/MK6Td5/6mnEDRO2v8zE/2kEStlKOrBspxpmaxCYEV+M7IxCJhngOOR0hOxATiVTanzLR+t4mM52XDn1SaiXUTaXwLBOBGXBT3sKz0peOOiIcagYRXYnU4mvAEGiD70va5L9KMAXfqQaKXNCZIrhTJT3yiJbbPBBwRUNJS1FVJL6lkwZeYt2pQQjLRoNRMopGlg8GQgHEW8yK2WpmeK/P43P7GD4s+KPQZcOHgDEShT6zM6onFuOftXg8k4gkfHPAQUUBELkohaLiUAlfmG4GlXyv1ihJ6SLpXIgAECSjtSTIGq9lKE69jg9t3w6/f/L862ZcufT2N9eeuam4CzZvfrRm9KSOa+59sPg+3FLsRg+sQw84gxMvLX546Iviy5vD1mcaakYf2/H0B9fUFG3r6Ho3Ds+RKKZZAJTBP2mRVRZv2NvItITOYToDPItXogou4ekEXK2IHx96PC6eF7xezu8HPgafIO8+NoDfPG4nj7hg3GmLeNw8YoHX7/OyBGguzolBv49j8KlIIGKrsSHbJoJCALy0wgKRMF4hFZDlYEIkVgEhqFgiqEhyBAkfiMROoFUtevq/plKHniEBU7hxVG0gxBZ9FfGEhUZnWUKEDSxUXFn8tPwtFVqWCPlimGBIl5cCoAZj7krIETT5CBMmT/b+BlLLNfAi90AmEgmoFxSKFU/h4q89JNIge93gkjw+zwwPAzpnaM6tRLRMspqSUWs8CJJGfEgbgkEYUyJBmDCngqTGeLCke2tYpAS9wejheS/H+P0+Vk5pcVWy7MM0wCNNPkrdNrLnq7J67EZ7ppbAv9CoPT2diOqpLnejWwBWByDauZZG5K6GaS7dmIIa1C3VHGDd78bWf1r1NFSLf/mP/k2dEL3Wct4ZiYa6Ym/lN5fAQ/vWXf/kszes2cMdaKiZO3dq8Y7i1YXiH15b/RnkYMATH3dW6+p5l51/6uFX3nvvV68d+pDal3RPmtqXFbqt24HtSw8BaFZ4H6lPcVoQ7JC98dcG9sZXESuTVDeBIATvCH0RQiFLjAjk0JCqIHpcKtah2ALFyvOBjzRcIsXnsCgh8++B1xdimd9DBERHykA4SK/3/C2VFgay6+OmeaeGiAEZqgPIEoH/G2nz7QA6imoqISh3+ls17ImByE2tTZLHCaQCVmx1OJIh4HUAMj6K6oOnFxApVh3FnSkFYRIzN0pKk2HhUA69MEp1cWxwRR96Dc7bPKl783l/L75TvAmueumhCycOu7F4M3eg+KnZPmf/ZQeKheKn8D9uve6CdU4zHqcNxS46/x0gAqfQcSofGzmXPc82l51v+2uEbwzDctHpAHaPhcErcyggCJ6ARQZmf0ImG1g0wFW2kaGQdZg33OJ1NeL/0OkqE4ufDIisJY/r2oKZKhA+LBTtjiSkJr+bSAJA906BQkdV0d0BfSW86lNqnCIC0ZL3gEZeAiO5Sxi0g8l4PfRGz2wcMuLaoOfzgxM7oxeH6G23lkDIqIwPeIOiWUqaUkHRH4ReMz4EDKEg9Bk9dE4OnZJ7gdlu8eC5t6/bIjNCiObNCAKNemjPNJP/NVp5PIowRgwSpKPIMENspw17xzWOvfCmjxYs+3zl1DMbxlofX371UzuuXLqr2CWcVTjV4Y3d2n/vo8VTG6O+CYWTzKOHD733m/fe/Q+Su4VWsy1MGvc3q8VqoCQANDRjIF2rFHOIIE3TQqU0LZqkReGfVu/UcElghJXYm4AML6S+mzQLE6yufqhW2cAQUNRxzHRmLnMjI+A7duZq/M9dM2Hqeao7ZDXwMpIEXmZElhEBBwGHJO5FdBVF+rpqDxKgRD6JQEZXqR7Aoy0VWNHZItaAOwBqB1MwExpYcYQBbQYEpnUzicXBR6zcos2qS5a4LewW5jn5FRltlSHR7U8ZH3oBrtVSCvAK7T11Ku9R/qb/y+OnW4zPdZZO5smR6Jf4cXfzFeIv+z8FQv8XgMEvuf8L1UQCsliOF0QJa7fQTcpYA1LJ+qzzCMaWQQIsxwr4/AxSvFpLHvNgqSUhVhBERiR4n2RVxyyow2/V6ihzzUPzOgk3SLCRxAZBQYLbYWvxzZWwBTZfXXwbtqwsvll8A94HW2kTNq8ovkV/XXyD0Gch+gz+kXsfD89SSmsFxmzNDH4JIrasGAn0wPAekSGgW4+oFvxUUJTqIXiPZZYZzn0BZulQ5fs0ABcCgEMDWWApVNz/Ar5JGOt7KovlDRQGADx8Si/V+HihnmxaWeGEuSuH35vtRp+hirMiqxwL2gpW6mfDJ27CzxcAD9Pn8zOs0YOWeb50f+k5xbAGDvq8HkYwebw23wF0CQjA8H6rKd1uhmYCVWJAl6gOK/QHWoRyx0FgKjengTeouXqoSV0gwGg6AElBw29yN+vasccaYKw+HU+QFHxe3AkW+/eZTD6Dj4zLboOV9ucINR4IFfCETOi58zoEiZYjygtRp5cvb4cRf3LMqDNGOO8Jblp/z22tVdumxuH16LPm5nN+FSrP1AzPjlSu6Fo+fdqEpqVtiRWkhjN6D63H/c+AZ2n/rXFRsceVDovFxcF0Dam6ibvJ4Z6X43E2Br3pi31X+FC7D/pI/124/94gtGyzl0fSYnnqc+At96VhOfBWlgahVxuFwnE6DEvIOBzXSpecIiVHNSAWE9b144pFlhWF48px358PYh3B5QoOEFQ5UqtVISHZgVkth28ozmG80fXDgeFLzpRUdLMjkmk985yx5xqdZtF11oR8a1O7e1P5tVffccOZI2dMe2jzrVuY7Za8KzSpsTaP4OUwn0nWVba4F0xbOKXxHLtrzqjOW64gcTYL+9/ib6K2iwlUwBF0zHy8FfZZYbYyF21PjYpOiz5d9lLZ38pEfTszqm1nlpVbFCvjNwMGIrYyIxtZThQCHr9wTMS8v1tmTbjbxPPegiAM+7P+dj/j7/AcxEMfJrub+N0MyvF4yxUVmMsAI5nT/gNoFmbJoGp3lsdaKirKuyo51mgqZ0XhPbYHjtqTOZdivvTpEQN9ZAoVeo/QuUStV0IMElRAVvOCdQiypVYFwapD1eocmwpXWMPlQzi2k4CQvgBYTDBZ9fvLPJ4w6YXFDECZWYJQFASOkweI2E5wlxWNn7UZ6oY5yAzO0n/H4EdoHF6DPo/b+IrhhN1Hj6bsfseNhN23TsPsTiP1GNfgPC+wTc3nfhTG/N+WPcOySOP/K9viKwBL6Xm7Tk8P8MNxGpKXywojMILKrRl/i7XFfw6YC9b7Jb9/rn+5H+s1gNA1qIUXYkJSkgYDfqvNY/ZZbX7udJo6jUYZyS0QutxuxeL3Oh0O72xLD3put9luI1+o8ngwW6TNsq/e7j9htV6sQOXv5nq7qyPigZ6ng0ZTPUdIGmEh6w28CLeD+cADzVrZqI4+LTqEwGgSt5UGC31cjyY5XoooITvXRwZONpeAkAZKSG3QAyAhTYOgJFXNMgBmt+KwKn6/7KOPalR/kqy+Xjo7tYjA7E9Rtj5aD/HvnHEnXpJPsZN+fnLPJI2UzIHiWnj3yvnz7zj6E6S7fxX8fdHdfT/koVA8QVxsIDpAsyrQBFrhXXTlz7aV4gfS2oSzOa2UMG35pNFZm2tJWm0cKw1rqa2xdVitHokjpbtkhY2wNSzD3in5yWc3qT7ZHmBWB+DFgSsCiB4Cd3peJtMQSPiYwaNgC+fwJK2vq2tuaGzMtjbPrsn2oF27q3O1ZIykpqZqBmyqlq09qEYNOltPDBtW8/emlvpcw5256vKmSW14tsaM5TVlsKwHlakm1l8eiHHlrDdPKqkPCM1ODRMvf4RGcuADFqF9JRLmB0OF8Pwt4G8cX7J4MV5mSsJVj08YmNA/JrRfxcJWwstgdWNN3bCa1tYW8vh7qlUpQ7phDydJsGAmXI0pjm1kPLeHUNyq4e/hyYwncu0g7fWlyk0iBoZI6H8vn3/IHWSiF28qCe1ptf+DyOYuLl4Pt6yaP//OLzXO+X1JhDM/LcFP7fgRO+l+WxO2I6x65olDCHGYU0IyLcApq1YrMQjQMLXeHDJiww2oVMlfr1hZZAVm02MGg9TB89wCuyDKRosSYZn/y96bAFZVnYvC61trD2fIcE7mhIxkhISckOyMhGQnQAgECEMEBGNQmdRWwiDOkjqBQwtO1CEVnOeiIBrUlvSqVKtR67Vqr0V5trUjFfusV4WcvO9be58pCRW9vff5/l80Z5+zh/UN65vX2msxL4eNXlm69dKSUZRpeAOlW69VsZVfjsnqgNeaaqfRlyNWuce7I+7O+0PlnmI570tmA/WWHaf/aRWv+k+K0aT7afmfeo/c5Do2isJm35Pf4dyrONwyG3M4FK9D0WXVRqbaxaGsTA6RVMu6TWgJ8cTcBx54QKwY7OQ1gy9ixPfCv316s+J71F/3qP/jmz+VOe53h/6g7tOTMcdNkTnuz3kMdLESqgWOHz4OP6EwJka+j9k9fud4Pj6Grba2YqR2mjFX/rPah+3UWO2w31l1S97vA198yepiDr5hdcvHseO2yf2WrTH4F4desceN9RHjxqpGcwDkuLHOnaFx41P8K5S/yP2X8+z9lxcwF8s2kyCrAvorjlTwbRVQMSGV0vTy4LazFs6N/jXicbmP7VR7H9sdmIfW7UXay13hhJdXlJYS4VGeCjhEbT6GbfYN9T8V6zUqSutb5euO6+RchJXIz42yzpBg1xn2IU2lT0KO6fEaOVRuio9PNbpz3s/hvhzIiZIj2jkRMzbkHrtDfxSHZe3BsGsPv6B9PalfMofPys/MdNP+qGY0y9yZyTdlQibNssem7L6xcCoI4jQAjwXqw7nZjtgmGDavYDjsAQlb3p+docc0hW3RWVyJ6VPL0B+VbtS9VJYPj0nt27ggfW7e1kLRiGFkdEHK+Mza6KqUqvS6/JnR05JbxszIXxK9JGFR4sKUWIxGk3KBmZnFBnsTsxn64nxT79LWaDxL82mNWpe2Q1O161XeJdYIniV8olF0iR1CFderCnO5XRnpMW7atBEVhp9tTnQIJV/NrmCpUe58l77MATsd8JjjdQd33KBqzkJpDwql9rviSLdd9vpA+E2j9N8l1/VyyeIC5fUuWSdwkQWwyzOfmc2k3R6X6epxCdeGtLw4uddBnHz3MS5Tbk8gawJxUXIjgjRZ74trjGuPWxanxKUWGHMjq35hgxTFaBs+6Vy7jjxEfb2cEDhobSxP06NptyJ6XbJ+kF5dK5b7jsilZGEdDQy7omIyqCAX/Z0YtxPNI+dKKm326HviO0m6YhcH7Mn/9FqtnY7TBhq0nGYljdhBpf2mI4QVCkSJ/z5Ysuf66+9f8fymX5171puXL9vuG/z3R87deO8DF51/p/LcFevXX3F08lV3XHf07h0grpnX5F/5yi9+duA/Xnness8fDP4a+ofWYA452xpX0xr07zidbAcHwb8HwLTf6x9gSLZsj8spfm2NaHprPZ/Q21TEAOsdCGkatcDk1OcD7x+hO6qq/uiXM0+t6vT4+3ede873CzqKzpZw5bjv0BssnrWZLsdsFu2Jzo4W0eQJMrm3Ln4220RDjD4ueE2COi7283h2lusDd2rCotCo6u8+rf/kMPP45ZLmn9AofHJwKFqO8VYamL38Kjfr6ou/f0vjbHdJ8f2bYuLKlXNaZ2+IOleZNYVbtqoFETpVTY8rUO5hzKMr29ht8nyRf7W4TJmI5x+U5zeDgE9HOb+VXU/nh2Zg4tCiPo3nH8bzmrLtR9acqsjzBXQer974QS0tcMGYiv/J8RpG283k4wdgIHYsW/QfM1V2lGUr/bJ2+e29X/Ve6lvlbXhcXxxXoHqQ94VqNJ7e6tHpCIXfBBz/P30vDD0N+eoYoHwihUYiP2LA/4JtHHlcBUxWGS3OSZZOHfPFDvU0yP/xNwPv/+fuHfpPyBcM7VEmK2TnmFGKgKzcbLXAkZgY0ydcu7OzC/r4R7sdjsxnsA9M6oWnxrCY7CxVwUTK/1R2bCIkJuayn/AjGD/kinjmhvgrfYc9v0+lHR3TBmn5LBpEGiz3Wf9T0mO93G9tkRFcQM3anLY6E7JoH5NJAHhJpylQmLa1Vo9LzTylYv2thx7g0cnxWa7EmMzUhKycrf674xctH5tYM7Ee8i865fqahqyUhb+c45jqGDt+bF7DhoZHfjB1NXi/mzWl2un6pvD823u/vfd/RLd/41/E8vRCeW8GZm5c6LomaNKZ5qs/iDGYT75+6ptYFm/PwshrbW3VC2ks54vP6NOyxUnYzp91Wuc9y4zWFRXzBt3t5ArjvoP9noMH+xke8f+JZaKS5hrQUu4ViX8+cADePHDAv2i6o3n69P/86XTZFuF0CNtSWDxmgZiUc+E7+CqiknpwAPHQEYlDz7Zq5/zgs/Mcr+P92TYNCsN0TVOSFC4QLijc9+pA4CnWSbgX5rU+qxf+Z5l+9Q9sOISzyjx7VUCzpvgO4gMDktgKTKfzDvj/jrefNx3BfDP669t7v73323u/vfd/PNdJhFTlRe0HcQVehfJS9/nw8VDXf2dupZ4OvdpEj0bZlJ1r9WqT8fc3JEazcZqnRSNO3lA+qKXib89/K9xWhPOodg3CiQnC/b22BH+7v1G8eVzbZ+fGlBPrbMuX5czy+jv43L/HFUoePo1XYmlHN7vNX+Ozk6xrMBafpms99j2KvMeU95R6NPdG+XsiwntdPzeIh3voLzDmq9Iy9CvoZfcgf2Ot3/5P8fdS/B31zeD3t/d+e++3935777f3fnvvt/d+e+//m/eyX0AKvKQ+xeJYJmvYxzz870/pptNl6Hr6s/xvLIn/lWn84yd0PT6V9fHDu6Oj4/dx2qT3cIVPvkdDi9bThgETy0BOPkvMNQpp8xL5FqkIbI2G3+GltGI1rTbVlZ/WUl07Q2s1ylvpT82YsvG59Bu2XHpr3ZOXTpjcecqxarxQXjFzJo0r/hzxe42PZW6W9FPmRIwEYsQQA40g02hDOIjX2qurZs2urJkDP6pqn1ONf0TjAWxjQFkk36Mdv49a2S1EIpEXazW2W9OiiKo4SZUkaFjL3nAoA3NqKmfNrK6Z015dOautqmaOeKNmzpya6jlzBm8Kgv1m9O+3935777f3fiPvlWOpwI43lvr74FgqMP/T0CLHUuUzjhN4xsH+82lH2DOeE3jGwz562mM/M/gb7ftD0/RifKbkKciO8RrQw58WyfjYgqfgKlO8LrjYx5cx7jvcOXiYXdKYNkCLZIrcwopnLvvDB9r375A0HvNp3x+85au3A9jO4C3BhuDYfZrbn6nnYjsL9lrt0BSvLPRUsJmmlci5JVv5Dq7s4vs556bTY9DGhSEofXzZ3m7+GF7zdUpYvuLOtesOF1vgRIU/8/o/fKy55Qvq4O9A+n8i8W7ax/jQoT0WyEN78ch7GJEghj7Z44wzBAHhV7Wz99HVECkgSSkO0lJMG+X43/3gD5fpxXcQLW9r3/ebsu0a2fbXaJOaHDw10CT213rkz18kfzr23MqB91ko8wCX+OYs8AGnj62wA5RdsB84EJfgOMDC+dMJFSJ38IuP/3A9UvJH4k+09t2hO/USlsB6MGpAIOOd2YY72qV7vQlmvHnxNUa8Of8k/GibhR/1DfhRUGXQzqE9+rOwlUUjsbG07EdSihH7mRBxrni3O25bPHlgeo/GJ4lNOZz2G2sxxLQBeo88zn4d5Amv6Uw1WDFNqy9mtEdioTVbtipZSU7SE3Mr/fvjJgKMKexw1Me5804HTRWPdGr3Ke6kaGe0KppUgCWNMUnVxDuv+kf/AaQlkV27j3lp/QxniuGKcuqJckGpmLgUI25bAmxKgG208P9Q/x5nlCGPqfnyaLqqa40Ec8ESI0F/WiSxKJFsRnleEiLemeByxS9KsBbliDZYQncCT/B1FgeplERe8qZc7WbtupSDxQNeOdMsjCyiKon+I7oGf+WpBMgYvzSr0V145kVzFnLl6W7tVDU6PdmTrJzqACgc39aZXN6NcrZK++7g0W9wHw2mnngf/UibwSbpZRindu2NyXZ6DTdtR1vtjDc4/WLsoyiImqbrH3nAM02ILOf7Tr7VCU6S8Ebnfid3ujY6nWyjGbcmjsehBSDeY0esXYdfOjGM7Sz3Wav8QoG9vk11hb0FdPLgHbB2Ka1tMznqMu2ntLLNHK7NWHlpVeai39XkdSF+R/+hXey/EXU6jv16T1sMSOzcLsLORdjpfSLJpDcCTq2MMtsXGFHmlGn4UTzBWBO1KYrHIvI9HrrnNCFinR85eZbT52x3djm3Onc4tVj8ssa5Cck44tSc5rWVTvOs7xhO8zT8ckonfll0Mn7MnocfU2fgRx2en2jgl9Jm/CgswY+4fMPZ44o2nC6Eshs5sQ/l1I53LwntOGLLYUWK73DaQWtVszS8R3KmcxTOHP3U4szUyVGnSc5MQc5cPH9pSUrLIyUZs6QP8P9KfRPStZUsnk3ex1xDR/YkZdHiz0eewKNbWqj43CK0gEd00Hs8IqrH7eY9wo7FD69NO1jcL19gEwWFFdZayVWIgdwpseBYpndOyiSzaYo5KaU9a8bs7tysjVpuZn5GfEJCXGZrXoESE8ShVmtnGqs1vUwudyB6uBD0Pooq93VKSJH7Ou2N8hoaB9/AW8XFA3Jt6LSBdf1SJeP13OqK5Fz98l2/fO71XVrylIsukn6c+58Zem1oC9reIjOe1c+FbfA6CAYAot6kRW/IYrgMNKhrUebQpsoB+UT/gP+ZgQHE7UnlIVYq16Jp3nMrRNruWGm7t2JbX2Kr19qWWqClfg4NtfpvtM7M4HrlIf9f/lVtB72AbFzy1aE8NNQj228K88ux0i/TbhBf5oc/CWufFovpQSdMC+VIn4+4Z/6L2g56eNk4+Bcgzx1aNNr81dLmP+VMJpOfSIq6JyrRIMv/hDPNiEvo48+dsDFvPFg8+OZhb603YAPjTGd0wAbyUQ36n0ax52qRGldA9nylZc8vTi4/n/wU8uPA/yzOX8EJjYo0ycjRF7UZ/pXSdp8dZrub/qntbg/a7nY0e8K23j1xYMa9HncoTsyNgzjafyDcjg+iHR/8Z3b86EtfZse/+ESbMXjDNwHXL/7xpbjuQlxnfyNwfezLcD22TnluyCPXxDtzH4tBNMtp5X9CM4BrLMROczg+wuhjmqK874ZY9yY3d5vOGMMdtdHtZhuTyY7GJxt0fDI6xliTDMlyo26JanHnKJiOvlTdsfUnvFbd0YeU5/yt3xC8jz584nifhXg7vil4n32CeA8NHfvY/8zgT4e2xOnRPxn8iMwHnrsEz820z11knTt60P/MsYesc8fete/7Gd73A/u+/fZ9t+B9K+z7tjNpjwb/TXmOLfuG8GbwuRPmzWCX/xl/iUWLv9Oiz78RY48p1rmhDfa5Z/Hc1XhOi/7J08SXvyBf+my+/Mm6Z/A72Fat3dZZ9rnFeC7fPrfQ5uk2fLbTfvYH9n2JeO4D+754+74S5PPn9n3jLT4fi8eY+DEZE5/zX4mJdwvhpNzYNTJwbTxOoGqMMFHH4rsj4lRz3og49Vgc+qnHvgn29Fj8l+Yb25G3xv8V3o7iVn/4ZUkA4TsD8f0G8DaA7PF5y7bgR71c43aTabartAPSY2q/+r56RNWZmqV2qz3qDvvUIXVIdWVhpqohD/NVuR8f0+SSNi57SZu/Yse48Jtcn4pWtnkiylo+6G+m3H6CVss9xGi5FTsBo2VraCL+urX0mvAWe51b4fer7wDXK2Rt0c2+Y7Zxl0PoqsOhmLn5hmImJhmKO1ZDVLi55WqDm+3r8aNhGn6UVuBH3jjDR2FzWqZxhI5xCcYmGUZHYxiNRgv/sxL5g+911h8sLq4H33sH6z0H6636IK1WpuIf8MFjXNm82X/55s3aT8/133vjjTeyEH6GjV/vHgFc5j6Il9wJNz8qwWC6aroTjEZa19l0pxtIgkMl9FVCX3XpMsavRSEGRkQwIoIREcwsrTNisXvMvHyDlpGVdNCR6KAjha1BOtZJQorfsgkZOFD8XmfxwQPFxfItB0rl4m16Bv9w2eY/WOToxu7d/ntG0uNiMez3u50uB5FTZhh47H0K8XVoqiIX4k5HCnTTnWTo0W4X5d6u5XjZZXWMXEk8CjtHgBmbYIDpjjEaMety04VUvOCOAroRiAUQI8ziEkM4Vbpah7qhKg7ihIM44SBOOCQnHOCQnKAjcYKOxAk6IicckZxANtS+VWwzg1hRfJAS3OJiDx2RJwP0iR2NDCnUcwsrkquF7OvNmzPvuqb35nntr2zerL5z40uPP3766ciikf293YxSdUUzkR7N5ZBEZ2IHE9HU4UivwxlGpluogZ5WdaJPJ/p0ok+X9OmgS/roSPTRkeijI9KnH6+nkTbsbA92tfU+CxGE9ASo2X7ZHz5YJklJ3i3p4FQf53nKUsyrctisfSxaRJkx1yXB2UkXJfEkNSMD80oRtYflcm8f/2hPWpqaRe/eOJ3iabuW3ni43He4Fv/A53mdNpKqre3stKvqRqFdqaC3aMgYJYqCQmsNNlpFOG9wO09MNNJLc2eUVpbXLLmwufrumKzxBWNyFycbkP/jk+d49aj88e3Xrt6w/45fgZKXXz4ha24cC+CdJv432tQMNnXv+YlbErkLMX0iLY1r8RLlLB6DqJrO5GQ3moX4+AiMazsrbIwx96MBz07CF+OTgjBkCwPIJifxtMGdsKhhUcUjFeurG05eWTl+SXLiuLr0ovZ0RNQZm5pUfv6ZnWdetuo6ZW5hW0nmrDSnHBNhseq7sEvPYfEsjV1oztOTk5MLk8WHyZ8m85RYT5bH5xEOjyd6U8JWzE1jWRbjbubWo9EVwVT860Yzf6kb2t1d7jVu4VY9R1KhK3VN6q5UsSt1fypP7QPjSloOqrP/4IHOTt/adad2DqDGl7+Jx7VxtT48IHFraXy6GMYSKToSOAmQQp3eKK0oh11lRuv9WRygbFbKxg3zl2RXnzR/ifaTypKyCWp0lDbRaN5xRsHpDIb+oX4G5+iZrID9jdatPmRe4kkwbkt+KJkrkADPw5ug5EMlTAORkTMmPnHMGBaVwxI9idjJUTsYbGU72C4mLkVz5WZRnqjsKOGOynBkVBgsIz8rtTZ+RvzJ8bfGPxivOuJT4oviV8efH78lXouL9+ZHuWOcTtqbO8vb7u3yKvHCm59PKpQT4zVi87Pyu/KF2Zjfnr81f0f+rnx1Z/5j+Tw7vyyf5/fBTGLQurWndhazFM+btIz5QC3aRFpc5lRk2QCqSjEgoyrInyLL1sr1agPbDOO5Ymt0P3esVQuoKCenaotJYgJtHZQod2eFc06dVak7PbVub5q7KDOhLD4pbmrlpAkTk7PymionpuRoFxblpHl5cm50S1J0bl5WTcPE5IL0zPjUZIoT2D3K2/BX9SdMY4vMurf4h/xTLhTeL6BSgCISRJ4Q4tfwJ/gcBGivMahj4GZjGA2mmCo7JI4ILnpUdGcDGLr0Q6ovbQCxR320D6iUlnWDv26p2bJo9mz1Jx9+eN11o8BWP1Q/VYVQ+xWoVEBREpQ8RSi/1v6kfU4v60TC5tw8hOEBV3uYwnz9CDttAIGPgJ1bSDVE+CsCXrSlRnn7uus+lPHz0ADkw1t6ZlyB+07GvFr0799hbPnjkCtHF+LSDJabHB3dFCtLiR7anKKXjtH2Mco+uu3rLvsYLZfd9GYZr0cfiuap0QD1zFcZ3AUY5BoIQ/8Y6oC31L/asPXo3zP2+Sksy0yEXDM6lkBr3iZg9Z76rnpBC69VQmB/CRaPNqgq9Kwaz170v8nGPQ5jCYW0bGOs3CMhGj3/WM9YvmLsWC+2ZSAW9i4V2Eb50BlKknIgrgDDK9kGf2DwWVZtjuOsrCyFNfGuMigrM8s2lYnYMl9ZT5ko64lLNMrMpGT8wKSsjPmsunUlBPCy2jxstekptNrEtmMQvzPYMjNOEez001OKmmwYiphDiJbHeo1lcyB2zo45u+bsn6PM+QqwfbRLAmEQ2PsibyhL2SuuQt50W3SJ7GMXs3wzDXlZXRDdBLEdvo4dHaLDjEsyOkx3rNFBjXVKKvD5Otak7lU1pGGCpMHLFx89y6O7p8IXyoXYb0+zJvhEPQnb77SusyLrOnMpL335dVYH+epeTbHa9+ruVrz7fOz3OMGB5ebExDfhl+yxjWP5WOp0SZu9x4kcu/6EnqW26dmhd/DZQjOVnk2OBkbPromD7LjGuJ64HXFKHFnof3kbrMo/R6lUL8Q2dlk8hm3+bqQhCdjUxnEVyONTfKd0ndJ9Ss8pO07RTrGENwRfmSyffcx+tgSfLTczgaUnI3QoM0yDxxo+o8tYY+wwVMOMizcMEmwUE0P21dpKuZbHv7ItiybJF0mTezaUIF/yaZ8VNm0KEsVhqizoRnsNz9TsqXwq5Q4WW4J0yecfs55nL+LzJWYyPp8xBpHh4EnPTu9JF+mERDohgU2lW8JXGdi75V/Vzgh6WqAD2ykwPdTPM4gg/OJphVa7gVYK7QLdPAoeLZCCz483E+j5nDGWnHiye7J3ZItsu43sf30brIuZfI9yVlyB8jfZx172m6NnWvvfsIxkhfhR0EfBVRjtXUN3hj/jbmbkazLMeGCp9AigP07h2EaikSLBQcAm4nN6jvWcp1D5FVvOvhd8foPpFKy1RYLsG3rHnJiM3rOJx6GJjcuLz0tQBZvumc6nU7PTQ6dviNM4pJC1SZGpBwYOLOW1FF6WsjXlSIogVLal7E9RUkjP1tGGRp2EUidRY+9lU4P2fo/2SpCeVlakmcwnbUZ6enpcnORj+o50ni5FFEGkm1FRQaEI190Zw9qayeZiWw17FEFUvW0mZWRge/QrNntZdjd2DKGebbXrMbJNd5TsI6thq2Xqp5lDLeJPajy2e0T6sw9h29BClmk6oSYrKy2tCWh5oCdj443YHMiRqmPp3Uz/UfEn0R14Du3tTV/kIW1e7N+sLGIw7BoL/WMt3+aNl75tj8ttjLXV1+52Jtv6tRITasvdzHuGalje4yD3KIpHF7IsC/Jlq7Ape2s2z7ZMU2DPoJn+NeG4IA2ffH4L2kYnsPysRGbRYMag2pXlmDncpHWOiJa1xSEfGIGDp9DCQcrQi1CCtsnJWW5uVGKThVNiOE48Lwwry1dXFod4mxSkaypsU65hxWam5FFiIvIoz0xINPJoZyNPXnveprwdeUqeLG5E8Ifa0bzBdmbCxeqVaFsSFOl8crEl2fFFrxXxImIzClKRrY92T8t2Goa+o92g7Md2/m7RKP6oSBoV1HNmmImczW5zkp7NmJ6LdM0ilZgl9wlzuoxZ0Gq6PdLgVGIXWs7bsn1DdyqN1K77aatdpFO2yxcH2jXNqipst6E+DdttonabAu02wWRqd/L/WLuswX+rdpNYZPGB9FLSP3EP8nA6PR1HRbbp05m0c7PMKIsJNCw9i4RXMlVqJuHov1VpFJUWjtSWxE22VR9sq77eaquJ2mqy22r672zLolF9MdjXkkay5eKPaj2bZ0bTC2mdi3JlW9OtmU8BqvGSByOBZRgHKKccjwV2kENfI/AnmHZ/Sfyl/9gWgjl/VpqEWR+EKSkimPN885bN65mnzDseed8MmKhHsxwvSfn5xNJrlQZv88hHs2mNqQRqKjU11W5qqtVUKFYYmqW9IBoQ537refHH4PPVE+Po+Sp6vsp+vupf+zzZAcdLUjYs/FvU85FXuWYSWhGMMVIpwueeVl/rstaeVqV1tHhWe0HyvD9MpsaZ0fT8pMo4+XxdMOqq89XxOivqslv517Wh3K+djHR8arXBF2MbE00PtTEVrp86NSeHmpkiMztqZopvyo4pu6YoU4JNddp9inGX+K3E52WrLbYT2yo3x5CJbazVx5D8ZDWAp8HX0NOwo2FXg9pghz4NchArMn4Sz2kl2NYrdlvnqzuJv9RW0ViXl9ryFTYWLivsKVQKR+OvKJS4DNjPL0dcDDOanq+YkJxNz5f3DfVQOFwu7V00OpByX/muclFuu49Ag0hb4dCdWrt4A3OXLsu/KlsQUOXjvFj65jEGHXc7YzHC/rkZVVxMPq2EbGmJLUAlzDKgVg5KdplqgHEF0R9Q/o0+krFsM4azvLHR+GguPZprP5prP1ppP5cm/jc+99uI5xKyMylAzqLnsuznskLPWfiruRb+5AcIfw/RMUvpDeCjbrbw8RRQu0Tl0PMqYwvMalFk0jhPUVF0dJONo8gq/KiQby3cUch92Ac7CkWhiS69kIqlhaMR4AumzGE8SJMwfzsC5hRznMiTMPPyXC6EmZ3pQpg7ciGXYn9s3m3kjkZuIKG1c/1C6adC/RbwUyjSldIfYGOssjhZ6koZaXyZ3VzZaL4los9aixgrosyes5KxIFsopBYK7RYKgy3YMo3Ph/dd2PNFmdbzufR8JNtC+UDLUINyv3J3XIH3Bqvv+FQlPXBeXRE838LLlF8zYOWQ72xQbmcT2fI9orQ0vk+IJ0pYRU4+fYl2R6Vl/5R/xHJYIX6msPH8oycTU2KjoqNjZbm5dCJVnwW4nTLHqHi9/HC553C5r8Lz3puHPYPvHQbfK+Xlg696Xn/zcIWPZgnnjqXas6rkjPVBtZKTnV9FC+jhT7mgE20cplMVOjtPlvCSJoGzoe2HHs3d7e/05/lXPvPHgxqkw1rRyJ1XtWw+drG/56K2xZctfu6D7evPgLliun/50pSGNsi/Qygl5bXJz0fVnjlmUn5T8/p5y6b52q6curApJaeh/Y6TC6056NoXSHsha97HYoXYy8bpRRk5TS4hWBJLR4ozWC5+JrACJNab4KBKtUaEDgbJQ9oOeN46bL1ppCrjoJJoqj4+VdoXP9nov82/0H+2/xa4iCfBBet+fRxK+Md/nVFaVvtjX0zJSBos/HUT8S9jJ+8REybEYZc9WczKXROz8yQNqSwLEc4m7FkyG4c0JCS7Zb9NKKODAKvbZK8NI2lEh305ZVZ/6absr0v8ff4z/NP8t30JjcHeKis9DqGys6R9TUB6N6rvo70utnIh5dWhelZv5nPIbtnVsr/ltRalhWJ81tKSm4tRv29G44xdM8SyGf0z+AypMG5jhpxDLlW2M1RTQD9A7ZZY7cLF2G4NpjCwP/O1TJ5pRsUaLDMzNpbazGnM2ZUjluX0Y3Jjt5kzaptKpmxzQlibdWYu5mvV+6tfqxbVEtPq6sJCarWusW5XnVhW118nvTG1WhfRKtI/Adt8TatAO8UtKwir1UfYjCe4ZybMJNfijkHX8oI5fubMMWOaWBob40nzjFF4bNumtl1t+9s+alPbzByf0YZ+jD68RpudqWI2ba3La/FC2x/gBdrbuVoNm/QUHMoETyZkEm5ZuUamzNXRlZVnZsbENIEnqzGrPWtTlpJlVjVIKysLsvaeOP997bIJGJeG86QVtrGgxeyYUzqOLGa7GRVvtNsWsz3cYjLbZof3v7tV1jOKrJqjtLr4JZfaGNXq/qvasORbO4JtlEbKt+DZ83bN2z/vNYyfpdTMm4fyLbivo7FjV4dY1tHfwTtsqek4jnzrHNv1Rcq34PvHvTaOj5PyPW4cyje2WdJYsqtELCvpL+Eldpslx5Fv2WZZpHwLvqt5f/NrzaJZYtrcXFRErU5rnLZrmlg2rX8an2a3Om24fCcMzQqnH/P4e4Lx9qJ5ShO2s5B830KbgwtHxuvhdLqnsp3B533jZBeU0vOl9vOlI58Po0lzT00IPN3anEi8mU5PT7efnh56OtB3VBuzcI9ZLlr1GewNiiGWUgRZPWQsJRWdXEmHPeVV8ueeggnWMSdPHs2kuASDLV22lLOl5tK5SwVbujQjowlF949mRly64ZgB+szlszfMfqpdwZbfXwJdS9YsObRELAkUoJZQOYp+7UlJt471k+XRdLUM4dUZlUsoDe3Zs3zIomTiGXQ89ERmGWalzFdZbMVH9G8tBds0zFYcGJ0Jxd2FklafRevQx0jrUaK1gpquGzJohew9kxusY2GtdUQi6Wh6iciKuRXLKgSrqMDIrahv6HXiUKF9LAj9/mxPRiEdD5kFSH9CYV4hTx0L2tj1uevz1ud/WPBpgUaMKIeu8jXlhzAsDzCinBhRbjOi3GZEeYAR5ciIcqoxSUbI6HD8GXQ8tCdjHB3feSI13WBZFkOGc2SdPVLVGWAKC9OJnIBOWHwBkPWjubOAzTJnzZ21bdbOWY/N0mYR6ElDVrqPjJLHwjqrDORCTrFZs8aObWqyOWHax8bQb8kZkzhTTJwx80yuTVpev3zy8oYN9Rsmb2h40vyw8dNGF7GnDbra1rQdahNtAfa0EXvabPa02expC7CnDdnTBjU2e2ps9tTY7KkJsKdmVPYEuGO9t2HnfdNZjBKtZ6OdFoHaIZzBdpluYLWe2p21j9UqtQjOdLk9BqutRacoK2z5Ugh66FhgH8f3DR3Z4xwyxtlHKTzOPLrvMTrifY+ZLvwCdeaCMwyZ2xZmjzVYXVldT93OOiUWk9yuujV1Cqvz1GXXLavrrtuPflevY/Kdi/QhQ5O1LKvcHHgDRVqp0BjRA0SL+12LlqFepOUQ7XDuSeY0/dIsikYykuMVb1OKWdRsJNJHAn2k9EwZMhLpI4E+YqQxGZKDonSMso9u++iyj04iPnmIJvnIox46j8ckOt//BB4hkU5MmWYk2nJFx92TKhOtiozbYIlliT2JOxMVT2I3ftmW+Fqiugy/7k8UiXaFPYzoMOLXVv7/nXZbhnMCMoy51RztNva7p4Bh7PZ6negb+g/TU1eXl9dUazYtN2ro478kxflutAMFngIOntpuqST9tSqrXYY/xJraTbWHao9ItenfvbhSHubLw56ZbYY8Tp0uj7ubrKv18mC6lw4ZtRQC1g4T+LCXrSo7wxnQGd73OYG+xyz8Ze02EEh/PMyNh3hqrKTUoONuNDFkmhLj46OjmxJ65p+BIlA4z4g3C8/4l3a8WYhfFE1xKE4BnoTuhJ0JjyX0J6gsYRn+EGsSNiUcSjiSoCRYXEqwuJRgcynB5lKCxaUEi0vWmynIpQTiUgI7HmNsK4cn2bf8+XL+DNefmOW8DP2jm+ruVOPb3VIpS32lZYY8FpZYx8RkedztikOW/XlvQwM6h3Hk/1LGkNrIY6F9LAid//pqlyrVDgQfagI41ARzm5Y1dTcdaVJkzXrFkFW7XnyydWxptY7oP60xEfSMTeRdm0ZVL/SIGO12DmfSsDgiXI4wjnge46s/mi6a+jAG+sfAGGq4apIhj8kZ8rg72ov8+fveMWMcjqZ/qQhlhkQIMaAdlQ6li7npy9K704+kK+k2U9JtpqTbTEm3mWKNuSJT0okp6SzEh8pIKxMIIL7lgZ0PTvd3KtEyt7X0ZQWUDG1g5z9FKWWDp4H3Db1lFjQ0UM2TTzanV04265uMyebEKgP2T35t8vuTxeuTYbI5f74xmXiDN0h0muRPSkHkcVyJPJrOrDx8GN3k5KBCd66T6UCgfG/nufAs4ST7RXO3vsNYvpmMKOVkxFtZrj17ICoweyCy5v5fe55N8y9QKpXzkSfn22OV9f7dVOeEavGxVS+GT2gsWM4vkvViusqSla2Bsc5/dh3b3xLePua1HZ8/Ht6+nL8UeD40f0m28OXX2bSh7yiVNOZA7cvxsxK1nhXtJbqLoW/oU9NTnO+w+DDeM943XowPjFsE+sCeX5RhzV2RPEhXtnuo5vBX1m+P1U2W1x+zrrM37OvvBfrgn12neWriXJEQnPvmhaov3mGrTLfgnmp4rBrwkzLSmOpqr7fpmgkwIQX9QCWdynR7jSSPO9bApLkUNpXuKj1UKszS7tKe0p2lSilpWEqKlYC73FYCTk6DxKwTKVy3NtDPEgflWAAHOabfzap2CzmYYubQ4KIcQaGKPOaTNB+Oe8oay9rLust6ytQyFpj6Rtk9YL9nKXu5yqrYL8z0lHLQy6EqBy7PhuXZG7L5wmyYlg0OL4iJz4goJlghzbd2K24QbuHOYjXJ8WP6+FEzKiEtL43zNOBpaVl9eE90SjxTPSqfoE5QIZfmNceYsTAxFlisJzY7VsT2iRjTc3IqtKZCbSqkJqeMSUuresaa8Qy1V8pJzxUDNDe7sxH/Dntpr/tO8L16uDzV14Un4mo9/XgyBc/SzoATyxielf9oV4RsmrFNr8DSLouBGd3VemV+sqzLWi+mV8rVr2jONF2dBMreXf6XO+u6ffEZfZuG9l38gBlX+mfILUqbWPvIhl1bv3tVrGO8d0pV0rl/bjtpF+QX5URrztj89zom1cy6e8NleW0XTN6eULzwrJnbGsYnjfHFOVQhFNH82+nJwfmFKwLzC6M/ZC8OPiDnbW6r3ln9erWoqa72+Zogtraxltfa80sCtmFoPXyifBrQHXzWMVTr0dxT9cITuW7LzONBmWmGDmW8tZ7Jx2bqhOKioiZeVmKWbC0RVOXqKTlUcqRELZHGL9ZrlJAclYRmvVnzJVHXUG4C9MSsAtP/HqulmEV6+yRXjMGaqhOjSWPrMG1+re79QAk3GpNPEcMai9cNmzNA80PC5gw0R8wZaDTzqHZ5UnuuNUPEaQ0Td/g6lnX0dCgdND0k3pDz0pwuOU2kODB4XhlmZ2lOR9h4fXPEeL0NY+bUNIJRX19VJWHM8M1YNqNnhjKDpnTEW+4BYUz+vwfDGkNX9llj6ARDPc0ek7xLKbdw0F6g6zS+LXH4zB73evZErtvj0RnWeLS0pSYrkvb6F8p263nxnLz+in29xPYYNwSvF8rrA7Yt3W5fb1G2M858QxvgAFsu30cxzFRd1RQBjHOMJbpVUHfooOuc4SkfGoFy39qBdbW14KugX54BelckXy+sjoXCajhQta1mCv7VnFly5mb8o/cYBJvkfxleG3rHft/lfdMAOfE7PduI5eBF/pvMbO0wmDl5msGY5nQ7XC551YVXXQ6TELLei8GTTMGTimZqZvk0QzNTcgxNc7gcTrcpY6acAhk7mVFxyYbbDYqm6qYMluj9mMCF1yMoqvCtRSudlkK0eCt8we9EIsY79KPr1M5iuQ19xA9vRcqIGyaWqcgMNcCQ7NrLqsDAjw78m7Usb9lJ+Hcx/hFf4vx/gt+x8y2+wEKz3u10OVwmxodbXTtc/FIXtLu6XGtcxIML9Kv1W3Vxlg61+gz9ZF2M10HE6lk6j1OD/KFHTWWuwicqwBTadVQkWbzCdAPZdBVsB74CzgVeBS2wEEQ+0HobHsBG6KUz+bbZFGxkG9vJ+PcYzGXLWLecpu9QtFiUBV2H7Y77HPxcx5UO3uJY6FjpEJUOSHIUOLjLEevEvrF7wkycWG24zbH52A3YssArAkyQqhRjIOctNiPjSKaKw35Jx4EdMdBpixn+tJiLl7usi8j4AN+HX6TTwZOWbMbjXyH+we9m3jOrB/+y8a/mEvMS/9/woxr/5Ps2jw9dDG2sRfbHxeZEyVYzr9pQTE2T7KEfjGtKrJql+lSRI0i4zNO3Gbo5e5EVk7e2WmLmGZNrkIz1iG1ipxBS1NaSrFHMGqIVfAMWouW0YVw4zsmE78Sxp+ZtxL/SlpSWK/DP0qfvDnXDTazalpsY2gSe5CY51XCZBROMMI3Zg+ekZETjeSLDEehmuiK7OxWvMG5ys3SKwc2sYvyISzWww+U7ewVTrNTCm5hqoAjoqmpm5RoBnSqtsIjNTcul984MgeJBquikm0gOTHyMuh+EoAIYnpWMKKbdnWupEyUnrJ/UqaRG4edAKpilZ1aHF4dULy3wI+x8iHeyv28au3LsVPxLxr+0loyW7+FfAv4Fx2q1Tdov0RevssdDurXP7bk5jupqXSd/2VjVXtVTtb9KqRo+N8ceC/tlYKw34nk2d25Ghny+vb29p31/u9Ie+TztCQtZ/FnYjP3o2StUxpczJl8s659Y5q3MScRrWatX03sm7C4lRr7j8lfrHRd8us2MERNEqfDFT4gvjfdpZX1D7+yJSjJ89rHUPk6wjyX2EROyfzyxdOnGjU0UPcgMai2TMP6uvCphHA7CKDPdLNtV5prrWuZSKBM1Xc40w8V8HvDIdtraVq6kdkoxOirFEAl5smAoT4lRX7ZxpXdiXvy8hLVSfPPMk8uXx8c38dUkOphi4rFnd1Yl/dxdJw9mfFOzYa6GuatfX83LVpurj6wWq1lpoOoZiHdmIoxX1fdsXAnGcoTRYjp5bFtbQUETX2xDWGxBWGxBWByEsBjmLn59MS9bbC4+slgsjoBANBC/teYADWo8dAzVsEVP3ld+oJxbg5g5eQYdzfSERIN1ZHeYHYJh7MOzO8rwezcGQds6NKq1xne0l9c33d1wd+PdpuCnmpiin4q8otFsq3bfac/rJf5LmIdtmIcQ5mlPljkwW+Fy9mB+kTWLMHusdUweI4+mC0OU7qk9U7dNRSX72Iya2phY1rQ98b5EzmSnud3YaXyO6Ww15hBoC7ocLassZja96bJebvXZh7wMzmCnP87bpSVzRRlz25e185j2dpoNNq/PqmDL4+QGedw9qZIOVgV7Xtm8nnk75ymeed34Zdu81+apy/Dr/nliXqiCLWdGB+iWsA+HwV71OG+W5TSah/aBGdPcWFbRJCaKclEheJONQJONQJOFQFMQgaaypp6mnU2Kp6kbv2xreq1JpeLY/ibRFEKgM/QuluxvWcf5a1jNfC3J7Itmwbx59fVN3DO/e/7O+Y/N75+vsvnL8IfwzW+cvwbPHJp/ZL423ypNzrdKk/Pt0uR8uzQ53ypNzrdKk/Ls0iFjPnZGqCZpv79g8SMnwA8bl3VmMV/TCGNpb3vEpbm7eWfzY839zSprXoY/hK+5sXkNnjnUfKRZa7ZwabZwabZxabZxabZwabZwabZxaR6GS2flSL5YtVC2xoyhGHlB44K5C5Yt2LlAJaFLXbCAyRygC3lyaL6YK3l0ZL4y3646zberTvPtqtN8u+o0P1B1mk9Vp/kRVadAOWEUviAuixGXlXsRZOwMjCoOmKkzpqCQEArIikPNYq5kzZFmpdlGodlGodlGodlGoTmAQjOh0DwKCsQL/zPhdi1mBXwy9AbLovFkqSUxmJyVtZvt/NL2dre7SYp36J2GZ8LtVcwK/iw+O3Y3Pts39IYZ09iYkkKIz6TpLjNJRQNuAthayBcfqHtZHvvb3pRs9MzZNMCZlCMXrdrjlYtXPW6mRHmMLCcIpzM2OTYjK8OXIaKVjKxsWnnzSWcWhlvSAZtejANFbmxsViz3iNisnBy9jx/dbQds7iivQdsdCneSlxpPMg08/seeuEQ6ygXevBnJVGKINlmSJwn9nFckZYRgFGT4PAfKi8F+U3b24bhactspngMyPEY3PftwbaqPpfgo+HkdfXyq5/ly9PepMhpKob3bujqtFSiKQZcLvVgVA7noS5w3IRZyuawT0EvW+Cc+cDWavRkYzcdEae7k/NOyih7hPLMtrWK6efGOFy8tSr15sVrg8b3pPCUq5tziKQn+Y4P+zOmzoWHJ499b3/vUlVeSH36U/UY8jjxOZ2eb7mhPTIIR4/Fm0dDcH00PUs0TIQkjQWeUoThT+/iQ6TI1RyxLhkQ1WTKm3kh2xhInPU6FDizT6fO8ddjzJnEAkDQk2fcWMqT8AC2qJqOcYkjQEnXrrWCapRZfkSALJLp8f1w8ruWV/fTvT025sKm1Iq0tUymrmL9kyzWlp8PDOVfnKOvGvXrrdy9/aAlUZm7MfOCV96+Njs6yZC02Qme1aNrlPPkJwReQrD37xCmnjB/fJCeT+Kw8PzZCr0L3T6H7f/jErFkeT+h+xiPW0thqnoEHj86ThW5yNbCaRopBKUf/NUOG1tNwNeZo+ZPxQ/camowzj7PChlxeQ66tIRfWOMLBx4GW2ZBvqAeqzxQbHnw1GEOTdPmeTzuIHH3eWjZABBfa2B9YZYNie/9gEO9E9ve9MR5XoqHSlBIdw+DEn4okzEEVishYlEja7Y6Kp3Vgcihzal+AyBeXGbEanNqu0b7fIlbL0niW0HqcdFeXmejx9Fw6ZHjMqkvwQ08y6OV8br+hrwvPaGRX1x2Hdt2mndbkFUR/H6RcGcEDmwlIM/lwhuqFkpVGGrQuED7PPvw8+Ab7036TdrjfWkoXWZNov4WeK5dUoqqbxSjlxnE3ZJe6lkB5cXP+dQUTHMi2Rx6ZMavDN34qbQlN1QLxM/Vp5mQzzdIN2hUar9JaNC40hetONyWaXDH0qXqHvkG/Qr8JZZgrmoNjEA3Wnoye1wfiajvB1+l572B/HGV4E8tycr1ykWZvhfhZr7/Pvw9WwPhe8Ra09vrfgvGRcJeYtXkCkgTcpN2j8XUaTNFQffI0QxMRWAjNsU3fqfMrdOjGHD8MhQpMCRGNcBzoXxCP+BAed/6tF7m/tdevw+csEo+p5jhFS9AIC2UYYOedBLNH36YLgusMwY0EexyIMF283TtYzV8Kg+dgNWb2fSpwTM41h4sJj+CCq/pODa7XoFvr0biGYIg03wgYI0Gomb3HZoonrdxjShDGQrPiKQ2Qmid1uJWY5nCpylMKPKCAojpu1OAqDc7TADkNBzi08sUck0OiDuEGGNtf3ondW0Hw6aRNpROqnWBjsHIBTMeuVV3+V+DKLvwwIvFwsnIz5SEBCyUqxFhVQfBaWBcOIBgbSEiGcqAaciwyb/NfYQFBIUIQfdAa1r7Oms0C5J1TEU8KEIr2ogo3qrBBhRUqtKgLVV5NS+tw0MIExibNBmr1XLUlsYOZC1BEUE5e6RrcytcOo6XZzA1SgeBuF3C/ZpHGn5RsRRFxYLbnQzgEwWvJY4i6AP8g2IXIwNv+gWLCtxJxl/pjxfrIfmw2821BQRI5bFdhlXqeyk8i+QFJs75NA0tgfMeDORzkj/+Xzc2zBk9Vaix4/ELJzyozU/KTYdMWS69Qb1L5QnWlypGRmk1egIWdw3jIL+z1r1gQ7C1LIBC5ID0bzZmrddiiwOUCzhOwWKwWqGeGmCoEiiPpvSWqP1eggHiqo6jyy7W7Nb5Bg0JLYC8igUW7HymuXRECS6Uj2xawTugcJrfzV0mRUp4ffJn/bjp+2Lm7L9jXK03zKnFAvCU+FIpEskq0EKZwpXZz0EiiGChwgez6uzTYgBaEa2gnSJ8D8l3r83krvBWdw5EL2SmJlzeE2GlQitzz7yPEdoIJ2RF4NZhjewVcIK4W/D4NFmmrwpD5Es0aqVsS3iUQRxKP0NbyrRGwlpm192qA/9/GH+L8In4t56s5LOUwk4fUGW3WlRpslFqACFRLAx3QAqLakshwgWSBUSRbG5LDsPnhZ73UNYSO+bnYF4aPhnYzC9AFCc6FeqcC4kYFeI8C6xVYrsBC7AaEWt4pRaGLlCFMw4MK7lqFCq6un350qXJvsM9t2Z9mjtsibsHmLQWgJXQLpArQmmd8nXqZys8YaU4iFYF1hqvCvFUoZRZzf8WLLXj5QV0435z9gAbjdLhaeVDh54orBV8tYJqAKgHjBegiWaA82QpxgXIreiQVtX2nxr9H0hbQhXQO7jB16IzAq2KYYyRlGK4NrWstbTjr2EGlvvrYQZEbjqeTXWjOQjzv0eFmQvVWRFacr8CVHDZyuILWopkmzhWouiJJRAijdOuXo/52E66j60WXRDQMzy4LywgJcUJlCNV50ID6MbiWUH2BX707Etfl5iSpqcm0QA461Ds1/qACtyuIOFzA4Ts8whGt0y47vspG4BWGU4h/3hBWayETO9rfR1hdBtG27wjhVW/mbNSu0jg6/lvFg4JvEcM9oq0zA8PAdlrwSGsrwuBt/xz1hICNE28Pl6uTzMoN0jHdq8IiFdD/3irgGgEPc+jlcA2H1fx8zmv5DJJkcixCQZEn017uq60N0xubZOuf5UaSw3B44l0Lh6PvvacO16VJZvZdKtyswmUqnKfCgwKCbgUVKsyTSHI7IwCO0CCL0pcErX3P0oJ0XmzOvVqanl8I+KGkcIMljbxIQCIpEEzXsO8fVjj2/oUKeBRyHCKoU4rK9bulfPZo2zQ8jxSg1qDxqBjW912hzg+yI0KHJm+E2aRDnqNH1OtKjx5RPOG4OtlV5sJrJK4YgFmILiY9bwngirClZl+mwUNo2i5QSNFEgmLZ3rGo32Hi4pSxqNQqC2Npi4bLa5dlCkfFOqBPky+Ak2Ay6tOx8YT2S+Kpnki8LzTbEGldC+eupen363Aj+WVC+WHEE7HmaJAvitQwxJQ5ENMOQpZJZEfHVhptiS9YIz4jtAxZfCaUoJYNriVct/HvchGB6ylm9XbtPo3/UIWADUAGXabdoN2libUSy6tHwc7Ga3Ssguwbgc0F8D3womj69xE2U9Dc7GPhvKNR14yNylXKdkXcJwX0QQBQuKY7yYNpqDK+gYCXGvAGdH0cBDTdn05A7vy4F9v/4gM102pb6pfGWsxx5wMIHeAejKWUGxXOUb2v5rdyrnCQbpKh0KCnlF7RN1zLbD7bnpE0rX4DzCVQR3+j5BEdzUE6SszEhzVYTD2ICuNUVOSd7W8GiGkRFEhbVQg5xKV9/r3z4FIOaqa/72y4wLIRzcH+ajcn3KjDdH2RTmYRw+mrBZwv4El+QPKHeklRMfnTOQEM5nz95aNbZquLCkNd9Fgb3G6Foob/FYQfyk9COLSZRc/oL+t8ow6rdLDQGA4bOaoMcw6jYhAJ/15/f6uEj/7/LP9BhD/4M944HH6HWVqkQaoGbg1e0+EZicOD4nhoWE7inyEBIxD5gf8/LEZgNnqz/wtE5Ni/iwkReDjYqWbtFhXGqeBW0U9ezXkNb8VoTxzW4F3ETIP7FHiUw+0oU6pCXkP6DHQdAb8xuu6EtAfUIELf8//BQkh59TPE5uiHSpqFiy3blWY6QrtduqozOSxGAeIozwpCA5kb+yqCYhfpNQpBivKuNujtVRP8/2YJXXjujfnUyfqtOr9Ngy0aXKBBjdaq8RR0hJZTQG4jEEcACObfYQQFLYGscUha3vLfbqXAzP9Wr8xNt4fli3k1olXwG/S7dL5CP1fnW4LmB4GpFHQIZ6BHPQPeighodvwzSj0Fs8Xpvf63KciIrGPk3azdiwnBTfo9Or9Mh/V60G0E4TmOB096iq7O49QxZOVENEXwssUsukm9R+UbVaiBVgR1jwY32u6U21krigkPikgkN7skPCkbIwCKt3oHaywf2hwW10y8gnIsdOrTVXCoVtyMcnKhlJOgW0czpQj8L9SPtsKMZjQiHfk+//IOKIXTZGoIvWv8/bTzR5i+dppVT+vQp8EVsl4k7pIFh6tUG6OTJRqWfyE0+Cihpef5ckKlfCQqI5zMinkwU1ow5Ervqf4nUdSMSPtRbY65W8JH4EHPplv0hxmLgeGkDy+yXG5BQsnqPd1/ByaCLNIHzDMnrlNvUPlyFRaqMFWFShUKVUy8Nii8RYEt4gE7b0IXoUhB08NN1SghZXjZJaMD5QuF7HcrBtdKNxrR77PNkg6L2w4FHuQYEkGwJkLQrrAjKQk1EMb6fDSjZJQ+H1YOWdEGT/0vSfdy/xz/SbTwRMgW6eijym5S4VyrmrRSFQuVjQqfju4gnGaKao9DducwusNj2+Wt0CEhd/of5VcOr5O0WRW6lxA6ZoYvCLE6FDDKzOpd9ajKX1GhX4b113I4nz/A+dfTAhhdGeZ1ol7Pk5mhmN4weJ44b3id5CyzyUr/rwzFh+NsBF9W31X5/Sr8gDT0IYlaQDPIn2G4qHBhGcBkxE0iNxp6MHrsOr8Tc8FWmQsScmv51r9F4naqWY2IbRRQLaYLbhmnKzSQaKGXDc8FIzByfClGo2aBiM/ZUCqzQMKnBZr4qgh8fGbifV9FS0cUazphM8SRG585aTA5kPeFZGat2bJTEonZ3wqZAN6pwjYVrpQKW6XCuwq8pMB25T6Fn6fATRy2DNOkYRp0XJsZ0uHI+k0n3En1GyT/2IefjcgJO8zyLxT4tfInCR4t5/Uq9KjwsgL3IzYKhNVdTkybYJhCobjOl+CbUVTXR/DmdLMe5VTWWBaHkkRZYhFSWGV2jr7kOmRJUIdkoOuws6yIqCMsxYKu0XXnLKhDdGRG6Bl/bIZSPVx3us0WS3feUYOYUSU0iBklLpY33afCJowjQyoUCAiZM5S+HK/HINRdwzToLJgqNQizP0/esTrxSs9wHM83Z90vcexTKQWkSg+vEhDA8E5rxAKT5w5tucbv4D/miCZcEqZaXwXTUXD1hnBdAuVW9ueZcCyVn22P44TXbBsWIa6qVR6VtjLERlT8czXMUh9S+DVfF7vRM0HE7KJAJuiZcPR5YBF1S8oD06+yde4WeAA4UOjsJPnmTLfSwBFpVGQeiCB+9FEvitHR02Ue6AvGymVm2q2YWPJgxoeNahg99wTLoT7ZdEBzwjM+lNBp2GjhsVxlmdXvBUGcG8y8a7XbtYc1cbJ2psbvVeAqhUzpiaSAncOzwN1nwal8spo5uHYufzccjpNtMKe/pEGLBtUyxbgZLZQON9lZ4QEBTwl4RMC14nbBLxFwsjiTSqKhvIg6kPrvRNKzYT0YTEfe8t98FvRhRI2JYu7grbP5u8FxixCeG82Zn5MeXKUd0MQ0DQwNxmvwc3R6OqzUYZrM2zarsFKW3HYQynCJeHQktvwEEtlhPi8spd1zFjxlpZSVgy8jM+XQRTiet5hn/EODA9LRobyfrIEc1UVc/yEIXXTT2Iv36bBNBxrX5d/RYZEOxch0Qv4qlXeo8KiAi4jjZ37dJHRYVDGSkrv8L1mUoLVeNPh5K3/XKjuH0SJjoBdUuFaFC1VYrcIS8mEtKh+v0pDltTLsx3gbxWcbkqvcpPAdfBfneOHSr5mlhpxaENHt/l9ZwqF8z586jb9rVfZsPG0dnGzmblZ+qPBHECwN8PPv8kswMKScldFa6cPT1jAv1hWRt6Ke9PUqTw++PYfUJCwG1liFmf4jGns5m1/ExQwONWFJsVVLrRiREtstU4C9toP/FnPUwa1n8Z9F5A/lZsqZ2gVaSEwxFpIaNSwvDStIB3Tbazu6vg64FFZQkvLsKrhA5sCh9pealajQMvmdrsM+DTZLuVypwT6rzsEhDLSOeEQkxSRhB44nYMOVY1+HXW9BU/zSEvi+fx+/aHi9ZYHpewWz4md1eEaD7RqVnGh473wav7DRIDHXaKwPhecEotOuEXWfVzrscguGgojHHYO9YvPwnOZUs6ZDZlCpKvxFg/c1GNDgLg2WazSMKLI0kKl1UIwpPiPWOL48OoPhMrzV/0EH9EoDR/i8cexK5awgPnZsVmNmfqrAzxXYLO63shpbdi2wx4nDgkJmORSUhF4C8sY8uBwaImoFdWbWdnGf4A+S5t7O+cWhMAuZLazRj4phJQKreI0QRKDe8jd/lzVWtcWv91KWGl7/mGxmt+hQrYNTJ/PgDObi1KdEhTMi1B5ZvQsrtQTqOpR691LRZdickUlm1n1yQAwhGjqmXsHCzoiyzpdAChR1JDj/WzJ2CPGtwczdoMq67oNcIBQZqy7QIKy84hi9vGLLwWjTYHr9ejDPteHMMYsxzrsbxU564xvUu1RuTaMYkVAG+uqfBXHDRkdWdEAGrOtVNhz7d+jt9r8hbh6ul4vMCsxdbtBgqkZzkYREYKNEoFqNrKnotAcGqeeX6+bwkDdY3qGkkTD5d/70f0TgcZo56S6ZQ222dJG3yCzqBsv3rFQ3qspT/G3OwzLHYJUnTLy+So2nQw5pUtpIGD0EzWS1wnFqkGNp6J8Dsz+Gp5DO4xd6YJRST4cUNfzoPc2/A9PIcD/TbBbJGLVKaVEWKqJQgRbKn+WQ4RYurPF3ijGVgEMdVtqBzrDRdlnX4b9diTH7MHszyczBtLRVkPG9RTyAZubECykRNZQOm5T5mHUPRMYP55uzr9FgHLm3zwW8QEHNtXZeMM7OX1DmvqddT0mWZW8xghPokrKt8bZgEsh4cJRo1CSwa/TcxZa51m4ogTNkJijOmTF4o9IdGVtuMU9+AT0RZewbNT5OAwvba616z0YhEFtrLGujbo0SypxwuQbB6uM1Cohcy6Tag1vowplT4myFxcNQDrzKOzJGC1MWRLwcOmV+KM6ZhW7sbxvZsLj4YrNdZs6fU2j5guCBGpDkrhx+75H1iJMksijDP+YgY6SLwiqlXy1F7BxREQqo0oxuKdmUI4pz5g+ezB+FT4bhe4pZhTkiYUdFIQV1nbJXmnxooXf1fyVzHQUfy7L791HHl0KduH1YnlVlZt4r4Apxk+AnY/D0IIivnh0imOv9vQjh2O8xO4yMTVvMEmr8HiF6lG3KTkWsk7NlWvBTbBBXCKnRgbwxTKc7R9Vp0jgUCnSL57QPLlLuI1i5QVqmm+N/iPG6lTZeoFHGeK5yr8IXKbAqInNkVjwxaubYKeteuXby+JF/2Xp4Gn6nZh4b16oUh8Oj3HFGFY1NJ2tcxhaY0pykQ5VuqfIG9QqV/1jAjwRspVwM2sRScTZNUwlmNM5A+ug8sYzGrjflh0Krj/yXEX4UJ/z22A+alHL/nyHJ0pHcsBrK7Au0qzU+VYMKG19ZobBm+mygwZpp+kn6Cl1IxO8QPxYc49Jbw0Ljr4ZrRDU3iOvL/vssXKmQdOzJSUrN4J948jBct5ldmOf+goL0K+0ZwRLhjeIq1Gcd1umX6XyCDvE6KDLnRc94hUpFl61ih9glxHfFJYI/ykOJ41JKIp0BXRqO/WgTw0bqeHiQb9GAeaN67GiDUhnMG3ODdn+d2aar8DmNUUxTz1WvVF9Q1SIVdDUZQwp+Fada0A3KXQq/QoGNStAidVLWFpY3OjDEcHxJ3mhjuTYi3v6x/7n18AzljNWDHkQxlDPmBvWywRyLOnG3hC6CEXF4zhie1QWdX5c9ch+WNPYhLBlZ1SiTIuvBp5l1N1g1C74qzFdgWLdLTgm6Vg63L5ViZo19UjhDEcWXh3jBzhFEN5H9mf/MVfBjis0/9R8aXDuP/wRWRNbnppoFuzS4XYMLtWs0frMCi8Qq8VUyTxtkWPb5N//lFlAK6Obwg5h9jhgDmEGDvDSFZQMlolYELedgXSPpH5Z+0gAARiAnEFuOHGl/w7/DwoZS0MG1TSLV/wBfG4FPmzn+ClJ49OSh2unXTD1HqIYFnPLOwbXlYtVgp7hk+BjBbLNEzpGRE/7vVoHT9q3bVLFcha+Ya1pDt2EI3O1/dRXskmkm0X7bsVnKrGHzK4tuUu5ROPoFWan5Poez+IX8hLPN8HH+Skv2EaAEN1VcshthtQXp7DJrA2XfVdp5MoynCqP08YsF7OLwI1lD+rqiHy75Q/7uNrgEAyXKSkkfTd5v8b0t6BsrzNR9MptZqMpxDqF8+ThpILWWBZw2/h+S0u/y31jvUbQFZarMTNqiwdeu4KDgtMGlcIpMQVbBJXLwN7z9BabvCh0WUlGWyornydqN1KCvWzMZRXbb4AYrkm/1950BN2M0/1wkD0l2i++SCeqVNPOZOnMDzU2/R/mqomtjEIbADv8bbXAjyi7xoBvuHuxVnrdg27LbaOb+SYVn1JdVvo8GsC7g8JXENqJMgqAkoCVwkzXuG1EnqdGBIih0SSSgF4emphy3ThKMPkfWSTyD1b00UhheuygyvYHCiPZPCyOBFitt+x6ce9srau+IbLPJzF0hay8pOtVlWzmkfrXyy3HqL8SmXlhpz6eNqIvQDCVMSa10fYV2rsYXnlBdxI5nR6vA9PrfVofXRSas1s5H+6FCkXhRcEsAaQ40zbcLHyj8pzlihL+ImGzihUtlZgi3r/QfU34yvC4y1cwNgJZAgzlTIBz80uQEhud1wXIM5XUE9g/KKRuHw20186cTXOLtgwrcosBXhzxqToSwDVgqczSC/Qv+vJwYHw57tjl+n5xjg5YGiZd0X/e108VRELDKH9jriMA+jCT3Rc51KTdT7ldotvRtNJMyLBtTRsvGZJFF5mPSng4O+S/rgFaUJbin0387JWThc9uazEKMOlfIeSzn81s4P5lDkZxsJyKG8MJTschB77BUzCp+EBH2WHto7mm9mfcQ1RRu1fhikl970H+zwgN5GNfl1FDk3sAoo3eBBOxj/+kXw3OUgH3xQal6XcR823PMaaEE4T6B4Rxcb6dgLTq/R07/llkYhpvfFz8S/CIRkdHQ7FtnAInjzb4NRdmRmdfH/h5CjCK/j4/WImr+Q5AdOXe522ylvOslTYTQxICvSYdyncJh+WbTRhqt2yV4p8xcQtnh9+20ZSSKo6YsEBS1IIbv+G+1MMRo8PDRKxDFwfd5DovE8QpzkZVvXS3HRZI0QlWocmDiXHvCzzo5PpdAyxvdr/MA4na+1Un51tfiaqjyE4n3z/0PWXhjIPnZ0Z8h3sH5oqG59z3mAkywrlF/oXIryxKYYSVRkgUvyXklG6lWTfPvEzUQ99KsE7iSJnU+zEmX+Sb5IlFktiXtdX+5bwS+VrGqaxjOkfGDhTJZUkQ4bP69rXdVZtZ5Qo4S3qOIrXKkUASzLVS3gOWOULfIPOtieL5XyTv6G1IDbDsvyIsZ5vh76YXK7RrHsORscZF4WIiT5fsWwfASfTc6iEC3jO4gIqPKd/2z1sE+O586Nr5c/ANuDIdLcV8KKfiDWkhqtWGdPzA87ssNxn2f+8+y2ic3UK6YMnWKaH+RWdGnw3J9g07zPChjuEkTK7Wg6gShBobtwkH/08grXNw+8G+18KCkiTC51b+FrxqOy0qz/gI5MpGoVWo0SYneR7LeP7AKjIHy7ddCKvjWQSRqv/bfsg7FqkGmVITaZ4PTRFtE3y8za9FFGSokqiDuC2TZvEem2TLb2aBcofDtYbKu0ksHIWkfXRTs2bjD5PwV/73rYAAMq8/U9GPZmGJZ+NhxaoOZt0qcJ3ikpAdDVVW6sbAXHkaVdzu5WgdP24AKTo/MIzVWa+bcJadrPBqq557Mz7SHvSM1arj/Co1Kr+Kf9ir3Hl3arp49LG/vNGu2y0EYe4bxVSp/1J4HQpNALhDi6rDyWOAVrhMUwKCeeSMKFzTWN7i2nT8MD8ki3rDaxcMa3KHBtfJNCDRoaJ1XhfkzXYh/onlBsMNrF/fAfBkLtfPf2HlXCOZpZt3lcnZJh132l0n7wkAaK5myWnw9iR9NE4/4v7cKfgn5MgtDlESW/0diV2T9YLVpykkYhRw6CJtEWVkRd0uZ30ZvSUKeas3GwAjnh19V7O23gGCk3K+CF2CixSrRMXilckPk3MJWcxxGIHcHVW+lul3l1isEJyj8EjhEJmpUXrBB8mSENyfIB8x37pITCOQruLcJ2CK+orEPt/X/yz+/FW6G5l6lZjDWv+8iKFeiWRg8J5tuFtipB+Xd8o3kryX9AagyFfiHf2UrbLWrZwS2VKy/IxyuTu9i0LAnv0+BHypwNg8WL0awcrRsVyp5K39bMvEi/qpM4yLoKjdTH0Q+Uvn+RFUpUosO+a9vhVuljSYKVsvxzFA/tZnF6BwW0DQozN5JMmiqzv2KOPMri+YIkWyF+6HMhnuxf4D2qLRg2zI5UdZ8CBo/QRmMEL5W2GY3flVgTnwo/60yMx6kuc1XyWK7tMC2+Kl2Hvr6gK9ixISA0WoE4sljM3utPCWUz08wE2WsJjNc+foIiZfdroV35ExlCBYK/H7/envuxLHxvcrrcyJxp3nQSbu4NbwReDclkEyO1ngQaW8A66XoAUmiesVp8JMR8zKsOSDu4XNAvgTIcSsQ1AW9sILmZfirlRvhJXUhc7OTTI+IRciKg7lBF27dlCsyZqRkGO8r0KWsUTYprynvKx8pmqIrDtPdwzVXHx/LGvv70w6mHewH38DadXL5JFrnZsBzsJP2vNNzC3PtP3hpyVjfez75t0Rd+NwK/PccQixV9vJL1D6ktcscW61N1xZp4ufa29ofNFHjaHUsdogXHe84/ugQDzj6HNzZx3c88Rghil/MONWZpfwf9t4EPqry3B9/n/ecM/tyZsvMJJOZM/skM8kks2QDkhPIRlgSlV0iWAICKhAismmJIkRAJWrryi2p171WEFER2wu2uS6tIF7r0ltBu6jdUrn92darZPJ/33NmJkFRe1t7/5/+f39CzjmTmfOe5/k++3vOvE+cxUaW7vaxLKs8jPciTOka/klXD6Fq5Cddw8TKetb2rAXsFZgkXVIGX+3JfJT5i2eza9ftRdyhzAgw/f3SukG/yK8b9Gdxv0Kka5fGlS8r31ZyZkaJsGgoTGFGZES7kDIyHibOMNS6RRAd5A9AJxgQ0HtFIte3czTFiZfvIJvyy8jGbE+t5oAuytnAdXBbuN3cEW6UU+3m9nL7uJe5tzkOcWBiOIYuwsPQRXgYuggPQxfhYegiPAxdhIehi/AwdBEeRlqEh4E4QysnZgup7z61AI+0UmV2JTlpISJTbRzix3LLXI0d0NWvXqeLYRGRWfzhJNWay659/xdQTFfeUVxzILNvHUJn4wMgmpUiUvAKQXFUcUJB8FFgulbnkwQiRCCSVuUjMNEFYQQJJiwtrCpeR6BCElT4nxwqpb/aQqAaef/a/vcpUsrkgSxUBKu3CVY+eS0n2DO2ltPjyuySpgYDgQHxCNuZHFwGjQwX+VMOLPcYWCIWC4UUFq0OstEYUxjrbHRpJ62YXUXXzrCHAdG1ocjftCAWBVMEYLr80+N09Se6Wtr0C1LSvrFZ2ouOkooU4uGiNXwfjxHP8wLPuBm+T1pZar2oUyiobBRUNgoqG4UkGwXQxaUaFB2KLYrdiiOKUYVqt2KvYp/iZcXbCg4piGwUf4dszrGW1Fny4Y8WOrJrSfVIi5Rl/0KcIF1pq3DGSOFbVETSH6KfEuBZB9KqU1SMnFVadcrmT2VXnUpToYJyf/RbgeaLqxIdobujDcrkjh337Js5c3Y8OnUqkTEzTsZK5ISeJ8y8xkK7XbwjGoiYjeAB+qVtJFKBH+QdKeSkuGpEpOJVgopR8YfImxppcSYiPI6n75pFI2JZ0RlMGVkoY1hWoZck6LRasxK0ZiVozUvQSiRo7bNiZOWtgpVI0Npnp2NtFnmNhkpQQyWooRLUSBLUgFHj0TRoOjRbNLs1RzSjGhVdzXmf5mXN2xoOSUtaY4WCylAhzuglm3q6jjWRoYLKUEFlqKAyVFAZKiQZKsCjiCuoIrBbFKA4hxT5o3+tHKlwyCtZmj+hnyjk3yISfS4vO3nBMH86ydHfz4gPcH9/Zmt/P/zLWSJUPLzjbBni0XncL9CzWZ9mehqxsgdj5cWDZQ+m5JWCkngwpULk6B/vI0bJc8BRXrEiZ7EiJuc4Ukr4Wx0a9wGMAqZaEwdizEDjjGREM/5aI6IBiZoRew4Xl8WtJ36WozsuWQx94/WuYz2fdnY0HKSTdmIgTf39VxOLIPjtPXBAwk0guP1Kwk1DYoGJI3mBWqNS0pX1lKIKS+nDt+kye5oxgNSc6m929hqVisKr+keDRNOXnuOfUVaTma7zLC3i97ocBbIrYcsLOmdxCiftFKrBe/ruubWjg6A1+NhjX/ua5CvG5xZa9JJ4i+QeQETao5rc+oScRi2qKUBqCpCaAqQWNQQgNRjVHnWDukO9Rb1bfUQ9qlbtVu9V71O/rH5bzSFpRXNgx61tKJ7Dej/fcOMKoCZ79iKG1BiPfdZqqWLIofFE4ckThceoJWbNUMo2c4Z3tZQ7DN566600JAJyksT2YTZEeE+LVq0iChzHkMxeo9XgoJKTI+DjKm2KkRdNP350xsjRl1BDA/EGR0fo+oB+E/lJy3dgH151cPXqg6vg3UwRvHsdfD8zha4rmfkRGwK/YpBXsq9lztAwPDqKFkEQP8593xxi/yCtHfn+RITsooEQ5DSbG6GQrphZSNtK5da2HW1hfsNZyOdPS2v9vg8Do3OQW1QDEgRnYSPQtrNPGi0pox/8tHV9vlf8tUyYnqetl89D3eQ8r1jAoKoqobCRqRUttlQt7eVqrIVauek9ZHuzA2KslEbuKplGK0LFooWR2y8zbVRWbZTQtlyTeZTtG/E3XhOR2jBzHnPT6HGkQXZUhEKoEk1Cqx5D2kP41ScVJke305UghwdqasroLrzSR3YHXYXqYAU5EA2lIuMpLRX19lRpqXUCPclpQGlQpg/hIdRwUdfR50aOJuPEbpJJutTjSCJBF3vMDNfGh/nXR05JIuWsdLHHdIr4bNPYob2A85uSyrE/jPuYZeywgLmp0u+vrAjMknflTn3m9PLlJ7J/zHycPdgq7wMV2/2Vlf5AReZNeR+yroarLpCPZ539VgVCrIRPRR4fDzpPxkY0SOAUF7ucrm5PoZr+SUOdEEGCYazk5RNOZAClIYvD0HBCXkCexLHXhyF+PBHn/xr26SqhFedkMLMfOs/FS89y9Fm6/WiFaEAeKGI8HoPX1e3/YopFrXedsK54ncvllLg9KDEblwjmj8dHRoY/w9PIUTlefwk/fps/7f9cni69oudzmPrGN5aj/9v7Zf7//RD/Z/0i/2/scXfOfnAlon58PziHNLBSk8r3hIuO7/XAZPaMtsMy1JXNUXoPqDSkesSPa1kFR/dKhIHsSQHDqHmzLaXWag4xQIpNlQLoa5JOya8xqWXIa07JPk3KH0V8uLY2CvwJmtyfdYRofk8OXs/+jjXpkfrSLGu/t709+6u+edbNl2Z/pbheN9rOPcEcJTGzjMrc6GMEwgMvqmlfi3CxwdI41lP+ttF2vJi5X+53RT+LPh77rF0Pur/ts4SGb3NPcE/LNPBhbQuc5sqkHne/Gdcj7+lP9chrQYh+/svfR3WZO8fzqG3BJDShCtEp8SiEO8NMY9hLWCWvQ6LWRrtuSk2gQnnZntVv8MM8Xwp6FRQRzeRMrd3klPSjgA5RkB2iYLx6/P3ny7xwijGsKC887Uf3MbspNz43O49Fi/wu0rAvjtH/+e8TWUwn42vy40+G0+xW2u9Oekah+jG6VPhPRUGCC5BH8GCzp1iCDgX4AA6AW9TyKbfcsFpGLjrWn2v6Wb0Omz7TC/EL3ye03TdejiSn/MHHx4l1uqHAK2lq3LfFh5GP9wk+0bfGN+hT8D7wkdCQbaAmXeO+cfiTMUaHsmNYTXorImOYt5gxMvNmwSya15gHzQreDOavegxUB0HuCfZPeV7egx+M1qBaMUrzYwEjQWJotWeLB8c9YPR4PA2eRZ4BD+cReXPKI4ZKU55ct0KpY13Wf39Ix8zSRfvR1aBKMQBIr0eErtXGLUYcNwJtCtBgXGRkjXQwIx3MODbYVz1Wtj9kt9wfUuqdOIt9k+BVTMJKc0UzrmhuKEk2YuCbhKaGpkVNu5uONCmaUE5/cvSwk6Qx9mfH8JMx0qIGQ0UxGamP9iZ4QnQU27WIDCW6gHcJrgbXItde1xGXwkXzA2m4nn/IeDKPzIo8jy1gIJo3RawkBu1pHG3EqxuPNL5MDtiOxr2N+xoZZ2ODgW1cZgLqhCbzk7E4eWDy4GRmsjxyugfkTpRjfUrZScyleXpbwDHmT71FJDKN+d7/wWdRIvMIiUheua7jw+xrqBtdQ86ZgV4g52wQTSzT2ba4bU0bU9PWzlIoDo2+SXJeu9QCZBqNgNNoPHQSXzUNm4ntmQOWgPUWs4IEShp4pWjpNJhSyPGyA1c4djtOOxjaUnXAccTBOrJ5GwnJcbmzazotiVyqOUfvw4+zK7M1p1SXZe3MX2RnqZ25trgwclHJiCQpGHQpeBe4zrIzqQ5l1pgV3A9y/fvGeh0SPtulHofltLcH4ex50X7etIjU3ASMnfHOxZ17O/d1HulUdMoNnWQ3nM7qT77XIB1H6jFYfZCe2ZLPin4v2lvEoux4zfHmxc17m/c1H2lWNOfHkwbM519f9ZjZfoI2uZ8g1XP0HXYHqhMDGBIT0soiIlBPHSyuA76uoa6jbnHdmrp9dUfqlHV95nQdbalkStflu6JS7mU6mR9yG+UehNKY17LDKPEYRXBI9ATcGhMZ1i/qiD/wr/H3+Y/43/ZzyN/gP+Fn/PlGqPmxwhJ9x7JjrSL0TTlIzDBOhnvrqXiJXSCj0VatomAypYzlFeWLy/vKT5RzfHlDeQd5saZ8b/m+8iPlqvL82F1n8/9Cnv82tJFgOlU0EvT4CTAwYf+EoxNOT2BJBiuqJ9RaiqS+mVRnbQRtAs0WCs2aur66vQQYrk7W13TO9HO+hPmhIpbHow21cIOolPZF5gOLApj2huIDPoIK7RHmX0wQkWAY13Mmi8MLeRzaUILQWXFAUssPRHW8zCHQ02mrWlFPSFssNbHdV86WS7Mn+QT0HDzPkHiOS/J56imJySyPJjIQLwld5k9RJw8G0XE6eRZvM9ACwlvoSQwdMmv7RaPE2qc4kxg7B18zJL7KJFoOPiVxlWXKSGkpz7HFlY+jhPAUHp2umMf8B4mXi2Q9Ya8gBHpFG4PV2b67qIKvwBXUI1XIfZqz59K8AgfYC80h/S+knKtpIkIBKZM5I5p9PvnkMB/GYXpyeOzk7LmFzP8h5/5SPrcqe1Xkdssn+nk/9tMT/eOuKskhnLlTsWQczS0SzSTbI6ZrjcflJkopmu2lstle6uxiQvblODqO9paJuRGUoZA8QpSOEM2OEP1svomj4+gfO98kcU4OwvT8cPb88KfyTbnv3ZFc3zvtZGaNogbFRQ2gFr5FaNndQkznY9HW0uL1NgLf2tDa0bqllW0Vq+pTrRIg4/rpUl2QxorJY6FOMtaEp+AdN/BucFMSPP6UW44nxlTC7TYYyKAk9ekgiRDroYN6soNKldyY33RL45aNG7ee0PgO7Q0tVOPq7NDV+aGrq0MhMnRNQ01HzZYatoYOXTN+6HP2/Ltc8d8oKQaIHXaKJKQd7TzR+UHn6U7W8fkdAMd6Q2X5fyXHv6EbRch4YakO+SACKBLRaKRBwh3hvvCRMBs+u9X2GK+v5HjNjiHT1CjR1Hii8YPG042so7HR55OGEzvEPvGIyIqfpQlZM3cqr+Tezsu3BZ8gb8Rp/29jO7HRdaKhvZ1tpON0UD3pyOpJx6dKo6yuElt/Oy/fFvRWvrqZEfGVStXN52tbPndxS2OUyfq6AaGo7AX30wbfRiMdRKSDiNlBxLMGITz5MzPxQXYSsTs2qw+IeRI1imooEw221JYyMtiHYqCsTBAaIUYCXaxPm/bEGmKLYszuGBjJUUdsX+xIjIvl0hPaQy/v68Ms1bVT2bFPs1JejPkALA6sCZA6KEA7Hwb7tLrU7iAYg55gR3BRcF+QC8rhSYocX/FYMs/4Z+N4pvlb/DGgjuEpjT61JtoXJR7vHtEkuUtAMT6GYxTHWM5Mx+bDv82Emanj6SJvBB4n5BDk5oqmQIA2B0RBPoiDdITgOEP/+89HzZkLxve8NyyBiZm3x/e8/zvrSKnnveJ0bnwybhUzYFKyr0EMdaL1RNtCUgKg1qVQaE2oL8QsJrvB0P7Q6RB3aPS3YkMoqCKqg/z7/VjwV/gH/af9rNHvVdEQvTu9L/1ymvGkV5MDxpiOpzvTa9Jvp0fTijQEaI/pgFwdyxkVkV9USlry9o3DSleup7h28ujvmTMmBcnLr0IHCWVm6XaqzZESzItpjWkSiSzpbNuBgq+RKPKJWKvXq1SNA6pbNEdVDIO9YlN7yitOTnvF8jpyEC4hG21RqsO72ov3eY943/Z+4B31cl6gU3diZXvaIDaQ30nkt3ZCyiCabSlDn9aUWmRYbXjb8IGBNRrihg7DGgO7j7zChvzEq9Quu0c+kDsuUptJ/3+TJ1mHuHdzOkTq49Nyn+6cjtL6WXHJWG/40WPo4ZwWfvn7qBUZWL0iySu4V+hzcvLcrCKJCtHNT6PC0dMi7ypOOdkCpZJRq0zWQsZ2CH9wQK8zfY/RIgZ/gAD/TjQ4C5CNVTIqzuFANj1t56fR6dRqldVmMqkOMfwBm42hO+SCQxDcFudPDCfj5L+ZNsdOOuPvmsy1jnhc6sJLflHDcEMyOWwir+j/+FHpAcVorhdbHFJV1XarvcBuVSjD9qTNb4EHM2bYMf0vvxdSDoexMZHktRVFUyd1QPBRHGz/ubN5Y622rthqTax18U+1j/zX2Dw05d14GRq7l/hC7l6idga8Q3JIl5RDvihqg35nIZ09CEAgm3qm0+POK8idx1ngtxkdEp4mcN5PnJCH3oY0BuIBHKBzVoGsE0qfs06cwTxJrukjeW98mjiNONKPRO20aakUvfB0mP7pnPesOm4GXETOjYpqcjKJxYvoTdoPRZMolpTQ0xsXN/Y1Hm1kG8fNeJyzHvwbx0Fto79mL1CWmkN4gOqa7jkaG0xK1WH0AixHN4oOlulILUphMdWZWpxak2LdqSDPN2IvtZ4ipSbFe/d6cad3jRcnvAE9NC4s+6SM9meiAVicLGWvoqOwOJUSVaoUSsFACsTUQGowtT/Fpg4xdlGLPd64t8G7yMt6pccde9JXN8g2lk47pP640XR+LuWz9L4l0fsMxAi9t34xvYJSTegF5OW9g16m03vai93/MKLX5qj+QpyfH4dzfFEci/HO+OL4mjjrjn8JzqWflBKS41mS4zmS4xLJcRiIgxgfiA/G98fZ+FeH8wsSzneLHnLpeEMcU6J3x5lzkv35cP8DaJfhXvt5eBOcR9/M6/WbYpTgXb+oHov1++uxuz5OiY5HYC9NtfmIEFkT6YtwiYiPUOujZAZGU97sviS7j2T30vsWh/w+2Zdk9xEpdJGD6ohnNLWw+pNqwnO9xCthul7itR4G6kGsH6gfJHSw9c8wdkRyH3L+RdengvQpiEn1KRSEoMw04TbLNuV63G0qynhW2c7J+1sS77KN/EIskHlfU8+M514i1+kNpipkDDAiEJyOMO5/IhCyCvwF8n8+K39S5XbULqrFYi24a8f4t/CWVE4N4CviPCVxnvokRTivzXFeK3FeCwO1INYO1A7W7q9la/9+zr9Q/rLt/ka0sUxDLZyD/cdLy2SyHUQN8jowQLSA/SfCIpr3BCRO3o0Q9ktY3EHzfd1zN0nRbfR6gsQlop3ByK4CTPJ1Vkl2C/lPeMxIjzpQx2TPOSa7RKEdBuwg2gfsg/b9dtYuOSagj8U3sItYlj2nY0pn55m+Q+jo/Qwdz4y+SehYdZDBvJ0kLG+LVrv6H0tNdv78c3B5fhwu5vG46D/RYzkZp5SYc5SYJUrMMGAG0TxgHjTvN7PmrwCXFyRcerP5/wG1PiWBY1b/Y0mKnltnnr/xzbzOfE+0EGy8ZkoIrwWk5cgRl1V/NrvXZffa7J7LmgGb3euye23OLAolsyj8pJBw5M2ZhVfixAsDXhC9AySE7ifRj5oFIJVsFqqcWahA9SVm0ZOW661nPoW3zJush6/Tu0Dkgqe9IBmwWTbkAxoZfr3XIsH/z8JyOvvwxjn1XeZb1vchsZDw7crJdEA7qN2vZb4iPu0Sn/ZP7IRPV45Pl8SnCwZcILoGXIOu/S7W9bfy2fXFspVt6bUD8uUfNzulp18OaLQperfe6pKE+k/Hc1oyWznXu37018x/Snzfe1auKud6a4l37QsT7/on0R52IG0jnLYBshWQo4XCJwIhMZz1IeGcDwlLpIZhIAxieCA8GN4fZsNZH2KNWxusi+hDV+fMQ9Nynfe5NMk52F0Hsle1O+WrqkmRuUa64KHRd58MOymZ0rNtReQNZIMB2wnbaRvzDyNbTv2j0S+k/fkxPH2Ezj+Idt+n8Cz+pJgQ5ssS5ssR5pMI88GAD0TfgG/Qt9/H+r4aPOWcZs+B7FUJntJVtVp9ao2vz4cHKKWnnvR9CaJfPeFjiJ5TR59HPxtXjxyT7jj9SSyu9FE6URFf1Fc0WMQuLlpTdLqIQUU28mdb1vys2b0ruy/K7m1ZM7Rm967svihnlqWSWdLai8GVObOslFishIFKECsHKgcr91eylbJZOmSzdOTM0gGOv8oVfRG/sv6/d0CmgMqrMq//EhFE/8WiSv8YDMw/Iwifa0s5HGRb+tlTDF4UgxMxyZz8sc9Kf4Ac7CfsK74i9sMS++FPwoT9WI79mMR+DAZiIMYGYoOx/TE29vex/3m+Oce/bLd/PCBTQfVAooanxknvPqyJ9cXwQExSB09snDrsz+Fyuoj9J8NkrawTUs5bpIxl43RYd9XojaMrqU8bvQntMSl1laM3wkr00WOs9EVCT1D+ImE970p5eF6tbmQEXYVO1DFIZ2Q1jZgkxBoStU193aMpnm5MontJiqcbk0jY4+lGevi2Sn74VjSSAyP9EotO+iaLlDsbaRI9ljtLKXOY0YltaZ1YVZeK6zp0i3RbdGwD2e3V7dMd0R3VKfbpQIeB5gFPNaflr8VIYxlNqQp2MYsHWBBpW5nynGukj99IKElgOMY/ais93EM/hNCXY4S7Ru8gGP2GfpvstFhnNisUnwOLWUKEbswyImRjpoiYvgwWSw4WiwSLBQboc+D/78Ai1SU0v9OcA5PnR28c0xuwHWRRIRRmVYfuxUlUdQoLqeogC28ZtIxa2E7LADnYb2GRRT8OLqRDemRBVrZP16fvs/TJT5dTc7Fk9/pxWZ/op3bUt2A0VUg3RWLh/FQh3RRRcAvphpWftc4lgC4KoJPhxUKvrJhGPs7jvfw+HvMyZAfa0hJydeOQM0nIiew7LPMp7CTw1krYnY1cz1oZux6qU2v/GvyITlH8jKKTdYktMwi9YhNJWI+6TrgYwVVBHzCn3qjU5aLKNmqBrwY5Vx45Vx45l4RccQ65Yopc8f8ycgQ4SRvH+/FY3o9fhd6S7ZHkYZLuobdknyVkFU/I+yxBcDobJQRFF4NcHiu9I4OshcR1e6ldCnTjpXYp0I2X8ibQjTtrnMU54/RQtlwSb/6ccfol4/TDgB/8snG6iHG6JON0dbgWuba4WPnRzH2uI0SYin0ucGGwysZppYNZ88ZpXWzFA1YQrWD9n/usL8MId0kY5XyWz1dQ8Dmw+CRE6MYnI0I2PoqI958JlvQXYfL8eL0BJ/FZpVAqqY4/RfeiSFWntJSqjugH+iTVoJ/p9A+Q3X7/CfrIYPE4xJALFSM/CrB9rr7iPn9fgA1kjc2f3RePi/6S8UWp3ZXSTZTaXSndRCm+pZLxxXLGJyUCMdn4BGp8km4ahbiA9wr7BCzIqBHjs8rGNwaeZHxW0fqOlfkUfF/uttbm/daXYSjrFZSIATZG/VZMJFSjmBg7GjsRY4VYBUle3omdjnGd5DWmLiwdi1HdI7gO+qGToIlzaK6x/p2AxvKAxvKAxiRAy3KAllFAy/43Ae3JIdqV9WgYXYDuYQu4HyMRtcFEcYq1CR6YAh+VwDY/9Pphlr/bj6v8UGiF/7bCpWa43wTrWHiAge0MfGyCp0wwxWS1F3EeWzMomqHZqG08xDBiobLOWwuolq/FtZPSqVQibiyH8nJPZSx+iCQNM8SGCTBp0tYgTA5COghvRODKCCQjEIwAG7FG8BzmSbokMjCRIONR06VROpSMst3rMUWaY1OYZhDj8Ql2a3NRkVetfQZ/gIyoGf/uYGUiXTfhEP7g8draVPow/iPykt+GhmQyPpww1dY2JIcT5tq4uTYp3ZcnfzlKful6Rc91JUz22rHVvRLxZDL53HCCnBXv4p9LxI/xL3V11fIjLyVqe3rM9KO5pcl6sjvwK5QF9gKbVamgawOQn1CY/Ph95LUvHEqnkglLgQcK7PQtfzpZlQ6nqu3kDLsyTM6yJSEVVigT1VVswRXWvrDBrv3574G1PryuRYi3tQT1bl5btqq+cuYPp7ctK0lOcSq5V3/K1sbsbKxarJiAezIflrdef2ViNvPRL95oDddPbq5O6qxTmy68eVtV56XLjaobOlpvy3y87Ip7Jy/r3xlItze3e69eqIgWep0Hi2fyKuVIdXBO1yyljuhEO/oje5w7haxEKz4QIzPCgCeFwR2GZgvMNcNtEbggApeY1pv6TUx1qjYRi5doK6HyEInJ7kSiVhK13lVSW6IGtUKPWxCkEShJwVBCPyKka2ttk4NBpAd9XxjWhmFJGGaFIRx0FVTH4qnKw0SeCfxH0Rr0BQIFit1qWKX+uhrTH6P4PfJmAf4dMkqSHTbL7YqT9FGMYw0jJ4/SZYnMkiTp8lBx/mgi/tLIcSpSIuou+iV6IlFT0hl3DHeZarNfqUe59TEXdYFVKUktLzQqIvD7TCkiTYVS+vGmA9UBUypOv4weClcX0Kc4CiRRFkwApkJXs2pTi95nLqrbX9J618PrdsO3Jg0RXS5zVVbOv2dH5nHQ9MMLOubwd9WaFrv5xq0Go4NxBByOSUxFUPj6dbem/Cvvabhwaf/9I/PgQVOhTX+1uKbxipDg6pz4I1i1eaKxPVr6wNe/3r5iy3+YB9MBOebSB2Cob9TV0fkg3ebR/STGFogajFQqAOLSVE9jLypBNCwRUdyXOY/r4l5FPrRcbKr2QIkRNhp2GPBKAyzXQJ0amjEoOJ+gQzpeJ+jW6Pp0HKfjdAGnTdhi323H9kKj2804cIFKoXJzjBFR62ogIqHrcknmRgTDD5uS+TX8gEcE1OoCYghVaRPv9VEsbSa/KWkjNpEULAUmritz5q0tG+cubnx4WjizcmP35aWhoaHuy5bfBeff0ATzMxszW9ruTAHXfwzuxGL1xJWL/+PM29zhJ9fGyzPP3ZH5L2m9rD2ENw93GBWgjeJUpcJqMFqsBqtFMBqsRqOhQBBoHLdaHUZhvwlWm7aYdpsY0zorLLHCbCtUWWGBEWqNYDUabBZsMqiUareCzTI41DBEVCbLENG8YapPw/18lIdn+9mr+SFw8C8l6DeUJbun3FZXTQKgbIIpyXni4j1Tm3xVnhkFmjP/dfh5Bh+u3T9rreVOw0z/pWm275M+7vAn17BbKB/3jb4vySiIVolTW31Q5YPrrLDUus6KN5p2mPAOA2wwwJW67To8TwF1inYFDgrIyBsFI2M0hl1OoVAtqApVTqfe7C72MkVY72bV9AGlBvqAUvw4xH8yzA9LTm44LyZJUkTJBaL/Sau9ICmY0llhFUNeWHYqrFtp44af3XvL0ILeH8GdZ8srfMNq4pReefDxewZe27jsWvjVv8PHRF4Xv9KET1Jx/ey7mWGEM8fQSkgylyIt/eb7k6hEpyix8t/DFyMNcpAti+LDbw1DfPgUIRAopoKJrrwiMCnZt9oohQRiSE7tuDtzjGwgucfqu/hin1Xewu8e674M+sgm03dF9aJFNVdIW2oubegq9DS5tgqFRaNCWcLCPFgOG4ABJXsIX3xAajBw8iRxMkTUx4aJo6g2KZTpquqkKbJs054Vl12FS88TNid2jJio3mVeRFdBDRmvECVE3kFXfShRIKQr0Sq0OhXlySDxhCSejiUgfmo4ESf4x03066g0LlSlU8T1KMPSl9lpKCE/XlvmRcPpgaLgzimN1ttrPr5yxsUTSv+1MwTXXnXtvuXukuiqykb+zdL0ZbPb01fWhTdKa8ZljmdxDaBLRKHYUFRiMhoMNhMqASgosZk8JWq1CUGxtsBmsxgJs6Jaa9AC+eEslFIn4sjWL1FqyjZmoypDIqe0NGJ8mD9FH4MzScskD1MGgDhCSRQSD/7qArpXhushKRBO5MAoZI7fYhWiE8RY5V51UF2wZ/2yyO7SLevAsvO7S2ZvyPwFROPEArcvWL+KWYWXz19mv/SCZzaGo99Y21Alr3X17wTjiYQvDSkyG0W3UqEu2aaHZfor9ViPQ2wVi1nQ6jjFXOJwtYSvx0EtdYI6OTSS6CKmC/GhZNcxYsAjQ8eIPNPeNG0GZfPbGBPTlLkGvrlp+fKB9666azP8Z8Z+2V2gAGXmvwmeJwielcx85EbzRU/IVmXDPG8vUZp05hKDXk9gJfFNrwPyw2jIZQ+arVbGJMucIduiLJLxZA5OCiOVP3EqCaoDxP6gOosf1eywxWvzKunqEzbZlYQyJwYKN7bEk3PrW1pu7IDXMzt9HfPX7P3agi2rZ8yCSeYVwZKm+vNEJ2zc+K30wOqrprckayTMXiG0xwlmBciDZopGu6mEc1FF0Ja4ELip8A1KTjmgHFRiUIKScT5DKDZSuh+zGFH8rWFeJrpLUgJCN5U8/9Zwki67RxdDyqsrsU7eS47BmkxIegDFe81L9pRv2TDt/LkXbMn8GOpXT6vPrLu+/rzd1+N9yhmvt9Q3bVjX1gSXwzfqk5nL+1sat0r6+wciZwvBW4U8ohojDpWwKgUmtD5GV7d8a5gI8qXhl6jehc10ZTQbZm53DGf6cPBD31XQCP6NnZlfZXZL3zV/nfAfJfzbqEKjNtGGNCpcUlBgLQmUqkpcLl1JKfE2VFnKy4UQZZ5HAr0Sn2Oefq08y7as9jRrYEh+4JUZz8sonaq2yjKU3RMz7tUN14KqZ+rCGx5YdN6mjecvfmxjpT8S8SfjvpDrmw0l8YpS8RasifceCSeW95aV7O5tqEpNWvuNZ5fZi+KVLoejKLNzS7F3Yr3PTWX6FuEpQnhyIAG1iwYqTn1JsdNSQvTQI4lUrZSW7cFAsjCuiKqiSTJq25hRjxPoW5StvBGnc8wQT0sjdTgERJg2wkzmrb2K4kDy9vKNV7ZMO2/m16Es8/zqmSLs6tt6zbUQUhYWFBOZTtl4ZWtT5tbMZfUpuKW/f6tku2gCdxJWKR8hWhhGj4g9PkFAyGYu1IYCAY5Tam3FdhDgHeG0gF8Q4BkB6gRQC06hRGCsgt0314d9mhB4yKenGqHOCGqj01hiZLzGbjuk7c322XaGtVvtATuTtiuVrJ3FtVJj1jfY91mG5UgdR3LEY2vXXtSVOHURiXLHLpIyfbI7JR+TLJ6uvURyf+LgkvzJlxIJeiAHHiOkaEafltf9slkVVPNJ+CFoVVmopyZvwCqPrfRwt4e3pSeUWYt1Wk+gINrlLbDwqQW3xy5QLHNa9Uax3M8bLTZPTX1RgaHY7DLrjCkGzi8v89fHIrQVF6qkOKnOk3CKo9+L3yJIlUYiebDKYzGKFxLgtAA/EuBO4SHhaYEpFeoETAHDwn7fUYJWiHwSReCdyOkI/lEE7ow8FHk6wpRG6iJYHXFGsDWCSvlS7CmNxeqM7UacB9S21A5z7NBshyo7BO2gIKktJqDaWVCwUPsXFt6TgcXjYCW4ZoGlsFJAE/GTF+WR5U+eOnay61i2WMpiPB7m/xHS9i9FPDnl6VjTkUQT2X4R7n8pjxa3RSNFLRXynuI/R8J/CsF/EmpDPxKvvrJue91tdUx3HTTXza7DUwPzA7guUOkXhOqy1sr6ppLKpqZCG0KPmaFPetaGIYK6UAklylrlVFK4ajlOq6RQ2etaJ4YCYAuAIgB/CsB7AXgtAE8Gngvg+wJwZWB74LYAEyjzpxonEt9gtP27HeyHYMI2FO9JHkvE3zr51jGSffZI/wji5Jg/lThGU4kkCSk9BOSXenoScZrRnTzOnyJGTs4iMVs65a9Bl+QeJOeIQrZ+lZc/oh8ibiGckj/pgc+HnWVxnV+f9CeDlWV2m85QJZiLlQatTpkq0ilVZrfii2QR0xbq/GFd0hwOFOmN5oLy1rDL4Apr1KrJZq+GM5ocBurPUZMknwSRTwdagL4nXt48f2pnJBQq8U8VUCffiTtnT22oKauc0tBApUJkMU4CNamJU8pKmiPvzoen5j8//435zPb5t82/fz4zd/4l89fPZ0Lzq+a3zGf880MzLghFImVlLxrhsBF2GO80PkTSahuRR/M2qvI9FOlkXBaJpNZUHCdPHkuMlwlVbyIPotwnE0QiJ4mrIeKgQpEqz79GIm4g0YWKxV+VSw4UyqrqXGqgrBp3tpK+TXNi++fLyM4bNTpuolBSOcnFqAx6g54zcCqD4CjEHK6I6bTmInfQUpQwGYw61qb+Iol9p7DMoeTV3uJ4yOYsV5pNpkKT0lFpC5e7DUar1uDV6qx2rzdQNIEvsuoNrMUwZl8GIr8oqiEZSVCIhRKJz4qqJF7lH4/7TIr7yR4C4rFzQnzs1LEvR5QZt66XMqvRNOR9Pl7lYjwUqikJpUqrLWan3ew3Ob4Ik2nR5tJQ1QUNEy0VgsmhUWmk2NeeOQEb0Q2ST79DXPyZ2He2ltmLWwIQuDoEHaFFodUhJnTYB9/xwR4fbPPBuz540vec73Uf4+sRoFNYLOBGAXhBECoERhAk7GSnQfwy8a3U9onfpbuT5KiHP0V1N3mOOMd9CXZf6nVLUi1PxETH54IzvbysqD0WcUlrAKGpmTrYkMWkAh0S10cjkTww8bKyLDbfiT4TxXdFYV10WxS3ROdEl0WZd6PwZPS56OtRJhopiwdC3/E948PrfNt83/QxLb45vmU+ZhxMwrzQ8tAGAiNne9r4ohE/LCONjXYli4o5GayTiWMJGRn+VM8pGTAatLKHnx+z/lrU6Dd+vhi+iBy0iuw0an0RirmYZbfKQQujhaPvk4xnErIQNNvE2KVmWGCGS3WwQAfdKphN/uOlGHO9AySi2L3FvYIRjFa3Rl/oRoeYKJ0TGKbzNuazpgIg4cY2qwH7feU4narHloTsfyhjuHbD4xsmNGx8vHf94+snNmw80HvrLQO333zLzeykaTcdv27ryzdNm3bTy1uvO37TtDP1J55/4cTLLz5/Ql7PvIEYxEK2mtRwwac0P1JzgDXcIfzMAYVCc4gpfQx0dM6WJtkQP54clpqpGUCZrofqJF54oOlg757XqtcxbVVdoX3l17XKY7YRhfoN4T+C7hOXTQ3CpoKdBXinDTbaYKkJ5phAniyZqoI2FnzhSKS4d6cCJig2S22jFaDVlv44DHeFHw4fDjM94WvCuDO8OIwnhyESrgnjMJh7LZYOALAofGGzOcy7HYcJbmH8zGNIJ8FnojPLtdKq9KRMkBOdLmm6meyzRf7YFEsJEDyr65l0qhxLZTKTzIKtNDBKL/ObM4s8c+7atPraZmtR7YL6P9kOKZvXDS5ZumdldWT21gVz1rWHlPhA1cbNm6oTbfX14UBjRfGHlgW7FlWUz9owtW3lnPaS0MREqYViMynTzWQINhPRC+LmbRNgWzVcVwU7ErCjEpbEemN4TgxaY7CiZGMJnheAlTboNUO3GWabocUMO/SwQwfLGOhGVxBFE2p7Q15BKA+FuF6Hw1hf3huP871fN0KHcZFxNfFd8QY6/xtFE71uodjIV/BQzBfzlqg7RRTtcYtbY8jCJRcgpuSw9D25rqQ0nZadU5C+XyfPLHSNhy0/Q+VmcooZrnZDMlGPZSQVyupxx3lYFUr8e3FZa3DatidWXHzPxunaJwoHNoiXdZaVTlshFopBa+P6BVWBhlmVvTstB82d626be+Gdqyd1d8NtevGiDS1LH9g0pe6yOy5y3npTaeea1kkrpkc16m85a7uaq2ZP8Fx/rXfRTYsq0ov7z+/9Zplc61RmNrMT2CTRcQNqFYv0Si0LSP2jdYZtBrzMAAYFu1IHbTrQqYjKH9Aq1MQADgKrwwSdhqGRxFBDkk4wHkt0dY0cG+KHEgnJDvwmecLCa/IDO+G5gyNr8P5vPJfZzmWCmc2w7X7mxjO9eNXILUiW+zJWxQaRC10vTtvgvN6JI3wNj6sNsEMDyzUbNHiqBtrVC9Qr1UyLEpoZWABQVMT1ms1at9Ph0LqQ3a7r1SLsdti1Optdp7PbGKPrMH4GFTKljxvdqqws8y0rh0lMppMa0oS8JEhpZmNMbsQ9IpsV+X0BWW7jZzsg2j/wJPCZ37/zZOZD2/cLblu18+FHdz5y0cMD+I2RQ3B6YSbz059mjr/8Y8OuHS/ffteBG634j48SrL9GfF8J9yyyk/r+DvGSlL/Jf52fCfmh3wdX+qBfgKlOCNiAs9lseIUF+nm4kocrjHCDHur07XrcrIZZym4l7mbgAgZqAEwEAuIriwgaQS+y9wpa0JrMbjfC2GF1GziHW6XPGX1y+HhCmvJOSM5TKqM/q7AS52ablaglMvHImyiw0xCBTTDOp4Jj83sHz3z8yquZN0AH6N73HAcrn9/xPLRcfeedW9c/8jD+8AeZP7/8SuZnhMbd0A83PH2Q/03mD5mfjvS/eOONz+zbffPLkn/NbGE+JHLXoAax+EYlXKa8SomnKS9U4ogSaCs+HdPLqlQsUlJJaojLZajWDUv5FC87MkoySaYUiPGbEZ1gYT58I/ODwqcVUPT2SJJ5grnrDyNtmV0QxT8G/Kgcz+cQORQRORQgHypHD4pru8thNvlfurQUXxqBBRG4NAALArDEB0vdcKkLVjpgmw2usMF2C6y3wGZ+F4836Xfq8UbNDg3uB7gSQIsM1t7CQtzLhwZCOBRSVQi9BkOs16MCla5Ai1i7u6TEX+w2cX43lxfKsL0W4nlv0pWfszmHYLqANVlZIhaSE1an8yWPMjxOMOMDH6MCS+a/Xn0j8+EdW9769feO/O6Nl5fu2LV0Wf+u7i0P7796670PMs55mZ9/PwPo2V0v29kp7337P9/Z++aMKddc3N2/beHlW0aK7t269cFHNm95hOjurEy3FLcdKIAGxK4qoUXA7W6odcOOYogWQGEBqAvgCisss8J8E1xIIbrWAC0GSBmgXQMrVXAh+c9eymKXrhcNOMDhUIQsRH99vQqzxelGDOOxuY0Gj1udC/R5pc3jkxxOntPLGoCoaDqFiNGa6N2bkHRDw2zixuOxOH3o8oMZwD8+BiWZD87cd8rxSMmP73ss89LWPYObr/rugxCfsxI0r/0UCjI/zGzM9GY2PHHI8D7EQeV/ZvfNP3z51hv2y8/WzCb6Y+KOmhVE9+nrCcSRzuWO8kodHl2YXWN5IkKsUvoMI72eM/oeWyC9ZuW1usj7Ee4wec05cmN6ufvJa4X0PvUVpWRMhU5po6+n0YVsuQfIa9Vv6esLyPtOaTx1nian9Hk5j185epK7nHuVXKcVbRZn7GqGTc2wogmWijBHhGV1MLcELonA7Ai0uqGpGNqdUMIDigkFLAit0NpqmCqEvN5JIYNXSLoLCiYXuUPMZDerViMVTXuy6nu2dJJDw4lPycfrL4ewgcllZtUkOZJiHskfckHP5CJREkg2YSCx0o2lGMldfsroUEUWbrhz6cbvX9tUe92be59+o9R93o2rF93wtQnGo9b5t75yw7deu6aKU5uLRlFgxZbdU5d8vc0VOu/r8y78zrbzfF01oZkN4QmX333xgoHVHc6iON916/Jq/7R15ztWP7y2ruWmN27J/Gj5bas7Jk/Cb+mcTqfWWDt9QUXtRU3B1NJbLpIwXDL6PreaYOgmef9e8fLtIegOgjJoD+KVPpjjBKUT5jig1QEh05Wm7SZmpx4262CFClYqIc1AmIEqDLvd8HXiRNyw0A1T3eAmVUMICbyABaHEUxAS5L4DWIPcAoG5yO82MkVuTp13EJLT7hqWnTaJWF2yx/usCVCMgYBsrifhyg3mYvC6CcBV1eAtBwo4t1ro2fPDtd8e2de16NGP7rz5vcHZn3xf2b75oeWDpyJnrmHWWV5/pvvb66fCK+ufukpc+SL4n74XDM+uXPGDzO8eae17rr/l356C9t/9ecKGJ+Rc9n6EuIUEHxeqEb1Xqrer8TYV1LFQRGojYhluo1bQmxTuAsaAkY5ozZB81zXLi8SD15TVBvn+ajKnEuxd8UUDF1/70JLw0SdVnsWbBmZueOHmTqa9/+nexNybj1xCb6a+kZzbGBS/8aeDZx7O06N6lNCTQivFpm2VsL4SIrGaGJ7thxY/tBZCi3OOEzcTZ66G9WqIsDUsLkoKKCREEKUVlbtdXm+W4oiOKvqQRDPJEUjV8dZwgqfT7Ger+Lk5sOc58Y+9z7ZH51w7d90dC/yEKdf8nm1tM3asnV+sCi/duGvGqkPXtR8l789bd8d8/zkY9TSv7pxy2fSIzPD4D8j3komuns8dJrKoEj271LBJDWkWjHqBpgRaNxKKKF9qg4o+OJGXhBxzJH7AlLM9kh/50/6szZrgovJFu6kkIs8+qRYWb9pNJDHQyR0+89T1h9dSCpYzwsctryXmikQW/+cgM0+WBfWJzxN6tCgq2rVKUjyRkl89oMZqVu1WqjSMGwgdI0PkP9HvkZND/MmhygqSXVEQvWlCwgR8w69+NXLFe+9xhx/95J5HH2UvouPeS3RuMRlXg7aJnZ+o4D0NPKV5g9iPBqmUKkGtsao1KtWf1aBUh9Xr1f3qp9ScWm0GHySA0SBSwmEQkMZKBkA6JRZYtQIrlaDADAJZ3gSTWp6uzD5EcsP+KI+e7efo/fKepIM+wUFfRvtVVw+BZIYl8i1zE3iBW5z5cMT8gx/gtwGNmPCHIzru8Mh0fHBkOoF88ehihZ3opgPF0RvijVvjMKccbOWwvQxay+aW4dYSmBMBWwQUEZgfgMIAqAPQ5oeNHljpgVoP7HLDSjcsL4J5DmguALut1YaXGWEFCa0sbEfgLrAX24tDRcjhcrmiXkfIbreE6Ff5BS/j9VZGQ4IS6ANKWBly65hil7vISdTUUYAw8TXJ5KkhfiSRODUkldfZ+joh+/Wr+4eGwDHM0z1Jtc6Vmsj/ggqSLoeoC6oKEOVnSRapBD8kqpmkfczvUx/P9nzz+9/OjBxasvww4LuXPXX31fPiV1wC9t+OnN609KPf3tnYhqdvf2LlZU/3T5963aHqzrUvgGHPEyC8cGll1/aHXlx7MHOyO3MUyiqheP+0/9y1++QdM9vveP9ftvzHbRcQrFtG32feJrmKDZWgy8T26khrBFf7Wn24xt3mxjWONgcmhfY8w3IDnqdarsJFRbYgWK0IeNp/KRoMeLQN2g7tIi2rtSkEl5lXFrgYhZbmqTTwkf+5KQiahibj47o/EruBXKxLJuzJdBLyZZ7MOvP2g2zlLcuX3re+sXHdfUu/380ezEyuu2RGLDT18pbWla3+eOeK/s7O8259afOW4wMzb954Zk7FxbcuWfQvqydNvOy2BcvuXJqksWlHZjlMInZA16X2i1YWBxW0dZKA3iF5AmNQcliBGk4do5QOjVDLMiWd9DmgHQcPHsws577/8RTF9peIPfWThPgjyZ7miZWyEQUlI1IrMdJoghisGDQ4iFiB9uMGACUGlVpBEm4EGtlBPmumdx27iBlLxkGNhXcMEduhZkLLwayJJIH56GRGOHgQvv9GphYXjbxL3Mg6+HNGJ/uMHaN/xBpCiwWVik61yhIUTYBMgukd02kTa7IgFedS67Ty8y3kej0jxxN0HpW6rapqexZ4U5LgYi3xmyMFjsgU16KlceVBKAvX+E0cM6hSVc5Z38pm7/PNzMxiDxI9CaAatERsqK5urcbVla2VuKasrQzP167Q4mUYZmMoclmDgdJScyBQlwp4VA0qrCLW4/IYLYq4m9crg25gJLro/wapuJT0Y4jox8hL+XgR9CvGdKOAKofsc/O0Bz+tK0l2xUNfe+iqtvp1Dyy/5JtJ7l8pZ4FYjrHMnxtWTCuNzrxMbFzeHinvWLn6+o5bX7mGhMrzzuvc8cnyULXfpBhUKSoI079MLr1tyYV3r26ovnTPsu7bliZkzA0EiAaujPhpn8hrNaogx2Itjio4lULS96Fj1EEfGyLFvVzYy+1GbH645sCzzx74t39j7toFqsxHu8hY2zLnM++Sei6Kpotl232w0rjJiOcbwWxGwZISV5k2oNF4SJkvuLCr1K3QagIuq12jd3FGaTEikuo0DI2rhnKWFczN7NHp73o8Cfx5UY+LWcy7icsf3TznG6sb9ltebVzRHmHr71y54oZZvoP6srnTpl/a5Dno/NoDG5uD51/bVfSgd9rm+d+88MIpvXsW4HUjr867ZlZJZVf/bOxE2TnKYqKHbpI994rTZ1eCpBXzw7DACyts0G2CS3SwTrtNi7u1sF7Rr8CK8k3unW48nyR4vQgZegcCEAikynsFUueUuBUka/a4LaQIpOWrVNbkJzGJk6XTb+NTOqBTa1IWd9asZgMwn9aPnp3LbuiqtZTf2b14z6qJjZu+e/m6p74+uWrtY1ctnFq/YkYsNnPFpCmrOqLlnZdzh3evvGv9xYnyyZPXP9C97LFr2qfd+OO+pT946WTf4o+fjc/ZNK3jihnBkulrWtquvjAl2QepZQgOrxKnkkI94tQFSahNTk3SdGqZHVZaYLkBNut36fFlerieVLmosHegAioq+KpLBJgtQEgAgYAR6hV44KNulVaLvG4bJ6nVGAhJyn+XXP2eBYO3up6rHu9NZTSMYMlyn5tMA09/0/KZtaUefcXt3RfvWT1xyub9l6974ioxvvKRqxam61dMj0amLq2fsvaCeHnn6htbr1jU0dLorZgyZcMDS5fuv7Z92o4fbFj6o5+8u+UiriE+W8YhMn11W9tVEg7/uFzmf9XfZZ+9nCjVnHWSfGlzlB62h0QQG3pUvMhosGisNoa1sDWKO4hKk4Mgp7Byiqkc1Eh93znOsswCYctcC7ZglVqjBA0EkdJKRkCbNFCrmarBYQ2oNU6SkGHGpbJZNBqLjRR3CiUp6g9ybDZmDBG/Ik/GkeAEzjiVN0mvSMS4eog3DHEk4SCFjknKuLqkv0IXT9IPw5DJDHR+xOtnvIwfkhamnAmTXFXJsD3Hrs7wV/wQfnh85hqDldcpWE6rtxhWQUvmMNszcgUJ7OloaaErWpYOZX5G54HuIPxHCf9W5EXl6EKxApXzgSIuEBGK5BV1iiJFEW2FrTyItIIWa5EtuqYMBsoGy3BZmc8b1R1iSh/3RbWaXLHW1UOf9+kimWP2eV9+OPvMWXYa2Gvy0jkbAw7mlDcK5E9Zq/Yy1ZMWTnKLVz6wPJOAF1580R5vGfn9cGphczg8eX7yQzDPWDbJWTT58vNGEV7M17TPKZ97dWeI7ekf8LdNri03BOorKmrdqjMvF8XFULixvFD28QtH/8BeTZQggDaIrdN8UO2Baie066FNBfOV0K6E2QzMJZE+YLOhwEBgMLA/wFQGgHYBEAJMIBByBTwaIMqBAjby47W7jHSO3OvitGNz5PKjYrJX6/r0/CKMTQFI5RGdU8xZcVU1e3XhvK/ft7T/+K7W2be9vLn77rUzHU+2vrNgx0JS727t2PqvAqyed9PSqtl73urf+catMyrmbZ7mfa3u8n9ZcsUDl6V2bSG6TGW5g8hSRXS5TvTV6KBJAVMwsAH6mCk2Gu22IFIJJHJroiqNLYqI7M5xN8niFegMUglUjwnoDniUlA/ezPuZX2fEwx+u/MZF0UT3N5cMsz2Z32Z+lfll5tS3ksv3XrbqjotKZLwpLX5CixbNEMMqlZZlRS1U0sVHeKJHjFYLeoU6iEAg6aYyqlYDF8VUlTRRyKvScE6PKJj07jGJhSVEV2xe+Zf1n1nHrCLlRf/IRvwK2zOY+fFg5t789ZkfkuurSS1IAprAAstqMUcsVSDpP46yrAKidD7/MUXOF2cvl6QpLVFX+SJ+k5f54chuXDzyy8NMlHkl8/xgRsX25HXqENEpL9GpqdudEHRCvwNClu0WfD0PS/VwgR5qNG0aPJWFCSysA/B4CooNAaPRG0TFQrFYPFjMFhcESVWiNBjdUa+3yOQiBhU9UOTCKD5+8mN4LCU4q/IOKrw5lRIsypA3r1D0aUkve+jXmd/2vz047/y7fz4At815sDHzl6V3LkvWLL9t0eG7Mvdj3V2PXHDnG9dd+9M9czPfCxyv7/nWouXfXlW79PC9ORnOk2RYIZq1QTXGnF7FBDlVFGNWo6Q3Q4Clvow+Z03hk4U1JN8G9EoJr9eUZOcdGjlw+DCeeQhrRv5MNKYWns/JCM4n4zOoUFQzRBlOEGVgpNuKVCYgKaSXPox9/uHDWcxLRv+Af0mOzSgi6moUYA7yvFUdUJnJaU+o1FrJHEmQaJAre6rRIOUPoXR1QTZNwr+sWLj1gof2Pcw8VNfkVx+GlctvXlByZJ/lF0FxdgX+OMf7Non3TWKdUgtaDW1MS5ygFSHiBjUM8e0IaVRqdVDDWDUMyW40Ai3BKUKIEzjMMSBh9HjO4TcMmWrHVEwqE+hD6KQmcMTNtaS0NAyxQ/2cg8/WDLRLOyhzZQO7bTiz7NFDh3DZHzMFuOi2zGbi0F/CqYw7r+/U9jlUIprk63NKNmtgjERG1rIorJQCyZaIgJgdI8bDuJrtOROXx+HiZBwb+ra48A4rbLTCPCtMtYLVbA6yjJVlzGy/9nYtvlILl2hhjhaaCTh6vRwl9dxODjaSUGlsM+J1BEDM8kaOVTK2IMZ2hTKI1AJJGRirQktIIrEQVNlYmBySb8xIOa9Z/n4Pny+luvIvHfnXcipOamvpThu4wZ4kBTYkufijiswjuzKPso8C0Q9rkQpr3XZwDjO7iLvYc6ab4FaQ+prguWQiPpX3VbMkWa8Sq2cTY1TSm2tTAVSk0qNSVymtKlIUaoO8GtRqPc5J+AYMl+LNGGMlvRku6raqoFt1BfGvslkkurqkTY4xYsL9vBzIcwxIxCfpXUJ21r+NPMnu/x5uZw8wC87cT+RxP7NAzkGJn3mN+BkLCqPFYsP2EGwXYKcLdhRAnbndjKfpoE4Hk1VQpaI9wZswpDFwAeTknYKTcTpJueShjxC4NFq36wseIZCj1GeeI6jH46ct8F1b/uP2Cy647dUt1732zc5Zd7x69bwbLk7j6iU7Z82+cVltesmN7NbZd7953dY375o1/+4T6296567zz7ATVw8uXXbP6glVqx+6YuEdqydJfFHcvQR3A3KiyWJ4g+16G95k2mnCigD9yje2WAxFOmMQGQQDNhijWq1e48wHrbPCg8SDxZsjnbgei3S7Ug5dQ+sfWZVKXHr/FZlfHz58ZufOcNvyxo/YnjJS8Uy7rrsuMwe3d11a2x41SVjfy35EsC4i+f674l3bk7AtATvKYUcE0oXNhbja2erEE2zTbHiaFWqt0MRANQMtEuReqdWNIIQqdFrtUiPMJaCzpCjgApeQUmgenfgO8SEhxIRCVRUBjx3s2wOwnrzl8kbb3PPc2C24XGZtVKe73ggrjBuNuMsI06TnZ0vIUKUq0KqINqvIR/JiJCmiPB0uPckwcqqWfstFVjlpcob8DCe6EtLX5OQbFLk+8GcLnD66ZlfS+xQwJvnqEL3xa6/6rPzndiSWJtJTt09suOm8nB5c0DZtZrhtc2Qp8xlluP6nHULctNXeVCF4x5SiuNy4zVzjW/XyWZoh68WLRC/spOqaJ5ZZCxCjggBP59NNAbk9CuNyaXwOVVB2ujar1RFVKtVCVCsFJbUUlKToKSdkOTVJUN9Xa85mz+VMlM7KeLMA2Ars4JVvlnnZF3/1WnBSQ3vlPYexq3twzcTvPrT50pGLYMKOgc07Mvuhuqo1asrwbI8wdf28a79dwFbeBTPndHdcQP1JO7FXJ9GhCegZ8Yora2FdDWyK74zjjaU7SvGGIOwIwFYBlgowS4DtHthYCBucsIyH2TzswqBXmQPhCQGELovBhTGI0U4OA2EmHK6cVBxwuVQBVClU4soJRuSh9Yue0Vf5XKiYL8bFxTFfzM64qmhi6nPZc4mpLHe5Ka387Eb+dlWtrDfDps/ebwX5jgmVuf2sJziYXFoYLmfyySzToN7RV7OoJexq2bToosF1pMK+v7vv2a1N7AG2ZsGVk8Xl7ZGijt29y25ZGJ24Zu+S7gc2tLCMZ8lltpIJQW8iErBYK2aum9d+1fxEzdKb5ugauurdhRVTSsJ1FSV228SOJZOaekntOq/vfDm/I2km875UtxWLaiUESbRlowqaO2CaO9Aq9PjIMSmNo89heJn3M5sPZbYw/8a8cibOvDJIx7iZyGkmGcODFohV8wtXFOK5tktseJcGSCEn3z/o52AdB9tYuJIFTzCLspfP+iQ3TwOrw6WUkE6e06OS7IMlwLHyTA2bTUHYmWpv/co9qzfff2mNk3maswQbFk6+ZGO96Rl4O927esm0WOL8FatXRvEtI2uis6Y1xgsrF1w9na6NSZceI/axmNBtJHnnhLkAc0hdotUrWAYrMBtksJXBDIP1RgR6IO4TrAg6qfHAVoC1AN0AgI0sYiRbwXICR6rNSdKNNangHJvyl7KT8S9rpfkJNYm7SVLRyTGXXZypfC4z6UVIq3QaFYdVViM0sT2f7CZB7Dmbz+u1+ptCTB2lnWQrigmE9iBUiQfDPPAGvY7XGYJ6nVWvu1UPer1uhw6W6yCsA532sB0idii0g9YO31QDvZuB7U611q5VB512q9Oudt4tJSFtWijVgoOkIs52JzgL/YRtPwQl5hGwLriLhQgLrkIWuwhGhS5roYst3COhcgnF44cYDmH4BoZLMMzHUI0hggFfUri+sL+QqSqcU4gLg4UGPW3VXnpQi0GXq+GHZOjybpgAKGMoZy/5Wye0iCep3Thc6SfH5TXjPykP8xlhAIGeIk/ctN8A9L5C0iLlPUy1hRzJ0rAoJmSefzjzEW9gSLJmyJx5MnPi6QetdgUh2mjgfvnTH+sKTBpgFRb+IJURszxdazJOjZ8ZJIlR8vzrQqYJDXU8/nBkcWT++ZPNFVc24ndQXu+6pdzwdvF8m1WFdCa1BenMvNqiNtIjjdqiBaVVYVVpgaMbi8qqCqotVrXaYicppFVvQDqEGVarAy1JpnVW8hLZtVq11aKTMkIVIPUYsvIzw/kpkaEhnuTIQyCBIiVSRiP5M9nQPxuNslOHsIIgo5ahqaqmqXP32yfLao3q0szPXoXXMl9783dWt1ZVCprnM/MgPnGWlW/IXIVn4eLMIVe5Wd8A80beHc+vAU0U3Yogx2pYMAQFtJ/4XcjeDSBAMoxBcjyMNFdslp5mGTnZRR0sf3KYSoy4IJkcKh62OxM+nKn+2YfFFSZ9NPQxQX1NxgM/xwOZm6PT/cWtNXC5jLeH+Lifk+ub0HligFeyLAs/YUFPrhrU6q0kHTKZpDubFhVJcVlSRdMaSI/5KJ1eHE4k6G8WQuLlc6lnjymZoLl/GkhiR7+NBQas9DI/P1OP5xWGouaRNcyKkdutkaAF/9f9+F53Sbl5cHBkZkFZxCrPlylaJN9jQUvFmE5nVKmMRmxjLGYFa5YnyziFGWtIRcBjJmqxaKN6PZjVknN+whAlOb8k4GHio+UJbpLHDb00MsS/JFPID0kTXI74uIqf8UO+6idoMoqWM+9m/h/23gRMquJ6HK2qe/v2vu/7vk9Pz3T3dM8+PSuzwMwAwyIwgLLJqqCogIoLgrgENC6IURRRoknUKCKSRWMQNWGIvxg1RsGYxaxEkxiTKNPzqure7llYsvze+7/vfd9jhunlnjq1nXPqnFOnTtU88CrqZn4zfAB5hz9AF57+9YYCrCu8QvwArz9U2Acb4GcFmaA/c/Pxekx82bfmO3I62KOCtSrYhc1zJayVdEuQw2ENBozGAIQBu91lNrs8AUiiEVDAFXBlygNknG1xhwNY4qaoQ6/RmIjCL3U7GI5z8uNNNsibyB9N0ZlQPPGupT3hfzVjguzwHIzbKiPbIaVuiib4ubn5w9Wi3O4r1h68vqP9xm+tX7Q3y6JnhwvwnUIU2b74tPWygWRs6uXdLWunJ+P96/bNmzNz909v3PbT+6bNmLWb94x4a9Y9fsm6R5anqi99fN3CPeuaMI1VC3ajEtOYV6lUiyRSVkrsW7yaSGVySVCEZHEpG2ek+IeaswrBjiR9I749SPyX1N97zTaWsOgRftGgMyeuyuF1L2gU8XbmwoWHIVMYRjl4W91ddWhqwfvQ3XsKe8k5qpF32E/ZfVjvDoM0+F3+risr4JIKeEUSbovDrTEYjsHlAbjBD7e7YK2t24aiWK/p0jLVmk4NalfAjAJOksMcBycxMMPAIHXmtSO4tOKKCrQhALXBACfSiQwVlcS5qxPpgnrWoNezIpE0ALzQ6zVX6fWJgMcMiV5eEXQ4VHqdzqBVySsDEQcQsSzH8Dp3ioSTawh7pWl8OWUy6uwr6pg8HW87coQfDbJjDISkBWf8g3jWc2Z6boR6KcLicK4cjhpeoTC2bHlvP1ZPyyHavfzApDuW3FXdQEywyw537lhyT1W2ZIY5rMPfqbh2GlG+TWbUVH4Ve2Nd9V0L7+n+zqXEIMvX3rFwV+dTi0aNss4N6eGD8SRzEdG/61eWo85QtGibEf+dBs9IXd6OLTKjxrjTyBiNKqcCaAUFyB6HaiK2tXG5ChPF+6ea3uetspJZNrqDQ7cCtCWzDE47fdOza5KVq568uvDZ4cOf3LEjNmVl8ylmb3rudZO7tyyuew8LRtmFFzf2RJS4PQbBt6kATtCXj3ebYLcGVmug3e5ki9aixG1zBrECorDFnVKpRRWXyCyjTk7imaJq4ZGiNVB0ppUcnmRnTz/WK230jnN8btkyxvUJqwo/HHV/wn/cXdAWXaCFb99N5PfOkVPsEvYmUAn25RdeXrGlAi2qgKYKKMaknYSmJBQlIRczxdDtQbgxCFcGMYlvCKCZDjjJARcnYMJQRr3RQKlRIqXSm9aQNVQqwYqo1+NF3rKw0ZYwxHU6r80RxrT5vFcmlTskImG7hDeAUphP6Ip0HNPt4JgIyzMCqAQ/GQ0b5AegKljOFMN6ioq+yMWwS+oveeDC9qXxXNOC38V617SFoUJXVttT0XdJu+eF6isOXjNnx5op1sKfJ105qxJ2Tr9+dlKr3eV9KdVTaf3yL0xYj4rNvG7W8Dq0Y/uLV2WD7YsaPlKkp66j+zN0P4bT6ULqH9PcGJXgddDP58YwmcTiZgTNLzBlQm6Ms8BvAn8twVs5Am86L/wR8JMivMXOnQO/6MMS/CvgVyAn4PedC7/oaAn+avAGlm7WvILBBZykAIPGlKgq9Vl0sFTmdfDmyOvAkpeTMg5chkFBKnrG3AUzr3Ah2c/AZX5Cy/wAC2UOyA9CkMuJRM2wmAON8jGnxXBvC+P5D9BH2g+BUoGYZgiV49rPw+tK8Jsg5McHAoWawivOAj+K/whkivhVWgqvOhOejg8PfzUU8+ODcAV6UgAhxfjxGfkUM9MqWsfPyB1qisr7hRpELK1BNApP+/wlkjCC9oGH3/S00ANWTOHZ8fAjB7HAS46BP/KAAM9Jz4Z/BEMhOe0DD3/1A8UesHK+B+zYHpTmYYDS0Qc8HcE8T0e42xZOfsa4Up8fbdPP+XmDoSKdRiPktjEYPQu8tgS/Cfbx84BAJE7hI+eFPwKbivCxxLnwi35egn8FtoGsgD9zLvyiV0vwV8MWwAp8ECFXRWI+iEzgA2qP0zZ9JPTZUKQlr0ftxmPkHVcHD68rwW+CpiKtevwU3nNe+CPQXIT3BSm870x42oePhD6Y+T7gmfaESQGEPBP6QG0G2offC/Lo42If1DoRwHWozyIvnizx/lHwTnEezi2/RKdL8K+Ct0EbD+80U3jbePjCNLK/XYI/ht7EKOQH8TSb+IuTefqk+6O03T8RxnJSsd3BiFqN2x08Y37Hwg/BsiJ8LEzhz6Sfa+jY/0QY+0Rx7MMxCh8+E170bgn+NZg5b3vo3idtz1t8e/C4CONotwD1GeMi6BM6pP7zqJyk8/C2MA+fFus7t9yj88DDvwoRPw8kwyaF15wF/mcl+Neg7fxyFc+bn87b28K83UTnDQKsEYCJ8n1UXg+Bz4t4taqztIPuWdJ2/1Ro9+xiu6N+hQLDh86Ep/h/Kszb3CL+QJjCB8bDF+aSPdES/MdwrdBuXyVC4+ntEJ3fnwrjsbQ43r4gxes7Y/xm03a8K7QjUGyHSkvl55h1BuuL5Rj+Rawv6oEZWzZhsVRkVjBBkVajDxqUGuRBCGmkyrieMzFxj+ElkmOKVcknbGkOnjp5BGuLJKKFvA4l8XvNT4ZK25tYXayi0S3GtNEvxrYbv9W5YgXZ7Fy2DL8nO55M/q4H8L+77rnnHv4eNPyCMlSW8uvHKzuzwvqkOev69B0Mn6C0ycMffajvvOvZT8i9EaLhEvyrj7Xz8HIRhZdMWC8bC9PgHZTWePhjf+VnzMIKEgLDbMNr6lI6XzzMa3vP2wawC8/vs+xaDQ8vVr8H3+DpYL9CMZZ+oyN/Yl6hfPueMK/pIh0YLVodxmycwBdzyb4shn9foC+1QF8KLQvH8QWzndLLCV4HeG/8ms5NbG9hLrGDBXiMF7wo4OXkEEzAOwonH4Z7mEconFjMiM4Jh+k7OzyTxyedAMcO0P5/IMjdwKjcOYteQPo/QPF+IPQ/LbTTpBWBc+MdgooiXq2K4h0jF8geKLZVNrJbQAQM5rNdLthpg0vpDtZSKZwlhZ0MVAQE93ckZjSEsJwIRiIyo8Vh0MrdDhI/Tg0t3gtCg7VIwqyjKe14j7g+bRw9PkutDeFEqIbELtAcc7sOx2fOnle5Yv/lDTUX3zmnaW1sursllJhS4yn8MHVBT07tPMyuvSaW86q6d759632/vKfb77xVb61cuf8K+Lg5Vhfoum/4rqKMeYvyDa+DHIWt/1ononzzc0E2toJ2Hj4ZpfBl59Whfgh7Mf7z6zh0b4uW+aWgH4wU2+QNyB24Du8Z8/06ne9fCvPdJqzf3pB0PL2PwztUXL8QCPkp3vHrJd2jovzxq1I7BA6pb8pmMX3UnwVeW4I/An5epKfGZgrfOB4et9tK1wEe/gfg7wKd9vaazaPtntiOIWwvCe1obqR48+PxDr87Du+fwK8FvA2NY/FGMT//ho7br4X6DwhwUhkzZh2KDr87Du5P4Mmzw5H9Jtr/XwvtfKRkR8mI4BnLp2P2p9QglTeIWICCSrlMIkdxkUTCQUVcVQo9Gj6iFTwTQ0eODR8nMcajsUdV3uLmFWQLpw8VvoAifhOrcPtdhSz8wV3wsodASXema8pHgn5uBcKq4ik7ly5MeeMjgTesxf6cW3emesNHAm9Yi3pD2EvhA2fCk/tgBfjXoR1sLOrOIV53jk7gjYn6+Q/pGn9+ffsOrCf10vnjyxyD3xLmL5MRi0fnj+470fn7rbDOvFPsbyROLk6dIAsmwlfCw0X4cIjCh88Lvwn+tQgfilL40Jnw1Ib8rWBbvFOyg0MJUgCh0IS+TrQtjoATJZluoLaFdlwdFJ7W8XvBF/FuqQ61iRRASP0v6qgELxXr0KhpHeP1SbpHQeH/IMiRA0V4nVEqw/C6M+GpHszDv4bX2f5/BU9p4g8C3/24CG82UPiz+Xe28vaOJsz7Umi7fg+OgGDewILycnqPPO9aYctHnStJ6l6JF30yXAft1x/5fqEVRXlqMGulWJ4axtVL/de0nR8L89/Dt5MBmRxeChiYObOdmG450k5Bfsfp5zdL8Vw7aTyXMy8VicTEox1nS/vbJM2mVghTJCGKO4dfOoT+wfz4dDmNkxuNa2aACizNl3EsYDiGDQIGGz4MI1OoIFIgVRAiAyYCGYQyD9hJimGhR/dp2DgftTaMNWFoTZItN7qBMW5neOyGJnH3C7HIKkhCkb/YAYe+9bPPVTqVTKR0qv/Crj1dji71JQNufXwgOnzHGPuF9vtt+lnY88Kf/1B6Ppt+fpeeWy/GQjFYr4+TiPytMdgeg5kYDOHfIKwKtAduCjBf8sAempQu6qHbBbfYmKgNSgMAOKHTqU+gcMCjh3omju0Mi0Ml9znYYlyUTogsOk41l+MTw6OIOP4XIVLM7QUz/N1f/1WcFPz9Hvj5vxUqxY8DiZXE4/Cz0rjcRD+/T+kFTx07SP3jM/MBC4RyqVgalMkNMrlMhjVTBWRK+60Mo1TR3daDMrLKiRmQTPI7rmTfrbjfqiVBaUI4uhCLSKOD6K4zO/hq4QdKo1puURVe/i78ybNMhbe6ItjqPf0GoT++fSSOELfv5Kg+Sj9/QOdxMv7zS0qfYiAHTXk3y8qJ4CYx5nIlxxGS5OIsC+RxqQzQ2OAxs1PcTStGBdNZwf9p8oOh019mVvcMx9DbF55eztzL/HjP8IY9w1fuKdmdmH5wO35eiv2bTONIQnmVOOiB+J8UG4oM3a8sGoOniudES6afl538wvC3n2cOFHlO6KOX9vFDinsF7uMrNK5wQ77JxsQYJGUgwyCJVEJDKVnm17K/ydBdMoi5juGPnDEsCTFEcjEeFohHgmWRlJXERWSXBQnB0WRjNzm6sUvplD+SSUMLtwkRpPRwZhRWSSHZVZRCL/PK6UfhxsJWpnb4QXhD4Sq0/WtwH9y0f0/hmkJ/Uceh7f81KK0F9PPv+Tkb+Rn7OXsXsIIASII1+fqZiaUJtDQMZ4ThCh+8AP86ljuQREMiKHWBS2MwGYMxpSjgcUO3DNiCSTNJJB4IOszAgtntoC3pUMrI6Y4TKdwp8kewtI+cHDyleX9wbCSNcHxAbPRX8WFHuaq0ls/JQw4/0DAlBiw/tL2/b/uhFYdWvHBL37RbX1h6qOfKaWVl06/sPtS9fjp+s76bVaBJGx9duOixq9rQI4+g1iv2LVq6f0M7uvn0dbCs75L25jX9CQgT/Wua82umVsBx4/A7Oq+Ydtm/07ihBfnsChu8wAarbZ02tEQPB/Rwkh5m9dAd9GBJI7IEJapgUgM1RnJBILaWiPrnUptw73nt7wjxM/Cn5Y68jzs9TLo+mtSJ9BhTG+4xf9DLrKWd1qbZvzdd+53NL2z89vUth+LTrpzywpSrpsUOMa6lj13RigqPw1moef1jy+H0wnsLNveHxOi64evE4f7N87EUoH2YhvvwAbb3kmBbvmdSGLaFYI8PdnrhNhUMqqpUqFYGozLM8slkNCC+ynazDdncl5CQWAtEcLMJsiaDCZlMWrG4klw9byVzrHAEyDYUKjfZ4tBCl4/UkRQNNSU73zTBUnJw8Dg97KWZkGcJU2oxxZIQdWbE3DwaYkZn38t+UJA1re4rr1p028zptyzKJfpWNRYwp+QX5D1T737zhuvfvHeap/nCPJQ/6pi+ZtvUeXctq65edte8/q2rB1yPfqNi4cpN3euP7OibuuPIZZ0bV15U+V/sIf03eySzqS7xrgCfOK+N/x/uX/zHvv8zfdSnz+ujprRC4DUrBPyTi/AV6UAAw1eMhf+v9kf+G131P95LoucHTokWYd4Ng4F8YqMLbrTAbTKSDEERsNuDUYOeRf5gOMiKHX6PhwnKDCaHXisPYUWBrkBYHSLOjSLPHh8+duQ4dXEIPEtSI2nHHlsMC6cOhCRXZOWIMt8vbFzwROfCB9Y2phZ+ad70ja7JjTUza53etuVdTXfMPURC+x8svO7z1V18a1/b1hUtzvv9vrqpyUq8tHt8w/9g3hz1Me2k8zJDmMfnivMilbKiCV4ucl7lFHs95nkvWJ2vrzZ0GtAFKlin6lGhJXKSmSYognjmrAGbTRYAZBnye1HAo4VuLdTKpMhqw+swUjgcRHo9K3YoivGlyeHjKc24HB3pZGlznUgxI8nC4dGbkXdMrAt//EmMhgpTuOp513RDxaRnVxXW3v7G9raOW//n1hf/WfFsy6dTN8/JitHuB2ffemEGOhOFDXP2vH/j6h89fNHTT5T9Pjlr05SSD4Gu6b86m670X9GjcM4E43iP6tPqkVPc45huPCABZuT9Zm8Q2AMRQlERTWRnhAEREEkqFUzQYIl7vQDGjSRASKZUOxRSqW80QihVPGp06lhq9IAcOZ2OLX2tgROTgKBQkWq0pcNy/jFn5BhrYb1Eqls/z9Ze5slYzD6zHH0BpR/9ru2qxy4q/BEqMwu64pV9F1Uybw7/+ILrojMulMv3GBSx/lbGVgjf/43B6/oCsFC4XxWZVFvTHpQL8R7cSuEc4LR82CMPSqA6YANYtNk0No9tp42FNmhj/WKEmUMe9yAEpERFOuCNM6R3R041lRwZ4w7/HSl2TjgOVOpRuHTmT4t+Vlj//PPw1kNQxvdCXOxCoYBbiti1hTB8t9j2+4oNL9xfjAUWdeO220Bj3n2V9mYtkgeVSouDRaagzWLSO1iOY5QWGVM8PTDMu/dLLFxkYMq92XE5S4ose7SwYeiGFfddVH7Ikp3V1PTQskOFDYRLf9hSterhVYXjMNGzst2LufOfmDsF3vwrkeGa2wTefKm4RiSTgOxfjfcl+kf+zM4k/hXN3cK+3s+L/hWnGbAY3jaOl3cVjtHYZTmoJGezNFi7QOIgC4IeBBGdmOckcQSo+nr8FH+m/CTRqYgKS7okTAZ6dX/hqkOo41DhGMwQE4358Rc7JtqnQjxQhNoXdpDPu6xWTQCINWIkFpucdhAEJg/WBpR4tcFLv5mEicG46WwH+Wj42xhazgnEwHu8YP8o8UoEes4wxuFH4Ehhd3HWd/NUQEb/lTNt56JcJJ+JXCS8WxhmO2gskxXMzlewQY7DapAVWq3AvtUC11vgTMtSC7LIdEE8npKgTAbkyBoXS0Rima4UQESyg/AhqVi20WSHg6PhNOSoM8kZw5M51mOCXl5f+Tv6aPn+YfP+i9yVfj0qL2xROCoC8B9kpAvzSSwc3Jvde/zT7dr4pW8deXbKmTYxnms/5s1Kdh2YBZ7ILxyYvng62lC9vRpdYdpqQmEjn1CsvKIiWJk2VKbTmWhlZXvU63YHXQ6Dy2FzQJdLFYLBmVFvebQiYsukHaxr5kzoCEWjwFXpjsjamhzt3d1qLbaD5Xxv6VUHvLg6UtRQk1pzDbb6SZoLzNLHUiSD5rY4f4vK0OinYnYUqKWXZOT45MdmI58Kmcg3ctIE0kBd/Kul+UKJx8APszn+O/wb8scgzSPKZxIymXEZk1nL3HyRL9qc8vga8pNCjdJwsM3jS6aimog9vTQBRn7+erDVam4JfctdZ3E0R378IRi5aLHJpjVm3fao1tMiNpqMHGtxeVSVnZmAOlnurdL7sGZfsDHewJ2XJCo92P7bjdzu1VdV6F1Ky5K2wkaYqZ5lNljQ8D+QBOm0uqkNhe/ArffE5VaNaU5LbafKji3GXRArxSprwNh+cfdcrVsEPyLz1jHyJ+Z7eL3NYftv0sYs3JKGW1LwNh+8xgcHmMUMimsiAZNG4zGZKgJAppHtlDEyWa7GE8ArSECdg7m4xuvRxnNAo7GLHFVyu8M/xktxPIXXXd3E3Hn4ZexxDv3ocY04rDKNxpSKw7riwRfhdIeH+Uwabl3cnh9scIUmLW2a3XjpzJQ51VfTNLfByz5VB9fN+tLS6hmdZb013tpLH11R+OoKeHV0Vme5K9MeSXRUWO9D0mBXg7Om3FExeX55GG6omHFZ6/Srg8pU+8yK7s3zs3BRyeaeQs/mXpXvNUmgWALjDJQwFmwaE0NYLDGISS5MLF88YkYslqOgB6sj28VwoxiuJIe152DBI+FkWxFcj+Bimp+kDcs9hlfSjtCz9IPCa+lUxrbS0TvMreRMJQnL9u96As1+9onh/c9glnya6f9iB9N7+plR39QUKpNvEXzejqJM1sqpTFaNl8lE5mM+jZO8th5/0B/0eQw+n+fLbni9G053L3Jf5mZa3DDojvqm2i60rbUxO21wmw1eboMzbEtsqAOvsAGxGKnVwOfxIZ8vnkDRIIh74ige9Ec9PjdyRKNYQYjJNEaHWqEY3XNL8ZbkqRp63GdU3lKCOEXHg1yYQM9V8vGpdBAamRxhMcyffKQfybphotzJYNbcdaiyIVnmjk/pmRxNVEtEBpNJ4q8IB0y2WCRqXXwRGHn39XBddUPsEOEhqCsfaJ+/Kqvk0L2UH4KtVY1TKp3K+D2Ejer7KkzM8D/wOGFdivkfer6rMm/Bkpg4RawaNRc0a3S4V3JGJipJXT6TDFWWqPtFzy9eExWlt9EXh85Qiujphokq0Dl8UyUf4zl8RL3UR0SyUwQ9pL1SUVDMcGMaemTURSS00b+LOXho+PAhvhmnE2f6iIpxLrSun4zuMxV9MET2E72AnrlYlq9CCDIcY2SCLGdgOdaINVgjMuIRNBowgGqSEdLbboxGRqVxcEqZnGUg3z56xLaGBIPSTBPHT2wbc+DEqiEfSei9hFKFFKZproJQuIqObs5/FK6G+ZcKnc5s29zWxHTvtLyzLBwys2uHl6N7T++oWdQVU2v2lJnLWuK8b4/9HrtR8BNdk58+I7EkgWaEl4TRHN8KH6JeoqvMN5sRVdaulG2TIbHULEXb6DkrQ2BP7KkYiqnFgZ3uh9zIrUC2YNKqtiUxcahkgaDDivhQ7DFuozFeo/HHr9LGMxxH+gluI1Tx1Jpnrm1r3nRg3VPLvnlDd/f137z4qbbVk6PRyavbnsqv6isr613VzG7cIe5Yd++smfeu6xTv3Mk1X3LfgsHdlzRzw01ctP2ixqaFbVGJKNy+KN94UUeUPYvfiOhsL1CdrTbvIWqGCNO+hvEw+J8SCQk2OCYulctYQZI1Haf5VE6N0TN4vY3qGrueRx0vrHzs9E284oZVigTMgKKPivk1rssEMnnzlZptGmQAQYQsCmzS6hxIJIJGRemkfUkZpu5VTAODNI33uARDOZJe6PnFT05Z9uXBskOG9KyW+596Hn7PH8mtePBiOFA43HhxTzSPPMIZ8p20n2V5IwrKGWlQLKJsgzsnl0mKnROSxZx6/xQ9JyP0jP7fdQheTH6/kBS7RvRSfgxFX9B91VzejoJqRhFUqUr4ZbgCpVomgWyxhuN8+M4pemfOxGr4QRSqWrn/i7bRykbHEpE8pqIKeg7IjmfOJg0Ag8ZwnYExGIBTZAsiwMVt2FKi2zPP2nlbr6j3Hh89oezlt3PPtH7gQ4WvIAc2fX7btuGxi7iS6TPCvPng2W0emrdF1Ef1cQ1wgu68L6TDjCNWBTV8hguNWGNzO7FijpcULVbLbUoHMdY0MG4jzSulbBhN1ELOcpBsCaO6OVkhYUk/T4/TzrHFcGj45aKKfmisOYku+2IH2lVU0gvhCfaDlVA/OeFN7vJm9HqFHVmDQOFRIAUTt1qhMq6Q8QQyuhdTGkP9qPnozY0mjcFzKB1ti3J0BEn9EwaQ54+OkVPsCqyb+cC6fHvMWetEK81wjhm2GYgDt10F6xjo81m1AUASle70PORhPZ6ANWARBySSPpK51+qViAG29UV2h0kuonk7ippZyR9Cz9bySXvHZu6AZLEVh6lqLDiKPExOR/qT81Yxj4qz8zb3/S1/oOLazd/a9sbtXR23vrG9sHblMx1Q2b95bpotTEG7e6+eWf77sq/NnjXvoXc23fjO7hlwW6Lwy9ol2/sfpOM9coqbjvtnAwmwMF9VFYe1YVjrhVkntAfMjFkZCICAJ3BdYGeANQfMAVsSWYI2m4yJWyxRt0MnjzokJGk+5CeCn4qmMaY9uYxKU/R6pbXpsVE9RLZi0jGYx/i+VGjX80eVc770rdXrX71z+sCXX1u/8vnb5yh/8DyqWrTw4Wlb5qcr522ZPnDTYCWeM9UVL27rmrrrnZtuf/++/rbrD19RcKHM0LpLai/Zt2LRnrUN9ev24T7qME21CufEL8pnsHYSNONKzVj5MHuUQXK7IlalOJ/Z7AgAcnGAx2zQmFSeOIOQRqOSWWj2Ij6ZAMmHTqwbPkdH6TAPuUASq0vUrtFnc1X80Zw0Df4j6hI5mMbfHeH9zcpNj3+j/tKHFiPH4b2V3U0Nwbd+xVxZeHr7pp3bYR2s3F3Jmh6+YfaVXZ4vdsBPtPFJ2cLrzHvT+xbPLO73+kWPYh2jPG9igpjqyJaeFGvBnIfkoYojcvjqmyIiro+Nzd1Ac3jg5qCr9xcSWNeAmUL56QS7Fq8/vpFP0M3oz1qx+j44Y2QrkD5LPF5kp5vXb1fiit9HH+vFihMADPuBGOu9GD/1rZIkcDfTZyeLzxzFZ16Mdyv6M372AX4WJM+icuGZGZf7EvoY1/kAnDayhdZJkQp1+kb+hG5EJ/DzB+lzXNZeLFuOn91Gy+6Bg0JZ9Zj2dmHca2jZh+BcvmypvTFcdjMt+zAcwM/kB7BypKGF6fN06fleOEvAbRyDm+aKJneyqr8rxHvcU7yTtaszFGpGsGv0TtazwG+Ch4vwnT0UvvO88EdG8XdPofDdZ4E3lOBfGYXvHDgn/kQJ/moKz8eidfaRAgwaU6JqtM+bS2Vex2XuLJbp5ctMPVsZ7vVSmaNj2nXufvtK8K+Owvd1UfjJ4+EL00jO7hL8MeZbQrzbvM6xcZg83ld4OBLnAR+AUjoP30QMSOe9LFi4cGCgudgV9kcL4YsL4VMLoXohXMigWQyN+CDSqxj1MYoX188RvPgzzX9N5+1FgS7WF9sfJXHo5JzE2PZPhB9DF5E4hY+cF34MXcQSFD52FvhECX7sPEeSpACJORw/Z7QMnbMXJ87ZedrkK8GPmbNklMKXnQnPfVqCf+1f4cdzfAmd4xeF2PYLhTmOx8eeXZo4NkOjeBOxc7WDzt2LY8r/Z2NF83lTvntJ4Lv9fJ0QOKMqO7b5nePq5OHLSvCb4HdK8O6zwRfmknzhJfiP4QtCvFrYp3SM9n0i3iH4RBGvj8frHYeX5r6m8C+Pl18QuJwOJYZ3nRe+RKe43R4K7zwLfKIEfzV8iB9LLGadAVIAIeeEseTLGEplxo3lueqgdPqyQKf7/402+Urwr47CB1wU/mxjtLkE/zp8jJd3pA9+vg+hs/ahvFTmh7jfq/5VvzF9LxEdLpU5xrwqzHGlU60anWOaU5POwY+EWDtvsf1KhYw/mze2/RPhN4GaIrxCLeP3nc8HfwSUFeFVWhl/Nu8MeO7DEvzVGN5V2k+VCfup4/uawmXeoHPMl3lltA6F5ZxtkpTgX8Xw/cVzMzL+vMo4+MI0kne0BH8M3C6MpVotZSeMJZVBPxLiChP/emxIHlACPzIy8nWsf70nelkTVv+IpAwho1s4jlEbXgBw5PjzKhU5tKBEeNH478dqQp3/FQ6aL1XsxGXe4Fs58nU4l++nwazT434axvWztzCX5FcV4DnFx7/kR8/vB6WzHQTnctFhTRHnPlg28megwzhXGo16jNM42m8C+9AY2NfA+/y5hi08KJ0PrM+KhbyudjAvnzJarAarzm7TG/Q6m1UitVuCRqDz6JDO5rBOMswyIINDb8U/ChMam/BVx+cYGCRJBgbppsP4PANnyQTLJxzIGcVnZIS94YYDW7dOyAoLxWseXINODh++7IHL/n+e/H+bJ/fhtXEhxXtkwtkxuYYZc9aB5rYXvYzhjgpz9G38gOoF8bhGg/WC+AvIN4p3Ivwm8HYRPpag8LHzwh8ZxV+WpPBlZ4F/ogT/Cjhawp89J/7vl+CvpvC8XhKrJAUYNKZE1WifT5XKvA5eGS1TwZdJn7XMglKZo2Pade5+HyrBvzoKX8mPa/l4+MI0FrANJfhj6CJBj2uMlXR1gEb2Fy5GHtHLgMQJpPMmCSuVsWKWE7EsIg5QMSuSQZKp/8gJkqv/VI01ecIypK2xaugLzduvZcR+fVrv335g1trjP33pw2NC/v4/PgEthd/itmwrzCU5/HFbXhPOb33/rLTz/wn5ieEE+anjNPw+gQq3o0lE9K8f0nb84CTfDqVq9IzeRJiPfyGcjLOPgSHOQ86q4WFIW78P+mlbgcEglTZDvZhv65i8+HqQzdv0OpVCE5SKRSwSafQIATUXl0kVoxnySX6NE/wpFiyqj4/JlV/Kly/kzN+9m2bNv+8+hLZAA586v/DHLbSfNH8+5b1jAq/+kqdBiHnPGadxE2NpcCL8EfB+Eb68ksKXnwX++yX4q8FbPB9heVqWJgUQKpvARxPrIGcihDoSZbSOxGgJPLyzRk6w97M3ggRoAD3gpfya9Q3wJhksd3prAhpbIB2PxUCwzRfwNrravPKmtCbt9aY1zJS2gEQKrABtDcIZwSXB9UEGBBnf0sYrGtGNLjjgWuy63MVsb4JNrkamaz3Je7ZUji4v31KOlpbDcrmT8Xq7sg4jCcHscjCxeJxeyEBS1FBvNJ9UVcitmub3AonLn+Ygxx+JY49sHdfQ/DYa/hI2MDgYLOYoyubGRmNyYpLOykz28xmSORKSXRX+njEX0sPiRVZZpnfKs8un7lydv+POSMoui/avn9ywuj+55pqf6V3yF01tQX2musa2vmJV4d5EtVvWlc31SK2JXxf+XNMV1Xhr+hJdW67vba+YtaFr1YMt5Z31VfbMYHvE3zy3euqd+Y/9ixKeyTtTukgkqL7NORVtsZeXlVmzNZkqlausYfgzWOmuzuWc0bYKey3xixqhlX2NrQSXgevAyXxk5ho4czW8ZQHcsACuWACXzbxy5raZzPKODR3bO5h72/e3P9/OzJgOpx9imLxU9Wr7O+2ovX0y/vT81E2bguuTmXr8/lnH5Zdn8OvB6qn4J3gReZxc1rQMLVs2n3wtAeCGYHvTIfTx86Zly6ZOrU6uP4TuembT5dfirw4GHR6Paf5c/PZZlURiOoT+IOzokmsZ08OpVOEEuRicZI6CJOI7fSpNs1hS1YgEaujonZzk/WD61JisLtAgVjFqyAdUkCALuqVH86Nxo3eRMXRSc1iFckEzveWR3E/GR2fg78kUk8xl/DVaTPE7+g3+FYX56A1akH1NyipUSpGmYiDiielM5Q6FJxDQeBrsNo88mquuqp6T91miGYc81dIXRSIRY9Z77HKjXFFXY46pFF5DHV4SWMYss2oMjRK3XuaLJgwqDepD5DsV0qqlSrmEFUtF6PQ/9YmpFqNXa8qlHPXIF3KpgiG/IojUKnnY6UloxSqFWG3Q51114ZBUbVIa61ta7HKXP6QXmyxGiTfuC+1rXJvN1ahlErcLajU2mcEh8cW1fv0lhWPxRrPCpFNgyXkp/tZbpvdrlX1t0drykDGQCjpqL9F4VMq0QyrzYjl5H7TC29A1QA68eQXJkwU4DnAAvyaHavBqloQW4Q1WWPFg4bGlQwhv0zoU8XlppdfonQ0/q1lZY2mK5dbVutp4HXo7OAG/wrYDLcmO26GZqVmqYW6Tw41y2CiHCTlUKjcrdiiQRQEVCgawMoVSiavEFAKT6aEUppJBXGcx3SvEDOvPZKsaYZWGIfNngl9RazDbwtc7K1rMLcgU+8plMqtWa5fAAai9P7ciswu3oQy34XN2BvCDvnzZctMG03YTs567iUNt3AC3mGM4i9xqtVi0Xo9HI9d6vF4rx9otVquGNuTkEKVicjdqKjlE3lqJY53eGkUu//b7wsLurL+cCfO7+Zi8miAenM/DZVMsDqVJI2FEHFuG1HqTtGpzxbrL+70SBRdiGebNGeVZzjm5v9cdndTWFuy6cdV0y12P73q8WpuNIGcz4PNNnkBi3P4wtkOSu0k+6+0GNFt/sR75vHbO4ZAaFSaT0ahRK6RSjnFbLG6T12uy240mkxrw10aTrG3HUkkN6QMdWaEXaQv+QK4x50eXMBflBCIa/ZTRSHeyuTRhjlzaQIKYkLgm4ajU6ptiHpNMFlW41HXlsfqp8ZTULfI46xT0/AkrvXCB2R2JMgOPz45cPePza1oemv/Nm1omN2WvFuuUCpLREiwCH8KX2W7gBJPzfrEZE4BDrVKZzRA4dDqHzuxggFrFQIVKLIbYeIWYFEkoiBX/19VYNOTmCXqD6HH+cmwSwUUvaRAHqDAgIVhVmSBmbZJ3jF6SjeU6fDle+FHKMdOWsTVBs3FqRyi9OBmbAzfsMixv6I4tlJuUDv/NH+3w1ug1Dn3ErGiqXBLgcz1XwCvgZ8wBoMEzkshbb9XDDXrYqSczwdyug0ArsRoxu7G0nUOQvx8eCGKM0IlwXzceQ3EmTIPJjAY8rFn4Wcvk7b2JTFPnzMm9gXj9gpkVYZv5vo7KBPrG9TMu9PraV+56dk7sgivr2/NtudRlDgelCzv4A5Kz9SACuvLhxZHLI2hGGHaEYS4MryA3PAHg8YtteqtCbLXZFGqPy0XGkCR8I5xFOOz91BAlibS1uLFHOZvfIaKXtuA218NcNlOVM5GdsBw/mJgI5I5Ig8FhgkjEpts0c2y1DLLptO7pk76kUlpN8ji89+vmRCS7eZa6rr0d28syY4cyZLEFlCgud7inrvPNuDtj5unbielbwrYANajJ2y9Ww+0SeJUEymRSkUIpgiyJ6JbKZEoR3/Z0Eq8hJ6zH8ZJhwVMvtBwaOUQoFvOfTp/O6pCkd4EhEa2rm298tltsXsq2vH1J4TsnPrprx6pThZHC9UOwUaj7QyTF8skAJuVDWw3wSgMkd0CiSVo4B61AiGHVKki2cFSsWg3lMllxCHmZYD1uOUHaoNWVbnuF4hDj51eUqqyOcA4ZLqnpu3mRwa8zdFT0LrCXG2td1lb4P3/8C7xzw7M17fd0vj0ftv3x+qM99Zfy+/VR8DYcZqcCGwiC8rxe7hWT+TTaxWKp3e9Uq4VmnDiZGkqVGNqieZ+kCxamEFNcid7ckDaDyRSJLguHE/EqJccMxJ+p6thQ71JoWDlnUops9ywui8eulWbg+j32VT2uaxc7t0xfdnOLdUr2u7OuDKjD8MF7/X57MwfGyKYeEAC9eX8Aa6EWg8fDKsUqlVIpl4ktVhBwschj8LlMJqVKJRPkEW43brjmZOp4aoI4GqJX3ZOrgIlg5QURosKepELFnRHT0EqfmFAjEofubyoz2ZWKkOiJcotPJnfp9NdPqpVKtRKL5VJ/XWRBG7Pnw2DTDa3ZTVPhQ9D4bG6SXutWvTVbz4gZyf3mi/BYh8AncIStBkY81l15r0Wn03Nek8HgBCZT2Knw+v1uCflSbzBIOJaV0D7QC6fxD5E6ZHHApsMQL5tqyG3UxK1DeV7ge6qRhHOAyRABy/M9kaxwJFre5ndXNTQEIwarfUZTIgJR7hFLhaWlv7zOkzW7kXh2/2x7Khzpii3KZm+ZUfVI4ceFHy77m60tsq57WToaKvGQlO0APpDKmzClmIwKvDCIOSj1WowmYNFjmyhJxv04HnVCMkQElMaaECseZ52QtpESjVgQUEQBRlJPzcXx5cakcumFS1T2qH1ea+dS45TUtPKkPVJpXM6s3mGY1XD3Eeh5VJnDxlsi5798q85tNVotPrOcz0N7ArnYTmxPTMuX3WiAA4bFhssNDGcwGZDBHAo5sNSXxpRKuxlLLqasLGKQa2OhSMTBE8yJY2TA+aEm3HfiWIoP2KWRkJC0lYbl0tEO008mndEB1ZBflDHNkD7h/8glC4crUhJsI4kknIhTWWrkBlU2DZGXUyjlrKvMUB26cGOPRTO3innfGJjUxwb9Utksb1oivqjwwcvykL06s6C/QbvlwrLFdbcsXszzQQQ8ivm1A6/RHfnAgG+xD3E+kw/5lE4x1qTMThNWbEw+ZUAqwhxsMimkQFiWCQHRDLdpXhIPCboFdJBZMfI9I7oW/5t2EEaga5mY9MgEhxGETtdlXRtz0VC1wRRUS+xyL5b+apUrlZ0+3VkH88qgzRZUMjPU6t21F8YqL8377r5M7jGZfPKmW6c8tlwqtQjxJNMU/fBNvL5F8yqplJWxQA0ZmVSN4AvoY4DXtVPpIyeGSGOHho5rqWIm8garvLzuTWkorej/9LMRIPvIrp/UGyqX2eF7Tz4i73hmSnruI5FGU+MVtB6X8ig4BbrB7Xl/KzA5vYy/pjabqYgxkWpDFjEMEClFWfwzORQJ+nXYrMjLGhszoWCwuibjxB+fqch4ibERi2W68OtzYgYhg4k0MoMbSYbxfXK0/BS555XSuJam6MWChrpjdTWaIcq+5JYOPOxYkSCKQ9AgDmerMiQoQsHQxY+QkyBueGlqFlZsyiE0x2Q4Z6YrYyMsY4hZqTz6DdugR77qG78snC58hH8++eSVloV9XasnNUnKwxW+ZN3ta76Zs3C7+7rmGhrj6alTkxvVMaMlFsq2vfZXqIdEWEt/e2CdetXkTc9aLok45Aab0+20GeStrTXiTLKm+f6/XTpTHLa80TqgTi5duqKyu37+qvIoBnO5XRiMzOXI4ZFpzOPkAAQwHgAsZAEZHHIhD1VkybxVeY3oiWEN8/GTT8r5NQfPv+o2uBKvOT7MpdZteniFHmLrRqvU4ClRQqXdZgtwEgux+JwarUfEQDIJeqnYg6n5CDkoiUf7JBloPN4njg3ihTFF9LQaStEiLxlQQi94ALGZjVfqdKqJ3FNvFONBV2MNU3XbcKilt3r1Z69jEqqpdZVxIndu6wXzH7lw6b2PTK9sW/+bmU82Ne1VqMzttkZ/feGD+U/NLzgWN19OfXRz8d/H4DN4LaoAPfkACNrNRqPFrpRoVKoEByUuu1GltLBmjYZzIW8kgsrxInriCKZm6jA4RtVJLGmIgCEqJvEhkAU17a0iOjBN+pqE2RyN5MdMyfMhOSlnMvoz/FEwDPhY4Tm52mdVSuQK1sgpOZNYL4dyjVLJsYF8KBKucjmUvmBQfU3EWadTe5zausaURFZh10oRC00JNpF3GaJmmy9eoVVK1Qa5gsznHagetDB34PW2Nm+3O6RE4VerOKmRwcqgCZosnJqE9FJ9fzB94vgg0YWJrByrGeh5Db8oP/y8WV3S8FtcbpFMZBAT/V0rVclkfouurMyjZ1QIMgtcUQgr+kKcXipXVPe4nA2e2uaAU26l8m/kedQALmO+jFfQSXlsQXk8NpOY02JZbtWbPCqvVywGrN/PqvR6lcpGZToxRqhRQsQ4aSmeB2xsaYYEdVQv2BxY3zTy7eaKhsmYdgcVSCG3MEpo0sp1YpVPKWFZDZJwnEmnMXm0emanxZBUiqQoFJAqXIwn71dXeCvbbY66YFtaaPv9qA1czNyNZXdL3oWb67HgFVQSUChMZC0KhQIen1avlcm0WjPfcrrqY/IQ1qMxyxFuNi+xqX8iTGPkXNAJaZOZ4hp0MavS6AwIL0EMg/9waqVUatSrRGKRRKkxqgIVTinnNzKrpCq7G1tArMKik4tCl/Sko3VaezQYslSFwyMjIFvoZauY5bqQ/Cni09NaUNvIT4ErL0cQLG5i2WYE84dGXnpWoc3kQTLOZ14dGcGyoYVtYFbick8L5RwjLSBMy1nwOozLWUg5qSVDXxXBjAWXjxdTt4L/e3CMb78mjHHMBvVasWoRPDTyNOjPW1gGrLuU9oPvD8usz+uMmfUUoZK+HpSqMuuFfmp1Gb6/KtpfXA/+I9Qo5JwdOVzoHG03rRO3m9ZZVvgJ6M7rcZ29nbT9fD9YZgrB6SjL0Fejmb4elGozU4Qu6vmuTajt/2xdoHFkFXcnd1QXYv9C6pK3MafZaWRe2J+KDKAsb8d19fdNmUTqmjIpk8F19SM4OY9pYzKPcMI4wSDbRPDJD/P44E4eH7oO40vmTRhfe1tLPcHXUh+NYnztCDbTKZdnms9A+f8QTtA90sH8jvb7EwHnPgHnXaV+R8JBN8HpdVttGGcEwQDpd+As/eZpknuoyFPsW7AMV2SkdJ1viqYJTwGhTLFPDRT+aR4efFKCt5jlDOGD/w38AhiEb3NTMPzDlM+sI8fRt4E2L4XAbCY5JkOApvwhsDdR2L4SrI3C6snu/2sHEwkCXSlA074GRtzsc8wdGP5SHjcitgTFPXmGLdkMO0ZxHx65DH7K3ophByktW8Fr4HMNJ28Th8G/8Vyo68ulumyjdbW0JHFdUyfWdXsJl+2sdZ3zOQgM/4p9DolKddmZaV88BKpIXbNySWUz7CMkZYtl6KvZwr/qjfwr5rY+Ij0wfxXbU/gS/JR5TKgvpFoEriJYoeV0N2jLaxlQZdQrCYHplZiJmQTBIrdmyGteIZVmEgjq8jpDRkfRqzK6knASSO//TB0gNbKIWc/8TRcSifn5hi+DxYQ+0MhvD8bjFkszqh1LHzz830vwNgqP5wyBbJZAt5fmDLQXZnGbKS018bjZX2AkhPYKjx60WlWqZhgZi5uH/3IJ3jYK//bBQIDAp8fCT1zr7Egy/FWefhY0qdhmOGss/SwctzbZ4afDDuAnsDkiZmGSDJLBnEkK850EwjgV17b/VXleFrP38bKYlGc/wwq4Oa+CYD4RvXBBXqrPLCDiZ7ROIhtJGSIbaf8eLJaZTkQhHCBlBv63ZYS2PVVsm/I3zE8Kf+HL9NC29eQx9fScpZ6nivUofwPXFcs00XrypEz+f1sGJHCZH3GHML0hUgbL8ou5MmDPaxgEurtJAjLUl5fz7DlOF4FBJkzKycv4ciCFy3nz5GxZICCTYbbx5w3GjJ8U9o/RQv6XZX8O9rIXc32akPyPcyjNgz70XZ6ffnWwry8Wa0bzx9Awhv+LCFD4U6kJ8J8cbGoi0Qm9Y+F/i/F3c1MJ/nrKI6ASw1P+mzOHYF8+SvO/BX9hf0FhTxkmwHZ3E8wXFDE7QQoc4D7nqsGd4Fd4xeiCi+Fm+CR8ER6DJ+Ef4D+QCOlQBWpDnWgamoeWohVoLboKbUe70cPoq+hJdAArzWYh5WmGXKZmZsKZbM5scENsQZt5RwU5MW00qKEKxqE5bRT7zcZ0iN95NZtKziVzNocVZWoY+qh3PEf+mtzQVAfJ8TaynWI2OWE67B11o5HNlbE16mESYtPcxFdv9PK2Gr32D6MRbHTeVqfIiGEfhz7qiMN10y0PfxU5RkpbbjJiO0kNsbrOe5NKnnvaNoKU2Ev81mJxV7GKQuD3gtdgYl9wA0cHiPcM0nvoIN0rygkbA8bzPCk2mhgW3rBgQ9MOTegiaaCRoS5Gb5h2DjcnCXnfRoh4kkzCB1wP2cNjYIY4yHgLPAtJ38k4M7lzvS36NasyTbC42UV9IPhFT0erdDKI7hlAcbiEIDvmXbD0ToQhRMTAM5kZTkwx4eGnljX1domD4z/yQLkg/yLC9RkNkP5lN8rEKk6uwiAaqVpr1NoMEjlni8j1FlfCHkwpyyqTzazRUxf8THb/kqS+z2YMZtyVXpVbnI1lve5Jq9bbb7+jYMpYbfHyhvJEM+eSSQxqw6uQYRmx2+2QyG81FL5fLlOwIpFSLDKbe7xGWoPM4C1cazXqOWQltcFJWqvExmklKonBZ6/Hb7TlloBNJ5K6k25/1uaLyjRiXWD4f4ItTntD+GpbviGtMEasapey5YCOk9rDLosiPj0SsEuDiZjLVp5o4VysSq6YHIiosWXkEmmVrNHh1Silds5pEYkZWLh59cRmt1tL3WdPp7KTpCZfNsIFy6Xt9Zqw9RK9yd94Onj279F0vc1o9GgMVrlEbhr+Yyeap5eqGKlcojJpAqyclTnUJo2IQ9zTq71BmJEaokqRzyA1SP4nJGb0eoleHissxm8hJ5fiDzIlh9gHzEp5SBOpmXMo1jh8izlwSCaBoYoyCXpo9P0XF4++hx0ymU6rUTq8rAKaJXJWhKQsw6n1Yhla7om6XE65WCdSimQGqddrtNpRlbvZBX9iCvRLJYxn+KLim5uEN2zY1ewc/p7U7Tb5qr/bZNVhW38TxFa3mJWL5FJGwjHw7+M/X9dsJlDD/fwrPKryOtgQ+bNRJhEp9QaJwWnxx61yCEZktkoLa5Frki7xn1i3weYVm+MxjbJTL5vPtjwvjZdbok6tRREUqxUKQ7xM4+/M7KxQSn3xmNsqsfhbXGunKVQyGafxNQeM3nbJSxynVLp1eptEZNXXwU6CX2RWaFI2rjA0rPytLJMUWWS4Ou64FCGpSW80mNxyd8xktwSnWGzJuF1tL19ot1vxcHE2Z6zJKJO6glFjoMagUDFLKhigT6sMkFPoVZVqjSUn4WS+eMRjklv85r5cVKtdrTGJbF7njEaNVSeTije7FVbfpVaPUTX8h4kNL4zp/K8LR/KtXUiiUaokkrSy3AOnxn2R62DL2b4dvlajUUsY1iPDPKtWqzwqsxW/mMpVKpdNohBh/X1en0Usn6/Qay0iyYLyVtatSe1brw2ZPhn+jH6yppqm1+LP9bNaq+A2mYYTiewJ9fB3dG51j8wpglqDjmEeH/vp9Lpxz95y6U1SX0RsFvl0Eo2E0SJJHMkKNQGFQoIJTKpQKAo1tb5a+ITeqfbI7SJGWbhF51J7ZA78tq/0rqnWW/tyWUQSCnKM2RKSWBuldo9HITKrJPqMVqWePP5jYaYZw5SRP2yLLVLYif8AejY2UJAQGwZkQQvoAysP5FobuthvMQqQBEpGkdeEupKhULKLMQIw1WqzuQ7hL+XG2ikd+by2jAO+Q+jjA1qb1Vp1GH0MAInHIXE25M4kkh3zxMkhmtuc+Gn52CkSLKWhG9aQhj8RUUs3zcWct7j8mekGOhXp9IZZsmbwT7J1kI8ewCs0LikWYqjoSsk+99Tu+wejFVMrdM5NWws/fGfztrz5okgoWHPdxrd2rN7q8tsv0zVlu+qXTB54qjB9Xms221+X7a7vtdsCXlul1QeDGouXlXJSdfBbMwa7endefkNyt6E5v6ZjU77BZE9qtYzY6726L+82n36usq8i3rigs92UDegdcqmc1+cfGmNbiUVacMHnr5/7e2CAQfEVVCeM8zoh4yzphB0dTh/WCXvyGk2mJ69QUlX539QnXS6ZmuqTuKyflD1TF2VdtGzijLK5nC+My9aTsvWkbP24ssBQuE98heiDUps7EbmrIJLXMbTRRiNWnmFXXmHMdFGjRZbp4hFQDEXf2H1MmOLg295J4xAFHBGXjCjg0EtweAUc3rPhYF0UB+kDJ++8qoShJmdVEwy1BEOtgKF2LIaSn2BX0XZX/gb8efg93s6rriZ+grpxfgJkZn9f9ANg2PhIYryf4HzPhboeKNaF7Y12RkvsDdpYXBkZb4WKDvV43+dl8FPRQBEvnieOfW2if+Lcz/l62f5SvR2wkTkCrHklGaXGRlwxI3iZhIEt4uRkJZwdAIiunVjnuZ+D5YVp8NtsSBdSfJ/G1R5zFe/HAAwfsSsBT4y8J67i3gJK4AGNoAv0g1fAj8EHUJVf++qtN2zbtuPoJUfr66pOvvXme2+/+24mUR7OVFXt27Pn0V0Ldl0w9WlVd6/R5uztJVFIZA+PO7rraY57etdRdujDpra2q4beO/nWW/X15eVVNRUVNcFoNBzc557s7LXosXjd98IL+/bdesOrQ0ffeOMb39h1J9nz0y275LLLli244IJlbR3NTcsYhJZR/7vm5NCJIa2wB0/uLkxiSZY+yYcYku9Opk6kTg7RuCC6yXCcQiT5be/kkJYXefgZ3cEn3504MaShew/Etc9/gzHQ6MWhFNkx579PD/Eb+1gXrcogBmvPOj2WkFgvJ7sUWPrVke2sMzXkbElBdkHyFKu9RLmHJByDwp8tyJH5T4Mc/90Yx2IHqC3A7Z6vY9lkhT7pWH5/VV3fC34mO8O25bq5w6zNHo3EfW0DMpeo2mg1cWaZRBlKGK2IKSht1jmvR0RlIdFFgYb5cxcXbpOySrVaZKroD3viY8MmVTqVnBsbOKmoHBM4KTMolbVnBE5OVnr0Ul/s34ubhBt8JoR8MrMqjDouf0wWqdNfA++HgdiC7PBXGVNNKlvJObhsTfc3C93tuZxlxiJ9tWJ6PFTGhSX6FZzc8MWN5WZTYGrKwRo0nCm2+otCyKUKR0OKFDJolCGnp0yL9TWx2iB1+wPqsaGYCpePhmKaxJ4yX2hf/WXjQjH1Dqm3TOvXF+bFGs1y84RIzN72s0ViMr/PdbN6u6S9TR+3XgkUIy+PtMhvxzwZxdw4H6wFm8FXwH7wJDgEhsDPwIdwQ/7rjY0N8ea6p57afd/dV72z7vjxBw4cuO32rXfdfXdDQ11VJlNnibhB3YL31nzwweDSlSvn9E6e3NfaOWlSW1tra6xlcM6cWdMHBqbOqqiDFS2wrmXWrJY65uu/dJu/+vUH9u599cUXDx87JtcyXx+YPh1gdk/mwFeffNJy9Y/ffeqbBw/cvXv37bffveXee2++8853r/BeemLNB8sXL54zODi5c1JfW2tvr7ehsdH7wJ59e188cvgJo5Fs2j/vdny9vxnbMHQDn2MASKZSqeEU+XcyhZWSoZPvp8ZyeDp9LJVK82EfhK1PEh7GPEq5msoCyp9aIhd4hk7z+7hJAVBz8sRxgecHB0tMT/k5WYzg4cN3SMie5jivI1FEVAyQjT36hLwlMoJGPkAv8SBg1i9HjRDb4DRPnMnoFcJP+LgrrEOlRd6SVS+oTviNE3p5FwbZ7ic+jOC/J1WEiC6TaJyMMVCNjcoaImIwLk4s4kUMb1UXhQ42v8XElKb5skjYKqSBiCRZMa6BF0fcy1986Wv31m6sCuptaqTABvKiJfVz+1seRQfvW3Ttelva1vn00lvdl067MlGP/l64+btPXV27dvXKtPaH+e9974V7ah6F+iszJpsa+tyL7RVXwJpzCJh/4qWgdVUkUpcNBtGndmfK66uoHbAb2UBDyKgJdnJGEfd5NRY0hW1E0sB3zL3ddbNuEa2jskc25Z/v6ZHO5tGwMrmcMxk4iVyMFflw0Kk0a2Sr6rivUMkEvdd2Zm2h8pDty7NbajRfbLoy1ciwhxab5veskj6597F7jf64KRJ5fN8dO/Y/sOuldqbfmt9UL3eWqSIbOzSnP7nwvCJl+E+NlZXremvry+O2nsoq64wVkXaxxK+o+Qo3d5vYE/8bES33UdFyeu+qZfoL52lYmDSb/H2VDoln+HWkq2tpsXF6g8qlMVRiZdwFm+x+n9JgUdTDn8fIJdrSEV3hgOTLwrrcADrBdDAHy4It4GuwPX/zTV974PH9+5948JG9e/fsefDBB1QDs/EqPHs2WYXnDg5uRoDh1lxyyeUre7u6tmy6bvPmTQ+s3LRp5QPMN7bef09jY11ttrUVr+RV2ex9u3bds3PHjnsa8+2trXV15eXZ6nS6mq7T9z2x58HH9+/du3+/wj3TOduiJ0v2rvsemD9v3ubrrrtkzZqvPUAWbOXWHbfsvPPOrb39PV1dy0iYyJVXbsXL9tZixBzhbp6xh1J04U6TlRvzIg3SERhcKwQHpFITVnBaGBaD74q8WeJKyuBCRFWSjyMg0ZHaGhq1XVrktWPZXkNiYf7DBX0Cs4XHrOdnLu2864su6bz/0syH/xUlAe/gNP57MkK0+BysdHrZ2dlHbbNdQJdpsb64YA9/wLPFlT1f6YTvtrf4F16+pfO1FZeXBWNiOWt6+tEXdz7nslZOz+oNXzxcOPIvmPtfrbjaszHF75Jmsw8zAGaKz5nRtVfcEFs9/MiOmbee/v6ld1c5kl59x5Q9s56co9B71VMnXXNd67R7llwwuX5o+rSZ25f/a8YldjQHUiO7FNXMXmxH12Kdth2vonPBd/M9jfV1DbXVNblcQ8NgT7AKW0igzO92u1xW4PcPzpw6tUkilko1raylaebs6VNhz5TODthQV99Yk6utrq5vrK1thKZmq8vtLifxZ9H21qqAlbyDUrGYFUKENXRRe/8UH0dEaFhIMkpPKQkLF6HoofdThBjpsoT/HyvG7OCViIDzJDuEywyRKGMouKy94UZRyWXtzfAhMcS/feYSRMiQ+FgnrAa4ZHD0raL674cG9/a07lpUOIbKli1fdsEkY9XixlCP91FmoUOWDPZ2ae3ol2esAZ/v6t3bA/dN3tt9+jAvorklRWr753DxHfQ2dy57KGNVl2UbWzt8c25Puf2SLzZtqDPVxx6Zm+l9umOsYC5csHPmjpY7Bu6As3ipWXh/lFD6R9/SuMU2EreGvoNn9tq8XysyDAAwUFNT3ZSurk63hmPx9AD+GZQrq2tq7LF4vI8EENoriIvkmU4RIJ6SuXO1Chl5o1K15jsBDUY6Rf+k8CSSvGtFtYI/zo1FDknmSELbrElyxQgRV5UVInJxDMOHuGX5WFo2nXKx/E4JuSeOEe4OJ2+dNPkjkQzlrHBfAGuW7zPVNzeYNammntjfrxkB0psq6wxKlSXR1Ds35a9JlSerPPZyv0Eijmk80aqg3auyePWYErXclPy8kKs8XmbLzWitqkjaopOybnc631Jv2k0dxdpYyPqI3GM0pZ2JlSsXTymP5yfn40pbxO6u9dU3Lp8c99rsiVjctjrckO9Kf+L3mGwqUaK1F68PLd1ORzoRdptE2JasHdkleo55SRcSJYjfRPkR/ODz71EbdNdYf4ryo5FHzvc9v6crWlyM/8H29wD7U41Y3gJTYCst9222gT5/Wnju55+DA8D+7zyHQXY/d4EuxH5G6pW3ocXszv/8exAeeZjr48pwfxfwtjU7WfQQqYf5q2B7P4wC3E5dSPkL/vnIuxyLbe8WAErPbfT5L4Xnp8Y+Bx2FMna/SK8Lae+kz1vgzYVbaf3d7LYiftHvBfwhUo48BU7R/FH8ojfwOLyNn4zinQRUrJJL6zjRKT4mFAbhV7k0CIAN+Uqr1el02W1m1uTxG9UmsUIul4gBYNkAYjjWLxb7/SGfK4DsnNnGMEa3jzgSPegPB9UKuUkiNgJBMW8iCTnJen6CnkQgWRiJS7EY4JfWYLOcHtUhFnhlhb4qHfZXpUf3w2jYdticNvrJfz25L4NRfir7+x89GYtF3byEZVmZqMLe1SBvq6kp6OD2amZxd3f3h9b2DTXyBlvEWuV0xlSa5/F3hZuOPAnvKO0Jk77qOC1/r42/0IsOiHrwHLJ09DpAjH2x6K8T/QCP3Un+e6gWNZ77exDANPscswx//2vqM9Sj8OnBks9nbtH/ItIDW2HqGT6hcz4X8M4p4sU0cBq9WSpnLvl1WoCF3XkG3nM+B90jDuZ55lJMA38eE9Nh4GM6KK8cBc/Qc/NfMCuZTzHcX2ks8HSwlzWJfgj6wGzwZL62pr+5OZmaDKQsYIE0kfRO0w9Egv1Op8Wi07odNrNeqlQoZH0cg6TS/pqGhtbJ3tQ01p0cIFI2FoscQn/I6/rcDsTYuNZWrVKhl0l1Zu4QNN4EyDkkchyEKHsnKB01EclLo7KFAMs0H8iKH/OQPHWdxJYaUfCwSCZLKnFmk/WxKp3DJIY1unCGBmebSaiuE2Ly4sT0T/E0mJ8cbSJLH4nxLkZ5EzUtndILZ2aIiyWDF02yp4z2PyJ9812EasrMbFkujy1muPZyhrvm9uDMiNLMiT78I2QNM3bU+dOaikmTAkqXTppY01jZ+/1Qd2CpodxmC6sqyifdXD/dOoPSsH9S0Hv1IFdm9VoPOMNJibo7FOi+647OUFOzv8GR5jSyrrby9V2tg/apKy5WS27r77in8Hl6de0+70C6amW2YAzNGBxgWAWZr27wF/a46CTIgB5wSz7d2CYSAZCrkiqUGlaid6pUMkmGMLZTLPY5nQmbbUpbWyJRVmbL5zt8mVwuYyH8bcOzpNRklB0dYgknVTBICYhOfoIOOR5wegabhEYnheUwScecaDuY509QDQdPG9Xm+bN4PLuHc0UG58/xmOqg0e/TZooOL3JygPNWBXIBbT0Miw3i0aB7fjrINDKhDfLD39B3RG+/UbrxUolBKvXqLJaGhiMMSZYYUFkrrBfsvbXwHJRsh6/BdQrH9NzGDqVWq7PVPR2dtPuJ9TtYUXdX94z9p/Hf/rsHpq6wBZ6EX9Xa5Bpx03xPzWzP+qDH0dfwA7hGZVW8FXI3Xd/yZZvNv/LhprlLtu3nZSrJKfhb9hf/V2tXHxxVdcXvfR/78bL7svt2N5v9/nj7vckmm5fsJrskWUMICZAEQijJ8qWMERVEJIqilmqtClRGkGqLMhZkGCpa2gJWsCpoyzidohVrtZ2p4NCKWo1lRjpTFTa99763ySaA4ox/ZCd73tv37rnnd88959xz7kVzxE48fpjH4GY5dwUA+l+E/pRCP0fojyGVmiP0XTKdGiD0yOj/mK2EfriUPvoscyvoZ52CiiHPHY2h7++i72E0E60jd24G9wG55uQZWAlH6IeABdhznFajYQCv0QoUwHU9yKh8Xa7tMcuLNnLdVDF8AEduWpF2T/HFcxUDktTdEo3Q9HBlZSrdEU6nPU3OVY8u7+yMReW6gB2wAp5m3kfvCYFQzlDh8fDy20SHoNGi9x2vIwtK5I3Yhr3cW2n5OJnxVpye3AqH4IlV1vlFUUzW+vw0vESbYIMt7jH6xZoa0e/3y3vbDjPtdBdwgThozwlaDccZWSHkBgjolWLIFcdRJ8BpNIKRBYepT6DrftCKFQnyEpGJjlxCiF3Pk0QDSbjP5AMAiYGtlN64aWtYpuJ0l3OBwcE+d/N2YinfsHLF1d1Wr7hYEme6om0JB3WnqtIbNtlTdkHKNLvQTGR0x5zLNiHjtzrVnGvzBOasj7u8muxtNy7wphzpVMrOZausYbeZAUV+mhE/ThADuZyB05aVCSpT0AVAlc0fjBFuyrRak6C6mBuZmVJeiFc5mRtoGeeGae6M5ef3ui7FztyFw5N4MbirLsHKusOt1omMIIwTuTBHkF2zQZnTCkyjQm8m9I0T6aM7sRxL7j9PxgqmNxP6xnE6moemFP5G5I7P3wsCCQzkKo0GQbDp7QlGRQGQCGmCwQZvPBGUSHRCIxgMGhUEartNr5H3KJAkXIJIwoElSHijjoT7xvowqByKkf4GXFAHlkDbkjPfBhy3FJbBbfjv4LcASbFvsX2i9FUH5ST2CelbQt84Tie1PS3MHjoGIuiOuYeRIXdhf300QraEcFRWalvKdDoefTuoRXZg4CoOzQU1IIo+nUCNPg3ACevQRH1yxHDh5AhR/WT1mOy5Lf1jBNdO4ZOvfV5jvQnXSGH/h+ylES4d7xb5ZAzZ2cEHYtDMnsqa6bXPFD4oiBtjy+ATKw7PTkyrsdKqnQPpqZlcfs3UzE+0Dr681mx2mTiPPcR5fJ4j1QO9bdZ+2PchhMLnG79wuY2J+gZbuc0YSV69etnwjgeee1DMCWanYHfrPCaDikIzBNKXfvAmdUZlAOVYX5bjpTcNKNeQusjX5QpOPF54mkMGacoOW6g0dSbY1bf41k0D3flNw0sGB+rYA6opdx0tfFZ49OOeT+EqaH7l7hY11sVmcBvlY3iERcvzAFd1AFKhWwNJBDpZq4UipHyF64bh4wx/fhm9DV1OMGE4RZUGFcCd4/Q8DzQCr2csh6D//qIOP050uKnYf2ZiLKfk8qlQwudvuCoemyGkAqEkcgoTC9g/VImB5in5dYusSXsi4csmrN4yE8aLBXIqiv3UEDIS+5c5w/ya+ATdKi+zRPVTNJq4/TTEpet1tUm6wWdRH2CF3Srv7brlZAxmRneyzzGvKD4fsl/h2QvPk7H4cdEHQXZovpi/LPsoxMqdfSXXwZLCIeoAcyOaDz8juO0E+4EH56sWtmn+SM9H9HMynb2juM6sOka3oOcdlen0R5enI/yTNX32FOgAPUA6OGP6zJ4g9vfbnA46cIguO8hptU2m3yGoZ+RsiToSnWy1Nl3AMcTaJJRhjLcSKWZB+IoRPLWSHxG0qMk1D1TOeqlQDJ1wqAaGcJxQlA+EgWn49tlrV9SoHRa/yHHD8/bAvU/edG/S0eFb09LfcwTaTzzdmc3NGZjuabJ7Z9RUN1ffd1dfvmrOFJt08+2fULsXvrCg/8VrYLCpeev3VhuaYuaeWCSyMu6LJgenJuwBT77B+ezSfOfKX3ZkRLdgrZ3SnnNm3IEFTSFpX3/0hlnu5P5rl9Nd5mpHRyjnxLVzsr9zCuBtoyIHg/5QFJdd7tdojS/RZYhKj6eRtDaNdQpy1khtbUkPyOFNpd7cSiv80uHzW6kvOvLVa7vHWGwdCi3NzZn1o6bmpcGliKN5Ly+GwX039kT6EyUMmEPGqgrEQeaO1vYfd1FPTGwzzjUAKdACqg9m0tmWMInhuF106GXUahZYUKtVwERUPWr4uDQvkkwcWaqXkGeRG1mgJoUb6q+TRbJsxST5yczJAszIzFFDE7p/38XCKvIqSwvuG+cVjb8fwK20GdmfIrAdIYy5kbn+H6BHzLGgphXpZcQXT6tFNDmV6ly1HA20mCvgVqq80mOMUGU8r9PAB6fOqk3Pnx9yt1rdjrAzOgAD0i03Xx9TJzvmDc4T48lV1w1eNzT7IfaagDfoTErj9Tbsf8fqbdpwvY0B53f3gkY5pkP/kx5G4+9PePzxQ0jz3kPG5Tv07+nXEP24PC5hBWgm9BN0mB5A9NeVcb+BPKd69AHmz8h/J7ngRM+sHv2A6JF14zkqONax6j1Fv1ySLust4vdXK+39mGieHdRI4csxvTRzkl7aAT4qfFmity57HWQK2yY8v5OyTHx+YduE33dOfv7XXwcZGER697FirM14lDpLvQQYMl4t7ExydoIZ2T7RHG82CDzv8SQs4bBaQ43nfZEVFjkFojhox9Yd0GzSioPDJt+4fpPVWxbKqxMSvo22nN9NC07TzJ5OwVGoCvSGDos9gROF0wtT7WbGyPMWfTY1+996nder07M+NIzXtMTn7Fogde+nTrZHptHTItMKYW+0P16r8Vq1VV5no8epT3l9tmlmJjWkxFsQP4LK+JsSnH2o4ExtfJU6yZiKcRKmvRgnQfRF1KqxOMiBsX5sV4fxVXCWPlUSJ7nsdRCGQVUv/ZagwjG+YsyNWaDE3CbF8ujPlVheSQxPtq9Q+x8pxp+oAPuG8nscZxHY6Qrdzu5Sfo/pEuvE9TCjK5gGNM+pivMb8hrOsRXFmCm6z8o8fDk6oAuo12AP/DtSCn7kpTlyZX6vN4QLGGwmXORMymyxJVKbjMLJopZ8JaIuIgL2FJpKpFvfB7cWxVs4oACgVKAZV4lAIa0IHecyjmrQ5/krapv0DTBU2nZ+AvDq+8aAd/ZbNIwaxfbyq/Bt4AAeYH7e43JxnLUcubPvkcGCmpM24xW/lDzrk11T5JU5CftPqB2vnn7KaFTp9ULVnb6MoyPqUZkr1ge6xaf3rvF0+XROq2Yg06sts0vdyS7H9MRR8l4V0EO7hlM9Bx4CvwUvgNfAX8D7IJ9z3XNi7fH1Lxxaf+qdgz/fu/tXP9uyZe6LyWPZ7PK5c9eTfM5jxxa1rcWzciUHFfdlBLsoI/KeKnIEDC+h1slpEqTyHg942QO80m3UMLeTU4yKQimmGKHbL8oxknzy3iYTLH556TQkvwgvgMrrp0pSlFxMgToVPSSIQTchTak4cU1OWdJwhTum37awvZKzaExSPiZWmW0NXj4YjQnhmQha/KX3aeMqDQ6dRWfomemUjIaIDecbqck+ba1an5kLVddWcMYyNdUnZxzRJjnjiGtc/MB8KFrsEb7G35VoqGvM39mW/uotu0sS3CaL4BVjMV5vYQQhbtcJFkZN6ZxBK/6HXtTz1IyvgkJJshL7mt4bCznEAWv9V4WxvCUYdFSnXc60EKfNZmMqFs9atSYDZ3bY+6MTtn7zjOcbGQOmXZ33trZeZeV11VVQMNi5kEDyjVYXjkldTt5h4RneaYN3W1xKytHsjli2JmxpGOqtHezR6BhdMNa78YZbj2x/l/bPSKZ0+oDgbZTsdV6tJqCrEBtts1Q2N+upi8RVphrnlv5HzudXGjxKphL0i6G6as9sgSpMSFlCngTBN/sG2AS2gCfBXhyTufcXa3dt2PLwhq3J7dnsiv7+DQTQ27cvLgIaEEDX1U0C9HeL4ot2A7xiGNNfB87vCI9Tx/LfKqZNAGReAaTFyPFlWrascfH9FwPyxNdh7TsAWMzoKrO6tGISIez7hT2lCHvc6tGKtQhh/GBPoq2+ylo/1JucjLDZl8OPHMvM0+/DPvZNoAe6A2qVHieF1Ui1SZO84wPe8Q95vPnrN2++PpXJpNg3qS1DQ1uoH7LZVCrL/h+WBvvmAAB4nGNgZGBgYGfq/29SdDae3+Yr03wOBhB4ZCJnCqN/rf+bLsDAEQjkgiSBOgBhvgulAAAAeJxjYGRg4Aj8m87AIMDwa/2vKgEGBqAIMhA8BgB+5wXUAAAAeJzdW3l4FUW2P7e7uu8NCAGSMIAGUJDFBUgY1CgKRgwQEEFIgMhzI6IQI0ocH+IGRAgq8ETGvLAO+5Kg6BMBozPgBoIjLmNwRh0HRVzAN/oQHRGSnt85VX3pXHJJfOP7593v+32nuruWU+ecqjqnqq71NfUj/KxyIINIFVG2KvA+wfPfnVyvmp9PojtpnCIaGqBL1SHq7+z0qp1cWoE8g+qjbgYVgmbGUtS1CrQEtB2oa2V424F3gc+ArwAP+Am8DgrtpNbOJ7TNnkOzwMeFoZ3eCtRfijQ/z0T5UuTJNHQCUysH35huoGK0sdi0VYuqKu8DZxetRvpR8DUWtF8sRd7lkNEMQycY2hvtj0HbfXyq9lMP8NqRqU3UwTyfxvlRT3FDaXgO+rqTXNTrot4zUU9X0C4+Rf8eRr5ktzklO31pLdIzQRuBNkK5YSd05VW7UyRPNr5lqbtoAOq83XXQryoarvZ7r4ouaigxfBqVoN5i8NvOlyueU0BbhdvTKtS11cjoBvcjGuv0gXwOg44ETaBk4SGXlgIFKHO1Oky/tRtTPyOPZF8ubhUtd65FX4/Rjdxftxs1O6mP+ylNjaF+QB/U2xvIsSso3T6AOqAzK5letIfQi2oDTUK9Tzcqp6UJsMtIPmVFHqRSt5xK7cVUjHeLw3NpsXsu9G3sGfb0KWzn6aBuG6IT5iF2bESIQuFUsRO25zZRuzbyi7Uj6dsYGsy2G+TZLxfJwng4DBn6NnpyO9AZTTt5rNYeb+jjI0A+ZKNAf6jbnr0/Gju+1fTx7mifY+15DA2zH6Ck6HhdA3u4C/a0l65TMwGju1h+4o2nKB/Gvq03vJXOFOj1W+91lk24FWUBA7g+Y8tsX42YH7EttpPVlGovA0+51Bx5ujqjqLHfLr73lPnhc2lnAL7znJcYHU9FNJLfs80KiJJ4vMgY0cgRfX8ldjeQbc9pQukqke3Ze551JZiMMha1Vt8AGBsynxTJOGoNjLT+gvxL0fbtlMxjS82nYtjmQwbI662RcrdJuX7ucKAPeBuHcuWYA6OgGSfgfaZy6BEBdMT9tJK950EnWW/IvJ4oOisCT7NphLpB5sc2PJ/wWFZd8J7lNwKALQL34Lmj9N9Q0U9flEukgdLHAppld8N6QRSxL5E5dYCfN7wFuuqLcdeYspxnqaM9kTo626mjewZ0kw1bSqRi+1Nqqy7CXPEg5ifAbk75jFCWtyd0CPQQDBywDuL9X0Dn4bmE8qz36TrIbSpwG/AI+n9MsJvSGRj/dxjczLDKQ2fi+8fAaJNO1Wm8y6DNAr+OcloTAPJ5nwLHrN+i7UzKt7aijWXgBe3YzTCfxABlbjLoYtrpDzxksMtgmW7f2wh6MYA1jp4HXR8EZNuWwXmIqg8S1TwEvER0fBLoDrzbAPpnIu9x0K+ArkgPBgWHNa8ivQcYZ57/bPL+J1AGLACOAJkG8AG865GnBPRrYA0w7ARqdoGeQfI7/j+6PW7Lmw+cA+Tq9rh8zQu6fYFpt+ZZXUf1k6Cvxzy3BD7XbUr74KWmErQDsND0c5Zuu+ZpzX/N/BP5a87Q/ZRyT5+Ah+XWuwbl24EWAauNDLjeSRo1X+j3IUvLoWYbKOTtDY+Pmuc0vFdAnwI+AnaafnG6rZEpy20L86KW0ir7TT1X2eXUybdHjInlsNESpH+KzjeaXqjzeAedkezv0PNulrfW3eSts1t469x0pP8MON5ajPHJMify+nIr5uBRXo3MeZh/eW7mtRnlt/F3ng8xx5TxWuL0pEIe05yH12hem5k/ng/dm3hdowR3Iz3IazKvGTJPLqMB9jy6iecnjL2xMo/gnVpIs8Fza/Yl+LtdIvMoz31jxC8hmU9bqcW0jOcd+wmsJTzXz6Dz1RzMBR9SrvqW+tldqRvX6fRA+Z6YwzfRFJ770Md3pC1eL0H5nfR3Icb5DUTwF5LD5Zqqe2mwzJdv1Vrb7hDZ7qd1Mld5mLd6U7rbBDpZQpnsy/D869ws+R918rGmEeYl+C3iu+wjR70G/+sAXa9uB5+bKdnuj7kSbagn6Fqum+dclrX9MF0FDBWZap9ynMh8KmQ054QvJhR6gq+0wj2EeSsHPtB2yud1lvXFMmc7iPyGmkRSwF8V/J/1kme5k4J6ttMy0Tt8PZEFly8g4jrDYykMX26I5GUb43J9qYXR/SrRu5QXv2Kc6B11uil0DevdOUS/c3JoZBh1hqfCH8shCqfQOtSxGuWymR+UayOxAvcf64J1CHKtkPhhkJPnHeP1EetECcOeCv1XUCuRQYHRo/bDS1h2PCZ4DXafkHU6EXU+os6lK90CmoN3cxz2I7bDns6lh1QKnesSbCpH4oNBBiTtp0h5rH/gJ4MSxG/oS0nuVPHVSPiYLG2eyXw02iR+bjPII1l9ARtagHHyHOxvFIWQxw13w/NjsLflNNm5l6ZECmmb+y3aqaJx6F8793rKcKbTANa7rNWFkN1p8PkMjZTR2PB5eF9O7dXndEZCCcbc2zTUb9f3yVWYkjFP8Hz2opmfgWqsesfPBQaLDsE35K8gg2TftuyvaLmdDX5yvGr0/zTn32C3+TSL9c86YBsQPUD/0vcTVIGS8w18tIGQLftwkEc4AXrtTrMSWtEy9wf026XL0F6HKJ9m/oKPUq39L03ZZlhv4VsozSmhTmw7rL8AZR+yxP0MdjsCdmYo27nPK8bBcsxfHLO0EFsxPEWpqcsfS+w7xfO9o76mI+M55yR5gLKfE5WroQFf9IYgZZtnu+MxwrZzEjW88RhkO5Sxwvaq9RLy5ROlJvYKb6PssA26BnPETBruXAU5J9Hw8CvUItyfWrHvHw5LzFDIPpdzFON0OOSPOI19UF9W4acwtlOolTsE4/kPVBJej7n7A9hnBo1ivywQO3IMMjMym5qEk6hVQlPMBXuMjDEenZWQ20Ses7ztqsBb2WglnLu5sJMc6HoGqK+bg5gH/ghUwr/7A8DpDTRPvQ66G3XeBTvib1cihs6g1eGbabV7Fi3CWFqk/hsx8hp6RMotpEWIE1c7L9A8p9z72lmAtrmuMuhiJPJ9ie+ppq1S5O9PY5xCpAtovGqPOltBJvfTRS58M7c1ZVlptFn8wmu9e0ILveVWO2oX+sDbpM6gTHc96lxP02FjJWol1hc8q0LgFqxZ34DiPWxQf0M69DLyP4nnkXgu1N9Vd8QBhTKnzcXz9NDL3kpV6L1qr8HaiO/WDswl3EYHrBPFUobbm+6uMe3eSZl2Z9TLz7d4P6o70Kfv0M9N3J63UvzAMjorYtFtDOdtysJccAXAvt0EAL6QN9r4W5jRat4HxsAxus68A2goaGO8zzFlxxj6GyDf5MN37xGTvsIgX+fh8tV/NekG/ISnDTodCrEfCF/4ftALrZ70LmZdbktx30Cf5LzWu1TKudU06DEXvnQafIfm8AXeodLQUVpkJ0J+u2ErWzHO8Ywx0cV+GuvEJsT9/P4trLd4j3p6qzLKw1reWs2i29X1VGQ/Q63t9zAux8HWUc6ZizW1I8ofRr0BhPZTnp1LeeH7KavROMqyi0G7S1r2w2CnSxhuY6xzVTTD2Y84q41Xac2hitBX0NnlXqXKo+boTxOgF+S9x/h7u6zO4gufh/fHURVWZSpiirLLIrzXNhR+/Qd0hXM6+n4V3RNaR0lArv0bSgftxu9B52MtutjKhD8HyoC8LvBhPUvXM7AGZDPcx+kyRmSXhloL/tYKj+cw3AcpmcF1+wit8yrdq6mzWgu7fgvyb4J4ZRN1UL3oSiuTLmB+/LxgOysGA2Kek4BcDe8t4GpgqfGnr9XxhfcAgGjKywa+V71C9wHd0N4WYBrS54H+Adion2kh8CEwA7LbzrJH+lmRxVoZG29BTonox/egqSwz5jnKt5FbPATlGQvINt2XcUyacREw0Jf9qeDr5STdsE4g+7og+gBYXwmXwU8FFf0Y+LqMBeuvFqDHWNgL0Tb3j/XbBr64DyO3eNB24FWKzQbsAu1eyYDsu3CdOg6tWQF8B/2kAi1MjPpA5DilR55kW/IQz3kbgT563qlhu7ggNAdj4wevGs/T8dxMvSl5RxnczXl9m0dflgJlwBu+bFmmPJ7YhrmfDdG9r1tfV/54qaWfgIy5bn+MRAFZB/Xt181p4RVp2OgrwFfB8efL1pehX0bqgJ5r8bo2MFbNOI3WswVtc10FlBW6juZzf1gewm8mXSw8cJ8CdTL4vejQrxd90fF0Da8NLPuerAeN6ofgi84EipG+GXnSQHm+OwrcYn9Mn5gYmePfAZpKfH21zuM9p+Nxr39MmrTvy1Ri847ASIPHY9Bdr3ner4E0WWt+hG9zjFqz34c4pLX4qeOx1o7HOnAIPjL8PY4H7Bvpct5/tS+A381xyGS9vybx9segGk3gKw211yFdZMAxB8cagPi+HIfugE/I+XdIeX8frYvsRxdQH/UhtZN4BN8kzkEdHMuy72Qvgx8FidjDkHeY945dBjrA4EfgdvCbS+Oth+h8exxs8234qyl4fycwEelWoInAaGAxcDelyftjGDs/IT9gKzz/EdShfCDdOmowW4O/y37WZspHrJWP+nS+Kimj4VI+fKB0+ZaJ+pDPggbs9kCKSbv4PgPltun9Md634/zyzc+TcCJPuB/HYd589n2tDG+bW+5V4XkLMM8q91YxFMn5zvOyH1lED8N7yOd9BXcgdTR7qLyv2hZ6aKtmy/nGTF0fJUHGmfqMwjuu91L1/ivv4XFcaLfyVohOOMbU9WebPV/e3x0U3df9NeWwzbBtcAwpe/2IFyC3fJaRtYt6Wse1LENVAmKZyv5lJnjMFCpp6xwjm0xKgD+Ur+Zr2IneLpFtUy17m1DfVtaLt9vIPRXzsujBek/L0voYeXwcAQ7y/Mgxo8SN7A+u13uDNe8F6PUasufFeb4I7MmXmjOa2jR4rgfZ1EsbeObH+y+spzrO+mIp28it/jPs4W/Qw+Mo2x7w45hZsVTpc74HNJU9eaarDV3JsSPbRSyNdw7o0wacWei9nhN7PsGzQZ9eZ2in2DPCeDR4dniCep55btrgM0Qdd7bxqR8P1kdPilvjnD1GqeiKbDMf8plKNu//sc5lfP4O+rxLn+Gous6VfzHaMHuMR8HrWPDdDrQS9L769B+X+mei9dBYffnnofVRXx/xKGLubXZ3aqoqYU930UBnNHzERZgzec/2FND7yV61Ox1jtTZyGbLHWwdcrPiM8G21YebhuHD/A+WASLtYeN8xoINpGt4ig0MGKxg2ok6GmhcL7ztBUWA9D8BdgnaByPka4V0assafApABhZ9CmRZCXd5vPiUw+zLC3xg86sPzGL7cfTn6ckHfPke/b43y7Ldv6v1X9fiv6uWX6vepeA8Cc+cBwKcuo06+oR/Bdxq8jiBvkoELub4AVAC7DeYzMN7bYH793oZ3ywiWOckO5sAnYJhnHnNydvI5+tdKjwM+v9Gg0XXJJ3yztr9wZy0nOWvRZ0MHMH6J9wp8alUAvMOSI+NJ7uqEFuJFRXQf5iPgbE1rhsGnOo5yl/NdHnNOOtz/BtrSR2gqTYVPA3h70NbTqDsPPH9i9mta1gXUdRbwK0O7AQOBc4Ce8HuvET/0qPYj5bwUadTbxJx7jEP6dLPudoxsp54JQ2k5rznuTFqkTpdziXa8xoH/rvCdHT7PZ5/BzO+Jpo4H8D5Vzv+L5Jw+0V0JOWbTYKTPcK+V9bhU7SRIrOb5cApkW0qJkSdQ/wG4a29SHmyxEWKEwe4GKgBaG3qWQTb7fxF9t2BBDC1jhKtCE5ztWPMraJKqoiVqA92pqqyzVFXIcSoQ61Fol1NhPSDpk2gsQtv1N6aM4Lef+/5/A2uvUwH9VHgHnSqMzSp6nGHtpWIG22D4UKgH0N6n+P5f6iXogilsCDgHee+InBsqixSEtoZzqJlLdASYiNjsYqcvXai2w69Job6Q39l4nwPK+msk94qKvCPm7gavg60xFh+N+oS+j+ffK8HaKWcBPDd8RKsRiyVEBkOHlbL2XSJnrrfos0TnMazp5d4BnkNZ33zHgP1p8bNQH+z2chO7si9dw2BdM/gukQ+8X8VAujC0AeMkg64FHeLzCPvr4Tjw0wooT3Am9RY8YxCB3RRSdsJlXnV4MOg00NGUHekK2o6yw8+iL/tOpnxWCF5SwW8LPpcK+L36uReVWvfKGVcLyNF1CzBH7Ie+XPgXF1C/RodobHiJ+KktkKe5u5ySnUWUHJ5MjdwpgH9OsJdGYQ4aoNYglh2A+GoteF4rd9rg/3mf+X6hyqfe9neIk3R9rl+vSoK/0Q8x92OIoQFlw99g3A89A9YS1DUBsdrLVBx+Bjq9U86+Z8AOypwbqaO9R3jhc8WB9qW0jb+prVinGL+T9Wogn/u446Dv3WjH5HE66XgF6dY8b9lTaRLfFWGwbuy5lOx2gC//lpxt/MQxprnbU+LeCllMobbOJTKnJjl5sImeiGm2gOaDmmfw1Rb5+SyH77+lmPNPpjzvpRif/SL3LvSXz17Zt7sHaT5bTaMx+K5krkqDf/8pDTbn17MjLvwmPs/eScNR33m+D2v3FPuqhK+XJz6h8SnDaXIO7cpcauw3EIfp+CEPZfLRdibiqKaIgx+HfZ4p96LyJA4+oPcbeC8B4+Qy+0ZKd7vQhTbmRycVaY6d9yNeycW6hTHG53QJ99Kv1DLvm/CvMYb+ROMxVo+aM7wkjuWsw0jvoOTQt94PLuSs5up7T+om5L0J9rWf5sN+rgFGCGCPDHUzePoQbbCuXZphr4cuHGprvwH7WsB7Nyb+xnxgYrYSPqvl+wHqS+8HtR2o4njea6mqAKr5Uu6PYV3ieNzqQW1Dx1DfNaj3VfhO7WkW2r8V407f30sDT1v0PSXMEW/LXSN9R0fOKlQW/CVXQw2CDA9Tn0gVTRe8rWnjFJrO5xGYG/bx2YIaQOc7T9J451LQauj5I9jaPtj+D7QI/n4XdyhipQ00Sc4mApDzEB8x5yLWIPgk2RjXW2k2p2udibwF2/fPQvxzkDrOQOQshetFOc6DWKB3aK/HZ94Xh454lYx/Jc37iFZHr5LPSYJp1YsuUJeCXtqwtFV7rz3d31sN303JdmfkaetVNiQd3fMm7x+8N808Wo95lfzMeaJ710doqUEzg9MNzLN3lGF1ozl4LhAswDy2Tfa10nlflesTxNk/V89RR19OwsdB+JWA6uz9gxHcF64LairWFcA+gH4F04F6sUSnBc5j+vppPueJYi9ZoXXgew41B3q4oyglPAZtfAAkUUbCa9S/8RbxJ2vde0IZUw985GHQ+TrqGng3wNCuhvrvb2cqZ1x7vffRdnM549qLfgflgeegHbF+4tnYz7GfWnvyffANCKZlj/w1vHutdjp6dhYDeyHa6GX0HEjXsvW1sAs/HbAL3rP3dSDnE/77Xmx/pt/GTgR5lKb2wH/Po86gF4MOB832KftjLoXE8+dYQHyU9+k6XpN4nQyn0r9j/h4ldybL6T6GnQq/S9+PLmefh9cXc+ef77b+Tel71bzOtjHvrgJuBHhtypHzaZQ19ysnCUW8gJhwon8Hzfj4S80dtHXit3P8hTWE7zOZPcZS/x6a3EXKpaXsg7DfZ9a0HiadID4H30niPQ321TLoUdPfzvZL0EGR/FdhtNJ7uTMDd3YH+WuT0vdvZ8laou+wF5v94RITWzMdIGsQ1kdzV7Y4sLefKPtZ8DutDZTBd81Bu6P/I6PxqV6PV0T7pH3Y7DqheRwUBNr8PdABPu83fHcpwFssimMwEL7CVNACjquAYdabVKgGUwjyWsCxDgP28omJLS+FbzCE78rw3XFnEy3kZ+AqAd/pWUzL7CN0kdy/K0U/8iHvND6bo+7W13S+ezY9KOct+2kasBR1fin2kE8j0H430J7qgNgQ783PRlvfRPciIBs8T2NfwMSovN4O57uy/r1e5gftd/f3skK5NRnIy3eexzDw/lcC9J1tkstwedR1trHDFScorUCeOZDrPn33nS5gHnyInRng2w7xIfXeQqqJbXmvYQVQYO7rDuL7vRyDo107sFcrcQnbBv/HgnkL7MfJvrAZM8tNXdzOmSbmZPB+Kfl74+Dlmag/F/N/G7ZvlP2U68GansVrvPgDm7yBDJ4XTgVeE+rLw2e9p/rOc3R9dTQEZt+ipaHtmf4S9f5cqL9TSlA+sTKKfefff6grT8wanBavzv9PgC+xG9gJ7Pi/bitEWK+BZsQ+TzXs5nh3gO9PjgB9H+/4nKsJaHM83wK6hOjY93hXpeFZoJtNvogpO1znP/Y60U9HgI36rv2xcmCCvvd+/H6k/wr6Eijf0XwZ4PO1u/UZ3PFDeL4NGIX0Y6ApoOcBSUALlCll8Frk7zP48H0G2Egi343B2OY9y1Xwm94EvmcfKehL/hL+kaXvPtR7lyWe/9RQXyqerxQ3XjD3X/juS7gvfPq+MX590K8KpBsUEwT8sAalA/5ZbDoo0xO6qe2T+/qKJ6ugbBBXdAcuAVoAzwCFfIeD+bdgXSrP+17tAWJ8wXppL7oTeBLPiXhONDZXrUbCF6uNK2JhNxPaPRZ4z/TsWJj3bWKB90wzY4H3mXXwES9fPD7ive8UC7zv9AvwEa/eDrHA+w6n4G9QLPB+0M/gI56cO8YC7zuego8hscD7IbF8wGb4fyndAvPW3zTkflZ7fsf3M0B3R+MviZW0fQdvjdaKSdfxt5rFZh4rZfxSexKnmANr3/syYzNejNeQOawh808w9osXB8ZNB+aluubm+s4DzdlpRQx9waf1nXuaMhWmzMn5zXzD6xv/f1r+ZwQK3b6p74Txf77knuxrwNvAO8Dfgb36v1N0idnD4Huk/QzNBgbC5x1jt4CfPRR9yUIMU4T4eCjo/XST6iz/Cc5V90j8kWO3pksCsWy6xLIPIF93ibWGq3spx3mNJjh/gv//I61JyKY1oIttiy5xLtf/mVKTKIvvLtg/UonVSP5bPcQaSk3VZMSIRfL/pTGcn7/JXaE7MT8/TGXqFXz7AnQiEEGM2x3P31JZ6CCV2UWIEZDHflFi3zL1NWgavhca+qE+H1DNkO+vNE/dShF3NLVFXRF1G9CU2rnzECMgBkIdF6FMmrTD+6Gv0GPCQ11gniYangxCB70j4Gku6GbgA5+XWAgfQTAfsXUH8YXhJ6Y9BssiCJaLOkzd0H4p8HvgPfB0GVDiXFFbXkEwr1F8X5tvkaEPlmUsWLY+mho51wGWexDS79tO6CEKyIB1IrowNmA/hbY5zf3mPN9qHtkGxEbyyPL1D5scLHx/LvyWqbNpgvCGdpwsGsy6hyw4zzXROrU9zZVynA/fRIfMG8t5I3UVHnaKbWVzu/yd5ekeoUR3M/J8gDZaIs9YrE+fG35nav6k7Hj4CqjLHYHv7eCPHcA7Rkv9Tfg3/Yryzvpn3lGn00Tzrj7C+/tpsNsFdbVF/vuot8M2kgPsQDy0UXTVwu4gZwBnBWPjeGfMMnYbCh7jDcWPMg8Esbg+8BwQg/TYd6qltyH4zHMGMMQaD7pa0uH66uF5ieek+oB5ea0/Z8W2wfMXwyZNZS4LYhmN5DjY6kQLgIeB84C2wFigB3A6kGrQ1XzrZJ4jQJfTSimr6WlyN7+y6btC+e4/Roi3BVgUbz2utQbr+93Rb4h/rgdmBP3qeOmT7lTHaaPWuhmMJzZ5+xzy9qlS70v1mfdluGntvfu4cUUDeLMyaLzbm8ob53ovR7K9Fo1Po3TIqF9cfyWw9xx3jznevnI8+QTuivvrdfCcic+JzH96zuH/W/B/VlQ/rKWXArH0ykAaPNmdMVZ7UHJoCnXjcwXUcVWwb5Z/L93EPkH5hebr++hBPyuol1P5enYK8qQYuwn0Na7MAj4V/I5nwGcEuCxyFzVhwN/I+yd6DC0KAHicVdx5mNXzGz/+1+znjJAkU037RHtTWrVNGy0TLdOqDVFIUkkqTIuaalolqSiJQtSHEEKotEuStGiiiEZCq6b6Pvy+v+v6XT/XdV/nvF/v+76fy32/z5zzR0L4f/7r8f+PmPwQYhuLEWKNOB5CXIrIFM7iFontoiCE+GpiqJCXuCSEiJzIWLFS6BNNFc6izqLLhLrkwiJDZIvVIi+Eq5xd1SCEqycKva4+GsK1o0K4rr+YJdaLUyEUKSs6CrVF9CuyOYTrc0MoCqMojGLwirUSg0NIwS2lt9Av5WAIxckrER9CyXQht6TzVLip+qXCSsU/dU8IpeSUklN6QwhlYZeFUS4i9C1Hfzmcy+FSXk55OOXnirWCHxXqCH5UkFOBrjT90+hKwyONJzfx9WYeV9avsvPK+lXGozK9VYoK96qoreK6ql5V6ay6QuwKoZpe1XCt5qwaP6rjWV2/6npUXxdCDXxr4lCLF7Xg1fZ6C7/qmF1dtfXwrI832NDQWUP5jfBozOPG6puYc7M2Yl8IzWG0OB1CK/dbmVUrXt+WFcLtcNukhdCW5+30aw+j/fkQOsC5g46O+HWS39l1F32z5HXFvzu8HvJ76NPTjHvx/y7z6V1J8Lwvz/rhfje8u+Heg8+9/BvAh/v5MhD2INgPwHpIz4d5M0T9I7CG0v/oIGF+j7o/DN4w8xhuF4ab63B9RsgdYVYj4I/g5WM8eIx3jzl7zNljNI+EPZI5I/UaOV+Y+0icHof9eI7gzyg9R8EbBeMJ/o/WYzTuo3Eew5cxzsfoNZbfT3r/NJ5P8/JperLpyOZJtl7ZZpytZhy8cbwYZzfG0Tpe//HwxsMfD388PRPMbKLcZ3j1jPpn6JlkdpOcTYY5Wf5knk72bGkdcuxlDg05ntMcWqc4m+JsirMpPJribKqzqbhNdTYV1lRY0+iZhs80nkyTN81ccnmS6yxXXq68XHnTeTKTtlmeqTk0zfFczKHxWdyfw3GeOT+P83z78IL8F2hYwP+FuC7S80XvX1T/Ij9fsqcvmedL/HlJ3mJ9FvNmMY1L4Cz1fhmey3j6Gt4r1L/h9S28Vv0XZrGa6Hdgv+v9Gvhr8HpPr/flraVpLV8/sgcf6/Oxs3W8+4Tfn9Lzmb1cT8PnPPwCnw1yNtqpTfb4K3PZDG8r77b5HNjO350wv3a+C8Yun2+77c63zvfw5zua9/J1L977zOMHOfvVHTCzgzw9BOuQvEN280evh+3IYdrz5B3B6yde/QzvKG7HaPqFpl9hH7f3v/Hjdx6c0DffWT6MP2CfxOUkrX/63DjFw79w+EfP0/ifEWd5fQ72edjn+XBB/3/VXeRzAZxLzi47uzIixIRBISZmX4iJSwsxCbNCTOKAEJOUIo6HmMjBEJOcKqqFmKv6h5hC8gtNDDFXy7tmfYi5tmiIKZwTYq5bHWKKbAgxRUeFmGK5IaZ42RBTQm1qJMSU0qfMyhBTLiPElC8UYiqsCDFp7qflhZiKam7S8+aOQn6l7BBTGY8q6qrKr74oxNQ4Kk6HmJrxAteam0NMOj7p20NMLVxrO7ulh/jvFX4dnOrgUyc/xNR1VlffenWE9/VOhZj6Y4V+DbKE64b03Kr3rXQ0orURLo3WhJjG8pumC68ZrUJMcxjNvW++RODUopIYLJYJ/rVU23JtiGlVWHhtTWNrvVsXhJjb8Lzd+e30tfHalsa2fGmHVzs62uOdqT6Ttg74d4DVYVeIuYMHd9Byp9c7ce5Id0e9OuLdSX4nM+ncQOjRZV2IycoUMLP2hJiubYSabnR143X3xmKuUNuD5z3w6klLL3m95PQ6H2LuMrveuPXWqw+tffjfh4994fflV1/X/bzvB6+/6/586q/ubj3upuceOu61O/fajQHq78P3Phzv09fnecz95n2//IG8GYjHIF4P0v8B3B7g44P4Pwj7IRweonuw18EwH5b3sB0aQvMQ3gzx/hHePULPUPofhTkMr+E885kfM4IHj8sZBXOUvk/g+gROo/UbjcsYfMfwZKzrsTg9yaenzPgpu/I0Lk/j/rTe2eafLT+bn+PdnzBfqJuI+zM8m+R6sv45+vmsjZmi11R6p8HL/S9wn27e04eGmBl2egZeMz0DM+mYKXeW97Pxn22PZtM7G8fZNMzh41x95+I1j97nvc43rwWenUWwFztbomaJXV6C38vwl3q/1PulMJfSvkyPZTguw/FVnF9V95qvea/p+5q5LTf75TBXmNsKM3kdvzf59SZPVrr/tl1chd8qulfpvUrPVfxZTedq+O/If1fOe64/cL1W/4/o/BjPT/T91PPxGS2fy/vcfD53/YVZf+H+Bjgb4X/F683Otoht3u+At5NHu3iyW9/d+u2meTf+3+rzrfM9ar/Daa9n6XvPwve4fk/DPs/gfvoO0H/Qfh7yjP6o9jCf8+xKHq4/8f0nszxqV47p/QsvfsXxOH2/6fk7nic8G/n8PsmHP+Wdwvdv+/cPfqfdP82Ds/Se0/uc5/ycvudgn/eZeMEcLrh3wf5c4P+/duAizAJnBc4u2/srzq7IvbI2xMaMFStDbFxZkS4yxEQxN8QmDA2xSR1DbLSoaCxGiGUh9qo0USfEFlok1F7dP8RecyrEXusr+3Wur5d3g/s3DAixNxYKsSmDBZyUXKGmuN7F9Sm+RmwIsSXUpnqf6n3pwiG2jPqyx0NseTkV3Ku4IsTelBdib04JsZX1qFJN4FO1IMRW3xVia+ifniqc15ZXZ0mIred+PecNvDbUq9H2ENuExiY0NsWlqT5NcWk2SuSE2Obwm8P3GRrbKivE3kZjm/gQ29b99nAz5WQeDLF3nA6xHfXvuC/EdnLeheYucrNwzdIjS48svLrS3U2Oz7nYXvJ64dHrv/fyevOmz+YQ20+//l7vxvneHiF2gPf38f7+NiF2IC2DKoXYB5w9hNPD+g3ZE2KHrg6xw9wfTscIZ4/hOhLO4+tD7Cj9nqDxCbpH0zs2M8Q+6fwpc86eH2LHwxhPx3h9JtA+Ud4k/Cc5m8Tnya2EvMneT8HT97DY6TBmuJ6p3yw+zjG7ufQ/Zzfm6T8P5vN0zefTC+a90L686HyxPfKZELsU/jLaX1W7HKZnPPYN3r+ZH2Lf6h1i34bp2Y5dDWe1+//D9R0ersHtPdo/cP0hTz7i4Uf8/dh+rdPzE575DhW73r3PzeQLPb+0p1/yfgPem9R/BXPz+RC7BeZWerY3CLE79NwJe6e8r3n8NQ67+Lcbh2/5vQePPbR+R89e/faq/x6HfXTvt+ee7dgDOByg+6Dcg3QepP8gHgflHMT9ID6H9Dqk96FZwtkhfX6Ed9guH9bvMG55+OfxK09tnrM8vH6ycz+bx8/rBN+P2q2j+hzV+6g+x9w/xs9jao7h+Yv5/WKffnH9C06/6vmrnr+qPa7mN778TssJe5IPP19NvryT9udPnP4yy3/M67S5n7FbZ3nrsyT2PA8v4PAvny/KL+D9JR5eiQ9xYUCIi/EasyjExc4KcXHZIS4+K8QldAxxib1DXNIasUHsEUfF6RDnN3lcNC/EJW8PcVetC3GF5oa4q4cK19dUEqtD3LWNxYoQV7iocH7d2BBXJE1sDnHXpws1RXNC3A0RAbtYinB2Y4bAIwWnFLjFewj1xQ+GuBK4lmwgloW4VL1K1REwSuNZWk4Z9WX1K7srxJVzrxye5eFWoKeC+2lw0+SnrQ1xFdXfBOOmVqIgxN2McyXvK+NRWb/K8irTXEVNlUFiX4irmiqWhLhqtFXDrbrz6sdDXA3aa9Lp+2RcTR6l61WLjlr/veJQW80t/LyFV3X4Uwde3REhzudaXD1c6hcSfG8Au8HEENcQN7+r427FvZG+jdxrdD7ENdanSWFRVuDYFP+m8poNDnEZNGbQ2Fz/5jxqztuWvGvNh9Y43EbP7Wr87o5rw7+2+LXVv605tqOhvbr2NGbyIBNe5voQ10HtHbDugHun1ztHCXw70tlRP98Z4zrZj06nQlxnHDrj0kWt745xXWj02RnX1Sy7qe3eRtDQA8eeNPXMDXG9MgUfeul5Fw/u4lHvagJO75WC/7316GMGfeT1kddHj75864t7P/r74dufZ3c7u4e+e9TcS9+98gbAuM/5/ervlzMQ34H2aJAdfED9g/buQdwf8jpYne+EcUPs0COuh8p/lM5heg7DYQQsv/fjHsPxMfUj+TcSn5HqH6fjcT6MovsJ+aPhjIE9xrPyJA+f4k02nuPEeNomuPZ7PG4iXhP5P0nu5P4hLscMpug/1b1pMKerncG3Gd7P9DrL7GeZ6Wz+PcvTZ+3XXFzm6vGcmnlw56l5nkbf8eLm83Q+LX5Dx83n+3y76Xtf3AvqF/wXvF6gfoH6hbQs9Ny8OF/ou1ivxXot4bvvhHEvy3mZp0udLaVhKY+XwnkFp1foeoXuV+S+Kl6zO8v1Wm6vlqtZgcvr/Htdz9fVvcnHN/n7Jk4r7dxbtLxtL9+2Z6vkrHK2GuZqfN8xp3fpeBfGu/qusdtr7PZ75vS+nPfVvA/jA3lrzetD+/eR9x/zcp3naR3sT/T7VO1nntPPcFrP4y9o/FL9Bn5s5OlGHm3CYZOcTbz4CuZXdvcre7HZ+83mvVnfzfzcrN9mfm/hxRZebFG7BY7f+HFb1W/Veytft9Gyjc5t+m2Tvx3v7frt4NkOXHeo26n3Tvvje2rcTp597d7XnuWvPV9fq9nl82wXvrtc74LxjbpvvP+Gjt3wd/PhW55+657vsnF7aNnjeo9n/jt6vvOZuddef4/797D38W8ffvvk71e7X94BMzuAywFnB2k7pP5Hcdh88uxlHk+P8OKIe0d4/ZNn6mc9fsb3qL086vwYrcfswDF78iuMX2n91efBcfqOOz+Ow2+0/E7rCecn+J5PVz6cfO9P0nKSByfN6U+e/sWHf/A7zfcz+p/T87z6C3AL7NJlHC57f4VG333jw8EQHxPEiBAfmx3i42aF+PglIT5hdYhPaiAGh/hIYdFf5Ag1kVMhPrlOiL+qcYgvVEnkipVie4j3dyz+2rFijcgL8YX1Lpwp9Cm8OcRfV0jodR2M6wpCfJH5AofrT4f4ovoVXRHifW+O97ct/oZ9Ib5Yqhgk4BaTf2MPsUxsCPEp+qTgXBxOiRSRJfAvAackHiVHif/enw/xqa5T3U+Vn4prqppSdJWCWUr/UnPFeoFHabml9S6tvjR+pWGX3iXoLqOmbIbAo6z7Zd0vh3M5tRXcq6CugvMKeKR5rahXxTbCecX/ruVX1K+ifhWPh/ibIgL3m+TdxO9KA0J8ZX5VSQvxVZ1X5UXVjiG+upp0M/I3Mb6O3nV5U58fDfRsQF9D87oVzq17Qnwjub7rxzeW43t+fFP5TZ01M4tmdDbDt9k6gUOz/BCfgUMGvAz4/g7GN28l8G3Op+Z6tzCzFmWF+y3objFUmHkLHrY0i1b63WbebeS1Ma82sNvi044f7dS1w6GdGbfHNxNeptcOcjvI7VAtxN9RNMTfKTq611mvLmqznGd537W3sDvd9OgGs5u96I5bDzp6mmVP2nrypKeau/jVe2KI7+N9H/PoQ18fHPuYW1++9D0a4vvz6G57cI+4V78Beg2Qc5/X+/W7H7eBcgbKH2Q+D9iPB50/ZOaDcX44PsQPoWuI/RuK41A8HuXJcDxH4D8S18dxHG1mY9wbK+8pPZ7mzzizHO96oplN1HuSOU/GN8dzNQXfqXZvmvu56qbjPIOPM/Wbxe/Zes4Rc3n2nPx59no+Ti/QsMD9BWa9kEeL3H9RvKTvYj1fpnMpf15xvczMXzPn5Wbxujm/gcNKut82/1Vmu1q/d1y/a6bv4fw+Lh/YhbXwPuLzx2o/tkef8OFT+Z/RtB7nL9R8Se9GuJt4/xWdmz1TW2BvhbkN/g4e+byO/9r9XXz6huc+f+O/4+Fec9qn5gevB+AcMsdDeh/GMU/PIzz/Cf+faTxqH3+Rc1z/37z/XY8TvP/DTP5QcxLfk+6fpPFP+Kf0PQXzL+//sk//4H4a9zO4nMX5HKzzPLzA64u0FOB6yfvLu0JCGBoSYnqHhNgeISFOxGeEhATXSSkhIbI5JCQ3EKtDwlVpIaFQK+Hs6ohoI3KE62vcu2as2BcSfLdPuNbZtadCQmE9CncUE4Uehd2/Loh0MSskFPG+iP5FcCiyRKgrUhASrq8jcLhe3fVrxNGQULSwgFdUnxuKCjg3DBC5Qs4Ncoo5L4ZjsWwhr9jxkHAjDjdmihFikaA5Bf8UuCmDBB4pa0VeSCgOo7h6vykSSnhfQl0JvUpsCAklcS0JsyTMkmpKHgwJqWUFH1JHCfxT8S+lt8/bhFKDBbxSakvlh4TSqUK/0niUdl7aeWnnZXAuI7+MvmVcl8W3LE1laSpXTWQJ/PxeSSgPrzw/y/Oh/DrhrEIl4awCvRVOh4Q0s0hznYZ3mrM0nlfE3Wd0QkV9K+p7E8ybzPomPG6i9eZ4AetmWDeb483LxH/n+lXCuxKNlcyo0nyxXjiv7LyyvMr8rIJ/FXqr6FeFrip4VcW1qn5VzbAqzKrmWs3cq+FejZ5qelSXUx3X6rhWl+P3UkIN+mvgVmOu4HFN3GriVlOvmrjVhOl3VEI6nen9hVmk41SLr7V5f4tZ1NGnrvt19a6rpi6O9VzXM6N6uNU39/r8a2DXG8BpWEjwvyHNt8q7FZ9GPGtkXo1WhoTGdqExrMb8bAKjib5N9G3iXpM9IaGps6b2qam+TfVthm8zupudDwkZemTg11xOcx42p70F/1vYsxZwWqwQZtQSXkszamnvW5pTS/vYiu+tcG6ttrXz1vjdhstt+vhblHC7mtt5fzvNt/937ZnzGy6hDf/a8LkNrDa8aktfW/za4teWXr/rEtrJa6dnOzNtp28782mvV3tzbI9Te7oyeZ/pWcx0lqkuk7ZM3nbAvQO/O5hFB5h38OZO1x3NvxPdnXnTmTedza8LrV140IWmLnCyaMlSn0V7Fl+64tYV3650dtW7G++60dfNdTdz645Dd9y769+d/93x7MGXHu734G9Ps/B3MaEnTb1408u9Xnr73ZjQy47dxdO76LxLTm+9esPy+zGhD+/62Kk+3vd13pfOvnagLz/64tkP737q+tmvfna6v73sj1d/PveH6zdlwt1w7ubTPTDu0fcent9D0z3u34vzve7f6/4Aez4A/wE+H+6Te5+8+/C7zy7e7/p+uPe7HsiLgfoMpG2guQ2ibZD3g+Q9oMcD+D6g9gFzeIC2B3n1oNk8aA4P2qGHcH7I9UP4DjbfwWYx2Awepu1hs3+YtoddD5E3xAyG6DUEp0d48Qi+j9D3CD8ekTOU3qG4DIU/FP6j7j+q36PuDdNvmPfDaBsOZzhtw81qBD4jnI+Q85hn/THv/R5OGEnXSNxH2o+RdD2u/nE7+zgdo9SPshuj6PH7OOEJ3EfrMxrXMeYyxu74jpEwRs+xcsfiOFbdk2b9pPwn8XvSDj6F61O8fxru086y7Vm23Gxzz3Z/nHmN48E41+Ps2Xh6xrseD2c8HRPkT1A7AecJOEyk/xm+TDKfSTydhMMkPkz2uef3eMJkz8hkc87hY457OThNMYepPJ2Gay7NuTBz+TIdt+nOZ/B9hvwZ/JoBY6brmXrMgj8H3hy7O4cvz9L2LF7P8u5Z9+fiMNd+zMX7OXnP4fOcPZwHYx7M5+E8T9d8fs2nYT6s+fi8QNMLPuNesMMv4LEA9wXwF/BpIeyF/FxoFgudLTSfhfZwIW4LebCQpoV6L4SzcMP/G/S/iMuLuLwk9yXzfMneLaZvsedviR1dYmeX2PslMF6m42VevQx7KbyleC3F8xXevaLXMnN5Vf6rrl9V73tbwmt0v+bectqW24PlPFluTstxWo7PcjxWeP+G3m/qtxLOW57XVTSsxuMdvNbw6H16PsDtQ/uzDofPePM5n7/A+UvebPQZtUmvLThvsyc78NvpfBd+u+3PHpjf6fM9zO995vzg/X49D8A8qNdBuIf4+iO8w7gcxj0Pj5/szM90HePjL/och3ecnt/t2wk+/EHrKTP629lpeGfM9CxPz8I7695Z1+doPuf9eZjn1V3Q+4Ln419+/AvzX/t1Uc1Fmi/SdpHfF2FdxOkiHwvMvQBGAT8K3CugqYAXl3C7pMcl55c8c5fM8ZLn8bK9uAzzMs6XPf+X5V6h8QrsK3hdoeFKXkgMhUUrkSPWiVMhMaaOGCTmi4MhMbascB27QaiJLQiJcSlCXlzHkBi/PiT6vZ0YlRs9HxJ9v0xMzhLZYpFYK/YIva8qJPS62r2rnV99OiRe01+sDInXjgqJvl8mFpZ33VChVxG51wch5/oVIbFoRMC6YXVILAbH7+vEG+eGxBRnxdWU7B0SU0eIoyGxlNfScsrALKN3Gf3K4lgOJ9+5EivQVWFzSEzDrSJdN9Pju1LizXRWglX5eEj0HSixKq5Vva+WKZaExBr61cC3pvqa8GryrSZP0tOF3PRdIbFWmoBZa3tIrM3j2vyo7f0tGWKigFunsYBVV009OPX1q49DfRj114TEBubSoIfggd/LiQ3dv5WuRu414UkTOprCatYmJGbIy6CvRTXhrBWOrcyl9QDh+jZYt/Hqdv1vx6MNP9ssE3S3rSTktSsq8GnP28xZIbGDuAO3O+HeyaOOuSGxEw8609YFfheas3DpipO/64nd9eieHxJ72Jse/OmprqeaXnT00vcufHrr7W90or/PiX157O9xYj/5/fTvz5f+tN9tNvfofw+P7tH7XtoH0OXvbeJ9Xv2dTbyf1/eb5UA9Bjl/gN4HnD+I24N4P6THYL77m5k4GN5gPR62Ww/jNQT2EH4N2RcSH/H6CE6P2MOhdmWoOfj7mDiUL4/qN8y+DePBcHMbTtsIeh/jwUieP843v5kT/b1LfELPJ/AZzdMxfBjLS3/TEp/U4ynanrab/n4lZsMfB3M8T8bzbAKciV6f0f8ZnCelCteTcZ2s/2T7OBlmDl45/J5idlPgTIU7Va9p5pirJtdcc3mZy4tc93LV5Mqd7nqGXjP5NcsOzObJHHzn4PkszGft9VweP2c+8+A+L+bzw9+XxAV0LpS/EO4iOS/6jHjR/Zf48xIOi/VdrOdiM1gi/2WzeZnOl3m5FJelfHsF7jLevOr6NTN6Dc5yfZab+Qp1r/PhdTvyhl5v8udNnH3+J76lz9vmtoqu1eJ/5veO/XiXD2vgr8HpPXnv8/l9vT7AdS38tXh8iJO/EYkfuv+RHh/bpY9hreOvvxuJn7j/Cf6f8ulTfT4zp/V4rMftc3w/590Xcr/E90t1G/i7wa5sFJvM8yu5X+m72Q5sgbcV7laatrq3lU9b6d9G03Yctnsmd8D5mo9fq98F4xufV7vN5Vs539K7x3Oyx5y/w2uvme5V872cffrug/+D1x9c7zev/Wr207XfZ+QBczyAxwG+HMD5kPeH3D+k5488/1G/H2Eetn95rvP0ynN9hNdHfKYc4dsRfH+GfdTrL3T9ov4XO/mrnOPeH8f3OK+O0/QbP36D+Tuc32n6Xa8T/D/BqxP6nTDvE3qekJ/Ps3wzz+dPPvw/9PvD9R/0/cHzk2Z60nNykq6T+vzJ9z/V/+mZP+XeKXWn7NpfMP/i819m/pe+f+vzt9y/nf1tln/z4R/5/9iPf3hw2qxPe75O8+i0vmfkn6XtnGf3gt25qG+B95f1vmImV3C/khuS/B1MCqtDUkyWGCBWig1iT0iKnRuS4raLgyEpISJWiOOiICQl1hFthNzEfSEpaZHQJzJYZIekaI5wL+pecobQP1n/5FHiVEi6Sv1V3l+1JiQViheZQv9Ca0PS1bCu7i/0vFr9NR1D0rX6XTs/JF2XIiqFpCKwiqwX7hfR73o115cVDYT8G9IF3Bt6hKRi+N5YKCSlpIWk4ngUx7H4RKF/cT2K61HSa0k6U/NDUil8SqUKHEvhVQrv0oMEXWVCSCq7OSTdjE8VuVV7h6QacmsMFXrUxK+m9zX1r6l/TTzTnaXjnN5YwE/Xy9/LJL/3k9JpTl8n+J3O21r61zKTWnJrya2Fay29aulVi1f+ribVhll7hDC/2suE+trqa+NzC+634HML7rfgfgvut4wVZlmHT3W9r6uurrq66uqqq3tU8Kgej+rxqJ7a+nLqw/T3OKk+zPpy6p8OSQ28NvDaUG5DuQ3xbAinIU4NcW2Ia0N1DdU1wqWR/o3NtPEuQZ+/30lN+NHEfJrYnybm3MQeNOVHU340XSJ41pSXzZw343Mzc8/QN4OGDPuZYa8yzCqD3gy8W+jfAq+WfGvJ55bm3tLcW5pDa+9vOx+S2nltt/L/i/buZdqVO+xMJzw754WkrvR0xaNbUUFzd3714FdPWnvysSdNvXjTG58+dPXH/R67cx8tA2l+UN6Dzoe4fhQXvzGThvFlOM3DaRsB7zEzfZyO0WrH0vGU+9lyx1ULSeNxn8jLZ2j3NzApB5dpek7j3Uw7Mxvus3TNpf15Xi9Q+xI+i2lZQuMrXl/D+w2c3+Lx27xcpe8qO7ba62r3/gfrf7i+R88HuH6E1yf0f8ZnfwOSvtR7ozltVr+FJzvw2InnbjV71H/Pox/gHoDhd0PSEZg/630Mj1/dP+k5POXeP/brjOuzZnSOpvPyLtiVC3Au2LsL+P7r+l95/8q5aA4XafM5leR7f1IBnALz930/6RJ+l+Re0vcSzMv8vKznZTt6Wa/L9vFKK+H+FddXzodIaCxyxAZxOkRiGoihIeI7fSR2XYgkeE0qFCLRosJ5clqIFBobItfGh4jPl0iRDLEnRK7PCpGiK0KkWJsQSTkeIiWyQ6Sk3qkpIVJKfem5IVJ2QIiUU1t+kJBToUeIpC0JkYqnQuQm932njlQdESI1U0MkHY90/Gr1DpHa6SFyy/wQqds/ROrhUQ/P+rtCxHffSAN1DfJDxPMVaaRXU69NJ4rNIZIhtznMFni2yAuRlvq3gt9KbeuIgHV7YaF3G9dt6W2vZyZ+mStDpAO8O9R0oqmTnp307Ex3Z/c7u98Zjy70d9Gni3tZemThnTVKrA+RrnK7thL7QqSbmu587s6rHt73WB0inpVIL970yg2Ru9Te5bX32hDpI7+v87569+V53zUh0g+H/gUhcq+ae/G9V58Bru93b2AIkUG0PyD/QfGQmoe9DsHvUfjDaB5mvsP4OZw/w/Ebvj1ERvBnBI0jZgl8Rx4Nkcf5/bjZjNJzlNmN4v0o2KPgjpI3ikej3H9C7RMwnhgs8HlC/yfUj+bnaBijaRxtNqP1HW0+Y/Qag8sY2GOWCTMYg/9Ysxlrd8bal7E8fXKR4OWTuD9l957KFGqeUvOUmqfUPK3maTVPq3lazdP8yuZ1Nq7Z+GfzOVvuOHs0Tv04sxvHp3F2YDxfx5vReHrG0zOenvH0TKBnAj0T6JlAzwR6JtjLiXpMpH+iGU/k8US+TeTjM54D38cjz/D2GTvyjHlM4tmkasIOTYI5yYwn0TKJlsm0TMZvMozJMCbDmAxjsrrJfMvhWw7fcvDNoSGHhhycc3DOgTeFf1PqCL2n8HYK7VNon4K/7/yRKXKm4jQVp6k4TcVpqt7TcJqG0zR103CahtO0gyGSa9/8Jojkmn+uvcu1d7l4TMdjOh7TYUw3v+nmN938/EaIzDC/GXZrhhnNoGsGXTPpmonzTDOaaUYz+T7TjGaZ0SwzmoXnLDxnmdFsM5rNg9n0zaZvNn2z6ZtjJnPMZI6ZzDGTOTTNMZNnzeRZOc/SNhfuXLhz4c6F+xzc5+A+B/c5uM/BfQ7uPLjz4M6DOw/uPLjPw30e7vNwn4f7vJ7Pw50Pdz7c+XDnw51vHvNhvcCvF8z7BTwWeL9AzQKeLYS3iA+L7MWL7r2k32L4i+Eu4e8SM12C28vwX+bzUv2X8u8VOcvMZhmOr5rNa3x/jafL8V7O9+Xmtxyf5WpXmMsKNSvMbgUPVuDzuj6v0/u6utft4utwX+fHG87eUPumnivp9rso8pZ5vk3rKnuwGtfVMP02irxjdu/CW6NmDR/fc+89PN/D+T1c3tfvfZzfl/8+fR/YA7+ZIh/wxd+/yFrXa+GutVdr8foQxof6foj/h/R/ZK8/4tlHPP8Y1sfqPpa3Dt46+77O+Tp9P3HvE/v2iZ6f8vZTO/kpbz/D/zP1n9Gwns71cD737H0O83N8P5fzhesv6PuCji/0+tKefkn7lzzwGyyygZ4Nem+AtRHuRr030rMJ90382GSnN9mLr9RsVrsF/hY5W+yI32iRrThvxXkbLducb7Nr23m/3X5sp3OH9zt4sgPGDvd22qOvYe9S8433u/n3Lew94jvne/m6zw7/wOv9+O133++yyAHeHcDnAM8PwDzg/ACeB9w7SPtBOg7y4qDn75DaQ3j/6P5h+IfxPIzDYZ9Fh+1Lnr3Ls4tH6D2C9xH+HKHxiPtHeHnEXv3k/Gd5R/E8Bu8Xev1+i/zq7Fe5v3ruj+t73L3jOPxG72/qfuf9715PmN8Je5jPkz88S3/o9wcPT7r3J61/ms0p3E55fv72efO3vfjH6z/0/WPOp/U5jeMZMz5jlmflntXzHG/OqT+Py3nzvmD3L6j9l5Z/+XcRj4t0F/CjgP+XXF/m42XeX8H9ypoQDWXFKFEQojFjQzQ2XswS+SEa10NsDtH4BmJFiCZUE+tCNDFNLAnRpFQxN0QjjcW+EI0OEvKTvSYfDVG/u6KF5BRy5ndW9Gq11xQVcK7V49rtIVp4fohelyGWCRyK9Bawrx8RokVxKTpAqL+hjlgUosWcFZsYon5nRW/EIcVritwU+MWzQ7QELiXUl4Thd1Y0tY1YG6Kl4JeWW3pXiJaRX0Z+WTzLyik3WKjxvSpafk+IVoBZYX2IpvEmje6KuFbMFadC9KZWgm8303UzPpXoqcSvyoWFPpXVV+FXFf2r4lAN72q8qE5jdTxqpAhaa+JZk/5099N5WAtGLV7U5nHtDSHqd1X0Fnl14NTRpw6edc2jLmzf4aL1hgr19eXV17cBXg3xvhWXxvQ1xaGZnAweNRct+NYCdgt+tOBTC7NocTpEW6aHaKuOIer7XLR1XojeBud2c2gbhJ5taW6HQzt17fRth2s7HNrR2Z4/7fnaXv/2/Gqf93//WXGmGWbinMmfTGcdaOvA2w4w74BzR5ag9Y7jIXonnnd6fyfNd8LqyOeOZtRRXadKQp9Orjvr0Zmezt53obmL3eqiJovvWfhn6ZGFU1fXXTMFH7rK7ea6Gz7dcO5u/t29746v31zRHmbQgxc99OlJS0/z68nLXrzqRXsve9bLDHq538sM75LbG/c+ePXhRx+a+uQI2H3l9uVNXzPpR2M/9f1o6YdTf/fuhnW3HbtnZYjea6cGeL3Pq++f0YHuDVQ3SO9BPHkA3oO8egjPwXo/bCcedj6EF4/IHer6UR4ME8PxGIH3Y7iNNIPHze4JWka757tidKy+T/EyG7dsfcfpOR7vCTya4LmaaCcm0uh7WPQZ++A7V3SyPZrsNQfvKeYz1Yyn6TEdxkx7PEvv2XDn6Pms62e9zpU/z4zm0fQ87+fDeUHvBXAW2tuFMBfCWMiThfZiIf0LaVyI30I7t5A3C3F/Ub+X4L1kPoudLVGzhIcvq1t6PkRfkeu7QHQZvFfpfM371+zFcjxXqPX3Pfo67DfM3d/36JtipXms1Ostfrylx9t2YBUfV+Gxyo6sVruav//zLLyj3zt8ete9Na7fM5/37f0Hnue1noO1uHxI38d0rdNjHQ2f2L9P7cxnsD6j/3P9PuftF7h/ieeXvNuAzwb8NuC6gd8b9NvoWdkIYyO9G/XcCHejGWzCYZNd2GS3NtnHTbh9xcuvaPuKhq949xUfNttnf4ejm/XcTPNmWrboucV+buH5FvVb1G9Rv1X9VudbnW91vtX5Vry24eXvdXSbHtvsmr/Z0W082m6m2/HZjs8OfHbA3gF7B5wdcHbI2anfTtp3Ot/pfKfznc6/dv61We6yp7t4vYu2XXbT3/noN3h8o9c3ar5R842ab9Ts5t1u57ud75b3rbxvXX/r2neC6Le47jHHPbzdY5f24LrH7uyB8x0Pv+Phd3C+g/Od3dkrb6+8vfL2msleevfC+R7m92byvbzvYe+jd59Z7IP5A6wfePODmv182Y/Tfs/WfnM8QMsBXh8w94Oebd8xor5bRH/kzY/e/+hZ+dGu/Ohz4rDP58NyDtubw7APm1Wefnlej5jZETlH+PqTnfkJz5/o/JlnPzs/isNRNUdxOubeMfeOOT8m/xf5v8D4xVyO4/SbGf2O0+84nvA+H24+Pvmez3z4+fzIpzef3nx6/8DnpLqTnqWTvPjT9Z88OCX3FLy/aP+bpr/d+wfX03ic5u8Ze38GlzN0nrEnZ/Q9YyZn+H+Gb2fN5Sz+Z+3WWT3O8vqs83PqztmPcz43zuFwDsZ5szpv387rcx638/Av0HUB5ws+dy7QccEzdcHzegH2v/L/Ndt/Yf6r77/6XsTxIl8u0nIRj4u4FvC1QN8Cmgo8uwW4Fai/ZG6X1F9Sf4kHl9RfVn8Z38v4XubFZfmX8bji2bnCvys4XxkVkkO66C9mifXidEiOSRNZYqxYKfaEZN+ZkmPriAFirtgsCkJyXDXRW0wUx0NyfGGRIeTF6xm/VsiNzw/JCe4lNBarRV5ITnSd2EqMCMkR75PVJK8LyVepLxTEvpB8dU5IviZFyL8WzrX4FV4Ukq/DuQieRTaE5OuXheSig8SukFwMx2Le31gpJKfgnOJecbkl9CjRUeBeQt+SmQK3VD1S4afiWCpVDBb6l9ou6CutT+kegr7SepWGV/pUSC6DbxnelckWR0Ny2TaCn2XllOVXOdjl3C83VNBbTk55HMrDLa+m/BrBrwplBV0V5gscKpwPyWk4peFalVbfqZKrw6+uT3WzqK6mhvs1aKzhugZfa+pbs4GQV5PnNeHV5EU6Duly03mcLv8WehrwtZEZNIHbVG7TFcLcm/KkKexmejXTqxn8Zmqa4dpsiZDTLO///u9TMtRmyMmguTm/m+vfnIbmfGyeK3jQnE/NaW4OswVfW8BsQXsLM24hrxVereW2ltvazFvzrDUtreXfhsNtcG+Hczuv25hTG3ra0O47W3Jb99sVFXavHez2eLTXpz0Nma59N0vONK9MZ5l4ZOKRqW8HNR3UdJBzBx536tORR76PJXfkZUe5HQ8KvncqJHDshHcn/XxHS+5kLzrh2klOJ/0669dZ787yu8jvIr+L3l307kJjF3274NDFrLvYpy5yu8jNkpslN4unXc3Md7jkHmbm+1fyXWn/B7aTbeAAAAABAAARxgK1ADwAygAHAAIAEABAAIYAAAUXBewABQACeJy1GU2PI0e1Zu3JbpbdJSIBhewmPEUoO4M685EgbTILSD12z9iJx7banp1MLlG5uzzu3Z7uVnd7rREXzpw5cQLEJRIHkLiAhBDwA5CIgDOIC6cgzhx471V1u+35IFmJTNz96tWr913vVdcKITav7YgVwf+tfPEaGHhFrNa+ZeBr4nrNNXBNvF77kYHrSPNHA6+KW7VPDfycWK3fMPB1sV1PDXxDvFz/i4GfF87qdw18+/rNF/+KnFfqNZR165W/M7yK8Auv/Ivh5wh/9xrD1wl/9wWGbzD8OsPPo6KvsYYEr4ibtS0DXxN3arsGrolm7UMD15HmDwZeFS/X/mzg5xD/HwNfF6P6HQPfEFv1nxr4efH9+qcGvn3npdXfMXyT9fwmw19g3bTcW4wfMnyH4RHDL5BudxOGX0T4S3e/x/BLTPMDhr/MfH7C8FcY/0uGv8prf8/wXab5E8OvMs0/GP4aw/9m+OtEf0/75xsMax++yTAQfIP1v8d+u8Gy7n2H4Fsa32GYbbn3ofhYgHhLbIlt8QChoZgIhe8DEYsIf7k4EwljGjhKEaanRHzAFBs4Y4sQ/0C4iDvB9bnIeKTwrZD6KT59prwtbvKvhZgRzigxQ2yPJUQou5DVQQlnyH+KvAB5x8g3EB7CHsIJzqWlLCgt2BJvI/RGOXogLNZDIocEaQHlSpRDPDzxxNC+h6MJYml2inpmpV3ki4BtCS/VZ8z+ALGL4xHOEFayNxZt1HxiYymwlCnOemwvjcbIe4ZrU8ZMkcpn7wHii5i0USfyTsDrIvbvQ16vmEKJU5RJ3vb5CUajghYYnyGG/JeUUZzbQfM5ahHgygy9ID6Gt7a2H8BwouAgjuL8LFHQiNMkTmUexNEG2GEIbnAyyTNwVabSp8rfgNs3b99sqVGqZtBLVDSkVR15Fk9zCOOTwAMvTs5SWgUkYOtteINeDyxwZZhMoCUjL/aeIPa9eBJBa+pnJGs4CTIIq3zGcQq7wSgMPBmCkYg0MQqFLJ6mnsLXOJ/JVME08lUKOVnSHkIn8FSUqYeQKQXqdKR8X/kQaiz4KvPSICETWYavchmEGTrEZt9RjIWdBhJflOknGLGQoydcdTINJQLLe2inshaWVoFYQ/qAIxOX+bCOTIzTd1gYGOawdhB4aUymrV+k0iNOnawM7wMMJW1x8UilGdn0YGNr+6KFVQ11zkrOQNrzPucXafuEc3n8TPVCS6IgSchT6atTmT6BeHx5ionPLUVcxut8UKBSdprMZIZMIgwNFaYx/gVmk77JQYtxgwXs0y7PTBBDIcy42PRZiZRnAnbdAJ/zzUwO3RbvinewRJWhBd4ezVTOgugEeuMx5iC8CW48CiLoBt4kDmVmQV/maeAFEgaSMzmD7XffITbn0oYKwhRtSnj760IwZrtzLmzHXHyAg3nGxUYXh7wseAU14WIuu1SWyDbFdvpMl5jCaHGaRCwnYev1Ws9wUWYsmXfCnjhFqpznaNWI9SgK3XLRys0KXULTc5hxaYNVjudF87x3Eh77uMbDsWUKKDUqLdcq5SxboCM/Yz953FIu8tnMWBpwswm5rRQtcNn3tCZkaA3p1xeK+MXctQ7P6ttqiyjyPOWmUORtsYkusqCQfl6vh5UcIEu0LTnLK7Znym3ljPMnRi9F3ErlpZbq3JMLWaVbYmye2ioNU3NOTIsmbYtoFnyIkg4CV+WoPs5EJjJz7sUOCYyXUz40BFwLchPb4nBTFKsxV4aQLS08vZjZFkdHMuybXDjf7pd3wxofe8jWHbGJf4rLKsl4wk1dcWQl4shLJ0hRzG0anh8tHSHWzQ6eV4ys9Fqhzec5pH3GQxHcW+LRKXjAq2VGP0acjlWROYoPlKE5TM0z/KqDXpGZlx/2iuj1yx2UVfqnjrvOBmXknXBORyb+FtudmoOYrkFUISTHQMe6yGedX4npCFoC9RV98IrKbJFifuBdrmv/h3iUXpJse2x6WFFHfMZM0Td6r8zbLXCXDE3erBU6Xh5fQX1x4ciLEV+v+MjnbhMu1JvzNl7Bj6twwOsK6ournLVU5QrfL68mr+m6WrW70Gv+OTLfOfOOVMTQ4rofs5RxOVaVDKH6pSOUIbd5p9Vaj1gXZTrWtIxltZ7oGG6aiGe8U8JSh2JvL+bSZ/dqtdNrK6sdZzGn556YsR9PnzGORVegz6XIeEZVNPD5STLnfnmMFF6lh+RX1GTdAXy2oOh8O+equUSuMVeeiz9C9Zmy6DhzHxVdbe6nal1ZXJVxvdDxGhnbL+6/8pKopqUHMs7UiLnrnaS7cLW7P2sWVHtdSzhM0RN7ODrC7ukypo04Og+7OPMIR03ENhFzHykGZv4+R+yIe1IL6Q6532keLj67OD7mWrcngMc0eh/pu8iL1jriA5bhILcBU7rM+wCxHXw7ho5WNBBziGOC97kaanldXKU/q9umP2pNh4iH0sJFrdossdDsAEcu8m+ZWRt5t5kf6U/y9xjulnruGU1t9hFxJp4N1KjDI8Ie4ruPdAOWb7PNWtsu27CH89oWhzUgyRvGVk1H/nlkZihGpF8H/+ZW2eyDFmsz918D333UnPjv4+yQO0UPVzbZ0gF7zzE+I2s7PJpbpSPVYGvIq+SDJsIH+NsvfefyU+viVrgt+u6I5+dU2j7bPBvsuR6PdDQaPBpyrGjWMrF02Y5lqUeciQ5T2WzxoMyQPc5erX2RnVpGr6KJlkexrepSZDVcsUc0l2L+0ET6vF/I6zb7hPQalJIv44xfzOX1AGTTJAkD5cM4jvINOI6ncCrPYJopyOk6hdCQx+ClSubKAj/IklCeWSAjH5I0wFkPSRS+ZQaJSk+DPEd2ozO+SikuTHKcyCBOC2BMEix684VLqU6Sxv7Uyy2gqyJca9GaQgB+784m+MFb0WyGQoPIC6c+3SsV2sdReAZrwbq+uKmQI4ertNX3PPSZnaqMPqfpUmAugJaXvB6yB9YClJKrU7pBSAOU6sezKIylv+g9qV2lUjInRlH4nObJNAdfkZlEM1FhsujRDbCjM0NOAUGG6J9JMApQ5w26RKOLjHEchjHfDRhnWzCSGWobR+VtVhGGtUmeJzubmyramAVPgkT5gdyI05NNGm0i5Ufm3msdA8yJkZFqxObii7qLLtj+ZCg6RPEJOfpxjFaRc9RTFcaJdvjiVR45c+Eyj8zrU4AyvpFC29ENCtedpBK941swTpWiDPImMj1Bq8nP6C+MKjKAeJTLICK3SL5OLHLts9tBKsksi71AUo74sTc9xahIfesXhOibNeK4YC8MzH3iJ+uska/oNktH4kI6mAX5hNCVlLNMypH2xXQYYK5q2cQr1XeqKIE3EllowWnsB2N6K3ZIMkWDsglvWmQ9mtIGzghp8gQt3ETDMxWGxIGibbx0oap606NIvXGMp1mJ2SQ+vcJG2grTNEJlFDPwY8hi1uWx8vIixeaZjBvAD3jz7RRpLkfxU1W5GI7inDYOa0RbLZnnipnKJhLtGqmF/SsrpqakQJZjOtGVI25hvd2vcoHedS0HBr294ZHtOtAeQN/tPWo3nSbctwc4vm/BUXvY6h0OASlcuzs8ht4e2N1jeL/dbVrgfNB3ncEAei60D/qdtoO4drfROWy2u/uwi+u6vSF02rgfkemwByTQsGo7A2J24LiNFg7t3XanPTy2YK897BLPPWRqQ992h+3GYcd2oX/o9nsDB8U3kW233d1zUYpz4HSHGygVceA8wgEMWnanw6LsQ9TeZf0avf6x295vDaHV6zQdRO46qJm923G0KDSq0bHbBxY07QN73+FVPeTiMpnR7qjlMArl2fh/Y9judcmMRq87dHFooZXusFx61B44Fthue0AO2XN7yJ7ciSt6zATXdR3NhVwNCxFBEhofDpy5Lk3H7iCvAS2uEmMv7PLB91Tfc/OH9tnKbTzGPsZj8D8REy3MD8zB2efDri9E7Ye1X9R+U/st/n5V+3XtZ2KZ43wk+YPssvm/LVHTB/OiPCPxUv4hXx0szddfq2/X36/v17+Nz3eX5EUs43J+NJL4WUOXcOQHQZ8DKz9f+XFN8OeR/heBlK+wSc//xevS0X8BiRR4twB4nGycBXTbSPe3K2bcLjNzt5ZmRvKyZWsKW9rCdtvFNE3btGnSBkrLzMzMzMzMzMzMzPyl8c9W3//59pw3d+xI9xnJ1n3m5szbQeKggf/++WvQqYP+P/8Fj/b/EAaJg6RB9wx6c9BDgihIgiwogipogi4YgilYgi04git4gi8EQigsJwwWlhdWEFYUVhJWFlYRVhVWE1YX1hDWFNYS1hbWEdYV1hPWFzYQNhQ2EjYWNhE2FTYTNheGCFsIQ4WSEAmxQAQqMCERUqEsbClsJWwtbCNsK2wnbC9UhEyoCjUhF7gwTBgujBBGCjsIo4TRwhhhrDBO2FEYL0wQJgqThJ2EycLOwhRhqrCLsKuwm7C7sIewp9AiTBNahelCmzBDmCnMEtqF2cIcoUOYK3QKXcI8Yb7QLfQIvUKfsEBYKCwSFgtLhL2EvYV9hH2F/YT9hQOEA4WDhIOFQ4RDhcOEw4UjhCOFo4SjhWOEY4XjhOOFE4QThZOEk4VThFOF04TThTOEM4WzhLOFc4RzhfOE84ULhAuFi4SLhUuES4XLhMuFK4QrhauEq4VrhGuF64TrhRuEG4WbhJuFW4RbhduE24U7hDuFu4S7hXuEe4X7hPuFB4QHhYeEh4VHhEeFx4THhSeEJ4WnhKeFZ4RnheeE54UXhBeFl4SXhVeEV4XXhNeFN4Q3hbeEt4V3hHeF94T3hQ+ED4WPhI+FT4RPhc+Ez4UvhC+Fr4SvhW+Eb4XvhO+FH4QfhZ+En4VfhF+F34TfhT+EP4W/hL+Ff4R/hf/EQaIgiqIkyqIiqqIm6qIhmqIl2qIjuqIn+mIghuJy4mBxeXEFcUVxJXFlcRVxVXE1cXVxDXFNcS1xbXEdcV1xPXF9cQNxQ3EjcWNxE3FTcTNxc3GIuIU4VCyJkRiLRKQiExMxFcviluJW4tbiNuK24nbi9mJFzMSqWBNzkYvDxOHiCHGkuIM4ShwtjhHHiuPEHcXx4gRxojhJ3EmcLO4sThGniruIu4q7ibuLe4h7ii3iNLFVnC62iTPEmeIssV2cLc4RO8S5YqfYJc4T54vdYo/YK/aJC8SF4iJxsbhE3EvcW9xH3FfcT9xfPEA8UDxIPFg8RDxUPEw8XDxCPFI8SjxaPEY8VjxOPF48QTxRPEk8WTxFPFU8TTxdPEM8UzxLPFs8RzxXPE88X7xAvFC8SLxYvES8VLxMvFy8QrxSvEq8WrxGvFa8TrxevEG8UbxJvFm8RbxVvE28XbxDvFO8S7xbvEe8V7xPvF98QHxQfEh8WHxEfFR8THxcfEJ8UnxKfFp8RnxWfE58XnxBfFF8SXxZfEV8VXxNfF18Q3xTfEt8W3xHfFd8T3xf/ED8UPxI/Fj8RPxU/Ez8XPxC/FL8Svxa/Eb8VvxO/F78QfxR/En8WfxF/FX8Tfxd/EP8U/xL/Fv8R/xX/E8aJAmSKEmSLCmSKmmSLhmSKVmSLTmSK3mSLwVSKC0nDZaWl1aQVpRWklaWVpFWlVaTVpfWkNaU1pLWltaR1pXWk9aXNpA2lDaSNpY2kTaVNpM2l4ZIW0hDpZIUSbFEJCoxKZFSqSxtKW0lbS1tI20rbSdtL1WkTKpKNSmXuDRMGi6NkEZKO0ijpNHSGGmsNE7aURovTZAmSpOknaTJ0s7SFGmqtIu0q7SbtLu0h7Sn1CJNk1ql6VKbNEOaKc2S2qXZ0hypQ5ordUpd0jxpvtQt9Ui9Up+0QFooLZIWS0ukvaS9pX2kfaX9pP2lA6QDpYOkg6VDpEOlw6TDpSOkI6WjpKOlY6RjpeOk46UTpBOlk6STpVOkU6XTpNOlMwadJZ0pnSWdLZ0jnSudJ50vXSBdKF0kXSxdIl0qXSZdLl0hXSldJV0tXSNdK10nXS/dIN0o3STdLN0i3SrdJt0u3SHdKd0l3S3dI90r3SfdLz0gPSg9JD0sPSI9Kj0mPS49IT0pPSU9LT0jPSs9Jz0vvSC9KL0kvSy9Ir0qvSa9Lr0hvSm9Jb0tvSO9K70nvS99IH0ofSR9LH0ifSp9Jn0ufSF9KX0lfS19I30rfSd9L/0g/Sj9JP0s/SL9Kv0m/S79If0p/SX9Lf0j/Sv9Jw+SBVmUJVmWFVmVNVmXDdmULdmWHdmVPdmXAzmUl5MHy8vLK8gryivJK8uryKvKq8mry2vIa8pryWvL68jryuvJ68sbyBvKG8kby5vIm8qbyZvLQ+Qt5KFySY7kWCYylZmcyKlclreUt5K3lreRt5W3k7eXK3ImV+WanMtcHiYPl0fII+Ud5FHyaHmMPFYeJ+8oj5cnyBPlSfJO8mR5Z3mKPFXeRd5V3k3eXd5D3lNukafJrfJ0uU2eIc+UZ8nt8mx5jtwhz5U75S55njxf7pZ75F65T14gL5QXyYvlJfJe8t7yPvK+8n7y/vIB8oHyQfLB8iHyofJh8uHyEfKR8lHy0fIx8rHycfLx8gnyifJJ8snyKfKp8mny6fIZ8pnyWfLZ8jnyufJ58vnyBfKF8kXyxfIl8qXyZfLl8hXylfJV8tXyNfK18nXy9fIN8o3yTfLN8i3yrfJt8u3yHfKd8l3y3fI98r3yffL98gPyg/JD8sPyI/Kj8mPy4/IT8pPyU/LT8jPys/Jz8vPyC/KL8kvyy/Ir8qvya/Lr8hvym/Jb8tvyO/K78nvy+/IH8ofyR/LH8ifyp/Jn8ufyF/KX8lfy1/I38rfyd/L38g/yj/JP8s/yL/Kv8m/y7/If8p/yX/Lf8j/yv/J/yiBFUERFUmRFUVRFU3TFUEzFUmzFUVzFU3wlUEJlOWWwsryygrKispKysrKKsqqymrK6soayprKWsrayjrKusp6yvrKBsqGykbKxsomyqbKZsrkyRNlCGaqUlEiJFaJQhSmJkiplZUtlK2VrZRtlW2U7ZXulomRKVakpucKVYcpwZYQyUtlBGaWMVsYoY5Vxyo7KeGWCMlGZpOykTFZ2VqYoU5VdlF2V3ZTdlT2UPZUWZZrSqkxX2pQZykxlltKuzFbmKB3KXKVT6VLmKfOVbqVH6VX6lAXKQmWRslhZouyl7K3so+yr7KfsrxygHKgcpBysHKIcqhymHK4coRypHKUcrRyjHKscpxyvnKCcqJyknKycopyqnKacrpyhnKmcpZytnKOcq5ynnK9coFyoXKRcrFyiXKpcplyuXKFcqVylXK1co1yrXKdcr9yg3KjcpNys3KLcqtym3K7codyp3KXcrdyj3Kvcp9yvPKA8qDykPKw8ojyqPKY8rjyhPKk8pTytPKM8qzynPK+8oLyovKS8rLyivKq8pryuvKG8qbylvK28o7yrvKe8r3ygfKh8pHysfKJ8qnymfK58oXypfKV8rXyjfKt8p3yv/KD8qPyk/Kz8ovyq/Kb8rvyh/Kn8pfyt/KP8q/ynDlIFVVQlVVYVVVU1VVcN1VQt1VYd1VU91VcDNVSXUwery6srqCuqK6krq6uoq6qrqaura6hrqmupa6vrqOuq66nrqxuoG6obqRurm6ibqpupm6tD1C3UoWpJjdRYJSpVmZqoqVpWt1S3UrdWt1G3VbdTt1craqZW1Zqaq1wdpg5XR6gj1R3UUepodYw6Vh2n7qiOVyeoE9VJ6k7qZHVndYo6Vd1F3VXdTd1d3UPdU21Rp6mt6nS1TZ2hzlRnqe3qbHWO2qHOVTvVLnWeOl/tVnvUXrVPXaAuVBepi9Ul6l7q3uo+6r7qfur+6gHqgepB6sHqIeqh6mHq4eoR6pHqUerR6jHqsepx6vHqCeqJ6knqyeop6qnqaerp6hnqmepZ6tnqOeq56nnq+eoF6oXqRerF6iXqpepl6uXqFeqV6lXq1eo16rXqder16g3qjepN6s3qLeqt6m3q7eod6p3qXerd6j3qvep96v3qA+qD6kPqw+oj6qPqY+rj6hPqk+pT6tPqM+qz6nPq8+oL6ovqS+rL6ivqq+pr6uvqG+qb6lvq2+o76rvqe+r76gfqh+pH6sfqJ+qn6mfq5+oX6pfqV+rX6jfqt+p36vfqD+qP6k/qz+ov6q/qb+rv6h/qn+pf6t/qP+q/6n/aIE3QRE3SZE3RVE3TdM3QTM3SbM3RXM3TfC3QQm05bbC2vLaCtqK2kraytoq2qraatrq2hramtpa2traOtq62nra+toG2obaRtrG2ibaptpm2uTZE20IbqpW0SIs1olGNaYmWamVtS20rbWttG21bbTtte62iZVpVq2m5xrVh2nBthDZS20EbpY3WxmhjtXHajtp4bYI2UZuk7aRN1nbWpmhTtV20XbXdtN21PbQ9tRZtmtaqTdfatBnaTG2W1q7N1uZoHdpcrVPr0uZp87VurUfr1fq0BdpCbZG2WFui7aXtre2j7avtp+2vHaAdqB2kHawdoh2qHaYdrh2hHakdpR2tHaMdqx2nHa+doJ2onaSdrJ2inaqdpp2unaGdqZ2lna2do52rnaedr12gXahdpF2sXaJdql2mXa5doV2pXaVdrV2jXatdp12v3aDdqN2k3azdot2q3abdrt2h3andpd2t3aPdq92n3a89oD2oPaQ9rD2iPao9pj2uPaE9qT2lPa09oz2rPac9r72gvai9pL2svaK9qr2mva69ob2pvaW9rb2jvau9p72vfaB9qH2kfax9on2qfaZ9rn2hfal9pX2tfaN9q32nfa/9oP2o/aT9rP2i/ar9pv2u/aH9qf2l/a39o/2r/acP0gVd1CVd1hVd1TVd1w3d1C3d1h3d1T3d1wM91JfTB+vL6yvoK+or6Svrq+ir6qvpq+tr6Gvqa+lr6+vo6+rr6evrG+gb6hvpG+ub6Jvqm+mb60P0LfShekmP9FgnOtWZnuipXta31LfSt9a30bfVt9O31yt6plf1mp7rXB+mD9dH6CP1HfRR+mh9jD5WH6fvqI/XJ+gT9Un6TvpkfWd9ij5V30XfVd9N313fQ99Tb9Gn6a36dL1Nn6HP1Gfp7fpsfY7eoc/VO/UufZ4+X+/We/RevU9foC/UF+mL9SX6Xvre+j76vvp++v76AfqB+kH6wfoh+qH6Yfrh+hH6kfpR+tH6Mfqx+nH68foJ+on6SfrJ+in6qfpp+un6GfqZ+ln62fo5+rn6efr5+gX6hfpF+sX6Jfql+mX65foV+pX6VfrV+jX6tfp1+vX6DfqN+k36zfot+q36bfrt+h36nfpd+t36Pfq9+n36/foD+oP6Q/rD+iP6o/pj+uP6E/qT+lP60/oz+rP6c/rz+gv6i/pL+sv6K/qr+mv66/ob+pv6W/rb+jv6u/p7+vv6B/qH+kf6x/on+qf6Z/rn+hf6l/pX+tf6N/q3+nf69/oP+o/6T/rP+i/6r/pv+u/6H/qf+l/63/o/+r/6f8YgQzBEQzJkQzFUQzN0wzBMwzJswzFcwzN8IzBCYzljsLG8sYKxorGSsbKxirGqsZqxurGGsaaxlrG2sY6xrrGesb6xgbGhsZGxsbGJsamxmbG5McTYwhhqlIzIiA1iUIMZiZEaZWNLYytja2MbY1tjO2N7o2JkRtWoGbnBjWHGcGOEMdLYwRhljDbGGGONccaOxnhjgjHRmGTsZEw2djamGFONXYxdjd2M3Y09jD2NFmOa0WpMN9qMGcZMY5bRbsw25hgdxlyj0+gy5hnzjW6jx+g1+owFxkJjkbHYWGLsZext7GPsa+xn7G8cYBxoHGQcbBxiHGocZhxuHGEcaRxlHG0cYxxrHGccb5xgnGicZJxsnGKcapxmnG6cYZxpnGWcbZxjnGucZ5xvXGBcaFxkXGxcYlxqXGZcblxhXGlcZVxtXGNca1xnXG/cYNxo3GTcbNxi3GrcZtxu3GHcadxl3G3cY9xr3GfcbzxgPGg8ZDxsPGI8ajxmPG48YTxpPGU8bTxjPGs8ZzxvvGC8aLxkvGy8YrxqvGa8brxhvGm8ZbxtvGO8a7xnvG98YHxofGR8bHxifGp8ZnxufGF8aXxlfG18Y3xrfGd8b/xg/Gj8ZPxs/GL8avxm/G78Yfxp/GX8bfxj/Gv8Zw4yBVM0JVM2FVM1NVM3DdM0LdM2HdM1PdM3AzM0lzMHm8ubK5grmiuZK5urmKuaq5mrm2uYa5prmWub65jrmuuZ65sbmBuaG5kbm5uYm5qbmZubQ8wtzKFmyYzM2CQmNZmZmKlZNrc0tzK3NrcxtzW3M7c3K2ZmVs2amZvcHGYON0eYI80dzFHmaHOMOdYcZ+5ojjcnmBPNSeZO5mRzZ3OKOdXcxdzV3M3c3dzD3NNsMaeZreZ0s82cYc40Z5nt5mxzjtlhzjU7zS5znjnf7DZ7zF6zz1xgLjQXmYvNJeZe5t7mPua+5n7m/uYB5oHmQebB5iHmoeZh5uHmEeaR5lHm0eYx5rHmcebx5gnmieZJ5snmKeap5mnm6eYZ5pnmWebZ5jnmueZ55vnmBeaF5kXmxeYl5qXmZebl5hXmleZV5tXmNea15nXm9eYN5o3mTebN5i3mreZt5u3mHead5l3m3eY95r3mfeb95gPmg+ZD5sPmI+aj5mPm4+YT5pPmU+bT5jPms+Zz5vPmC+aL5kvmy+Yr5qvma+br5hvmm+Zb5tvmO+a75nvm++YH5ofmR+bH5ifmp+Zn5ufmF+aX5lfm1+Y35rfmd+b35g/mj+ZP5s/mL+av5m/m7+Yf5p/mX+bf5j/mv+Z/1iBLsERLsmRLsVRLs3TLsEzLsmzLsVzLs3wrsEJrOWuwtby1grWitZK1srWKtaq1mrW6tYa1prWWtba1jrWutZ61vrWBtaG1kbWxtYm1qbWZtbk1xNrCGmqVrMiKLWJRi1mJlVpla0trK2traxtrW2s7a3urYmVW1apZucWtYdZwa4Q10trBGmWNtsZYY61x1o7WeGuCNdGaZO1kTbZ2tqZYU61drF2t3azdrT2sPa0Wa5rVak232qwZ1kxrltVuzbbmWB3WXKvT6rLmWfOtbqvH6rX6rAXWQmuRtdhaYu1l7W3tY+1r7Wftbx1gHWgdZB1sHWIdah1mHW4dYR1pHWUdbR1jHWsdZx1vnWCdaJ1knWydYp1qnWadbp1hnWmdZZ1tnWOda51nnW9dYF1oXWRdbF1iXWpdZl1uXWFdaV1lXW1dY11rXWddb91g3WjdZN1s3WLdat1m3W7dYd1p3WXdbd1j3WvdZ91vPWA9aD1kPWw9Yj1qPWY9bj1hPWk9ZT1tPWM9az1nPW+9YL1ovWS9bL1ivWq9Zr1uvWG9ab1lvW29Y71rvWe9b31gfWh9ZH1sfWJ9an1mfW59YX1pfWV9bX1jfWt9Z31v/WD9aP1k/Wz9Yv1q/Wb9bv1h/Wn9Zf1t/WP9a/1nD7IFW7QlW7YVW7U1W7cN27Qt27Yd27U927cDO7SXswfby9sr2CvaK9kr26vYq9qr2avba9hr2mvZa9vr2Ova69nr2xvYG9ob2Rvbm9ib2pvZm9tD7C3soXbJjuzYJja1mZ3YqV22t7S3sre2t7G3tbezt7crdmZX7Zqd29weZg+3R9gj7R3sUfZoe4w91h5n72iPtyfYE+1J9k72ZHtne4o91d7F3tXezd7d3sPe026xp9mt9nS7zZ5hz7Rn2e32bHuO3WHPtTvtLnuePd/utnvsXrvPXmAvtBfZi+0l9l723vY+9r72fvb+9gH2gfZB9sH2Ifah9mH24fYR9pH2UfbR9jH2sfZx9vH2CfaJ9kn2yfYp9qn2afbp9hn2mfZZ9tn2Ofa59nn2+fYF9oX2RfbF9iX2pfZl9uX2FfaV9lX21fY19rX2dfb19g32jfZN9s32Lfat9m327fYd9p32Xfbd9j32vfZ99v32A/aD9kP2w/Yj9qP2Y/bj9hP2k/ZT9tP2M/az9nP28/YL9ov2S/bL9iv2q/Zr9uv2G/ab9lv22/Y79rv2e/b79gf2h/ZH9sf2J/an9mf25/YX9pf2V/bX9jf2t/Z39vf2D/aP9k/2z/Yv9q/2b/bv9h/2n/Zf9t/2P/a/9n/OIEdwREdyZEdxVEdzdMdwTMdybMdxXMdzfCdwQmc5Z7CzvLOCs6KzkrOys4qzqrOas7qzhrOms5aztrOOs66znrO+s4GzobORs7GzibOps5mzuTPE2cIZ6pScyIkd4lCHOYmTOmVnS2crZ2tnG2dbZztne6fiZE7VqTm5w51hznBnhDPS2cEZ5Yx2xjhjnXHOjs54Z4Iz0Znk7ORMdnZ2pjhTnV2cXZ3dnN2dPZw9nRZnmtPqTHfanBnOTGeW0+7MduY4Hc5cp9PpcuY5851up8fpdfqcBc5CZ5Gz2Fni7OXs7ezj7Ovs5+zvHOAc6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO+c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec71zgXOhc5FzsXOJc6lzmXO5c4VzpXOVc7VzjXOtc51zv3ODc6Nzk3Ozc4tzq3Obc7tzh3Onc5dzt3OPc69zn3O884DzoPOQ87DziPOo85jzuPOE86TzlPO084zzrPOc877zgvOi85LzsvOK86rzmvO684bzpvOW87bzjvOu857zvfOB86HzkfOx84nzqfOZ87nzhfOl85XztfON863znfO/84Pzo/OT87Pzi/Or85vzu/OH86fzl/O384/zr/OcOcgVXdCVXdhVXdTVXdw3XdC3Xdh3XdT3XdwM3dJdzB7vLuyu4K7oruSu7q7iruqu5q7truGu6a7lru+u467rrueu7G7gbuhu5G7ubuJu6m7mbu0PcLdyhbsmN3NglLnWZm7ipW3a3dLdyt3a3cbd1t3O3dytu5lbdmpu73B3mDndHuCPdHdxR7mh3jDvWHefu6I53J7gT3UnuTu5kd2d3ijvV3cXd1d3N3d3dw93TbXGnua3udLfNneHOdGe57e5sd47b4c51O90ud5473+12e9xet89d4C50F7mL3SXuXu7e7j7uvu5+7v7uAe6B7kHuwe4h7qHuYe7h7hHuke5R7tHuMe6x7nHu8e4J7onuSe7J7inuqe5p7unuGe6Z7lnu2e457rnuee757gXuhe5F7sXuJe6l7mXu5e4V7pXuVe7V7jXute517vXuDe6N7k3uze4t7q3ube7t7h3une5d7t3uPe697n3u/e4D7oPuQ+7D7iPuo+5j7uPuE+6T7lPu0+4z7rPuc+7z7gvui+5L7svuK+6r7mvu6+4b7pvuW+7b7jvuu+577vvuB+6H7kfux+4n7qfuZ+7n7hful+5X7tfuN+637nfu9+4P7o/uT+7P7i/ur+5v7u/uH+6f7l/u3+4/7r/uf94gT/BET/JkT/FUT/N0z/BMz/Jsz/Fcz/N8L/BCbzlvsLe8t4K3oreSt7K3ireqt5q3ureGt6a3lre2t463rreet763gbeht5G3sbeJt6m3mbe5N8TbwhvqlbzIiz3iUY95iZd6ZW9Lbytva28bb1tvO297r+JlXtWrebnHvWHecG+EN9LbwRvljfbGeGO9cd6O3nhvgjfRm+Tt5E32dvameFO9Xbxdvd283b09vD29Fm+a1+pN99q8Gd5Mb5bX7s325ngd3lyv0+vy5nnzvW6vx+v1+rwF3kJvkbfYW+Lt5e3t7ePt6+3n7e8d4B3oHeQd7B3iHeod5h3uHeEd6R3lHe0d4x3rHecd753gneid5J3sneKd6p3mne6d4Z3pneWd7Z3jneud553vXeBd6F3kXexd4l3qXeZd7l3hXeld5V3tXeNd613nXe/d4N3o3eTd7N3i3erd5t3u3eHd6d3l3e3d493r3efd7z3gPeg95D3sPeI96j3mPe494T3pPeU97T3jPes95z3vveC96L3kvey94r3qvea97r3hvem95b3tveO9673nve994H3ofeR97H3ifep95n3ufeF96X3lfe19433rfed97/3g/ej95P3s/eL96v3m/e794f3p/eX97f3j/ev95w/yBV/0JV/2FV/1NV/3Dd/0Ld/2Hd/1Pd/3Az/0l/MH+8v7K/gr+iv5K/ur+Kv6q/mr+2v4a/pr+Wv76/jr+uv56/sb+Bv6G/kb+5v4m/qb+Zv7Q/wt/KF+yY/82Cc+9Zmf+Klf9rf0t/K39rfxt/W387f3K37mV/2an/vcH+YP90f4I/0d/FH+aH+MP9Yf5+/oj/cn+BP9Sf5O/mR/Z3+KP9Xfxd/V383f3d/D39Nv8af5rf50v82f4c/0Z/nt/mx/jt/hz/U7/S5/nj/f7/Z7/F6/z1/gL/QX+Yv9Jf5e/t7+Pv6+/n7+/v4B/oH+Qf7B/iH+of5h/uH+Ef6R/lH+0f4x/rH+cf7x/gn+if5J/sn+Kf6p/mn+6f4Z/pn+Wf7Z/jn+uf55/vn+Bf6F/kX+xf4l/qX+Zf7l/hX+lf5V/tX+Nf61/nX+9f4N/o3+Tf7N/i3+rf5t/u3+Hf6d/l3+3f49/r3+ff79/gP+g/5D/sP+I/6j/mP+4/4T/pP+U/7T/jP+s/5z/vP+C/6L/kv+y/4r/qv+a/7r/hv+m/5b/tv+O/67/nv++/4H/of+R/7H/if+p/5n/uf+F/6X/lf+1/43/rf+d/73/g/+j/5P/s/+L/6v/m/+7/4f/p/+X/7f/j/+v/5/waBACMRACuRACdRAC/TACMzACuzACdzAC/wgCMJguWBwsHywQrBisFKwcrBKsGqwWrB6sEawZrBWsHawTrBusF6wfrBBsGGwUbBxsEmwabBZsHkwJNgiGBqUgiiIAxLQgAVJkAblYMtgq2DrYJtg22C7YPugEmRBNagFecCDYcHwYEQwMtghGBWMDsYEY4NxwY7B+GBCMDGYFOwUTA52DqYEU4Ndgl2D3YLdgz2CPYOWYFrQGkwP2oIZwcxgVtAezA7mBB3B3KAz6ArmBfOD7qAn6A36ggXBwmBRsDhYEuwV7B3sE+wb7BfsHxwQHBgcFBwcHBIcGhwWHB4cERwZHBUcHRwTHBscFxwfnBCcGJwUnBycEpwanBacHpwRnBmcFZwdnBOcG5wXnB9cEFwYXBRcHFwSXBpcFlweXBFcGVwVXB1cE1wbXBdcH9wQ3BjcFNwc3BLcGtwW3B7cEdwZ3BXcHdwT3BvcF9wfPBA8GDwUPBw8EjwaPBY8HjwRPBk8FTwdPBM8GzwXPB+8ELwYvBS8HLwSvBq8FrwevBG8GbwVvB28E7wbvBe8H3wQfBh8FHwcfBJ8GnwWfB58EXwZfBV8HXwTfBt8F3wf/BD8GPwU/Bz8Evwa/Bb8HvwR/Bn8Ffwd/BP8G/wXDgqFUAylUA6VUA21UA+N0Ayt0A6d0A290A+DMAyXCweHy4crhCuGK4Urh6uEq4arhauHa4RrhmuFa4frhOuG64XrhxuEG4YbhRuHm4SbhpuFm4dDwi3CoWEpjMI4JCENWZiEaVgOtwy3CrcOtwm3DbcLtw8rYRZWw1qYhzwcFg4PR4Qjwx3CUeHocEw4NhwX7hiODyeEE8NJ4U7h5HDncEo4Ndwl3DXcLdw93CPcM2wJp4Wt4fSwLZwRzgxnhe3h7HBO2BHODTvDrnBeOD/sDnvC3rAvXBAuDBeFi8Ml4V7h3uE+4b7hfuH+4QHhgeFB4cHhIeGh4WHh4eER4ZHhUeHR4THhseFx4fHhCeGJ4UnhyeEp4anhaeHp4RnhmeFZ4dnhOeG54Xnh+eEF4YXhReHF4SXhpeFl4eXhFeGV4VXh1eE14bXhdeH14Q3hjeFN4c3hLeGt4W3h7eEd4Z3hXeHd4T3hveF9WmVuS2t3V6fWUo9qZVp324I2tWUgaJWumV2dbXO0lnq0qq3t3a19c2d0tC2yWouxWZ3e1dvS2trW2Wu2NodqrbVlacrp9VDrz9/Sq+UAtgGY14FtA8HMi0RtzaGWYxpt9ajm9YxtA8EatsykZi4zqWFFrplFrr7O9qGlKEKMreHLnD2rGMvDp7V0y7P6f6gjets7prep7QNBG4H5t2P+I+rzb6/fsBGYaXs9iiNGiu2zrZHLMGYX4/ocYoaY2HNmdre1dXa0dE5vb1VHtbT29bapHQMBh2SIVXVU/RZ0DAR5VP/1yR39P9Qx9bM6lzmLUESmjqmf1Vm/cZ0t87p6eru75s1qk/LOmVJb50xtLC6vC5c3tn55XQPBGTurr3NmS3ff3I6Wvl6na9lX6vg6uXsZMsWl0UQdXyd318OE+rE9A8GasMzt6fm/t4fho2KxOrF+cm/9micu/YB6l35Ak+ofUF/9A5qEK+jDFUyqX0HfQFAmdbd3zlT6lv50Jv3P1fQt+0qbhA+yD9/8ycvMceEy4ynLjBcXY3Vq/QqXDARzavFVXNIcKh1dnTN76leXDkUsIeKq0xiRIOKzTHFn0wQxRSwjVhDxjUmriDXEHJHXYxn8MvhlcMvglsEtg1sGtwxuGdwyuGVwy+CWwS2DW+bK2Fld3Z1K19Kf9fcquOYK2BWwK2BXwK6AXQG7AnYF7ArYFbArYFdyZdIAs69gZrjeDOwM7AzsDOwM7AzsDOwM7AzsDOwM7AzsDNed4X5Xcb+r4FfBr4JfBb8KfhX8KvhV8KvgV8Gvgl8Fvwp+Ffwq+DXwa+DXwK+BXwO/Bn4N/Br4NfBr4NfAr4FfA78Gfg38Gvg5+Dn4Ofg5+Dn4OVWH1Z/6mQMB74Keg56DnoOeg56DnoOeg85B56Bz0DnoHHSOq+e4eo6r5+DzsllZWknqD3lLc6hV8npsaatXuLE9HS09s+rjrmI8kCUaOhSxhBghxogEkSIyxAQxRSwjVhAzxCpiDTFHrN+NqAR+CfwS+CXwS+CXwC+BXwK/BH4J/BL4JfBL4JfAL4FfAj8CPwIfco4i8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8GPwY/Bj8GPwY/Bj8CHsKAY/Bj8GPwYfto5i8GPwY/Bj8An4BHwCPgGfgA+PRwR8Aj4Bn4BPwCfgE/AJ+AR8Aj4Fn4JPwafgU/Ap+LB6RMGn4FPwKfgUfAo+BZ+CT8Fn4DPwYfyIgc/AZ+Az8Bn4DHwGPgOfgc/AZ+Az8Bn4CfgJ+An4CfgJ+An4CfgJ+An4CfgJ+An4CfgJ+An4CfhwfwT3R3B/BPdHcH8E90dwfwT3R3B/BPdHcH8E90dwfwT3R3B/BPdHcH8E90dl8LEGiLAGiLAGiLAGiLAGiLAGiLAGiLAGiLAGiLAGiLAGiLAGiMrgV8CvgI91QIR1QIR1QIR1QIR1QIR1QIR1QIR1QIR1QIR1QIR1QIR1QFQBvwJ+Bj7WAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHWAhHcH8H5EZwfwfkRnB/B+RGcH8H5EZwfwfkRnB/B+RGcH8H5EZwfweERHB7B4REcHsHhERweweFRjnw58uXIB4tHsHgEi0eweASLR7B4BItHsHgEi0eweASLR7B4BItHsHgEi0eweASLRxx8Dj4Hn4PPwefgc27M7G5Z0NbaNXeaMeDxpaOB38VDI2OgC1nmHYJIERligpg6s7q65rRM61qw7FkVxAyxilhDzBHr9yKGw2M4PIbDYzg8hsNjODyGw2M4PIbDYzg8hsNjODyGw2M4PIbDYzg8hsNjODyOIru/z5nW1tG1sLgoiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDyGyGOIPIbIY4g8hshjiDuGuGOIO4a444QrvV2dXT3O9Pa27rae9p6BV2alY96sloGh0dLZ1dvW0dbeYufzetr7+/uBt/W8F78f0YWRPXZu+9K/TtRfTFrmYHPs3LaZ9YOC9v7D/4elDLDkrK23RRnWMnduS31i/YYGT57a/yupn6dMnNU/kpcClR1a5s1rUUe1zJ02vUUc3SeO6RN3btcwA3FcuzR+VpcyoX3m3BZpYkufhtlI42a1S9X+/43raa9jKmV7xDIz8nBg47XZ0rwRdtuyl9/WuPz2xuUP7vvfU+sXN3C+PG3pxc1cenHK9LaO3hYNueQlSy9t6S97By5taTJlzsCldQxcWn2SWVXs7BMXtWtd9euTumd1qT1LL66kDASpt/8awZfm9V9fa///+l8qXUtvvL3sPff+zzTtrmU/tb5lP7Wu5qdWnwakG9eGqgPTLem4W/huQrpxjcj9cyipA+c3fofvI5rsGE12jCY7RpMdo8mO0WTHEHQMQccQdAxBxxB0DEHHEHQMQccQdAxBxxB0DEHHEHQMQccQdAxBxxB0DEHHEHQMQccQdAxBxxB0DEHHEHQMQccQdAxBxxB0DEHHEHQMQccQdMzrfILGmqCxJmisCRprAjUTqJlAzQRqJmisCRprAikTSJlAygRSJpAygZQJpEwgZQIpE0iZQMoEUiaQMoGUCaRMIGUCKRNImUDKBFImkDKBlAmkTCBlgsaaoLEm8DGBjwl8TOBjAh8T+JjAxwQ+JvAxgY8JfEzgYwIfE/iYwMcEPibwMYGPCXxM4GMCHxP4mMDHBD4m8DGBjwl8TOBjAh8T+JjAxwQ+JvAxgY8JfEzgYwIfE/iYwMcEPibwMYGPCXxM4GMCHxP4mMDHBD4m8DGBjwl8TOBjAh8T+JjAxwQ+JvAxgY8JfEzgYwIfE/iYwMcEPibwMYGPCXxM4GMCHxP4mMDHBD4m8DGBjwl8TOBjAh8T+JjAxwQ+JvAxgY8JfEzgY4LGmqCxJvAzgZ8J/EzgZ4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4LGmqCxJmisCRprgsaaoLEmaKwJGmuCxpqgsSZorAkaa4I/shP8kZ2g0Sb4IztBw03QcBM03AQNN0HDTeB+goaboOEmaLgJ3E/QcBM03AQNN4H/CXxP4HsC3xP4nsD3BL4n8D2B7wl8T+B7At8T+J7A9wS+J/A9ge8JfE/gewLfE/iewPcEvifwPYHvCXxP4HsC3xP4nsD3BL4n8D2B7wl8T+B7At8T+J7A9wS+p/A9he8pfE/hewrfU/iewvcUvqfwPYXvKXxP4XsK31P4nsL3FL6n8D2F7yl8T+F7Ct9T+J7C9xS+p/A9he8pfE/hewrfU/iewvcUvqfwPYXvKXxP4XsK31P4nsL3FL6n8D2F7yl8T+F7Ct9T+J7C9xS+p/A8hecpPE/heQrPU3iewvMUnqfwPIXnKTxP4XkKz1N4nsLzFJ6n8DyF5yk8T+F5Cs9TeJ7C8xSep/A8hecpPE/heQrPU3iewvMUnqfwPIXnKTxP4XkKz1N4nsLrFF6n8DqF1ym8TuF1Cq9TeJ3C6xRep/A6hdcpvE7hdQqvU3idwusUXqfwOoXXKbxO4XUKr1N4ncLrFF6n8DqF1ym8TuF1Cq9TeJ3C6xRep/A6hdcpvE7hdQqvU3idwusUXqfwOoXXKbxO4XUKr1N4ncLrFF6n8DiFxyk8TuFvCn9T+JvC3xT+pvA3hb8p/E3hbwp/U/ibwt8U/qbwN4W/KfxN4W8Kf1P4m8LfFP6m8DeFvyn8TeFvCn9T+JvC3xT+pvA3hb8p/E3hbwp/U/ibwt8U/qbwN4W/KfxN4W8Kf1P4m8LfFP6m8DeFvyn8TeFvCn9T+JvC3xT+pvA3hb8p/EvhXwr/UviXwr8U/qXwL601zsf80X9T+JjCxxQ+pvAxhY8pfEzhYwofU/iYwscUPqbwMYWPKXxM4WMKH1P4mMK3FL6l8C2Fbyl8S+FbBi8yeJHBiwxeZEMbx1FEhpggpohlxApihlhFrCHmiPV5MniRwYsMXmTwIoMXGbzI4EUGLzJ4kcGLDF5k8CKDFxl8yOBDBh8y+JDBhww+ZPAhgw8ZfMjgQwYfMviQwYcMPmTwIYMPGXzI4EOG/pfBiwxeZPAigxcZvMjgRQYvMniRwYsMXmTwIoMXGbzI4EUGLzJ4kcGLDF5k8CKDFxm8yOBFBi8yeJHBiwxeZPAigxcZvMjgRQYvMniRwYsMXmTwIoMXGbzI4EWG/peh/2XwJIMnGTzJ4EkGTzJ4ksGTDJ5k8CSDJxk8yeBJBk8yeJLBkwyeZPAkgycZPMngSQZPMniSwZMMnmTwJIMnGTzJ4EcGPzL4kcGPDH5k8CODHxn8yOBHBj8y+JHBjwx+ZPAjgx8Z/MjgRwY/MviRwY8MfmTwI0Pfy9D3MviSwZcMvmToexm8yeBNBm8yeJPBmwzeZPAmgzcZvMngTQZvMniTwZsM3mTwJoM3GbzJ4E0GbzJ4k8GbDN5k8CaDNxm8yeBNBm8yeJPBmwzeZPAmgzcZvMngTQZvMniTwZsM3mTwJoM3GbzJ4E0GbzJ4k8GbDN5k8CaDNxm8yeBNBm8yeJPBmwzeZPAmQ9/L0Pcy9L0MfS9D38vQ9zL0vQx9L4N3GbzL4F0G7zJ4l8G7DN5l8C6Ddxm8y+BdBu8yeJfBuwzeZfAug3cZvMvgXQbvMniXwbsM3mXwLoN3GbzL4F2GPpihD2bogxn6YAYvs4Z30ecy9LkM/SxDP8vQzzL0swz9LEM/m6B+JqifCepngvqZoH4mqJ8J6meC+pmgfiaonwnqZ4L6maB+JqifCepngvqZoH4mqJ8J6meC+pmgfiaonwnqZ4L6maB+JqifCepngvqZoH4mqJ8J6meC+pmgfiaonwnqZ4L6maDPSFBHE9TRBHU0QR1NUEcT1NEEdTRBHU1QRxPU0QR1NEUdSVFHUtSRFHUkRR1JUUdS1JEUdSRFHUlRR1LUkRR1JEUdSVFHUtSRFHUkRR1JUUdS1JEUdSRFHUlRP1LUjxT1I0X9SFE/UtSPFPUjRf1I8TymeB5TPI8pnscUz2OK5zHF85jieUzxPKa1Rj5cB57HFM9jiucxxfOY4nlM8TymeB5TPI8pnscUz2OK5zHF85jieUzxPKZ4HlM8jymexxTr5BTr5BTr5BTr5BTPa4rnNcXzmuLvUin+LpXi71IpnuMUz3GK5zjFc5ziOU7rz3GpVl9/98cSYoQYIxJEisgQE8QUsYxYQcwQq4g1xBwR/BL4JfBL4JfAL4FfAr8Efgn8Evgl8Evgl8AvgV8CvwR+CfwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Aj8CPwI/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bh8Aj4Bn4BPwCfgE/AJ+AR8Aj4Bn4BPwCfgE/AJ+AR8Cj4Fn4JPwafgU/Ap+BR8Cj4Fn4JPwafgU/Ap+BR8Bj4Dn4HPwGfgM/AZ+Ax8Bj4Dn4HPwGfgM/AZ+Az8BPwE/AT8BPwE/AT8BPwE/AT8BPwE/AT8BPwE/AT8BPwU/BT8FPwU/BT8FPwU/BT8FPwU/BT8FPwU/BT8FPwU/DL4ZfDL4JfBL4NfBr8Mfhn8Mvhl8Mvgl8Evg18Gvwx+GfwK+BXwK+BXwK+AXwG/An4F/Ar4FfAr4FfAr4BfAb8CfgX8DPwM/Az8DPwM/Az8DPwM/Az8DPwM/Az8DPwM/Az8DPwq+FXwq+BXwa+CXwW/Cn4V/Cr4VfCr4HNw4JkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnskTrk4e2JGsLqyHyfX/8+HCgWBMbmxfMxY2RvXz4JkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmRyeyeGZHJ7J4ZkcnsnhmbwKfhX8KvhV8Kvg18CvgV8DvwZ+Dfwa+DXwa+DXwK+BXwO/Bn4N/Br4NfBr4Ofg5+Dn4Ofg5+Dn4Ofg5+Dn4Ofg5+Dn4Ofg5+Dn4Ofgc/B5SZ1SfxAXDwS8CzoHnYPOQeegc9A56Bx0DjoHHfbPYX8O+3PYn8P+HPbnsD+H/Tnsz2F/Dvtz2J/D/hz257A/h/057M9hfw77c9ifw/4c9uewP4f9OWzPYXsO23PYnsP2HLbnsDuH3TnszmF3Drtz2J3D7hx257A7h9057M5hdw6786jBw/XB7hx257A7h9057M5hdw67c9idw+4cduewO4fdOezOYXcOu3PYncPuHHbnsDuH3TnszmF3Drtz2JzD5hw257A5h805bM5hbw57c9ibw94c9uawN4e9OezNYW0OW3PayIv5w84cduawM4edOezMYWcOO3PYmcPOHHbmsDOHnTnszGFnDjtz2JnDzhx25rAzh5057MxhZw47c9iZw84cduawM4edOezMYWeOro+j6+Po+ji6Po6uj6Pr47Axh405bMxhYw4bc9iYw8Y8bfBwvbAxh405bMxhYw4bc9iYw8YcNuawMYeNOWzMYWMOG3PYmMPGHDbmsDGHjTlszGFjDhtz2JjDxhw25rAxh405bMxhYw4bc9iYw8YcNuawMYeNOWzMYWMOG3PYmMPCHBbmsDCHhTkszGFhDgtzWJjDwhwW5rAwh4U5LMxhYQ4Lc9iXw74c9uWwL4d9OezLYV8O+3LYl8O+HPblsC+HfTnsy2FbDtty2JbDthy25bAth2U5LMthWQ7LcliWw7IcluWwLIdlOSzLYVkOy3JYlsOyHJblsCyHZTksy2FZzsHj4MGrHD7l8CmHTzl8yuFTDp9y+JTDp7zu02ho3aP9sYQYIcaIBJEiMsQEMUUsI1YQM8QqYg2xweXmjPaZfd1t01t6ZtXfKlGnr3N6W3dPa1f/29M6nPl9Xb1tS/8dk+6etuk4htdjBEwETARMBEyUq3PbOwf+1ZW21q5OnB0To21Ra0fL3P7seAfHx5gWRWTIz5CfIT/D8axxHOaT4DYmuF0JbleC25XgdiW4XQluV4Lzyzi/jI+hjI+hjI+hjLyVoU5rV0dX59yuzrbelu7FeDeSO9q7W/AC6ApT57X19B+FlyBXQK5U5OldnTPxApdVwWVVMK0M08owrQzTyjCtDNPKwMxwuRkuNwM0AzTDbc1wWzPc1gz8DPwM/Cr49bVmVMK3sFRfZfVHhpgYbT297XNbevFFKdU93x9zfemtmtXePd3oXdg1MOgx+t9qa585q3eW3Turuw3jHmtG+4LG2O7p/9514kU9VUqMlu7uroUdbTN6tYFR3zxzIHYvPaz+y+ldCzvro2n9MAOHTe+0m6NpPW1mV3fvrKX/1E5Lh93e2bv0+93a297VabXN72tf0NLR1tnapszq6utpc/q//h1dM9tbWzo6u3rNpQf3L7I7euc1h9N69Qn9q9Gl/y0dlDAY2hzEjUHUGJDGIG0Myo0BawySxoBiQBp5osbptIGgjcxxI0/UeCdqHBM18tDGVEnj4Lgxjag5aNCjxnzi5qDxK9JAlJrQRuaoMVXSPLiRmTTmQ5rX1chMGqfT5gU28wy8o/XNm9bR1TpH6/8Ml0al/qpjRj129+J1b8+slultysBPbfqcgWjMaO/o6C9qXYvU4f03J4nV4aWUknqgJbP+6+7+r4HW293eMrNvXj124/X0znrsmKEu/WeXOga6rIhWqwMJ4tho71wwra8/R+/SUf0Qs2teWyfe7Jnb3v+1bWlt6/++LWi+kHr6OtUZbXP7v3Hy0h9Kz7z+ucqtHX3TlFltLf3w6e0t/aVmujW3rwffwTZ3mXGjjmITUFStL3v7YwkxQowRCSJFZIgJYopYRqwgZohVxBpijgg+6nA1AT8BPwEf9bmK+lxFfa6iPldRn6uoz9UE/AT8BPwE/AR81HH8cbeSNGOKWEasIGaIVcQaYo7I67HeBvbHEmKEGCMSRIrIEMGPwI/Aj8CPwI/Aj8CPwI/Aj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8GPwY/Bj8En4BPwCfgEfAI+AZ+AT8An4BPwCfgEfAI+AZ+AT8Cn4FPwKfgUfAo+BZ+CT8Gn4FPwKfgUfAo+BZ+CT8Fn4DPwGfgMfAY+A5+Bz8Bn4DPwGfgMfAY+A5+Bz8BPwE/AT8BPwE/AT8BPwE/AT8BPwE/AT8BPwE/AT8BPwE/BT8FPwU/BT8FPwU/BT8FPwU/BT8FPwU/BT8FPwS+DWwa3DG4Z3DK4ZXDL4JbBLYNbBrcMbhncMrhlcMsNLq67An4F/Ar4FfAr4FfAr4BfAb8CfgX8CvgV8CvgV8CvgF8BPwM/Az8DPwM/Az8DPwM/Az8DPwM/Az8DPwM/Az8DPwO/Cn4V/Cr4VfCr4FfBr4JfBb8KfhX8Kvg15K0hbw35ashTQ54a8tSQp4Y8HPPgOI9jHhznc5zPcT7H+bxxPubBcR847gPHfeC4D/U/c1Yy1N8M9TdD/c1QfzPU3wz1N0P9zVB/M9TfDPU3Q/3NUH8z1N8M9TdD/c1QfzPU3wz1N0P9zVB/M9TfDPU3Q/3NUH8z1N8M9TdD/c1QfzPU3wz1N0P9zVB/M9TfDPU3Q/3NUH8z1N8M9TdD/c1QfzPU3wz1N0P9zVB/M9TfDPU3Q/3NUH8z1N8M9TdD/c1QfzPU3wz1N0P9zVB/M9TfDPU3Q/3N6vWXx/W2m2f1Nrw/xogEkSKyeizh9yX8voTflxq/TxBriDkir8cInAjc+nqiPyJvhLwR8kbIGyFvfT3RH8uIFcQMsYoIfgR+BH4Mfgx+DH4Mfgx+DH4MfgxuDG4MbgxuDG4MHgGHgEOQnyA/QV6C6yLIT5CfID9BfoL8BNdFGhxcFwWHgkPBobgOCg4Fh4JDkZ8iP0V+irwM18GQnyE/Q36G/Az5GfIz5Mf3LGPIz5CfIX+C/AnyJ8ifIH+C/AnyJ8ifIH+C/AnyJ8ifIH+K/Cnyp8ifIm+KvCnypciXIk+KPGXkKSNPGXnKmGcZ+crIV8Y8y8hbRt4y5llG/jLyV5C3gjwVfD8qyFNBngryVHB+BednOD/D9znD/DLML0PeDHkzzDND/gz5M3zvMnAyzDcDL8P3LgO3ivtSBb8GXg28Gng1cGrIX0PeGvLkOD/HvHOcn+P8HPPNkSdHnhzzzJEvxzxzzDNHfo55cnA47hMHj2PeHFwOLgeXg8txnzj4HHwOLge37k9erdfz/ojXeJ7Qn3L0pxz9Ka9iXlXeeF2fFzY9cmx65Nj0yLHpkddwXq1xPOZXw/xqHOdjnti8w7F5h2PzDsfmHY7NFRybKzg2V3BsruDYXMGxqYJjUwXHpgqOTRUcmyo4NlVwbKrg2FTBsamiP9avI8fzmqfgpeCk4KTInyIvnldsluDYJMGxOYJjcwTH5giOTREcmyE4NkNwbIbg2ATBsQmCYxMEx+YHjs0PHJsfODY9cGx64Nj0wLHZgWOzA8dmB45NDhybGzg2NXBsZuDYxMCxiYFjEwPH5gWOzQscmxc4Ni1wbFrg2LTAsVmBY7MCx2YFjk0KHJsUODYpcGxO4NicwLE5gWNTAsemBI5NCRybETg2I3BsRuDYhMCxCYFjEwLH5gOOzQccmw84Nh1wbDrg2HTAsdmAY7MBx2YDjk0GHJsMODYZcGwu4NhcwLG5gGPTAMdmgf6I8/GcY1sAx7YAjm0BHNsCOLYFcGwL4NgWwDmv6mNa5raNbhsytDEoNQZRY0AaA9oYsMYgaQzSxqBsNPIMbY5KzVHUHMXNEWmOaHPEmqOkOUqboyYjajKiJiNqMqImI2oyoiYjajKiJiNqMqImI24y4iYjbjLiJiNuMuImI24y4iYjbjLiJoM0GaTJIE0GaTJIk0GaDNJkkCaDNBmkyaBNBm0yaJNBmwzaZNAmgzYZtMmgTQZtMliTwZoM1mSwJoM1GazJYE0GazJYk8GajKTJSJqMpMlImoykyUiajKTJSJqMpMlImoy0yUibjLTJSJuMtMlIm4y0yUibjLTJSJuMcpNRbjLKTUa5ySg3GeUmo9xklJuMcpNRLpvNZ3BoMSwVw6gYxsWQFENaDFkxTIphWgwLWqmglQpaqaCVClqpoJUKWqmglQpaqaCVClpU0KKCFhW0qKBFBS0qaFFBiwpaVNCighYXtLigxQUtLmhxQYsLWlzQ4oIWF7S4oJGCRgoaKWikoJGCRgoaKWikoJGCRgoaLWi0oNGCRgsaLWi0oNGCRgsaLWi0oLGCxgoaK2isoLGCxgoaK2isoLGCxgpaUtCSgpYUtKSgJQUtKWhJQUsKWlLQkoKWFrS0oKUFLS1oaUFLC1pa0NKClha0tKCVC1q5oJULWrmglQtauaCVC1q5oJULWlFLoqKWREUtiYpaEhW1JCpqSVTUkqioJVFRS6KilkRFLYmKWhIVtSQqaklU1JKoqCVRUUuiopZERS2JiloSFbUkKmpJVNSSqKglUVFLoqKWREUtiYpaEhW1JCpqSVTUkqioJVFRS6KilkRFLYmKWhIVtSQqaklU1JKoqCVRUUuiopZERS2JiloSFbUkKmpJVNSSqKglUVFLoqKWREUtiYpaEhW1JCpqSVTUkqioJRGl+syOxfNmkXLcGJD6IBlKB/evVZf+Qyp7DMRs6JDW1rnz/s+b6cCbjVPSxqCMQdLIltDGIMEgLTUGUWMQNwaNs9L6HBjJBnCMlpbFpc1UDW7a4JaHNgYNSrlBaVxp0rzScmNuZdYYNDKXkTkdGjcGpDGgjQHOSqPGMVHjmKhxTNQ8JmkMGpkjzDmNhzYGpcYgagwameNG5riROW5kjhuZ40Zm0jiYNA6mjWNo4xjaoLMGnTXorHE6a5zOGqz/19iV9DaOo9HLVLqyVk2jLwXMbRpzGgSmuOpoeQGCwTQwh5wLjuNKXO3YacfuqtSvH3F7/KimFV+kj+Qj3+PyUZQo2SqWo2I5KpajYzk6lqNjLXSsRRwVJo4Ko2PJcXgYHUvWsWQTS44jx8SRY+LIMXHkGBNLNrHkOFpMHC0mjhYTR4uJo8XU4h/hBvJzuIF052bYXK+WD7NTh2oXdAxWBYvDErAkLAVLwzKw6mi1tz/RAgcHBwcHBwcHBwcHBwcHBweHAIcAhwCHAIcAhwCHAIcAhwCHAIcEhwSHBIcEhwSHBIcEhwSHBIcEhwKHAocChwKHAocChwKHAocChwKHBocGhwaHBocGhwaHBocGhwaHBocBhwGHAYcBhwGHAYcBhwGHAYcBRw2OGhw1OGpw1OCowVGDowZHDY46crR3P7AYrAoWhyVgSVgKloZlYIGDgYOBg4GDgYOBg4GDgYOBg4GDgaMCB/ycwc8Z/JzBzxn8nMHPGfycwc8Z/JzBfxn8l8F/GfyXwX8Z/JfBaxm8lsFrGbyWwWsZfJXBVxl8lcEbGbyRwRsZvJHBGxm8kcEbGbyRwRsZvJHBGxm8kcEbGbyRwRsZvJHBGxk8j8HfGPyNwd8Y/I3B3xj8jcHfGPyNwd8Y/I3B3xj8jcHfGPytgh9V8KMKflTV8sKtYdT0erle7hB4WtwvA4ZjhueY4TlGCOehBF1df1muZyHAaUC6QMyAruWSBYDJAEqH6FEmAw3Ndcw3zgCa+2jDCHkboBgT1Bqqtg1kmDpES4qRFCMwhwh4v4DPC3i6gI+KKsVpWMiL66lAGwv4noDHCfiZEKER6mEmDK4mRKhq3eQAlCVCPeusnQUuiUKGBq3HOQC6ZOipepIDIFIFkcMBaco2kMZaG6BZlQnRFcVk/SN0FaI5xfAMYwYhWlKM78MQ0FSSoYFhHiAFDGkBDYU1FJa1uBxELaM8uoIVK501o2QhX0Mbr6GN1wyInoYO6Ya2X1NRmKAwQWEio+ehmRvahI3MMSpEK4pRGUbEamiK0TlGhGhDMSbHhFZq6iwaazkpo5i8nXE5kCoqmdImyCY7iQuAxJJKmuAHozHJN5rkAVoIVjGyDlnHjE5xqgquN82cV2EWUDzkmzY5IPj0dETI20BqtGlWeYWrrMLaWGEGULjeKkzKCu2pMBEoKT6RGw/M9dfb9rbjE7kVKaUgDz+Y5y8pyCMP5umkYJj6OyMzyVNsk5RS1ME86mAefTCPPpjHHMxj/pondKS4Xm3mq3BF1i7wC739ayRz8F+ye8EQGXpOo4cNM/bm0f6X2uf8rNzTiwOJui/R9CXWpUQVQX2JRUGqT5DqE6QyQb8cUXndp1Ifk7OoUvep1H0qi8WZPpWmT6U5ptiiStOnspij7lNZ96ms+1TWx3AWVWbjEuOxpLKbqPoSdV+i6UvMVBYdBI5xTGJRSNFBuonFlin6Qjex2DJFX+gmFgUVfaG3fkVf6CYWVRZ9oZtYVFn0hd6GLvpCN7GosugL3cRezqLKrMfR0yWV3UTVl6j7Ek1fYqayOPQw5I5JLKosDqRuYlFl8UpS9AGM/T6VR+UsCtF9/Vf0hW5ikbPoC93EoqCiL/RWoegL3cSiyqIvdBN7OYsqs7ZEG5ZUdhNVX6LuSzR9iZnKYqeiM49JLKos+kI3saiy6AvF0YVR1aey6AvdxKLK4ijrJhZVFovrbeje+h1VbHGUFX2hm1jkLPpCN7HYMkVfKKqEupLKbqLqS9R9iaYvMVNZbC400zGJRZVFX+gmFlUWfaHYb+ivPpVFX+gmFlUWfaGbWFRZLK7oC93EosqiL3QTiyqLV5LiSMYI7lPZ2wu9lc85/V10VcVn8hWP+5SViDstrSVhKVgaloFVRyvuqFYGVl2HB28T+oRpQp9ZTTsB8vjHP83y70M07LM/j1NjyqYqRfIs0ivhg7gn1VoaloFVRyvuNLaWf0ClJX2sy7HF2Fp1ALAMENu1tXgAVDlAwtIBwHMA1NQsAEQGqCGyjiJlDoDIOoqkTzI5G8SCyaNjG8gwsWxDMSbHRKnYJuTYHOTYEmytWNNRlp1FdWNKMU6jwAbwwFfLCYVNKGxCYVMKm1LYNKMPjya1Ik+ibSDDBOWKUQwjdIo8rbYBAqsojFMYpzBOYYLCBIVlg4DJKF7m0WhzGZXnXS/RZWFLQ6u83xX6T4URoPJOj3uHrRX6T9UZQGMs6ChymAMgEu6EfUPOTNQ1zjIZ/qv7U2zn33wg/Jnxz+53Beebpzvn8QdA7uc/+0HimJJEX0nqGE3qGE3qGE3qgKZ/2v/tfqOZypi3y+kKKmMOl3OoicqYt8vp03Ooff4V/q38jSY6CDuqtK6wg7De0g4110HYUaW9oe2YcWVQj8PtnzBvl6OOKEf11+6QpIOwo0rrCjsIy0v7ROc9i8GmSJjP2tnzfOnyuA2RGIvlA4+vSrQWhyVgSVgKloZlYMVplcdXk1oLHDU4ah5eBZ24Cql2yYFFVXo/NIucliJHhUhZlSLD/peUNPs4i7z8sdhurjer+5fd62pxsVkvUmD3LaVcud/pQvDyy2a/JaHlnyTfy/J7yud+xisF3Q96pYzrJSE8dVqe1/sn+5Nh3rAarHHm+a156ri9ZXkdznI6nOdzpudyQMdjrZPhdVv9+cnEn37zp//6060/3Vy/vAz4yX/86X/+NPOnr/70uz+t/OkPf9r506s7OUXW8NwuxRXMfC52snSj8m9twfO/3dnD3B7u7WFhD1/s4cEeHu1haQ9f7eF3e1jZw5M9rO1hYw/P9vCHPWzt4cUedvawt4c/7eGbPXy3h1d7+NEe3s0s3buNPZ6uXlazF8t3uonW+93jZmtJThY7G758WGyfZuv7u5UlOJ0553WW97WX+dXM/gDW/unLavHdJeyWq3ubcDGLPwluy51tl2tbv/P5vPXg1cq2xOkCxS1Q3CIr7mJBCjldAr8EfpnjlxS/jlpON8i5Qc5NLnwD4Rtaxh4598i5zzn3FP8aUWezp9l8u1m7Rrmzv6zoIu0v0S1sr57OI/J0Pp954NU8K/lyft9O222LrW3Pnt5HWGttNzMbd7ZIJItIcrmg2c4WiXKBEh4i+OohozyzEwaruOt7WszVY4b76fFutnU9EZvtbJmkLFHfZSL3PmCH39IO7auvBWKu3cBEG/rIkYuM2n9atbpc9+YwoVxkhJ0s3IA72yRZmyjr4+Zxv36YbfdPq9nelbXNy5JOxxbN9YK+f8lUn7+Q4fwS4a6MitUoTnHX5u7aIHV1ukNddqEZ92jGfdK7j3rf74P7fNx3hJ/t0cBX3/IB/Q0j91tUf/GNDNWr13wYv2bDGJl/xMyXP7LR+CPW4dL5dhr2yZf9tBKD791i21b6brGz5/cPs6cnZ9wvVi7mbOFXAxb0w4NOAnb36I2f7ErGRvw+e36e+dHydHc/i23NGzta3q3tNPju+9KPgGVo0XfPNuJk+2in0HbWfnD0J7vZ3mUH+cnzowPO/amNt/jN0+Jh5ipsK7LbrDe2qT4EzTF83uqM9oUVC2DQgfA+z3jpykeqzUp65OeAJlGuvkKyZFbJ5MkUyZTJVMnUyTTJrJM5TGaTzFEyJ8mcwuSDZCaRPInkSSRPInkSyZNInkTyJJInkTyJ5EkkTyL5OJlJL096RdIrkl6R9IqkVyS9IukVSa9IekXSK5JekfSKpFckvSLpFUmvSHpr5vzQLqTu1xu/kHKGXUhZIyykrOkXUt6yCymHs8sWh/MLKWf6hZQDusWMtc7Ddd+umM7Dld/aH+m13yf6aczaV0MMVRs8G7opzJoXwzDFuSxDP8n5hDCZ2cCHYZpWbDhMn6rW5wsiZ0LkLDpyrhaZhIsJ5Z0k3g+TNLN5INFxPvETHdGg49v+rWXOf0t1Pv8tqbnwFyUZElIh53sif58yXN1mas9vU7kXt1T5bVJ+dotW/fk2uzT4bLQeN2FKb9ej5zdhUm7tjzf0MtBGXN2kOcZhw6XJ2eGK1NoXN/HK0wY+3JBrQxs+vXGztCstTYFt8O832bT2Eh6dioGiAe3ZVknlBVYCLiFceyyTXw242LCKdUJRWU4qy7uV5XllOaksJ5XltLK8U1ketCmfa0aYZ4R51mGOvuJUZE3Cz8Jq2ZaNVaTLQhTNiKKPXzuFX2A1ZbOlduS0HTlpR4525KQdA9wuX2KgYo1H7Uhev4qxsa+kxq/dtn7N2/o1tVRbzefF9qW902intNLHbPYvh8nHbFzj3l3j3l3j3l3j3l3j3l3j3l3j3l3j3l3j3l1jP0DX4KjBUYMD2wK6Bkf8rMj+zDIsBquCxWEJWBKWCo9s6RN6RZ/QK/qEXtEn9PSDDR0+2PABTV4Xt4EE0wMKYxRW5QGShz6Np591aE2fuWuZB0gBkhagKExRmKIwusHSBghMUxjdY9E1DQxpoKGBUR4gRY9o0XRvRdO9FU33VjTtOU17TtOe07TnNO057Xsue+1ZH3xVupCCPOJgHpISR178gqainxZU9NOCin5awOmnDpx+6sAbCqNvpXP6VjofURh9jZ6PKWxMYXT7k08obEJhdC+U071Qnu1b1fF19taqYHFYApaE5f3T0K9XDP16xQxJK5lhRWEVhVUUximMUxinMEFhgsIEhUkKkxQmKUxRmKIwRWGawjSFaQozFGYozFBYTWE1hdUUNqSwhgb8gPpEVWdPhT/RKmQp4RcB4mb3lGx2j3kpUhQiJ8Ms0oniA50QbeAzjfQDbzAir+6319EUaJeJMWB/9yul2A1Jt8xxQ08MTNwjVFl02NpW00nKarvGLbloD6bFlKKXDTUY068KqDTlRf/be7+vVji/8cW5YGG/3AwZ7TxGO5zRDp9Q2DQPkDzkqmboR1CGfgRl6EdQpqEK6BdRpuF5gBRA3Y5+HmXo51GmoW7XUH+iXz+ZhvpTQ/2JfgBlGupPDfUn+g2Uaag/NdSfmmEeIHmGNA/1p6ahsIbCRhQ2orARhY0pbExhdNu5vRXmsAQs+asfTDwbTN1BdRQolCmF+j/jZToLAAB4nI2WbWwUxxnHZ2Yvd2s75s5XsE28vln7fEvwYo4ckANM7L3jrk5yqmzAoXeui82LJUIigXQGpEqFRSpSURocpRJtqVSjfKiiRBHrvcg920imcps2blpQS6lE3py0H5oPqUM+NOXT9T+zZygqlbrr3/M88zz/nZmdnV3f1OC5VJ2yQZysnbQSrphKJ9kJ3+n6W3lZebxkNPMbV5X1ZAkwZb1rtvIZZZ3S6nZzq6xES+E1iWCqS9EJJXFpddhj4AqYBz4yokSQD8GeATa4AubBDeAnBFZUdXAMTIIlUVFaFc3VeSi1TlmLa9cSRoJKE1kGFaBgnk0YtYn0gxEwASaBX+pE5hg4A+bBF7JiKU3uq5sx9yb3JelKR19MyOYBrzn8bdksfbPg+W/s9nzmGU+2w5M9scVLb0x7ft0Gz4djCVv42vrEtVSj0oibbMTEj8NS9isSpJRwcllZQxzAFH81YynhUoeRmJxXfIQqTKHkMOGVawp16xsSqVpWYcskTDj7B/vcq7DPS6saEpOpZ9mn5AqYBwr7FOcn7BNyhi2JNYftBZNgHlwHy8DPlnB+jPMj9hEJsg9JHPSCETAJ5sEyCLAPYUPsA/RGpBVxL2DsA9gQex+39T5skN1GdJvdxtT+5Ca3J2ZkYMarAY9Vg6aWahBuTJTZH92767GjDDxp7Kg5pZ30kM1Kuxt7Atuv2d35PC+zv5Z0k19ObWI3iQMYZnITI98kOhgAo+A48CO6hegWscEr4DJwAHYZbAjobBG8B26RTcACA0BlN1wMU2bXXSPNU43sD+w3pAkr/nv2W+nfY+9I/zv2a+nfhY/AL7J33AgnqTrUCa4JwYfg46g/wn5Z6gjzSqqBzWPtOGwc9IJ+MAImgJ/Ns3b3MA+jkzmyqBIoXfKZ9D8nr6nEOsotYxc2oC6MseMpRDCT+qTBLOPiT9AUxrjwKiJhjO/9AJEwxnfOIhLGePEkImGMw0cRCWMMjSASxugfRARTZj/7Rcc6nux/geqpIDuFVTqFVTqFVTpFfOyUOMldn5jbT93OTqzYJctc38ntWWpfpfYear9G7TFqn6b2WWrvpPZ+apvU1qgdobZF7Tm6DUthU+vtB5rbrWZqL1L7LWoXqW1QO0btDmrrNGmVWZv7zGbpstKVUuKlg3+qB1+fIGvDirZhz7fhmzAPex1UZMuCSG/3xGsjwreXOnu99sYdiWN4fRZw4QIewwL5GPjwgBawjRbQyQI6CML2ghFwDSyDCvBD3Y6JT0gbhI2DXjACzoBl4JfTWQaMHKtO8YqcmJh0vDrxfuBjCzjbcbaxNqs1pIXM0NPKhEaDEdofqURYkjQ2EkLCDWpDmdZPf1X/r6/qSU2qhl1gE+LTzV6p+gn3Lj7d9MeuMcdTa+iPSMSHnUe3E4PG4LeRomxvJZoq/BaisTfhE662D5cFXWMDn6WrxFXT/K72N/6ZVmYI/67N8b/oZR91+Z+ReXOa39TO83fjZRWZq0aZws3qUjqjbeNvLUrpWRQuufy0cNP8u1off0GThTGvsL+IlhXke4wh/jT6y2gHuVVEn9O8V9vPd3qqreKaab4JUzC9sBOTXa/JQaMRZN7mW597LlmmR6wNgYuBfKA/8GQgEdgQaAvwQGugJbBaDashdZX6qFqrqqpf9alMJerqcmXJMgke4Gp/SDi/T1ifjENMWBj56aMqI88S52tKjuX2pmnOuXaI5A7qzj/3Rsu0dveQ80g0TZ1wjuQG0842M1cOVPY4STPnBAa+lZ+i9EIBWYd9v0zJYL5MKyJ1rsUJ78rPEEobzr3cIvzj514uFEhz48ne5t5wT8P2r2ceYkar1rx/ND8Qt6adi7m9eXfrG2+0pgtOQsaVCuKc88O9+nB+hn5Jv8hmZugd4Qr5GaWHfpndI/JKT6ZQyJXpPqkjOr0DHbbOHalT8V9a6IiuRjzdJU8Xw/XQdQgHXU0NiUldrKZG6nxU6KaKHdnMVEeH1DTppCg1xSb9PzWLMWhiMalptMmi1Cw22kLj9EiJpkES0aSEPkY0KdHoY1Ky774kXpWcvyc5L0dS6H2N5mnql1Y09UvQmP/vMZY2TVrqLhwazo5Fs6PR7BgYdV46eaTZsQ/q+tShgijojmKMHjx0RPgDY04hOpZxDkUz+lT38EPKw6LcHc1MkeHsYH5q2BrLuN1WdzZ6IFMo9Q1sST4w1vl7Y20ZeEhnA6KzLWKsvuRDyklR7hNjJcVYSTFWn9UnxyJyqw/kp1SSLuwa9nyJ1dVi2462tBXSjaHjPXIPd7c1n26ZxU+X10mdWXAejaadeiBKXamulCjh1RKlVUgHq6Xm091tLbP09WophHRDNE3M8RPFE6Q5+3zG+yviQGr8hFhwz5rF/3WglnWsA5niOCE5p3NvzundPZSfCgSQHRW35OxYydXVZcuVa15yI5I7RFJR7glFbqfI1dRUhf/9/E9U/S7xFthsrkStCB0nxYLiRHKDDF+EwSHc6/BQfhY/rMT/imIBN1ikJi2u9FGdtmkSr03EPa8wfqIaVddivOq9K3FJcWVJ7h1iscx7KzYuu5XLaQ7nU6uUJ5U4SeG38yb4Lvgu+AR8QolbYYMrLMlr1CSvq83wgD/DV3otmP8GZho29wAAAA==')format("woff");}.ffc{font-family:ffc;line-height:1.364258;font-style:normal;font-weight:normal;visibility:visible;}
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class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div><div class="t m0 x2 h3 y2 ff2 fs1 fc0 sc0 ls0 ws0"><span class="fc4 sc0">S</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">a</span><span class="fc4 sc0">w</span><span class="fc4 sc0">o</span><span class="fc4 sc0">z</span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">f</span><span class="fc4 sc0">i</span><span class="_ _0"></span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">so</span><span class="fc4 sc0">w</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">D</span><span class="fc4 sc0">a</span><span class="fc4 sc0">t</span><span class="fc4 sc0">a</span><span class="fc4 sc0">W</span><span class="_ _0"></span><span class="fc4 sc0">a</span><span class="fc4 sc0">l</span><span class="fc4 sc0">k</span><span class="fc4 sc0"> </span><span class="fc4 sc0">S</span><span class="fc4 sc0">.</span><span class="fc4 sc0">A</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">z</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">k</span><span class="fc4 sc0"> </span><span class="_ _0"></span><span class="fc4 sc0">z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">k</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ń</span><span class="fc4 sc0">c</span><span class="fc4 sc0">z</span><span class="fc4 sc0">o</span><span class="fc4 sc0">n</span><span class="fc4 sc0">y</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="_ _0"></span><span class="fc4 sc0">1</span><span class="fc4 sc0"> </span><span class="fc4 sc0">g</span><span class="fc4 sc0">r</span><span class="fc4 sc0">u</span><span class="fc4 sc0">d</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="ff3"><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">k</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span></span></div><div class="t m0 x3 h3 y3 ff3 fs1 fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w</span><span class="fc4 sc0">szy</span><span class="fc4 sc0">st</span><span class="fc4 sc0">k</span><span class="fc4 sc0">i</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">k</span><span class="fc4 sc0">w</span><span class="fc4 sc0">o</span><span class="fc4 sc0">t</span><span class="_ _0"></span><span class="fc4 sc0">y</span><span class="fc4 sc0"> </span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">s</span><span class="ff2"><span class="fc4 sc0">ą</span></span><span class="fc4 sc0"> </span><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">s. </span><span class="fc4 sc0">z</span><span class="ff2"><span class="fc4 sc0">ł</span></span><span class="fc4 sc0">o</span><span class="fc4 sc0">t</span><span class="_ _0"></span><span class="fc4 sc0">y</span><span class="fc4 sc0">c</span><span class="fc4 sc0">h</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">i</span><span class="fc4 sc0">l</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="_ _0"></span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">i</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0">c</span><span class="fc4 sc0">z</span><span class="fc4 sc0">e</span><span class="fc4 sc0">j</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c x4 y4 w3 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0"><span class="fc4 sc0">S</span><span class="fc4 sc0">tro</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0">|</span><span class="fc4 sc0"> </span><span class="fc4 sc0">1</span><span class="fc4 sc0"> </span></div></div><div class="c x0 y6 w4 h6"><div class="t m0 x5 h7 y7 ff3 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y9 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 ya ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yc ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yd ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 ye ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h8 yf ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x6 h8 y10 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y11 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y12 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y13 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y14 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y15 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y16 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y17 ff3 fs5 fc3 sc0 ls0 ws0"> </div><div class="t m0 x7 ha y18 ff2 fs0 fc1 sc0 ls0 ws0">kwiecień <span class="ff3 ls1">20<span class="ls0">24 <span class="ls2">r.</span></span></span></div></div><div class="c x1 y19 w5 hb"><div class="t m0 x8 hc y1a ff4 fs4 fc1 sc0 ls0 ws0">Sprawozdanie finansowe DataWalk S.A. </div><div class="t m0 x8 hd y1b ff4 fs5 fc3 sc0 ls0 ws0">za okres <span class="ff5">zakończ<span class="_ _1"></span>ony dnia 3<span class="_ _1"></span></span>1 grudnia <span class="ls3">202</span>3<span class="_ _1"></span> <span class="ls4">r.</span> </div><div class="t m0 x8 he y1c ff3 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 he y1d ff3 fs6 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 he y1e ff3 fs6 fc1 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x1 y1f w6 hf" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y21 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x2 h3 y22 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x3 h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>ot<span class="_ _0"></span>ych o ile nie po<span class="_ _0"></span>dano inaczej) </div></div><div class="c x4 y24 w3 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 2 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 he y25 ff2 fs6 fc1 sc0 ls0 ws0">Spis treści<span class="ff3"> </span></div><div class="t m0 x1 h2 y26 ff3 fs3 fc1 sc0 ls0 ws0">S<span class="fs1">PRAWOZDAN<span class="_ _0"></span>IE FINANS<span class="_ _0"></span>OWE <span class="fs3">D</span>ATA<span class="fs3">W</span>ALK <span class="fs3">S.A. <span class="_ _3"></span><span class="ls5">..........................................................................................................<span class="ls0"> <span class="_ _0"></span>4<span class="ff1 fs0 fc0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y27 ff3 fs3 fc3 sc0 ls0 ws0">Sprawozdan<span class="_ _1"></span>ie z sytuacji finansowej DataWalk S.A.<span class="_ _4"></span> <span class="_ _0"></span><span class="ls5">.............................................................................................<span class="ls0"> <span class="_ _5"></span>5<span class="ff1 fs0 fc0"> </span></span></span></div><div class="t m0 x9 h2 y28 ff2 fs3 fc3 sc0 ls0 ws0">Rachunek zy<span class="_ _1"></span>sków i strat wraz<span class="_ _1"></span> ze<span class="ff3"> sprawo<span class="_ _1"></span>zdaniem z </span>całk<span class="_ _1"></span>owitych dochodów DataWalk<span class="_ _1"></span> S.A.<span class="ff3"> <span class="_ _6"></span><span class="ls5">................................<span class="ls0"> <span class="_ _5"></span>7<span class="ff1 fs0 fc0"> </span></span></span></span></div><div class="t m0 x9 h2 y29 ff2 fs3 fc3 sc0 ls0 ws0">Sprawozdan<span class="_ _1"></span>ie ze zmian w kapitale własny<span class="_ _1"></span>m DataWalk S.A.<span class="_ _4"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">................................................................................<span class="ls0"> <span class="_ _5"></span>9<span class="ff1 fs0 fc0"> </span></span></span></span></div><div class="t m0 x9 h2 y2a ff2 fs3 fc3 sc0 ls0 ws0">Sprawozdan<span class="_ _1"></span>ie z przepływów pien<span class="_ _1"></span>iężnych DataWalk<span class="_ _1"></span><span class="ff3"> S.A. <span class="_ _0"></span><span class="ls5">..................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">10<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h2 y2b ff3 fs3 fc1 sc0 ls0 ws0">I<span class="ff2 fs1">NFORMACJE O<span class="_ _0"></span>BJAŚNIA<span class="_ _0"></span>JĄCE DO<span class="ff3 fs3"> <span class="fs1">SPRAWOZDANI<span class="_ _0"></span>A FINANS<span class="_ _0"></span>OWEGO  <span class="fs3">D</span>ATA<span class="fs3">W</span>ALK <span class="fs3">S.A.<span class="ls5">.................................................</span> <span class="_ _0"></span><span class="ls3">11<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></span></div><div class="t m0 x9 h2 y2c ff3 fs3 fc3 sc0 ls0 ws0">Podstawowe info<span class="_ _1"></span>rmacje <span class="_ _3"></span><span class="ls5">................................<span class="_ _1"></span>.......................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">12<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y2d ff2 fs3 fc3 sc0 ls0 ws0">Informacje ogóln<span class="_ _1"></span>e o Spółce<span class="ff3"> <span class="ls5">................................................................................................................................</span>. <span class="_ _0"></span><span class="ls3">13<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 yf ff2 fs3 fc3 sc0 ls0 ws0">Skład organów <span class="_ _1"></span>Spółki na dzień 31<span class="_ _1"></span>.12.2023 r.<span class="_ _1"></span><span class="ff3"> <span class="_ _6"></span><span class="ls5">......................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">13<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h7 y2e ff2 fs3 fc3 sc0 ls0 ws0">Podstawa <span class="_ _8"> </span>sporządzen<span class="_ _1"></span>ia <span class="_ _8"> </span>sprawozdania <span class="_ _8"> </span>finansowego  –<span class="ff3"> <span class="_ _8"> </span></span>w <span class="_ _8"> </span>tym <span class="_ _8"> </span>opis <span class="_ _8"> </span>okoliczności <span class="_ _8"> </span>wskazujących  na <span class="_ _8"> </span>zag<span class="_ _0"></span>rożenie </div><div class="t m0 x9 h2 y2f ff2 fs3 fc3 sc0 ls0 ws0">kontynuowan<span class="_ _1"></span>ia działalności<span class="_ _1"></span><span class="ff3"> <span class="_ _9"></span><span class="ls5">................................................................................................................................<span class="ls0">. <span class="_ _0"></span><span class="ls3">15<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y30 ff2 fs3 fc3 sc0 ls0 ws0">Oświadczenie o zg<span class="_ _1"></span>odności<span class="ff3"> <span class="_ _3"></span><span class="ls5">...................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">17<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y31 ff2 fs3 fc3 sc0 ls0 ws0">Wpływ sytuacji po<span class="_ _1"></span>lityczno <span class="_ _1"></span>–<span class="ff3"> gospodarcz<span class="_ _1"></span>ej na terytorium Ukrainy<span class="_ _1"></span> <span class="_ _5"></span><span class="ls5">.....................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">17<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y32 ff3 fs3 fc3 sc0 ls0 ws0">Zatwierdzenie sp<span class="_ _1"></span>rawozdania finansoweg<span class="_ _1"></span>o <span class="_ _6"></span><span class="ls5">...........................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">18<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y33 ff3 fs3 fc3 sc0 ls0 ws0">Waluta funkcjo<span class="_ _1"></span>nalna i sprawozdawcza<span class="_ _1"></span> <span class="_ _3"></span><span class="ls5">................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">18<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y34 ff2 fs3 fc3 sc0 ls0 ws0">Szacunki i p<span class="_ _1"></span>rofesjonalny osąd<span class="ff3"> <span class="_ _6"></span><span class="ls5">................................................................<span class="_ _1"></span>..............................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">18<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y35 ff2 fs3 fc3 sc0 ls0 ws0">Opis przyjętych<span class="_ _1"></span> zasad (polityki) <span class="_ _1"></span>rachunk<span class="_ _1"></span>owości<span class="ff3"> <span class="_ _0"></span><span class="ls5">................................................................................................<span class="ls0">. <span class="_ _0"></span><span class="ls3">18<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y36 ff2 fs3 fc3 sc0 ls0 ws0">Zmiany stosowan<span class="_ _1"></span>ych zasad rachun<span class="_ _1"></span>kowości<span class="ff3"> <span class="_ _7"></span><span class="ls5">.........................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">33<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y37 ff2 fs3 fc3 sc0 ls0 ws0">Nowe standard<span class="_ _1"></span>y, interpretacje i zmiany<span class="_ _1"></span> opublikowany<span class="_ _1"></span>ch standardów<span class="_ _1"></span><span class="ff3"> <span class="_ _5"></span><span class="ls5">................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">33<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y38 ff2 fs3 fc3 sc0 ls0 ws0">Informacja o kor<span class="_ _1"></span>ektach błędów poprzednich<span class="_ _1"></span> okresów<span class="_ _1"></span><span class="ff3"> <span class="_ _6"></span><span class="ls5">.........................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">35<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y39 ff3 fs3 fc3 sc0 ls0 ws0">Zmiana prez<span class="_ _1"></span>entacji danych <span class="ls5">..................................................................................................................................</span> <span class="_ _0"></span><span class="ls3">35<span class="ff1 fs0 fc0 ls0"> </span></span></div><div class="t m0 x9 h11 y3a ff2 fs3 fc3 sc0 ls0 ws0">Opis <span class="_ _5"></span>organ<span class="_ _1"></span>izacji <span class="_ _5"></span>gr<span class="_ _1"></span>upy <span class="_ _5"></span>kapitało<span class="_ _1"></span>wej <span class="_ _5"></span>emiten<span class="_ _1"></span>ta <span class="_ _5"></span>ze <span class="_ _5"></span>wsk<span class="_ _1"></span>azaniem <span class="_ _0"></span>jednostek <span class="_ _0"></span>podlegających <span class="_ _0"></span>konsolidacji, <span class="_ _5"></span>a <span class="_ _5"></span>w <span class="_ _0"></span>przypadku </div><div class="t m0 x9 h7 y3b ff2 fs3 fc3 sc0 ls0 ws0">emitenta <span class="_ _4"></span>będ<span class="_ _1"></span>ącego <span class="_ _4"></span>jednostką <span class="_ _4"></span>dominującą, <span class="_ _4"></span>który<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span><span class="ls3">na</span> </span>podstawie <span class="_ _4"></span>obowiązujących <span class="_ _4"></span>go <span class="_ _4"></span>przepisów <span class="_ _a"></span>nie <span class="_ _4"></span>ma <span class="_ _4"></span>obowiązku </div><div class="t m0 x9 h7 y3c ff2 fs3 fc3 sc0 ls0 ws0">lub może <span class="_ _5"></span>n<span class="_ _1"></span>ie<span class="ff3"> </span>sporządzać skonsolidowanych sprawozdań finansowych <span class="ff3">- <span class="_ _5"></span><span class="ff2">równ<span class="_ _1"></span>ież wskazani<span class="_ _0"></span>e <span class="_ _0"></span>przyczy<span class="_ _1"></span>ny <span class="_ _0"></span>i <span class="_ _0"></span>podstawy </span></span></div><div class="t m0 x9 h2 y3d ff3 fs3 fc3 sc0 ls0 ws0">prawnej br<span class="_ _1"></span>aku konsolidacji <span class="_ _5"></span><span class="ls5">..................................................................................................................................<span class="ls0"> <span class="ls3">36<span class="_ _0"></span><span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x1 h2 y3e ff3 fs3 fc1 sc0 ls0 ws0">W<span class="ff2 fs1">YBRANE NOTY I<span class="_ _0"></span> OBJAŚNI<span class="_ _0"></span>ENIA DO<span class="ff3 fs3"> <span class="fs1">SPRAWOZDAN<span class="_ _0"></span>IA FINAN<span class="_ _0"></span>SOWEGO  <span class="fs3">D</span>ATA<span class="fs3">W</span>ALK <span class="fs3">S.A. <span class="_ _6"></span><span class="ls5">...........................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">37<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x9 h2 y3f ff2 fs3 fc3 sc0 ls0 ws0">Nota 1.1 Rzeczo<span class="_ _1"></span>we aktywa <span class="_ _1"></span>trwałe<span class="ff3"> <span class="_ _3"></span><span class="ls5">.......................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">38<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y40 ff2 fs3 fc3 sc0 ls0 ws0">Nota 1.2 Zm<span class="_ _1"></span>iany stanu rzeczowych ak<span class="_ _1"></span>tywów trwały<span class="_ _1"></span>ch według grup rodzajowy<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff3"> <span class="_ _5"></span><span class="ls5">............................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">39<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y41 ff3 fs3 fc3 sc0 ls0 ws0">Nota 2.1 Ak<span class="_ _1"></span>tywa niematerialne<span class="_ _1"></span> <span class="_ _6"></span><span class="ls5">............................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">41<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y42 ff2 fs3 fc3 sc0 ls0 ws0">Nota 2.2 Zm<span class="_ _1"></span>iany stanu aktywów niemater<span class="_ _1"></span>ialnych według<span class="_ _1"></span> grup rodzajowych<span class="_ _4"></span><span class="ff3 ls5">.....................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">42<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y43 ff3 fs3 fc3 sc0 ls0 ws0">Nota 2.3 Ko<span class="_ _1"></span>szty prac rozwojowych w <span class="_ _1"></span>trakcie realizacji<span class="_ _1"></span> <span class="_ _9"></span><span class="ls5">......................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">44<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y44 ff2 fs3 fc3 sc0 ls0 ws0">Nota 2.4 Ko<span class="_ _1"></span>szty zakończonych pr<span class="_ _1"></span>ac rozwojowych<span class="_ _1"></span><span class="ff3"> <span class="ls5">.............................................................................................</span> <span class="_ _5"></span><span class="ls3">44<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y45 ff2 fs3 fc3 sc0 ls0 ws0">Nota 3 Wartość fir<span class="_ _1"></span>my<span class="ff3"> <span class="_ _6"></span><span class="ls5">...........................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">45<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y46 ff2 fs3 fc3 sc0 ls0 ws0">Nota 4.1 Inwestycje <span class="_ _1"></span>w jednostkach zależn<span class="_ _1"></span>ych (długoterminowe)<span class="_ _4"></span><span class="ff3"> <span class="_ _5"></span><span class="ls5">.......................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">45<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y47 ff2 fs3 fc3 sc0 ls0 ws0">Nota 4.2 Zm<span class="_ _1"></span>iany stanu aktywów finanso<span class="_ _1"></span>wych według grup rodza<span class="_ _1"></span>jowych<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">..........................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">46<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y48 ff2 fs3 fc3 sc0 ls0 ws0">Nota 5 Akty<span class="_ _1"></span>wa z tytułu prawa do <span class="_ _1"></span>użytkowania<span class="_ _1"></span><span class="ff3"> <span class="_ _5"></span><span class="ls5">...................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">48<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y49 ff2 fs3 fc3 sc0 ls0 ws0">Nota 6.1 Nale<span class="_ _1"></span>żności (długoterminowe)<span class="_ _1"></span><span class="ff3 ls5">................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">49<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y4a ff2 fs3 fc3 sc0 ls0 ws0">Nota 6.2 Odpisy <span class="_ _1"></span>na oczekiwane straty<span class="_ _1"></span> kredytowe n<span class="_ _1"></span>ależności (długo<span class="_ _1"></span>terminowe)<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">................................................<span class="ls0"> <span class="ls3">49<span class="_ _0"></span><span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y4b ff2 fs3 fc3 sc0 ls0 ws0">Nota 7 Akty<span class="_ _1"></span>wa i zobowiązania z tytu<span class="_ _1"></span>łu odroczonego podatku d<span class="_ _1"></span>ochodowego<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">.....................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">49<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y4c ff2 fs3 fc3 sc0 ls0 ws0">Nota 8 Akty<span class="_ _1"></span>wa i zobowiązania z tytu<span class="_ _1"></span>łu umów<span class="ff3"> <span class="ls5">....................................................................................................</span> <span class="_ _5"></span><span class="ls3">51<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y4d ff2 fs3 fc3 sc0 ls0 ws0">Nota 9.1 Nale<span class="_ _1"></span>żności z tytułu dostaw i u<span class="_ _1"></span>sług<span class="_ _1"></span><span class="ff3"> <span class="_ _3"></span><span class="ls5">........................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">53<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y4e ff2 fs3 fc3 sc0 ls0 ws0">Nota 9.2 Odpisy <span class="_ _1"></span>na oczekiwane straty<span class="_ _1"></span> kredytowe n<span class="_ _1"></span>ależności z tytułu dostaw i u<span class="_ _1"></span>sług<span class="_ _4"></span><span class="ff3"> <span class="_ _b"></span><span class="ls5">.........................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">53<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y4f ff2 fs3 fc3 sc0 ls0 ws0">Nota 9.3 Struktu<span class="_ _1"></span>ra wiekowa należności z <span class="_ _1"></span>tytułu dostaw i usług<span class="_ _1"></span><span class="ff3"> <span class="_ _3"></span><span class="ls5">..........................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">54<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y50 ff2 fs3 fc3 sc0 ls0 ws0">Nota 9.4 Struktu<span class="_ _1"></span>ra wymagalności należn<span class="_ _1"></span>ości z tytułu dostaw <span class="_ _1"></span>i usług<span class="_ _1"></span><span class="ff3"> <span class="ls5">................................................................</span>. <span class="_ _5"></span><span class="ls3">54<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y51 ff2 fs3 fc3 sc0 ls0 ws0">Nota 9.5 Struktu<span class="_ _1"></span>ra walutowa należn<span class="_ _1"></span>ości z tytułu dostaw <span class="_ _1"></span>i usług<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">.........................................................................<span class="ls0"> <span class="ls3">54<span class="_ _0"></span><span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y52 ff2 fs3 fc3 sc0 ls0 ws0">Nota 10.1<span class="_ _1"></span> Pozostałe należności (krótkoter<span class="_ _1"></span>minowe)<span class="ff3"> <span class="_ _9"></span><span class="ls5">.............................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">54<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y53 ff2 fs3 fc3 sc0 ls0 ws0">Nota 10.2<span class="_ _1"></span> Odpisy na oczekiwane straty k<span class="_ _1"></span>redytowe pozostałych<span class="_ _1"></span> należności finan<span class="_ _1"></span>sowych<span class="_ _1"></span><span class="ff3"> <span class="ls5">..................................</span> <span class="_ _5"></span><span class="ls3">55<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y54 ff2 fs3 fc3 sc0 ls0 ws0">Nota 11 Ak<span class="_ _1"></span>tywa finansowe (krótkoter<span class="_ _1"></span>minowe)<span class="ff3"> <span class="_ _9"></span><span class="ls5">...................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">55<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y55 ff2 fs3 fc3 sc0 ls0 ws0">Nota 12 Rozliczen<span class="_ _1"></span>ia międzyokresowe (<span class="_ _1"></span>długoterminowe i k<span class="_ _1"></span>rótkoterminowe)<span class="_ _1"></span><span class="ff3"> <span class="_ _3"></span><span class="ls5">.....................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">56<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y56 ff2 fs3 fc3 sc0 ls0 ws0">Nota 13.1<span class="_ _1"></span> Środki pieniężne i ich ek<span class="_ _1"></span>wiwalenty<span class="ff3"> <span class="_ _7"></span><span class="ls5">.....................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">56<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div></div><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:722.820000px;width:464.700000px;height:18.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:710.410000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:698.000000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf9" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:685.590000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:673.180000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:648.780000px;width:464.700000px;height:24.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:636.370000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfd" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:623.960000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfd" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:611.550000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:599.140000px;width:457.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:586.730000px;width:464.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:574.320000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:561.910000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:549.500000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:537.090000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:524.680000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:512.270000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:499.860000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:487.450000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf23" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:475.040000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf23" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:462.630000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:450.220000px;width:457.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:437.820000px;width:467.700000px;height:12.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:425.410000px;width:467.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:413.000000px;width:464.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:388.590000px;width:464.700000px;height:24.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:376.180000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:363.770000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:351.360000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2a" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:338.950000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2c" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:326.540000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2c" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:314.130000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:301.720000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:289.310000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:276.900000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:264.490000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:252.080000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:239.670000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:227.260000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf33" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:214.860000px;width:454.700000px;height:12.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf35" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:202.450000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf35" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:190.040000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:177.630000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:165.220000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:152.810000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:140.400000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf37" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:127.990000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf37" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:115.580000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:103.170000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:90.761000px;width:454.700000px;height:12.409000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x1 y1f w6 hf" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y21 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x2 h3 y22 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x3 h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>ot<span class="_ _0"></span>ych o ile nie po<span class="_ _0"></span>dano inaczej) </div></div><div class="c x4 y24 w3 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 3 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x9 h2 y57 ff2 fs3 fc3 sc0 ls0 ws0">Nota 13.2<span class="_ _1"></span> Struktura walutowa środ<span class="_ _1"></span>ków pieniężny<span class="_ _1"></span>ch i ich ekwiwalentów<span class="_ _1"></span><span class="ff3"> <span class="_ _6"></span><span class="ls5">...........................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">56<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y58 ff2 fs3 fc3 sc0 ls0 ws0">Nota 14 Kap<span class="_ _1"></span>itał podstawowy<span class="ff3"> <span class="_ _3"></span><span class="ls5">...............................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">57<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y59 ff2 fs3 fc3 sc0 ls0 ws0">Nota 15.1<span class="_ _1"></span> Kapitał ze sprzedaży akcji <span class="_ _1"></span>powyżej ich warto<span class="_ _1"></span>ści nominalnej<span class="_ _1"></span><span class="ff3"> <span class="ls5">.............................................................</span> <span class="_ _0"></span><span class="ls3">58<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y5a ff2 fs3 fc3 sc0 ls0 ws0">Nota 15.2<span class="_ _1"></span> Zmiany w kapitale ze sprzedaż<span class="_ _1"></span>y akcji powyże<span class="_ _1"></span>j ich wartości nomin<span class="_ _1"></span>alnej<span class="_ _1"></span><span class="ff3"> <span class="ls5">...........................................</span> <span class="_ _5"></span><span class="ls3">58<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y5b ff2 fs3 fc3 sc0 ls0 ws0">Nota 16 Pozo<span class="_ _1"></span>stałe kapitały<span class="ff3"> <span class="_ _7"></span><span class="ls5">...................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">58<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y5c ff2 fs3 fc3 sc0 ls0 ws0">Nota 17 Niep<span class="_ _1"></span>odzielony wynik z lat u<span class="_ _1"></span>biegłych<span class="ff3"> <span class="_ _3"></span><span class="ls5">................................................................................................<span class="_ _1"></span>.....<span class="ls0"> <span class="_ _5"></span><span class="ls3">59<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y5d ff2 fs3 fc3 sc0 ls0 ws0">Nota 18 Kap<span class="_ _1"></span>itał rezerwowy<span class="ff3"> <span class="ls5">................................................................................................................................</span>. <span class="_ _0"></span><span class="ls3">59<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y5e ff2 fs3 fc3 sc0 ls0 ws0">Nota 19 Zobo<span class="_ _1"></span>wiązania z tytułu leasing<span class="_ _1"></span>ów (długoter<span class="_ _1"></span>minowe i krótkotermino<span class="_ _1"></span>we)<span class="_ _1"></span><span class="ff3"> <span class="_ _3"></span><span class="ls5">...............................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">65<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y5f ff2 fs3 fc3 sc0 ls0 ws0">Nota 20 Zobo<span class="_ _1"></span>wiązania z tytułu p<span class="_ _1"></span>rogramu motywacyjneg<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff3"> <span class="ls5">.................................................................................</span> <span class="_ _5"></span><span class="ls3">67<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y60 ff2 fs3 fc3 sc0 ls0 ws0">Nota 21 Zobo<span class="_ _1"></span>wiązania z tytułu d<span class="_ _1"></span>ostaw i usług<span class="_ _1"></span><span class="ff3"> <span class="_ _0"></span><span class="ls5">....................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">72<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y61 ff2 fs3 fc3 sc0 ls0 ws0">Nota 21.1<span class="_ _1"></span> Struktura wymagalności zob<span class="_ _1"></span>owiązań z tytułu<span class="_ _1"></span> dostaw i usług<span class="_ _1"></span><span class="ff3"> <span class="_ _5"></span><span class="ls5">.............................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">72<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y62 ff2 fs3 fc3 sc0 ls0 ws0">Nota 21.2<span class="_ _1"></span> Struktura walutowa zob<span class="_ _1"></span>owiązań tytułu dostaw i u<span class="_ _1"></span>sług<span class="_ _1"></span><span class="ff3"> <span class="ls5">.......................................................................</span> <span class="_ _5"></span><span class="ls3">73<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y63 ff2 fs3 fc3 sc0 ls0 ws0">Nota 22 Pozo<span class="_ _1"></span>stałe zobowiązania <span class="_ _1"></span>(krótkoterminowe)<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">...........................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">73<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y64 ff2 fs3 fc3 sc0 ls0 ws0">Nota 23.1<span class="_ _1"></span> Pozostałe rezerwy (kró<span class="_ _1"></span>tkoterminowe)<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">................................................................................................<span class="ls0">. <span class="_ _0"></span><span class="ls3">73<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y65 ff2 fs3 fc3 sc0 ls0 ws0">Nota 23.2<span class="_ _1"></span> Zmiana stanu pozostałych rez<span class="_ _1"></span>erw (krótkotermin<span class="_ _1"></span>owych)<span class="_ _1"></span><span class="ff3"> <span class="_ _6"></span><span class="ls5">.....................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">74<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y66 ff2 fs3 fc3 sc0 ls0 ws0">Nota 24.1<span class="_ _1"></span> Przychody ze sprzedaży <span class="_ _1"></span>–<span class="ff3"> </span>wed<span class="_ _1"></span>ług rodzaju<span class="ff3"> <span class="_ _7"></span><span class="ls5">................................<span class="_ _1"></span>..........................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">75<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y67 ff2 fs3 fc3 sc0 ls0 ws0">Nota 24.2<span class="_ _1"></span> Przychody ze sprzedaży <span class="_ _1"></span>–<span class="ff3"> struktur<span class="_ _1"></span>a terytorialna <span class="_ _3"></span><span class="ls5">.................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">75<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y68 ff2 fs3 fc3 sc0 ls0 ws0">Nota 24.3<span class="_ _1"></span> Przychody ze sprzedaży <span class="_ _1"></span>–<span class="ff3"> </span>grupy odb<span class="_ _1"></span>iorców<span class="ff3"> <span class="_ _5"></span><span class="ls5">.......................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">75<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y69 ff2 fs3 fc3 sc0 ls0 ws0">Nota 24.4<span class="_ _1"></span> Przychody ze sprzedaży <span class="_ _1"></span>–<span class="ff3"> </span>wed<span class="_ _1"></span>ług sposobu ujęcia w rach<span class="_ _1"></span>unku zysków i<span class="_ _1"></span><span class="ff3"> strat <span class="_ _6"></span><span class="ls5">....................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">76<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y6a ff2 fs3 fc3 sc0 ls0 ws0">Nota 25 Pod<span class="_ _1"></span>ział kosztów<span class="ff3"> <span class="_ _6"></span><span class="ls5">......................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">76<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y6b ff2 fs3 fc3 sc0 ls0 ws0">Nota 26 Pozo<span class="_ _1"></span>stałe przychody oper<span class="_ _1"></span>acyjne<span class="_ _1"></span><span class="ff3"> <span class="_ _0"></span><span class="ls5">............................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">77<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y6c ff2 fs3 fc3 sc0 ls0 ws0">Nota 27 Pozo<span class="_ _1"></span>stałe koszty operacyjn<span class="_ _1"></span>e<span class="ff3"> <span class="_ _7"></span><span class="ls5">...................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">77<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y6d ff3 fs3 fc3 sc0 ls0 ws0">Nota 28 Przy<span class="_ _1"></span>chody finansowe<span class="_ _1"></span> <span class="ls5">.............................................................................................................................</span> <span class="_ _5"></span><span class="ls3">78<span class="ff1 fs0 fc0 ls0"> </span></span></div><div class="t m0 x9 h2 y6e ff3 fs3 fc3 sc0 ls0 ws0">Nota 29 Ko<span class="_ _1"></span>szty finansowe <span class="_ _5"></span><span class="ls5">...................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">78<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y6f ff3 fs3 fc3 sc0 ls0 ws0">Nota 30 Pod<span class="_ _1"></span>atek dochodowy <span class="ls5">...............................................................................................................................</span> <span class="_ _0"></span><span class="ls3">79<span class="ff1 fs0 fc0 ls0"> </span></span></div><div class="t m0 x9 h2 y70 ff2 fs3 fc3 sc0 ls0 ws0">Nota 31 Testy <span class="_ _1"></span>na utratę wartości aktywó<span class="_ _1"></span>w<span class="ff3"> <span class="_ _5"></span><span class="ls5">..........................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">80<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y71 ff2 fs3 fc3 sc0 ls0 ws0">Nota 32 Info<span class="_ _1"></span>rmacje dotyczące segmen<span class="_ _1"></span>tów działalno<span class="_ _1"></span>ści<span class="ff3"> <span class="ls5">......................................................................................</span> <span class="_ _0"></span><span class="ls3">85<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y72 ff2 fs3 fc3 sc0 ls0 ws0">Nota 33 Propo<span class="_ _1"></span>zycja co do sposobu p<span class="_ _1"></span>odziału zysku/pokrycia straty za<span class="_ _1"></span> rok obrotowy<span class="_ _4"></span><span class="ff3 ls5">..........................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">86<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y73 ff3 fs3 fc3 sc0 ls0 ws0">Nota 34 <span class="_ _1"></span><span class="ff2">Informacje o wspólnych pr<span class="_ _1"></span>zedsięwzięciach<span class="_ _1"></span></span> <span class="_ _3"></span><span class="ls5">...........................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">86<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y74 ff2 fs3 fc3 sc0 ls0 ws0">Nota 35 Cele i zasad<span class="_ _1"></span>y zarząd<span class="_ _1"></span>zania ryzykiem <span class="_ _1"></span><span class="ff3">finansowym <span class="_ _0"></span><span class="ls5">..................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">86<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y75 ff2 fs3 fc3 sc0 ls0 ws0">Nota 36 Tr<span class="_ _1"></span>ansakcje z podmiotami po<span class="_ _1"></span>wiązanymi<span class="_ _1"></span><span class="ff3"> <span class="_ _9"></span><span class="ls5">................................................................................................<span class="ls0">.<span class="_ _1"></span> <span class="_ _5"></span><span class="ls3">91<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h2 y76 ff3 fs3 fc1 sc0 ls0 ws0">P<span class="ff2 fs1">OZOSTAŁE OBJAŚN<span class="_ _0"></span>IENIA<span class="_ _0"></span> DO<span class="ff3 fs3"> <span class="fs1">SPRAWOZDANI<span class="_ _0"></span>A FINANSOWEG<span class="_ _0"></span>O  <span class="_ _1"></span><span class="fs3">D</span>ATA<span class="fs3">W</span>ALK <span class="fs3">S.A. <span class="_ _0"></span><span class="ls5">....................................................<span class="ls0"> <span class="_ _5"></span><span class="ls3">92<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></span></span></span></div><div class="t m0 x9 h2 y77 ff2 fs3 fc3 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia pozabilansowe<span class="ff3"> <span class="ls5">..............................................................................................................................</span> <span class="_ _5"></span><span class="ls3">93<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y78 ff2 fs3 fc3 sc0 ls0 ws0">Informacja o rozliczen<span class="_ _1"></span>iach z tytułu spr<span class="_ _1"></span>aw sądowych<span class="_ _1"></span><span class="ff3"> <span class="_ _b"></span><span class="ls5">...........................................................................................<span class="ls0"> <span class="ls3">94<span class="_ _0"></span><span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y79 ff3 fs3 fc3 sc0 ls0 ws0">Zatrudnien<span class="_ _1"></span>ie <span class="_ _3"></span><span class="ls5">.........................................................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">94<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y7a ff2 fs3 fc3 sc0 ls0 ws0">Zarządzanie <span class="_ _1"></span>ryzykiem kapitałowym<span class="_ _1"></span><span class="ff3"> <span class="_ _0"></span><span class="ls5">....................................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">94<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y7b ff2 fs3 fc3 sc0 ls0 ws0">Podmiot uprawn<span class="_ _1"></span>iony do badania sprawo<span class="_ _1"></span>zdań finan<span class="_ _1"></span>sowych<span class="ff3 ls5">................................................................<span class="_ _1"></span>.................<span class="ls0"> <span class="_ _5"></span><span class="ls3">95<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></div><div class="t m0 x9 h2 y7c ff2 fs3 fc3 sc0 ls0 ws0">Wynagrod<span class="_ _1"></span>zenie Zarządu oraz Rady Nadzo<span class="_ _1"></span>rczej<span class="ff3"> <span class="_ _3"></span><span class="ls5">..................................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">96<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y7d ff2 fs3 fc3 sc0 ls0 ws0">Pożyczki dla <span class="_ _1"></span>osób wchodzących w sk<span class="_ _1"></span>ład organów <span class="_ _1"></span>zarządzających i<span class="_ _1"></span><span class="ff3"> </span>nadzo<span class="_ _1"></span>rujących udzielone pr<span class="_ _1"></span>zez Spółkę<span class="ff3"> <span class="ls5">....</span> <span class="_ _5"></span><span class="ls3">98<span class="ff1 fs0 fc0 ls0"> </span></span></span></div><div class="t m0 x9 h2 y7e ff2 fs3 fc3 sc0 ls0 ws0">Komentarz objaśn<span class="_ _1"></span>iający, dotyczący sezon<span class="_ _1"></span>owości lub cykliczności d<span class="_ _1"></span>ziałalności<span class="_ _1"></span><span class="ff3"> <span class="_ _7"></span><span class="ls5">.................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">98<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y7f ff2 fs3 fc3 sc0 ls0 ws0">Informacja o zd<span class="_ _1"></span>arzeniach dotyczących<span class="_ _1"></span> lat ubiegłych<span class="_ _1"></span><span class="ff3"> <span class="_ _6"></span><span class="ls5">...........................................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">98<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x9 h2 y80 ff2 fs3 fc3 sc0 ls0 ws0">Informacja o zd<span class="_ _1"></span>arzeniach następujący<span class="_ _1"></span>ch po dniu bilansowym<span class="_ _4"></span><span class="ff3"> <span class="_ _3"></span><span class="ls5">............................................................................<span class="ls0"> <span class="_ _0"></span><span class="ls3">99<span class="ff1 fs0 fc0 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h7 y81 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:751.710000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf39" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:739.300000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3a" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:726.900000px;width:454.700000px;height:12.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3a" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:714.490000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3a" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:702.080000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:689.670000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:677.260000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf41" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:664.850000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf43" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:652.440000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf48" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:640.030000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf48" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:627.620000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf49" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:615.210000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf49" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:602.800000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf49" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:590.390000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4a" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:577.980000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:565.570000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:553.160000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:540.750000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4c" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:528.340000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4c" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:515.930000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4d" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:503.530000px;width:454.700000px;height:12.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4d" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:491.120000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:478.710000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:466.300000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4f" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:453.890000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf50" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:441.480000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf55" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:429.070000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf56" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:416.660000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf56" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:404.250000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf56" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:391.840000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5b" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:379.430000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5c" ><span class="d m1" style="border-style:none;position:absolute;left:68.650000px;bottom:355.020000px;width:464.700000px;height:24.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5d" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:342.610000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:330.200000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:317.790000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5e" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:305.380000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5f" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:292.970000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf60" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:280.570000px;width:454.700000px;height:12.400000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf62" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:268.160000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf62" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:255.750000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf62" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:243.340000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf63" ><span class="d m1" style="border-style:none;position:absolute;left:78.650000px;bottom:230.930000px;width:454.700000px;height:12.410000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi xa y82 w7 h12" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y21 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x1 h2 y83 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h13 y84 ff4 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y85 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y86 ff3 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y87 ff3 fs4 fc1 sc0 ls0 ws0"> <span class="_ _c"> </span> </div><div class="t m0 x1 h8 y88 ff3 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y89 w8 h14"><div class="t m0 xb h15 y8a ff4 fs8 fc1 sc0 ls0 ws0">Sprawozdanie finans<span class="_ _0"></span>owe <span class="fc3">DataWalk <span class="_ _0"></span>S.A<span class="fc4 sc0">.</span><span class="fc1"><span class="fc4 sc0"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi xc y8b w9 h16" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y83 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 xe h3 y8d ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c xf y8e wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 5 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h17 y8f ff2 fs9 fc2 sc0 ls0 ws0">NE ŚRÓOWEJ DATA WALK  <span class="ff4 fsa"><span class="fc4 sc0"> </span></span></div><div class="t m0 x1 h18 y90 ff4 fsb fc1 sc0 ls0 ws0">Sprawozdanie z sy<span class="_ _0"></span>tuacji finan<span class="_ _0"></span>sowej DataWalk S.<span class="_ _0"></span>A. </div></div><div class="c x1 y91 wb h19"><div class="t m0 x10 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x6 y91 wc h19"><div class="t m0 xb h1a y93 ff4 fsc fc0 sc0 ls0 ws0">nr    <span class="fc4 sc0"> </span></div><div class="t m0 x8 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">no</span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0"> </span></div></div><div class="c x11 y91 wd h19"><div class="t m0 x12 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x13 y91 we h19"><div class="t m0 x12 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 y95 wf h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls6 ws0">A.<span class="ls0"> </span></div></div><div class="c x15 y95 w10 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Aktywa trwałe<span class="ff4"> </span></div></div><div class="c x6 y95 wc h1b"><div class="t m0 x16 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y95 wd h1b"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">20 267 </div></div><div class="c x13 y95 we h1b"><div class="t m0 x17 h1a y96 ff4 fsc fc0 sc0 ls0 ws0">22 186 </div></div><div class="c x1 y97 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y97 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">I.<span class="ls0"> </span></div></div><div class="c x18 y97 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rzeczowe aktywa trwałe<span class="ff3"> </span></div></div><div class="c x6 y97 wc h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x11 y97 wd h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">277<span class="ls0"> </span></div></div><div class="c x13 y97 we h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x1 y99 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y99 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">II.<span class="ls0"> </span></div></div><div class="c x18 y99 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wartość firmy<span class="ff3"> </span></div></div><div class="c x6 y99 wc h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x11 y99 wd h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 y99 we h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y9a wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y9a w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">III.<span class="ls0"> </span></div></div><div class="c x18 y9a w12 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x6 y9a wc h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x11 y9a wd h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">19 111 </div></div><div class="c x13 y9a we h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">19 530 </div></div><div class="c x1 y9b wf h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y9b w11 h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">IV. </div></div><div class="c x18 y9b w12 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu prawa do u<span class="_ _1"></span>żytkowania<span class="ff3"> </span></div></div><div class="c x6 y9b wc h1e"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x11 y9b wd h1e"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">572<span class="ls0"> </span></div></div><div class="c x13 y9b we h1e"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 075 </div></div><div class="c x1 y9c wf h1b"><div class="t m0 x14 h1c y9d ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y9c w11 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls6 ws0">V.<span class="ls0"> </span></div></div><div class="c x18 y9c w12 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Inwestycje w jednostkach<span class="_ _1"></span> zależnych<span class="ff3"> </span></div></div><div class="c x6 y9c wc h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x11 y9c wd h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 y9c we h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y9f wf h1b"><div class="t m0 x14 h1c y9d ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y9f w11 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">VI. </div></div><div class="c x18 y9f w12 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności długoterminowe<span class="ff3"> </span></div></div><div class="c x6 y9f wc h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6 </div></div><div class="c x11 y9f wd h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x13 y9f we h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x1 ya0 wf h1f"><div class="t m0 x14 h1c y9d ff1 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x15 ya0 w13 h1f"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">VII. </div></div><div class="c x18 ya0 w12 h1f"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Długoterminowe ro<span class="_ _1"></span>zliczenia międzyokresowe<span class="ff3"> </span></div></div><div class="c x6 ya0 w14 h1f"><div class="t m0 x1c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">12  </div></div><div class="c x11 ya0 w15 h1f"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">154<span class="ls0"> </span></div></div><div class="c x13 ya0 w16 h1f"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">260<span class="ls0"> </span></div></div><div class="c x1 y66 wf h19"><div class="t m0 x14 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 y66 w11 h19"><div class="t m0 x14 h1d y92 ff3 fsc fc0 sc0 ls6 ws0">VI<span class="ls0">I<span class="ls7">I.</span> </span></div></div><div class="c x18 y66 w12 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu odroczon<span class="_ _1"></span>ego podatku </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ch</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">weg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div><div class="t m0 x14 h1d y0 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x6 y66 wc h19"><div class="t m0 x19 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">7 </div></div><div class="c x11 y66 wd h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 y66 we h19"><div class="t m0 x1a h1d y92 ff3 fsc fc0 sc0 ls3 ws0">715<span class="ls0"> </span></div></div><div class="c x1 ya1 wf h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls8 ws0">B.<span class="ls0"> </span></div></div><div class="c x15 ya1 w10 h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c x6 ya1 wc h1b"><div class="t m0 x16 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x11 ya1 wd h1b"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">21 258 </div></div><div class="c x13 ya1 we h1b"><div class="t m0 x17 h1a y96 ff4 fsc fc0 sc0 ls0 ws0">64 053 </div></div><div class="c x1 ya2 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya2 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">I.<span class="ls0"> </span></div></div><div class="c x18 ya2 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu umowy<span class="ff3"> </span></div></div><div class="c x6 ya2 wc h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 </div></div><div class="c x11 ya2 wd h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">496<span class="ls0"> </span></div></div><div class="c x13 ya2 we h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">641<span class="ls0"> </span></div></div><div class="c x1 ya3 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya3 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">II.<span class="ls0"> </span></div></div><div class="c x18 ya3 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług<span class="ff3"> </span></div></div><div class="c x6 ya3 wc h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">9 </div></div><div class="c x11 ya3 wd h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x13 ya3 we h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x1 ya4 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya4 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">I<span class="ls7">II</span>. </div></div><div class="c x18 ya4 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu podatku dochodowego<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6 ya4 wc h1b"><div class="t m0 x16 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x11 ya4 wd h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 ya4 we h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 ya5 wf h1b"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya5 w11 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">I<span class="ls6">V.</span> </div></div><div class="c x18 ya5 w12 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe należności<span class="ff3"> </span></div></div><div class="c x6 ya5 wc h1b"><div class="t m0 xb h1d y6 ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x11 ya5 wd h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 762 </div></div><div class="c x13 ya5 we h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 472 </div></div><div class="c x1 ya6 wf h1e"><div class="t m0 x14 h1c y98 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya6 w11 h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls6 ws0">V.<span class="ls0"> </span></div></div><div class="c x18 ya6 w12 h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Aktywa finansowe </div></div><div class="c x6 ya6 wc h1e"><div class="t m0 xb h1d y6 ff3 fsc fc0 sc0 ls3 ws0">11<span class="ls0"> </span></div></div><div class="c x11 ya6 wd h1e"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">94<span class="ls0"> </span></div></div><div class="c x13 ya6 we h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 ya7 wf h1b"><div class="t m0 x14 h1c y9d ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya7 w11 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">VI. </div></div><div class="c x18 ya7 w12 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Rozliczenia międzyokreso<span class="_ _1"></span>we<span class="ff3"> </span></div></div><div class="c x6 ya7 wc h1b"><div class="t m0 xb h1d y9e ff3 fsc fc0 sc0 ls0 ws0">12 </div></div><div class="c x11 ya7 wd h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">663<span class="ls0"> </span></div></div><div class="c x13 ya7 we h1b"><div class="t m0 x1 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 156 </div></div><div class="c x1 ya8 wf h1b"><div class="t m0 x14 h1c y9d ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x15 ya8 w11 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">VII. </div></div><div class="c x18 ya8 w12 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6 ya8 wc h1b"><div class="t m0 xb h1d y9e ff3 fsc fc0 sc0 ls0 ws0">13 </div></div><div class="c x11 ya8 wd h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x13 ya8 we h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">52 274 </div></div><div class="c x1 ya9 wb h1b"><div class="t m0 x14 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x6 ya9 wc h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x11 ya9 wd h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">41 524 </div></div><div class="c x13 ya9 we h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">86 239 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 yab ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yac ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yad ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yae ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yaf ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb1 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb2 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb3 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb5 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb6 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb7 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yb9 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yba ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 ybb ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi xc ybc w17 h21" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y83 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 xe h3 y8d ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c xf y8e wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 6 </div></div><div class="c x1 ybd w18 h22"><div class="t m0 x1e h1a ybe ff4 fsc fc0 sc0 ls0 ws0">Pasywa </div></div><div class="c x1f ybd w19 h22"><div class="t m0 x19 h1a ybf ff4 fsc fc0 sc0 ls0 ws0">nr   </div><div class="t m0 x1c h1a yc0 ff4 fsc fc0 sc0 ls0 ws0">noty </div></div><div class="c x20 ybd w1a h22"><div class="t m0 x12 h1a ybe ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x13 ybd w1b h22"><div class="t m0 x12 h1a ybe ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 yc1 w1c h1e"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls6 ws0">A.<span class="ls0"> </span></div></div><div class="c x21 yc1 w1d h1e"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Kapitał własny<span class="ff4"> </span></div></div><div class="c x1f yc1 w1e h1e"><div class="t m0 x22 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yc1 w1f h1e"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31 210 </div></div><div class="c x13 yc1 w20 h1e"><div class="t m0 x17 h1a y9d ff4 fsc fc0 sc0 ls0 ws0">75 483 </div></div><div class="c x1 yc2 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc2 w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls7 ws0">I.<span class="ls0"> </span></div></div><div class="c x23 yc2 w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Kapitał podstawowy<span class="ff3"> </span></div></div><div class="c x1f yc2 w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">14 </div></div><div class="c x20 yc2 w1f h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x13 yc2 w20 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x1 yc3 w1c h19"><div class="t m0 x14 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc3 w21 h19"><div class="t m0 x14 h1d y92 ff3 fsc fc0 sc0 ls7 ws0">II.<span class="ls0"> </span></div></div><div class="c x23 yc3 w22 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">war</span><span class="fc4 sc0">to</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ci </span><span class="fc4 sc0">n</span><span class="fc4 sc0">o</span><span class="fc4 sc0">m</span><span class="fc4 sc0">in</span><span class="fc4 sc0">aln</span><span class="fc4 sc0">ej</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x1f yc3 w1e h19"><div class="t m0 x19 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">15 </div></div><div class="c x20 yc3 w1f h19"><div class="t m0 x24 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x13 yc3 w20 h19"><div class="t m0 x24 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x1 yc4 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc4 w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls7 ws0">III.<span class="ls0"> </span></div></div><div class="c x23 yc4 w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe kapitały<span class="ff3"> </span></div></div><div class="c x1f yc4 w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 </div></div><div class="c x20 yc4 w1f h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls3 ws0">9 <span class="ls0">965 </span></div></div><div class="c x13 yc4 w20 h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x1 yc5 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc5 w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">IV. </div></div><div class="c x23 yc5 w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Niepodzielony wynik z lat ub<span class="_ _1"></span>iegłych<span class="ff3"> </span></div></div><div class="c x1f yc5 w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">17 </div></div><div class="c x20 yc5 w1f h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-138 616 </div></div><div class="c x13 yc5 w20 h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-76 644 </div></div><div class="c x1 yc6 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc6 w21 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls6 ws0">V.<span class="ls0"> </span></div></div><div class="c x23 yc6 w22 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wynik finansowy bieżącego roku<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1f yc6 w1e h1b"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yc6 w1f h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x13 yc6 w20 h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x1 yc7 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc7 w21 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">VI. </div></div><div class="c x23 yc7 w22 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Kapitał rezerwowy<span class="ff3"> </span></div></div><div class="c x1f yc7 w1e h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">18 </div></div><div class="c x20 yc7 w1f h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">43 576 </div></div><div class="c x13 yc7 w20 h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">31 653 </div></div><div class="c x1 yc8 w1c h1b"><div class="t m0 x8 h1a y6 ff4 fsc fc0 sc0 ls8 ws0">B.<span class="ls0"> </span></div></div><div class="c x21 yc8 w1d h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania długoterminowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x1f yc8 w1e h1b"><div class="t m0 x22 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yc8 w1f h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x13 yc8 w20 h1b"><div class="t m0 x1a h1a y96 ff4 fsc fc0 sc0 ls3 ws0">557<span class="ls0"> </span></div></div><div class="c x1 yc9 w1c h23"><div class="t m0 x14 h1c y92 ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yc9 w21 h23"><div class="t m0 x14 h1d yca ff3 fsc fc0 sc0 ls7 ws0">I.<span class="ls0"> </span></div></div><div class="c x23 yc9 w22 h23"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu <span class="ff3">o<span class="_ _1"></span>droczonego podatku </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ch</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">weg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x1f yc9 w1e h23"><div class="t m0 x27 h1d yca ff3 fsc fc0 sc0 ls0 ws0">7 </div></div><div class="c x20 yc9 w1f h23"><div class="t m0 x1b h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 yc9 w20 h23"><div class="t m0 x1b h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 ycb w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 ycb w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls7 ws0">II.<span class="ls0"> </span></div></div><div class="c x23 ycb w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1f ycb w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">19 </div></div><div class="c x20 ycb w1f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x13 ycb w20 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">557<span class="ls0"> </span></div></div><div class="c x1 ycc w1c h19"><div class="t m0 x14 h1c ycd ff1 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x21 ycc w21 h19"><div class="t m0 x14 h1d y92 ff3 fsc fc0 sc0 ls7 ws0">III.<span class="ls0"> </span></div></div><div class="c x23 ycc w22 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania długoterminowe z tytu<span class="_ _1"></span>łu </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">g</span><span class="fc4 sc0">r</span><span class="fc4 sc0">am</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x1f ycc w1e h19"><div class="t m0 x19 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">20<span class="ls0"> </span></div></div><div class="c x20 ycc w1f h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 ycc w20 h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 yce w1c h1b"><div class="t m0 x14 h1a y9e ff4 fsc fc0 sc0 ls6 ws0">C.<span class="ls0"> </span></div></div><div class="c x21 yce w1d h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x1f yce w1e h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yce w1f h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">10 282 </div></div><div class="c x13 yce w20 h1b"><div class="t m0 x17 h1a y96 ff4 fsc fc0 sc0 ls0 ws0">10 199 </div></div><div class="c x1 ycf w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 ycf w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls7 ws0">I.<span class="ls0"> </span></div></div><div class="c x23 ycf w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c x1f ycf w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">21 </div></div><div class="c x20 ycf w1f h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 385 </div></div><div class="c x13 ycf w20 h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x1 yd0 w1c h19"><div class="t m0 x14 h1c ycd ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yd0 w21 h19"><div class="t m0 x14 h1d yca ff3 fsc fc0 sc0 ls7 ws0">II.<span class="ls0"> </span></div></div><div class="c x23 yd0 w22 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu bieżącego <span class="_ _1"></span>podatku </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ch</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">weg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x1f yd0 w1e h19"><div class="t m0 x22 h1d yca ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yd0 w1f h19"><div class="t m0 x1b h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 yd0 w20 h19"><div class="t m0 x1b h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 yd1 w1c h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yd1 w21 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls7 ws0">III.<span class="ls0"> </span></div></div><div class="c x23 yd1 w22 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1f yd1 w1e h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">19 </div></div><div class="c x20 yd1 w1f h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">604<span class="ls0"> </span></div></div><div class="c x13 yd1 w20 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">547<span class="ls0"> </span></div></div><div class="c x1 yd2 w1c h19"><div class="t m0 x14 h1c y92 ff1 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x21 yd2 w21 h19"><div class="t m0 x14 h1d yca ff3 fsc fc0 sc0 ls0 ws0">IV. </div></div><div class="c x23 yd2 w22 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe z ty<span class="_ _1"></span>tułu </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">g</span><span class="fc4 sc0">r</span><span class="fc4 sc0">am</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x1f yd2 w1e h19"><div class="t m0 x19 h1d yca ff3 fsc fc0 sc0 ls3 ws0">20<span class="ls0"> </span></div></div><div class="c x20 yd2 w1f h19"><div class="t m0 x1a h1d yca ff3 fsc fc0 sc0 ls3 ws0">749<span class="ls0"> </span></div></div><div class="c x13 yd2 w20 h19"><div class="t m0 x1a h1d yca ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x1 yd3 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yd3 w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls6 ws0">V.<span class="ls0"> </span></div></div><div class="c x23 yd3 w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe zobowiązania<span class="ff3"> </span></div></div><div class="c x1f yd3 w1e h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">22 </div></div><div class="c x20 yd3 w1f h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">570<span class="ls0"> </span></div></div><div class="c x13 yd3 w20 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">697<span class="ls0"> </span></div></div><div class="c x1 yd4 w1c h1f"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yd4 w21 h1f"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">VI. </div></div><div class="c x23 yd4 w22 h1f"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe rezerwy<span class="ff3"> </span></div></div><div class="c x1f yd4 w1e h1f"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">23 </div></div><div class="c x20 yd4 w1f h1f"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 172 </div></div><div class="c x13 yd4 w20 h1f"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 663 </div></div><div class="c x1 yd5 w1c h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x21 yd5 w21 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls6 ws0">VI<span class="ls0">I. </span></div></div><div class="c x23 yd5 w22 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu umów<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1f yd5 w1e h1b"><div class="t m0 x27 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8 </div></div><div class="c x20 yd5 w1f h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2 801 </div></div><div class="c x13 yd5 w20 h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2 914 </div></div><div class="c x1 yd6 w18 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Kapitał własny i zobowiąza<span class="_ _1"></span>nia<span class="ff4"> </span></div></div><div class="c x1f yd6 w1e h1b"><div class="t m0 x14 h1c yaa ff1 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x20 yd6 w1f h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">41 524 </div></div><div class="c x13 yd6 w20 h1b"><div class="t m0 x17 h1a y96 ff4 fsc fc0 sc0 ls0 ws0">86 239 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 yd7 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yd8 w23 h1b"><div class="t m0 x28 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość aktywów netto na<span class="_ _1"></span> jedną akcję<span class="ff4"> </span></div></div><div class="c x11 yd8 w24 h1b"><div class="t m0 x12 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x13 yd8 w25 h1b"><div class="t m0 x12 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 yd9 w23 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wartość aktywów netto<span class="ff3"> </span></div></div><div class="c x11 yd9 w24 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">31 210 </div></div><div class="c x13 yd9 w25 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">75 483 </div></div><div class="c x1 yda w23 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x11 yda w24 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 132 988 </div></div><div class="c x13 yda w25 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">132 988 </span></div></div><div class="c x1 ydb w23 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wartość aktywów netto na jed<span class="_ _1"></span>ną akcję (w PLN)<span class="ff3"> </span></div></div><div class="c x11 ydb w24 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">6,08<span class="ls0"> </span></div></div><div class="c x13 ydb w25 h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">14,71 </div></div><div class="c x1 ydc w23 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Rozwodniona liczba akcji<span class="_ _1"></span>  </div></div><div class="c x11 ydc w24 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 480 989 </div></div><div class="c x13 ydc w25 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 365 406 </div></div><div class="c x1 ydd w23 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Rozwodniona wartoś<span class="_ _1"></span>ć aktywów netto na jedną akcję (w PLN)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x11 ydd w24 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">5,69<span class="ls0"> </span></div></div><div class="c x13 ydd w25 h1b"><div class="t m0 xc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">14,07 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 yde ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 ydf ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _8"> </span>aktywów <span class="_ _8"> </span>netto <span class="_ _e"> </span>przypadającą <span class="_ _e"> </span>na <span class="_ _8"> </span>jedną <span class="_ _8"> </span>akcję <span class="_ _e"> </span>obliczono <span class="_ _e"> </span>w <span class="_ _8"> </span>stosunku <span class="_ _e"> </span>do <span class="_ _8"> </span>liczby <span class="_ _e"> </span>akcji <span class="_ _8"> </span>Spółki  na <span class="_ _e"> </span>dzień </div><div class="t m0 x1 h7 yb4 ff3 fs3 fc0 sc0 ls0 ws0">bilansowy<span class="ls5">. </span> </div><div class="t m0 x1 h7 yb5 ff3 fs3 fc0 sc0 ls0 ws0">Rozwodnion<span class="_ _1"></span>a <span class="_ _e"> </span>liczba <span class="_ _e"> </span><span class="ff2">akcji <span class="_ _e"> </span>Spółki <span class="_ _e"> </span>na <span class="_ _e"> </span>d<span class="_ _1"></span>zień <span class="_ _e"> </span>31.12.202</span>3 <span class="_ _e"> </span><span class="lsa">r.</span> <span class="_ _e"> </span><span class="ff2">wyniosła <span class="_ _e"> </span></span><span class="ls3">5 <span class="_ _e"> </span></span>480 989 <span class="_ _e"> </span>szt., <span class="_ _e"> </span>w <span class="_ _e"> </span>tym <span class="_ _e"> </span>348 <span class="_ _e"> </span>001 <span class="_ _e"> </span>szt. <span class="_ _e"> </span>akcji </div><div class="t m0 x1 h7 ye0 ff3 fs3 fc0 sc0 ls0 ws0">w ramach <span class="_ _4"></span>programu <span class="_ _4"></span>motywacyjnego<span class="_ _1"></span>. <span class="_ _1"></span>N<span class="_ _1"></span><span class="ff2">a <span class="_ _1"></span>dzień <span class="_ _4"></span>31.12.202</span>2 <span class="_ _1"></span><span class="lsa">r.</span> <span class="_ _4"></span><span class="ff2">liczba <span class="_ _4"></span>akcji <span class="_ _1"></span>Spółk<span class="_ _1"></span>i <span class="_ _1"></span>wynosiła</span> <span class="_ _4"></span>5 <span class="_ _1"></span>3<span class="_ _1"></span>65 406 <span class="_ _4"></span>szt., <span class="_ _1"></span>w <span class="_ _4"></span>tym </div><div class="t m0 x1 h7 ye1 ff3 fs3 fc0 sc0 ls3 ws0">232<span class="ls0"> 418 szt. akcji <span class="_ _1"></span>w ramach programu mo<span class="_ _1"></span>tywacyjnego. </span></div><div class="t m0 x1 h18 ye2 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc7"> </span></div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi xc ye3 w9 h24" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnoAAASCCAIAAACq2dYVAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42uzdZ5hkV33v+98KO9au2Gm6Z0YzI4SEyEkYsMmYbCwQQoBAAmMEJho4xgbbcDAGGxBB12CDAAsQCCFykgEbjA044GsMAgRCcWLnijuueF70jMD43Ht1n3vOcyXx/zz1zEz3UzU9U2vPfHvtWrU2897j/5ErAQAcDJ5xDwAOx3/0gK9NFnhIgDnA10ADoSA9mAOY9y3mMwCWwbHjjxEARy2gAQ0MQAghhNx+yVt2Nw4wMAYAYCc+87MaOwnrITwYc3AMCMFCeOYZc+AMbOehnB0PrfdgDAziRLAJIYSQ2zN2i2a31p7oLAOYZ/54I9nOHNfnUAJMgEtw5hhnoffwgAUsIJgJmAU4EOx8Me/BPMAcgwU8WEgjQQgh5Jd+dusF2IlZKAPzzDMAHv74HJexCSA8pEbAWCgYwOA9rAc8PIxnGgCDZl7AS7YzXfbcgwMnps2EEELIL3VuAfgTZ5H9iYnu8Y/hgZAFDAIILKSDOH7SmUEwC3jmjYXjOw/wFt7CS7Bg5xOOQdA4EEIIodyC/c+iywDAe4Ah1AmY8FyAMQsA4FAcDUcFNJpFFomA597CA86DMXgGFngGB8otIYSQ2zl+i2a27MRyJvaLM17P4BlgBKxklgkL7neWP3kGAyhAO3CDxCFyLDjxFXdWSDmwm09IE0IIIb/ks1v8/JnjneVR3AOeMQd4Bs4sGDyXhkEzOA/LIiCSyBiURaAhPST3EYNiTAMM3HgGx4SjyS0hhBCa3QLw3HpmwTSYBrNgFtxqq4fTfFrXDvChd6EYG1VzDDXWC5z7/Lc98km/f9nnfli71qwODTCcQTNoFzYNy2cFODOuVi63PqdhIIQQcvt2i94I5KCOnzb2DoDSOgzTUVmnaTtvjIhko10Q8Is//OmLP/JlmS4J2SmmttPq6aJJw9j4yaw4etklb+qlrd1zsDWy2BflVqsdc+YtXIQejQQhhBDKbX3iVdqdM8lifTjp9BcntSu07Xaiv7riG3/xl5fxuGt5K0gH46mJk14sM904OLSjRueHAq+SwH32ijcutqEaz3zTilyptr3V8+nJNBKEEEIotz+fW+4gDcLcWMUF53jIY545Cx4gpFDw3bmFjeHIcelZUDWm1epUZRPpvCu1YE76WvjiE5e9biGD9JBoUq4Z6gDzNBKEEEJux/gtvpsAOCA9ZKO9duBSNA6/+uvnT2tmdJJE87byR264IWJ6tnUoFFUSqaLZ8GEddBMXtiaabTVi7NLnvfLiv/7417dLMB4Np4VqLA0DIYQQmt3CwcKDMcc88xCl9izkGwXOOvelisdJZzDaSstiPDdoZ1lww03XLe1ZmdQ6b6BF7GUCJyQT1jPGWCwx3Dg0iJrvfOXPeIPFCAFqhphGghBCyC99bo/vJOUB5oHawAd4wzs+8Q/f+eHhrSkP0t1p/ZlPvk1XAMOXr/zqX7zn8tJE3cVTJipUSEdV1d+9a21j2O3N1VXp1WwhsW77xhef++hzf+PBy72QCXovECGEEMqtB/zPtpNSwOPOumBUC7QWzn3OEx/26Puu6CoMA+FsGkTaoqqBCN//CV76qotGpTSduEl4qQxYxDnPImFHR0/quGh28NtferctdZIGNBKEEEJ+2XOLpqq13hpP51ZWcm0+/8Ur3/3eS559/jN/8wlnt1PEAeoKcYJ3XvSxyy77yFf/7nOMyzjBaKz7/eBhD3+S6Cwfq0KWnaTjlZmKJA9RT3uijPzEVNtf//IblxmsLtsBa4qcGR+25zyEZeAAdx7ebXkRSZ2wSqmZskiShcJryVgEFkD4xmwJ15FZ4CE9jIOV3kMx+MBzbgNgBGbg5hwXlnuwgjk4nXLBFQOETU88Bx7s57fOOvE9BkqGFsCqEs0EkUMcDxtp427qEU1yGUqwtU34JFnOTOxqM8ykh1swGiWbVVXYTSLJbZULHoPHPkTDG8/WA1TS99DMm0hYDWHAG8NjickGBn2NQEowAz1zRXutF3RRcyRyAtPAZYhTIzzHjDcCrAW6qhIhhNx63bKlUkHggD179nDOpQzXN4dLS0tPO/vsThtve9OFe/accdLe+7TE/j/5o/9+440HD5x06l3vcs9Ba/nOd76rVvj61z7zlCc/iTnHYbe31kPJVFOnaVzUFRMyL6r3ffDvDh49Bs9ns1wAYbv9X79+RyK2UiKJWDfUGdNB4luBjfNhY2sueJrJSAC6cXUFdvxvxTy4Bwdjx5d6sZv3ooRzJgy5qo0EtCp27ulx4jIKx/et/Fl3tVEAvAOUBwJT1kkcW6ObqpFZhrJ0Re0RVqUGwLjXpnJQEEDA2/2uCEJwziOJWDq2c3J+53KE4c4aNOvhGWQMHjEwhU4IrpStagPlbNDlYdgGQsgQDsYrDsF3roLowcAZaCdMQgi57ed2srkZBsFkMmFAKJAl0aUfvtgzDLIDb33re51DnTdgAQ+TptbW8+HGZpRlptG75/bC4jnn/fpJuwYRM6ftW/Eqb6fS6kbKsG703e95LxGKld0rtXHtdl8mqasq09S/8Aeo1q2bKOhA+DSxSWhYUCGyfK7TE4rbka2bSVNP44DFEZzSJ94fzCzjngFcgEsP7hh2ShpI6bTmYBJohdKD/fwN2NkJ+mdSKaz1mkl0FuATmfaLsjJV0UmjejJB1jNR2kmWWmkbQKPrrkxCB1tM/WgdDAooG1ebxtkCMIKBQQKJRwKfAEzyhrFKW2186e0UCdOoeGSD0IjQTCcbDcLRcGanpW9UyhIBxj0/se10QLklhJBbuVt2MtkZo7XjYePZo37jyV/80mchMd++A1iQJa18a7s1t9ta7WGayVbYbjmvO51stLUdBAGAF//e777ij1767g//w8Uf/bZPFistQim6iSgnawFvQmG///k/5h4xnM1HcRKDR57JnevRc+/hHZyAruGM14aFLWOZ4NJ4B2c4g0hCE9TQTrIAyiKSTngNeHAGETgwlIzD2dQBnlvBcmOMLoIk6Rina72etvf8z78ZOb44DLUpEpnVlc9nTbsXz6pJq51Yr6Xm0vIgiky1Ps2WrMJCAK9mUw8Zhy1UaDzC/rZGWerlvpOonI4bFYsEjiuOJnAJ07LkRwIRBzwB5GiyHaZhEMQOmFVFEsQtGQ8RtRuEDICZouRhGjspFTxHFYKD1nYTQm5drrnmGnoSAHQ6neXl5Vua23o28kzEWecv3vuh5zz//MOrkzPu98h6VjEuXG0E485Lp6qk144iNt1ej9JQV6VpmrDVUlUt25kJWzccverM8952dOR7iwe2hmNv9cqu3mz7mBDOHP7yv/3Dlf0kDHQpA2ZqI+LMgTGAec/gdH0siDKwEE6AS9NomSRlWTPOwxDb2+tpp5uFMbS1RSWyFJIrBgexc9KVowbj3oYeYNwyNuXgTZXAcgjHgxnkHP7T5Y78L0z8mS9LFXgZOoHaIJGYDjd3DzqT0bTbXRhu53EH6ybzTbMSI44NeKKdCfSmKZVqH5gAWqGfVr4+2okW4TvWwXEwZriT3ADRuofMCx2l87k2RvBaT0PBYW0vHtTKTMMom6BjaxkY144URGC50ABDFYFRbgkh5NbtFp2EjLPMgR05svas857JgbucfM9ya+ItS8MsEGGr1QYH0lg3ZdNUf/i6Vxw7em1eHVVma+3otUavc9uwevLut73r05e+MmXV9uqN7SyC4EfXtgrtG8v3n3p3FoaMoW4MwGUQ/OIkM+0fnTUVb41dPGVyxMJtiymPVRwes1wu7HUscQjhmWi3bFMCRsALHH8dd+cyRoztbNXhGNxkVgRxiEDKJGwsP7E+ygOeH7855h3zjsEwGKOaqqrGFQpg4vHjo4p5D9OEAQeDC6IZT3INRNHMMGsUHOPWQwrZ627msBw+QNF4FnjnS1tW3EE4MC8BeI5GeWu44Om05lUQWxFWfi4KBu14obJC82jaoNWFjAWM4o5JMO6Pf1vAPJ1KJoSQW7tbNLu1qrCOizgZF2a+vz/sLIBF0qEsKljDORdZqMsZl3517do4APMwWneyoCkN55JxzC3vLUq3XR196G++tgoXNmaut7hS1mUSCVVM5+y1T3vSI1/y7MfLsspiBg/PA8e4B+Me3PurS/+iF756uC0q5TrdlrV1o2wYdmpvSzt601tf+2u7ol29RE/ydhbBawh4Jjw484J55tCAg9mYOUDU4EVjw+E0CWMJgaqarHSzE0/Hzk+OnYjZDqcLH/bf8eEvveWSvwmy3nyiv3nZn6tj1/R6c6yzoIE/e/+nv/at8U3X/vged6iveP+bhInjWICP12fl01/4VzcciaJg9pLn3ef5Zz8wgETRhWiBwwm/87c1rgiCRBt+8eVfe8dHvrg+ndxx/+LnP/Tn063yOc97eakj3+9+/l2vP5BZxkorQh8kwjhmLBjXkfCgdcmEEHLbn92KIAiiqGkQhVK2us4HalYp5dDoNG0BsLYIU7E9vrbTgvfWWRWH4EAQII4QSBy76aevffVL9yze9Rln3d8U271OujkcOSYPH13zIrAy8wFvDHgYgAvrNIO9uXaeMZHxHx6Op/IuTXKfQ9OF1WoB6V028l0mvssYJ//BWz/xjN95w7EcWkpw4ayFP74umXkDpxksg2PewwPeAmggn/7cFz/osc9/4jNecfkX/o57t3NjcAyWef/zrQXAZayN55K1F3fbZG67Yu//64/P797DBNa3Z4XH945UR0eOZysbTXDpp6+UMtCN9QhZe7BZ8VbvpDhaVDWTEN5ocI7jO4c4MA3WCNGyikuOvDE+3r1yygOmVWQ99qyklU5NuCvXGCxwcIV8LDhjgOceXIEpBprdEkLI7SK3YExrwwXe/OaLTOON9p35ZWsRtjvOe8m5b8aj7R8zwAFhgFYqwtADKpAOUEaXnXbyx695ldCT55zzOK+nxlRxkjTGzS0sK+02ZvryT31bSBgHAEIKHL9uPTzgPAog6C6Pm7hkbSQdEcfTqmBhtDUqZdSyUXRoKs9/0Rt1FCvHeRgB3CoLMGctmHWqZmBWawDQuqiVE0HFOwXvztAt4w4Yiny2tbHurbHKOOu9cR7MWmesM8ZqywLJHvDAh4KzmeE8XQzSdr015EEYJEnj8K3vXYewq2RnrJOpjxoHpU2DsECw1fCiYbChYIkBZ15ABgCcgfPGo3FoSuW0NaMRwiQqtBhWrmxcKNE08KJVIq2N94BDg1Qaj9JgNJshRGVmDK5Rmg5lQgi5zee2KivnnZS46KL3QTnBw+lwFARBkiTc67n57mv+8GVb25NYQKtCMgvonZc8AQOYMJTj0bYUbvXQtRddeFGvFXinjLPGeuXARNBd3L85aSqAcW6N2YnszptkPYNjUB5xnMepqZpj7V7B2Q1MX4PqOq4Ot7PZ2pHvqGj50Mi+50OfMwKWiUYZiDCfNUZbWKd4oDy32gEw2qRxZ1qp7ZLJ7p5K9Ldmant9U8pwfnEXE2FjrIdkQbw9zMFj7YTlSeMiD5y6P7WmiVudykWGhVykKq9aqfQCimVOhGHWn/Fu5UIZoyqbo9vTS674mpEd57lk8qlnPXE4rpyPYURdg8coVGU4amXChGvX9OdQ1HXQTZxkjmsOcAbLXcPDKO1uTrxnCoJZ57dzH3d7yukwktf+9MdxSNtyEULIrZq8Rblt6lbW0hqqbHirxz33QayqmZpuLu1eWj1yw8tf/rLNrQ2VBa0odK4R7MQqXwZ43mjdyrK6mGWtzgsveP7glB+882N/D8Gd4845Bl40POkuPOVpf/jFS97YTgKnZzwIAIfjGzmgw4DmmMqxZ2X+fX/1WyupDxyLgVGNR5/7gsVkOKvu2++viKxbA6o27TirKp20W8zBwzlYwwLmbQjIuN0ACKKGt8smME3loqzbX8qLXFsFJpNWOy+1Kn026JcOjRNJCA0WAapUXM+UrwRPNmdB2JufTNYBKIt2e/7YjTfKuNWA2XjeAoNBLwwxKpF05utp6SMdhsiSvdxzCGYdblyf7lruKujG2+F0ez6N1jfXwyTkkStGkx4vJPOSMyt0JcEta3eZN4BltZetHjuaN4NQp8ydduqpjTYikHQ0E0LIbXt2O+jPK2U6vWURZysrJ+mqZkykWSaSeDRc7/SykLM77jspjYKqnHpn2c2/uRcAD4KoVjoKBVx9yfv/8vxzzhACQggupffMOTcunRPpT64/GCeY5TMuxU5nb375NAMSz0Vt8rWjiyl6yAduO8mxL8Y/Xv6efW0ZpvPDSX3xJZ+aNQjjqNBQLBg1KDhyzretzAGfCjDMpo1FNDNodXexIOvP7xZBWmpmWMDiVLbCiQLiIHcyd1gvYEI+MrACRdEkcC3USRLlyl35t//cNEii1AOBwGR7vHu584Qn/GqYLXzg0q9PpqjU7Mh61U7b3rM0ZePpugWuO7Q9rFxuMbToLnfWi3qjECxKOp2+g8naAXyxsXk0SLlAFUEFUJ47xZkxTFnAWEQtHwQTD5lGPmxryxrrAkGtJYSQ2/7sdjgciqB94MAdDt00PnLDQR4mzKOcTTu9yOtme/iT2WTMktBowzwPRAgwBsBzgAOsVC5pZaaeBsy94uUvueYYrNXWWsED5hizXvugNu4e9zgjr7GQpkADuJ2bA/cMTQlpev3WXhmVXcBV4yzOVIOQocXxoXe+5+5PudLMtu+2p5dE2C40RxAmeOijL4DkjS7SxaVrrz961/nlL37o7fNznaHBU5/28sOTRZns2Vrf+uil137twtc+57fOO+85T28KfOTyL196+RVxq9NY5sC1Z9a6Kz/z9k5Z9xPzpU++655PfZtnizMtNUMSt8az6inPfUEveYCvNvqdqQy6uhz1O4gdnwuTWcGaqs74bNfezqTBwkm7PvTBz1/68W8qjsJtd7vRaD1/8W8976yn/cq8iNqJnEyr3bv3rk1m0vvg+KvXUrHU6CYVGE/q+WiwXeLBZ702bhVB8f0Fqf7hS//oDS2XIoSQ2/7stj+Yb2XRtT/+aaN12u16cCll1EqtUVqVWoGDF5OiqVTW6nIWMC/gQvgAXsIJGQTjsnaM56PtROI+d7uLMappKuc9Y54zn7QHFvLGw8fAIXhgjALw82uDuykc0u2RGo7LwiCJuN5eC1M/WUMqwRvT63bufOqpdZlffe2xVhr4AA953IvDwX7VWo52nXakTvbf91Ez3n/i0176tW/9aG27ciyMopZgfLHXW2xne+54dx8GPsRHP/WFS674Usk6vr2y1QTx0iml6Mv+gY9+9puLC90k4YlxzCnPZGWEBoqi7LeTopy52YSpjbb0gsft9mJZQc3WsxBf+vz/OdlcN2rrio+9WsaogIsv/8eRycZIRX9lpFu95Xu/79IfPevZLzMmuu66YwuD+WOHtqVPhA2EE4GLvMuc70VBtrqFXnv+yNHRp77wbdk+aarCbG73U59x/mRSc0ZHMiGE3PZza6x5w+vf1B3MpUmrnOUeUKpmsFqrl/+3l4cRYH273QlE5JStCwUfYOdtOB4esB5hEhttsvm5vCg2t3+UJomD994JMM4QZz1jECWpFMiLXEqJ45seH3/tdlNBMRP1osFKx0lwPg0Gptk43J0HE35xLq3Go9HmRiDw+te/bqbMQ379nLi3a63wOdo3TWwVzf/kyGxsYxcPfnL9dctLCeMBPMuSZLy1Md5Yve7QhgvSa4/ivZf+HZK+bC8cXJ/x9tL1a3nJ21sNv+Syr2kH6GIQ85h773icDTQDeLI2nHCOuSzuxYpzNt2aTidlLH2YBaaBKe0pJ+1pd3zuMavN4858UcNbOu7bdDAywVYtZqozawZH1/RlH/vSKQf2ba3WK0unqkJKlwkrmQN8F24gWNztoqjV8p6VCy/6ZK7DIFu65qa18899biuNGeWWEEJuB7nlnIdJPBmPq6oKk0QGgcsnXErVlK1WUJa2nbXhEYqQyyAIop91EoCHZxAMXHA4F0ShBzqdtpSSMcYY896Njq6l7a627nNf+Puslf2n7RQBACIE4qbCpHTbo2ZVYwt8Gu2O0EKjCo1ht9NOIqnqKuCCc7n/5FPWt6eWxYUTn/jC6578pAchbIvWIFfuPR/4VOVw9tlPC4LAahVJ8au/csZLX/6qk0+/98pu8CjjUWtSGtHqfeSjr0y6i6UVQTaAjN/znvdDYmPt0DmPvX+aZbUyj3/CC6JUtHvdMAzz8ZCZsp0kUZJEUaJNDWZCgSgIjx093KiZAT796c9aJlmUzRRW9p/6uSte9+gnnFUoGSZL83P7nWcb68hayWysW8mcsBEcg4N3KVxa1yqQiOPsUY87uze3UimmrfjOP31lprR3MPQ+IEIIuR3k1rHSOBZGyyzoG1tYDHkn1WUQB7u95lkCHiiwmocKUEJaQIEpxjRjmnEdONOCC3yNJk+kCIA4bisbKp9WPqvR5XwWmfF8xNtSMAdfe9iAe8nAdy6J17JwVQd8sazCxWiZ434jfadRmB7141Rmi5OV3z6HHYvU9bse+rfDXe//tx99a8RlsHR6NVr70Ivuoo78H09eGX3iOaqq17P7sfiOezX++Il37RZbxpk4rh90Z7z0SQt3Pz07/Tf+/Mj8Qw6z015wzsN/8PZnPFxsX3Xhw/7kWadO1/99WpXv/+aNMzZYXpJ72zMZbaxyXS/O5x45w6qd92xfz1fPfdJdonR7Vs2d9etv9+OVscRqWoS9017yG+efzmDSueu7+w9lIgtv+MYbHvtrdfXJ8+9hN7807H3niIsk+GDXLGlvL6vrwma7iJRnDUQVymtPqq7hTdsxvON9X6+jh89sFiWHX/rse6mj2MWDiINWShFCyO0htzffk/lfmHc6AGAOjB+/Hb88+85ORydujFlwcAGg0XY0wWi0za3lcN6ogLk0Teu69sD97/+ApqjYL+6ZDAkEyANfh9ZGADe2Ho6ELeYiMOtgMS/6rSKMxypRyqweu2NHZWyzmB4WIbMiVeiMKliZ1YCP4QRs4LS0mkvF0sa3YdI5ke2PS77+z2L271HQzB9YznPdWT5pc1zf6ZR7t1sLzEWqEfBxMW2mG+Osu7S9lRuLhz/8mZ3uigzYl6/8mK3L6caRViuaNY0O2K89/mwRR8V0O+TMK5+V43D1h/3y0AcuekMYQdV8S0f//s9XBM5rFismGyZrCM0SzVPFEsuEEYHioeKJDHPtcXirOLq9KhLLMX7Eg844dTdU4ZmAh6FDmRBCbs1u0bSIQcD/fGs94Dxz8PDY2fBQ3nzX/3IqeGe+6kMeggvvZRihmE7TqAumnS1CZhsIxlie51k7iALpdM4DeTzwAPMQPJdsHPoqti62iHXQmt+r2LbBKuQI2fw1/zpeVru5rbOy+OMnPPj3znxw5UVs5Ls/+Mm6v6idK2eJDge1tWXSbLotEbbKsKmE9BjkrI2p7Ap91RWv3zC1CMJ/+f73/vsHPhzF8xMbX/Y3N41q0RVRoRDJyJfNI3/1IRd+6bN25rP4pP+46kbPdk/HrZYs86KKYz4/YFoN5dxgbIIq7BjbtIVa3jNv4V/xtDNfdvbjKy9uWBv/+aVfc2FQaHzsk1/rBOGaWJqxZMLklEUz1i3YPOebSgrDWSE6JZvviZ9efNlXvvq9f3b95YrrL3z0LfvDTVGOGULrEs8ToE1HMyGE3LZzCwjub5654sQldpxnbucTjv3fzZI9Y5VSUZho1TghQokgkIG3cLXgJrB1qz3vpsNOpyNCGMOkDHDild+daXLNspqnisWS1d7DWs40mwkveOQCoabDb1y9Wfm5uJjdee+S0HrM7FNf8EehmVd5a6POvd2s6q28dVdw79vKh9zAedEwpryHZgKp9FUesM4VH7n8LRd/aO+dzlBy8eD6QZYumLhVc5sVjnknJcr1yT1O2xtWIxn2jhzd+u6PD7cXTt2qEYSjslzvRTHLD2uxtOXx5auPrjZRkrg9PfnAh+0rBY+Ui3T42Mf89ihZORYNyk6Xs7rd7dl8y/HMQlgYC+dYZJF6FlnmLGOWCYvUe37F5/+pZPPZyr2Hq8ee+YxX/uTTr4+qDcStWV60etRaQgi5VeP/b+508/tNHH62EOrnNn/6v364YNbBaucc44fW4Dy0UVY3nIMxZk0tuD946EZ4KKNPnJpmwPErDVRAg4FmiWEwAjwRPhA86E+QbKiUd/YdYrNVPi7b9o3ve802Tx78rJd9d8OP+Nys4F2f9gJ22ilzC20vpNJ5GSOTEJFxsc8jjAWvwIeulx6s8MErfzo48Pgjq8n1Vx9LOe+2cODAfDofy8QGqVPOteZS50w/yuvp4Xvd715DbbdmMyP8nU7fv2thLhT6377y3lAaFaR//elvJXP7IhkeuuZ7uuaHqvrC9338Mc/8c9u7b4FdUra4mkk7+8yHX66MCZwL4QKUEerA6cC50CkJFWIW+Eo649GZTRlj/euuXpN8sZymuo7RdHUetbt785pOJhNCyO1hdrtzpfedl2lPvF57IrcA5z/3wX/lbBUwJZHwODuybV72ijc4nzBwC2adZ4zretaS/vR73a1RaEcBYHYWNHMGzzy8h+PMpQxgvGQM3ufaOIi4tElLdg4dA+uKumpmzcy18Z5P/O0aXwr2nnzT4fVz7nXX17/0yXG/PlRFj3/OhQvhXBct3fAwDGIDb3Ih8hDFsFrzonuPR/x2OH/GZFPv64Tf//af1BqFwF9e/vc//NQ1KfOOF0ZopIBVX//Cnz7wrDf89OBP9p/+CN4JGNypp+yS4EarKISupq67+0dHx9VMZfPR/qVeFnnIuE7vcNCoppHGbL/kWb/y1LPuUxt4IGYdZevY2xRNgir2deQahkp6xVBGrjK+MixZWFha35i20yVmWLu374Mf//aLz3lIYKEt0jijQ5kQQm7zs1u2k1Lmjl+DnTkPeAYPvjP/ZD9bIuVP3OzNt0T6TIqmKfKy6s8FxzZH4KGMW+BSQTRetkJAl06vM5gAACAASURBVG9508uTAM4df7xjN0+iXWQRWR25IsQ4Qi1FkUQCDqFr65y/5uXvbqzvdYMgyscNSq0tH9S5D0T9jj998t52Fdpq74BxPW0x5msRScktCy2PnA5RcqZ63UGtm97C3Xyw96Q9pz3zSWf0HHaZjaW6GSh+shgYVLWeaGcKnYMpZSAxi/rp577+jwpO+yrl9TTPAx4Kh7lOujUpSpeiv0fNqq9+7l2xBq/xmc98s4rmy0h84+9fesGZdz+Ao6fw2bxG1PSF1wFsACvhBLTwtfSaeyehJJrANz700/FN3/jS7+/uFMwOC2cv/tTflAxGQAtl0dChTAght4fcciZMoziDy/MwDNvttnDOOVgfnHnmU5qqYkBTVYz5Ip96pxgcY87ouipnuioAo+omTdPvfO9gp79LWSmD2DmedPpaBHo2TKTttKANpATgT4QcADhj3QD17FgndcLmEZhTrtiqYh4GTHztK/9y07WrUS315voLn/rQzJgFEUUqDEXWiWwsRmhdLdPpegEOyTxnPKo0Gos06QZc1o2BzLzv/PO3j7TkILJ8+/A1zz/vgfnmv4XRxgD5gvKDPJNSGueYSJSIS9Vw24TCbo9nvNWvjQ2FCAXgBBBGQAgdpYllMQrTkoGaQs7qZQFWaW2VxcQDbXFU4GDcbJ75iBcI1wdnjWYcrUIbMBGlEReicbzWDELKJKj86HOfeXOf43MfOi8RqzbUB+tmEmEWoLBjDkWHMiGE3OZzC+C/vfKFSRKFUcCSqCmL6eqqBTfGvvsv3nP5FZ+Ko0SVTZwkxST31jVlZZpmNh5LKdI4BAOU6nTn1kf2O9+9alx5yGh7OI7anbVjq5bx5X70m497YDdEyO1sOrXW4mdLpTyA0iPuYKZmVrYODQ2Ty0l3fqpwxWevettffm5x/yk9lva5T5tiT2yjcdHKA1GEm2uTqVHgbCsvznv+67zoWYjC+QlQMgzL0viw1Tl5bXWyrbIjq2tbh4/5yXY/ZhY2XdqlnFSif8Xl/5SvKuHiSHS2SoAvhVG/E0SPeegjV1ZOMTpeGOw2eS296XbmreIJwykn7ZLcG2XgWOJsrw3RDvONmulpO7JR4IcTaM3VuKlZ5pJ+gWB7NjVBa4oEwUIyWFibTgrPtEsa1pkZdmj1iAj8vEBsj3ZhF9rl5uhYumf/Gb/5RwfHZSzjxpd0KBNCyG0+t3U9kxKzfMt57fOpCAPebsdpBhbksyIKccmHPhKmkda2aFTW7SXtjojidq+vjB3nhQxSh2hW2rgtLv3Ut+P2gvVhlnWq2XR+ZZeQXE835xK3fqwJ4ONICCkA+OOroBk8CoaJMGXSbTr7z3nR28547Gvu9og3P/DMd733s9+chO2b8jzf3uxE/tnnPAqmWJCtBTnHmu5g+VeGbOE7w8XLvjIc5X2Nzur2SEnnY9Qh0rmeRjCcBZd8/oY3/fXl++5x6vKuhUESwvH3fuxb12PvEXmnOzz62UPRThf6QoXz2ZLwvAJ0jRbHfJqOR40IBkeuvmEuTM99ymPgAR8ygwfdb08iTTfmGTdnP/6+3gBqkq3Eno2Hm0eaRrzyDy87pFeK3sMe+ztvPhZlo6gO5nsNqwubTEz0g+tvDPtZPJjjUTgsIhe1l08/xVZWa53U06VYP+bB9z75DqeOJ065/mCQ/sdPrglYTIcyIYTcmt2ipVKh5PA2kKE3Vbo4KOtCiKSqGzieZv3nXfCqX3vAPQyDYXywOL8xnM0N2tOiqqqy086y7oJqVBi2GocnPuO1sr1y/eo0m1sRHFkabK0fWloc7O90nv6kxy6mCJwRgdRNLaL0+Nf2AFADZShnXs5UdmRzY296Rx0OdCi2RzcsLy5vb47nB/j45a+O0LjNrbxW+agKl+Y3Z9N7PubPkl4Cw1ObwLFdS31j1hvAOYynqzxs9we7fRFf+d3vWm/WR4cXOqeAtS/+xPV/+vF/8iY/cPojVm8ahepgVBuli5CBAbOZW/vpdbEtpeXFrLrD8i63fYPQxkopwtZk1riqVNNjPu7Pp7wXyChGabRn1W/9ztlvu+Sq0nZ+cJ34tbM/nLWbrbLbhNKnM5+DBwdigf5grtVr5X42ysfjKQbdxDO2tn3jvmQxQ5CmnWY4XcjizUPrcWtx66aDl330X19w7q8w1HQoE0LIbX52yyU3jlXVNc6YVqsFo2yeS7Ak60zGxRe+cOW97v+Q+/zq4yvHrj08YVGsABfE/YWFBnx9VjZSDA0++tmvHxq6Q5vNyXe6l5RRMRqinnalYcXW6g1XxzDcQpU5vJPiF/9UERBwL0KBKGgN5nnaGZaV5oiyOM/X5ueipz357iFQ2rJ25tzzntDpRqrZ7PVbSyt3LpoDxSx+51ufn7ipGh/kzTAFuhz/8pWLWL42PnZN4Mu6Lju75r/y1ddps97qxrNShvGdeO/OBzdG5z333vHSuMvUSjfRtWfAoBvf9S77WVmiGrekSfVwQU57qRQCxbTs9qI0UCsD0QtKWa5LlRutEUY3zI4oW6p6sxVLKQY+3Dcxu2pkX/zk74fBGhfjT3z4U9UEs/W1Qeqgjs213HyCyKOerHfjgk+bbgBXGsmCZ53z8MU0DmbjB97pLpe+69Mxg3e0iyMhhNz2cws4Z5q6AQ/k5pFDPAxFlkFG1jIuY9W4T37h8+lg5UGPfuquvd3cyQYonKiBmkdpO9VCvPpNl1/4/r9jnZMGe0+/+urryqqe62ZqtnGnk+Zin3/1ix/vJNLWpeQOTflf98wY+NmKzeXWtcHkJ/PyaFhffde9vuMOdfVNj7nvnr/54At/99xfT4BQ8HRpwZjxF754bsy+37bfqQ7+/Wkd/3vnP+S+d8Tzz777vqRZie1vPOphYjbrAb973oP2ZuNEXeuOHpZ5s5jg7LMPqNl/nLZkstHBpXz9Xz/1uyhXx6vf4NWx6dpP/vaLn8xn4GaM4tBLfvvR+3ZJVx3qyY2+P6rK0Swvkk4GwNbVdPNaNzucuO0sqDe3j4yGW/va+5/2lEc9/cn3S9l1sf3RHDvUKW/810+8oq2wWBxZTkZxtb4S4UAWd+x6q7mx6zZE7t2G3RXWPRwNqlE1sTwNDFOCYRDku8RQHb1qIWqYgeB0tVtCCLlVY977W3C3oa7jSqXvfPfF7/yri0fTSRQuujzSlev23WR0w90e+ejPX/mBs856oVLN8y4452EPe9RCH+tD18v4TUe2XvmqP10dRe3l06/fUGF7qS7ryFf7FmLerOejw0998v3/9AVPMbXW+VavE3ujWNp2LLIQAKTzDEBzcJh37UJ/5pGyJlIyCsRajl4b0hqMFJe177W4n7VMU9i5WRxvWbTZjYsqDYKl3NZBGHnFjAILfBJ5VYxTZDwKhwouxbxBaZ2LWIWmsd7OxHInrHPELVS+4bLhumPLJmeN7LR7fjOsjo6b3pH0QCNwuoTYPCT7nboJ4ijVdamkLOMot+hw6K2N3QspnDx402jx5OUa2FZ6EAbCgVVoatWfC0ezZrsd3VFD5ChilB5Fiul0cvdKImsdFBpxIGfY3dZlfpVDt4xOqoOwpZHOkMQokUepFKCXbwkh5NbrFp2E1E2pTJglUEqNtrZkGhtjmMgGS/3R1nVpf+4HV10dBHjXX775/Oe87AMf/MzHPvHlra31Xr8znU4Gg35lkrizuD4q23N7J4Xv9OalGm6uHmzLWT+LX/I7T1le3Ld25IbW/EDlw7CVOKUQRTtf2jMwD2wc7qZtWyAOpu1wDSJEs7AnhDAz5IVo9cvJLEXiWACvktCMUXXFkb24ASHQ3KsngkodTcTevLDZfDLaWO1nMVyDxvYjU0FjtZcu+tquMzHsCt/uZqizsDZgMkwbradcdlhqw0AWqDmr4Ea9ON2KwIDJ9vryANqqMEw8POeI48AA0kN69AY9j9zmfl9n2Vu3nd+4q8uc2erwGD5E0MFhtjBYVmi4EijKVqsjtCtMtb8TwSisHZq/w24NKDhgGqeWc6m8ieBSr5MwAERVHovTXaDcEkLIbX92a5rGRGE8mZnFXfvCsB3GvfG4zjrzVam4CFr1dm3MsPhhI/DAx/xuIxKfzc1cZGQK0aprmMZFoYBpAtTt0MWYhXZy7pkP/O1nPu7CN77lz/7kVTQShBBCbsdu0Wt+s3zGOfcMWVuOx0eVUpPJiDM/HW3LUDbToYXSroyT/SLAV7/8zjBopsODywMZucnw2A/7ab1/JQ4xht3qpMqqzabcMNX2b53/uIDj8OEjNAyEEEIot8iyLAjE1tZwc3MSBjhw8n7b1O1uG1YL7rtLi6Uvd+1bWNg9yPgu7vHpy9/+suc+8sg13+6KrZVWgfyn28e+k/Cji51pPb02C8bf+Ju3fu6TfxVz3GHf/lP2zdMwEEIIuX27RSeTtSmt8eAyDKOiwIVvf/s7Lvqgql2nu7C5uibTrnerti6DVjRYXlrfWD20eiyJ4DlKBRniN895MeLwfmec8QcvfroF8jEGKVoCi+32Yj/78Q+uag8WaCQIIYT8sucW0HlRtFqd8aSMk8wztML5uLOYJB3n2Kyo0jby8TAbdPL11SBLwki+5Hcu+IPXvMZaE8eyASqOWlmt0IpFR+Itb3rzO996YeD02qEbwyhkcYtGghBCyC97bp2vvGeMC+sE57xuEESYH9xpltcyTIx2gIx6bVXMut2WaSpVzzpJapQKpXj/+973kMc++MbNjZNPWpzl/g779sE5ptV8t/OiC573+6/5fT0eBws9GglCCCG/7Lm1rmRMlFUdJ9nBQ6t7du+ZznQQBaeeds/JcNru9oqyHbVbxWTMvPVNEYVhXcyWBnNbw/WV+V2b5bZIA9M0jda9dnt7c63byr7+lS/f8x53qvMq7SeIaCAIIYRQblFpZYIwdI7XjRUyCgOmNMDQ7ewJgtD4A54xNLWUAWfeaiXAhPeCczivfO2ECQRXuoYzc/3uS15y/guf95J2F16BBWApDQQhhJBf+tw61CeuH88dhDE+kLxRtmkYoPftu6NSe9K01TQqjuNiOnWecybCIGxqrXSVpYnRubEqSyIp3fr6d49fjx4nfqQdfwkhhNyu8Vt8t5sLCSmZsdCqSWIeBuL663/66lc/e7T5Y6c3qmojzrhMANHMZuuWV2E/bXzjYBcW+uNi/cix71YNvIAX8NJ5qb2kS6MTQgih3B6fhB6fjXKgqRspEMdREEApNejHr3n1BcYfecAD71g1R+rqCJMzG+RIlOwzhXHUNpYXz3/RWdvDw0GMJAO49rx0LLfIDQoaBkIIIbdvt/Bksv357mqtwyCsqjqKYmuN1iZJFGOBsp6LZJqXj3jsmTccPMSELEaTQxtHAo9OiDyvO1lc5aOsHTIYD+PhHLwHQizSSBBCCPllz62B/9mpZABAURRZKzPWAJBCVvUR45jzot2aU9ZDhI02B48cPmnvnkrV7Th1xoScMa8C4QEtODy8AzzgwQP0aSQIIYTcjt3Sk8keDJ7hRJqbpmHwcLapytl07FzQTnutuFNXFfMIgcCZuxzYV002F9PY25Ixa0wdBwE8rHLwIfMJR8bRYejQMBBCCKHZLczNcfbHH8TByjIHkKapc66xRnKpGpskkbcQAkVexYkQHKopjWcII6+1rivm0e314cRO6XcKzgUNBCGEEMrtf85to+okio1RUsqyLNI00U5aC8nAAe9gFYLQM2cQQOUT0emCCatVGIRNXjPtw1YLwM5c2QOMtrkghBBCuSWEEELI/xecngJCCCGEcksIIYRQbgkhhBBCuSWEEEIot4QQQgjllhBCCCGUW0IIIYRySwghhBDKLSGEEEK5JYQQQii3hBBCCKHcEkIIIZRbQgghhHJLCCGEEMotIYQQQrklhBBCCOWWEEIIodwSQgghlFtCCCGEUG4JIYQQyi0hhBBCuSWEEEII5ZYQQgih3BJCCCGEcksIIYRQbgkhhBDKLSGEEEIot4QQQgjllhBCCKHcEkIIIYRySwghhFBuCSGEEEK5JYQQQii3hBBCCOWWEEIIIZRbQgghhHJLCCGEUG4JIYQQQrklhBBCbjsY2/9sehYIIYQQmt0SQgghlFtCCCGEUG4JIYSQ/38x7z09C4QQQgjNbgkhhBDKLSGEEEIot4QQQgjllhBCCKHcEkIIIYRySwghhFBuCSGEEMotIYQQQii3hBBCCOWWEEIIIZRbQgghhHJLCCGEUG4JIYQQQrklhBBCKLeEEEIIodwSQgghlFtCCCGEcksIIYQQyi0hhBBCuSWEEEIot4QQQgih3BJCCCGUW0IIIYRQbgkhhBDKLSGEEEK5JYQQQgjllhBCCKHcEkIIIZRbQgghhFBuCSGEEMotIYQQQii3hBBCCOWWEEIIodwSQgghhHJLCCGEUG4JIYQQyi0hhBBCKLeEEEII5ZYQQgghlFtCCCGEcksIIYRQbgkhhBBCuSWEEEIot4QQQgjllhBCCCGUW0IIIYRySwghhBDKLSGEEEK5JYQQQii3hBBCCKHcEkIIIZRbQgghhHJLCCGEEMotIYQQQrklhBBCCOWWEEIIodwSQgghlFtCCCGEUG4JIYQQyi0hhBBCuSWEEEII5ZYQQgih3BJCCCGEcksIIYRQbgkhhBDKLSGEEEIot4QQQgjllhBCCKHcEkIIIYRySwghhFBuCSGEEEK5JYQQQii3hBBCCOWWEEIIIZRbQgghhHJLCCGEUG4JIYQQQrklhBBCKLeEEEIIodwSQgghlFtCCCGEcksIIYQQyi0hhBBCuSWEEEIot4QQQgih3BJCCCGUW0IIIYRQbgkhhBDKLSGEEHJ7JHd+uvjii+m5IIQQQv6Xu+CCC36W25s//l/r4osv/t/x2xJCblVunf/S6f8feg5vJc/hzi/oZDIhhBDyvx3llhBCCKHcEkIIIZRbQgghhFBuCSGEEMotIYSQ/9HenYVaVfYPHP/t49aCciiJBgsifYkIKhoojOaBom4icaCsCFx2URjdNFzU7qKoSDSxsqdCuytIKoxSK6IJgygrBAUbLkobKMpssOGc53+x4HTY56iHWuu03P/P5+Zda6991tv+9a7ny1pneJFbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BYBe0so5R8TChQvNAgCqdcoppxRF4e4WAMaC3AJA7dpdd7vVSinVcVqgUZp5pVt/zLAhM3R3CwBjRG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQWAXtHKOUdESsksAKByRVFERLtrv1oppTpOCzRKM690648ZNmSG5YaHyQBQO7kFALkFALkFAOQWAOQWAOQWAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQC5BQDkFgDkFgCQWwCQWwCQWwBAbgFAbgFAbgEAuQUAuQUA5BYA5BYA5BYAGKVWzjkiUkpmAQCVK4oiItpd+9VKKdVxWqBRmnmlW3/MsCEzLDc8TAaA2sktAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcA0CtaOeeISCmZBQBUriiKiGh37VcrpVTHaYFGaeaVbv0xw4bMsNzwMBkAaie3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCQK9o5ZwjIqVkFgBQuaIoIqLdtV+tlFIdpwUapZlXuvXHDBsyw3LDw2QAqJ3cAoDcAoDcAgByCwByCwByCwDILQDILQAgtwAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAyC0AyC0AyC0AILcAILcAILcAgNwCgNwCAHILAHILAHILAIxSK+ccESklswCAyhVFERHtrv1qpZTqOC3QKM280q0/ZtiQGZYbHiYDQO3kFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAOgVrZxzRKSUzAIAKlcURUS0u/arlVKq47RAozTzSrf+mGFDZlhueJgMALWTWwCQWwCQWwBAbgFAbgFAbgEAuQUAuQUA5BYA5BYA5BYAkFsAkFsAkFsAQG4BQG4BALkFALkFALkFAOQWAOQWAOQWAJBbAJBbAEBuAUBuAaBXtHLOEZFSMgsAqFxRFBHR7tqvVkqpjtMCjdLMK936Y4YNmWG54WEyANRObgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQBGqZVzjoiUklkAQOWKooiIdtd+tVJKdZwWaJRmXunWHzNsyAzLDQ+TAaB2cgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQD0ilbOOSJSSmYBAJUriiIi2l371Uop1XFaoFGaeaVbf8ywITMsNzxMBoDayS0AyC0AyC0AILcAILcAILcAgNwCgNwCAHILAHILAHILAMgtAMgtAMgtACC3ACC3AIDcAoDcAoDcAgByCwByCwByCwDILQDILQAgtwAgtwDQK1o554hIKZkFAFSuKIqIaHftVyulVMdpgUZp5pVu/THDhsyw3PAwGQBqJ7cAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAo9TKOUdESsksAKByRVFERLtrv1oppTpOCzRKM690648ZNmSG5YaHyQBQO7kFALkFALkFAOQWAOQWAOQWAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQC5BQDkFgDkFgCQWwCQWwCQWwBAbgFAbgFAbgEAuQUAuQUA5BYA5BYAekUr5xwRKSWzAIDKFUUREe2u/WqllOo4LdAozbzSrT9m2JAZlhseJgNA7eQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsA6BWtnHNEpJTMAgAqVxRFRLS79quVUqrjtECjNPNKt/6YYUNmWG54mAwAtZNbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BoFe0cs4RkVIyCwCoXFEUEdHu2q9WSqmO0wKN0swr3fpjhg2ZYbnhYTIA1E5uAUBuAUBuAQC5BQC5BQC5BQDkFgDkFgCQWwCQWwCQWwBAbgFAbgFAbgEAuQUAuQUA5BYA5BYA5BYAkFsAkFsAkFsAQG4BQG4BALkFALkFALkFAEaplXOOiJSSWQBA5YqiiIh21361Ukp1nBZolGZe6dYfM2zIDMsND5MBoHZyCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAPSKVs45IlJKZgEAlSuKIiLaXfvVSinVcVqgUZp5pVt/zLAhMyw3PEwGgNrJLQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ANArWjnniEgpmQUAVK4oiohod+1XK6VUx2mBRmnmlW79McOGzLDc8DAZAGontwAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAyC0AyC0AyC0AILcAILcAILcAgNwCgNwCAHILAHILAHILAMgtAMgtAMgtACC3ACC3AIDcAoDcAoDcAgCj1Mo5R0RKySwAoHJFUUREu2u/WimlOk4LNEozr3Trjxk2ZIblhofJAFA7uQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgB6RSvnHBEpJbMAgMoVRRER7a79aqWU6jgt0CjNvNKtP2bYkBmWGx4mA0Dt5BYA5BYA5BYAkFsAkFsAkFsAQG4BQG4BALkFALkFALkFAOQWAOQWAOQWAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQC5BQDkFgDkFgCQWwCQWwDoFa2cc0SklMwCACpXFEVEtLv2q5VSquO0QKM080q3/phhQ2ZYbniYDAC1k1sAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgGAUWrlnCMipWQWAFC5oigiot21X62UUh2nBRqlmVe69ccMGzLDcsPDZACondwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAvaKVc46IlJJZAEDliqL4O7cAQH08TAYAuQUAuQUA5BYA5BYA5BYA5P9ZRQAACk9JREFUkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsA4G/t8j86nY5ZAEDlysK2u/YBemaNs6yZYUNaGx4mA8AYkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFG6/XXX7/44osXLFjw888/D744MDCwbNmyDRs2jPglw48+88wz55133i233PLnn38Of//wo/39/XfeeefcuXPfeuutwbd99NFHl1122Zw5c7Zt2zb44iOPPHLuuefed999+9wMI+KVV155/PHHd/dVXUdH/Pj/foYDAwN333332WefnVKq6/PnnHPOd911VwboIRUua5s2bdpvv/3KNfOmm24qX9yyZcvMmTMj4uWXXx7+JcOPvv3224ML72233db1/hGP3nvvvbNnz962bdukSZO++OKLnPMPP/xwyCGHlG8744wzyrcNrdHq1av3oRn+8MMP119/fUTceuutw79k+NERP34lM7znnnsGv3bt2rV1zNDdLcBevPDCC5s3b16xYkVErFu3LiJ27dr15ptvfvfddyO+f8SjTz755JIlSy666KKIWLlyZdeXDD/a39+/dOnSE0444YgjjoiIxx57LCKeeuqpBQsW3HjjjRHx7rvvbtmypb+//9NPP/3666+vu+66wX+8fWKGEbF+/frdzXDEo8M/flUzfO2115YvXz59+vQR/+24uwUYizuz8q4o53zooYeeeOKJg6/fcMMNu7u7HX701VdfLW+t9t9//1ar1d/fP/TNw49u3LgxIhYvXpxznjZt2plnnplzfuWVV8r3n3HGGeXj2R9//HHnzp05582bN0fEokWL9q0ZPv3007u7ux1+dPjHr2SGW7du/fzzz3POa9eujYhzzjnH3S3Af+DII48sb05+/fXX8vFmady4cXv4qq6jF1xwQURMmTLl6KOPPvzww/v6+vZ8dNOmTYMnGdy98MILy/efdNJJETFt2rTJkycfeOCBEfHzzz+PGzfummuu6eEZDv/4lcxwxowZRx999O5OWxW5BRiVZ599dmBg4PLLL/+X59m5c+d5552316Pbt28fTEWr1dqxY8fvv/8+9G1HHnnk//73v8FXVq1adeKJJx533HH/T2bY9fErmeHOnTsjYg//duQWoPZOzJs375dffrnyyiv/zXm+/fbb7du3L1y4cK9Hy6W/1Gq1yvvXwVc2btxYFMXg7qJFix5++OEPPvjg9ttv7/kZDv/4lcywfGXy5Mlz5syRW4D/xqxZs1auXNlqtT788MPyO4L/zIsvvnjJJZecddZZez069GnzwMBAREyYMKHc/eyzz77//vubb7558A2LFy8uv1Vc14/5NGmGwz9+JTOMiDVr1txxxx0TJ06UW4D/zPz588vvjI74G5+jkXNOKS1btmw0Rw8++OChqRg3btwBBxxQ7i5duvTBBx8cWoV2u718+fJjjjnmp59+6vqt1h6b4Ygfv5IZbt++fdOmTburuNwCjJ2rrroqIsrfKvkHVq9ePWvWrBkzZkTEBx98sOej5cZff/1VpmL69OnlvdqXX3751VdfXX311RHx/vvvD375uHHj5s6dO3HixPInp3p1hrv7+P9+hg888MCjjz46YcKEbdu2ffPNN3ILMNa2bt1abhx11FETJ0489thjB++lhr7tjTfemDlz5hdffDHi0b/++uv+++/v6+tbunTpggULygV93rx55R9YGH709NNP7+vr+/XXX8tUnHzyyeV57rzzzhkzZixdurTT6axZs2bXrl2D/41HHXXUqaee2sMzHP7xK5lhRHzyyScbNmzYsGHDkiVLrr322kmTJlU/Ar93C/i92z0ov8u4atWqnPPq1auH/kGo8i9LPP/88+Xu/PnzI2LZsmUjHn3ooYeGrr1btmz59NNPyweeIx7NOV966aU33njjH3/8MX78+PI8GzduHPr9yBUrVixZsmTSpEkff/xxzvmmm26q6S8i1TfDVatWRcTNN9884gy7jg7/+JXMMOd8xRVXDL5y2GGH1TFDuQXkdk+++uqrQw45pK+vb/bs2UVR/PbbbznngYGBJ554YurUqRFxzjnnvPfeeznn8k8Wv/rqq8OP/vjjjwcddNDfzxX7+nbt2vXLL79MnTr1rLPOGvFo+Zcrjj/++IULF86ZM6f8hzn//POHFmX9+vUvvfTS+PHjp0yZcs0119x777370AxzzuvWrTvttNMiYtq0ac8999zQGY54dPjHr2SGb7755tBXZs6cKbcAY52KnPOOHTveeeedrVu37vlt/f395R3V6G3btm3Hjh17eMP3339ftnzPJ3nrrbe++eYbM/zHMxyD/x22fVcGYM8mTZpU/v8N7OVnYfr6Br8lOUp7/Ymhgw8+eOiP1+7uJP/4J4/McMz4USkAkFsA2Pe1cs4R0el0zAIAKlcW1t0tANRObgGgdu2uu12A3tDpdCxrZtiEGbq7BYAxIrcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAo9TKOUdEp9MxCwCoXFnYdtc+QM+scZY1M2xIa8PDZAAYA3ILAHILAHILAMgtAMgtAMgtACC3ACC3AIDcAoDcAoDcAgByCwByCwByCwDILQDILQAgtwAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAyC0AyC0A9IpWzjkiOp2OWQBA5crCtrv2AXpmjbOsmWFDWhseJgPAGJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BoFe0cs4R0el0zAIAKlcWtt21D9Aza5xlzQwb0trwMBkAxoDcAoDcAoDcAgByCwByCwByCwDILQDILQAgtwAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAyC0AyC0AyC0AILcAILcAILcAgNwCgNwCAHILAHILAHILAIxSK+ccEZ1OxywAoHJlYdtd+wA9s8ZZ1sywIa0ND5MBYAzILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ANArWjnniOh0OmYBAJUrC9vu2gfomTXOsmaGDWlteJgMAGNAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BYBe0co5R0Sn0zELAKhcWdj/A9m2v4t4h0Y9AAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y83 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 xe h3 y8d ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c xf y8e wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 7 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 ye4 ff4 fsb fc1 sc0 ls0 ws0">Rachunek <span class="_ _e"></span><span class="ff5">zy<span class="_ _0"></span>sków <span class="_ _e"></span>i <span class="_ _10"></span>strat <span class="_ _10"></span>wraz <span class="_ _e"></span>ze<span class="ff4"> sprawozdaniem <span class="_ _10"></span>z </span>całko<span class="_ _0"></span>witych <span class="_ _10"></span>dochodów<span class="ff4"> </span></span></div><div class="t m0 x1 h18 ye5 ff4 fsb fc1 sc0 ls0 ws0">DataWalk S.A. </div></div><div class="c x1 ye6 w26 h25"><div class="t m0 x2b h1d ye7 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c ye6 w27 h25"><div class="t m0 xc h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Rachunek zysków i s<span class="_ _1"></span>trat<span class="ff4"> </span></div></div><div class="c x20 ye6 w28 h25"><div class="t m0 x19 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">nr </div><div class="t m0 x1c h1a ye9 ff4 fsc fc0 sc0 ls0 ws0">noty </div></div><div class="c x2d ye6 w29 h25"><div class="t m0 x19 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff5">–</span> </div><div class="t m0 x22 h1a ye9 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x2e ye6 w2a h25"><div class="t m0 x19 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 <span class="ff5">–</span> </div><div class="t m0 x22 h1a ye9 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 yea w26 h1b"><div class="t m0 x2b h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yea w27 h1b"><div class="t m0 x5 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Działalność kontynuowana<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x20 yea w28 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yea w29 h1b"><div class="t m0 x2f h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2e yea w2a h1b"><div class="t m0 x2f h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yeb w26 h1b"><div class="t m0 x30 h1a y6 ff4 fsc fc0 sc0 ls6 ws0">A.<span class="ls0"> </span></div></div><div class="c x2c yeb w27 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff4"> </span></div></div><div class="c x20 yeb w28 h1b"><div class="t m0 x19 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">24 </div></div><div class="c x2d yeb w29 h1b"><div class="t m0 x31 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x2e yeb w2a h1b"><div class="t m0 x31 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x1 yec w26 h1b"><div class="t m0 x30 h1a y6 ff4 fsc fc0 sc0 ls8 ws0">B.<span class="ls0"> </span></div></div><div class="c x2c yec w27 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Koszty operacyjne razem </div></div><div class="c x20 yec w28 h1b"><div class="t m0 x19 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">25 </div></div><div class="c x2d yec w29 h1b"><div class="t m0 x31 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">51 274 </div></div><div class="c x2e yec w2a h1b"><div class="t m0 x31 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">62 591 </div></div><div class="c x1 yed w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yed w27 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zużycie surowców i materiałów<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x20 yed w28 h1b"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yed w29 h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">207<span class="ls0"> </span></div></div><div class="c x2e yed w2a h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">605<span class="ls0"> </span></div></div><div class="c x1 yef w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yef w27 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Świadczenia pracownicze<span class="ff3"> </span></div></div><div class="c x20 yef w28 h1b"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yef w29 h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">010 </span></div></div><div class="c x2e yef w2a h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 656 </div></div><div class="c x1 yf0 w26 h1b"><div class="t m0 x2b h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf0 w27 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Świadczenia pracownicze<span class="ff3"> <span class="_ _1"></span></span>–<span class="ff3"> </span>płatności w formie akcji<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x20 yf0 w28 h1b"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf0 w29 h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">12 517 </div></div><div class="c x2e yf0 w2a h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">29 037 </div></div><div class="c x1 yf1 w26 h27"><div class="t m0 x2b h1d yf2 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf1 w27 h27"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x20 yf1 w28 h27"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf1 w29 h27"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 566 </div></div><div class="c x2e yf1 w2a h27"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 058 </div></div><div class="c x1 yf3 w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf3 w27 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Usługi obce<span class="ff3"> </span></div></div><div class="c x20 yf3 w28 h1b"><div class="t m0 x22 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf3 w29 h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">28 153 </div></div><div class="c x2e yf3 w2a h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">23 396 </div></div><div class="c x1 yf4 w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf4 w27 h1b"><div class="t m0 x5 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Inne koszty operacyjne </div></div><div class="c x20 yf4 w28 h1b"><div class="t m0 x22 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf4 w29 h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8<span class="ls3">21</span> </div></div><div class="c x2e yf4 w2a h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">838<span class="ls0"> </span></div></div><div class="c x1 yf5 w26 h1b"><div class="t m0 x30 h1a y9e ff4 fsc fc0 sc0 ls6 ws0">C.<span class="ls0"> </span></div></div><div class="c x2c yf5 w27 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wynik brutto ze sprzedaży <span class="ff4"> </span></div></div><div class="c x20 yf5 w28 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf5 w29 h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-31 993 </div></div><div class="c x2e yf5 w2a h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-38 430 </div></div><div class="c x1 yf6 w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf6 w27 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe przychody operacyjne<span class="ff3"> </span></div></div><div class="c x20 yf6 w28 h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">26 </div></div><div class="c x2d yf6 w29 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">184 </span></div></div><div class="c x2e yf6 w2a h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">373<span class="ls0"> </span></div></div><div class="c x1 yf7 w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf7 w27 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe koszty operacyjne<span class="ff3"> </span></div></div><div class="c x20 yf7 w28 h1b"><div class="t m0 x19 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">27 </div></div><div class="c x2d yf7 w29 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">9 405 </div></div><div class="c x2e yf7 w2a h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 249 </div></div><div class="c x1 y36 w26 h1b"><div class="t m0 x2b h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y36 w27 h1b"><div class="t m0 x5 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Strata (zysk<span class="ff2">) z tytułu<span class="_ _1"></span> oczekiwanych strat kredytowych</span> </div></div><div class="c x20 y36 w28 h1b"><div class="t m0 x16 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">9 </div></div><div class="c x2d y36 w29 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">473</span> </div></div><div class="c x2e y36 w2a h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">288<span class="ls0"> </span></div></div><div class="c x1 yf8 w26 h1b"><div class="t m0 x30 h1a y6 ff4 fsc fc0 sc0 ls6 ws0">D.<span class="ls0"> </span></div></div><div class="c x2c yf8 w27 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Wynik operacyjny </div></div><div class="c x20 yf8 w28 h1b"><div class="t m0 x22 h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yf8 w29 h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-39 741 </div></div><div class="c x2e yf8 w2a h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-43 594 </div></div><div class="c x1 yf9 w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yf9 w27 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c x20 yf9 w28 h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">28 </div></div><div class="c x2d yf9 w29 h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">242 </span></div></div><div class="c x2e yf9 w2a h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 439 </div></div><div class="c x1 yfa w26 h1b"><div class="t m0 x2b h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yfa w27 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c x20 yfa w28 h1b"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x2d yfa w29 h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">16 <span class="ls0">982 </span></div></div><div class="c x2e yfa w2a h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">16 967 </div></div><div class="c x1 yfb w26 h1b"><div class="t m0 x30 h1a y6 ff4 fsc fc0 sc0 ls8 ws0">E.<span class="ls0"> </span></div></div><div class="c x2c yfb w27 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Wynik przed opoda<span class="_ _1"></span>tkowaniem </div></div><div class="c x20 yfb w28 h1b"><div class="t m0 x22 h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yfb w29 h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-55 481 </div></div><div class="c x2e yfb w2a h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-59 122 </div></div><div class="c x1 yfc w26 h1f"><div class="t m0 x2b h1d yfd ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yfc w27 h1f"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Podatek dochodowy </div></div><div class="c x20 yfc w28 h1f"><div class="t m0 x19 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x2d yfc w29 h1f"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">715<span class="ls0"> </span></div></div><div class="c x2e yfc w2a h1f"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 850 </div></div><div class="c x1 yfe w26 h1e"><div class="t m0 x30 h1a y6 ff4 fsc fc0 sc0 lsb ws0">F.<span class="ls0"> </span></div></div><div class="c x2c yfe w27 h1e"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto z działalności ko<span class="_ _1"></span>ntynuowanej<span class="ff4"> </span></div></div><div class="c x20 yfe w28 h1e"><div class="t m0 x22 h1a yee ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yfe w29 h1e"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x2e yfe w2a h1e"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x1 yff w26 h1b"><div class="t m0 x2b h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c yff w27 h1b"><div class="t m0 x5 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Działalność zaniechana<span class="ff7"> </span></div></div><div class="c x20 yff w28 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d yff w29 h1b"><div class="t m0 x2f h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2e yff w2a h1b"><div class="t m0 x2f h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y100 w26 h1b"><div class="t m0 x2b h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y100 w27 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto z działalności zaniechanej<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x20 y100 w28 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d y100 w29 h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y100 w2a h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y101 w26 h1b"><div class="t m0 x30 h1a y9e ff4 fsc fc0 sc0 lsc ws0">G.<span class="ls0"> </span></div></div><div class="c x2c y101 w27 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto<span class="ff3"> </span></div></div><div class="c x20 y101 w28 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2d y101 w29 h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-56 196<span class="ff3"> </span></div></div><div class="c x2e y101 w2a h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-<span class="ls3">61 </span>972 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y102 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y103 w2b h19"><div class="t m0 xc h1a yca ff5 fsc fc0 sc0 ls0 ws0">Sprawozdanie z całko<span class="_ _1"></span>witych dochodów<span class="ff4"> </span></div></div><div class="c x2d y103 w2c h19"><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 - </div><div class="t m0 x22 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x2e y103 w2d h19"><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 - </div><div class="t m0 x22 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x1 y104 w2b h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto </div></div><div class="c x2d y104 w2c h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x2e y104 w2d h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x1 y105 w2b h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Inne całkowite dochody<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x2d y105 w2c h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y105 w2d h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y106 w2b h1b"><div class="t m0 x5 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0">Pozycje nie przenoszone do wyniku finansowego<span class="_ _1"></span> </span></div></div><div class="c x2d y106 w2c h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y106 w2d h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y107 w2b h1f"><div class="t m0 x5 h1d y108 ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0">Pozycje przenoszone do wyniku <span class="_ _1"></span>finansowego, w tym: </span></div></div><div class="c x2d y107 w2c h1f"><div class="t m0 x17 h28 y108 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y107 w2d h1f"><div class="t m0 x17 h28 y108 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y109 w2b h1b"><div class="t m0 x12 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">a)<span class="ff9 ls0">  <span class="ffa">Różnice kursowe z wyceny jednostek działających za granicą<span class="_ _1"></span><span class="ff8"> </span></span></span></div></div><div class="c x2d y109 w2c h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y109 w2d h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y10a w2b h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Całkowite dochody<span class="ff4"> </span></div></div><div class="c x2d y10a w2c h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x2e y10a w2d h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y10b ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y10c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y10d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y10e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y10f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y110 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y111 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y112 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi xc y113 w17 h29" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y83 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 xe h3 y8d ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c xf y8e wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 8 </div></div><div class="c x1 y114 w2e h2a"><div class="t m0 x9 h1a y115 ff5 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto na jedną akcję<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x2d y114 w29 h2a"><div class="t m0 x19 h2b y116 ff4 fs3 fc0 sc0 ls0 ws0">01.01.2023<span class="_ _1"></span> - </div><div class="t m0 x27 h2b ye9 ff4 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fsc"> </span></div></div><div class="c x2e y114 w2f h2a"><div class="t m0 x19 h2b y116 ff4 fs3 fc0 sc0 ls0 ws0">01.01.2022<span class="_ _1"></span> - </div><div class="t m0 x27 h2b ye9 ff4 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fsc"> </span></div></div><div class="c x1 y117 w2e h1b"><div class="t m0 x5 h26 y6 ff6 fsc fc0 sc0 ls0 ws0">Z działalności <span class="ff7">kontynuo<span class="_ _1"></span>wanej </span></div></div><div class="c x2d y117 w29 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y117 w2f h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y118 w2e h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x2d y118 w29 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 132 988 </div></div><div class="c x2e y118 w2f h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 969 263 </div></div><div class="c x1 y119 w2e h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto na jedną akcję (w PLN)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x2d y119 w29 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-1<span class="ls3">0,95</span> </div></div><div class="c x2e y119 w2f h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-12,47 </div></div><div class="c x1 y11a w2e h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rozwodniona ilość ak<span class="_ _1"></span>cji<span class="ff3"> </span></div></div><div class="c x2d y11a w29 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 439 862 </div></div><div class="c x2e y11a w2f h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 094 412 </div></div><div class="c x1 y11b w2e h1e"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rozwodniony zysk (strata) netto n<span class="_ _1"></span>a jedną akcję (w PLN)<span class="ff3"> </span></div></div><div class="c x2d y11b w29 h1e"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-1<span class="ls3">0,</span>33 </div></div><div class="c x2e y11b w2f h1e"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-12,16 </div></div><div class="c x1 y11c w2e h1b"><div class="t m0 x5 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Z działalności <span class="ff7">zaniechanej<span class="_ _1"></span> </span></div></div><div class="c x2d y11c w29 h1b"><div class="t m0 x2f h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y11c w2f h1b"><div class="t m0 x2f h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y11d w2e h1b"><div class="t m0 x5 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">Liczba akcji<span class="ff4"> </span></div></div><div class="c x2d y11d w29 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 132 988 </div></div><div class="c x2e y11d w2f h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 969 263 </div></div><div class="c x1 y11e w2e h1b"><div class="t m0 x5 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto na jedną akcję (w PLN)<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x2d y11e w29 h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y11e w2f h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y11f w2e h1b"><div class="t m0 x5 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Rozwodniona ilość ak<span class="_ _1"></span>cji<span class="ff4"> </span></div></div><div class="c x2d y11f w29 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 439 862 </div></div><div class="c x2e y11f w2f h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 094 412 </div></div><div class="c x1 y120 w2e h1f"><div class="t m0 x5 h1a y108 ff2 fsc fc0 sc0 ls0 ws0">Rozwodniony zysk (strata) netto n<span class="_ _1"></span>a jedną akcję (w PLN)<span class="ff4"> </span></div></div><div class="c x2d y120 w29 h1f"><div class="t m0 x33 h1d y108 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2e y120 w2f h1f"><div class="t m0 x33 h1d y108 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y121 w2e h1b"><div class="t m0 x5 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Z działalności kontynuowanej<span class="_ _1"></span><span class="ff7"> i zaniechanej </span></div></div><div class="c x2d y121 w29 h1b"><div class="t m0 x2f h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y121 w2f h1b"><div class="t m0 x5 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y122 w2e h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x2d y122 w29 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 132 988 </div></div><div class="c x2e y122 w2f h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 969 263 </div></div><div class="c x1 y123 w2e h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto na jedną akcję (w PLN)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x2d y123 w29 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-1<span class="ls3">0,95</span> </div></div><div class="c x2e y123 w2f h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-12,47 </div></div><div class="c x1 y124 w2e h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rozwodniona ilość ak<span class="_ _1"></span>cji<span class="ff3"> </span></div></div><div class="c x2d y124 w29 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 439 862 </div></div><div class="c x2e y124 w2f h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 094 412 </div></div><div class="c x1 y125 w2e h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rozwodniony zysk (strata) netto n<span class="_ _1"></span>a jedną akcję (w PLN)<span class="ff3"> </span></div></div><div class="c x2d y125 w29 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-1<span class="ls3">0,33</span> </div></div><div class="c x2e y125 w2f h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-12,16 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h7 ya4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y126 ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _e"> </span>zysku<span class="_ _1"></span> <span class="_ _e"> </span>(straty) <span class="_ _e"> </span>netto <span class="_ _e"> </span>przy<span class="_ _1"></span>padającego/przypadającej  na <span class="_ _10"> </span>jed<span class="_ _1"></span>ną <span class="_ _e"> </span>akcję <span class="_ _e"> </span>obliczo<span class="_ _1"></span>no <span class="_ _e"> </span>w <span class="_ _e"> </span>stosunku <span class="_ _e"> </span>d<span class="_ _1"></span>o <span class="_ _e"> </span>średniej </div><div class="t m0 x1 h7 y127 ff2 fs3 fc0 sc0 ls0 ws0">ważonej liczby akcji <span class="_ _0"></span>Spółki dla<span class="ff3"> danego<span class="_ _1"></span> okresu. </span>Obliczona <span class="_ _0"></span>w ten <span class="_ _0"></span>sposób liczba akcji <span class="_ _0"></span>w 20<span class="ff3">23 r. <span class="_ _0"></span><span class="ff2">wynosiła <span class="ff3">5 132 988 </span></span></span></div><div class="t m0 x1 h7 y128 ff3 fs3 fc0 sc0 ls0 ws0">szt., z kolei <span class="_ _1"></span><span class="lsd">w </span>roku 2022<span class="_ _1"></span> <span class="ff2">średnia ważona ilo<span class="_ _1"></span>ść akcji Spółk<span class="_ _1"></span>i wyniosła</span> 4 969<span class="_ _1"></span> 263 szt. </div><div class="t m0 x1 h7 y129 ff2 fs3 fc0 sc0 ls0 ws0">Średnia <span class="_ _10"></span>ważona <span class="_ _a"></span>r<span class="_ _1"></span>ozwodniona <span class="_ _10"></span>liczba <span class="_ _a"></span>akcji <span class="_ _10"></span>Spółki <span class="_ _11"></span>w <span class="_ _11"></span>20<span class="_ _1"></span><span class="ff3">23<span class="_ _1"></span> <span class="_ _11"></span></span>r. <span class="_ _11"></span>wyniosła <span class="_ _10"> </span><span class="ff3">5 <span class="_ _11"></span>439 <span class="_ _11"></span>86<span class="_ _1"></span>2 <span class="_ _11"></span><span class="fsc">szt., <span class="_ _11"></span>w <span class="_ _a"></span>ty<span class="_ _1"></span>m <span class="_ _11"></span>306 <span class="_ _11"></span>874 <span class="_ _11"></span></span>szt. <span class="_ _11"></span>akcji </span></div><div class="t m0 x1 h7 y12a ff3 fs3 fc0 sc0 ls0 ws0">w ramach programu motywacyjnego, podczas gdy <span class="_ _0"></span>w <span class="_ _5"></span>2<span class="_ _1"></span>022 <span class="ff2">r. <span class="_ _0"></span>średnia ta<span class="ff3"> </span>wyniosła <span class="ff3">5 <span class="_ _5"></span>0<span class="_ _1"></span>94 <span class="ls3">412</span><span class="fsc"> <span class="_ _0"></span>szt., w tym <span class="_ _0"></span>125 1<span class="_ _0"></span>48<span class="fs3"> szt.<span class="_ _0"></span> </span></span></span></span></div><div class="t m0 x1 h7 y12b ff3 fs3 fc0 sc0 ls0 ws0">akcji w ramac<span class="_ _1"></span>h programu motywacyjneg<span class="_ _1"></span>o. </div><div class="t m0 x1 h7 y12c ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w30 h2c" ><div class="pc pc9 w30 h2c"><img class="bi xc y12d w31 h2d" alt="" 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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x1 h10 y12e ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x1 h10 y12f ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x37 h3 y130 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x38 h3 y131 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x39 y132 w33 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | 9 </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x1 h18 y133 ff4 fsb fc1 sc0 ls0 ws0">Sprawozdanie <span class="ff5">ze zm<span class="_ _0"></span>ian w kapit<span class="_ _0"></span>ale własnym<span class="ff4"> DataWalk S.<span class="_ _0"></span>A. </span></span></div></div><div class="c x2f y134 w34 h2e"><div class="t m0 x8 h1a y135 ff5 fsc fc0 sc0 ls0 ws0">Zestawienie zmian w ka<span class="_ _1"></span>pitale własnym<span class="ff4"> </span></div></div><div class="c x3a y134 w35 h2e"><div class="t m0 x3b h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Kapitał      </div><div class="t m0 x3b h1a y137 ff4 fsc fc0 sc0 ls0 ws0">akcyjny </div></div><div class="c x3c y134 w35 h2e"><div class="t m0 x22 h30 y138 ff5 fs2 fc0 sc0 ls0 ws0">Kapitał ze </div><div class="t m0 x8 h30 y139 ff5 fs2 fc0 sc0 ls0 ws0">sprzedaży akcji </div><div class="t m0 x16 h30 y13a ff5 fs2 fc0 sc0 ls0 ws0">powyżej ich </div><div class="t m0 x3d h30 y13b ff5 fs2 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x27 h31 y13c ff4 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">n</span><span class="fc4 sc0">o</span><span class="fc4 sc0">m</span><span class="fc4 sc0">i</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0">l</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="fc4 sc0">j</span><span class="fc4 sc0"> </span></div></div><div class="c x3e y134 w36 h2e"><div class="t m0 x3f h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x3d h1a y137 ff5 fsc fc0 sc0 ls0 ws0">kapitały<span class="ff4"> </span></div></div><div class="c x40 y134 w35 h2e"><div class="t m0 x3b h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x16 h1a y137 ff4 fsc fc0 sc0 ls0 ws0">rezerwowy </div></div><div class="c x41 y134 w37 h2e"><div class="t m0 x8 h1a y13d ff4 fsc fc0 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x16 h1a y135 ff4 fsc fc0 sc0 ls0 ws0">wynik z lat </div><div class="t m0 x22 h1a y13e ff5 fsc fc0 sc0 ls0 ws0">ubiegłych<span class="ff4"> </span></div></div><div class="c x42 y134 w38 h2e"><div class="t m0 x43 h1a y136 ff4 fsc fc0 sc0 ls0 ws0">Wynik </div><div class="t m0 x22 h1a y137 ff4 fsc fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x44 y134 w37 h2e"><div class="t m0 x30 h1a y135 ff5 fsc fc0 sc0 ls0 ws0">Kapitały razem<span class="ff4"> </span></div></div><div class="c x2f y13f w34 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Stan na początek okresu<span class="_ _1"></span> 01.01.202<span class="ff4">3 </span></div></div><div class="c x3a y13f w39 h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x3c y13f w35 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x3e y13f w36 h1b"><div class="t m0 x47 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x40 y13f w35 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31 653 </div></div><div class="c x41 y13f w37 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-76 644 </div></div><div class="c x42 y13f w38 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x44 y13f w37 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">75 483 </div></div><div class="c x2f y140 w34 h23"><div class="t m0 x14 h2f y141 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenie (zmniejszenie) wartoś<span class="_ _1"></span>ci </div><div class="t m0 x14 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ka</span><span class="fc4 sc0">pita</span><span class="fc4 sc0">łu </span><span class="fc4 sc0">wła</span><span class="fc4 sc0">s</span><span class="fc4 sc0">neg</span><span class="fc4 sc0">o</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y140 w39 h23"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y140 w35 h23"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y140 w36 h23"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y140 w35 h23"><div class="t m0 x48 h1a yca ff4 fsc fc0 sc0 ls0 ws0">11 923 </div></div><div class="c x41 y140 w37 h23"><div class="t m0 x49 h1a yca ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x42 y140 w38 h23"><div class="t m0 x47 h1a yca ff4 fsc fc0 sc0 ls0 ws0">5 776 </div></div><div class="c x44 y140 w37 h23"><div class="t m0 x49 h1a yca ff4 fsc fc0 sc0 ls0 ws0">-44 273 </div></div><div class="c x2f y142 w34 h1b"><div class="t m0 x14 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Całkowite dochody<span class="ff4"> </span></div></div><div class="c x3a y142 w39 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x3c y142 w35 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x3e y142 w36 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x40 y142 w35 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x41 y142 w37 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x42 y142 w38 h1b"><div class="t m0 x49 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">56 </span>196<span class="ff4"> </span></div></div><div class="c x44 y142 w37 h1b"><div class="t m0 x49 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">-56 196<span class="ff4"> </span></div></div><div class="c x2f y143 w34 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls5 ws0">    <span class="ls0">Wynik okresu </span></div></div><div class="c x3a y143 w39 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y143 w35 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y143 w36 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y143 w35 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y143 w37 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y143 w38 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x44 y143 w37 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x2f y144 w34 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Podwyższenie kapitału<span class="_ _1"></span> zakładowego<span class="ff3"> </span></div></div><div class="c x3a y144 w39 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y144 w35 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y144 w36 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y144 w35 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y144 w37 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y144 w38 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x44 y144 w37 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y145 w34 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Podział zysku za rok poprzedn<span class="_ _1"></span>i     </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zezn</span><span class="fc4 sc0">acze</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ie </span><span class="fc4 sc0">n</span><span class="fc4 sc0">a </span><span class="fc4 sc0">k</span><span class="fc4 sc0">ap</span><span class="fc4 sc0">itały</span><span class="_ _1"></span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y145 w39 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y145 w35 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y145 w36 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y145 w35 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y145 w37 h19"><div class="t m0 x49 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x42 y145 w38 h19"><div class="t m0 x48 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">61 972 </div></div><div class="c x44 y145 w37 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y146 w34 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zmiany kapitału wynikające zgodn<span class="_ _1"></span>ie       </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">z</span><span class="fc4 sc0"> </span><span class="fc4 sc0">MSSF2</span><span class="fc4 sc0"> </span></div></div><div class="c x3a y146 w39 h19"><div class="t m0 x17 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y146 w35 h19"><div class="t m0 x17 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y146 w36 h19"><div class="t m0 x17 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y146 w35 h19"><div class="t m0 x48 h1d yca ff3 fsc fc0 sc0 ls3 ws0">11 <span class="ls0">923 </span></div></div><div class="c x41 y146 w37 h19"><div class="t m0 x17 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y146 w38 h19"><div class="t m0 x17 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x44 y146 w37 h19"><div class="t m0 x48 h1d yca ff3 fsc fc0 sc0 ls0 ws0">11 923 </div></div><div class="c x2f y147 w34 h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na koniec o<span class="_ _1"></span>kresu 31.<span class="ls3">12</span>.2023 </div></div><div class="c x3a y147 w39 h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">51<span class="ls0">3 </span></div></div><div class="c x3c y147 w35 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x3e y147 w36 h1b"><div class="t m0 x47 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x40 y147 w35 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">43 576 </div></div><div class="c x41 y147 w37 h1b"><div class="t m0 x4a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-138 616 </div></div><div class="c x42 y147 w38 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x44 y147 w37 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31 210 </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x1 h7 y148 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f y149 w34 h2e"><div class="t m0 x8 h1a y135 ff5 fsc fc0 sc0 ls0 ws0">Zestawienie zmian w ka<span class="_ _1"></span>pitale własnym<span class="ff4"> </span></div></div><div class="c x3a y149 w35 h2e"><div class="t m0 x3b h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Kapitał     </div><div class="t m0 x3d h1a y137 ff4 fsc fc0 sc0 ls0 ws0">akcyjny </div></div><div class="c x3c y149 w35 h2e"><div class="t m0 x22 h30 y138 ff5 fs2 fc0 sc0 ls0 ws0">Kapitał ze </div><div class="t m0 x8 h30 y139 ff5 fs2 fc0 sc0 ls0 ws0">sprzedaży akcji </div><div class="t m0 x16 h30 y13a ff5 fs2 fc0 sc0 ls0 ws0">powyżej ich </div><div class="t m0 x3d h30 y13b ff5 fs2 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x27 h31 y13c ff4 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">n</span><span class="fc4 sc0">o</span><span class="fc4 sc0">m</span><span class="fc4 sc0">i</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0">l</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="fc4 sc0">j</span><span class="fc4 sc0"> </span></div></div><div class="c x3e y149 w36 h2e"><div class="t m0 x3f h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x3d h1a y137 ff5 fsc fc0 sc0 ls0 ws0">kapitały<span class="ff4"> </span></div></div><div class="c x40 y149 w35 h2e"><div class="t m0 x3b h2f y136 ff5 fsc fc0 sc0 ls0 ws0">Kapitał </div><div class="t m0 x16 h1a y137 ff4 fsc fc0 sc0 ls0 ws0">rezerwowy </div></div><div class="c x41 y149 w37 h2e"><div class="t m0 x8 h1a y13d ff4 fsc fc0 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x16 h1a y135 ff4 fsc fc0 sc0 ls0 ws0">wynik z lat </div><div class="t m0 x22 h1a y13e ff5 fsc fc0 sc0 ls0 ws0">ubiegłych<span class="ff4"> </span></div></div><div class="c x42 y149 w38 h2e"><div class="t m0 x43 h1a y136 ff4 fsc fc0 sc0 ls0 ws0">Wynik </div><div class="t m0 x22 h1a y137 ff4 fsc fc0 sc0 ls0 ws0">finansowy </div></div><div class="c x44 y149 w37 h2e"><div class="t m0 x30 h1a y135 ff5 fsc fc0 sc0 ls0 ws0">Kapitały razem<span class="ff4"> </span></div></div><div class="c x2f y14a w34 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Stan na początek okresu<span class="_ _1"></span> 01.01.202<span class="ff4">2 </span></div></div><div class="c x3a y14a w39 h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">489<span class="ls0"> </span></div></div><div class="c x3c y14a w35 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">133 859 </div></div><div class="c x3e y14a w36 h1b"><div class="t m0 x47 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x40 y14a w35 h1b"><div class="t m0 x47 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">2 771 </div></div><div class="c x41 y14a w37 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-65 746 </div></div><div class="c x42 y14a w38 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-10 897 </div></div><div class="c x44 y14a w37 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">70 440 </div></div><div class="c x2f y14b w34 h25"><div class="t m0 x14 h2f ye8 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenie (zmniejszenie) wartoś<span class="_ _1"></span>ci </div><div class="t m0 x14 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ka</span><span class="fc4 sc0">pita</span><span class="fc4 sc0">łu </span><span class="fc4 sc0">wła</span><span class="fc4 sc0">s</span><span class="fc4 sc0">neg</span><span class="fc4 sc0">o</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y14b w39 h25"><div class="t m0 xa h1a y92 ff4 fsc fc0 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x3c y14b w35 h25"><div class="t m0 x48 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">38 109 </div></div><div class="c x3e y14b w36 h25"><div class="t m0 x17 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y14b w35 h25"><div class="t m0 x48 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">28 882 </div></div><div class="c x41 y14b w37 h25"><div class="t m0 x49 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">-10 897 </div></div><div class="c x42 y14b w38 h25"><div class="t m0 x49 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">-51 075 </div></div><div class="c x44 y14b w37 h25"><div class="t m0 x47 h1a y92 ff4 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">044 </span></div></div><div class="c x2f y14c w34 h1b"><div class="t m0 x14 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Całkowite dochody<span class="ff4"> </span></div></div><div class="c x3a y14c w39 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x3c y14c w35 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x3e y14c w36 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x40 y14c w35 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x41 y14c w37 h1b"><div class="t m0 x17 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x42 y14c w38 h1b"><div class="t m0 x49 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">-61 972<span class="ff4"> </span></div></div><div class="c x44 y14c w37 h1b"><div class="t m0 x49 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">-61 972<span class="ff4"> </span></div></div><div class="c x2f y14d w34 h1b"><div class="t m0 x14 h1d y9e ff8 fsc fc0 sc0 ls5 ws0">    <span class="ls0">Wynik okresu<span class="ff3"> </span></span></div></div><div class="c x3a y14d w39 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y14d w35 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y14d w36 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y14d w35 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y14d w37 h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y14d w38 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x44 y14d w37 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x2f y14e w34 h1f"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Podwyższenie kapitału<span class="_ _1"></span> zakładowego<span class="ff3"> </span></div></div><div class="c x3a y14e w39 h1f"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x3c y14e w35 h1f"><div class="t m0 x48 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">38 109 </div></div><div class="c x3e y14e w36 h1f"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y14e w35 h1f"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y14e w37 h1f"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y14e w38 h1f"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x44 y14e w37 h1f"><div class="t m0 x48 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">38 134 </div></div><div class="c x2f y14f w34 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Podział zysku za rok poprzedn<span class="_ _1"></span>i </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zezn</span><span class="fc4 sc0">acze</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ie </span><span class="fc4 sc0">n</span><span class="fc4 sc0">a </span><span class="fc4 sc0">k</span><span class="fc4 sc0">ap</span><span class="fc4 sc0">itały</span><span class="_ _1"></span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y14f w39 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y14f w35 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y14f w36 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y14f w35 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x41 y14f w37 h19"><div class="t m0 x49 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-10 897 </div></div><div class="c x42 y14f w38 h19"><div class="t m0 x48 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">10 897 </div></div><div class="c x44 y14f w37 h19"><div class="t m0 x17 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y150 w34 h19"><div class="t m0 x14 h1d y151 ff3 fsc fc0 sc0 ls0 ws0">Zmiany <span class="ff2">kapitału wynik<span class="_ _1"></span>ające zgodnie </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">z</span><span class="fc4 sc0"> </span><span class="fc4 sc0">MSSF2</span><span class="fc4 sc0"> </span></div></div><div class="c x3a y150 w39 h19"><div class="t m0 x17 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3c y150 w35 h19"><div class="t m0 x17 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x3e y150 w36 h19"><div class="t m0 x17 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y150 w35 h19"><div class="t m0 x48 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">28 882 </div></div><div class="c x41 y150 w37 h19"><div class="t m0 x17 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x42 y150 w38 h19"><div class="t m0 x17 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x44 y150 w37 h19"><div class="t m0 x48 h1d y152 ff3 fsc fc0 sc0 ls0 ws0">28 882 </div></div><div class="c x2f y153 w34 h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na koniec o<span class="_ _1"></span>kresu 31.<span class="ls3">12</span>.2022 </div></div><div class="c x3a y153 w39 h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x3c y153 w35 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x3e y153 w36 h1b"><div class="t m0 x47 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x40 y153 w35 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31 653 </div></div><div class="c x41 y153 w37 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-76 644 </div></div><div class="c x42 y153 w38 h1b"><div class="t m0 x49 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x44 y153 w37 h1b"><div class="t m0 x48 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">75 483 </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi xc y154 w9 h32" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h3 y156 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c x40 y157 w3 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">10</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y158 ff4 fsb fc1 sc0 ls0 ws0">Sprawozdanie <span class="ff5">z p<span class="_ _0"></span>rzepływów pienię<span class="_ _0"></span>żnych<span class="ff4"> DataWa<span class="_ _0"></span>lk S.A. </span></span></div></div><div class="c x2f y159 w3a h19"><div class="t m0 xc h1a yca ff5 fsc fc0 sc0 ls0 ws0">Sprawozdanie z przepływó<span class="_ _1"></span>w pieniężnych<span class="ff4"> </span></div></div><div class="c x4c y159 w3b h19"><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023-</div><div class="t m0 x16 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x4d y159 w3c h19"><div class="t m0 xb h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -   <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div><div class="t m0 x16 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x2f y15a w3a h1b"><div class="t m0 x14 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Przepływy środków pieniężnych z działalności o<span class="_ _1"></span>peracyjnej<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x4c y15a w3b h1b"><div class="t m0 x14 h26 y9e ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y15a w3c h1b"><div class="t m0 x14 h26 y9e ff7 fsc fc8 sc0 ls0 ws0">  </div></div><div class="c x2f y15b w3a h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Zysk (strata) netto </div></div><div class="c x4c y15b w3b h1b"><div class="t m0 x46 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-56 196 </div></div><div class="c x4d y15b w3c h1b"><div class="t m0 x46 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-61 972 </div></div><div class="c x2f y15c w3a h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Korekty o pozycje: </div></div><div class="c x4c y15c w3b h1b"><div class="t m0 x32 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">36 088 </div></div><div class="c x4d y15c w3c h1b"><div class="t m0 x32 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">47 026 </div></div><div class="c x2f y15d w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- Amortyzacja </div></div><div class="c x4c y15d w3d h1b"><div class="t m0 x31 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 566 </div></div><div class="c x4d y15d w3c h1b"><div class="t m0 x31 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">3 058 </div></div><div class="c x2f y15e w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zyski (straty) z tytułu ró<span class="_ _1"></span>żnic kursowych</span> </div></div><div class="c x4c y15e w3d h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">106</span> </div></div><div class="c x4d y15e w3c h1b"><div class="t m0 x26 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y15f w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- Koszty odsetek </div></div><div class="c x4c y15f w3d h1b"><div class="t m0 x25 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x4d y15f w3c h1b"><div class="t m0 xa h28 y6 ff8 fsc fc0 sc0 ls3 ws0">47<span class="ls0"> </span></div></div><div class="c x2f y160 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- Przychody z odsetek i dywidend<span class="_ _1"></span> </div></div><div class="c x4c y160 w3d h1b"><div class="t m0 x32 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-1 711 </div></div><div class="c x4d y160 w3c h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">292</span> </div></div><div class="c x2f y161 w3a h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zysk (strata) z działa<span class="_ _1"></span>lności inwestycyjnej</span> </div></div><div class="c x4c y161 w3d h1e"><div class="t m0 x45 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">42</span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x4d y161 w3c h1e"><div class="t m0 x26 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">4<span class="fc4 sc0"> </span><span class="ls0"><span class="fc4 sc0"> </span></span></div></div><div class="c x2f y162 w3a h1f"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Odpis na utratę wartości inwestycji w jednostka<span class="_ _1"></span>ch zależnych</span> </div></div><div class="c x4c y162 w3d h1f"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">16<span class="ls0"> 848 </span></div></div><div class="c x4d y162 w3c h1f"><div class="t m0 x32 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x2f y66 w3a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Odpis na utratę wartości aktywów niematerialn<span class="_ _1"></span>ych </span> </div></div><div class="c x4c y66 w3d h1b"><div class="t m0 x31 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">9 029 </div></div><div class="c x4d y66 w3c h1b"><div class="t m0 x31 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">5 205 </div></div><div class="c x2f ya1 w3a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Koszt płatności w formie akcji (<span class="_ _1"></span>rozliczany w instrumen<span class="_ _1"></span>tach kapitałowych<span class="_ _1"></span></span>) </div></div><div class="c x4c ya1 w3d h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">11 923 </div></div><div class="c x4d ya1 w3c h1b"><div class="t m0 x32 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">28 882 </div></div><div class="c x2f ya2 w3a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Koszt płatności w formie akcji <span class="_ _1"></span>(rozliczany w środkach pieniężnych<span class="_ _1"></span></span>) </div></div><div class="c x4c ya2 w3d h1b"><div class="t m0 x29 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">594<span class="ls0"> </span></div></div><div class="c x4d ya2 w3c h1b"><div class="t m0 x29 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x2f ya3 w3a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- Zmiana stanu <span class="ffa">należn<span class="_ _1"></span>ości</span> </div></div><div class="c x4c ya3 w3d h1b"><div class="t m0 x29 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">422<span class="ls0"> </span></div></div><div class="c x4d ya3 w3c h1b"><div class="t m0 x32 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-2 047 </div></div><div class="c x2f ya4 w3a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zmiana stanu należności<span class="_ _1"></span></span> <span class="ffa">–</span> <span class="ffa">konwersja na udziały</span> </div></div><div class="c x4c ya4 w3d h1b"><div class="t m0 x32 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-6 378 </div></div><div class="c x4d ya4 w3c h1b"><div class="t m0 x46 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-10 451 </div></div><div class="c x2f ya5 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- Zmiana stanu rezerw </div></div><div class="c x4c ya5 w3d h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">491</span> </div></div><div class="c x4d ya5 w3c h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">638<span class="ls0"> </span></div></div><div class="c x2f ya6 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zmiana stanu zobowiązań <span class="_ _1"></span>innych niż z tytułu programu motywacyjnego<span class="_ _1"></span></span> </div></div><div class="c x4c ya6 w3d h1b"><div class="t m0 x25 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">35<span class="ls0"> </span></div></div><div class="c x4d ya6 w3c h1b"><div class="t m0 x31 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 260 </div></div><div class="c x2f y163 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zmiana stanu rozliczeń międzyokreso<span class="_ _1"></span>wych</span> </div></div><div class="c x4c y163 w3d h1b"><div class="t m0 x31 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 315 </div></div><div class="c x4d y163 w3c h1b"><div class="t m0 x31 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 851 </div></div><div class="c x2f y164 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">Zmiana stanu aktywów i zobowiązań z tytułu umów<span class="_ _1"></span></span> </div></div><div class="c x4c y164 w3d h1b"><div class="t m0 x25 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">32<span class="ls0"> </span></div></div><div class="c x4d y164 w3c h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">605</span> </div></div><div class="c x2f y165 w3a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- Inne korekty </div></div><div class="c x4c y165 w3d h1b"><div class="t m0 x45 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">35</span> </div></div><div class="c x4d y165 w3c h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">399<span class="ls0"> </span></div></div><div class="c x2f y166 w3a h27"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Przepływy pieniężne netto z dzia<span class="_ _1"></span>łalności operacyjnej  <span class="ff4"> </span></div></div><div class="c x4c y166 w3b h27"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-20 108 </div></div><div class="c x4d y166 w3c h27"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-14 945 </div></div><div class="c x2f y167 w3a h1b"><div class="t m0 x14 h26 y9e ff6 fsc fc0 sc0 ls0 ws0">Przepływy środków pieniężnych z działalności inwestycyjnej<span class="_ _4"></span><span class="ff7"> </span></div></div><div class="c x4c y167 w3b h1b"><div class="t m0 x14 h26 y9e ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y167 w3c h1b"><div class="t m0 x14 h26 y9e ff7 fsc fc8 sc0 ls0 ws0">  </div></div><div class="c x2f y168 w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wydatki na nabycie wartości <span class="ff3">n<span class="_ _1"></span>iematerialnych </span></div></div><div class="c x4c y168 w3b h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">12 344 </div></div><div class="c x4d y168 w3c h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">11 478 </div></div><div class="c x2f y169 w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wydatki na nabycie rzeczowych aktywów trwałych<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x4c y169 w3b h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c x4d y169 w3c h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> </span></div></div><div class="c x2f y16a w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wpływy ze sprzedaży rzeczowych akty<span class="_ _1"></span>wów trwałych<span class="ff3"> </span></div></div><div class="c x4c y16a w3b h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">41<span class="ls0"> </span></div></div><div class="c x4d y16a w3c h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y16b w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wydatki netto na nabycie udziałów jednostek zależn<span class="_ _1"></span>ych<span class="ff3"> </span></div></div><div class="c x4c y16b w3b h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">10 470 </div></div><div class="c x4d y16b w3c h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6 470 </div></div><div class="c x2f y16c w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wpływ z tytułu lokat bankowy<span class="_ _1"></span>ch powyżej 3 <span class="_ _1"></span>miesięcy<span class="ff3"> </span></div></div><div class="c x4c y16c w3b h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8 <span class="ls3">00</span>0 </div></div><div class="c x4d y16c w3c h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">30 090 </div></div><div class="c x2f y16d w3a h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wypływ z tytułu lokat bankowych powyżej 3 miesięcy<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x4c y16d w3b h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 0<span class="ls9">90</span> </div></div><div class="c x4d y16d w3c h1b"><div class="t m0 x32 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">30 090 </div></div><div class="c x2f y16e w3a h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wpływy z otrzymanych do<span class="_ _1"></span>tacji rządowych<span class="ff3"> </span></div></div><div class="c x4c y16e w3b h1b"><div class="t m0 xa h1d y6 ff3 fsc fc0 sc0 ls0 ws0">35 </div></div><div class="c x4d y16e w3c h1b"><div class="t m0 xa h1d y6 ff3 fsc fc0 sc0 ls3 ws0">32<span class="ls0"> </span></div></div><div class="c x2f y16f w3a h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Otrzymane odsetki  </div></div><div class="c x4c y16f w3b h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 711 </div></div><div class="c x4d y16f w3c h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">292<span class="ls0"> </span></div></div><div class="c x2f y170 w3a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Przepływy pieniężne netto z dzia<span class="_ _1"></span>łalności inwestycyjnej<span class="ff4"> </span></div></div><div class="c x4c y170 w3b h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-21 143 </div></div><div class="c x4d y170 w3c h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-17 856 </div></div><div class="c x2f y171 w3a h1f"><div class="t m0 x14 h26 y6 ff6 fsc fc0 sc0 ls0 ws0">Przepływy środków pienięż<span class="_ _1"></span>nych z działalności finansowej<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x4c y171 w3b h1f"><div class="t m0 x14 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y171 w3c h1f"><div class="t m0 x14 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y172 w3a h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wpływy netto z tytułu emisji akcji<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x4c y172 w3b h1e"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4d y172 w3c h1e"><div class="t m0 x32 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">38 134 </div></div><div class="c x2f y173 w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Spłata zobowiązań <span class="_ _1"></span>z tytułu leasingu finansowego<span class="ff3"> </span></div></div><div class="c x4c y173 w3b h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">595<span class="ls0"> </span></div></div><div class="c x4d y173 w3c h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">667<span class="ls0"> </span></div></div><div class="c x2f y174 w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Odsetki zapłacone<span class="ff3"> </span></div></div><div class="c x4c y174 w3b h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x4d y174 w3c h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">47<span class="ls0"> </span></div></div><div class="c x2f y175 w3a h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Środki pieniężne netto z działalno<span class="_ _1"></span>ści finansowej<span class="ff4"> </span></div></div><div class="c x4c y175 w3b h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-<span class="ls3">682</span> </div></div><div class="c x4d y175 w3c h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">37 420 </div></div><div class="c x2f y176 w3a h1b"><div class="t m0 x14 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Zmiana <span class="ff5">netto stanu środkó<span class="_ _1"></span>w pieniężnych i ich ekwiwalentów<span class="_ _1"></span></span> </div></div><div class="c x4c y176 w3b h1b"><div class="t m0 x46 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-41 934 </div></div><div class="c x4d y176 w3c h1b"><div class="t m0 x31 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 619 </div></div><div class="c x2f y177 w3a h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty <span class="_ _1"></span>na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x4c y177 w3b h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">52 274 </div></div><div class="c x4d y177 w3c h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">47 655 </div></div><div class="c x2f y178 w3a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zmiana stanu z tytu<span class="_ _1"></span>łu różnic kursowych<span class="ff3"> </span></div></div><div class="c x4c y178 w3b h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">106<span class="ls0"> </span></div></div><div class="c x4d y178 w3c h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y179 w3a h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zmiana netto stanu środków p<span class="_ _1"></span>ieniężnych i ich ekwiwalentów<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x4c y179 w3b h1b"><div class="t m0 x46 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-41 828 </div></div><div class="c x4d y179 w3c h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 619 </div></div><div class="c x2f y17a w3a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty <span class="_ _1"></span>na koniec okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x4c y17a w3b h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x4d y17a w3c h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">52 274 </div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi xa y17b w3e h33" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAADkCAIAAAAq6/IlAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAAL0lEQVRYw+3JQQEAQAQAMC6JaPqnUOAksH2XWR0/LxZCCCGEEEIIIYQQQgghrsQAI4gCSawvhcMAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y22 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y17c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y17d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y17e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y17f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y97 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y180 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y16a w3f h34"><div class="t m0 xb h35 y181 ff5 fs8 fc1 sc0 ls0 ws0">Informacje objaśniaj<span class="_ _0"></span>ące </div><div class="t m0 xb h15 y182 ff4 fs8 fc1 sc0 lse ws0">do<span class="ls0"> sprawo<span class="_ _0"></span>zdania finansowego  </span></div><div class="t m0 xb h15 y8a ff4 fs8 fc3 sc0 ls0 ws0">DataWalk S.A.<span class="_ _0"></span><span class="fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi xc y183 w9 h36" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnoAAAAFCAIAAABdI9ZmAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAAL0lEQVRo3u3VQREAAAQAQSQRTf8UUhif3Qj3ucyeAAAulQQAYLcAYLcAgN0CwLsFmWkAi75Ee2oAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y184 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y22 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y158 ff4 fsb fc1 sc0 ls0 ws0">Podstawowe <span class="_ _0"></span>informacje </div><div class="t m0 x1 h7 y185 ff2 fs3 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _1"></span>działalności <span class="_ _1"></span>DataWalk <span class="_ _1"></span>S.A. <span class="_ _1"></span>(„Spółka”, <span class="_ _1"></span>„Emitent”)<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>jest </span>tworzen<span class="_ _1"></span>ie, rozwijan<span class="_ _1"></span>ie, sprzedaż <span class="_ _1"></span>i wdrażan<span class="_ _1"></span>ie </div><div class="t m0 x1 h7 y186 ff3 fs3 fc0 sc0 ls0 ws0">grafowej <span class="_ _8"> </span>platformy <span class="_ _8"> </span>analitycznej  <span class="ff2">pozwalającej <span class="_ _8"> </span>jej<span class="_ _0"></span> <span class="_ _8"> </span>użytkownikom <span class="_ _8"> </span>łatwo <span class="_ _8"> </span>organizować <span class="_ _8"> </span>i <span class="_ _e"> </span>analizować<span class="_ _1"></span> <span class="_ _8"> </span>duże <span class="_ _8"> </span>dane </span></div><div class="t m0 x1 h7 y187 ff2 fs3 fc0 sc0 ls0 ws0">(miliardy <span class="_ _11"></span>ob<span class="_ _1"></span>iektów) <span class="_ _11"></span>z <span class="_ _11"></span>różnych <span class="_ _11"></span>źródeł <span class="_ _11"></span>na <span class="_ _11"></span>graf<span class="_ _1"></span>ach <span class="_ _11"></span>wiedzy <span class="_ _11"></span>(ang. <span class="_ _11"></span>knowledg<span class="_ _1"></span>e <span class="_ _11"></span>graph)<span class="_ _4"></span><span class="ff3 ls5">. <span class="_ _11"></span><span class="ls0">Platforma <span class="_ _11"></span>ta <span class="_ _11"></span>jest <span class="_ _11"></span>ofero<span class="_ _1"></span>wana </span></span></div><div class="t m0 x1 h7 y188 ff3 fs3 fc0 sc0 ls0 ws0">klientom <span class="_ _1"></span><span class="ff2">Spółki<span class="_ _1"></span></span> <span class="_ _1"></span>jako go<span class="_ _1"></span>towy do <span class="_ _1"></span>wyko<span class="_ _1"></span>rzystania <span class="_ _1"></span>produkt <span class="_ _4"></span>(<span class="ff2">(tzw. system <span class="_ _1"></span>z <span class="_ _1"></span>półk<span class="_ _1"></span>i, COTS <span class="_ _4"></span>–</span> commer<span class="_ _1"></span>cial <span class="_ _1"></span>of <span class="_ _1"></span>the shelf<span class="_ _1"></span>), </div><div class="t m0 x1 h7 y189 ff2 fs3 fc0 sc0 ls0 ws0">niewymagając<span class="_ _1"></span>a <span class="_ _11"></span>budowy <span class="_ _10"> </span>rozwiązania <span class="_ _11"></span>ostatecznego <span class="_ _10"> </span>z <span class="_ _11"></span>różnych <span class="_ _11"></span>k<span class="_ _1"></span>omponentów<span class="_ _4"></span><span class="ff3">.</span>. <span class="_ _11"></span>Zgodnie <span class="_ _11"></span>z <span class="_ _11"></span>przy<span class="_ _1"></span>jętym <span class="_ _11"></span>założen<span class="_ _1"></span>iem </div><div class="t m0 x1 h7 y18a ff3 fs3 fc0 sc0 ls0 ws0">biznesowym, <span class="_ _e"> </span>S<span class="ff2">półka</span> <span class="_ _e"> </span><span class="ff2">działa <span class="_ _10"> </span>w <span class="_ _e"> </span>celu <span class="_ _10"> </span>wdrożen<span class="_ _1"></span>ia <span class="_ _10"> </span>skalo<span class="_ _1"></span>walnego <span class="_ _e"> </span>modelu <span class="_ _10"> </span>bizneso<span class="_ _1"></span>wego <span class="_ _10"> </span>dostawcy <span class="_ _e"> </span>produktów <span class="_ _10"> </span>klasy </span></div><div class="t m0 x1 h7 y18b ff2 fs3 fc0 sc0 ls0 ws0">„Enterprise IT<span class="_ _1"></span>”, kierowanych na ry<span class="_ _1"></span>nki globalne.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y18c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y18d ff3 fs3 fc0 sc0 ls0 ws0">Obszary bizn<span class="_ _1"></span>esowe DataWalk S.A.:<span class="_ _1"></span> </div><div class="t m0 x15 ha y18e ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">działalność bad<span class="_ _1"></span>awczo<span class="_ _1"></span><span class="ff3">-rozwojowa </span>w zakresie m<span class="_ _1"></span>etod analizy duży<span class="_ _1"></span>ch zbiorów danych,<span class="_ _4"></span><span class="ff3">  </span></span></span></div><div class="t m0 x15 ha y18f ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">sprzedaż i <span class="_ _5"></span>wdrożen<span class="_ _1"></span>ia <span class="_ _5"></span>p<span class="_ _1"></span>latformy DataWalk <span class="_ _5"></span>w regionie <span class="_ _0"></span>EMEA <span class="_ _5"></span>(<span class="_ _1"></span>Europa, <span class="_ _0"></span>Bliski <span class="_ _0"></span>Wschód, <span class="_ _0"></span>Afryka) oraz <span class="_ _5"></span>Azji,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 ha y190 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">zarządzanie Gr<span class="_ _1"></span>upą<span class="ff3">. </span></span></span></div><div class="t m0 x1 h7 y191 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y192 ff3 fs3 fc0 sc0 ls0 ws0">Produktem<span class="_ _1"></span> <span class="ff2">Sp<span class="_ _1"></span>ółki</span> jest <span class="_ _1"></span>opatentowan<span class="_ _1"></span>a p<span class="_ _1"></span>latforma <span class="_ _1"></span>analityczna <span class="_ _1"></span>DataWalk, <span class="_ _4"></span>zaprojektowan<span class="_ _1"></span>a do <span class="_ _1"></span><span class="ff2">analizy<span class="_ _1"></span> po<span class="_ _1"></span>wiązań <span class="_ _1"></span>tzw. </span></div><div class="t m0 x1 h11 y193 ff2 fs3 fc0 sc0 ls0 ws0">graph <span class="_ _13"> </span>analytics, <span class="_ _13"> </span>która <span class="_ _14"> </span>łączy <span class="_ _14"> </span>konwen<span class="_ _1"></span>cjonalne <span class="_ _14"> </span>analizy<span class="_ _1"></span> <span class="_ _14"> </span>z <span class="_ _14"> </span>analizami <span class="_ _14"> </span>g<span class="_ _1"></span>rafowym<span class="_ _1"></span>i <span class="_ _14"> </span>i <span class="_ _14"> </span>sztuczną <span class="_ _14"> </span>intelig<span class="_ _1"></span>encją. </div><div class="t m0 x1 h11 y194 ff2 fs3 fc0 sc0 ls0 ws0">Oprogramowan<span class="_ _1"></span>ie <span class="_ _0"></span>umożliwia <span class="_ _0"></span>szybkie <span class="_ _0"></span>łączenie <span class="_ _0"></span>różnorodnych <span class="_ _0"></span>danych <span class="_ _0"></span>pochodzących z <span class="_ _5"></span>wielu, rozproszonych <span class="_ _0"></span>źródeł, </div><div class="t m0 x1 h7 y33 ff2 fs3 fc0 sc0 ls0 ws0">zarówno <span class="_ _11"></span>zewn<span class="_ _1"></span>ętrznych, <span class="_ _11"></span>jak <span class="_ _11"></span>i <span class="_ _11"></span>wewnętr<span class="_ _1"></span>znych, <span class="_ _11"></span>a <span class="_ _11"></span>następnie <span class="_ _11"></span>wykry<span class="_ _1"></span>wanie <span class="_ _11"></span>ukrytych <span class="_ _11"></span>wzorców, <span class="_ _11"></span>powiązań<span class="_ _1"></span> <span class="_ _11"></span>i<span class="_ _1"></span><span class="ff3"> </span>zagro<span class="_ _1"></span>żeń </div><div class="t m0 x1 h7 y195 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">ogromnych <span class="_ _8"> </span>ilościach <span class="_ _8"> </span>złożonych <span class="_ _e"> </span>dan<span class="_ _1"></span>ych. <span class="_ _e"> </span>Dan<span class="_ _1"></span>e <span class="_ _e"> </span>pr<span class="_ _1"></span>ezentowane <span class="_ _8"> </span>są <span class="_ _e"> </span>na <span class="_ _8"> </span>grafie <span class="_ _e"> </span>wied<span class="_ _1"></span>zy, <span class="_ _e"> </span>w <span class="_ _8"> </span>tabelach, <span class="_ _8"> </span>wykresach, </span></div><div class="t m0 x1 h7 y196 ff2 fs3 fc0 sc0 ls0 ws0">raportach i na <span class="_ _1"></span>dashboardach, a także n<span class="_ _1"></span>a wykresach powiązań or<span class="_ _1"></span>az na mapach <span class="_ _1"></span>i ana<span class="_ _1"></span>lizach <span class="_ _1"></span>szeregów czasowych<span class="_ _1"></span>. <span class="ff3"> </span></div><div class="t m0 x1 h7 y197 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y198 ff3 fs3 fc0 sc0 ls0 ws0">Platforma <span class="_ _1"></span>DataWalk <span class="_ _1"></span>zn<span class="_ _1"></span>ajduje<span class="_ _1"></span> <span class="_ _1"></span><span class="ff2">zastosowanie <span class="_ _1"></span>w <span class="_ _1"></span>za<span class="_ _1"></span>kresie <span class="_ _1"></span>anali<span class="_ _1"></span>tyki <span class="_ _1"></span>śledczej <span class="_ _1"></span>w <span class="_ _1"></span>sekto<span class="_ _1"></span>rze <span class="_ _1"></span>pub<span class="_ _1"></span>licznym <span class="_ _1"></span>i <span class="_ _4"></span></span>komercyjnym </div><div class="t m0 x1 h11 y199 ff2 fs3 fc0 sc0 ls0 ws0">m.in. <span class="_ _15"> </span>w <span class="_ _15"> </span>walce  z <span class="_ _15"> </span>przestępczością <span class="_ _15"> </span>(amerykańskie <span class="_ _15"> </span>agencje), <span class="_ _15"> </span>zapewnieniu <span class="_ _15"> </span>bezpieczeństwa <span class="_ _15"> </span>międzynarodowego </div><div class="t m0 x1 h11 y19a ff2 fs3 fc0 sc0 ls0 ws0">(ONZ), <span class="_ _15"> </span>przy <span class="_ _15"> </span>identyfikac<span class="_ _1"></span>ji <span class="_ _15"> </span>nadużyć <span class="_ _15"> </span>i <span class="_ _15"> </span>nieprawidłowości <span class="_ _15"> </span>(administracja <span class="_ _15"> </span>cen<span class="_ _1"></span>tralna, <span class="_ _15"> </span>duże <span class="_ _15"> </span>koncerny, <span class="_ _15"> </span>instytucje </div><div class="t m0 x1 h7 y19b ff3 fs3 fc0 sc0 ls0 ws0">finansowe, <span class="_ _16"> </span>w <span class="_ _15"> </span>tym <span class="_ _15"> </span>b<span class="_ _1"></span>anki <span class="_ _15"> </span>i <span class="_ _15"> </span>u<span class="_ _1"></span>bezpieczyciele<span class="_ _1"></span>) <span class="_ _15"> </span>czy <span class="_ _16"> </span>przec<span class="_ _1"></span><span class="ff2">iwdziałaniu <span class="_ _16"> </span>praniu <span class="_ _15"> </span>brudnych <span class="_ _16"> </span>pieniędzy <span class="_ _15"> </span>(r<span class="_ _1"></span>egulatorzy </span></div><div class="t m0 x1 h7 y70 ff3 fs3 fc0 sc0 ls0 ws0">i instytucje finansowe). DataWalk z <span class="_ _0"></span>powodzeniem<span class="_ _1"></span> konkuruje <span class="_ _0"></span>z <span class="_ _0"></span>Harris i2 <span class="_ _0"></span>(do niedawna IBM <span class="_ _0"></span>i2) <span class="_ _1"></span>oraz am<span class="ff2">erykańską </span></div><div class="t m0 x1 h18 y19c ff2 fs3 fc0 sc0 ls0 ws0">platformą Palan<span class="_ _1"></span>tir Gotham.<span class="ff4 fsb fc7"> </span></div><div class="t m0 x1 h18 y19d ff4 fsb fc7 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y19e ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi xc y19f w9 h37" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">13</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y158 ff5 fsb fc1 sc0 ls0 ws0">Informacje og<span class="_ _0"></span>ólne o Spółce<span class="ff4"> </span></div><div class="t m0 x1 h38 ybd ff4 fs0 fc3 sc0 ls0 ws0">Dane Jednostki<span class="ff3 fs3 fc0"> </span></div><div class="t m0 x1 h7 y1a5 ff3 fs3 fc0 sc0 ls0 ws0">Nazwa:  <span class="_ _19"> </span> <span class="_ _1a"> </span> <span class="_ _1b"> </span><span class="ff2">DataWalk Spółka Ak<span class="_ _1"></span>cyjna</span> </div><div class="t m0 x1 h7 y1a6 ff3 fs3 fc0 sc0 ls0 ws0">Siedziba: <span class="_ _1c"> </span> <span class="_ _1a"> </span> <span class="_ _1b"> </span><span class="ff2">ul. Rzeźnicza 32<span class="_ _1"></span></span>-<span class="ls3">33</span> </div><div class="t m0 x1 h7 y1a7 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _1d"> </span> <span class="_ _1b"> </span><span class="ls3">50</span>-<span class="ff2">130 Wrocław</span> </div><div class="t m0 x1 h7 y1a8 ff2 fs3 fc0 sc0 ls0 ws0">Podstawowy pr<span class="_ _1"></span>zedmiot działalności:<span class="_ _1"></span><span class="ff3"> <span class="_ _1e"> </span> </span></div><div class="t m0 x51 h7 y1a9 ff2 fs3 fc0 sc0 ls0 ws0">Działalność związan<span class="_ _1"></span>a z opr<span class="_ _1"></span>ogramowaniem,<span class="ff3"> </span></div><div class="t m0 x51 h7 y1aa ff2 fs3 fc0 sc0 ls0 ws0">Działalność związana <span class="_ _1"></span>z doradztwem <span class="_ _1"></span>w zakresie info<span class="_ _1"></span>rmatyki,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x51 h7 y1ab ff3 fs3 fc0 sc0 ls0 ws0">Przetwarzanie dan<span class="_ _1"></span>ych. </div><div class="t m0 x1 h7 y160 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1ac ff2 fs3 fc0 sc0 ls0 ws0">Organ prowad<span class="_ _1"></span>zący rejestr:<span class="ff3"> <span class="_ _14"> </span> <span class="_ _1b"> </span></span>Spółka <span class="_ _8"> </span>zarejestrowana <span class="_ _8"> </span>jest <span class="_ _e"> </span>w <span class="_ _e"> </span>Kr<span class="_ _1"></span>ajowym <span class="_ _8"> </span>Rejestrze <span class="_ _e"> </span>Sąd<span class="_ _1"></span>owym </div><div class="t m0 x51 h7 y1ad ff2 fs3 fc0 sc0 ls0 ws0">prowadzony<span class="_ _1"></span>m <span class="_ _1"></span>przez <span class="_ _1"></span>Sąd <span class="_ _1"></span>Rejono<span class="_ _1"></span>wy <span class="_ _1"></span>dla <span class="_ _1"></span>Wrocławia<span class="_ _4"></span><span class="ff3">-Fabrycznej, </span></div><div class="t m0 x51 h11 y1ae ff2 fs3 fc0 sc0 ls0 ws0">VI <span class="_ _14"> </span>Wyd<span class="_ _1"></span>ział <span class="_ _14"> </span>Go<span class="_ _1"></span>spodarczy<span class="_ _1"></span> <span class="_ _14"> </span>Kr<span class="_ _1"></span>ajowego <span class="_ _13"> </span>Rejestru <span class="_ _13"> </span>Sądoweg<span class="_ _1"></span>o </div><div class="t m0 x51 h7 y1af ff3 fs3 fc0 sc0 ls3 ws0">pod<span class="ls0"> numerem KRS 0000<span class="_ _1"></span>405409 </span></div><div class="t m0 x1 h7 y124 ff3 fs3 fc0 sc0 ls0 ws0">REGON: <span class="_ _1c"> </span> <span class="_ _1a"> </span> <span class="_ _1b"> </span>021737247 </div><div class="t m0 x1 h7 y1b0 ff3 fs3 fc0 sc0 ls0 ws0">NIP: <span class="_ _1f"> </span> <span class="_ _1a"> </span> <span class="_ _1b"> </span><span class="ls3">894</span>-<span class="ls3">303</span>-<span class="ls3">43</span>-<span class="ls3">18<span class="_ _0"></span><span class="ls0"> </span></span></div><div class="t m0 x1 h7 y1b1 ff2 fs3 fc0 sc0 ls0 ws0">Czas trwania Spółki: <span class="_ _1"></span><span class="ff3"> <span class="_ _20"> </span> <span class="_ _1b"> </span>Nieograniczo<span class="_ _1"></span>ny </span></div><div class="t m0 x1 h38 y1b2 ff4 fs0 fc9 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y1b3 ff4 fs0 fc9 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y1b4 ff5 fsb fc1 sc0 ls0 ws0">Skład organów Sp<span class="_ _0"></span>ółki na dzień 3<span class="_ _0"></span>1.12.202<span class="ff4">3 <span class="ls10">r.</span><span class="ff3"> </span></span></div><div class="t m0 x1 h38 y1b5 ff5 fs0 fc3 sc0 ls0 ws0">Zarząd<span class="ff4"> </span></div><div class="t m0 x1 h39 y1b6 ff6 fs3 fc1 sc0 ls0 ws0">Paweł Wieczyński, Prezes Za<span class="_ _1"></span>rządu<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 y1b7 ff3 fs3 fc0 sc0 ls0 ws0">Koordynuje <span class="_ _14"> </span><span class="ff2">kwestie <span class="_ _14"> </span>związane <span class="_ _14"> </span>z <span class="_ _14"> </span>działalnością <span class="_ _14"> </span>oper<span class="_ _1"></span>acyjną <span class="_ _14"> </span>Spółki, <span class="_ _14"> </span>kształtowaniem <span class="_ _14"> </span>i <span class="_ _14"> </span>realizacją <span class="_ _14"> </span>polityki </span></div><div class="t m0 x1 h7 y1b8 ff2 fs3 fc0 sc0 ls0 ws0">sprzedażowej, <span class="_ _1"></span>HR (<span class="ff3">za wyj</span>ą<span class="_ _1"></span><span class="ff3">tkiem zastrze</span>ż<span class="ff3">on<span class="_ _1"></span>ych dla innych cz<span class="_ _1"></span></span>łonków Z<span class="_ _1"></span>arzą<span class="ff3">du) oraz PR/IR. </span></div><div class="t m0 x1 h3 y1b9 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h39 y1ba ff6 fs3 fc1 sc0 ls0 ws0">Krystian Piećko, <span class="_ _1"></span>Członek Zarządu<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 y1bb ff2 fs3 fc0 sc0 ls0 ws0">Odpowiedzialn<span class="_ _1"></span>y za przygotowanie i r<span class="_ _1"></span>ozwój <span class="_ _1"></span><span class="ff3">strategii p<span class="_ _1"></span>roduktu w oparciu o najnowsze techn<span class="_ _1"></span>ologie.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1bc ff3 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h39 y1bd ff6 fs3 fc1 sc0 ls0 ws0">Łukasz Socha, Członek Za<span class="_ _1"></span>rządu<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 y1be ff2 fs3 fc0 sc0 ls0 ws0">Koordynuje <span class="_ _10"> </span>działalność <span class="_ _10"> </span>pionu <span class="_ _10"> </span>administracyjnego <span class="_ _10"> </span>w <span class="_ _10"> </span>Spółce, <span class="_ _10"> </span>w <span class="_ _11"></span>tym <span class="_ _10"> </span>kwestii <span class="_ _10"> </span>księgowo <span class="_ _e"> </span>–<span class="ff3"> <span class="_ _10"></span>finansowych, <span class="_ _10"></span>prawno<span class="_ _1"></span>-</span></div><div class="t m0 x1 h7 y1bf ff2 fs3 fc0 sc0 ls0 ws0">podatkowych<span class="_ _1"></span> oraz sprawozdawczości finan<span class="_ _1"></span>sowej.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y1c0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1c1 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>ok<span class="_ _1"></span>resie <span class="_ _10"> </span>12 <span class="_ _11"></span>m<span class="_ _1"></span>iesięcy <span class="_ _10"> </span>zakończonym <span class="_ _10"> </span>dnia <span class="_ _11"></span>31 <span class="_ _10"> </span>grudnia <span class="_ _10"> </span>202<span class="_ _1"></span><span class="ff3">3 <span class="_ _10"></span></span>r. <span class="_ _11"></span>sk<span class="_ _1"></span>ład <span class="_ _11"></span>Zarzą<span class="_ _1"></span>du <span class="_ _11"></span>Data<span class="_ _1"></span>Walk <span class="_ _10"> </span>S.A. <span class="_ _11"></span>przed<span class="_ _1"></span>stawiał <span class="_ _10"> </span>się </div><div class="t m0 x1 h7 y1c2 ff2 fs3 fc0 sc0 ls0 ws0">następująco:<span class="ff3"> </span></div></div><div class="c x1 y1c3 w41 h3a"><div class="t m0 x52 h1d y1c4 ff2 fsc fc2 sc0 ls0 ws0">Zarząd<span class="ff3"> </span></div></div><div class="c x1f y1c3 w42 h3a"><div class="t m0 x53 h1d y1c4 ff2 fsc fc2 sc0 ls0 ws0">Okres pełnienia funkcji<span class="ff3"> </span></div></div><div class="c x1 y1c5 w41 h3a"><div class="t m0 x1a h1d y1c4 ff2 fsc fc0 sc0 ls0 ws0">Paweł Wieczyński<span class="ff3"> </span></div></div><div class="c x1f y1c5 w42 h3a"><div class="t m0 x17 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1c6 w41 h3a"><div class="t m0 x1d h1d y1c4 ff2 fsc fc0 sc0 ls0 ws0">Krystian Piećko<span class="ff3"> </span></div></div><div class="c x1f y1c6 w42 h3a"><div class="t m0 x17 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1c7 w41 h3a"><div class="t m0 x1b h1d y1c4 ff2 fsc fc0 sc0 ls0 ws0">Łukasz Socha<span class="ff3"> </span></div></div><div class="c x1f y1c7 w42 h3a"><div class="t m0 x17 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h3b y1c8 ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div><div class="t m0 x1 h7 y1c9 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1ca ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1cb ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi xc y1cc w17 h3c" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAncAAAOgCAIAAADQ5McWAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42uzdeZTld13n/9fn8/nud7+1d/WWhGzIJqCgzLAjCSQEQiAQIkYEHEER8eeCy+CMC6OgbCooUVRAdhLZUUSdwBAxIGTfe+/a736/62f5/VHdnXSYIQHnzKHJ63HqJF1V37q13DrnWe/v9hHOOdwPCycAsf3KSZsLABAOEMD225099iHA9pu0gJVCQikIYY9vJmEFLKyFDeCBiIjo+9EDLJy497/cyW9zEgCEuNcrkMdzeyKtVkCd/EgApOAzQERED+rKHgvnPZm9TxpLYHuaFcdbKxyEOPZRDk7ACljnICDuNRY7iPtWl4iI6EE4y/4fCwzhHKS7Z0/wsRLLkz6HOD7UnqiqkkIICMdngIiIHtSVFfck9V7siTcqYU/eWpz80RJwAhYw2N7SCQBwSmyPvpxmiYiIsywACAvnTs4tpMgl5HZfrXNSKEC4e6ZZCXiABgxgAQchAAEnjz0OK0tERA/eyp5ooXAAHNz2WcfHj89KUZVQHqSCdTCwcjuiwglxPMtCQgjhBIwUBk7CCVgDKDgg4LNAREScZQHAOlgHJyDcsfOYRGU8T/hK+Nq6yjgF/9gFOxb2+JwqhBLwJax0Dg7KWTi3ffYxR1kiInrwVvZeF8g6CFdWVRjERVkGvl8UZRgGWjYyDSlRaCiFo2vmFa98Vbs799gfetwVV1zoATMt9IdVu+VnRVUPG86WwklPBLCwJStLRPT9pqqqu+++mz+HZrMp7veuFMcufBXbs6e1EA4oS4SBl5VWCLkJ5BU++uFPfvYL16+sbjRac0VlDx1d27l8Wpbnpy829t/6lT9+239dXNp12u56Ps0S33NV4VnZrCe2cCK672cUguUlIqLvB/df2RPHZR2shd3o9xutrrVuY3M6O9fKcrzl6n967/v/ycBfW9867cxzKqMqIyGjtCghvHB8aDYcVdV01/Ls3/zVGzyHcjRdaNekhrBQzomAlSUiogd9ZS3s9uU4W5NpGNakL8oKT3rSc/uL/wmQUdJIc2tFYBGOR5kxqjm/ZKVsVJvLtXRj5XAUSlMMP/XxN0cCIRA52HzSTAIv5OlPRET0/Une/ybunv9bYJxnUb2eGV0CT3zapWc//DHKVc7k0+FWFCAdD4ByZn4maESjYW9y5HBqsDIwqWzF3dP6WXjhC37zo3/3xXEGL8ZoOrYnXWtLRET0YJtlDQDnJIywGqggt89Y+qH/fHF3Znk4mnrtuTQr41rTixpZKbJSlEZlWkRJS5vtvb/OVlWzFpt0WPf0eP3Or1/z9rxvds6oIu03kg6fBiIierBWVsPBOWm0hAEqeCON337jW6/58jcg47mF5dk4/903/k4QIq9w3Tf3v+mP/tKPWodWezNzS/3RpLB119qhICJPjTZX5+teXQ5FduinXvy0n3rJsyORC3vSHmMhBI/LEhHRg6aylXNwVppKwghZOPGMCy9OK39p+azX//rrujMzp8U2CuWksKWVykOmUQEGeOb5rzvrnB+4YaXMk11VWlRZNtNI6qpIN+7ohoNOMPi7j7wz8Uvfxvf+bFJKKSWfGCIierDMsmVZaSHgq1QXH/n41Vd/8tMXXfT8Zz/7Il+hnghXYWPTXHbZpdd97asf+MD7nv6MJ27PomVevPwVP7dvC8HMwzd7Lmzs2srsRFZekkmxnpQbe+vy/X/yxj1NpfOsFnmoSgjPQVnPc9tX8toC0CN51Jq5lmg7O5TeKlBz2GkAYCIxsTB5tRz7UNt3yzAOSrjtG1NZB5RG2EJ5JZxCUDOQFeC7XKUVTAMhshDBiWUMBO49Rh//ZwbE6RQqQ5A6IUrdDMsWpnANdzC/u9ludrQAIhgPXqTNsQ/0PECYbNILa00htEDfpWPh70GeIILx4ZApQLhoaEWooPWwDgUbwhjEusTEQQnjqzJWUIgL7fLUBKFoBNtrH8nCQGl4Clyhl4joe5R8IJsoT0kphHDOIk3zS1/44osuuqjTEG9+85+2kj1z7bOf9MSn/Nu1Xw388MUvumxpcfdMY3amNV+rhW9/+9v/y0//xKC30qx5K0f3R5HwlIusC4OaNirL3T988cuHV9aE8gFhnIOSQimcHLoASYREaEgTwcYwNVdCp3BVLNH00PV9CAejKwgNdWyJeCcAKSCkEJ6CklAnvtWyKCoYA1dZjcpAyOMv903s9lpD218YhAJCh1B5CRSQQKd6sb04dVNYTHsDC2kq63nI8xOPYOJ60whZQQK+SNoQHkI4sX1KmQEknAgUAMRetH1nSjgf8A0EIJ1QKgzheYAUQgrhrOEvLRHR91Flt9Z7EMLzlLWukURwOP/8Z8WBaNX3vu0tfxI1urBquDVp17vSeZEIqsF0z2kPgZOL82fumI8uOO8JO5dr49HhM0+bM+U4ClTlB6Nx6fntrYH52jc2lpYWrAMgdWVgra7K+6SunBSR8VABRgF1IJFApOALhTKyY68oq7IqjpVaaCegBUoBIwGlBJSEFFASEBawCILIQVUWQgYI1UnLCIl7VhU6MeMrIeD7QAjUKtQ0/EwbCPixEpAN0UQQ1jrL0g+0qCxsvQZnTF5MJlnfQVZGWoS5UTChLR0ErIRBblEZCGehAOGchS21g/IQqEmqDQIHZa0/HBTGoNcfZCaD1aEP4bbvFWIcjDvp5lxERHSqVXZmobu9ToAxePHlL/upl10Rhdix42EwSkofzm+15q0W42Ga9cdBENc6Mwduv3vH0s50qz83e/afvOXNH3jPr//MK55+aP83PZGW2SiCNLnww9m8rN11YHh4Y2qEV5Q2TJL+1pbnHzsZ6ng7ZLMe68KZFNvTnXVlZZCXKEs4IWTkh4EfBgqiMvlISGOxvcweSkBDOgi1XbJj6x3AFpWF52SoocoqP1HW7RFz+07N1m0vPuQcnENltYHx4OoT1HIAvto6uglPWGsExFjL0hdTCxWGeTXJ0sr3VRSqJA4qqEKoEhKq7VTTyKCotm/vXDqY7T3UTsNWpQf4UewkSgEvqUkkOZyTqt4OXYB6Zy5SceIHtjTA9ndijy2ExHPFiIi+V93/cdnxaJDlxdz8wrv/6m/Pv/B5199w/QVPu6jeWfSSZjYcF6Msiht5Nmh3Z4JQDIabUjmlRJpOW612URQmNGWVHlxfP+/iX5vKTn35nH3rPRWEUVViOlFZdmb3lk98+EpRlL7No8CvLLwodtie8DScsTggsRc6MJ42cksjARoCkIBz1hcyB6RNQ6GlM056BnEJTx9fcs8z8BwKBQn4JWDgQmwpayBtmc9YpSJfnLSKrgNOWl8+F3nsAhhVKvQFHFB3qBvAVsazpUSGUAHWwpfWt2mIOgys6OeqqMRiub3WnzFNpZQFAC2tw0BAe+go7UMBoipNZhBb4VdAaaGklqKIRA0GRsJYo7AZK0/ZNoyC1FCpRVAh4nFZIqJTeJZtNGtJLc4rfdllL4TzLrrwxeHMkhDBYK3vh62oM+dM1Wp2TVVORsNf/aVX9TbuXFu5o8yPHj1886033yDzMZC97Y2/95G//T0f6YE7bxbOKRmOUufHs0Y11odp7hAmgRdG0velOnlldwErZ/ulG/tYtd4qkk2E60Af6AHrWm4BpbVSJhAepKrKQhxbyPZYNIVzcJAW8vhSQUWWK8gSCIPISGkdjIN1dvsF1sIa5wycgavgqtLmEGIyxbhCCdx4VPcnUyhtikxoGSGcALetoZQ4tLXljq8NCFglwvV+aQUMkBXOwGnYtDj2kxcQEhYOujJaF1K4rPJTiUxiXEFJLxC1XGNcopdBKuWrAM7AaGB73zfcPYseERHR96L7n4KMrcIwkJ7XG2WP/sEfMYUNkihLS+knVa6LNFto1azThS5XDt3sBwg9aA3lUGqzaykZ9NZmd86+7e3vePUv/lqAvFVvTOCmk1QIv3QibnZDO/eRv/vi0x//2D2zyYE7bj/zrLPdPZEUgNww3edc8oaVrai+C2Nxh/LqLp8txtr3yh3zi+ec+ajf/LnHLzajbKrbNRX4gUUl4aQT0kFJIZ2FERaBg1Auh9PK83o5phJ+gLxw814FwN0zv1ohhHAO4thua6VUUekPf/yf3vXRf1qDmttZ+8g7frU3WKt7YaD8rY38T7/wpU997OZp7+iO+aOfev8fi4kNQym9cFhMf+IVvzGYzOpi67U/+6zLn/8EXwRl5VQUQXiAdrYQznem8gMJiKs+/fe//2f/2Eu9c85oXvXXvzIYTa644jcG46aKiw+9/3cWay6UCqYCAsBYYYyAcTj5rxIiIjqlZlkllYMrKhuGMeD5STsbpk5LJYOq1LtPO30y3VLSbK7d2Gxuz4HwfWiNKFRCQBfl+uHV17/2NafvPO0nXvQ0U4ycKSRcmISZLofZdLWXjgu7tNwsdHnmWWdpXd4rshIQowqjaldzxxM3il1He+1eubQ5nQlbDwvqD7vjsPfp/3noBT/5+n2bzsgACKpSS+eUNZ6uPFP5phQuM2JqXKFdYZECWSHEeRe86Lzn/PSFl7/+g1d/AsfG1u35VePEKcDHdxpnplB+oEXVG1VeMv/NWw6976OfaHXaEMjHZqYdfe2GNYQLqC2o2sK7/+qDEFJPbT7VntfYGCKMFvPU00VpMan0Zq2moKUzNdgA1sBNlO+bqnRw/dFkK5PNhdOPbk2Nw0yzPphWYxP2U91s+FYIZzWkhINxUjthnLPO8OwnIqJTuLIOKLUJfPlnf/bu3mBSS5oorRcl1TStNeoH77zFuWxl7bpSQxsEofMCCAk/sFJZCNSS5OBdh97wG68PlXjhc59usnEgrVJCm8oLpPP14p5z/+J9n0otolpSllprvb0H1+LYqUdJhEnpDqz1nF8LuvNeENZrcToaWqs7c/Ot7gxqux71+PONF61uTJWMyqwUlfEsfCGhHWyuQlnYXAZChA6RVZ7zom6Q7BhmXmZkVZVGa08pXZXK851xpjKQSpdVWVaQypNxpqsLn3fB5mgsZJI0l8K43kuHQRxmeVWUuPGWo3cd3uxNzcpWFcSd0qKwZZS0tQsynUym3t7d51RlCoxCX1dVAcBp4cu69PxCjwrtrBNZnnlh0l3aq4NmaaQSsIDwGzro1trzFpAiyKvKamcg+tN0XGjAD6XiScZERKdwZadZFkcJgF/+xd+0Rgx6o+7STltVsLoWCvje63/91ZtbWZwgK6bGZkAFlDh2A6gqm2ZnP+TMKjX7brvlj/7w3Xt3L0hXKmg4bYX2Qtx41+H27PI0R1ogL4swDLYvdsWxy1XlpES9PlpeVlV5cKFT+OW+oveNufraYrs33vpaf/262w9PH/2j53/kk/8zabXLCp6Kylx7QbR5dAMqKq3IYUsnNWSuS6Ozwgrhtyvb1GgaP4mjZJqmaZYpL1xb21BB7FQ0TSsvqlsERSGcjQLP90PsOW3P1rQQXq3UmGR5WerObOSF0Dp6+CMe3ewulq613jNJE2lWWIMPfPgfB5lMGp2jh1ZeevklEmZrtBZHdaMhFdLCjKap8JWKPKGCMIyFH/Wmer0/McJTgHDQ8HNZTwtTAKWxnh/D949u5bVOJ4pnc23W1lZ9yf3FRETfo+7/uKzygyzXVgT11qxUrTSzvfUN6fudxdnBYLPTrr3uF39hNBqOxkW7XS/LHND3GoNFnPiuRJpO52abl77gome62Ve8/g+lMwKANdK3u04/d//Ru179C//jr9/6q60k0Trz/ACwgHQQAmIugDJHehumO5df9a43NAClURNIDc577ovn9jz09tHpN9xx04GVaWG2b5JUwEsArzmzbEqZWs9H04+9jcl0IQmFFEUlp4U/skGoTO7EuDD19lyW57py2ounGlpL6UWjClb4cSTKyiUKxhVB6BI/GWQ6q6KFmd3FZKhCbGyhmtq77r7FiMp30dzy7mmFueVWf4ysDM55+GM2Dgz3LC+M0ypseu3GDgOpAqxuodX267X5suqNx2gGSEJ/fXNYGhfV23J6RMJJCC1VJuI6VFGi6flSeqMJZnZGq0PTaKmiqBYX5os8j6KIv8pERKfkLBt4SVW5me6SLW1ZGlNqP44bjaS/eqCyhVSVH4jFpdl2uzFNJzi2kt3xNWkhrREAWq3G7bffddM3vvKoc6RyRgnnCWFNZXQ1LkXUnPnmDbcqaUqjnbvn5KftA6TjfBQpLLSaKktrQKAHuz0k03SHX/3rZz4wOHhTafzW3PI/f/kmq6CV6OfOxdHhnrU1b72QXjJ790YxsahUDbK+NpiOMxPWFxrtXVFjzvmh9cO1Ye7HcSZUc6adWow0MiVGFiYUvQrOitK4IAxW1u7O84knoquu+kzmhB/V9x8pGrPo1pqen134vMenlf/2d33i5n1H0rJMGii13HfwqIyqUbrRbEYarUEepBWGFVQdhcAYSG0zaiCtKgNRazRkEEN5AtpzRsJaoQoZK+n7Hnzpp8baINicwKurfgFjhNFV4Pn8PSYiOlVn2bzQtXp45kPOveP2lVocl3na7XY3V/cjUI1GsO/AV4tiImVYlllZ5nHc3B6Age1bJsi8dEmE6WR09ll7dpyx564tQFfCWc/3HBSMGea63e0kO3apUE166VznpLHMAknUNKYxzZT0Gy0gqmLPol4pYf1JaT/41x983MveO784v37km5WAJ1GfiTen7uW/+IYbb7nz3HMf3ttckWG8tll96V/eMtKi09790p/89aMrM2rWS8ej97zno9d/7mNPeeLjLnnRZZD+E554ab3Z8aNaWcJAFLnW1n7t799eVJUR+bX//JePu/gdoxTOC60TmdGzO+KHP+aSaOezjg7ujuJH1ZpzqrJnn7NcFFtrB5t+GCWtRjo5OlPTw0zNxksf+uBH/u5T1w8zm7rx7ELy1a9c+9u/+VvP/LEn721HgIQtK2tkVUloD0Y4bYQohW8LE0lMiqIZ1rZGePaLfhk1efTwNx62s/75v/3rIAz4e0xEdKrOsp7vjcf6lutvdEJ6XmCtW19fixuNhcXZQX9NScS1ZDQZa+va7Zksrxw8B+WgHDwHGUbKCfiBAgrnqsc+/FHSWltaD74vIk/4zc78Rm+8ORiVJaIktm773k3WHZ+Ip0Amkhw17ZKtCTwV2r4WUdg7uuL7WFyE12wKIbKqvOmOdKKxmuL8l/zcjUcHnbMf++9H000zk5vl7uJjXviSKz9y1TUbU3346KDZWUpz25qZq810vnTdzSaZ9WN8/LNfKVRz5Gqo71hNZeZ1s2A2WTznj//0H6SUSlQ5oIRuJK3RIA8lHHwtsbR3t6jSsx4yo0IlvHiYVbetHPR8s+s0/73v++rq5mrccR/+6G9r4Pq70s9+4cCBFZMp3zTU/v7G3h/4kXe//6u/+oY3b/QLQGZ5FQSBlE6iUtASxgoB6QsnNBCGiQOu/uy1lawNMvHoH33Sjz3rgiSqHbuCloiITsXKWoN3vvNPdj/kbOUFW0ePNFqtIAiKfLp28K7ffeNvQKAqdbvVjeOkrIzn+cD2zYjk9slLQqKojFQaqEqTrx39Rj2pSSdhhHCeMP5gPK3VGu3OTH9chmHo3El3WnACU2Asq4ksUZdJHRCV7Hgw4+6uRu7KgYXRxf79++Z3LPzsa38+Nzj/4peVYQOd5QMjZ2b2FnJhkrWPrGLfoTTTcbMWh0mn0CoMatM0H6ejc37w8ZujwRT4k7/4eNBZksnsN24/1Fk+cyv3RH3htiO9z3/+y86JxFewDrZUDnPdxVyjNEYIrA96Oh353sQ6rR2CuLF3aXfhRqMpLPyFHXO57R3sF0mMV/3s72704klZ91vtu47cpZr1VDRyt+Pfb7z9n//Xv06KvNttJUlS5rlyRsAJaCsA4SkhyxwK+OYt+z7w0b9zfs1L2jfdcuerXn6FMQZS8feYiOhUraxSMMYevHu/tJjbuWcyHGmtjS7mdi33ekNPwVoLQAov8ANPBfd5TGshfQjlABN6gQCazbont3eIWq1ttzs7SrPpNPvm9TeVZanUfZuRAqZWuFqVifEY1vgZvAn8MTB2XupLCImZmU5vq5fUG8bD7PLOzXGeOk97yfs+8PKffOV5RRW3Ortn5/b+9V9fPS7w5jf/flJrlcZByRde+oLf/f3f/smXv/DoFkSQ5EYYFcqoeeVfvtJ6NQT11uxyWZq3vOUtk2pQl+J5Fz1VQB09unrxxS/3g3BYojs7E3pyY/1Q6CpjjPKCKUZCmVIjCMK1tVXplzs74R++86NKdXt9nP3QRz/0kQ//+pc/8YwLn+nXOpVsLy7v7A+GSZikaTEeDJUnAStgj122K+Cc9TyMpuk73/XnG1uD0irt1NWf+osSyPMc1vL3mIjolJ1lJbR0ohnnUm2Mps5PjFNCRpPBpJ1EvkUSBsJZKYyAkdJaVAbGAJVAJSAEgtx5WirrJyIoCkRhu5LeSOhpIsc1M1jZagaNbq1j0iz0YqNPfFXHFq/rOLTG7dZItMaz3VLGtomiDrsDw6U5020VkyteEplBuUudZzfmv/blzx/Z9+mzZtI91aHrr3zVUwxed2HzQ597yjC4JutMt6KVMtx31hkDNfyXJbGxw3NJOXh6hIVN/LfXvH+03ha6+7OX/PC+T//WOTb/4vuueMpTO+gMb3M7rvrK0HrzDfQW1cSUvj398dd36gc9V5WojjZtPT7XhK99/lNGwaFM9n/hea9trC3HLdxUDfacNffzP/bUmfFkd4S4vl6bv82Kz//Wz/3oLNzrXvCsXv8r3tx1k6yT+7Uhhp6/0RVH2y5NfXVAyAOydGKjUxxaDeMjHt5x1TX/cEMVzJ6VFes/97IfKbZWWg75uoDhbYyJiE7Zyh7b7tvc+cBJYPtFuHst0yqPnwGF0JPKd8YYh8EA6+vrUrgo8D1plTNJkhRZCrgfftyPTNPUUx4AcfyegdLBCFg/r7xUe1mlkOoSGEGUqEGLKgiVdmEQ1o+ubVRVdfjI2sLC8sra1uGjR6IQm30DU4/9WQ/NdOQU6iHaxkinla5gKisgESEIse+ua5Z2iT07w+mw1/Cl0N58o7YQqXQwqsexMUZZYVDpsnJVXmXT8epq6cpnnv+yMKn1B71PXH2ldAiVlI3GvkNHgkb9qc/6rfrM7JFDBwJf1uphHNc3Njak9H/vt98ciWirl0UCn7v6b4qsCRsJpwRC4UJpQmFDaUMBJRBLG0nrz7Vbqyu46jPfnNuxdzhOW7Xkx57yhIcuLhmdz8wnD/g5JCKi/9ce0BgkIE4Uc/t1AM5Z52AdFLbvHyEhpIAVEBLb+zmPbVwZK6XQRmmpGk1MJkMZ1IXOhE5jT5cmDZQZT/rNhqj7iTFT5SnhIAE4CMAKaH+qDUovzxSaqrDITVEor53ZMkV6aGVUlm6uE9ej5JJLLrvkJS/NLWyBd7/vM/NxarzwtjXfjmZE0I3EkoeWL10znhkbz1VWQQIbToh/vfZdBysTO3XHv9/6nr/4VLPePJLm7/v4te25JeTGF8aDC5x+xhMec9Vnv3igGCws7b711n1Lu8/evKtszte1AcoyqKZZphs7zlqbmMLvGiNUUfzAQ/ZOJ6MXvOC8pzznPKHwyauv+be88IUZ6/aVH/m6krulK6QN4SLl6sq2KhdLW5eIAEjTECYRGweu+cI1JVoHDg12zi19+gMva4pKFAd9VZuYVoyYB2aJiE7ZyjrACSWkFTi2TJ6AcIBw7l5LncNt1/hYYeGOL+YqUDkTKc86J5SMY8T1uNKmNJmvjDKVFwOTotmI/ADGGCXk9tJzJ5aD9QDPKs8K4SAAA1PoKvLbFr4GNOQXvvCFueSHR727VbCiIrlV4CUveWsSzo83b+oGg7IsV8czfvNJ6QRRq2W01IWBLqwZe1ER+TL1RjrsrqP60Ec/9cGPfaFlg/G+1cXFMyay64LdaweKHU0BOOFMmU5/8Kzlgzd/deGRD+sV4qv/fvMwD2WzXpoj++5e3X3WohttiGjZtnb9/Q0raTCny+r0duPc0/fWG42Rxcev/tqf/fn7zjnj9I2D+5RFquvzi486uGlcZAWEtQA8KRSsFRDbf6xIK5UTfp5+6L3/swjay2f90OjQ/qc/8TW3fflN0OPQ8w70Di4vPqTus7NERN+L7n9vo7DHaicBOHuvqh7bi+wAa2EtnN3eYHsNdQ1n4eCciQMhgCwvK23XR6iMtUp4fhAGkbUweuopc2D/7cLC6lLK7U5DHLvNIkIgqsJAB4H2fYcIiXKRcFE5gdR+HXEcNYUsw6T42CffbJy77CX/X6lbq2sFRH00rbwg3rGwGIRuPNowOos9RJGSQQVvAi81QqeeNzFRCP89H7wurp21McrPeNRpU7mlGubJP/booLNbSK8oCk/6tbBhCv2Ih5427q1tro06M8ubY639+uMe95hzzlrMJ5NrP/PHCnbfyvjKj//rBEE5GntVPttpDlLzl+/75Ic+elVrZvaGm6/XmLa6IkzSd77z4np94lRqpTYCUAZebuXEygzb1zPJwqpxvZEYU6koWllZqTfa83PLUsiycNro0/aeHkZMLBHRqTvLAhJCQRhYCAsn5PEl4pyDs9CAs7BWK2mVctKTx2IsHJxRMM5VWVY0692jI/viy38xt3MmlFoIQBkXuHwYReZhj/qBqkQ7jmALCHliXRw4RBWCygbaeUoEDsJZoV1Z5sLWlIe7D01c3phtL/VHN2cZPvKxDxWVNMbzIu+yy57+qpf8UGmwNcXzr/jo/HIMWYyKqh76KqycS4WvtbSRSDIXPfVpv1avn7t1eGvXwvxfvee/aVc4Eb7ro3fZNDOR0BCQUsma1OIv/vxVT7nsdxv12etvnIxKr9lpn31mvLrW73aiAgilkI3urUcGo7K2tGsp6N2aTbXzo8L51otKY2Z2dF922fkXX/hkoZArWLXfom5UqQWsNNafGFjhphZWQDiVOky2JuOFHbPr07HUVZGZzXHxtis//bpXPLUww+mwV7oza6MAAB6ySURBVI+7fsDbPxERnaKzLAA4ASvhhMO9dhIfO1JbWWirta20rbQtAQ1hIDREBamLbCCEiQKv3x+EiSfDmlGBFt60NNPSGhmFvnZ6+gdv/PUkhLvnBgsC9/5ULheigNBOIitzP46tAAL0xnj1a17n0vmV/dNWfTaKoKIkCOpe6BsxeelLfujIuCeF7TYxGB5Y2tVMi34U+uOyGGWDyuUq9PwgiCBtOtnTPMMfxbOy/aJnPb2JXmz2KxRidPCMjrJCqihKtRlNSwtXq8NT1mj19W8eqM/sWB2NA+Ua9TiUYjpG4onN/sSEtdbCXLa5+t4r3xH4kR/g/R/+/Npg7NXrH/jY7z/jgif7AaRCCWTVYaMyK4wRlZHWyMKo3KjCwlk4JyunpqmSg8nGVe977c4Z56Nsze++6h+/OUKzcO1a3PAFVwsgIjplKyuBMi/DwKumYzcZB4HfaDQ8J3TlnNbPvvDSopwGsSd9qW1VVEVlCsA6U1VlBmGDyEeRGodWu/vpz365P8qMCitPaiFUVDcqKsZb850kDlDmpVLCan18SZ5jgS0EtF8hlikKDbiotlUVqNdMDX919cdX0vFC/SFmol7wnMfFEsP+tN3sDIdrld1wQBD1lZysj9BZat12141WWABxELY789qKtMB0UurC3vHvR3Vv7KfZ3m7nikv+s8K05TmbrrR9pyaHpPSsQ+DFSW02L21lEEVy5/Keo0f7wzRP2nWdj5MkqoppKwSyabvbqawbrq9I5I0IzpWbUzgv2POQc/cfXnVAEkIDWVU85+LLG82mVc4GcQi/rEytUZeecwIWSkNKL7DC+p3O+97/35sxPnzlz4QyXelNDk/jO8dwXkNnxuPCd0REp25l8zT/b7/1y/31o+3ZmajTMkVRFEUQht3u7Fve9p7PfPpDGqJySPMsrtWEUp7yR9OxUL4fRmVZVEVprPC9ZJLh8OrET7pG+pV1flKDFKo0O+ebT/qRR843kIQB4Kw7PsseP/2pX6KM4rEM06C5L8Wqk8bv7p/g0p9769985ktqYe+hO25ano9NYaoCe3cs7L/77rnZju/ZjbSc8+czYy+55Gd6vY1Op9VuzU5LTHOsrU9qtYW5mdPykUnL5qHVjcPrBxsdUVSDUkNheVjUu8neq6/6bDrdNFURx9EgzTSQNIIkxn/+T48Zbva6ze780tzWcBXWOWf8KE4Unvi4R9kq1cVwbjZqhroewyk/qUEodf2NNzdas70U0woaECKE7pZpw2hM+/2NMZJk9u67jhgtlIy1QVXClmrYG6+vHF1I0ACWY6Dc3HXGmWM0Ln/1H25OTaveQMU7LBIRnbKVrdejPK1m5udGo56U1pgyH42q0vV746pwmxv41Gc/VxrrRXFmjfX8Cl5c646rqp/mFXwv6WhVG+ZShLj6s186sjHOjQviCFWeTicqCvLhxmzT6/VKCVulU8/3t6/OdWL7JCgECQZFmLp2Fez8+d98/9Mvfu0TLnnteZf+yp2bqmc6q0XtEQ9XprrxlS97dDfEkYN3N5O6znQ+rqLK5Lrx+av+rRE1lubmN1ZWB1vTyIPnsNBZdpW69caDf/epO3/ql99+tDL1vfObWL/2zq+//9PX3jWWKXY+8qmvHLrWCELoVIiyrNw4x2iqt/pYnrPKajEczndja7Yuf8H5QjphRawwW4/m21E3weahG3/8eY8dDwsFU2nkxfgRj3iENepnfvqPlYSt8MxnvCZRe8pJtxY16rX2fAPj3qARtutBoxV2awooEcnGGTvPaC0vHVgrpB2gSq+47Blfv+7LQWu2l6E30KggQi57R0T0PeoBrMmTj52VVZlGfpz2N5PZnaZCMR1GYQyrXvHy1zz5OY+tjPSUNxhPZlqt1eFmt9HWiOMkBDC21nrRKCsufsHrt6ra2Y/4wX298XhjbWZxcevGm5I9e+s+fuLS80RqldVFnnt+IDzPHb82VwgroKxJRqkfiOb+g4NY7SmMVkErLeuV8NMy3eh/+p8+8VlfZVuDfXOtqBEEk0q0k/kfv+x3lmrBcGtrczgqRuHOhZ210pUjJDFuvfGmmdMeu3fnsizGX77z4BlPcJO6G062HvG0x7/5PV98199epyu392HPu+H2mxfOWDIrm6HLZ1tJDOSp6HYwGm61YxFGzVu/+S/dhuzESgCltlJi56zcOHgbGt1zd7eU1rMzYb+/2ezMXnHZs/7gXZ+vNRYHG9kF5/3KQ3YsNoI5U9ZjJJPNW20uPaAVtKS21WQ61v0qw2IdXoUjawc6O7yHLIRNjITLmlH15Cf/8P+6bZ+yw69d980fefYP2zSTzZi/ykREp+Qsa6q83oj37b/TV7LW6VRFUUynQRAlSRNOfvEfr7n8x3/8MT/8ROmpQnub47LTmtXCU344yM1Io5Qyl/ibT37pliOZihbu3L9mnEjatWq0MbvUlNP1Q3fdWqWmEUpTFrV2SwiB7auDBJyAEyinSFw5l4SLjY4dlTVZW7lrNXTBxqHV+Va7HgS/9KqLZqMskZNG7F5y6XOzUX/a34w91Lz6wVt7Lb/zpb//q3P2zPtm5LJeTUKUuOOGKwP07771WlENGrOLq2PzgY+8vtGV/cnRClYj9qKZr1zz1Zf+xNM2tg7XRVqMNgbDoQR0VZhqeMZS2042ss2DZ++qy/KQLocAIH1TQk/HZ+/szgS5698dYzAYTeY6zeFg3TfFfCdqxqLb8Gea0aS/lo7WP/g3Pz3bChc6/j9+6jPpJvwq78SuHeqlVtDy4BmUg7XlmbBaPdIGpEuNmV5wwRNvuO7vG2rUCcu3/tEfQEAGXPmOiOiUrWytmegqC0O/KLPp1pouS5SF7wWb670wbFal+6Pff8ujHvX485790vmZmlLe5vTYcUfrKc/DoREe+tRX/8XHv376I5+Uep32wp6iKAJh9Hj93B2tNqY3fP0LnkOoIIWDQ5FlwLE75W9Xdt4zu2tbcnCzHNxeK1Zq+epjTm+33eaZ8+65T9nxDx/62Rc856IsnSgj5sIu8vwLn/+j3buTsjwwnex71CP3PP+ip7QjPPf8h7tyJZKDn7z8skgZU+CKyx/zsLPq5fSOMD907oxLSrzy+U9dvelLp3eruj4YF/tu/rc3eP3b5sV6qCe+GX/92mt0YZp11fLds8573M5OOBuafPPOhSRtR0FhK+1cFKEZ1baO3K7yDb/cnG9GnWY9L9Oldvzylz73PX/6P5QdZcND6fDucf/W677yjiTA+sq1095t2eDubg2+HS21zbR/WyR6soLIMVsvEtE7d6a1sv9wCG9ra6OTiGf8px84c0HWzfqOmWh1fQsBr5clIvoeJY7dzunbmejSqaDxpre8+1de93utpTMl/P7WAGVeq0XOuNbe5rVf/dwVV7xmbXP98h+/9Kdf/rxxBqcQ+ThwBD//39/2jUODyF8wumYQFMpEsU6P3nzm3rlo3H/Okx77S6977nhQzEQiVhq2qrTzkpYWwgISVsB52J9Ws9pvjSpAItBohRj1qqTrT4FNl+2oVFAFSejg5aMqyH01doBAbKuu9EUOEWFVQ3gIy2o+0GU2ruLOpvUzg7ZCzWGaFs1GWGobeHKals0kmGbYHhE9hcqgPx7Xo6oTdctqav310sT90aIfAgkcdCtdUfGCQhAA08KZSKQGdYU8G9XipsJUlfk0mOkZTCrMRghga6imZe4HrYmBUaYLVYPNC+ShrID+5uYZ7ZpS3lYup0ItW6gYqd4PX2VuzomolyEJ0FLOTPJ2LQav5SEiOlUra3qTVNca87/+hre+68oPT/qVFYlzzrNwpgwDPw3So6tfG03sj7/01UEcTdJpWZlWe6Y/GJ951tmf+9qt3q5HRHJGeZ3RuPBioc3GaQvB5h1fX0T1lc+/vVFfmkxWeoePLM82pS8gPCfDSggHbF+k61Wf1W6PCh4+MvAVpBkXg36zOd+bjKJOVGAaZEuRheehqipX8ycCfYNIaemOdEXH11Fh/SwQA4MlVcVmM81Hqja7Bd9HXaCatVObG1SQcYIqRwTkPcQBpHK5E0EyKmaiGAqZrTzPr3JzwFMzaTEvA6QWnsq6SIdFGAd136HSMAFGWaVE2o7iEoEt+g3lRugUnigAAyR6GHn9AMHYKSNaAlXd6cQ4I6IhPK1kgqJm03w0Fs1dhfRbI2iRo94vhctdByIWQABb6WndazjtfI+ZJSI6NSur80woX3meMa7emPfDRpTMbKwOFpfPHPSnpUaghnmW/sP/+uxDH3nGsy9+eQFZunBux2n7D21BRnHztGkeK1+Oxv0gcLOdeLy5PzC9V17+5Fe89IJ3/OE73vDan9n+RM45a61SyvNOOifLoTrpVefu818pTjowKU6+S8O3foPbbxFCHDsG7P6jF5x++89ojHHOiZN9R49vT15B9j4f/l08IBER/b9x/8dlvTBM0ymA8SQdDDayLDPGzCwsrB7eb+EajUat3tmxe++znv7cWoyPf+zKudkZJWxVpIFvazVVTFfjcAyznoSpL8ej3r4kKn/qJ1/4oksvkA4bq6vWWmvtsV5KKYRwJ9u+df49L0IIIba3fCCBOfE420Havk/y/Vbz2/guGnzia972XT8Cg0pE9P1W2SxLa/Wk3+vV60kQ4KKLLuitH+5vrZ921pmw5XC0NegPjx442OjMtf3TpcCf/vEbf+l1L73ztm90Wl6oijI9UFNHfXMwEitzzWmnNv38Vb913tMe04lwzmmn7V5sbc9q2wPfdjv/d1/kPS8C6sSLFJ4U938x0n2G12/fKnF/votGbseVjSQierC5/z3GRT4JwkgIqbXd2By+9/0f+N3febvwasPNUZDMJEk9iRubWxvGTMJuzVSTmw7c4EfwJQYFaiHe/NYP/+tXv3Teec98xUufvTFFoBBKNBROW5grp7102JOydmKfqud539ohIdy3dgv32mkshLrfWfbejbTWfvvaffv3fqd7mO/9BWw/+Hf6CPfZY/yt0zDjTUR0qlbW6FwqpY3W2kVRMhqbxz3+SXfcvl8FjVZzdnO9D1eLaoFURTra9JqBi73H/+jjP/SxK53FMIXQ6UI7KbULPTGtnNbiz9/0e29+21tj6IN33tpMfBG0jTHGmO1+fOs465z51lnz3pWV0rvfafJE7f7jEf1Ok/atn/c7fYTtH84JSilWlojolHD/e4yLIrfWZFkWBL6D8wPxb9d96dkXnl9lkywfhYmo1etVVQmLXWeepUtttnpf/8q1O+u79i6ec9nzLltuJ6JwgTZf+Nw1u2d3PfLMc9/+R3+aIPjV1/1KuzUvTLS9Q1UpdaKvD3wP7b13BT/A7e89Vt472w98n/D9bv9/eu+J3H7Hfwr9396JTURE3yuzLFBNJ5NavZ5lufR8IQLlyV6v/IGHPmaSlmWpYWelctpmzlW1drx37+7bbr9Fj0ei0XJOhjDFqFert3bu3XvXHXcK6cWhOrjv9loIzwHCuei+4+MD6dy9h877Pan4xAbbu15P7HH9346238Us++2//vu8dzvz/6HnjFklIjpFPKBV3ONaAsAPPKU861yvP+p2mrfdfsPS0m4lIAIdBH6auriWTLZ6N21sBEktbixa6+r1Vj4atTvtNM9uu/HuZrMbRv7P/JfLmg0UUzgBJWGN+a7PvP2OJ/cHdoLx/+U/ZL7lwpvvdKJlVomIvp9n2XvmMMA6SOFv9YdCRLUk7HaXtWkIibIodu7atbm2Vm+2h8PpzuU9++668+wzH3H3Xbd5EFEj9P1gMNw6dOSWMIAS8Dz4HpR8gKEnIiL6/qysBu7ZptLa88LtA7pZaoWQv/emt73pTW/ttDurh48mtQ6cV+ZGWzHXXRoNpvW671yeVdMsn65v3pUkSioIASm1lBownqjxaSAiou9L8oFtI3H8Vrm+51lb9Qc9AEU5iSK84b/+/Gi47wXPv2DP3l3WFJ7CTLsVKz+bTAo7kZ7ujQ9+8CN/Utn9YeJSnTpVCD+FmjoxMWLC54CIiB7MsywAB5jtiTbLsiAM4USeV3GUjEbTytlutwkgz+Ar/PvX9j3lyT/mrLrk4he+92/++9rAdRZEUWoIIYUOPTnJe34AJZ2ABUyIXXwaiIjowVxZABawgLPWFmXhe4GujK5srdZwyjkr+v3+TLfjHARQVShyxDHKEs4r/MivbAmrpXDWltqUni88JQVgYSMs8mkgIqIHaWW33y0AwAAWQFkUVVXV6q0iL6RQpa2SuGaM6feHSVLzPF8I+L7U2nqeNM7kLo+kb6Gn40mz0XDWSiEB4RyMMYHP47JERMTKwgEmS6dxkhhjlPKcEwLK2AqAsdb3/e1519iy0mUU+Fk5hQp9lUymk3ataYz1ZHDskRzg4ByEf39f4/0O27zOhYiIvj8qu/0Gay0cjHEwVvie53nWGgjnYCud+54QQmto7QoPTSdiD16WppEfe8q755zl7ToGrCwRET1YK0tERETfHckfAREREStLRETEyhIRERErS0RExMoSERGxskRERMTKEhERsbJERESsLBEREbGyRERErCwRERErS0RERKwsERERK0tERMTKEhEREStLRETEyhIREbGyRERExMoSERGxskRERKwsERERsbJERESsLBEREStLRERErCwRERErS0RExMoSERERK0tERMTKEhERsbJERETEyhIREbGyRERErCwRERGxskRERKwsERERK0tERESsLBEREStLRETEyhIRERErS0RExMoSERGxskRERMTKEhERsbJERETEyhIREbGyRERErCwRERGxskRERKwsERERK0tERESsLBEREStLRETEyhIRERErS0RExMoSERGxskRERMTKEhERsbJERESsLBEREbGyRERErCwRERErS0RERKwsERERK0tERMTKEhEREStLRETEyhIREbGyRERExMoSERGxskRERKwsERERsbJERESsLBEREStLRERErCwRERErS0RExMoSERERK0tERMTKEhERsbJERETEyhIREbGyRERErCwRERGxskRERKwsERERK0tERESsLBEREStLRERErCwRERErS0RExMoSERERK0tERMTKEhERsbJERETEyhIREbGyRERErCwRERGxskRERKwsERERK0tERESsLBEREStLRETEyhIRERErS0RExMoSERGxskRERMTKEhERsbJERESsLBEREbGyRERErCwRERErS0RERKwsERERK0tERMTKEhEREStLRETEyhIREbGyRERExMoSERGxskRERKwsERERsbJERESsLBEREStLRERErCwRERErS0RExMoSERERK0tERMTKEhERsbL8ERAREbGyRERErCwRERGxskRERKwsERERK0tERESsLBEREStLRETEyhIRERErS0RExMoSERGxskRERMTKEhERsbJERESsLBEREbGyRERErCwRERErS0RERKwsERERK0tERMTKEhEREStLRETEyhIREbGyRERExMoSERGxskRERKwsERERsbJERESsLBEREStLRERErCwRERErS0RExMoS/f/t10ENACEQBMHdC0LA2eFfxGKBhPCiSsJ8OgOAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKmgAAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVNQEAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqawIAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAQCVBQCVBQCVBQBUFgBUFgBUFgBQWQBQWQBQWQBAZQFAZQFAZQEAlQUAlQUAlQUAVBYAVBYAVBYAUFkAUFkAUFkAQGUBQGUBQGUBAJUFAJUFAJUFAFQWAFQWAFQWAFBZAFBZAFBZAEBlAUBlAUBlAQCVBQCVBQCVBQBUFgBUFgBU1gQAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAbWkR8YxoCAHxZAFBZAFBZEwCAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwAcyKqyAgD4sgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAIDKAoDKAoDKAgAqCwAqCwAqCwCoLACoLACoLACgsgCgsgCgsgCAygKAygKAygIAKgsAKgsAKgsAqCwAqCwAqCwAoLIAoLIAoLIAgMoCgMoCgMoCACoLACoLACoLAKgsAKgsAKgsAKCyAKCyAPCizP5bAQBuWHpRO7+ygzytAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">14</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y17c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y1cd ff2 fs3 fc0 sc0 ls0 ws0">Obecny Zarząd Emitenta został powołany uchwałami Rady Nadzorczej z dnia 1 czerwca 2<span class="_ _0"></span>021 r. (z zastrzeżeniem </div><div class="t m0 x1 h11 y1ce ff2 fs3 fc0 sc0 ls0 ws0">uchwały <span class="_ _e"> </span>z <span class="_ _e"> </span>21 <span class="_ _e"> </span>grudnia <span class="_ _e"> </span>2021 <span class="_ _10"> </span>roku <span class="_ _e"> </span>w <span class="_ _e"> </span>przedmiocie <span class="_ _e"> </span>powołania <span class="_ _e"> </span>Pana <span class="_ _e"> </span>Łukasza <span class="_ _e"> </span>Sochy <span class="_ _e"> </span>do <span class="_ _e"> </span>składu <span class="_ _e"> </span>Zarządu <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółki) </div><div class="t m0 x1 h7 y1cf ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">wspólną, 3<span class="_ _1"></span></span>-<span class="ff2">letnią kadencję, któ<span class="_ _1"></span>ra rozpoczęła s<span class="_ _1"></span>ię z d<span class="_ _1"></span>niem 1 lipca 20<span class="_ _1"></span>21 r.  W wyniku<span class="_ _1"></span> zmian do Ko<span class="_ _1"></span>deksu Spó<span class="_ _4"></span>ł</span>ek </span></div><div class="t m0 x1 h7 y1d0 ff2 fs3 fc0 sc0 ls0 ws0">Handlowych<span class="_ _1"></span>, <span class="_ _8"> </span>które <span class="_ _8"> </span>weszły <span class="_ _8"> </span>w  ż<span class="ff3">ycie <span class="_ _8"> </span>z <span class="_ _8"> </span>dniem <span class="_ _8"> </span>13 <span class="_ _8"> </span>pa</span>ź<span class="ff3">dziernika  2022 <span class="_ _8"> </span>r., <span class="_ _8"> </span>ww. <span class="_ _8"> </span>kadencja <span class="_ _8"> </span>zako</span>ń<span class="ff3">czy  si</span>ę<span class="ff3"> <span class="_ _8"> </span>z <span class="_ _8"> </span>dniem </span></div><div class="t m0 x1 h7 y1d1 ff3 fs3 fc0 sc0 ls0 ws0">31.12.2024, <span class="_ _1"></span>natom<span class="_ _1"></span>iast <span class="_ _1"></span>mandaty <span class="_ _1"></span><span class="ff2">czło<span class="_ _1"></span>nków Zar<span class="_ _1"></span>ządu <span class="_ _1"></span>wygasną <span class="_ _1"></span>najpóźniej <span class="_ _1"></span>z <span class="_ _1"></span>dniem <span class="_ _1"></span>odbycia<span class="_ _1"></span></span> <span class="_ _1"></span>Walne<span class="ls3">go</span> <span class="_ _1"></span>Zg<span class="_ _1"></span>romadzeni<span class="ls11">a </span></div><div class="t m0 x1 h7 y1d2 ff2 fs3 fc0 sc0 ls0 ws0">zatwierdzającego<span class="_ _1"></span> <span class="ff3">sprawo<span class="_ _1"></span>zdanie </span>finansowe Sp<span class="_ _1"></span>ół<span class="ff3">ki za 2024 r. (tj. <span class="_ _1"></span></span>za ostatni pełn<span class="_ _1"></span>y rok obrotowy pełnien<span class="_ _1"></span>ia funkcji)<span class="_ _1"></span><span class="ff3">. </span></div><div class="t m0 x1 h7 y1d3 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1d4 ff3 fs3 fc0 sc0 ls0 ws0">Do dnia <span class="_ _1"></span>zatwierdzenia<span class="_ _1"></span> niniejszego sprawo<span class="_ _1"></span>zdania sk<span class="ff2">ł</span>ad<span class="_ _1"></span> Zarz<span class="ff2">ądu Spó<span class="_ _1"></span>ł</span>ki nie uleg<span class="_ _1"></span><span class="ff2">ł</span> zmianie. </div><div class="t m0 x1 h38 y1d5 ff4 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y1d6 ff4 fs0 fc3 sc0 ls0 ws0">Rada Nadzorcza<span class="_ _0"></span> </div><div class="t m0 x1 h7 y1d7 ff3 fs3 fc0 sc0 lsd ws0">Na <span class="_ _11"></span><span class="ff2 ls0">d<span class="_ _1"></span>zień <span class="_ _10"> </span>31 <span class="_ _10"> </span>grudnia <span class="_ _10"> </span>202<span class="ff3">3 <span class="_ _10"></span>r. <span class="_ _11"></span>o<span class="_ _1"></span>raz <span class="_ _10"></span></span>na <span class="_ _10"> </span>dzień <span class="_ _10"> </span>zatwierdzenia <span class="_ _10"> </span>do <span class="_ _10"> </span>publikacji <span class="_ _10"> </span>niniejszego<span class="_ _1"></span> <span class="_ _10"> </span>sprawozd<span class="_ _1"></span>ania <span class="_ _10"> </span>skład <span class="_ _10"> </span>Rady </span></div><div class="t m0 x1 h7 y1d8 ff2 fs3 fc0 sc0 ls0 ws0">Nadzorczej E<span class="_ _1"></span>mitenta przedstawia się następ<span class="_ _1"></span>ująco:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 ha y1ae ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _21"> </span><span class="ff3 fs3 fc0">Pan Filip Paszke<span class="_ _1"></span> <span class="_ _22"> </span> <span class="_ _18"> </span> <span class="_ _23"> </span>- <span class="ff2">Przewodn<span class="_ _1"></span>iczący Rady Nadzorczej,<span class="_ _1"></span></span><span class="fs0"> </span></span></span></div><div class="t m0 x1 ha y32 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _21"> </span><span class="ff3 fs3 fc0">Pan Wojciech Dyszy<span class="_ _1"></span> <span class="_ _9"></span> <span class="_ _23"> </span> <span class="_ _18"> </span>- <span class="ff2">Wiceprzewod<span class="_ _1"></span>niczący Rady Nadzorcz<span class="_ _1"></span>ej,</span><span class="fs0"> </span></span></span></div><div class="t m0 x1 ha y1d9 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _21"> </span><span class="ff2 fs3 fc0">Pan Roman Pud<span class="_ _1"></span>ełko<span class="ff3"> <span class="_ _a"></span> <span class="_ _18"> </span> <span class="_ _23"> </span>- </span>Członek <span class="_ _1"></span>Rady Nadzorczej.<span class="ff3"> </span></span></span></div><div class="t m0 x1 ha y1da ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _21"> </span><span class="ff3 fs3 fc0">Pan Grzegor<span class="_ _1"></span>z Dymek <span class="_ _24"> </span> <span class="_ _23"> </span>- <span class="ff2">Członek<span class="_ _1"></span> Rady Nad<span class="_ _1"></span>zorczej,</span><span class="fs0"> </span></span></span></div><div class="t m0 x1 ha y1db ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _21"> </span><span class="ff3 fs3 fc0">Pan Ola Malm  <span class="_ _25"> </span> <span class="_ _23"> </span> <span class="_ _18"> </span>- <span class="ff2">Członek Rad<span class="_ _1"></span>y Nadzorczej,<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h7 y1dc ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>okresie <span class="_ _10"> </span>12 <span class="_ _11"></span>miesięcy <span class="_ _10"> </span>zakończonym <span class="_ _11"></span>dn<span class="_ _1"></span>ia <span class="_ _11"></span>31 <span class="_ _11"></span>grudnia <span class="_ _11"></span>20<span class="_ _1"></span>2<span class="_ _1"></span><span class="ff3">3 <span class="_ _10"></span></span>r. <span class="_ _11"></span>skład <span class="_ _11"></span>Rady<span class="_ _1"></span> <span class="_ _11"></span>Nadzorczej <span class="_ _10"> </span>Spółki <span class="_ _11"></span>przedstawiał <span class="_ _10"> </span>się </div><div class="t m0 x1 h7 y1dd ff2 fs3 fc0 sc0 ls0 ws0">następująco:<span class="ff3"> </span></div><div class="t m0 x1 h7 y1de ff3 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1 y1df w43 h3a"><div class="t m0 x9 h1d y1c4 ff3 fsc fc2 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x54 y1df w44 h3a"><div class="t m0 x53 h1d y1c4 ff2 fsc fc2 sc0 ls0 ws0">Okres pełnienia funkcji<span class="ff3"> </span></div></div><div class="c x1 y1e0 w43 h3d"><div class="t m0 x15 h1d y1e1 ff3 fsc fc0 sc0 ls0 ws0">Filip Paszke </div></div><div class="c x54 y1e0 w44 h3d"><div class="t m0 x2a h1d y1e1 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1e2 w43 h3a"><div class="t m0 x9 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">Wojciech Dyszy </div></div><div class="c x54 y1e2 w44 h3a"><div class="t m0 x2a h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1e3 w43 h3a"><div class="t m0 x1d h1d y1c4 ff2 fsc fc0 sc0 ls0 ws0">Roman Pudełko<span class="ff3"> </span></div></div><div class="c x54 y1e3 w44 h3a"><div class="t m0 x2a h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1e4 w43 h3a"><div class="t m0 x55 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">Grzegorz Dymek </div></div><div class="c x54 y1e4 w44 h3a"><div class="t m0 x2a h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x1 y1e5 w43 h3e"><div class="t m0 x2c h7 y1e6 ff3 fs3 fc0 sc0 ls0 ws0">Ola Malm<span class="fsc"> </span></div></div><div class="c x54 y1e5 w44 h3e"><div class="t m0 x2a h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ff2">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h3b y1e8 ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div><div class="t m0 x1 h3 y1e9 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1ea ff2 fs3 fc0 sc0 ls0 ws0">Obecna <span class="_ _1"></span>Rada <span class="_ _1"></span>Nad<span class="_ _1"></span>zorcza <span class="_ _1"></span>Em<span class="_ _1"></span>itenta p<span class="_ _1"></span>owołana <span class="_ _1"></span>zo<span class="_ _1"></span>stała <span class="_ _1"></span>na <span class="_ _1"></span>wspólną,<span class="_ _1"></span> <span class="_ _1"></span>3<span class="_ _1"></span><span class="ff3">-</span>letnią <span class="_ _4"></span>kadencję, <span class="_ _1"></span>która r<span class="_ _1"></span>ozpoczęła <span class="_ _1"></span>się <span class="_ _1"></span>z <span class="_ _4"></span>dniem </div><div class="t m0 x1 h11 y1eb ff2 fs3 fc0 sc0 ls0 ws0">1 <span class="_ _1"></span>lipca <span class="_ _1"></span>2<span class="_ _1"></span>021 <span class="_ _1"></span>r. <span class="_ _4"></span>(z za<span class="_ _1"></span>strzeżeniem <span class="_ _1"></span>ww. <span class="_ _4"></span>zmian <span class="_ _1"></span>osobowy<span class="_ _1"></span>ch <span class="_ _1"></span>w <span class="_ _4"></span>składzie <span class="_ _1"></span>Rady). <span class="_ _1"></span>W <span class="_ _4"></span>wyniku <span class="_ _1"></span>zmian <span class="_ _4"></span>do <span class="_ _1"></span>Kodeksu <span class="_ _4"></span>Spółek </div><div class="t m0 x1 h11 y1ec ff2 fs3 fc0 sc0 ls0 ws0">Handlowych<span class="_ _1"></span>, <span class="_ _8"> </span>które <span class="_ _8"> </span>weszły <span class="_ _8"> </span>w <span class="_ _8"> </span>życie  z <span class="_ _e"> </span>d<span class="_ _1"></span>niem <span class="_ _8"> </span>13  października <span class="_ _8"> </span>2022 <span class="_ _8"> </span>r., <span class="_ _8"> </span>ww. <span class="_ _8"> </span>kadencja <span class="_ _8"> </span>zakończy  s<span class="_ _0"></span>ię <span class="_ _8"> </span>z  d<span class="_ _0"></span>niem </div><div class="t m0 x1 h11 y1ed ff2 fs3 fc0 sc0 ls0 ws0">31.12.2024,  natomiast  mandaty  członków  Rady  Nadzorczej  wygasną  najpóźniej  z  dni<span class="_ _0"></span>em  odbycia  Walnego </div><div class="t m0 x1 h7 y107 ff2 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _4"></span>zatwierd<span class="_ _1"></span>zającego <span class="_ _4"></span>sprawozdanie <span class="_ _4"></span>finansowego <span class="_ _4"></span>Spółki <span class="_ _4"></span>za <span class="_ _4"></span>2024 <span class="_ _1"></span>r.<span class="_ _1"></span> <span class="_ _4"></span>(tj<span class="_ _1"></span><span class="ff3">. <span class="_ _4"></span></span>za <span class="_ _4"></span>ostatni <span class="_ _4"></span>pełny <span class="_ _1"></span>ro<span class="_ _1"></span>k <span class="_ _1"></span>o<span class="_ _1"></span>br<span class="ff3">oto<span class="_ _1"></span>wy </span></div><div class="t m0 x1 h7 y1ee ff2 fs3 fc0 sc0 ls0 ws0">pełnienia funk<span class="_ _1"></span>cji)<span class="ff3">. </span></div><div class="t m0 x1 h7 y1ef ff3 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _0"></span>dnia <span class="_ _0"></span>zatwierdzenia <span class="_ _0"></span><span class="ff2">niniejszego s<span class="_ _0"></span>prawozd<span class="_ _1"></span>ania <span class="_ _0"></span>skład <span class="_ _0"></span><span class="ff3">Rady <span class="_ _5"></span>Nad<span class="_ _1"></span>zorczej <span class="ff2">Spółki</span> <span class="_ _5"></span>nie <span class="_ _0"></span><span class="ff2">uległ <span class="_ _0"></span>zmianie<span class="ff3"> <span class="_ _0"></span><span class="ff2">z <span class="_ _5"></span>zastrzeże<span class="_ _1"></span>niem, </span></span></span></span></span></div><div class="t m0 x1 h7 y1f0 ff2 fs3 fc0 sc0 ls12 ws0">iż<span class="ff3 ls0"> <span class="_ _0"></span>w <span class="_ _0"></span>dniu 2<span class="_ _0"></span>6 marca <span class="_ _5"></span>2024 r. <span class="_ _5"></span>Pan Filip <span class="_ _5"></span>Paszke z<span class="ff2">ł</span>o<span class="ff2">ż</span>y<span class="ff2">ł</span> rezygnacj<span class="ff2">ę</span> <span class="_ _0"></span>z <span class="_ _0"></span>pe<span class="ff2">ł</span>nienia f<span class="_ _0"></span>unkcji cz<span class="ff2">łonka <span class="_ _0"></span>Rady <span class="_ _0"></span>Nadzorczej <span class="_ _0"></span>Spół<span class="ff3">ki </span></span></span></div><div class="t m0 x1 h7 y1f1 ff3 fs3 fc0 sc0 ls13 ws0">ze <span class="_ _4"></span><span class="ls0">skutkiem <span class="_ _4"></span>na <span class="_ _4"></span>koniec <span class="_ _4"></span>dn<span class="_ _1"></span>ia <span class="_ _4"></span>30 <span class="_ _4"></span>kwietnia <span class="_ _4"></span>2024 <span class="_ _4"></span>r<span class="_ _1"></span><span class="ff2">., <span class="_ _4"></span>o <span class="_ _4"></span>czym <span class="_ _4"></span>Emitent <span class="_ _4"></span>po<span class="_ _1"></span>informował <span class="_ _4"></span>raportem <span class="_ _4"></span>bieżący<span class="_ _1"></span>m <span class="_ _4"></span>nr <span class="_ _4"></span>8/2023 <span class="_ _4"></span>z </span></span></div><div class="t m0 x1 h7 y1f2 ff3 fs3 fc0 sc0 ls0 ws0">dnia 26 marca<span class="_ _1"></span> 2024 r. </div><div class="t m0 x1 h7 y176 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1f3 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>zwi<span class="ff2">ą</span>zku <span class="_ _16"> </span>z <span class="_ _16"> </span>n<span class="_ _1"></span>iniejsz<span class="ff2">ą</span> <span class="_ _16"> </span>rezygn<span class="_ _1"></span>acj<span class="ff2">ą</span> <span class="_ _16"> </span>Zarz<span class="ff2">ąd <span class="_ _26"> </span>Spół</span>ki, <span class="_ _16"> </span>po <span class="_ _16"> </span>konsultacji <span class="_ _16"> </span>z <span class="_ _16"> </span>cz<span class="_ _1"></span><span class="ff2">łonkam<span class="_ _1"></span>i <span class="_ _16"> </span>Rady <span class="_ _16"> </span>Nadzorczej <span class="_ _26"> </span>Spół</span>k<span class="_ _1"></span>i, </div><div class="t m0 x1 h7 y1f4 ff2 fs3 fc0 sc0 ls0 ws0">poinformował<span class="_ _1"></span><span class="ff3 ls5">, <span class="_ _1"></span></span>ż<span class="ff3">e w <span class="_ _4"></span>celu <span class="_ _1"></span>zapewnienia <span class="_ _1"></span>ci</span>ą<span class="ff3">g</span>ł<span class="ff3">o<span class="_ _1"></span></span>ś<span class="ff3">ci f<span class="_ _1"></span>unkcjonowania <span class="_ _1"></span>Rady <span class="_ _1"></span>Nad<span class="_ _1"></span>zorczej, <span class="_ _1"></span>cz<span class="_ _1"></span></span>ł<span class="ff3">onkowie <span class="_ _1"></span>Rady <span class="_ _1"></span>Nadzorczej </span></div><div class="t m0 x1 h7 y1f5 ff3 fs3 fc0 sc0 ls0 ws0">maj<span class="ff2">ą</span> zamiar d<span class="_ _1"></span>okona<span class="ff2">ć</span> kooptacji no<span class="_ _1"></span>wego cz<span class="_ _1"></span><span class="ff2">łonka Rady Nadzorczej zg<span class="_ _1"></span>odnie z § 15 u<span class="_ _1"></span>st. 9 Statutu Spó<span class="_ _1"></span>ł</span>k<span class="_ _1"></span>i.  </div><div class="t m0 x1 h18 y1f6 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y1f7 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi xc y183 w9 h3f" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">15</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y158 ff5 fsb fc1 sc0 ls0 ws0">Podstawa <span class="_ _3"></span>sporządzenia <span class="_ _3"></span>s<span class="_ _1"></span>prawozdan<span class="_ _0"></span>ia <span class="_ _5"></span>finansowego<span class="ff4"> <span class="_ _5"></span><span class="ff5">–<span class="ff4"> <span class="_ _5"></span>w <span class="_ _5"></span>tym <span class="_ _5"></span>o<span class="_ _1"></span>pis <span class="_ _5"></span><span class="ff5">okoliczności </span></span></span></span></div><div class="t m0 x1 h18 y1f8 ff5 fsb fc1 sc0 ls0 ws0">wskazujących n<span class="_ _0"></span>a zagrożenie ko<span class="_ _0"></span>ntynuowania dz<span class="_ _0"></span>iałalności<span class="ff4"> </span></div><div class="t m0 x1 h11 y1f9 ff2 fs3 fc0 sc0 ls0 ws0">Niniejsze sprawo<span class="_ _1"></span>zdanie <span class="_ _1"></span>finansowe <span class="_ _1"></span>zostało <span class="_ _1"></span>sporządzone <span class="_ _1"></span>przy założen<span class="_ _1"></span>iu kontynuowan<span class="_ _1"></span>ia działalności g<span class="_ _1"></span>ospodarczej </div><div class="t m0 x1 h7 y1fa ff3 fs3 fc0 sc0 ls0 ws0">przez  DataWalk  S.A.  <span class="ff2">przez  okres  nie  krótszy  niż <span class="_ _8"> </span>12<span class="_ _1"></span></span> <span class="ff2">miesięcy  od  dnia  bilansowego.  Zarząd  przeprowadził </span></div><div class="t m0 x1 h7 y1fb ff2 fs3 fc0 sc0 ls0 ws0">wielowymiarową <span class="_ _15"> </span>analizę  okoliczności  mający<span class="_ _1"></span>ch  wpływ <span class="_ _15"> </span>na  zdolność  jedno<span class="_ _1"></span>stki  do  kontyn<span class="_ _1"></span>uacji  działalno<span class="_ _1"></span>ś<span class="_ _4"></span><span class="ff3">ci, </span></div><div class="t m0 x1 h7 y1fc ff2 fs3 fc0 sc0 ls0 ws0">obejmującą za<span class="_ _1"></span>równo czynniki wewnętr<span class="_ _1"></span>zne, w szczegó<span class="_ _1"></span>lności<span class="_ _1"></span><span class="ff3">: </span></div><div class="t m0 x56 ha y1fd ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">planowane prze<span class="_ _1"></span>pływy pieniężne,<span class="ff3"> </span></span></span></div><div class="t m0 x56 ha y1fe ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">rentowność <span class="_ _1"></span>produktu, <span class="ff3"> </span></span></span></div><div class="t m0 x56 ha y1ff ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff3 fs3 fc0">dopasowan<span class="_ _1"></span>ie <span class="ff2">oferty handlo<span class="_ _1"></span>wej do potrzeb klientów<span class="_ _1"></span></span>,  </span></span></div><div class="t m0 x56 ha y200 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">konieczne nak<span class="_ _1"></span>łady inwestycyjne i op<span class="_ _1"></span>eracyjne<span class="_ _1"></span><span class="ff3">, </span></span></span></div><div class="t m0 x56 ha y201 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">dostępność d<span class="_ _1"></span>o zewnętrznych źród<span class="_ _1"></span>eł finansowania<span class="_ _1"></span><span class="ff3">,  </span></span></span></div><div class="t m0 x1 h7 y202 ff2 fs3 fc0 sc0 ls0 ws0">oraz zewnętr<span class="_ _1"></span>zne, w szczególności<span class="_ _1"></span><span class="ff3">: </span></div><div class="t m0 x56 ha y192 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff3 fs3 fc0">czynniki m<span class="_ _1"></span>akroekonomiczne, <span class="_ _1"></span> </span></span></div><div class="t m0 x56 ha y203 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">wielkość dostępn<span class="_ _1"></span>ego rynku, <span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x56 ha y204 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff3 fs3 fc0">ograniczen<span class="_ _1"></span>ia prawne,  </span></span></div><div class="t m0 x56 ha y205 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">cykliczność o<span class="_ _1"></span>raz dynamikę na ryn<span class="_ _1"></span>kach finansowych<span class="_ _1"></span> wpływające na do<span class="_ _1"></span>stępność i koszt kapitału<span class="_ _4"></span><span class="ff3">. </span></span></span></div><div class="t m0 x1 h11 y206 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>tr<span class="_ _1"></span>akcie <span class="_ _a"></span>analizy<span class="_ _1"></span> <span class="_ _a"></span>zidentyfikowano <span class="_ _a"></span>istotn<span class="_ _1"></span>e <span class="_ _a"></span>niepewno<span class="_ _1"></span>ści <span class="_ _a"></span>dotyczące <span class="_ _a"></span>zdar<span class="_ _1"></span>zeń <span class="_ _a"></span>i <span class="_ _a"></span>okoliczności, <span class="_ _a"></span>któ<span class="_ _1"></span>re <span class="_ _a"></span>mogą <span class="_ _a"></span>nasuwać </div><div class="t m0 x1 h7 y207 ff2 fs3 fc0 sc0 ls0 ws0">wątpliwości co do<span class="_ _1"></span> zdolności jedn<span class="_ _1"></span>ostki do kontynu<span class="_ _1"></span>acji działalności. Zaliczyć <span class="_ _1"></span>do nich należy: <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x56 ha y208 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">spadek sprze<span class="_ _1"></span>daży wynikający z mniejszej liczb<span class="_ _1"></span>y nowo<span class="_ _1"></span> pozyskanych klientów<span class="_ _4"></span><span class="ff3">,  </span></span></span></div><div class="t m0 x56 ha y209 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">ujemne pr<span class="_ _1"></span>zepływy z działalności operac<span class="_ _1"></span>yjnej<span class="_ _1"></span><span class="ff3">, </span></span></span></div><div class="t m0 x56 ha y20a ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">niekorzy<span class="_ _1"></span>stne wskaźniki rentowności<span class="_ _1"></span><span class="ff3">, </span></span></span></div><div class="t m0 x56 ha y20b ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">poziom wymag<span class="_ _1"></span>anych inwestycji zapewn<span class="_ _1"></span>iających dalszy<span class="_ _1"></span> dynamiczny ro<span class="_ _1"></span>zwój <span class="_ _1"></span><span class="ff3">produktu. </span></span></span></div><div class="t m0 x1 h11 y20c ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>najlepszą <span class="_ _4"></span>wiedzą <span class="_ _4"></span>Zarządu <span class="_ _4"></span>Spółki <span class="_ _4"></span>oraz <span class="_ _4"></span>w <span class="_ _4"></span>oparciu <span class="_ _1"></span>o <span class="_ _4"></span>ko<span class="_ _1"></span>mpleksową <span class="_ _4"></span>prognozę <span class="_ _4"></span>przepływów <span class="_ _4"></span>pieniężn<span class="_ _1"></span>ych, </div><div class="t m0 x1 h11 y20d ff2 fs3 fc0 sc0 ls0 ws0">wartość k<span class="_ _1"></span>ontraktó<span class="_ _1"></span>w pozyskanych<span class="_ _1"></span> zar<span class="_ _1"></span>ówno w <span class="_ _1"></span>2023 <span class="_ _1"></span>roku <span class="_ _1"></span>jak i p<span class="_ _1"></span>o d<span class="_ _1"></span>acie b<span class="_ _1"></span>ilansowej, <span class="_ _1"></span>jak ró<span class="_ _1"></span>wnież w <span class="_ _1"></span>wyniku <span class="_ _1"></span>analizy </div><div class="t m0 x1 h11 y20e ff2 fs3 fc0 sc0 ls0 ws0">lejka <span class="_ _10"> </span>sp<span class="_ _1"></span>rzedażowego <span class="_ _e"> </span>(leadów <span class="_ _10"> </span>zakwalif<span class="_ _1"></span>ikowanych<span class="_ _1"></span>), <span class="_ _e"> </span>Spółka <span class="_ _10"> </span>progn<span class="_ _1"></span>ozuje <span class="_ _10"> </span>znacząco<span class="_ _1"></span> <span class="_ _10"> </span>wyższe <span class="_ _e"> </span>wpływy <span class="_ _10"> </span>o<span class="_ _1"></span>d <span class="_ _10"> </span>klientów </div><div class="t m0 x1 h7 y20f ff3 fs3 fc0 sc0 ls3 ws0">od<span class="ls0"> <span class="ff2">tych <span class="_ _15"> </span>realizowanych <span class="_ _15"> </span>w <span class="_ _15"> </span>okresie <span class="_ _15"> </span>ostatnich <span class="_ _15"> </span>6  m<span class="_ _1"></span>iesięcy, <span class="_ _15"> </span>co <span class="_ _15"> </span>jest <span class="_ _15"> </span>niezbędne <span class="_ _15"> </span>do <span class="_ _15"> </span>zapewnienia <span class="_ _15"> </span>kontynuowania </span></span></div><div class="t m0 x1 h7 y210 ff2 fs3 fc0 sc0 ls0 ws0">działalności w ak<span class="_ _1"></span>tualnej skali. <span class="ff3"> </span></div><div class="t m0 x1 h11 y211 ff2 fs3 fc0 sc0 ls0 ws0">Prognozy <span class="_ _28"> </span>te <span class="_ _28"> </span>korelują <span class="_ _29"> </span>z <span class="_ _29"> </span>zewnętrzn<span class="_ _1"></span>ymi <span class="_ _29"> </span>an<span class="_ _1"></span>alizami <span class="_ _29"> </span>rynkowy<span class="_ _1"></span>mi <span class="_ _29"> </span>przygo<span class="_ _1"></span>towanymi <span class="_ _29"> </span>pr<span class="_ _1"></span>zez <span class="_ _29"> </span>renomo<span class="_ _1"></span>wane <span class="_ _29"> </span>firmy </div><div class="t m0 x1 h11 y212 ff2 fs3 fc0 sc0 ls0 ws0">konsultingo<span class="_ _1"></span>we <span class="_ _10"> </span>(np. <span class="_ _e"> </span>Gartner) <span class="_ _10"> </span>jak <span class="_ _e"> </span>i <span class="_ _10"> </span>zap<span class="_ _1"></span>ytaniami <span class="_ _10"> </span>o<span class="_ _1"></span>fertowymi <span class="_ _10"> </span>po<span class="_ _1"></span>tencjalnych <span class="_ _e"> </span>klientów <span class="_ _10"> </span>skierowan<span class="_ _1"></span>ych <span class="_ _e"> </span>w <span class="_ _10"> </span>ostatnich </div><div class="t m0 x1 h11 y1ea ff2 fs3 fc0 sc0 ls0 ws0">miesiącach <span class="_ _11"></span>d<span class="_ _1"></span>o <span class="_ _11"></span>Spó<span class="_ _1"></span>łki. <span class="_ _11"></span>Realizacja <span class="_ _10"> </span>tych <span class="_ _11"></span>za<span class="_ _1"></span>łożeń <span class="_ _11"></span>n<span class="_ _1"></span>ie <span class="_ _11"></span>wymaga <span class="_ _10"> </span>o<span class="_ _1"></span>d <span class="_ _11"></span>Spó<span class="_ _1"></span>łki <span class="_ _11"></span>istotnych<span class="_ _1"></span> <span class="_ _11"></span>nakładów <span class="_ _10"> </span>inwestycyjnych<span class="_ _1"></span> <span class="_ _11"></span>ani </div><div class="t m0 x1 h11 y213 ff2 fs3 fc0 sc0 ls0 ws0">pozyskan<span class="_ _1"></span>ia dodatkowych <span class="_ _1"></span>zasobów <span class="_ _1"></span>operacyjnych cz<span class="_ _1"></span>y kapitałowych.<span class="_ _1"></span> Dodatko<span class="_ _1"></span>wo, nie wiąże się <span class="_ _1"></span>to <span class="_ _1"></span>z konieczno<span class="_ _1"></span>ścią </div><div class="t m0 x1 h7 y214 ff2 fs3 fc0 sc0 ls0 ws0">spełnienia do<span class="_ _1"></span>datkowych wymogów <span class="_ _1"></span>formalno<span class="_ _1"></span><span class="ff3">-</span>prawnych,<span class="_ _1"></span> których Spółka nie spełn<span class="_ _1"></span>iałaby już<span class="ff3"> </span>n<span class="_ _1"></span>a dzień bilansow<span class="_ _1"></span><span class="ff3 ls3">y.<span class="ls0"> </span></span></div><div class="t m0 x1 h11 y215 ff2 fs3 fc0 sc0 ls0 ws0">Jednocześnie Zarząd Spółki <span class="_ _0"></span>podjął <span class="_ _0"></span>w 2023 <span class="_ _0"></span>roku szere<span class="_ _0"></span>g inicjatyw <span class="_ _0"></span>mających na <span class="_ _0"></span>celu <span class="_ _0"></span>poprawę wyników <span class="_ _0"></span>i płynności, </div><div class="t m0 x1 h7 y1bf ff2 fs3 fc0 sc0 ls0 ws0">w tym między<span class="_ _1"></span> innymi:<span class="ff3"> </span></div><div class="t m0 x1a ha y216 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">Zwiększon<span class="_ _1"></span>o  efektywność  zespołów  wdrożeniowych,  poprzez <span class="_ _8"> </span>standaryzacje  i  automatyzację <span class="_ _8"> </span>większości </span></span></div><div class="t m0 x2c h11 y217 ff2 fs3 fc0 sc0 ls0 ws0">etapów <span class="_ _e"> </span>wdroże<span class="_ _1"></span>nia, <span class="_ _e"> </span>co <span class="_ _e"> </span>istotnie <span class="_ _e"> </span>skróciło <span class="_ _e"> </span>czas <span class="_ _e"> </span>niezb<span class="_ _1"></span>ędny <span class="_ _e"> </span>do <span class="_ _e"> </span>efek<span class="_ _1"></span>tywnego <span class="_ _e"> </span>wdrożen<span class="_ _1"></span>ia <span class="_ _e"> </span>platformy <span class="_ _e"> </span>DataWalk </div><div class="t m0 x2c h7 y218 ff3 fs3 fc0 sc0 ls0 ws0">u <span class="ff2">klientów <span class="_ _1"></span>a tym samym zwiększyło p<span class="_ _1"></span>rzepustowość całeg<span class="_ _1"></span>o zespołu sprzed<span class="_ _1"></span>ażowo<span class="_ _1"></span></span>-<span class="ff2">wd<span class="_ _1"></span>rożeniowego</span>, </div><div class="t m0 x1a ha y219 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">Przepro<span class="_ _1"></span>wadzono <span class="_ _a"></span>prog<span class="_ _1"></span>ram <span class="_ _a"></span>redukcji <span class="_ _a"></span>kosztów <span class="_ _11"></span>poprzez <span class="_ _a"></span>optymalizacje <span class="_ _a"></span>wielko<span class="_ _1"></span>ści <span class="_ _a"></span>i <span class="_ _a"></span>struktury <span class="_ _a"></span>za<span class="_ _1"></span>trudnien<span class="_ _1"></span>ia <span class="_ _a"></span>oraz </span></span></div><div class="t m0 x2c h7 y21a ff2 fs3 fc0 sc0 ls0 ws0">liczby podmio<span class="_ _1"></span>tów współpracujących ze<span class="_ _1"></span> Spółką<span class="_ _1"></span><span class="ff3">, </span></div><div class="t m0 x1a ha y21b ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">Dopaso<span class="_ _1"></span>wano <span class="_ _13"> </span>ofertę <span class="_ _13"> </span>handlową <span class="_ _14"> </span>do<span class="_ _1"></span> <span class="_ _14"> </span>k<span class="_ _1"></span>lientów, <span class="_ _14"> </span>k<span class="_ _1"></span>tórzy <span class="_ _14"> </span>nie <span class="_ _13"> </span>tylko <span class="_ _13"> </span>posiadają <span class="_ _13"> </span>odpowied<span class="_ _1"></span>nie <span class="_ _13"> </span>możliwości </span></span></div><div class="t m0 x2c h11 y21c ff2 fs3 fc0 sc0 ls0 ws0">organizacy<span class="_ _1"></span>jne <span class="_ _5"></span>i <span class="_ _5"></span>finansowe, <span class="_ _0"></span>ale <span class="_ _3"></span>tak<span class="_ _1"></span>że <span class="_ _5"></span>są <span class="_ _0"></span>w <span class="_ _5"></span>stanie <span class="_ _5"></span>efek<span class="_ _1"></span>tywnie <span class="_ _5"></span>operować <span class="_ _0"></span>w <span class="_ _5"></span>modelu <span class="_ _5"></span>bizn<span class="_ _1"></span>esowym <span class="_ _5"></span>proponowan<span class="_ _1"></span>ym </div><div class="t m0 x2c h7 y21d ff2 fs3 fc0 sc0 ls0 ws0">przez Spółk<span class="_ _1"></span>ę.<span class="ff3"> </span></div><div class="t m0 x1 h11 y21e ff2 fs3 fc0 sc0 ls0 ws0">Równolegle do t<span class="_ _0"></span>ych działań Z<span class="_ _0"></span>arząd Spółki zwrócił <span class="_ _0"></span>się <span class="_ _0"></span>do ak<span class="_ _0"></span>cjonariuszy<span class="_ _1"></span> o<span class="_ _0"></span> przyznanie Za<span class="_ _0"></span>rządowi upoważnienia do </div><div class="t m0 x1 h11 y21f ff2 fs3 fc0 sc0 ls0 ws0">podwyższen<span class="_ _1"></span>ia <span class="_ _14"> </span>kapitału <span class="_ _14"> </span>zak<span class="_ _1"></span>ładowego <span class="_ _14"> </span>Spó<span class="_ _1"></span>łki <span class="_ _14"> </span>w <span class="_ _14"> </span>granicach <span class="_ _13"> </span>kapitału <span class="_ _14"> </span>d<span class="_ _1"></span>ocelowego. <span class="_ _14"> </span>Było <span class="_ _14"> </span>to<span class="_ _1"></span> <span class="_ _14"> </span>podykto<span class="_ _1"></span>wane </div><div class="t m0 x1 h11 y220 ff2 fs3 fc0 sc0 ls0 ws0">zapewnieniem<span class="_ _1"></span> <span class="_ _e"> </span>Spółce <span class="_ _8"> </span>i <span class="_ _e"> </span>jej <span class="_ _e"> </span>grupie <span class="_ _8"> </span>kapitałowej <span class="_ _e"> </span>możliwo<span class="_ _1"></span>ś<span class="_ _1"></span>ci <span class="_ _e"> </span>pozy<span class="_ _1"></span>skiwania <span class="_ _e"> </span>śro<span class="_ _1"></span>dków <span class="_ _e"> </span>finansowych<span class="_ _1"></span> <span class="_ _e"> </span>na <span class="_ _8"> </span>dalszy <span class="_ _e"> </span>jej </div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">16</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">rozwój <span class="_ _8"> </span>w <span class="_ _8"> </span>drodze <span class="_ _8"> </span>jak <span class="_ _8"> </span>najbardziej <span class="_ _8"> </span>efektywnych <span class="_ _8"> </span>i <span class="_ _8"> </span>elastycznych  mechanizmów <span class="_ _8"> </span>umożliwiających <span class="_ _8"> </span>podwyższenie </div><div class="t m0 x1 h11 y222 ff2 fs3 fc0 sc0 ls0 ws0">kapitału  zakłado<span class="_ _1"></span>wego,  pozwalających  na  skrócen<span class="_ _1"></span>ie  procesu  emisji.  W <span class="_ _8"> </span>dniu  27  czerwca  20<span class="_ _1"></span>23  roku,  Walne </div><div class="t m0 x1 h11 y223 ff2 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _28"> </span>Akcjonar<span class="_ _1"></span>iuszy <span class="_ _29"> </span>w <span class="_ _28"> </span>drodze<span class="_ _1"></span> <span class="_ _29"> </span>Uch<span class="_ _1"></span>wały <span class="_ _29"> </span>n<span class="_ _1"></span>r <span class="_ _29"> </span>19, <span class="_ _28"> </span>przyz<span class="_ _1"></span>n<span class="_ _1"></span>ało <span class="_ _28"> </span>Zarządowi <span class="_ _29"> </span>up<span class="_ _1"></span>oważnienie <span class="_ _28"> </span>dokonania </div><div class="t m0 x1 h11 y224 ff2 fs3 fc0 sc0 ls0 ws0">podwyższen<span class="_ _1"></span>ia  k<span class="_ _1"></span>apitału <span class="_ _15"> </span>zakładowego <span class="_ _15"> </span>Spółki  poprzez <span class="_ _15"> </span>emisję  nie <span class="_ _15"> </span>więcej  n<span class="_ _1"></span>iż <span class="_ _15"> </span>500.000  (pięćset <span class="_ _15"> </span>tysięcy) <span class="_ _15"> </span>akcji<span class="_ _0"></span> </div><div class="t m0 x1 h11 y225 ff2 fs3 fc0 sc0 ls0 ws0">zwykłych <span class="_ _10"> </span>na <span class="_ _10"> </span>okaziciela. <span class="_ _10"> </span>Powyższe <span class="_ _10"> </span>upoważ<span class="_ _1"></span>nienie <span class="_ _10"> </span>zostało <span class="_ _11"></span>udzieln<span class="_ _1"></span>e <span class="_ _10"> </span>do <span class="_ _11"></span>d<span class="_ _1"></span>nia <span class="_ _10"> </span>30.06.2026r. <span class="_ _10"> </span>Na <span class="_ _11"></span>d<span class="_ _1"></span>atę <span class="_ _10"> </span>sporządzenia </div><div class="t m0 x1 h7 y226 ff3 fs3 fc0 sc0 ls0 ws0">niniejszeg<span class="ff2">o <span class="_ _10"> </span>Sprawozdania <span class="_ _10"> </span>Zarząd <span class="_ _11"></span>nie <span class="_ _11"></span>po<span class="_ _1"></span>djął <span class="_ _11"></span>decyzji, <span class="_ _10"> </span>kiedy <span class="_ _11"></span>skorzysta <span class="_ _10"> </span>z <span class="_ _11"></span>przyznaneg<span class="_ _1"></span>o <span class="_ _11"></span>uprawnienia <span class="_ _11"></span>an<span class="_ _1"></span>i <span class="_ _11"></span>w <span class="_ _10"> </span>jakim </span></div><div class="t m0 x1 h7 y227 ff3 fs3 fc0 sc0 ls0 ws0">zakresie. </div><div class="t m0 x1 h11 y228 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>trak<span class="_ _1"></span>cie <span class="_ _26"> </span>2023<span class="_ _1"></span> <span class="_ _26"> </span>Spółka <span class="_ _26"> </span>samodzielnie <span class="_ _26"> </span>przepro<span class="_ _1"></span>wadziła <span class="_ _26"> </span>wstępną <span class="_ _26"> </span>analizę <span class="_ _26"> </span>mo<span class="_ _1"></span>żliwości <span class="_ _26"> </span>alternatywn<span class="_ _1"></span>ych <span class="_ _26"> </span>źródeł </div><div class="t m0 x1 h11 y229 ff2 fs3 fc0 sc0 ls0 ws0">finansowania <span class="_ _10"> </span>działalności <span class="_ _10"> </span>operacyjnej <span class="_ _10"> </span>i <span class="_ _11"></span>in<span class="_ _1"></span>westycyjnej <span class="_ _10"> </span>poprzez <span class="_ _11"></span>dostępn<span class="_ _1"></span>e <span class="_ _11"></span>program<span class="_ _1"></span>y <span class="_ _11"></span>Fu<span class="_ _1"></span>nduszy <span class="_ _10"> </span>Europejskich <span class="_ _10"> </span>dla </div><div class="t m0 x1 h11 y22a ff2 fs3 fc0 sc0 ls0 ws0">Nowoczesnej <span class="_ _8"> </span>Gospodarki <span class="_ _e"> </span>oraz <span class="_ _e"> </span>instru<span class="_ _1"></span>menty <span class="_ _e"> </span>d<span class="_ _1"></span>łużne <span class="_ _e"> </span>ofer<span class="_ _1"></span>owane <span class="_ _8"> </span>przez <span class="_ _e"> </span>różne <span class="_ _e"> </span>in<span class="_ _1"></span>stytucje <span class="_ _e"> </span>finansowe.<span class="_ _1"></span> <span class="_ _e"> </span>Jednak<span class="_ _1"></span>że <span class="_ _e"> </span>ze </div><div class="t m0 x1 h7 y22b ff2 fs3 fc0 sc0 ls0 ws0">względu  na<span class="_ _0"></span> <span class="_ _8"> </span>ograniczoną <span class="_ _8"> </span>elastyczność <span class="_ _8"> </span>tych <span class="_ _8"> </span>programów, <span class="_ _8"> </span>jak <span class="_ _8"> </span>również  z <span class="_ _e"> </span>uwagi <span class="_ _8"> </span>na <span class="_ _8"> </span>fakt, <span class="_ _8"> </span>iż <span class="_ _8"> </span><span class="ff3">warunki <span class="_ _8"> </span>finansowe </span></div><div class="t m0 x1 h7 y22c ff3 fs3 fc0 sc0 ls0 ws0">oczekiwane <span class="_ _1"></span>przez <span class="ff2">oferentów<span class="_ _1"></span></span> <span class="ff2">nie były atrak<span class="_ _1"></span>cyjne, Zarząd nie podjął w ty<span class="_ _1"></span>m zakresie dalszych działań<span class="_ _1"></span>.<span class="_ _1"></span></span> </div><div class="t m0 x1 h7 y22d ff3 fs3 fc0 sc0 ls14 ws0">W <span class="_ _a"></span><span class="ls0">wyn<span class="_ _1"></span>iku <span class="_ _11"></span>przeprowad<span class="_ _1"></span>zonych <span class="_ _11"></span><span class="ff2">działań <span class="_ _11"></span>optymalizu<span class="_ _1"></span>jących <span class="_ _11"></span>poziom <span class="_ _a"></span>kosztó<span class="_ _1"></span>w <span class="_ _a"></span>op<span class="_ _1"></span>eracyjnych<span class="_ _1"></span>, <span class="_ _a"></span>a <span class="_ _11"></span>także <span class="_ _11"></span>uwzględ<span class="_ _1"></span>niając </span></span></div><div class="t m0 x1 h7 y22e ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">okresie <span class="_ _4"></span>ko<span class="_ _1"></span>lejnych <span class="_ _4"></span>12 <span class="_ _4"></span>miesięcy<span class="_ _1"></span> <span class="_ _4"></span>potencjaln<span class="_ _1"></span>e <span class="_ _4"></span>spowolnienie <span class="_ _4"></span>prac <span class="_ _4"></span>r<span class="_ _1"></span>ozwojowych <span class="_ _4"></span>zwią<span class="_ _1"></span>zanych <span class="_ _4"></span>z <span class="_ _4"></span>dalszym <span class="_ _4"></span>rozwo<span class="_ _1"></span>jem </span></div><div class="t m0 x1 h7 y22f ff2 fs3 fc0 sc0 ls0 ws0">platformy  DataWalk,  jak <span class="_ _8"> </span>również  pozyskanie  3<span class="ff3">-</span>4  średniej  wielkości <span class="_ _8"> </span>kontrak<span class="_ _1"></span>tów  w <span class="_ _8"> </span>przeciągu  kolejnych <span class="_ _8"> </span>12 </div><div class="t m0 x1 h11 y230 ff2 fs3 fc0 sc0 ls0 ws0">miesięcy, <span class="_ _e"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _e"> </span>wg <span class="_ _8"> </span>najlepszej <span class="_ _e"> </span>wiedzy <span class="_ _e"> </span>Zarządu <span class="_ _8"> </span>zachowa <span class="_ _e"> </span>płynność <span class="_ _e"> </span>finan<span class="_ _1"></span>sową, <span class="_ _e"> </span>bez <span class="_ _e"> </span>konieczno<span class="_ _1"></span>ści <span class="_ _e"> </span>korzystania </div><div class="t m0 x1 h7 y231 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">zewnętrzneg<span class="_ _1"></span>o finansowania <span class="_ _0"></span>w <span class="_ _0"></span>krótkim okresie , <span class="_ _0"></span>tj. <span class="_ _0"></span>do <span class="_ _0"></span>12 miesięcy <span class="_ _0"></span>od dnia <span class="_ _0"></span>bilansowego. <span class="_ _0"></span>Ograniczen<span class="_ _1"></span>ie <span class="_ _1"></span>nakładów </span></div><div class="t m0 x1 h11 y232 ff2 fs3 fc0 sc0 ls0 ws0">inwestycyjnych<span class="_ _1"></span> <span class="_ _10"> </span>nie <span class="_ _10"> </span>będzie <span class="_ _e"> </span>miało <span class="_ _10"> </span>istotnego <span class="_ _10"> </span>neg<span class="_ _1"></span>atywnego <span class="_ _10"> </span>wpływu <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>kontynuację <span class="_ _10"> </span>d<span class="_ _1"></span>ziałalności <span class="_ _10"> </span>w <span class="_ _10"> </span>tym <span class="_ _10"> </span>o<span class="_ _1"></span>kresie, </div><div class="t m0 x1 h11 y233 ff2 fs3 fc0 sc0 ls0 ws0">zważywszy <span class="_ _4"></span>na <span class="_ _4"></span>fakt, <span class="_ _4"></span>że <span class="_ _4"></span>na <span class="_ _4"></span>dzień <span class="_ _4"></span>bilansowy <span class="_ _4"></span>Spółka <span class="_ _4"></span>dysponowała <span class="_ _4"></span>już <span class="_ _4"></span>w <span class="_ _1"></span>pełn<span class="_ _1"></span>i <span class="_ _4"></span>funkcjonalnym <span class="_ _4"></span>produk<span class="_ _1"></span>tem, <span class="_ _1"></span>k<span class="_ _1"></span>tórego </div><div class="t m0 x1 h11 y234 ff2 fs3 fc0 sc0 ls0 ws0">sprzedaż <span class="_ _14"> </span>w <span class="_ _14"> </span>aktualnym <span class="_ _14"> </span>kształcie <span class="_ _14"> </span>i <span class="_ _14"> </span>z <span class="_ _14"> </span>aktualn<span class="_ _1"></span>ymi <span class="_ _14"> </span>funkcjonalnościami <span class="_ _14"> </span>nie <span class="_ _14"> </span>wymaga <span class="_ _14"> </span>istotnych <span class="_ _14"> </span>nakładów </div><div class="t m0 x1 h7 y235 ff3 fs3 fc0 sc0 ls0 ws0">inwestycyjnych<span class="_ _1"></span>.  </div><div class="t m0 x1 h11 y236 ff2 fs3 fc0 sc0 ls0 ws0">W  ocenie  Zar<span class="_ _1"></span>ządu,  kapitał  obr<span class="_ _1"></span>otowy,  którym <span class="_ _2a"> </span>obecnie  dysponu<span class="_ _1"></span>je  Spółka  jak <span class="_ _2a"> </span>również  progno<span class="_ _1"></span>zy  przyszłych </div><div class="t m0 x1 h11 y1de ff2 fs3 fc0 sc0 ls0 ws0">przepływó<span class="_ _1"></span>w <span class="_ _26"> </span>pieniężnych <span class="_ _29"> </span>z <span class="_ _16"> </span>d<span class="_ _1"></span>ziałalności <span class="_ _26"> </span>o<span class="_ _1"></span>peracyjn<span class="_ _1"></span>ej, <span class="_ _26"> </span>inwestycyjnej <span class="_ _26"> </span>o<span class="_ _1"></span>raz <span class="_ _26"> </span>fin<span class="_ _1"></span>ansowej <span class="_ _26"> </span>pozwa<span class="_ _1"></span>lają <span class="_ _26"> </span>w <span class="_ _29"> </span>sposób </div><div class="t m0 x1 h7 y237 ff2 fs3 fc0 sc0 ls0 ws0">wiarygodny <span class="_ _1"></span>przyjąć założenie kontynuac<span class="_ _1"></span>ji działalności w <span class="_ _1"></span>d<span class="_ _1"></span>ającej się przewidzieć pr<span class="_ _1"></span>zyszłości. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y238 ff2 fs3 fc0 sc0 ls0 ws0">Podkreśla  się,  że  prognozy<span class="_ _1"></span>  te  opierają  się  na  zdarzeniach  niepewny<span class="_ _1"></span>ch,  co  niesie  za  sobą  istnienie  ryzyka </div><div class="t m0 x1 h7 y239 ff2 fs3 fc0 sc0 ls0 ws0">związanego z <span class="_ _1"></span>możliwością kontynu<span class="_ _1"></span>acji działań. <span class="ff3"> </span></div><div class="t m0 x1 h7 y23a ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _e"> </span>Spółki <span class="_ _10"> </span>podkr<span class="_ _1"></span>eśla<span class="ff3"> <span class="_ _e"> </span></span>również <span class="_ _e"> </span>, <span class="_ _10"> </span>że <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>obecn<span class="_ _1"></span>ym <span class="_ _10"> </span>etap<span class="_ _1"></span>ie <span class="_ _10"> </span>rozwoju<span class="_ _1"></span> <span class="_ _10"> </span>firmy, <span class="_ _e"> </span>zwłaszcza <span class="_ _e"> </span><span class="ff3">w <span class="_ _e"> </span>aspekcie <span class="_ _e"></span>prowadzenia </span></div><div class="t m0 x1 h11 y23b ff2 fs3 fc0 sc0 ls0 ws0">dalszych <span class="_ _13"> </span>pr<span class="_ _1"></span>ac <span class="_ _13"> </span>rozwojowych <span class="_ _13"> </span>zwią<span class="_ _1"></span>zanych <span class="_ _2b"> </span>planowanym <span class="_ _13"> </span>wydan<span class="_ _1"></span>iem <span class="_ _13"> </span>kolejnych<span class="_ _1"></span>, <span class="_ _13"> </span>bardziej <span class="_ _13"> </span>zaawansowan<span class="_ _1"></span>ych </div><div class="t m0 x1 h7 y23c ff3 fs3 fc0 sc0 ls0 ws0">technolog<span class="_ _1"></span>icznie <span class="_ _a"></span>wersji <span class="_ _11"></span>prod<span class="_ _1"></span>uktu <span class="_ _11"></span><span class="ff2">Spółki, <span class="_ _11"></span>dalszy <span class="_ _a"></span>dyn<span class="_ _1"></span>amiczny <span class="_ _a"></span>postęp<span class="_ _1"></span> <span class="_ _a"></span>w <span class="_ _11"></span>tym <span class="_ _a"></span>obszarze<span class="_ _1"></span> <span class="_ _a"></span>oraz <span class="_ _11"></span>ekspansja <span class="_ _11"></span>na <span class="_ _a"></span>r<span class="_ _1"></span>ynkach </span></div><div class="t m0 x1 h7 y23d ff2 fs3 fc0 sc0 ls0 ws0">Europy Zachodn<span class="_ _1"></span>iej i USA ściśle zależą od<span class="_ _1"></span> zapewnienia finansowan<span class="_ _1"></span>ia zewnętrzn<span class="_ _1"></span>ego.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y23e ff2 fs3 fc0 sc0 ls0 ws0">Zarząd akcentuje, że bez <span class="_ _0"></span>dodatkowego finansowania, Spółka może <span class="_ _0"></span>mieć ograniczone środki na<span class="_ _0"></span> dalsze inwestycje, </div><div class="t m0 x1 h7 y103 ff2 fs3 fc0 sc0 ls0 ws0">co <span class="_ _0"></span>może <span class="_ _5"></span>prowad<span class="_ _1"></span>zić <span class="_ _5"></span>do o<span class="_ _0"></span>późnień <span class="_ _0"></span>w <span class="_ _5"></span>rozwo<span class="_ _1"></span>ju <span class="_ _5"></span>pro<span class="_ _1"></span>duktu <span class="_ _5"></span>i <span class="ff3">dalszego <span class="_ _5"></span>poszerza<span class="_ _1"></span>nia <span class="_ _0"></span>oferty <span class="_ _5"></span>ry<span class="_ _1"></span>nkowej. <span class="_ _5"></span>Brak<span class="_ _1"></span> <span class="_ _5"></span>o<span class="_ _1"></span>dpowiedniego </span></div><div class="t m0 x1 h7 y23f ff2 fs3 fc0 sc0 ls0 ws0">finansowania może<span class="_ _1"></span> spowodować konieczność ograniczenia tempa <span class="_ _1"></span><span class="ff3">wydawan<span class="_ _1"></span>ia kolejnych wersji oprogram<span class="_ _1"></span>owania<span class="_ _1"></span><span class="ls15">, </span></span></div><div class="t m0 x1 h11 y240 ff2 fs3 fc0 sc0 ls0 ws0">co <span class="_ _1"></span>z <span class="_ _1"></span>kolei <span class="_ _1"></span>może <span class="_ _1"></span>sk<span class="_ _1"></span>utkować <span class="_ _1"></span>opóźnieniami <span class="_ _1"></span>w <span class="_ _1"></span>dostarczan<span class="_ _1"></span>iu n<span class="_ _1"></span>owych <span class="_ _1"></span>rozwiązań <span class="_ _1"></span>na <span class="_ _4"></span>rynek i <span class="_ _1"></span>ogran<span class="_ _1"></span>iczenie <span class="_ _1"></span>możliwości </div><div class="t m0 x1 h7 y241 ff3 fs3 fc0 sc0 ls0 ws0">konkurencyjny<span class="_ _1"></span>ch. </div><div class="t m0 x1 h7 y242 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>średnio<span class="_ _1"></span>terminowych<span class="_ _1"></span> <span class="_ _16"> </span>p<span class="_ _1"></span>lanach <span class="_ _16"> </span>fin<span class="_ _1"></span>ansowych <span class="_ _26"> </span>(6<span class="_ _1"></span><span class="ff3">-</span>24 <span class="_ _26"> </span>miesiące) <span class="_ _16"> </span>Zar<span class="_ _1"></span>ząd <span class="_ _26"> </span>przewiduje <span class="_ _26"> </span>możliwość <span class="_ _26"> </span>skorzy<span class="_ _1"></span>stania </div><div class="t m0 x1 h7 y243 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">upoważn<span class="_ _1"></span>ienia <span class="_ _29"> </span>do <span class="_ _29"> </span>dokonania <span class="_ _26"> </span>p<span class="_ _1"></span>odwyższenia <span class="_ _29"> </span>kapitału <span class="_ _29"> </span>zakładoweg<span class="_ _1"></span>o <span class="_ _29"> </span>Spółki <span class="_ _29"> </span>lub <span class="_ _26"> </span>f<span class="_ _1"></span>inansowania <span class="_ _29"> </span>działalno<span class="_ _1"></span>ści </span></div><div class="t m0 x1 h11 y244 ff2 fs3 fc0 sc0 ls0 ws0">inwestycyjnej za <span class="_ _0"></span>pomocą alternatywnych instrumentów <span class="_ _0"></span>kapitałowych i/lub <span class="_ _0"></span>z <span class="_ _0"></span>programów ws<span class="_ _0"></span>parcia finansowanych </div><div class="t m0 x1 h11 y245 ff2 fs3 fc0 sc0 ls0 ws0">ze <span class="_ _a"></span>środ<span class="_ _1"></span>ków <span class="_ _11"></span>Unii <span class="_ _a"></span>Eur<span class="_ _1"></span>opejskiej <span class="_ _a"></span>bąd<span class="_ _1"></span>ź <span class="_ _a"></span>kr<span class="_ _1"></span>ajowych, <span class="_ _a"></span>k<span class="_ _1"></span>tóre <span class="_ _a"></span>mog<span class="_ _1"></span>łyby <span class="_ _a"></span>efek<span class="_ _1"></span>tywnie <span class="_ _a"></span>wspom<span class="_ _1"></span>óc <span class="_ _a"></span>f<span class="_ _1"></span>inansowanie <span class="_ _11"></span>działalności </div><div class="t m0 x1 h7 y246 ff2 fs3 fc0 sc0 ls0 ws0">Spółki<span class="ff3">  </span></div><div class="t m0 x1 h11 y247 ff2 fs3 fc0 sc0 ls0 ws0">Oczekuje <span class="_ _e"> </span>się, <span class="_ _e"> </span>że <span class="_ _e"> </span>działania <span class="_ _e"> </span>te<span class="_ _1"></span> <span class="_ _e"> </span>przyczyn<span class="_ _1"></span>ią <span class="_ _e"> </span>się <span class="_ _e"> </span>do <span class="_ _e"> </span>dalszego <span class="_ _e"> </span>rozwoju <span class="_ _e"> </span>Spółk<span class="_ _1"></span>i <span class="_ _e"> </span>zarówno <span class="_ _e"> </span>w <span class="_ _e"> </span>obszarze <span class="_ _e"> </span>pro<span class="_ _1"></span>duktu <span class="_ _e"> </span>jaki </div><div class="t m0 x1 h7 y176 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">ekspansji ry<span class="_ _1"></span>nkowej, i wpłyn<span class="_ _1"></span>ą pozytywnie na długo<span class="_ _1"></span>terminową rentowno<span class="_ _1"></span>ść Spółki. <span class="_ _1"></span></span> </div><div class="t m0 x1 h11 y1c6 ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _1"></span>Spółki po<span class="_ _1"></span>dkreśla, że <span class="_ _1"></span>działalność <span class="_ _1"></span>gospod<span class="_ _1"></span>arcza <span class="_ _1"></span>wiąże się z <span class="_ _1"></span>nieod<span class="_ _1"></span>łączną <span class="_ _1"></span>niepewnością <span class="_ _1"></span>i ryzy<span class="_ _1"></span>kiem <span class="_ _1"></span>i pomimo </div><div class="t m0 x1 h11 y248 ff2 fs3 fc0 sc0 ls0 ws0">podjęcia <span class="_ _4"></span>p<span class="_ _1"></span>rzez <span class="_ _4"></span>Zarząd <span class="_ _4"></span>Spó<span class="_ _1"></span>łki <span class="_ _4"></span>środków <span class="_ _4"></span>w <span class="_ _a"></span>celu <span class="_ _4"></span>wsparcia <span class="_ _4"></span>stab<span class="_ _1"></span>ilności <span class="_ _4"></span>finanso<span class="_ _1"></span>wej <span class="_ _4"></span>Spółki<span class="_ _4"></span>, <span class="_ _4"></span>w <span class="_ _4"></span>szczeg<span class="_ _1"></span>ólności <span class="_ _4"></span>poprze<span class="_ _1"></span>z </div><div class="t m0 x1 h11 y249 ff2 fs3 fc0 sc0 ls0 ws0">zapewnienie <span class="_ _16"> </span>dodatkowych<span class="_ _1"></span> <span class="_ _15"> </span>źródeł <span class="_ _16"> </span>finansowania <span class="_ _16"> </span>oraz <span class="_ _15"> </span>optymalizacji <span class="_ _16"> </span>wydatków <span class="_ _16"> </span>na <span class="_ _15"> </span>d<span class="_ _1"></span>ziałalność <span class="_ _15"> </span>inwestycy<span class="_ _1"></span>jna </div><div class="t m0 x1 h7 y1f6 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">operacy<span class="_ _1"></span>jną, <span class="_ _4"></span>konieczne <span class="_ _4"></span>jest <span class="_ _4"></span>uznanie, <span class="_ _4"></span>że <span class="_ _4"></span>czy<span class="_ _1"></span>nniki <span class="_ _4"></span>takie <span class="_ _4"></span>jak <span class="_ _4"></span> <span class="_ _4"></span>zmiany <span class="_ _4"></span> <span class="_ _4"></span>warunków <span class="_ _4"></span> <span class="_ _4"></span>rynk<span class="_ _1"></span>owych, <span class="_ _4"></span> <span class="_ _4"></span>popytu <span class="_ _4"></span> <span class="_ _4"></span>ze <span class="_ _4"></span> <span class="_ _4"></span>strony  </span></div><div class="t m0 x1 h7 y24a ff2 fs3 fc0 sc0 ls0 ws0">klientów, oto<span class="_ _1"></span>czenia  reg<span class="_ _1"></span>ulacyjnego i<span class="_ _1"></span><span class="ff3"> inne </span>n<span class="_ _1"></span>ieoczekiwane  zd<span class="_ _1"></span>arzenia  mo<span class="_ _1"></span>gą  mieć  <span class="_ _1"></span>wpły<span class="_ _1"></span>w  na  zd<span class="_ _1"></span>olność  Sp<span class="_ _1"></span>ółki do  </div><div class="t m0 x1 h7 y24b ff2 fs3 fc0 sc0 ls0 ws0">osiągnięcia  pr<span class="_ _1"></span>ognozowanych  wynikó<span class="_ _1"></span>w i zapewnienia n<span class="_ _1"></span>iezbędnego finan<span class="_ _1"></span>sowania<span class="_ _1"></span><span class="ff3"> </span>działalności.<span class="_ _1"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi xc y24c w9 h41" alt="" 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kJZ2FwGQoQOkVWe86JukOwYZl5mZFWVRmtPKV2VyvOdcaYykEqXVVlWkMqTcaar855z7uZoLGSSNJfCuN5Lh0EcZnlVlLjuxqO3H97sTc3KVhXEndKisGWUtLULMp1Mpt7e3WdUZQqMQl9XVQHAaeHLuvT8Qo8K7awTWZ55YdJd2quDZmmkErCA8Bs66Nba8xaQIsirympnIPrTdFxowA+l4qnJRET3h9xOsyyOEgC/8ku/ZY0Y9EbdpZ22qmB1LRTwvdf+xis3t7I4QVZMjc2ACihx7NZSVTbNTn/AqVVq9t1845v+5D17dy9IVypoOG2F9kJcd/vh9uzyNEdaIC+LMAy2L5rFscte5aREvT5aXlZVeXChU/jlvqL3zbn62mK7N976en/96lsOTx/+o+d89FP/mrTaZQVPRWWuvSDaPLoBFZVW5LClkxoy16XRWWGF8NuVbWo0jZ/EUTJN0zTLlBeurW2oIHYqmqaVF9UtgqIQzkaB5/sh9py0Z2taCK9WakyyvCx1ZzbyQmgdPfghD292F0vXWu+ZpIk0K6zBBz/yj4NMJo3O0UMrL77kQgmzNVqLo7rRkAppYUbTVPhKRZ5QQRjGwo96U73enxjhKUA4aPi5rKeFKYDSWM+P4ftHt/JapxPFs7k2a2urvuSuZCKi72v36tit8oMs11YE9dasVK00s731Den7ncXZwWCz06695pd+cTQajsZFu10vyxzQdxuMRZz4rkSaTudmmxc97/ynu9mXvfZPpDMCgDXSt7tOPnP/0dtf+Yv/66/f8mutJNE68/wAsIB0EAJiLoAyR3obpjuXX/7u1zUApVETSA3OfvYL5/Y88JbRydfeev2BlWlhtm+/VMBLAK85s2xKmVrPR9OPvY3JdCEJhRRFJaeFP7JBqEzuxLgw9fZclue6ctqLpxpaS+lFowpW+HEkysolCsYVQegSPxlkOquihZndxWSoQmxsoZra2++40YjKd9Hc8u5phbnlVn+MrAzOePAjNg4M9ywvjNMqbHrtxg4DqQKsbqHV9uu1+bLqjcdoBkhCf31zWBoX1dtyekTCSQgtVSbiOlRRoun5UnqjCWZ2RqtD02ipoqgWF+aLPI+iiL/NRET37ek28JKqcjPdJVvasjSm1H4cNxpJf/VAZQupKj8Qi0uz7XZjmk5wbEG942vkQlojALRajVtuuf36b371YWdI5YwSzhPCmsroalyKqDnzrWtvUtKURjt315lS2wdRx/koUlhoNVWW1oBAD3Z7SKbpDr/6989+cHDw+tL4rbnlf/7K9VZBK9HPnYujwz1ra956Ib1k9o6NYmJRqRpkfW0wHWcmrC802ruixpzzQ+uHa8Pcj+NMqOZMO7UYaWRKjCxMKHoVnBWlcUEYrKzdkecTT0SXX/7ZzAk/qu8/UjRm0a01PT877zmPSSv/be/+5A37jqRlmTRQarnv4FEZVaN0o9mMNFqDPEgrDCuoOgqBMZDaZtRAWlUGotZoyCCG8gS054yEtUIVMlbS9z340k+NtUGwOYFXV/0Cxgijq8Dz+atMRHSfn27zQtfq4akPOPPWW1ZqcVzmabfb3Vzdj0A1GsG+A18riomUYVlmZZnHcXN7JAa278Eg89IlEaaT0emn7dlxyp7btwBdCWc933NQMGaY63a3k+zYpUI16aVznRMGNQskUdOYxjRT0m+0gKiKPYt6pYT1J6X90F9/6NEved/84vz6kW9VAp5EfSbenLqX/tLrrrvxtjPPfHBvc0WG8dpm9eV/efNIi05794t/6jeOrsyoWS8dj9773o9d8/mPn/X4R1/4gosh/cc9/qJ6s+NHtbKEgShyra39+t+/ragqI/Kr/vkvH33B20cpnBdaJzKjZ3fED37EhdHOZxwd3BHFD6s151RlTz9juSi21g42/TBKWo10cnSmpoeZmo2XPvyhj/7dp68ZZjZ149mF5Gtfver3fuu3n/60J+5tR4CELStrZFVJaA9GOG2EKIVvCxNJTIqiGda2RnjmC34FNXn08DcftLP+hb/96yAM+KtMRHSfn2493xuP9Y3XXOeE9LzAWre+vhY3GguLs4P+mpKIa8loMtbWtdszWV45eA7KQTl4DjKMlBPwAwUUzlWPfPDDpLW2tB58X0Se8Jud+Y3eeHMwKktESWzd9l2hrDs+I0+BTCQ5atolWxN4KrR9LaKwd3TF97G4CK/ZFEJkVXn9relEYzXFOS/6+euODjqnP/I/j6abZiY3y93FRzz/RZd99PIrN6b68NFBs7OU5rY1M1eb6Xz56htMMuvH+MTnvlqo5sjVUN+xmsrM62bBbLJ4xjv+9B+klEpUOaCEbiSt0SAPJRx8LbG0d7eo0tMeMKNCJbx4mFU3rxz0fLPrJP997//a6uZq3HEf+djvaeCa29PPffHAgRWTKd801P7+xt4feux7PvC1X3vdGzf6BSCzvAqCQEonUSloCWOFgPSFExoIw8QBV3zuqkrWBpl4+I8+4WnPODeJaseuxCUiovt0bq3Bu971zt0POF15wdbRI41WKwiCIp+uHbz9D17/mxCoSt1udeM4KSvjeT6wfZsjuX2mk5AoKiOVBqrS5GtHv1lPatJJGCGcJ4w/GE9rtUa7M9Mfl2EYOnfCrRucwBQYy2oiS9RlUgdEJTsezLi7q5G7cmBhdLF//775HQs/9+pfyA3OueAlZdhAZ/nAyJmZvYVcmGTtI6vYdyjNdNysxWHSKbQKg9o0zcfp6IwffszmaDAF3vkXnwg6SzKZ/eYthzrLp27lnqgv3Hyk94UvfMU5kfgK1sGWymGuu5hrlMYIgfVBT6cj35tYp7VDEDf2Lu0u3Gg0hYW/sGMut72D/SKJ8Yqf+4ONXjwp636rffuR21WznopG7nb853W3/PO//fukyLvdVpIkZZ4rZwScgLYCEJ4SssyhgG/duO+DH/s759e8pH39jbe94qWXGmMgFX+ViYju87lVCsbYg3fslxZzO/dMhiOttdHF3K7lXm/oKVhrAUjhBX7gqeAeD2stpA+hHGBCLxBAs1n35Pa+Uqu17XZnR2k2nWbfuub6siyVumc8UsDUClerMjEewxo/gzeBPwbGzkt9CSExM9PpbfWSesN4mF3euTnOU+dpL3n/B1/6Uy8/u6jiVmf37Nzev/7rK8YF3vjGP0pqrdI4KPn8i573B3/0ez/10ucf3YIIktwIo0IZNS/7y5dbr4ag3ppdLkvz5je/eVIN6lI85/wnCaijR1cvuOClfhAOS3RnZ0JPbqwfCl1ljFFeMMVIKFNqBEG4trYq/XJnJ/yTd31MqW6vj9Mf+PAHPvTB3/jKJ5963tP9WqeS7cXlnf3BMAmTNC3Gg6HyJGAF7LHLfwWcs56H0TR917v/fGNrUFqlnbri039RAnmew1r+KhMR3fenWwktnWjGuVQbo6nzE+OUkNFkMGknkW+RhIFwVgojYKS0FpWBMUAlUAkIgSB3npbK+okIigJR2K6kNxJ6mshxzQxWtppBo1vrmDQLvdjoO7+wY2vodRxa43ZrJFrj2W4pY9tEUYfdgeHSnOm2ismlL4rMoNylzrYb81//yheO7PvMaTPpnurQNZe94iyD15zX/PDnzxoGV2ad6Va0Uob7TjtloIb/siQ2dnguKQdPibCwid951QdG622huz934aP2fea3z7D5l95/6VlP6qAzvNntuPyrQ+vNN9BbVBNT+vbkx1zTqR/0XFWiOtq09fhME776uWeNgkOZ7P/ic17dWFuOW7i+Guw5be4XnvakmfFkd4S4vl6bv9mKL/z2z//oLNxrnveMXv+r3tzVk6yT+7Uhhp6/0RVH2y5NfXVAyAOydGKjUxxaDeMjHt5++ZX/cG0VzJ6WFes//5LHFlsrLYd8XcDwlslERPf93B7b9DvcSsFJYPtFuLstGyuPny6F0JPKd8YYh8EA6+vrUrgo8D1plTNJkhRZCrhHPfqx0zT1lAdAHL8toXQwAtbPKy/VXlYppLoERhAlatCiCkKlXRiE9aNrG1VVHT6ytrCwvLK2dfjokSjEZt/A1GN/1kMzHTmFeoi2MdJppSuYygpIRAhC7Lv9yqVdYs/OcDrsNXwptDffqC1EKh2M6nFsjFFWGFS6rFyVV9l0vLpauvLp57wkTGr9Qe+TV1wmHUIlZaOx79CRoFF/0jN+uz4ze+TQgcCXtXoYx/WNjQ0p/T/8vTdGItrqZZHA56/4myJrwkbCKYFQuFCaUNhQ2lBACcTSRtL6c+3W6gou/+y35nbsHY7TVi152lmPe+DiktH5zHzyvTyNRET0/4N7OxUJiDvTuf06AOesc7AOCts3pJAQUsAKCIntXaDHNq6MlVJoo7RUjSYmk6EM6kJnQqexp0uTBsqMJ/1mQ9T9xJip8pRwkAAcBGAFtD/VBqWXZwpNVVjkpiiU185smSI9tDIqSzfXietRcuGFF1/4ohfnFrbAe97/2fk4NV5485pvRzMi6EZiyUPLl64Zz4yN5yqrIIENJ8S/X/Xug5WJnbr1P2967198ullvHknz93/iqvbcEnLjC+PBBU4/9XGPuPxzXzpQDBaWdt90076l3adv3l425+vaAGUZVNMs040dp61NTOF3jRGqKH7oAXunk9Hznnf2Wc86Wyh86oor/yMvfGHGun3ZR7+h5G7pCmlDuEi5urKtysXS1iUiANI0hEnExoErv3hlidaBQ4Odc0uf+eBLmqISxUFf1SamFSPmwVsiovt+bh3ghBLSChxbsE9AOEA4d7c12OG2s3wstXDHF5cVqJyJlGedE0rGMeJ6XGlTmsxXRpnKi4FJ0WxEfgBjjBJyewW8O5en9QDPKs8K4SAAA1PoKvLbFr4GNOQXv/jFueRRo94dKlhRkdwq8KIXvSUJ58eb13eDQVmWq+MZv/mEdIKo1TJa6sJAF9aMvaiIfJl6Ix1211F9+GOf/tDHv9iywXjf6uLiKRPZdcHutQPFjqYAnHCmTKc/fNrywRu+tvDQB/UK8bX/vGGYh7JZL82RfXes7j5t0Y02RLRsW7v+/tqVNJjTZXVyu3HmyXvrjcbI4hNXfP3P/vz9Z5xy8sbBfcoi1fX5xYcd3DQusgLCWgCeFArWCojtv1qklcoJP08//L5/LYL28mk/Mjq0/ymPf9XNX3kD9Dj0vAO9g8uLD6j7DC4R0feve7UXUthj2ZMAnL1bXo/tYHaAtbAWzm5vsL24u4azcHDOxIEQQJaXlbbrI1TGWiU8PwiDyFoYPfWUObD/FmFhdSnldrAhjt3JESEQVWGgg0D7vkOERLlIuKicQGq/jjiOmkKWYVJ8/FNvNM5d/KL/p9St1bUCoj6aVl4Q71hYDEI3Hm0YncUeokjJoII3gZcaoVPPm5gohP/eD10d107bGOWnPOykqdxSDfPEpz086OwW0iuKwpN+LWyYQj/kgSeNe2uba6POzPLmWGu//uhHP+KM0xbzyeSqz75Dwe5bGV/2iX+fIChHY6/KZzvNQWr+8v2f+vDHLm/NzF57wzUa01ZXhEn6rnddUK9PnEqt1EYAysDLrZxYmWH7cihZWDWuNxJjKhVFKysr9UZ7fm5ZClkWTht90t6Tw4itJSK6H0y3gIRQEAYWwsIJeXylOufgLDTgLKzVSlqlnPTksSoLB2cUjHNVlhXNevfoyL7wkl/K7ZwJpRYCUMYFLh9GkXnQw36oKtGOI9gCQt65Kg8cogpBZQPtPCUCB+Gs0K4sc2FrysMdhyYub8y2l/qjG7IMH/34h4tKGuN5kXfxxU95xYt+pDTYmuK5l35sfjmGLEZFVQ99FVbOpcLXWtpIJJmLnvTkX6/Xz9w6vLVrYf6v3vs72hVOhO/+2O02zUwkNASkVLImtfiLP3/FWRf/QaM+e811k1HpNTvt00+NV9f63U5UAKEUstG96chgVNaWdi0FvZuyqXZ+VDjfelFpzMyO7ksuPueC854oFHIFq/Zb1I0qtYCVxvoTAyvc1MIKCKdSh8nWZLywY3Z9Opa6KjKzOS7eetlnXvOyJxVmOB326nHXDz75YjsAAB9qSURBVHhjKSKi+/p0CwBOwEo44XC3/cfHjuZWFtpqbSttK21LQEMYCA1RQeoiGwhhosDr9wdh4smwZlSghTctzbS0Rkahr52e/vHrfyMJ4e66Y4PA3T+Vy4UoILSTyMrcj2MrgAC9MV75qte4dH5l/7RVn40iqCgJgroX+kZMXvyiHzky7klhu00MhgeWdjXToh+F/rgsRtmgcrkKPT8IIkibTvY0T/FH8axsv+AZT2miF5v9CoUYHTylo6yQKopSbUbT0sLV6vCUNVp941sH6jM7VkfjQLlGPQ6lmI6ReGKzPzFhrbUwl22uvu+ytwd+5Af4wEe+sDYYe/X6Bz/+R08994l+AKlQAll12KjMCmNEZaQ1sjAqN6qwcBbOycqpaarkYLJx+ftfvXPG+Shb87sv/8dvjdAsXLsWN3zBJQqIiO77uZVAmZdh4FXTsZuMg8BvNBqeE7pyTutnnndRUU6D2JO+1LYqqqIyBWCdqaoyg7BB5KNIjUOr3f3M577SH2VGhZUntRAqqhsVFeOt+U4SByjzUilhtT6+INCx0hYC2q8QyxSFBlxU26oK1Gumhr+64hMr6Xih/gAzUc971qNjiWF/2m52hsO1ym44IIj6Sk7WR+gstW6+/TorLIA4CNudeW1FWmA6KXVhb/3Po7o39tNsb7dz6YU/rjBtec6mK23fqckhKT3rEHhxUpvNS1sZRJHcubzn6NH+MM2Tdl3n4ySJqmLaCoFs2u52KuuG6ysSeSOCc+XmFM4L9jzgzP2HVx2QhNBAVhXPuuCSRrNplbNBHMIvK1Nr1KXnnICF0pDSC6ywfqfz/g/8bjPGRy772VCmK73J4Wl82xjOa+jMeFx/j4jofpDbPM1/57d/pb9+tD07E3VapiiKogjCsNudffNb3/vZz3xYQ1QOaZ7FtZpQylP+aDoWyvfDqCyLqiiNFb6XTDIcXp34SddIv7LOT2qQQpVm53zzCY996HwDSRgAzrrj0+3xc6X6JcooHsswDZr7Uqw6afzu/gku+vm3/M1nv6wW9h669frl+dgUpiqwd8fC/jvumJvt+J7dSMs5fz4z9sILf7bX2+h0Wu3W7LTENMfa+qRWW5ibOSkfmbRsHlrdOLx+sNERRTUoNRSWh0W9m+y94vLPpdNNUxVxHA3STANJI0hi/PiPPWK42es2u/NLc1vDVVjnnPGjOFF4/KMfZqtUF8O52agZ6noMp/ykBqHUNdfd0GjN9lJMK2hAiBC6W6YNozHt9zfGSJLZO24/YrRQMtYGVQlbqmFvvL5ydCFBA1iOgXJz1ymnjtG45JV/sjk1rXoDFW/iSER0389tvR7laTUzPzca9aS0xpT5aFSVrt8bV4Xb3MCnP/f50lgvijNrrOdX8OJad1xV/TSv4HtJR6vaMJcixBWf+/KRjXFuXBBHqPJ0OlFRkA83Zpter1dK2Cqder6/fZWvE9tnTCFIMCjC1LWrYOcv/NYHnnLBqx934avPvuhXb9tUPdNZLWoPebAy1XUvf8nDuyGOHLyjmdR1pvNxFVUm140vXP4fjaixNDe/sbI62JpGHjyHhc6yq9RN1x38u0/f9tO/8rajlanvnd/E+lW3feMDn7nq9rFMsfOhT3r50LVGEEKnQpRl5cY5RlO91cfynFVWi+Fwvhtbs3XJ884R0gkrYoXZejTfjroJNg9d9xPPeeR4WCiYSiMvxg95yEOsUT/7M+9QErbC05/6qkTtKSfdWtSo19rzDYx7g0bYrgeNVtitKaBEJBun7Dyltbx0YK2QdoAqvfTip37j6q8Erdleht5Ao4IIufoeEdH3tXu3IlA+dlZWZRr5cdrfTGZ3mgrFdBiFMax62Utf9cRnPbIy0lPeYDyZabVWh5vdRlsjjpMQwNha60WjrLjgea/dqmqnP+SH9/XG4421mcXFreuuT/bsrfv4yYvOFqlVVhd57vmB8Dx3/BpfIayAsiYZpX4gmvsPDmK1pzBaBa20rFfCT8t0o/+Zf/rk53yVbQ32zbWiRhBMKtFO5n/i4t9fqgXDra3N4agYhTsXdtZKV46QxLjpuutnTnrk3p3Lshh/5baDpzzOTepuONl6yJMf88b3fundf3u1rtzeBz3n2ltuWDhlyaxshi6fbSUxkKei28FouNWORRg1b/rWv3QbshMrAZTaSomds3Lj4M1odM/c3VJaz86E/f5mszN76cXP+ON3f6HWWBxsZOee/asP2LHYCOZMWY+RTDZvsrn0gFbQktpWk+lY96sMi3V4FY6sHejs8B6wEDYxEi5rRtUTn/iof7t5n7LDr1/9rcc+81E2zWQz5m8zEdF9e7o1VV5vxPv23+YrWet0qqIoptMgiJKkCSe/9I9XXvITP/GIRz1eeqrQ3ua47LRmtfCUHw5yM9Iopcwl/uZTX77xSKaihdv2rxknknatGm3MLjXldP3Q7TdVqWmE0pRFrd0SQmD74iIBJ+AEyikSV84l4WKjY0dlTdZWbl8NXbBxaHW+1a4HwS+/4vzZKEvkpBG7F1307GzUn/Y3Yw81r37wpl7L73z57//qjD3zvhm5rFeTECVuvfayAP07brpKVIPG7OLq2Hzwo69tdGV/crSC1Yi9aOarV37txT/55I2tw3WRFqONwXAoAV0VphqestS2k41s8+Dpu+qyPKTLIQBI35TQ0/HpO7szQe76d8QYDEaTuU5zOFj3TTHfiZqx6Db8mWY06a+lo/UP/c3PzLbChY7/j5/+bLoJv8o7sWuHeqkVtDx4BuVgbXkmrFaPtAHpUmOm5577+Guv/vuGGnXC8i1v+mMIyIAL8BER3fdzW2smusrC0C/KbLq1pssSZeF7weZ6LwybVene9EdvftjDHnP2M188P1NTytucHjs2aT3leTg0wgOf9Mq/+MQ3Tn7oE1Kv017YUxRFIIwer5+5o9XG9NpvfNFzCBWkcHAosgw4dnv+7dzOe2Z3bUsObpCDW2rFSi1ffcTJ7bbbPHXePfusHf/w4Z973rPOz9KJMmIu7CLPv/iFN+3enZTlgelk38Meuue555/VjvDscx7sypVIDn7qkosjZUyBSy95xINOq5fTW8P80JkzLinx8uc+afX6L5/crer6YFzsu+E/Xuf1b54X66Ge+Gb8jauu1IVp1lXLd884+9E7O+FsaPLN2xaStB0Fha20c1GEZlTbOnKLyjf8cnO+GXWa9bxMl9rxS1/87Pf+6f9SdpQND6XDO8b9m67+6tuTAOsrV017N2eDO7o1+Ha01DbT/s2R6MkKIsdsvUhE78yZ1sr+wyG8ra2NTiKe+mM/dOqCrJv1HTPR6voWAl53S0T0fU0cu0vUdzHRpVNB4w1vfs+vvuYPW0unSvj9rQHKvFaLnHGtvc2rvvb5Sy991drm+iU/cdHPvPQ54wxOIfJx4Ah+4Xff+s1Dg8hfMLpmEBTKRLFOj95w6t65aNx/1hMe+cuvefZ4UMxEIlYatqq085KWFsICElbAedifVrPab40qQCLQaIUY9aqk60+BTZftqFRQBUno4OWjKsh9NXaAQGyrrvRFDhFhVUN4CMtqPtBlNq7izqb1M4O2Qs1hmhbNRlhqG3hympbNJJhm2B4aPYXKoD8e16OqE3XLamr99dLE/dGiHwIJHHQrXVHxgkIQANPCmUikBnWFPBvV4qbCVJX5NJjpGUwqzEYIYGuopmXuB62JgVGmC1WDzQvkoayA/ubmKe2aUt5WLqdCLVuoGKneD19lbs6JqJchCdBSzkzydi0GLwUiIrrP59b0JqmuNeZ/43VvefdlH5n0KysS55xn4UwZBn4apEdXvz6a2J948SuDOJqk07IyrfZMfzA+9bTTP//1m7xdD4nkjPI6o3HhxUKbjZMWgs1bv7GI6qtfeFujvjSZrPQOH1mebUpfQHhOhpUQDti+2NerPqfdHhU8eGTgK0gzLgb9ZnO+NxlFnajANMiWIgvPQ1VVruZPBPoGkdLSHemKjq+jwvpZIAYGS6qKzWaaj1Rtdgu+j7pANWunNjeoIOMEVY4IyHuIA0jlcieCZFTMRDEUMlt5nl/l5oCnZtJiXgZILTyVdZEOizAO6r5DpWECjLJKibQdxSUCW/Qbyo3QKTxRAAZI9DDy+gGCsVNGtASqutOJcUZEQ3hayQRFzab5aCyauwrpt0bQIke9XwqXuw5ELIAAttLTutdw2vkee0tEdB/Prc4zoXzleca4emPeDxtRMrOxOlhcPnXQn5YagRrmWfoP//a5Bz70lGde8NICsnTh3I6T9h/agozi5knTPFa+HI37QeBmO/F4c39gei+/5Ikve/G5b/+Tt7/u1T+7/Ymcc9ZapZTnnXAOl0N1wqvO3eO/Upxw8FKceNuHb/8et98ihDh2nNj9dy9c/c6f0RjjnBMn+p4e3564ou09Pvy/8IBERPT/pXt17NYLwzSdAhhP0sFgI8syY8zMwsLq4f0WrtFo1OqdHbv3PuMpz67F+MTHL5ubnVHCVkUa+LZWU8V0NQ7HMOtJmPpyPOrtS6Lyp3/q+S+46FzpsLG6aq211h4Lp5RCCHei7fv13/UihBBie8t7U5o7H2e7TNv3ZP6u+fwO/gsxvvNr3vZffgSWlYjofpvbLEtr9aTf69XrSRDg/PPP7a0f7m+tn3TaqbDlcLQ16A+PHjjY6My1/ZOlwJ++4/W//JoX33bzNzstL1RFmR6oqaO+ORiJlbnmtFObfuHy3z77yY/oRDjjpJN2L7a2p7ftEXA7ov+7r/OuFwF154sUnhTf/XKme4yz3zla4rv5L8Ryu7KMJRHRD6Z7tTO5yCdBGAkhtbYbm8P3feCDf/D7bxNebbg5CpKZJKkncWNza8OYSditmWpy/YFr/Qi+xKBALcQb3/KRf//al88+++kve/EzN6YIFEKJhsJJC3PltJcOe1LW7tzd6nnetwdJCPftAcPd9icLob7rdHv3WFprv3P2vvN7v9edz3f/ArYf/Ht9hHvsTP72+ZgVJyK6z+fW6FwqpY3W2kVRMhqbRz/mCbfesl8FjVZzdnO9D1eLaoFURTra9JqBi73H/OhjPvzxy5zFMIXQ6UI7KbULPTGtnNbiz9/wh29861ti6IO33dRMfBG0jTHGmO2QfPuA65z59unz7rmV0vuu8+Wd2fvv1/R7bdu3f97v9RG2fzh3Ukoxt0RE9yH3amdyUeTWmizLgsB3cH4g/uPqLz/zvHOqbJLlozARtXq9qiphsevU03SpzVbvG1+9amd9197FMy5+zsXL7UQULtDmi5+/cvfsroeeeubb3vSnCYJfe82vtlvzwkTb+1qVUneG9t7vvL37XuJ7uf3dB8279/ve7y7+rtv/n957Z3e/5z+L/m/v3yYiou+76RaoppNJrV7Pslx6vhCB8mSvV/7QAx8xScuy1LCzUjltM+eqWjveu3f3zbfcqMcj0Wg5J0OYYtSr1Vs79+69/dbbhPTiUB3cd0sthOcA4Vx0z4Hy3gTv7mPodz0V+c4NtvfK3rkz9n877P4Xptvv/PXf473bvf9vPW3sKxHRfcq9XV4+riUA/MBTyrPO9fqjbqd58y3XLi3tVgIi0EHgp6mLa8lkq3f9xkaQ1OLGorWuXm/lo1G7007z7Obr7mg2u2Hk/+z/uLjZQDGFE1AS1pj/8vm63/M4f+9OS/6//EfNt123873OuOwrEdEPxHR712QGWAcp/K3+UIioloTd7rI2DSFRFsXOXbs219bqzfZwON25vGff7bedfupD7rj9Zg8iaoS+HwyGW4eO3BgGUAKeB9+Dkvc++kRERPfn3Grgrs0qrT0v3D7um6VWCPmHb3jrG97wlk67s3r4aFLrwHllbrQVc92l0WBar/vO5Vk1zfLp+ubtSaKkghCQUkupAeOJGp8JIiK6H5P3ejOJ47fl9T3P2qo/6AEoykkU4XX/8xdGw33Pe+65e/busqbwFGbarVj52WRS2In0dG988EMffWdl94eJS3XqVCH8FGrqxMSICZ8GIiLidLvNAWZ7xs2yLAhDOJHnVRwlo9G0crbbbQLIM/gK//n1fWc98WnOqgsveP77/uZ31wausyCKUkMIKXToyUne8wMo6QQsYELs4jNBRETM7TYLWMBZa4uy8L1AV0ZXtlZrOOWcFf1+f6bbcQ4CqCoUOeIYZQnnFX7kV7aE1VI4a0ttSs8XnpICsLARFvlMEBHRD3put7cQAGAAC6AsiqqqavVWkRdSqNJWSVwzxvT7wySpeZ4vBHxfam09TxpncpdH0rfQ0/Gk2Wg4a6WQgHAOxpjA57FbIiJibu/KrQNMlk7jJDHGKOU5JwSUsRUAY63v+9sTsLFlpcso8LNyChX6KplMJ+1a0xjryeDYIznAwTkI/959Bd/p++BTSURE96/cbr/BWgsHYxyMFb7neZ61BsI52ErnvieE0Bpau8JD04nYg5elaeTHnvLuOtN5O5MBc0tERD/wuSUiIqL/DskfAREREXNLRETE3BIRERFzS0RExNwSERExt0RERMTcEhERMbdERETE3BIRETG3REREzC0RERExt0RERMwtERERc0tERETMLREREXNLREREzC0RERFzS0RExNwSERERc0tERMTcEhERMbdERETE3BIRETG3RERExNwSERExt0RERMwtERERMbdERETMLREREXNLREREzC0RERFzS0RERMwtERERc0tERMTcEhEREXNLRETE3BIRETG3RERExNwSERExt0RERMTcEhERMbdERETMLRERETG3REREzC0RERFzS0RERMwtERERc0tERETMLREREXNLRETE3BIRERFzS0RExNwSERExt0RERMTcEhERMbdERETE3BIRETG3REREzC0RERExt0RERMwtERERc0tERETMLREREXNLREREzC0RERFzS0RExNwSERERc0tERMTcEhERMbdERETE3BIRETG3RERExNwSERExt0RERMwtERERMbdERETMLREREXNLREREzC0RERFzS0RERMwtERERc0tERMTcEhEREXNLRETE3BIRETG3RERExNwSERExt0RERMTcEhERMbdERETMLRERETG3REREzC0RERFzS0RERMwtERERc0tERETMLREREXNLRETE3BIRERFzS0RExNwSERExt0RERMTcEhERMbdERETE3BIRETG3REREzC0RERExt0RERMwtERERc0tERETMLREREXNLREREzC0RERFzS0RExNwSERERc0tERMTcEhERMbdERETE3BIRETG3RERExNwSERExt0RERMwtERERMbdERETMLREREXNLREREzC0RERFzS0RERMwtERERc0tERMTcEhEREXNLRETE3BIRERFzS0RExNwSERExt0RERMTcEhERMbdERETMLRERETG3REREzC0RERExt0RERMwtERERc0tERETMLREREXNLRETE3BIRERFzS0RExNwSERERc0tERMTcEhERMbdERETE3BIRETG3REREzC0RERExt0RERMwtERERMbdERETMLREREXNLREREzC0RERFz+/+2XwdFAAAhDMSmTpCGfxOcgHMAiYR+dgoAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQAck1RbAQC8WwCQWwBAbgFAbgFgucyMFQDAuwUAuQUA5BYA5BYA5BYAkFsAkFsAkFsAQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALk1AQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwAgtwCA3AKA3AIAcgsAcgsAcgsAyC0AyC0AyC0AILcAILcAgNwCgNwCgNwCAHILAHILAHILAMgtAMgtACC3ACC3ACC3AIDcAoDcAoDcAgByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDIrQkAQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFALkFAOQWAOQWAJBbAJBbAJBbAEBuAUBuAUBuAQC5BQC5BQDkFgDkFgDkFgCQWwCQWwCQWwBAbgFAbgEAuQUAuQUAuQUA5BYA5BYA5BYAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG4BALkFALkFAOQWAOQWAOQWAJBbAJBbAJBbAEBuAUBuAQC5BQC5BQC5BQDkFgDkFgDkFgCQWwCQWwBAbgFAbgFAbgEAuQUAuQUAuQUA5BYA5BYAkFsAkFsAkFsAQG4BQG4BQG5NAAByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwCA3AKA3AKA3AIAcgsAcgsAcgsAyC0AyC0AILcAILcAILcAgNwCgNwCgNwCAHILAHILAMgtAMgtAMgtACC3ACC3ACC3AIDcAoDcAgByCwByCwByCwDILQDILQDILQAgtwAgtwDAJ6m2AgB4twAgtwCA3AKA3ALAcg/jHTx+ubkvvAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">17</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">Spółka  spo<span class="_ _1"></span>rządziła  również  skon<span class="_ _1"></span>solidowane <span class="_ _2a"> </span>sprawozdanie  finan<span class="_ _1"></span>sowe  Grupy  Kap<span class="_ _1"></span>itałowej  DataWalk  za  r<span class="_ _1"></span>ok </div><div class="t m0 x1 h7 y222 ff2 fs3 fc0 sc0 ls0 ws0">zakończony <span class="_ _15"> </span>dnia <span class="_ _2a"> </span>31 <span class="_ _15"> </span>grudnia <span class="_ _2a"> </span>20<span class="_ _1"></span>2<span class="ff3">3 <span class="_ _15"> </span></span>r., <span class="_ _2a"> </span>które <span class="_ _15"> </span>zostało <span class="_ _2a"> </span>p<span class="_ _1"></span>rzez <span class="_ _2a"> </span>Zarzą<span class="_ _1"></span>d <span class="_ _2a"> </span>Spółki <span class="_ _15"> </span>zatwierdzone <span class="_ _15"> </span>do <span class="_ _2a"> </span>publikacji <span class="_ _16"> </span><span class="ff3">dnia </span></div><div class="t m0 x1 h7 y223 ff3 fs3 fc0 sc0 ls0 ws0">10 kwietn<span class="_ _1"></span>ia 2024 <span class="lsa">r.</span> </div><div class="t m0 x1 h7 y24d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y24e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y24f ff5 fsb fc1 sc0 ls0 ws0">Oświadczenie o z<span class="_ _0"></span>godności<span class="ff4"> </span></div><div class="t m0 x1 h11 y250 ff2 fs3 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _2c"> </span>sprawozdan<span class="_ _1"></span>ie <span class="_ _2c"> </span>finansowe <span class="_ _2c"> </span>zostało <span class="_ _2c"> </span>sporządzone <span class="_ _2c"> </span>zgodnie <span class="_ _2c"> </span>z <span class="_ _2c"> </span>Międzynaro<span class="_ _1"></span>dowymi <span class="_ _2c"> </span>Standardami </div><div class="t m0 x1 h7 y251 ff2 fs3 fc0 sc0 ls0 ws0">Sprawozdawczo<span class="_ _1"></span>ści Finansowej („M<span class="_ _1"></span>SSF”) zatwierdzon<span class="_ _1"></span>ymi przez UE („M<span class="_ _1"></span>SSF UE”). <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y252 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y253 ff2 fs3 fc0 sc0 ls0 ws0">MSSF <span class="_ _2b"> </span>o<span class="_ _1"></span>bejmują <span class="_ _27"> </span>standardy <span class="_ _2b"> </span>i<span class="_ _1"></span><span class="ff3"> </span>interpr<span class="_ _1"></span>etacje <span class="_ _2b"> </span>zaak<span class="_ _1"></span>ceptowane <span class="_ _27"> </span>przez <span class="_ _2b"> </span>Radę <span class="_ _27"> </span>Międzynarodowych <span class="_ _27"> </span>Standardów </div><div class="t m0 x1 h7 y254 ff2 fs3 fc0 sc0 ls0 ws0">Rachunkowo<span class="_ _1"></span>ści oraz Komitet ds.<span class="_ _1"></span><span class="ff3"> </span>Interpretac<span class="_ _1"></span>ji Międzynarodowej Sprawo<span class="_ _1"></span>zdawczości Finan<span class="_ _1"></span>sowej („KIMSF”).<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y255 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y256 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="_ _0"></span>zatwierdzenia niniejszego sprawozdan<span class="_ _1"></span>ia finansowego do <span class="_ _0"></span>publikacji, biorąc pod <span class="_ _0"></span>uwagę toczący <span class="_ _0"></span>się w <span class="_ _0"></span>UE </div><div class="t m0 x1 h11 y257 ff2 fs3 fc0 sc0 ls0 ws0">proces <span class="_ _10"> </span>wprowad<span class="_ _1"></span>zania <span class="_ _10"> </span>standardów <span class="_ _10"> </span>MSSF <span class="_ _e"> </span>oraz <span class="_ _10"> </span>prowadzoną <span class="_ _10"> </span>przez <span class="_ _10"> </span>Spó<span class="_ _1"></span>łkę <span class="_ _10"> </span>działalność, <span class="_ _e"> </span>w <span class="_ _11"></span>zakr<span class="_ _1"></span>esie <span class="_ _10"> </span>stosowanych </div><div class="t m0 x1 h11 y258 ff2 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _5"></span>Sp<span class="_ _1"></span>ółkę <span class="_ _5"></span>zasad <span class="_ _0"></span>rachunkowości <span class="_ _5"></span>nie <span class="_ _5"></span>ma <span class="_ _0"></span>różnicy <span class="_ _5"></span>m<span class="_ _1"></span>iędzy <span class="_ _5"></span>standar<span class="_ _1"></span>dami <span class="_ _5"></span>MSSF, <span class="_ _5"></span>któ<span class="_ _1"></span>re <span class="_ _5"></span>weszły <span class="_ _5"></span>w <span class="_ _0"></span>życie, <span class="_ _5"></span>a <span class="_ _0"></span>standardami </div><div class="t m0 x1 h7 y259 ff3 fs3 fc0 sc0 ls0 ws0">MSSF zatwierdzony<span class="_ _1"></span>mi przez UE.<span class="_ _1"></span> </div><div class="t m0 x1 h7 y25a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1da ff3 fs3 fc0 sc0 ls0 ws0">Zakres <span class="_ _5"></span>nin<span class="_ _1"></span>iejszego <span class="_ _0"></span>sprawozdania <span class="_ _5"></span>finansoweg<span class="_ _1"></span>o <span class="_ _5"></span>jest <span class="_ _5"></span>zgo<span class="_ _1"></span>dny <span class="_ _5"></span>z<span class="_ _1"></span> <span class="ff2">Rozporządze<span class="_ _1"></span>niem <span class="_ _5"></span>Ministra <span class="_ _0"></span>Finansów <span class="_ _5"></span>z<span class="_ _1"></span><span class="ff3"> dnia <span class="_ _5"></span>29<span class="_ _1"></span> <span class="_ _5"></span>marca </span></span></div><div class="t m0 x1 h7 y25b ff3 fs3 fc0 sc0 ls0 ws0">2018 r. w <span class="ff2">sprawie informacji <span class="_ _0"></span>bieżących i <span class="_ _0"></span>okresowych<span class="_ _1"></span> przekazywanych przez <span class="_ _0"></span>emitentów papierów wartościowych </span></div><div class="t m0 x1 h11 y25c ff2 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _8"> </span>warunków  uz<span class="_ _0"></span>nawania <span class="_ _8"> </span>za <span class="_ _8"> </span>równoważne  i<span class="_ _0"></span>nformacji <span class="_ _8"> </span>wymaganych  p<span class="_ _0"></span>rzepisami <span class="_ _8"> </span>prawa <span class="_ _8"> </span>państwa <span class="_ _8"> </span>niebędącego </div><div class="t m0 x1 h7 y25d ff2 fs3 fc0 sc0 ls0 ws0">państwem <span class="_ _4"></span>czło<span class="_ _1"></span>nkowskim <span class="_ _4"></span>(<span class="_ _1"></span>tekst <span class="_ _4"></span>jednolity: <span class="_ _4"></span>Dz. <span class="_ _4"></span>U.<span class="_ _1"></span> <span class="_ _4"></span>2018<span class="_ _1"></span> <span class="_ _4"></span>r. <span class="_ _4"></span>poz.<span class="_ _1"></span>7<span class="_ _1"></span>5<span class="_ _1"></span>7) <span class="_ _4"></span>(„Rozporządzen<span class="_ _1"></span>ie”) <span class="_ _4"></span>i<span class="_ _1"></span><span class="ff3"> obejmuje <span class="_ _4"></span>r<span class="_ _1"></span>oczny <span class="_ _4"></span>ok<span class="_ _1"></span>res </span></div><div class="t m0 x1 h7 y25e ff3 fs3 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _1"></span> <span class="_ _4"></span>o<span class="_ _1"></span>d dnia <span class="_ _a"></span>1 <span class="_ _a"></span>stycznia <span class="_ _a"></span>do <span class="_ _a"></span>dnia <span class="_ _a"></span>31 <span class="_ _a"></span>grudn<span class="_ _1"></span>ia <span class="_ _a"></span><span class="ls3">20</span>23 <span class="_ _4"></span>r<span class="_ _1"></span>. <span class="_ _4"></span>i <span class="ff2">okres <span class="_ _a"></span>por<span class="_ _1"></span>ównawczy <span class="_ _4"></span>o<span class="_ _1"></span>d</span> dnia <span class="_ _11"></span>1 stycznia <span class="_ _a"></span>do dnia </div><div class="t m0 x1 h7 y25f ff3 fs3 fc0 sc0 ls3 ws0">31<span class="ls0"> grudnia <span class="_ _4"></span>202<span class="_ _1"></span>2 <span class="_ _4"></span>r.,<span class="_ _1"></span> <span class="_ _4"></span><span class="ff2">odpowiednio <span class="_ _a"></span>dla <span class="_ _4"></span>rach<span class="_ _1"></span>unku <span class="_ _4"></span>zy<span class="_ _1"></span>sków <span class="_ _4"></span>i <span class="_ _a"></span>strat <span class="_ _a"></span></span>wraz <span class="_ _a"></span>ze <span class="_ _a"></span>sprawozdaniem <span class="_ _a"></span>z <span class="ff2">całkowitych<span class="_ _1"></span> <span class="_ _4"></span>doch<span class="_ _1"></span>odów </span></span></div><div class="t m0 x1 h7 y260 ff2 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _8"> </span>sprawozdania  z <span class="_ _e"> </span>przepływów <span class="_ _8"> </span>pieniężn<span class="_ _1"></span>ych, <span class="_ _8"> </span>a <span class="_ _8"> </span>także <span class="_ _e"> </span>dane  bilansowe <span class="_ _8"> </span>na <span class="_ _e"> </span>dzień<span class="_ _1"></span> <span class="_ _8"> </span>31 <span class="_ _e"> </span>grudnia  202<span class="_ _1"></span><span class="ff3">3 <span class="_ _8"> </span>r. <span class="_ _8"> </span>i <span class="_ _e"> </span>d<span class="_ _1"></span>ane </span></div><div class="t m0 x1 h7 y261 ff2 fs3 fc0 sc0 ls0 ws0">porównywalne <span class="_ _1"></span>na dzień 31 grudn<span class="_ _1"></span>ia 20<span class="_ _1"></span><span class="ff3">22 <span class="lsa">r.</span> </span></div><div class="t m0 x1 h7 y262 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y263 ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _29"> </span>Spółki <span class="_ _26"> </span>o<span class="_ _1"></span>świadcza, <span class="_ _29"> </span>że <span class="_ _26"> </span>wedle <span class="_ _29"> </span>swojej <span class="_ _29"> </span>najlepszej <span class="_ _29"> </span>wiedzy, <span class="_ _29"> </span>niniejsze <span class="_ _29"> </span><span class="ff3">sprawo<span class="_ _1"></span>zdanie <span class="_ _29"> </span>finansowe <span class="_ _29"> </span>i dane </span></div><div class="t m0 x1 h7 y264 ff2 fs3 fc0 sc0 ls0 ws0">porównywalne <span class="_ _2a"> </span>sporządzone  zo<span class="_ _1"></span>stały  zgod<span class="_ _1"></span>nie  z  obowiązu<span class="_ _1"></span>jącymi  w  DataWalk<span class="_ _4"></span><span class="ff3">  S.A.  </span>za<span class="_ _1"></span>sadami  rach<span class="_ _1"></span>unkowości </div><div class="t m0 x1 h7 y265 ff3 fs3 fc0 sc0 ls0 ws0">oraz <span class="ff2 ls13">że</span> <span class="ff2">odzwiercied<span class="_ _1"></span>lają <span class="_ _11"></span>w<span class="_ _1"></span></span> <span class="ff2">sposób <span class="_ _11"></span>prawd<span class="_ _1"></span>ziwy, <span class="_ _10"> </span>rzetelny <span class="_ _11"></span>i <span class="_ _10"> </span>jasny <span class="_ _11"></span>sytu<span class="_ _1"></span>ację <span class="_ _11"></span>majątk<span class="_ _1"></span>ową <span class="_ _11"></span>i<span class="_ _4"></span></span> <span class="ff2">finansową <span class="_ _11"></span>DataWalk<span class="_ _1"></span></span> <span class="_ _11"></span>S.A.<span class="_ _1"></span> </div><div class="t m0 x1 h7 yae ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">dzień 31 <span class="_ _0"></span>grudnia 202<span class="ff3">3 <span class="ls16">r.</span>, ja<span class="_ _0"></span>k <span class="ff2">równ<span class="_ _1"></span>ież jej <span class="_ _0"></span>wynik finansowy<span class="ff3"> </span>oraz <span class="_ _0"></span>przepływy pieniężne za<span class="_ _0"></span> okres <span class="_ _0"></span>zakończony<span class="_ _1"></span> <span class="_ _0"></span>dnia </span></span></span></span></div><div class="t m0 x1 h7 y266 ff3 fs3 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _1"></span>23 <span class="lsa">r.</span> </div><div class="t m0 x1 h18 y267 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y268 ff5 fsb fc1 sc0 ls0 ws0">Wpływ sytuacji p<span class="_ _0"></span>olityczno –<span class="ff4"> gospod<span class="_ _0"></span>arczej na terytorium<span class="_ _0"></span> Ukrainy<span class="ls17">  </span> </span></div><div class="t m0 x1 h7 y269 ff2 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _10"> </span>2<span class="_ _1"></span>4 <span class="_ _e"> </span>lutego <span class="_ _10"> </span>2022 <span class="_ _e"> </span>r. <span class="_ _10"> </span>trwa <span class="_ _e"> </span>wojna <span class="_ _e"> </span>w <span class="_ _10"> </span>Uk<span class="_ _1"></span>rainie, <span class="_ _e"> </span>która <span class="_ _10"> </span>stwarza <span class="_ _e"> </span>now<span class="_ _4"></span>ą<span class="ff3">, <span class="_ _10"></span>stale <span class="_ _e"> </span>zmieniaj</span>ą<span class="ff3">c</span>ą<span class="ff3"> <span class="_ _e"> </span><span class="ls18">si</span></span>ę<span class="ff3"> <span class="_ _e"> </span>i <span class="_ _10"></span>nieprze<span class="_ _1"></span>widywaln</span>ą<span class="ff3"> </span></div><div class="t m0 x1 h7 y26a ff3 fs3 fc0 sc0 ls0 ws0">ekonomicznie <span class="_ _1"></span>sy<span class="_ _1"></span>tuacj<span class="ff2">ę</span> <span class="_ _1"></span><span class="ff2">na <span class="_ _4"></span>świecie. <span class="_ _1"></span>Przedstawiciele <span class="_ _4"></span>Unii <span class="_ _1"></span>Europejsk<span class="_ _1"></span>iej, <span class="_ _1"></span>Stanów <span class="_ _1"></span>Zjedn<span class="_ _1"></span>oczonych, <span class="_ _1"></span>Wielkiej <span class="_ _4"></span>Brytanii </span></div><div class="t m0 x1 h7 y26b ff3 fs3 fc0 sc0 ls0 ws0">i wielu <span class="ff2">inny<span class="_ _1"></span>ch <span class="_ _2a"> </span>krajów <span class="_ _2a"> </span>nał</span>o<span class="_ _1"></span><span class="ff2">żyli  dotkliwe <span class="_ _2a"> </span>dla <span class="_ _2a"> </span>Ro<span class="_ _1"></span>sji  san<span class="_ _1"></span>kcje, <span class="_ _2a"> </span>które <span class="_ _2a"> </span>dotycz<span class="_ _1"></span>ą</span> <span class="_ _2a"> </span>g<span class="ff2 ls12">łó<span class="ls0">wn<span class="_ _1"></span>ie  strategiczn<span class="_ _1"></span>ych <span class="_ _2a"> </span>sektoró<span class="_ _1"></span>w </span></span></div><div class="t m0 x1 h7 y1ee ff3 fs3 fc0 sc0 ls0 ws0">rosyjskiej gospodarki poprzez <span class="_ _0"></span>zablokowan<span class="_ _1"></span>ie <span class="_ _0"></span>dost<span class="_ _1"></span><span class="ff2">ępu do <span class="_ _0"></span>technologii i ry<span class="_ _0"></span>nków, a także <span class="_ _0"></span>zapowiadają wprowadzenie </span></div><div class="t m0 x1 h7 y26c ff3 fs3 fc0 sc0 ls0 ws0">kolejnych. </div><div class="t m0 x1 h7 y26d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y26e ff3 fs3 fc0 sc0 ls0 ws0">Obecnie <span class="_ _4"></span><span class="ff2">Spó<span class="_ _1"></span>łka</span> <span class="_ _4"></span><span class="ff2">nie <span class="_ _a"></span>zidentyfikowała <span class="_ _a"></span>istotnego <span class="_ _4"></span>neg<span class="_ _1"></span>atywnego <span class="_ _4"></span>wp<span class="_ _1"></span>ływu<span class="_ _1"></span> <span class="_ _4"></span>na <span class="_ _4"></span>prowad<span class="_ _1"></span>zoną <span class="_ _4"></span>działalność. <span class="_ _4"></span>W <span class="_ _4"></span>20<span class="_ _1"></span>2<span class="_ _1"></span></span>3 <span class="_ _4"></span>roku, </div><div class="t m0 x1 h7 y26f ff3 fs3 fc0 sc0 ls0 ws0">jak i <span class="_ _0"></span>w <span class="ff2">latach <span class="_ _0"></span>wcześniejszych <span class="_ _0"></span>Spółka<span class="ff3"> <span class="_ _0"></span><span class="ff2">nie <span class="_ _5"></span>sprzedawała <span class="_ _0"></span>oprogramowania DataWalk <span class="_ _5"></span>do <span class="_ _0"></span>klientów <span class="_ _5"></span>i<span class="_ _1"></span><span class="ff3"> </span>partn<span class="_ _1"></span>erów <span class="_ _5"></span>z <span class="_ _0"></span>Rosji, </span></span></span></div><div class="t m0 x1 h7 y270 ff3 fs3 fc0 sc0 ls0 ws0">Bia<span class="ff2">ł</span>orusi <span class="_ _4"></span>czy <span class="_ _4"></span>Uk<span class="_ _1"></span>rainy. <span class="_ _4"></span><span class="ff2">Spółka</span> <span class="_ _4"></span><span class="ff2">n<span class="_ _1"></span>ie <span class="_ _4"></span>posiada <span class="_ _4"></span>łańcucha <span class="_ _4"></span>dostaw, <span class="_ _4"></span>któ<span class="_ _1"></span>ry <span class="_ _1"></span>p<span class="_ _1"></span>otencjalnie <span class="_ _4"></span>mógłby <span class="_ _4"></span>być <span class="_ _4"></span>n<span class="_ _1"></span>arażony <span class="_ _4"></span>na <span class="_ _4"></span>ryzyka </span></div><div class="t m0 x1 h7 y271 ff2 fs3 fc0 sc0 ls0 ws0">przerwania <span class="_ _a"></span>ciągłości <span class="_ _a"></span>dostaw, <span class="_ _4"></span>co <span class="_ _a"></span>mogłoby <span class="_ _a"></span>negatywnie <span class="_ _a"></span>przełożyć <span class="_ _a"></span>się <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _4"></span>zdolności <span class="_ _a"></span>operacyjne <span class="_ _11"></span>Sp<span class="_ _1"></span>ółki<span class="ff3 ls5">. <span class="_ _a"></span></span>Spółka<span class="ff3"> <span class="_ _4"></span>nie </span></div><div class="t m0 x1 h7 y272 ff2 fs3 fc0 sc0 ls0 ws0">posiada  również  żadnych  in<span class="_ _0"></span>westycji  i <span class="_ _8"> </span>jednostek  zale<span class="_ _1"></span>ż<span class="ff3">nych  w <span class="_ _8"> </span>rejonach  zaanga<span class="_ _1"></span></span>ż<span class="ff3">owanych  w  konflikt. <span class="_ _8"> </span>W</span>śród </div><div class="t m0 x1 h7 y273 ff3 fs3 fc0 sc0 ls0 ws0">personelu <span class="_ _2a"> </span><span class="ff2">Spółki</span>  <span class="ff2">nie <span class="_ _2a"> </span>ma  osób  pochod<span class="_ _1"></span>zą</span>cych<span class="_ _1"></span>  z Ukrainy,  <span class="ff2">w <span class="_ _2a"> </span>przypadku<span class="_ _1"></span>  których  występu<span class="_ _1"></span>je</span> <span class="_ _2a"> </span>ryzyko  zwi<span class="_ _1"></span><span class="ff2">ą</span>zane </div><div class="t m0 x1 h7 y274 ff3 fs3 fc0 sc0 ls0 ws0">z ewentualn<span class="_ _1"></span><span class="ff2">ą</span> utrat<span class="ff2">ą</span> <span class="ff2">praco<span class="_ _1"></span>wników w</span> <span class="ls13">zwi</span><span class="ff2">ą</span>zku z<span class="_ _1"></span> mobilizacj<span class="ff2">ą</span> wojsko<span class="_ _1"></span>w<span class="ff2">ą</span> w kraju<span class="_ _1"></span> obj<span class="ff2">ę</span>tym wojn<span class="_ _1"></span><span class="ff2">ą</span>. </div><div class="t m0 x1 h7 y275 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y276 ff3 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _a"></span>uwagi <span class="_ _a"></span>na <span class="_ _a"></span>dyn<span class="_ _1"></span>amiczn<span class="ff2">ą</span> <span class="_ _a"></span>sytu<span class="_ _1"></span>acj<span class="ff2">ę</span> <span class="_ _a"></span><span class="ff2">w <span class="_ _a"></span>Ukrainie, <span class="_ _a"></span>n<span class="_ _1"></span>ie <span class="_ _a"></span>można <span class="_ _a"></span>jednak <span class="_ _a"></span>wyklucz<span class="_ _1"></span>yć, <span class="_ _a"></span>że <span class="_ _a"></span>trwający <span class="_ _a"></span>konf<span class="_ _1"></span>likt, <span class="_ _a"></span>w <span class="_ _a"></span>zależności </span></div><div class="t m0 x1 h7 y277 ff3 fs3 fc0 sc0 ls3 ws0">od<span class="ls0"> <span class="ff2">jej <span class="_ _0"></span>dalszego <span class="_ _0"></span>rozwoju <span class="_ _0"></span>i <span class="_ _0"></span>działań <span class="_ _0"></span>podejmowanych <span class="_ _0"></span>na <span class="_ _0"></span>poziomie <span class="_ _0"></span>krajowym <span class="_ _0"></span>i<span class="ff3"> <span class="_ _1"></span></span>międzynarodowym, może <span class="_ _5"></span>m<span class="_ _1"></span>ieć <span class="_ _0"></span>istotny </span></span></div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi xc y278 w9 h42" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">18</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y17c ff2 fs3 fc0 sc0 ls0 ws0">negatywny<span class="_ _1"></span> wpływ <span class="_ _1"></span>na <span class="_ _1"></span>sytuację <span class="_ _1"></span>gospodar<span class="_ _1"></span>czą w<span class="_ _1"></span><span class="ff3"> Po<span class="_ _1"></span>lsce i <span class="ls3">na</span> </span>świecie, <span class="_ _1"></span>co<span class="ff3"> </span>m<span class="_ _1"></span>oże <span class="_ _1"></span>przełożyć <span class="_ _1"></span>się na <span class="_ _1"></span>możliwość <span class="_ _1"></span>realizacji </div><div class="t m0 x1 h7 y222 ff2 fs3 fc0 sc0 ls0 ws0">planów  Spółki<span class="ff3"> <span class="_ _8"> </span></span>i <span class="_ _8"> </span>jej <span class="_ _8"> </span>przyszłe  wyniki <span class="_ _8"> </span>finansowe. <span class="_ _8"> </span>Dlatego  też <span class="_ _e"> </span>Z<span class="_ _1"></span>arząd  Spółki<span class="ff3">  monitoruje <span class="_ _8"> </span>i <span class="_ _8"> </span>analizuje  dost</span>ę<span class="ff3">pne </span></div><div class="t m0 x1 h7 y223 ff2 fs3 fc0 sc0 ls0 ws0">informacje oraz podejmuje działania aby <span class="_ _0"></span>wraz z <span class="_ _0"></span>rozwojem wydarze<span class="_ _1"></span>ń<span class="ff3">, w miar</span>ę<span class="ff3"> <span class="_ _0"></span><span class="ls19">mo<span class="ff2 ls0">ż<span class="ff3">liwo</span>ś<span class="ff3">ci minimalizowa</span>ć<span class="ff3"> <span class="lsd">wp</span></span>ł<span class="ff3">yw </span></span></span></span></div><div class="t m0 x1 h7 y224 ff3 fs3 fc0 sc0 ls0 ws0">zaistnia<span class="ff2">ł</span>ej sytuacji na <span class="_ _1"></span>swoj<span class="ff2">ą</span> dzia<span class="ff2">ł</span>aln<span class="_ _1"></span>o<span class="ff2 ls18">ść</span>. </div><div class="t m0 x1 h2b y279 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 yc3 ff4 fsb fc1 sc0 ls0 ws0">Zatwierdzenie <span class="_ _0"></span>sprawozdani<span class="_ _0"></span>a finansowego </div><div class="t m0 x1 h7 y27a ff3 fs3 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _4"></span>sprawozd<span class="_ _1"></span>anie <span class="_ _4"></span>f<span class="_ _1"></span>inansowe <span class="_ _4"></span>DataWalk <span class="_ _4"></span>S.A.<span class="_ _1"></span> <span class="_ _4"></span>za <span class="_ _4"></span>ok<span class="_ _1"></span>res <span class="_ _4"></span>od <span class="_ _4"></span>1 <span class="_ _4"></span>styczn<span class="_ _1"></span>ia <span class="_ _4"></span>202<span class="_ _1"></span>3 <span class="_ _4"></span>r. <span class="_ _4"></span>do <span class="_ _4"></span>31 <span class="_ _4"></span>grudnia <span class="_ _4"></span>202<span class="_ _1"></span>3 <span class="_ _a"></span>r. <span class="_ _4"></span><span class="ff2">zostało </span></div><div class="t m0 x1 h7 y27b ff2 fs3 fc0 sc0 ls0 ws0">zatwierdzone <span class="_ _1"></span>do publikacji przez Zar<span class="_ _1"></span>ząd <span class="_ _1"></span><span class="ff3">DataWalk S.A. w<span class="_ _1"></span> dniu <span class="_ _1"></span>10 kwietnia 2024 <span class="lsa">r.</span> </span></div><div class="t m0 x1 h7 y27c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y27d ff4 fsb fc1 sc0 ls0 ws0">Waluta funkcjon<span class="_ _0"></span>alna i sprawozd<span class="_ _0"></span>awcza </div><div class="t m0 x1 h7 y27e ff3 fs3 fc0 sc0 ls0 ws0">Spra<span class="ff2">wozdan<span class="_ _1"></span>ie <span class="_ _a"></span>finansowe <span class="_ _11"></span>prezentowane <span class="_ _11"></span>jest <span class="_ _a"></span>w <span class="_ _11"></span>złotych <span class="_ _a"></span>polskich<span class="_ _1"></span> <span class="_ _a"></span>(PLN)<span class="_ _1"></span>, <span class="_ _a"></span>który <span class="_ _11"></span>jest <span class="_ _a"></span>walutą <span class="_ _a"></span>fu<span class="_ _1"></span>nkcjonalną <span class="_ _a"></span>i <span class="_ _11"></span>walutą </span></div><div class="t m0 x1 h7 y27f ff3 fs3 fc0 sc0 ls0 ws0">prezentacji <span class="_ _10"></span>w <span class="_ _10"></span>sprawozdaniu <span class="_ _e"> </span>jednostkowym <span class="_ _10"></span>DataWalk <span class="_ _10"></span>S.A<span class="ls5">.,</span> <span class="_ _10"></span><span class="ff2">a <span class="_ _10"> </span>wszystkie <span class="_ _10"> </span>wartości, <span class="_ _10"> </span>o <span class="_ _10"> </span>ile <span class="_ _11"></span>nie <span class="_ _10"> </span>wskazano<span class="_ _1"></span> <span class="_ _11"></span>in<span class="_ _1"></span>aczej, </span></div><div class="t m0 x1 h7 y280 ff2 fs3 fc0 sc0 ls0 ws0">podane <span class="_ _8"> </span>są <span class="_ _e"> </span>w <span class="_ _8"> </span>tysiącach <span class="_ _e"> </span>zło<span class="_ _1"></span>tych.<span class="ff3"> <span class="_ _8"> </span></span>Ewentualne <span class="_ _8"> </span>różnice <span class="_ _e"> </span>w <span class="_ _8"> </span>wysokości <span class="_ _8"> </span>1 <span class="_ _e"> </span>tysiąca <span class="_ _8"> </span>PLN <span class="_ _e"> </span>p<span class="_ _1"></span>rzy <span class="_ _e"> </span>sumowan<span class="_ _1"></span>iu <span class="_ _8"> </span>wynikają </div><div class="t m0 x1 h7 y281 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">przyjętych za<span class="_ _1"></span>okrągleń.</span> </div><div class="t m0 x1 h7 y282 ff2 fs3 fc0 sc0 ls0 ws0">Do wyceny<span class="_ _1"></span> pozycji bilansu wyraż<span class="_ _1"></span>onych w walutach<span class="_ _1"></span> obcych przyjęto następu<span class="_ _1"></span>jące średnie kursy <span class="_ _1"></span>NBP:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1 y283 w45 h1b"><div class="t m0 x57 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Sprawozdanie z s<span class="_ _1"></span>ytuacji finansowej </div></div><div class="c x58 y283 w46 h1b"><div class="t m0 x31 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x59 y283 w46 h1b"><div class="t m0 x31 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x1 y284 w45 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 EUR </div></div><div class="c x58 y284 w46 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">4,<span class="ls0">3480 </span></div></div><div class="c x59 y284 w46 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">4,<span class="ls0">6899 </span></div></div><div class="c x1 y285 w45 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">USD </span></div></div><div class="c x58 y285 w46 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3,9350 </div></div><div class="c x59 y285 w46 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4,4018 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y286 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y287 ff3 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _10"></span>wy<span class="_ _1"></span>c<span class="ff2">eny <span class="_ _e"> </span>transakcji <span class="_ _e"> </span>ujętych <span class="_ _10"> </span>w <span class="_ _e"> </span>rachun<span class="_ _1"></span>ku <span class="_ _10"> </span>zy<span class="_ _1"></span>sków <span class="_ _e"> </span>i <span class="_ _10"> </span>strat<span class="_ _1"></span></span>, <span class="_ _e"> </span>wraz <span class="_ _e"> </span>ze <span class="_ _10"></span>spr<span class="_ _1"></span>awozdaniem<span class="_ _1"></span> <span class="_ _10"></span>z<span class="_ _1"></span> <span class="ff2">całkowity<span class="_ _1"></span>ch <span class="_ _e"> </span>dochodów<span class="_ _1"></span></span>, </div><div class="t m0 x1 h7 y288 ff2 fs3 fc0 sc0 ls0 ws0">zastosowano średni kurs Narodowego Banku Polskiego ogłoszony dla<span class="_ _1"></span><span class="ff3"> </span>d<span class="_ _1"></span>anej waluty z <span class="_ _0"></span>dnia poprzedzającego dzień </div><div class="t m0 x1 h7 y289 ff3 fs3 fc0 sc0 ls0 ws0">transakcji. </div><div class="t m0 x1 h18 y3e ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y28a ff5 fsb fc1 sc0 ls0 ws0">Szacunki i profesj<span class="_ _0"></span>onalny osąd<span class="ff4"> </span></div><div class="t m0 x1 h7 y28b ff2 fs3 fc0 sc0 ls0 ws0">Sporządzen<span class="_ _1"></span>ie <span class="_ _2b"> </span>sprawo<span class="_ _1"></span>zdania <span class="_ _2b"> </span>finansoweg<span class="_ _1"></span>o <span class="_ _27"> </span>zgodnie <span class="_ _2b"> </span>z <span class="_ _2b"> </span>MSSF <span class="_ _27"> </span>wymaga <span class="_ _2b"> </span>d<span class="_ _1"></span>okonania <span class="_ _2b"> </span>szacu<span class="_ _1"></span>nków <span class="_ _27"> </span>i<span class="_ _1"></span><span class="ff3"> </span>założeń, </div><div class="t m0 x1 h7 y28c ff2 fs3 fc0 sc0 ls0 ws0">które<span class="ff3"> </span>wp<span class="_ _1"></span>ływają <span class="_ _e"> </span>na<span class="ff3"> </span>wielkości <span class="_ _10"> </span>wy<span class="_ _1"></span>kazane <span class="_ _e"> </span>w <span class="_ _10"> </span>sprawo<span class="_ _1"></span>zdaniu <span class="_ _e"> </span>finansowym. <span class="_ _e"> </span>Mimo, <span class="_ _10"> </span>że <span class="_ _e"> </span>przyjęte <span class="_ _10"> </span>za<span class="_ _1"></span>łożenia <span class="_ _e"> </span>i<span class="_ _1"></span><span class="ff3"> szacun<span class="_ _1"></span>ki </span></div><div class="t m0 x1 h7 y28d ff2 fs3 fc0 sc0 ls0 ws0">opierają <span class="_ _4"></span>się <span class="_ _1"></span>na<span class="ff3"> </span>n<span class="_ _1"></span>ajlepszej <span class="_ _1"></span>wiedzy <span class="_ _4"></span>kierownictwa <span class="_ _4"></span>Spółki <span class="_ _1"></span>na <span class="_ _4"></span>temat<span class="ff3"> <span class="_ _4"></span></span>bieżących <span class="_ _1"></span>d<span class="_ _1"></span>ziałań <span class="_ _1"></span>i <span class="_ _4"></span>zdarzeń, <span class="_ _1"></span>rzeczy<span class="_ _1"></span>wiste <span class="_ _1"></span>wyn<span class="_ _1"></span>iki </div><div class="t m0 x1 h7 y28e ff2 fs3 fc0 sc0 ls0 ws0">mogą się ró<span class="_ _1"></span>żnić od<span class="ff3"> przewid<span class="_ _1"></span>ywanych. </span></div><div class="t m0 x1 h7 y28f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y290 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"></span>20<span class="_ _1"></span>23 <span class="_ _0"></span>roku <span class="_ _5"></span>n<span class="_ _1"></span><span class="ff2">ie <span class="_ _5"></span>wy<span class="_ _1"></span>stąpiły <span class="_ _0"></span>istotne <span class="_ _5"></span>zm<span class="_ _1"></span>iany <span class="_ _0"></span>w <span class="_ _0"></span>sposobie <span class="_ _5"></span>dokonywania s<span class="_ _0"></span>zacunkó<span class="_ _1"></span>w <span class="_ _0"></span>w <span class="_ _5"></span>porównaniu <span class="_ _0"></span>do <span class="_ _0"></span>zasad <span class="_ _5"></span>opisany<span class="_ _1"></span>ch </span></div><div class="t m0 x1 h7 y242 ff2 fs3 fc0 sc0 ls0 ws0">w sprawozdan<span class="_ _1"></span>iu finansowym<span class="_ _1"></span> Spółki za rok zakończo<span class="_ _1"></span>ny dnia 31 grudnia 2<span class="_ _1"></span>02<span class="_ _1"></span><span class="ff3">2<span class="_ _1"></span> <span class="lsa">r.</span> </span></div><div class="t m0 x1 h2b y243 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y244 ff2 fs3 fc0 sc0 ls0 ws0">W odpowiedn<span class="_ _1"></span>ich pozycjach<span class="_ _1"></span> not objaśniających<span class="_ _1"></span> przedstawiono<span class="_ _1"></span> główne o<span class="_ _1"></span>bszary, w który<span class="_ _1"></span>ch w procesie stosowan<span class="_ _1"></span>ia </div><div class="t m0 x1 h11 y245 ff2 fs3 fc0 sc0 ls0 ws0">zasad <span class="_ _11"></span>(p<span class="_ _1"></span>olityki) <span class="_ _11"></span>rachunk<span class="_ _1"></span>owości <span class="_ _11"></span>opró<span class="_ _1"></span>cz <span class="_ _11"></span>szacunkó<span class="_ _1"></span>w <span class="_ _11"></span>księgowych, <span class="_ _10"> </span>duże <span class="_ _11"></span>znaczen<span class="_ _1"></span>ie <span class="_ _11"></span>miał <span class="_ _11"></span>także<span class="_ _1"></span> <span class="_ _11"></span>profesjonaln<span class="_ _1"></span>y <span class="_ _11"></span>osąd </div><div class="t m0 x1 h7 y291 ff3 fs3 fc0 sc0 ls0 ws0">kierownictwa, <span class="_ _1"></span>i <span class="ls13">co</span> <span class="ff2">do których zmiana szacu<span class="_ _1"></span>nkó<span class="_ _1"></span>w może mieć istotny<span class="_ _1"></span> wpływ na wynik<span class="_ _1"></span>i Spółki w przyszło<span class="_ _1"></span>ści.</span> </div><div class="t m0 x1 h7 y247 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y292 ff5 fsb fc1 sc0 ls0 ws0">Opis przyjętych z<span class="_ _0"></span>asad (polityki) rachu<span class="_ _0"></span>nkowości<span class="ff4"> </span></div><div class="t m0 x1 h38 y10f ff4 fs0 fca sc0 ls0 ws0">Aktywa niemater<span class="_ _0"></span>ialne </div><div class="t m0 x1 h11 y293 ff2 fs3 fca sc0 ls0 ws0">Aktywa <span class="_ _15"> </span>niematerialne <span class="_ _15"> </span>są <span class="_ _15"> </span>wyceniane <span class="_ _2a"> </span>wed<span class="_ _1"></span>ług <span class="_ _2a"> </span>histor<span class="_ _1"></span>ycznego <span class="_ _2a"> </span>ko<span class="_ _1"></span>sztu <span class="_ _2a"> </span>naby<span class="_ _1"></span>cia <span class="_ _2a"> </span>lub <span class="_ _15"> </span>wytworzenia <span class="_ _15"> </span>pomniejszone </div><div class="t m0 x1 h7 y294 ff3 fs3 fca sc0 ls0 ws0">o <span class="ff2">odpisy <span class="_ _1"></span>amortyzacyjne oraz odpisy z <span class="_ _1"></span>tytułu utraty war<span class="_ _1"></span>tości. Amortyzacja jest nalicz<span class="_ _1"></span>ana metodą linio<span class="_ _1"></span>wą.<span class="_ _1"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi xc y221 w17 h40" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">19</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y17c ff3 fs3 fca sc0 ls14 ws0">W <span class="_ _29"> </span><span class="ff2 ls0">ramach <span class="_ _29"> </span>wartości <span class="_ _26"> </span>n<span class="_ _1"></span>iematerialnych <span class="_ _29"> </span>mogą <span class="_ _29"> </span>występować <span class="_ _26"> </span>wartości <span class="_ _29"> </span>niematerialne <span class="_ _29"> </span>o <span class="_ _26"> </span>nieo<span class="_ _1"></span>kreślonym <span class="_ _29"> </span>okresie </span></div><div class="t m0 x1 h7 y222 ff2 fs3 fca sc0 ls0 ws0">użytkowan<span class="_ _1"></span>ia <span class="_ _4"></span>oraz<span class="_ _1"></span><span class="ff3"> </span>wartość <span class="_ _a"></span>firmy. <span class="_ _4"></span>War<span class="_ _1"></span>tość <span class="_ _4"></span>firm<span class="_ _1"></span>y <span class="_ _4"></span>i <span class="_ _a"></span>wartości<span class="_ _1"></span> <span class="_ _4"></span>n<span class="_ _1"></span>iematerialne <span class="_ _a"></span>o <span class="_ _a"></span>nieokreślonym <span class="_ _a"></span>okresie <span class="_ _a"></span>użytko<span class="_ _1"></span>wania </div><div class="t m0 x1 h7 y223 ff2 fs3 fca sc0 ls0 ws0">nie podlegają am<span class="_ _1"></span>ortyzacji. Podlegają on<span class="_ _1"></span>e corocznym tes<span class="_ _1"></span>tom na <span class="_ _1"></span>utratę wartości.<span class="ff3"> </span></div><div class="t m0 x1 h11 y24d ff2 fs3 fca sc0 ls0 ws0">Wartość <span class="_ _1"></span>firm<span class="_ _1"></span>y <span class="_ _1"></span>z <span class="_ _1"></span>ty<span class="_ _1"></span>tułu <span class="_ _1"></span>przejęcia <span class="_ _4"></span>jednostki <span class="_ _1"></span>gospodar<span class="_ _1"></span>czej <span class="_ _1"></span>stanowi <span class="_ _4"></span>nadwyżka <span class="_ _1"></span>ceny <span class="_ _1"></span>n<span class="_ _1"></span>abycia <span class="_ _1"></span>nad <span class="_ _4"></span>wartością <span class="_ _1"></span>godziwą </div><div class="t m0 x1 h11 y24e ff2 fs3 fca sc0 ls0 ws0">przejmowan<span class="_ _1"></span>ych <span class="_ _27"> </span>akty<span class="_ _1"></span>wów, <span class="_ _27"> </span>zobo<span class="_ _1"></span>wiązań <span class="_ _27"> </span>i <span class="_ _2d"> </span>możliwych <span class="_ _27"> </span>d<span class="_ _1"></span>o <span class="_ _27"> </span>zid<span class="_ _1"></span>entyfikowania <span class="_ _2d"> </span>zobowiązań <span class="_ _27"> </span>waru<span class="_ _1"></span>nkowych. </div><div class="t m0 x1 h7 y295 ff3 fs3 fca sc0 ls1a ws0">Po<span class="ls0"> <span class="ff2">początk<span class="_ _1"></span>owym  ujęciu  war<span class="_ _1"></span>tość  firmy <span class="_ _2a"> </span>jest  wykazana  jako  ce<span class="_ _1"></span>n<span class="_ _1"></span></span>a  nabycia  po<span class="_ _1"></span>mniejszona  o <span class="_ _2a"> </span>dokonane  odpisy </span></div><div class="t m0 x1 h11 y296 ff2 fs3 fca sc0 ls0 ws0">aktualizujące <span class="_ _e"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _e"> </span>utraty <span class="_ _10"> </span>wartości. <span class="_ _e"> </span>Wartość <span class="_ _10"> </span>firm<span class="_ _1"></span>y <span class="_ _10"> </span>poddawana <span class="_ _e"> </span>jest <span class="_ _10"> </span>coroczn<span class="_ _1"></span>ie <span class="_ _10"> </span>lub <span class="_ _e"> </span>częściej <span class="_ _10"> </span>testom <span class="_ _e"> </span>na <span class="_ _e"> </span>utratę </div><div class="t m0 x1 h7 y228 ff2 fs3 fca sc0 ls0 ws0">wartości.<span class="ff3"> </span></div><div class="t m0 x1 h11 y297 ff2 fs3 fca sc0 ls0 ws0">Ważnym <span class="_ _2d"> </span>elemen<span class="_ _1"></span>tem <span class="_ _2d"> </span>polityki <span class="_ _2d"> </span>rach<span class="_ _1"></span>unkowości <span class="_ _2d"> </span>w <span class="_ _2d"> </span>ob<span class="_ _1"></span>szarze <span class="_ _2d"> </span>kapitalizacji <span class="_ _2d"> </span>kosztó<span class="_ _1"></span>w <span class="_ _2d"> </span>rozwoju <span class="_ _2d"> </span>techn<span class="_ _1"></span>ologii </div><div class="t m0 x1 h11 y298 ff2 fs3 fca sc0 ls0 ws0">informatyczny<span class="_ _1"></span>ch <span class="_ _26"> </span>(„Projekt”) <span class="_ _26"> </span>jest <span class="_ _26"> </span>rozgran<span class="_ _1"></span>iczenie <span class="_ _26"> </span>momentu <span class="_ _26"> </span>u<span class="_ _1"></span>znania <span class="_ _26"> </span>po<span class="_ _1"></span>noszonych <span class="_ _26"> </span>kosztów <span class="_ _26"> </span>za <span class="_ _26"> </span>koszty<span class="_ _1"></span> <span class="_ _26"> </span>prac </div><div class="t m0 x1 h7 y299 ff3 fs3 fca sc0 ls0 ws0">badawczych<span class="_ _1"></span> oraz koszty prac rozwojowych. W tym celu <span class="fc0">DataWalk </span>S.A. rozpo<span class="_ _1"></span>znaje dwa etapy realizacji Projektu </div><div class="t m0 x1 h11 y29a ff2 fs3 fca sc0 ls0 ws0">związane <span class="_ _13"> </span>z <span class="_ _13"> </span>wy<span class="_ _1"></span>pracowan<span class="_ _1"></span>iem <span class="_ _13"> </span>dojrzałego<span class="_ _1"></span> <span class="_ _13"> </span>rynkowo, <span class="_ _13"> </span>rozpo<span class="_ _1"></span>znawalnego <span class="_ _13"> </span>op<span class="_ _1"></span>rogramowania <span class="_ _13"> </span>klasy <span class="_ _13"> </span>En<span class="_ _1"></span>terprise, </div><div class="t m0 x1 h7 y22d ff2 fs3 fca sc0 ls0 ws0">postrzeganego <span class="_ _14"> </span>jako <span class="_ _2e"> </span>gotowe, <span class="_ _2e"> </span>unik<span class="_ _1"></span>atowe <span class="_ _2e"> </span>narzędzie <span class="_ _14"> </span>pracy <span class="_ _2e"> </span>pozwalające <span class="_ _2e"> </span>n<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff3"> </span>szybkie <span class="_ _14"> </span>łączenie, <span class="_ _2e"> </span>analizowanie </div><div class="t m0 x1 h7 y22e ff3 fs3 fca sc0 ls0 ws0">oraz prze<span class="_ _1"></span>szukiwanie <span class="_ _e"> </span><span class="ff2">duży<span class="_ _1"></span>ch, <span class="_ _e"> </span>zmiennych <span class="_ _e"> </span>i <span class="_ _e"> </span>różnorodn<span class="_ _1"></span>ych <span class="_ _e"> </span>zbiorów <span class="_ _e"> </span>danych <span class="_ _e"> </span>(tzw. <span class="_ _e"> </span>„Big <span class="_ _e"> </span>Data”). <span class="_ _e"> </span>Prace<span class="_ _1"></span> <span class="_ _e"> </span>badawcze </span></div><div class="t m0 x1 h7 y22f ff3 fs3 fca sc0 ls0 ws0">i <span class="ff2">rozwojowe <span class="_ _1"></span>są prowadzone przez <span class="_ _1"></span>jedno<span class="_ _1"></span>stkę dominującą w <span class="_ _1"></span>siedzibie </span><span class="fc0">DataWalk <span class="_ _1"></span></span>S.A. </div><div class="t m0 x1 h7 y29b ff2 fs3 fca sc0 ls0 ws0">Etap <span class="_ _4"></span>pierwszy <span class="_ _4"></span>związany <span class="_ _4"></span>jest <span class="_ _1"></span>w <span class="_ _4"></span>szczegó<span class="_ _1"></span>lności <span class="_ _4"></span><span class="ff3 ls13">z <span class="_ _4"></span></span>uzyskaniem <span class="_ _4"></span>informacji <span class="_ _4"></span>dotyczących <span class="_ _4"></span>nowych <span class="_ _4"></span>kierunków, <span class="_ _4"></span>czy <span class="_ _4"></span>też </div><div class="t m0 x1 h11 y29c ff2 fs3 fca sc0 ls0 ws0">obszarów, <span class="_ _8"> </span>w <span class="_ _e"> </span>których <span class="_ _e"> </span>można <span class="_ _e"> </span>ro<span class="_ _1"></span>zwijać <span class="_ _e"> </span>dan<span class="_ _1"></span>ą <span class="_ _e"> </span>technolog<span class="_ _1"></span>ię, <span class="_ _e"> </span>aby <span class="_ _e"> </span>m<span class="_ _1"></span>óc <span class="_ _e"> </span>maksymaln<span class="_ _1"></span>ie <span class="_ _e"> </span>wykorzystać <span class="_ _e"> </span>jej <span class="_ _8"> </span>możliwości. </div><div class="t m0 x1 h7 y29d ff2 fs3 fca sc0 ls0 ws0">Powyższe <span class="_ _4"></span>działania <span class="_ _4"></span><span class="ff3 fc0">DataWalk <span class="_ _4"></span></span>S.A, <span class="_ _4"></span>klasyfik<span class="_ _1"></span>uje <span class="_ _1"></span>jak<span class="_ _1"></span>o <span class="_ _1"></span>etap<span class="_ _1"></span> <span class="_ _1"></span>prac <span class="_ _4"></span>badawczy<span class="_ _1"></span>ch, <span class="_ _1"></span>a <span class="_ _4"></span>koszty <span class="_ _4"></span>z <span class="_ _4"></span>nim <span class="_ _1"></span>związan<span class="_ _1"></span>e <span class="_ _4"></span>odnoszone </div><div class="t m0 x1 h7 y29e ff2 fs3 fca sc0 ls0 ws0">są <span class="_ _10"> </span>bezpośred<span class="_ _1"></span>nio <span class="_ _10"> </span>w <span class="_ _10"> </span>koszty <span class="_ _10"> </span>okresu <span class="_ _e"> </span>i <span class="_ _10"> </span>ujmowane <span class="_ _10"> </span>w <span class="_ _10"> </span>ty<span class="_ _1"></span>ch <span class="_ _10"> </span>kosztach <span class="_ _10"> </span>w <span class="_ _10"> </span>mom<span class="_ _1"></span>encie <span class="_ _10"> </span>ich <span class="_ _10"> </span>poniesienia. <span class="_ _8"> </span><span class="ff3 fc0">W <span class="_ _10"></span>ramach <span class="_ _10"></span>p<span class="_ _1"></span>rac </span></div><div class="t m0 x1 h7 y29f ff2 fs3 fc0 sc0 ls0 ws0">badawczych<span class="_ _1"></span> Spółka w sposób zaplano<span class="_ _1"></span>wany:<span class="ff3"> </span></div><div class="t m0 x15 h7 y2a0 ff3 fs3 fc0 sc0 ls13 ws0">a)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">poszuk<span class="_ _1"></span>uje <span class="_ _14"> </span>nowatorskich <span class="_ _14"> </span>rozwiązań <span class="_ _14"> </span>w <span class="_ _2e"> </span>celu<span class="_ _1"></span> <span class="_ _14"> </span>zdobycia <span class="_ _14"> </span>i <span class="_ _2e"> </span>przy<span class="_ _1"></span>swojenia <span class="_ _14"> </span>nowej <span class="_ _14"> </span>wiedzy <span class="_ _14"> </span>naukowej </span></span></div><div class="t m0 x36 h7 y2a1 ff3 fs3 fc0 sc0 ls0 ws0">i technicznej, </div><div class="t m0 x15 h7 y2a2 ff3 fs3 fc0 sc0 ls3 ws0">b)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">poszuku<span class="_ _1"></span>je, ocenia i dokonuje <span class="_ _0"></span>końcowej selekcji sposobu<span class="_ _1"></span> wykorzystania rezultatów prac badawczych lub </span></span></div><div class="t m0 x36 h7 y2a3 ff3 fs3 fc0 sc0 ls0 ws0">wiedzy innego<span class="_ _1"></span> rodzaju,  </div><div class="t m0 x15 h7 y2a4 ff3 fs3 fc0 sc0 ls13 ws0">c)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">poszuk<span class="_ _1"></span>uje alternatywny<span class="_ _1"></span>ch produktów, procesów, sy<span class="_ _1"></span>stemów lub usług,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y2a5 ff3 fs3 fc0 sc0 ls3 ws0">d)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">formułuje, <span class="_ _e"> </span>projektuje, <span class="_ _e"> </span>ocenia <span class="_ _e"> </span>i <span class="_ _e"> </span>dokonuje <span class="_ _10"> </span>k<span class="_ _1"></span>ońcowej <span class="_ _e"> </span>selekcji <span class="_ _e"> </span>nowych <span class="_ _e"> </span>lub <span class="_ _e"> </span>udoskonalonych <span class="_ _e"> </span>produktów, </span></span></div><div class="t m0 x36 h7 y2a6 ff2 fs3 fc0 sc0 ls0 ws0">procesów, system<span class="_ _1"></span>ów lub usług.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y2a7 ff2 fs3 fca sc0 ls0 ws0">Drugi <span class="_ _a"></span>etap <span class="_ _a"></span>realizacji <span class="_ _a"></span>projek<span class="_ _1"></span>tu <span class="_ _a"></span>związany <span class="_ _a"></span>jest <span class="_ _a"></span>z <span class="_ _a"></span>prowadzeniem <span class="_ _a"></span>pr<span class="_ _1"></span>ac <span class="_ _4"></span>w <span class="_ _a"></span>zakresie <span class="_ _a"></span>r<span class="_ _1"></span>ozwoju <span class="_ _a"></span>technologii <span class="_ _a"></span>i <span class="_ _a"></span>ma <span class="_ _a"></span>na <span class="_ _a"></span>celu </div><div class="t m0 x1 h11 y2a8 ff2 fs3 fca sc0 ls0 ws0">rozbudowywan<span class="_ _1"></span>ie <span class="_ _13"> </span>okr<span class="_ _1"></span>eślonej <span class="_ _13"> </span>techn<span class="_ _1"></span>ologii <span class="_ _13"> </span>inform<span class="_ _1"></span>atycznej <span class="_ _13"> </span>na <span class="_ _2b"> </span>różnych <span class="_ _2b"> </span>płaszczyzn<span class="_ _1"></span>ach <span class="_ _13"> </span>w <span class="_ _2b"> </span>celu <span class="_ _2b"> </span>stworzenia </div><div class="t m0 x1 h7 y2a9 ff3 fs3 fca sc0 ls0 ws0">kompletnego,<span class="_ _1"></span> <span class="ff2">unikalnego n<span class="_ _1"></span>a globalną skalę produktu <span class="_ _1"></span>IT.</span> <span class="_ _1"></span><span class="ff2">Prace rozwojowe prowad<span class="_ _1"></span>zone są w oparciu<span class="_ _1"></span> o:</span> </div><div class="t m0 x15 h7 y2aa ff3 fs3 fca sc0 ls13 ws0">a)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">wiedzę wy<span class="_ _1"></span>pracowaną w tok<span class="_ _1"></span>u prowadzonych prac bad<span class="_ _1"></span>awczych,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y2ab ff3 fs3 fca sc0 ls3 ws0">b)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">informacje <span class="_ _a"></span>od <span class="_ _4"></span>potencjaln<span class="_ _1"></span>ych <span class="_ _4"></span>klientów <span class="_ _4"></span>p<span class="_ _1"></span>ozyskan<span class="_ _1"></span>e <span class="_ _4"></span>w <span class="_ _4"></span>procesie <span class="_ _4"></span>bad<span class="_ _1"></span>ania <span class="_ _4"></span>rynku<span class="_ _1"></span> <span class="_ _4"></span>i <span class="_ _4"></span>działań <span class="_ _4"></span>m<span class="_ _1"></span>arketingowych, </span></span></div><div class="t m0 x36 h7 y2ac ff2 fs3 fca sc0 ls0 ws0">prowadzony<span class="_ _1"></span>ch przez Spółkę w kraju<span class="_ _1"></span> i zagranicą,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y2ad ff3 fs3 fca sc0 ls13 ws0">c)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">zapotrze<span class="_ _1"></span>bowanie <span class="_ _16"> </span>zg<span class="_ _1"></span>łaszane <span class="_ _16"> </span>prze<span class="_ _1"></span>z <span class="_ _16"> </span>ob<span class="_ _1"></span>ecnych <span class="_ _16"> </span>klien<span class="_ _1"></span>tów <span class="_ _16"> </span>Spó<span class="_ _1"></span>łki <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>etap<span class="_ _1"></span>ie <span class="_ _16"> </span>testowan<span class="_ _1"></span>ia <span class="_ _16"> </span>lub <span class="_ _26"> </span>wdrażania </span></span></div><div class="t m0 x36 h7 y2ae ff3 fs3 fca sc0 ls0 ws0">oprogramo<span class="_ _1"></span>wania. <span class="_ _b"></span> </div><div class="t m0 x1 h7 y2af ff2 fs3 fca sc0 ls0 ws0">Po <span class="_ _1"></span>po<span class="_ _1"></span>djęciu <span class="_ _4"></span>przez <span class="_ _1"></span>kierownictwo <span class="_ _4"></span><span class="ff3 fc0">DataWalk <span class="_ _4"></span><span class="fca">S.A. <span class="_ _1"></span>d<span class="_ _1"></span>ecyzji <span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>rozwijan<span class="_ _1"></span>iu <span class="_ _1"></span>d<span class="_ _1"></span>anej <span class="_ _1"></span>techn<span class="_ _1"></span>ologii <span class="_ _4"></span>w kierunku<span class="_ _1"></span> <span class="_ _1"></span>lub <span class="_ _4"></span>obszarze </span></span></div><div class="t m0 x1 h7 y2b0 ff2 fs3 fca sc0 ls0 ws0">wyselekcjono<span class="_ _1"></span>wanym <span class="_ _2a"> </span>na <span class="_ _2a"> </span>pierwszym<span class="_ _1"></span> <span class="_ _2a"> </span>etapie <span class="_ _2a"> </span>realizacji <span class="_ _2a"> </span>p<span class="_ _1"></span>rojektu <span class="_ _2a"> </span>zgodnie <span class="_ _15"> </span>z <span class="_ _2a"> </span>zasadami <span class="_ _2a"> </span>określonymi <span class="_ _15"> </span>w<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>MSR <span class="_ _2a"> </span>38 </span></div><div class="t m0 x1 h7 y2b1 ff2 fs3 fca sc0 ls0 ws0">„Wartości <span class="_ _8"> </span>niematerialne”,  Spółka <span class="_ _8"> </span>kapitalizuje <span class="_ _8"> </span>wybrane <span class="_ _8"> </span>koszty <span class="_ _8"> </span>rozwoju <span class="_ _8"> </span>technologii  <span class="ff3 fc0">i ujmu<span class="_ _1"></span>je <span class="_ _8"> </span>w <span class="_ _8"> </span>bilansie <span class="_ _8"> </span>jako </span></div><div class="t m0 x1 h7 y2b2 ff2 fs3 fc0 sc0 ls0 ws0">aktywa, <span class="_ _11"></span>gdy <span class="_ _a"></span>spełn<span class="_ _1"></span>ione <span class="_ _11"></span>są <span class="_ _a"></span>wszystkie <span class="_ _11"></span>warunk<span class="_ _1"></span>i <span class="_ _a"></span>wymienion<span class="_ _1"></span>e <span class="_ _a"></span>w <span class="_ _a"></span>lit. <span class="_ _11"></span>a<span class="_ _1"></span><span class="ff3">-</span>f <span class="_ _11"></span>par. <span class="_ _11"></span>57 <span class="_ _a"></span>stand<span class="_ _1"></span>ardu, <span class="_ _a"></span>o <span class="_ _11"></span>którym<span class="_ _1"></span> <span class="_ _a"></span>mowa, <span class="_ _11"></span>a <span class="_ _a"></span>więc </div><div class="t m0 x1 h7 y2b3 ff2 fs3 fc0 sc0 ls0 ws0">Spółka jest w stanie u<span class="_ _1"></span>dowodnić:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y2b4 ff3 fs3 fc0 sc0 ls13 ws0">a)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">możliwość, <span class="_ _16"> </span>z <span class="_ _16"> </span>technicznego <span class="_ _16"> </span>punktu <span class="_ _16"> </span>widzenia, <span class="_ _16"> </span>ukończenia <span class="_ _16"> </span>składnika <span class="_ _16"> </span>wartości <span class="_ _16"> </span>niematerialnych <span class="_ _16"> </span>tak, </span></span></div><div class="t m0 x36 h7 y2b5 ff3 fs3 fc0 sc0 ls0 ws0">aby <span class="ff2">nadawał się d<span class="_ _1"></span>o</span> <span class="ff2">uży<span class="_ _1"></span>tkowania lub sprzedaży,<span class="_ _1"></span></span> </div><div class="t m0 x15 h7 y2b6 ff3 fs3 fc0 sc0 ls3 ws0">b)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">zamiar ukończ<span class="_ _1"></span>enia składnika wartości n<span class="_ _1"></span>iematerialnych<span class="_ _1"></span> oraz jego użytkowan<span class="_ _1"></span>ia lub sprzedaż,<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y2b7 ff3 fs3 fc0 sc0 ls13 ws0">c)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">zdolno<span class="_ _1"></span>ść do użytkowania <span class="_ _1"></span>lub sprzedaży <span class="_ _1"></span>składnika warto<span class="_ _1"></span>ści niematerialnych<span class="_ _1"></span>,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y2b8 ff3 fs3 fc0 sc0 ls3 ws0">d)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">sposób, <span class="_ _a"></span>w <span class="_ _a"></span>jak<span class="_ _1"></span>i <span class="_ _a"></span>składnik <span class="_ _a"></span>war<span class="_ _1"></span>tości <span class="_ _4"></span>n<span class="_ _1"></span>iematerialnych<span class="_ _1"></span> <span class="_ _a"></span>będzie <span class="_ _a"></span>wytwarzał <span class="_ _a"></span>p<span class="_ _1"></span>rawdopodobn<span class="_ _1"></span>e <span class="_ _4"></span>pr<span class="_ _1"></span>zyszłe <span class="_ _4"></span>k<span class="_ _1"></span>orzyści </span></span></div><div class="t m0 x36 h11 y2b9 ff2 fs3 fc0 sc0 ls0 ws0">ekonomiczne. Między in<span class="_ _1"></span>nymi jednostka może udowodn<span class="_ _1"></span>ić istnienie rynku na produkty powstające dzięki </div><div class="t m0 x36 h7 y2ba ff2 fs3 fc0 sc0 ls0 ws0">składnikowi wartości niematerialnych lub na sam skła<span class="_ _0"></span>dnik lub<span class="ff3"> </span>–<span class="ff3"> </span>jeśli składnik ma <span class="_ _0"></span>być użytkowany przez </div><div class="t m0 x36 h7 y2bb ff2 fs3 fc0 sc0 ls0 ws0">jednostkę <span class="_ _1"></span>–<span class="ff3"> </span>użyteczność sk<span class="_ _1"></span>ładnika wartości niem<span class="_ _1"></span>aterialnych,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y2bc ff3 fs3 fc0 sc0 ls13 ws0">e)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">dostępn<span class="_ _1"></span>ość <span class="_ _0"></span>stosownych środków <span class="_ _5"></span>tech<span class="_ _1"></span>nicznych, finansowych <span class="_ _0"></span>i <span class="_ _0"></span>innych, które <span class="_ _0"></span>mają <span class="_ _0"></span>służyć <span class="_ _0"></span>ukończeniu prac<span class="_ _0"></span> </span></span></div><div class="t m0 x36 h7 y2bd ff2 fs3 fc0 sc0 ls0 ws0">rozwojowy<span class="_ _1"></span>ch oraz użytkowaniu lub sp<span class="_ _1"></span>rzedaży składnika wartości niem<span class="_ _1"></span>aterialnych<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y2be ff3 fs3 fc0 sc0 lsa ws0">f)<span class="ffc ls0"> <span class="_ _2f"> </span><span class="ff2">możliwość <span class="_ _11"></span>wiaryg<span class="_ _1"></span>odnego <span class="_ _11"></span>ustalenia <span class="_ _11"></span>n<span class="_ _1"></span>akładów <span class="_ _11"></span>p<span class="_ _1"></span>oniesionych <span class="_ _11"></span>w <span class="_ _11"></span>czasie <span class="_ _11"></span>prac <span class="_ _11"></span>rozwo<span class="_ _1"></span>jowych,<span class="_ _1"></span> <span class="_ _11"></span>które <span class="_ _11"></span>można </span></span></div><div class="t m0 x36 h7 y2bf ff2 fs3 fc0 sc0 ls0 ws0">przyporządkować<span class="_ _1"></span> temu składnikowi warto<span class="_ _1"></span>ści niematerialny<span class="_ _1"></span>ch.<span class="_ _1"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi xc y2c0 w17 h43" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">20</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y17c ff2 fs3 fca sc0 ls0 ws0">Zgodnie z par. 66 i 67 MSR 38 ko<span class="_ _1"></span>szty kapitalizowane są w zakresie związ<span class="_ _1"></span>anym bezpo<span class="_ _1"></span>średnio z<span class="_ _4"></span><span class="ff3"> doprowadzeniem </span></div><div class="t m0 x1 h7 y222 ff2 fs3 fca sc0 ls0 ws0">aktywa <span class="_ _2f"> </span>do <span class="_ _2f"> </span>pełn<span class="_ _1"></span>ej <span class="_ _2f"> </span>użyteczności <span class="_ _2f"> </span>i <span class="_ _2f"> </span>ob<span class="_ _1"></span>ejmują <span class="_ _2f"> </span>w<span class="ff3"> <span class="_ _1"></span></span>szczególności <span class="_ _2f"> </span>koszty<span class="_ _1"></span> <span class="_ _2f"> </span>wynagrodzeń <span class="_ _2f"> </span>praco<span class="_ _1"></span>wników </div><div class="t m0 x1 h7 y223 ff3 fs3 fca sc0 ls0 ws0">oraz <span class="ff2">podwy<span class="_ _1"></span>konawców <span class="_ _8"> </span>zaangażowanych<span class="_ _1"></span> <span class="_ _8"> </span>w <span class="_ _e"> </span>prac<span class="_ _1"></span>e <span class="_ _8"> </span>na <span class="_ _e"> </span>p<span class="_ _1"></span>oszczególnych <span class="_ _8"> </span>etapach <span class="_ _8"> </span>realizacji <span class="_ _8"> </span>projektu, <span class="_ _8"> </span>jak <span class="_ _8"> </span>również </span></div><div class="t m0 x1 h11 y224 ff2 fs3 fca sc0 ls0 ws0">wszystkie <span class="_ _16"> </span>u<span class="_ _1"></span>zasadnione <span class="_ _26"> </span>koszty <span class="_ _26"> </span>nieosobowe <span class="_ _26"> </span>z <span class="_ _16"> </span>tym <span class="_ _26"> </span>związan<span class="_ _1"></span>e, <span class="_ _16"> </span>k<span class="_ _1"></span>tóre <span class="_ _16"> </span>można <span class="_ _26"> </span>bezpośrednio <span class="_ _26"> </span>przyporządkować </div><div class="t m0 x1 h7 y225 ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">przystosowania skład<span class="_ _1"></span>nika aktywów d<span class="_ _1"></span>o użytkowania. <span class="_ _1"></span></span> </span></div><div class="t m0 x1 h7 y295 ff2 fs3 fca sc0 ls0 ws0">Przewidywany<span class="_ _1"></span> okres użytkowania dla p<span class="_ _1"></span>oszczególnych grup<span class="_ _1"></span> rzeczowych aktywó<span class="_ _1"></span>w niematerialnych <span class="_ _1"></span>wynosi:<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x1 y5e w41 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls0 ws0">Nabyte op<span class="_ _1"></span>rogramowanie komputero<span class="_ _1"></span>we </div></div><div class="c x1f y5e w42 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls5 ws0">  <span class="ls3">2 <span class="ls0">- 5 lat </span></span></div></div><div class="c x1 y2c1 w41 h44"><div class="t m0 x30 h7 ye9 ff2 fs3 fca sc0 ls0 ws0">Koszty zakoń<span class="_ _1"></span>czonych prac rozwojowy<span class="_ _1"></span>ch<span class="ff3"> </span></div></div><div class="c x1f y2c1 w42 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls5 ws0">  <span class="ls3">3 <span class="ls0">- 5 lat </span></span></div></div><div class="c x1 y2c2 w41 h44"><div class="t m0 x30 h7 ye9 ff2 fs3 fca sc0 ls0 ws0">Pozostałe aktywa <span class="_ _1"></span>niematerialne<span class="ff3"> </span></div></div><div class="c x1f y2c2 w42 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls5 ws0">  <span class="ls3">5 <span class="ls0">- 10 lat </span></span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y2c3 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y2c4 ff2 fs3 fca sc0 ls0 ws0">Spółka <span class="_ _15"> </span>dokonuje <span class="_ _2a"> </span>o<span class="_ _1"></span>kresowej, <span class="_ _2a"> </span>n<span class="_ _1"></span>ie <span class="_ _2a"> </span>pó<span class="_ _1"></span>źniej <span class="_ _2a"> </span>n<span class="_ _1"></span>iż <span class="_ _2a"> </span>na <span class="_ _15"> </span>koniec <span class="_ _2a"> </span>r<span class="_ _1"></span>oku <span class="_ _2a"> </span>ob<span class="_ _1"></span>rotowego, <span class="_ _15"> </span>weryfikacji <span class="_ _2a"> </span>przy<span class="_ _1"></span>jętych <span class="_ _15"> </span>okresów </div><div class="t m0 x1 h7 y2c5 ff2 fs3 fca sc0 ls0 ws0">ekonomicznej <span class="_ _4"></span>użyteczno<span class="_ _1"></span>ści <span class="_ _1"></span>wartości <span class="_ _4"></span>niematerialny<span class="_ _1"></span>ch, <span class="_ _1"></span>war<span class="_ _1"></span>tości <span class="_ _1"></span>końco<span class="_ _1"></span>wej <span class="_ _1"></span>i <span class="_ _4"></span>metody <span class="_ _4"></span>amortyzacji, <span class="_ _1"></span>a<span class="_ _4"></span><span class="ff3"> ko<span class="_ _1"></span>nsekwencje </span></div><div class="t m0 x1 h7 y2c6 ff2 fs3 fca sc0 ls0 ws0">zmian <span class="_ _1"></span>ty<span class="_ _1"></span>ch <span class="_ _1"></span>szacu<span class="_ _1"></span>nków <span class="_ _4"></span>uwzględniane <span class="_ _4"></span>są <span class="_ _1"></span>w <span class="_ _4"></span>następnym<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>i <span class="_ _1"></span>kolejny<span class="_ _1"></span>ch <span class="_ _1"></span>latac<span class="_ _1"></span>h <span class="_ _1"></span>ob<span class="_ _1"></span>rotowych <span class="_ _4"></span>(prospektywnie). <span class="_ _4"></span>Na <span class="_ _1"></span>dzień </div><div class="t m0 x1 h11 y2c7 ff2 fs3 fca sc0 ls0 ws0">bilansowy <span class="_ _e"> </span>Spółka <span class="_ _10"> </span>d<span class="_ _1"></span>okonuje <span class="_ _10"> </span>równ<span class="_ _1"></span>ież <span class="_ _10"> </span>wer<span class="_ _1"></span>yfikacji <span class="_ _10"> </span>ak<span class="_ _1"></span>tywów <span class="_ _10"> </span>niem<span class="_ _1"></span>aterialnych <span class="_ _e"> </span>pod <span class="_ _10"> </span>kątem <span class="_ _e"> </span>trwałej <span class="_ _10"> </span>utraty<span class="_ _1"></span> <span class="_ _10"> </span>wartości </div><div class="t m0 x1 h7 y2c8 ff3 fs3 fca sc0 ls0 ws0">i <span class="ff2">konieczności do<span class="_ _1"></span>konania odpisów aktualizu<span class="_ _1"></span>jących z<span class="_ _1"></span></span> <span class="_ _1"></span><span class="ff2">tego tytułu. </span> </div><div class="t m0 x1 h7 y2c9 ff2 fs3 fca sc0 ls0 ws0">Stratę <span class="_ _5"></span>z tytułu <span class="_ _5"></span>utraty <span class="_ _0"></span>wartości <span class="_ _5"></span>ujmu<span class="_ _1"></span>je <span class="_ _5"></span>się w<span class="ff3"> </span>wysokości <span class="_ _5"></span>kwo<span class="_ _1"></span>ty, <span class="_ _5"></span>o ja<span class="_ _0"></span>ką <span class="_ _0"></span>wartość <span class="_ _5"></span>bilansowa danego <span class="_ _5"></span>składnika akt<span class="_ _0"></span>ywów </div><div class="t m0 x1 h7 y2ca ff2 fs3 fca sc0 ls0 ws0">przewyższa jeg<span class="_ _1"></span>o wartość odzyskiwa<span class="_ _1"></span><span class="ff3">l</span>ną. <span class="ff3"> </span></div><div class="t m0 x1 h11 y2cb ff2 fs3 fca sc0 ls0 ws0">Odpisów <span class="_ _15"> </span>dok<span class="_ _1"></span>onuje <span class="_ _15"> </span>się <span class="_ _15"> </span>w <span class="_ _15"> </span>ciężar<span class="_ _1"></span> <span class="_ _15"> </span>pozostałych<span class="_ _1"></span> <span class="_ _15"> </span>kosztów <span class="_ _15"> </span>odpo<span class="_ _1"></span>wiednich <span class="_ _15"> </span>do <span class="_ _15"> </span>funkcji <span class="_ _15"> </span>ak<span class="_ _1"></span>tywów <span class="_ _15"> </span>niematerialn<span class="_ _1"></span>ych </div><div class="t m0 x1 h7 y2cc ff3 fs3 fca sc0 ls0 ws0">w <span class="ff2">okresie, k<span class="_ _1"></span>iedy stwierdzono<span class="_ _1"></span> trwałą utratę wartości, n<span class="_ _1"></span>ie później niż na koniec <span class="_ _1"></span>roku obrotowego. <span class="_ _4"></span></span> </div><div class="t m0 x1 h2b y2cd ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y2ce ff5 fs0 fca sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe<span class="ff4"> </span></div><div class="t m0 x1 h11 y70 ff2 fs3 fca sc0 ls0 ws0">Spółka <span class="_ _4"></span>uznaje <span class="_ _1"></span>za <span class="_ _4"></span>środki <span class="_ _1"></span>trwałe <span class="_ _4"></span>pojedyncze, <span class="_ _4"></span>zdatne <span class="_ _1"></span>do <span class="_ _1"></span>u<span class="_ _1"></span>żytku <span class="_ _1"></span>rzeczy, <span class="_ _1"></span>sp<span class="_ _1"></span>ełniające <span class="_ _4"></span>kryteria o<span class="_ _1"></span>kreślone <span class="_ _1"></span>d<span class="_ _1"></span>la <span class="_ _1"></span>środ<span class="_ _1"></span>ków </div><div class="t m0 x1 h7 y19c ff2 fs3 fca sc0 ls0 ws0">trwałych <span class="_ _a"></span>w<span class="ff3"> <span class="_ _1"></span></span>MSR <span class="_ _4"></span>1<span class="_ _1"></span>6 <span class="_ _a"></span>aktywa, <span class="_ _a"></span>jeżeli <span class="_ _a"></span>cena <span class="_ _a"></span>nabycia <span class="_ _11"></span>(koszt <span class="_ _a"></span>wytworzenia) <span class="_ _a"></span>wynosi <span class="_ _a"></span>co <span class="_ _a"></span>najm<span class="_ _4"></span><span class="ff3">niej <span class="_ _a"></span><span class="ls3">10</span> <span class="_ _4"></span>0<span class="_ _1"></span>00 <span class="_ _a"></span>PLN. <span class="_ _a"></span></span>Środki </div><div class="t m0 x1 h7 y2cf ff2 fs3 fca sc0 ls0 ws0">trwałe <span class="_ _0"></span>poniżej <span class="_ _0"></span>tej <span class="_ _5"></span>war<span class="_ _1"></span>tości<span class="ff3"> <span class="_ _5"></span><span class="ff2">są j<span class="_ _0"></span>ednorazowo <span class="_ _0"></span>umarzane <span class="_ _0"></span>lub <span class="_ _5"></span>spisywane w <span class="_ _5"></span>koszty <span class="_ _0"></span>w <span class="_ _5"></span>miesiącu na<span class="_ _0"></span>bycia <span class="_ _0"></span>o<span class="_ _1"></span><span class="ff3"> </span>ile, <span class="_ _0"></span>ze <span class="_ _5"></span>względu </span></span></div><div class="t m0 x1 h7 y73 ff2 fs3 fca sc0 ls0 ws0">na specyfik<span class="_ _1"></span>ę działalności Spółki, nie stan<span class="_ _1"></span>owią w swojej masie istotn<span class="_ _1"></span>ego składn<span class="_ _1"></span>ika majątkowego. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y2d0 ff2 fs3 fca sc0 ls0 ws0">Rzeczowe  aktywa  trwałe <span class="_ _8"> </span>początk<span class="_ _1"></span>owo  ujmowane  są  wedł<span class="_ _0"></span>ug  kosztu  (ceny <span class="_ _8"> </span>nabycia  lub  kosztu <span class="_ _8"> </span>wytworzen<span class="_ _1"></span>ia) </div><div class="t m0 x1 h7 y2d1 ff3 fs3 fca sc0 ls0 ws0">pomniejszon<span class="_ _1"></span>ego w <span class="ff2">kolejny<span class="_ _1"></span>ch okresach o<span class="_ _1"></span> odpisy amortyzacyjne oraz u<span class="_ _1"></span>tratę wartości. <span class="_ _1"></span></span> </div><div class="t m0 x1 h11 y2d2 ff2 fs3 fca sc0 ls0 ws0">Do środ<span class="_ _1"></span>ków <span class="_ _1"></span>trwałych <span class="_ _1"></span>Spółka <span class="_ _1"></span>zalicza ró<span class="_ _1"></span>wnież <span class="_ _1"></span>środki <span class="_ _1"></span>trwałe w <span class="_ _1"></span>bud<span class="_ _1"></span>owie i <span class="_ _1"></span>inwestycje <span class="_ _1"></span>w <span class="_ _1"></span>obcych <span class="_ _1"></span>środk<span class="_ _1"></span>ach trwałych </div><div class="t m0 x1 h7 y2d3 ff2 fs3 fca sc0 ls0 ws0">oraz prawo wieczy<span class="_ _1"></span>stego użytkowania g<span class="_ _1"></span>runtów.<span class="ff3"> </span></div><div class="t m0 x1 h11 y1ea ff2 fs3 fca sc0 ls0 ws0">Amortyzację  wylicza <span class="_ _e"> </span>się  dla <span class="_ _e"> </span>wszystkich  środków <span class="_ _8"> </span>trwałych, <span class="_ _8"> </span>z <span class="_ _8"> </span>pominięciem <span class="_ _8"> </span>gruntów <span class="_ _8"> </span>oraz <span class="_ _8"> </span>środków <span class="_ _8"> </span>trwałych </div><div class="t m0 x1 h7 y2d4 ff3 fs3 fca sc0 ls0 ws0">w budowie,<span class="_ _1"></span> <span class="_ _15"> </span>przez <span class="ff2">oszaco<span class="_ _1"></span>wany <span class="_ _15"> </span>okres <span class="_ _16"> </span>ekonomicznej <span class="_ _15"> </span>pr<span class="_ _1"></span>zydatności <span class="_ _15"> </span>tych <span class="_ _16"> </span>środków, <span class="_ _15"> </span>uży<span class="_ _1"></span>wając <span class="_ _15"> </span>metody <span class="_ _16"> </span>liniowej </span></div><div class="t m0 x1 h7 y2d5 ff3 fs3 fca sc0 ls3 ws0">od<span class="ls0"> <span class="ff2">miesiąca następujące<span class="_ _1"></span>go po<span class="_ _1"></span></span> <span class="ff2">miesiącu przyjęcia śro<span class="_ _1"></span>dka do użytk<span class="_ _1"></span>owania.</span> </span></div><div class="t m0 x1 h7 y2d6 ff2 fs3 fca sc0 ls0 ws0">Przewidywany<span class="_ _1"></span> okres użytkowania dla p<span class="_ _1"></span>oszczególnych grup<span class="_ _1"></span> rzeczowych aktywó<span class="_ _1"></span>w trwałych wyno<span class="_ _1"></span>si:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1 y2d7 w41 h45"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls0 ws0"><span class="fc4 sc0">B</span><span class="fc4 sc0">u</span><span class="fc4 sc0">d</span><span class="fc4 sc0">y</span><span class="fc4 sc0">n</span><span class="fc4 sc0">k</span><span class="fc4 sc0">i i </span><span class="fc4 sc0">b</span><span class="fc4 sc0">u</span><span class="fc4 sc0">d</span><span class="_ _1"></span><span class="fc4 sc0">o</span><span class="fc4 sc0">wle</span><span class="fc4 sc0"> </span></div></div><div class="c x1f y2d7 w42 h45"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls3 ws0"><span class="fc4 sc0">10 </span><span class="ls0"><span class="fc4 sc0">-</span><span class="fc4 sc0"> </span><span class="fc4 sc0">4</span><span class="fc4 sc0">0</span><span class="fc4 sc0"> </span><span class="fc4 sc0">lat</span><span class="fc4 sc0"> </span></span></div></div><div class="c x1 y2d8 w41 h44"><div class="t m0 x30 h7 ye9 ff2 fs3 fca sc0 ls0 ws0">Maszyny i u<span class="_ _1"></span>rządzeni<span class="fc4 sc0">a</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x1f y2d8 w42 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls5 ws0"><span class="fc4 sc0">  </span><span class="ls3"><span class="fc4 sc0">3 </span><span class="ls0"><span class="fc4 sc0">-</span><span class="fc4 sc0"> </span><span class="fc4 sc0">1</span><span class="fc4 sc0">0</span><span class="fc4 sc0"> </span><span class="fc4 sc0">lat</span><span class="fc4 sc0"> </span></span></span></div></div><div class="c x1 y2d9 w41 h44"><div class="t m0 x30 h7 ye9 ff2 fs3 fca sc0 ls0 ws0">Pozostałe środk<span class="_ _1"></span>i trwałe<span class="ff3"> </span></div></div><div class="c x1f y2d9 w42 h44"><div class="t m0 x30 h7 ye9 ff3 fs3 fca sc0 ls5 ws0">  <span class="ls3">5 <span class="ls0">- 10 lat </span></span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y2da ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y2db ff2 fs3 fca sc0 ls0 ws0">Spółka <span class="_ _15"> </span>dokonuje <span class="_ _2a"> </span>o<span class="_ _1"></span>kresowej, <span class="_ _2a"> </span>n<span class="_ _1"></span>ie <span class="_ _2a"> </span>pó<span class="_ _1"></span>źniej <span class="_ _2a"> </span>n<span class="_ _1"></span>iż <span class="_ _2a"> </span>na <span class="_ _15"> </span>koniec <span class="_ _2a"> </span>r<span class="_ _1"></span>oku <span class="_ _2a"> </span>ob<span class="_ _1"></span>rotowego, <span class="_ _15"> </span>weryfikacji <span class="_ _2a"> </span>przy<span class="_ _1"></span>jętych <span class="_ _15"> </span>okresów </div><div class="t m0 x1 h11 y2dc ff2 fs3 fca sc0 ls0 ws0">ekonomicznej <span class="_ _4"></span>uży<span class="_ _1"></span>teczności <span class="_ _4"></span>środków <span class="_ _4"></span>trwałych, <span class="_ _4"></span>wartości <span class="_ _4"></span>końcowej <span class="_ _4"></span>i <span class="_ _4"></span>metody <span class="_ _4"></span>amorty<span class="_ _1"></span>zacji, <span class="_ _1"></span>a <span class="_ _4"></span>kon<span class="_ _1"></span>sekwencje <span class="_ _4"></span>zmian </div><div class="t m0 x1 h7 y2dd ff2 fs3 fca sc0 ls0 ws0">tych szacunków <span class="_ _1"></span>uwzględniane są w następ<span class="_ _1"></span>nym i kolej<span class="_ _1"></span><span class="ff3">nych latac<span class="_ _1"></span>h obrotowych<span class="_ _1"></span> (prospektywnie). <span class="_ _1"></span> </span></div><div class="t m0 x1 h11 y2de ff2 fs3 fca sc0 ls0 ws0">Na <span class="_ _5"></span>d<span class="_ _1"></span>zień <span class="_ _0"></span>bilansowy <span class="_ _0"></span>Spółka <span class="_ _5"></span>d<span class="_ _1"></span>okonuje <span class="_ _0"></span>również <span class="_ _0"></span>weryfikacji <span class="_ _5"></span>r<span class="_ _1"></span>zeczowych <span class="_ _0"></span>aktywów <span class="_ _0"></span>trwałych <span class="_ _0"></span>pod <span class="_ _5"></span>kątem<span class="_ _1"></span> <span class="_ _0"></span>trwałej <span class="_ _5"></span>utr<span class="_ _1"></span>aty </div><div class="t m0 x1 h7 y2df ff2 fs3 fca sc0 ls0 ws0">wartości i kon<span class="_ _1"></span>ieczności dokonania od<span class="_ _1"></span>pisów aktualizujących<span class="_ _1"></span> z tego tytułu. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y2e0 ff2 fs3 fca sc0 ls0 ws0">Odpisów <span class="_ _11"></span>dokon<span class="_ _1"></span>uje <span class="_ _a"></span>się <span class="_ _11"></span>w <span class="_ _11"></span>ciężar <span class="_ _11"></span>pozostałych<span class="_ _1"></span> <span class="_ _11"></span>kosztów <span class="_ _11"></span>odpowiednich <span class="_ _11"></span>do <span class="_ _11"></span>funkcji <span class="_ _11"></span>rzeczowych <span class="_ _11"></span>ak<span class="_ _1"></span>tywów <span class="_ _11"></span>trwałych </div><div class="t m0 x1 h7 y2e1 ff3 fs3 fca sc0 ls0 ws0">w <span class="ff2">okresie, k<span class="_ _1"></span>iedy stwierdzono<span class="_ _1"></span> trwałą utratę wartości, n<span class="_ _1"></span>ie później niż na koniec <span class="_ _1"></span>roku obrotowego. <span class="_ _4"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">21</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">Zyski <span class="_ _11"></span>lub <span class="_ _11"></span>straty <span class="_ _11"></span>wynikłe <span class="_ _11"></span>ze <span class="_ _11"></span>sprzedaży/likwid<span class="_ _1"></span>acji <span class="_ _11"></span>lub <span class="_ _11"></span>zaprzestania <span class="_ _a"></span>uży<span class="_ _1"></span>tkowania <span class="_ _11"></span>środków <span class="_ _11"></span>trwałych <span class="_ _11"></span>są <span class="_ _11"></span>określane </div><div class="t m0 x1 h11 y222 ff2 fs3 fca sc0 ls0 ws0">jako <span class="_ _8"> </span>różnica <span class="_ _e"> </span>pomiędzy<span class="_ _1"></span> <span class="_ _e"> </span>przy<span class="_ _1"></span>chodami <span class="_ _8"> </span>ze <span class="_ _e"> </span>sprzedaży<span class="_ _1"></span>, <span class="_ _e"> </span>a <span class="_ _8"> </span>wartością <span class="_ _e"> </span>netto <span class="_ _8"> </span>tych <span class="_ _8"> </span>środków <span class="_ _e"> </span>trwałych<span class="_ _1"></span> <span class="_ _e"> </span>i <span class="_ _8"> </span>są <span class="_ _e"> </span>u<span class="_ _1"></span>jmowane </div><div class="t m0 x1 h7 y223 ff3 fs3 fca sc0 ls0 ws0">w R<span class="ff2">achunku<span class="_ _1"></span> zysków i strat.</span> </div><div class="t m0 x1 h7 y24d ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y2e2 ff5 fs0 fc0 sc0 ls0 ws0">Środki tr<span class="_ _0"></span>w<span class="_ _0"></span>ał<span class="_ _0"></span>e <span class="_ _0"></span><span class="ff4">w budowie </span></div><div class="t m0 x1 h7 y2e3 ff2 fs3 fca sc0 ls0 ws0">Środki <span class="_ _0"></span>trwałe <span class="_ _0"></span>w <span class="_ _5"></span>bu<span class="_ _1"></span>dowie <span class="_ _5"></span>są wyceniane <span class="_ _5"></span>w wysokości <span class="_ _5"></span>ogółu k<span class="_ _0"></span>osztów <span class="_ _0"></span>pozostających<span class="_ _1"></span> <span class="_ _5"></span>w bezpoś<span class="_ _0"></span>rednim związku <span class="_ _5"></span>z<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>ich </span></div><div class="t m0 x1 h11 y2e4 ff2 fs3 fca sc0 ls0 ws0">nabyciem <span class="_ _1"></span>lub wy<span class="_ _1"></span>tworzeniem, w <span class="_ _1"></span>tym <span class="_ _1"></span>kosztów <span class="_ _1"></span>finansowych <span class="_ _1"></span>(z wyjątkiem<span class="_ _1"></span> różnic <span class="_ _1"></span>kursowych <span class="_ _1"></span>niebędących<span class="_ _1"></span> korektą </div><div class="t m0 x1 h7 y2e5 ff2 fs3 fca sc0 ls0 ws0">płaconych<span class="ff3"> <span class="_ _15"> </span>odsetek<span class="_ _1"></span>), <span class="_ _15"> </span>pomniejszonych<span class="_ _1"></span> <span class="_ _15"> </span>o <span class="_ _2a"> </span>o<span class="_ _1"></span>dpisy  z<span class="_ _1"></span> <span class="_ _2a"> </span></span>tytułu<span class="_ _1"></span><span class="ff3"> <span class="_ _2a"> </span>u<span class="_ _1"></span>traty  </span>wartości.<span class="ff3"> <span class="_ _15"> </span></span>Środki<span class="ff3"> <span class="_ _15"> </span></span>trwałe<span class="ff3"> <span class="_ _2a"> </span>w <span class="_ _2a"> </span>budowie<span class="_ _1"></span> <span class="_ _2a"> </span>nie <span class="_ _15"> </span></span><span class="ls18">są<span class="_ _1"></span></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y2e6 ff3 fs3 fca sc0 ls0 ws0">amortyzowan<span class="_ _1"></span>e <span class="ff2">do momentu zakończenia ich budowy<span class="_ _1"></span> i oddania do<span class="_ _1"></span></span> <span class="_ _5"></span><span class="ff2">użytkowan<span class="_ _1"></span>ia.<span class="ff3"> </span></span></div><div class="t m0 x1 h7 y2e7 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y2e8 ff5 fs0 fc0 sc0 ls0 ws0">Inwestycje w jedno<span class="_ _0"></span>stki zależne <span class="ff4"> </span></div><div class="t m0 x1 h7 y2e9 ff2 fs3 fca sc0 ls0 ws0">Jednostki <span class="_ _e"> </span>zależne <span class="_ _e"> </span>to <span class="_ _e"> </span>jednostki<span class="ff3">,<span class="_ _1"></span> <span class="_ _e"> </span></span>w <span class="_ _e"> </span>stosunku <span class="_ _e"> </span>do <span class="_ _e"> </span>których <span class="_ _e"> </span>Spółka <span class="_ _e"> </span>w <span class="_ _e"> </span>sposób <span class="_ _e"> </span>bezpośredni <span class="_ _e"> </span>lub <span class="_ _e"> </span>pośredni <span class="_ _e"> </span>sprawuje </div><div class="t m0 x1 h7 y2ea ff2 fs3 fca sc0 ls0 ws0">kontrolę. <span class="ff3"> </span></div><div class="t m0 x1 h11 y2eb ff2 fs3 fca sc0 ls0 ws0">W <span class="_ _29"> </span>sprawozdaniu <span class="_ _29"> </span>finanso<span class="_ _1"></span>wym <span class="_ _29"> </span>inwestycje <span class="_ _29"> </span>w <span class="_ _29"> </span>jednostki <span class="_ _29"> </span>zależne <span class="_ _29"> </span>i <span class="_ _29"> </span>stowarzyszone, <span class="_ _29"> </span>niesklasyfikowane <span class="_ _29"> </span>jako </div><div class="t m0 x1 h7 yce ff3 fs3 fca sc0 ls0 ws0">przeznaczone <span class="_ _1"></span>do <span class="ff2">sprzedaż<span class="_ _1"></span>y, ujmuje się w cenie nab<span class="_ _1"></span>ycia pomniejszonej o<span class="_ _1"></span> odpisy z tytułu utraty war<span class="_ _1"></span>tości.<span class="_ _4"></span></span> </div><div class="t m0 x1 h11 y2ec ff2 fs3 fca sc0 ls0 ws0">Wartość  b<span class="_ _1"></span>ilansowa <span class="_ _2a"> </span>inwestycji <span class="_ _2a"> </span>jest  pod<span class="_ _1"></span>dawana  testom<span class="_ _1"></span>  n<span class="_ _1"></span>a  utratę <span class="_ _2a"> </span>wartości. <span class="_ _2a"> </span>Rozpoznana <span class="_ _2a"> </span>utrata <span class="_ _2a"> </span>wartości <span class="_ _2a"> </span>jest </div><div class="t m0 x1 h7 ya5 ff3 fs3 fca sc0 ls0 ws0">ujmowana <span class="_ _11"></span>w<span class="_ _1"></span> <span class="ff2">rachunku <span class="_ _11"></span>zysków <span class="_ _11"></span>i <span class="_ _11"></span>strat <span class="_ _11"></span>w <span class="_ _11"></span>k<span class="_ _1"></span>osztach <span class="_ _11"></span>finanso<span class="_ _1"></span>wych. <span class="_ _11"></span>Rozwiązan<span class="_ _1"></span>ie <span class="_ _11"></span>rezerwy <span class="_ _11"></span>z <span class="_ _11"></span>tytu<span class="_ _1"></span>łu <span class="_ _11"></span>utraty <span class="_ _11"></span>wartości </span></div><div class="t m0 x1 h11 y2ed ff2 fs3 fca sc0 ls0 ws0">ujmowane <span class="_ _a"></span>jest <span class="_ _a"></span>w <span class="_ _a"></span>r<span class="_ _1"></span>achunku <span class="_ _a"></span>zysków <span class="_ _a"></span>i <span class="_ _a"></span>strat <span class="_ _a"></span>w <span class="_ _a"></span>pr<span class="_ _1"></span>zycho<span class="_ _1"></span>dach <span class="_ _a"></span>finansowy<span class="_ _1"></span>ch, <span class="_ _a"></span>jeżeli <span class="_ _a"></span>nastąpiła <span class="_ _a"></span>zmiana <span class="_ _11"></span>w <span class="_ _a"></span>szacunkach, </div><div class="t m0 x1 h7 y2ee ff3 fs3 fca sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">postawie których <span class="_ _1"></span>Spółka określa zwrot z<span class="_ _1"></span></span> inwesty<span class="_ _1"></span>cji. </span></div><div class="t m0 x1 h38 y2ef ff5 fs0 fc0 sc0 ls0 ws0">Inn<span class="_ _5"></span>e a<span class="_ _0"></span>kt<span class="_ _0"></span>y<span class="_ _0"></span>wa<span class="_ _0"></span> f<span class="_ _0"></span>in<span class="_ _0"></span>an<span class="_ _0"></span>so<span class="_ _0"></span>w<span class="_ _0"></span>e <span class="_ _0"></span>(po<span class="_ _5"></span>za <span class="_ _0"></span>in<span class="_ _0"></span>we<span class="_ _0"></span>st<span class="_ _0"></span>yc<span class="_ _0"></span>ja<span class="_ _0"></span>m<span class="_ _0"></span>i <span class="_ _0"></span>w <span class="_ _0"></span>je<span class="_ _0"></span>dn<span class="_ _0"></span>o<span class="_ _0"></span>st<span class="_ _0"></span>ki <span class="_ _5"></span>zal<span class="_ _0"></span>eż<span class="_ _0"></span>ne<span class="_ _0"></span>)<span class="ff4"> </span></div><div class="t m0 x1 h7 y2f0 ff2 fs3 fca sc0 ls0 ws0">Spółka nie posiad<span class="_ _1"></span>a innych aktywów f<span class="_ _1"></span>inansowych po<span class="_ _1"></span>za l<span class="ff3">o<span class="_ _1"></span>katami bankow<span class="_ _1"></span><span class="ls3">ymi</span> </span>powyżej 3 miesięcy<span class="ff3">. </span></div><div class="t m0 x1 h7 y2f1 ff3 fs3 fca sc0 ls0 ws0">Przychody <span class="_ _0"></span><span class="ff2">z <span class="_ _5"></span>tytułu <span class="_ _0"></span>odsetek, <span class="_ _5"></span>z <span class="_ _0"></span>uwagi <span class="_ _5"></span>na <span class="_ _5"></span>n<span class="_ _1"></span>ieistotne <span class="_ _5"></span>k<span class="_ _1"></span>woty, <span class="_ _5"></span>Sp<span class="_ _1"></span>ółka nie <span class="_ _3"></span>wyo<span class="_ _1"></span>drębnia <span class="_ _5"></span>jak<span class="_ _1"></span>o <span class="_ _5"></span>oso<span class="_ _1"></span>bnej <span class="_ _5"></span>pozycji, <span class="_ _0"></span>lecz <span class="_ _5"></span>ujmuje </span></div><div class="t m0 x1 h7 y2f2 ff3 fs3 fca sc0 ls0 ws0">je w <span class="ff2">pr<span class="_ _1"></span>zychodach <span class="_ _1"></span>finan<span class="_ _1"></span>sowych. Pozo<span class="_ _1"></span>stałe zy<span class="_ _1"></span>ski i <span class="_ _1"></span>straty <span class="_ _1"></span>z ak<span class="_ _1"></span>tywów <span class="_ _1"></span>finansowy<span class="_ _1"></span>ch<span class="_ _1"></span></span> <span class="_ _1"></span><span class="ff2">ujmo<span class="_ _1"></span>wane są w <span class="_ _1"></span>wyniku<span class="_ _1"></span></span>, <span class="_ _1"></span>w tym<span class="_ _1"></span> </div><div class="t m0 x1 h7 y2f3 ff2 fs3 fca sc0 ls0 ws0">różnice kursowe<span class="_ _1"></span><span class="ff3 ls5">, i<span class="ls0"> prezentowane <span class="_ _1"></span></span></span>są <span class="ff3">jako przychod<span class="_ _1"></span>y lub koszty finanso<span class="_ _1"></span>we. </span></div><div class="t m0 x1 h7 y2f4 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y2d3 ff5 fs0 fc0 sc0 ls0 ws0">Aktywa i zobo<span class="_ _0"></span>wiązania z tytu<span class="_ _0"></span>łu umów<span class="ff4"> </span></div><div class="t m0 x1 h11 y2f5 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _4"></span>z <span class="_ _4"></span>ty<span class="_ _1"></span>tułu <span class="_ _4"></span>wyceny <span class="_ _4"></span>bilansowej <span class="_ _4"></span>kontrak<span class="_ _1"></span>tów <span class="_ _4"></span>wdrożeniowych <span class="_ _4"></span>są <span class="_ _4"></span>wy<span class="_ _1"></span>nikiem <span class="_ _4"></span>przewagi <span class="_ _4"></span>stopnia <span class="_ _4"></span>za<span class="_ _1"></span>awansowania </div><div class="t m0 x1 h11 y2f6 ff2 fs3 fc0 sc0 ls0 ws0">realizacji <span class="_ _10"> </span>kontraktów <span class="_ _10"> </span>wdrożeniowy<span class="_ _1"></span>ch <span class="_ _10"> </span>w <span class="_ _11"></span>relacji <span class="_ _10"> </span>do <span class="_ _10"> </span>wystawionych<span class="_ _1"></span> <span class="_ _11"></span>fak<span class="_ _1"></span>tur. <span class="_ _11"></span>W <span class="_ _10"> </span>przypad<span class="_ _1"></span>ku <span class="_ _11"></span>tego <span class="_ _10"> </span>rodzaju<span class="_ _1"></span> <span class="_ _11"></span>ak<span class="_ _1"></span>tywów </div><div class="t m0 x1 h7 y2f7 ff2 fs3 fc0 sc0 ls0 ws0">Spółka spełniła <span class="_ _1"></span>swoje zobowiązanie do wykonan<span class="_ _1"></span>ia świ<span class="ff3">adcz<span class="_ _1"></span>enia, jednak prawo<span class="_ _1"></span> do otrzymania wynagrod<span class="_ _1"></span>zenia jest </span></div><div class="t m0 x1 h7 y2f8 ff2 fs3 fc0 sc0 ls0 ws0">uzależnione <span class="_ _1"></span>od <span class="_ _1"></span>spełnien<span class="_ _1"></span>ia <span class="_ _1"></span>warunków in<span class="_ _1"></span>nych n<span class="_ _1"></span>iż <span class="_ _1"></span>tylko u<span class="_ _1"></span>pływ <span class="_ _1"></span>czasu, <span class="_ _1"></span>co <span class="_ _1"></span>odróżnia <span class="_ _1"></span>te <span class="_ _1"></span>aktywa <span class="_ _1"></span>od <span class="_ _1"></span>należności <span class="_ _1"></span>z<span class="_ _4"></span><span class="ff3"> </span>tytułu </div><div class="t m0 x1 h7 y2f9 ff2 fs3 fc0 sc0 ls0 ws0">dostaw i usług.<span class="ff3"> </span></div><div class="t m0 x1 h11 y2fa ff2 fs3 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _5"></span>z tytułu <span class="_ _5"></span>umów <span class="_ _0"></span>z <span class="_ _5"></span>klien<span class="_ _1"></span>tami <span class="_ _0"></span>stanowią <span class="_ _5"></span>p<span class="_ _1"></span>rzychody <span class="_ _0"></span>z <span class="_ _5"></span>ty<span class="_ _1"></span>tułu <span class="_ _0"></span>udzielenia <span class="_ _0"></span>licencji <span class="_ _0"></span>z <span class="_ _5"></span>prawem <span class="_ _0"></span>do <span class="_ _0"></span>korzystania, </div><div class="t m0 x1 h7 y2fb ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">prawem <span class="_ _1"></span>d<span class="_ _1"></span>o do<span class="_ _1"></span>stępu, <span class="_ _1"></span>a <span class="_ _1"></span>także<span class="_ _1"></span> przy<span class="_ _1"></span>chody <span class="_ _1"></span>z <span class="_ _1"></span>tytu<span class="_ _1"></span>łu świad<span class="_ _1"></span>czenia <span class="_ _1"></span>usług <span class="_ _1"></span>asy<span class="_ _1"></span>sty <span class="_ _1"></span>technicznej <span class="_ _4"></span>(maintenance) <span class="_ _1"></span>rozlicz<span class="_ _1"></span>ane </span></div><div class="t m0 x1 h7 y2fc ff2 fs3 fc0 sc0 ls0 ws0">w czasie, wynikają z obo<span class="_ _1"></span>wiązku Spó<span class="_ _1"></span>łki do<span class="ff3"> </span>przekazania na rzecz klienta dóbr lub usług, w zamian za<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span></span>które Spółka </div><div class="t m0 x1 h7 y2fd ff2 fs3 fc0 sc0 ls0 ws0">otrzymała wy<span class="_ _1"></span>nagrodzenie lub kwota wy<span class="_ _1"></span>nagrodzenia jest należn<span class="_ _1"></span>a. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y2fe ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y2ff ff5 fs0 fc0 sc0 ls0 ws0">Utrata wartośc<span class="_ _0"></span>i aktywów finan<span class="_ _0"></span>sowych<span class="ff4"> </span></div><div class="t m0 x1 h7 y300 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2a"> </span>odn<span class="_ _1"></span>iesieniu <span class="_ _2a"> </span>d<span class="_ _1"></span>o <span class="_ _2a"> </span>należności <span class="_ _15"> </span>handlowy<span class="_ _1"></span>ch <span class="_ _2a"> </span>Spółka <span class="_ _15"> </span>stosuje <span class="_ _16"> </span>–<span class="ff3"> <span class="_ _2a"> </span></span>zgodn<span class="_ _1"></span>ie <span class="_ _2a"> </span>z <span class="_ _2a"> </span>m<span class="_ _1"></span>ożliwością, <span class="_ _2a"> </span>jaką <span class="_ _15"> </span>daje <span class="_ _15"> </span>standard <span class="_ _15"> </span>–<span class="ff3"> </span></div><div class="t m0 x1 h7 y301 ff2 fs3 fc0 sc0 ls0 ws0">uproszczone <span class="_ _4"></span>podejście <span class="_ _4"></span>i<span class="ff3"> </span>wy<span class="_ _1"></span>cenia <span class="_ _1"></span>o<span class="_ _1"></span>dpis <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>ocz<span class="_ _1"></span>ekiwane <span class="_ _4"></span>straty <span class="_ _1"></span>kredyto<span class="_ _1"></span>we <span class="_ _1"></span>w <span class="_ _4"></span>kwocie <span class="_ _4"></span>równej <span class="_ _1"></span>ocz<span class="_ _1"></span>ekiwanym <span class="_ _4"></span>stratom </div><div class="t m0 x1 h11 y302 ff2 fs3 fc0 sc0 ls0 ws0">kredytowym <span class="_ _a"></span>w <span class="_ _4"></span>całym <span class="_ _a"></span>okresie <span class="_ _4"></span>ży<span class="_ _1"></span>cia <span class="_ _4"></span>należno<span class="_ _1"></span>ści. <span class="_ _4"></span>Podejś<span class="_ _1"></span>cie <span class="_ _a"></span>to <span class="_ _a"></span>wynika <span class="_ _4"></span>z <span class="_ _a"></span>faktu, <span class="_ _4"></span>iż <span class="_ _a"></span>należności <span class="_ _4"></span>Spó<span class="_ _1"></span>łki <span class="_ _4"></span>nie <span class="_ _a"></span>zawierają </div><div class="t m0 x1 h11 y303 ff2 fs3 fc0 sc0 ls0 ws0">istotnego elemen<span class="_ _1"></span>tu finansowania w ro<span class="_ _1"></span>zumieniu MSSF 15. Do wy<span class="_ _1"></span>liczenia odpisu Sp<span class="_ _1"></span>ółka stosuje metodę macier<span class="_ _1"></span>zy </div><div class="t m0 x1 h11 y304 ff2 fs3 fc0 sc0 ls0 ws0">rezerw, <span class="_ _8"> </span>w <span class="_ _e"> </span>ramach <span class="_ _8"> </span>której <span class="_ _e"> </span>odpisy <span class="_ _e"> </span>ak<span class="_ _1"></span>tualizujące <span class="_ _8"> </span>ustala <span class="_ _e"> </span>się <span class="_ _8"> </span>dla <span class="_ _e"> </span>należności <span class="_ _8"> </span>zaliczonych <span class="_ _8"> </span>do<span class="_ _0"></span> <span class="_ _8"> </span>różnyc<span class="_ _1"></span>h <span class="_ _8"> </span>przedziałów </div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi xc y221 w17 h40" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">22</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">przetermino<span class="_ _1"></span>wania. <span class="_ _11"></span>Metoda <span class="_ _11"></span>ta <span class="_ _11"></span>uwzględnia <span class="_ _11"></span>d<span class="_ _1"></span>ane <span class="_ _11"></span>historyczne <span class="_ _11"></span>dotycz<span class="_ _1"></span>ące <span class="_ _11"></span>strat <span class="_ _11"></span>kredytowych <span class="_ _11"></span>oraz<span class="_ _1"></span> <span class="_ _11"></span>wpływ <span class="_ _11"></span>istotnych </div><div class="t m0 x1 h7 y1cd ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">możliwych <span class="_ _1"></span>do zidentyfikowania pr<span class="_ _1"></span>zyszłych czynnikó<span class="_ _1"></span>w (np. rynkowych <span class="_ _1"></span>lub makroekonomicznych<span class="_ _1"></span>). <span class="_ _1"></span></span> </div><div class="t m0 x1 h11 y305 ff2 fs3 fc0 sc0 ls0 ws0">Prawdopodob<span class="_ _1"></span>ieństwo <span class="_ _2b"> </span>niewykonania <span class="_ _2b"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _2b"> </span>szacowane <span class="_ _2b"> </span>jest <span class="_ _2b"> </span>na <span class="_ _2b"> </span>podstawie <span class="_ _2b"> </span>danych <span class="_ _2b"> </span>history<span class="_ _1"></span>cznych </div><div class="t m0 x1 h11 y306 ff2 fs3 fc0 sc0 ls0 ws0">dotyczących <span class="_ _16"> </span>niespłaconych <span class="_ _16"> </span>należności. <span class="_ _16"> </span>W <span class="_ _16"> </span>celu <span class="_ _15"> </span>oszaco<span class="_ _1"></span>wania <span class="_ _15"> </span>p<span class="_ _1"></span>arametru <span class="_ _15"> </span>n<span class="_ _1"></span>iewykonania <span class="_ _26"> </span>zobowiąz<span class="_ _1"></span>ania <span class="_ _16"> </span>przez </div><div class="t m0 x1 h7 y307 ff2 fs3 fc0 sc0 ls0 ws0">kontrahenta Spó<span class="_ _1"></span>łka wyodrębniła pięć p<span class="_ _1"></span>rzedziałów przeter<span class="_ _1"></span>minowania:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y308 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">Nieprzeterm<span class="_ _1"></span>inowane,  </span></span></div><div class="t m0 x15 h7 y309 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">Przetermino<span class="_ _1"></span>wane od 1 do 30 dni,<span class="_ _1"></span> </span></span></div><div class="t m0 x15 h7 y30a ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">Przetermino<span class="_ _1"></span>wane od 31 do 60<span class="_ _1"></span> dni, </span></span></div><div class="t m0 x15 h7 y9a ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">Przetermino<span class="_ _1"></span>wane od 61 do 90<span class="_ _1"></span> dni, </span></span></div><div class="t m0 x15 h7 y1aa ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">Przetermino<span class="_ _1"></span>wane od 91 do 180 d<span class="_ _1"></span>ni, </span></span></div><div class="t m0 x15 h7 y30b ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">Przetermino<span class="_ _1"></span>wane powyżej 180 dn<span class="_ _1"></span>i.<span class="ff3"> </span></span></span></div><div class="t m0 x1 h11 y11f ff2 fs3 fc0 sc0 ls0 ws0">Dla <span class="_ _1"></span>każdego <span class="_ _1"></span>z <span class="_ _1"></span>powyższych <span class="_ _1"></span>przedziałó<span class="_ _1"></span>w <span class="_ _1"></span>Spółka <span class="_ _1"></span>szacuje <span class="_ _1"></span>parametr <span class="_ _1"></span>niewykon<span class="_ _1"></span>ania zob<span class="_ _1"></span>owiązania, <span class="_ _1"></span>który <span class="_ _1"></span>uwzględnia </div><div class="t m0 x1 h7 y30c ff2 fs3 fc0 sc0 ls0 ws0">historyczny <span class="_ _28"> </span>brak <span class="_ _28"> </span>zapłaty <span class="_ _28"> </span>za <span class="_ _29"> </span>fak<span class="_ _1"></span>tury <span class="_ _29"> </span>spr<span class="_ _1"></span>zedażowe <span class="_ _28"> </span>przez <span class="_ _29"> </span>kon<span class="_ _1"></span>trahentów <span class="_ _28"> </span>w <span class="_ _29"> </span>okresie <span class="_ _2e"> </span><span class="ff3">min<span class="_ _1"></span>imum <span class="_ _28"> </span></span>dwóch <span class="_ _28"> </span>lat, </div><div class="t m0 x1 h11 y256 ff2 fs3 fc0 sc0 ls0 ws0">poprzedzający<span class="_ _1"></span>ch rok <span class="_ _1"></span>poprzedni w <span class="_ _1"></span>stosunk<span class="_ _1"></span>u d<span class="_ _1"></span>o roku, <span class="_ _1"></span>za k<span class="_ _1"></span>tóry spor<span class="_ _1"></span>ządzane jest <span class="_ _1"></span>sprawozd<span class="_ _1"></span>anie <span class="_ _1"></span>finansowe. <span class="_ _1"></span>Wartość </div><div class="t m0 x1 h11 y30d ff2 fs3 fc0 sc0 ls0 ws0">oczekiwanej <span class="_ _e"> </span>straty <span class="_ _e"> </span>kredytowej <span class="_ _10"> </span>liczon<span class="_ _1"></span>a <span class="_ _10"> </span>jest <span class="_ _e"> </span>w <span class="_ _10"> </span>wy<span class="_ _1"></span>niku <span class="_ _e"> </span>przemnożenia <span class="_ _e"> </span>wartości <span class="_ _10"> </span>należno<span class="_ _1"></span>ści <span class="_ _10"> </span>w <span class="_ _e"> </span>danym <span class="_ _e"> </span>przedziale </div><div class="t m0 x1 h7 y30e ff3 fs3 fc0 sc0 ls0 ws0">przetermino<span class="_ _1"></span>wania przez wyliczony<span class="_ _1"></span> <span class="ff2">param<span class="_ _1"></span>etr niewykonania zob<span class="_ _1"></span>owiązania.</span> </div><div class="t m0 x1 h11 y30f ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>odniesien<span class="_ _1"></span>iu <span class="_ _15"> </span>do<span class="_ _1"></span> <span class="_ _15"> </span>należn<span class="_ _1"></span>ości <span class="_ _15"> </span>handlo<span class="_ _1"></span>wych <span class="_ _16"> </span>Spółka <span class="_ _15"> </span>dopuszcza <span class="_ _15"> </span>ró<span class="_ _1"></span>wnież <span class="_ _15"> </span>in<span class="_ _1"></span>dywidualną <span class="_ _15"> </span>mo<span class="_ _1"></span>żliwość <span class="_ _15"> </span>ok<span class="_ _1"></span>reślania </div><div class="t m0 x1 h7 y310 ff2 fs3 fc0 sc0 ls0 ws0">oczekiwany<span class="_ _1"></span>ch strat kredytowych. W szczeg<span class="_ _1"></span>ólności doty<span class="_ _1"></span>czy to:<span class="ff3"> </span></div><div class="t m0 x15 h7 y311 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">należności  od  dłużników  znajdujących  się <span class="_ _8"> </span>w  stanie <span class="_ _8"> </span>likwidac<span class="_ _1"></span>ji  lub <span class="_ _8"> </span>w  stanie <span class="_ _8"> </span>upad<span class="_ _1"></span>łości,  <span class="ff3">  </span>należności </span></span></div><div class="t m0 x36 h7 y312 ff2 fs3 fc0 sc0 ls0 ws0">kwestionowany<span class="_ _1"></span>ch przez dłużników o<span class="_ _1"></span>raz z których zap<span class="_ _1"></span>łatą dłużnik zaleg<span class="_ _1"></span>a, <span class="_ _1"></span><span class="ff3">  </span></div><div class="t m0 x15 h7 y313 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">pozostałych<span class="_ _1"></span> <span class="_ _4"></span>należno<span class="_ _1"></span>ści <span class="_ _4"></span>przetermin<span class="_ _1"></span>owanych, <span class="_ _a"></span>a <span class="_ _4"></span>także <span class="_ _4"></span>n<span class="_ _1"></span>ależności <span class="_ _4"></span>niep<span class="_ _1"></span>rzeterminowan<span class="_ _1"></span>ych, <span class="_ _4"></span>których<span class="_ _1"></span> <span class="_ _4"></span>ryzyko </span></span></div><div class="t m0 x36 h11 y314 ff2 fs3 fc0 sc0 ls0 ws0">nieściągalności jest zn<span class="_ _1"></span>aczne wedłu<span class="_ _1"></span>g indywidualn<span class="_ _1"></span>ej oceny Zarządu <span class="_ _1"></span>(w szczególności, gd<span class="_ _1"></span>y przewidywan<span class="_ _1"></span>e </div><div class="t m0 x36 h11 y315 ff2 fs3 fc0 sc0 ls0 ws0">koszty <span class="_ _2a"> </span>procesowe <span class="_ _15"> </span>i <span class="_ _2a"> </span>egzekucyjne <span class="_ _2a"> </span>związan<span class="_ _1"></span>e <span class="_ _2a"> </span>z  d<span class="_ _1"></span>ochodzeniem <span class="_ _2a"> </span>wier<span class="_ _4"></span>zytelności <span class="_ _2a"> </span>są <span class="_ _2a"> </span>równ<span class="_ _1"></span>e  alb<span class="_ _1"></span>o <span class="_ _2a"> </span>wyższe </div><div class="t m0 x36 h7 y129 ff3 fs3 fc0 sc0 ls3 ws0">od<span class="ls0"> dochodzonej kwoty)<span class="_ _1"></span>.  </span></div><div class="t m0 x1 h7 y316 ff2 fs3 fc0 sc0 ls0 ws0">W powyższych<span class="_ _1"></span> sytuacjach odpis <span class="_ _1"></span><span class="ff3">na </span>należn<span class="_ _1"></span>ości może zostać utwo<span class="_ _1"></span>rzony w wysok<span class="_ _1"></span>ości 100% ich wartości.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y317 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>wyniku <span class="_ _4"></span>in<span class="_ _1"></span>dywidualnej <span class="_ _4"></span>analizy, <span class="_ _4"></span>w <span class="_ _4"></span>sytu<span class="_ _1"></span>acji, <span class="_ _4"></span>gdy <span class="_ _4"></span>mimo <span class="_ _4"></span>przetermino<span class="_ _1"></span>wania <span class="_ _4"></span>należności <span class="_ _4"></span>p<span class="_ _1"></span>owyżej <span class="_ _4"></span>180 <span class="_ _4"></span>dn<span class="_ _1"></span>i, <span class="_ _4"></span>Spółka </div><div class="t m0 x1 h7 y318 ff2 fs3 fc0 sc0 ls0 ws0">posiada wiary<span class="_ _1"></span>godną i popartą dokumentam<span class="_ _1"></span>i deklarację płatności k<span class="_ _1"></span>ontrahenta, odpis m<span class="_ _1"></span>oże nie zostać utwo<span class="_ _1"></span>rzony.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y319 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _11"></span>finansowe <span class="_ _11"></span>są <span class="_ _a"></span>spisywane <span class="_ _11"></span>w <span class="_ _a"></span>cało<span class="_ _1"></span>ści, <span class="_ _a"></span>gdy <span class="_ _11"></span>Spółka <span class="_ _a"></span>wyczerp<span class="_ _1"></span>ie <span class="_ _a"></span>prakty<span class="_ _1"></span>cznie <span class="_ _a"></span>wszystkie <span class="_ _11"></span>możliwości <span class="_ _11"></span>działania </div><div class="t m0 x1 h7 y31a ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">zakresie <span class="_ _4"></span>ściągn<span class="_ _1"></span>ięcia <span class="_ _4"></span>należności <span class="_ _4"></span>i <span class="_ _4"></span>uzn<span class="_ _1"></span>a, <span class="_ _4"></span>że <span class="_ _4"></span>nie <span class="_ _4"></span>ma <span class="_ _a"></span>już <span class="_ _4"></span>racjonalnych <span class="_ _4"></span>podstaw <span class="_ _4"></span>do<span class="_ _1"></span> <span class="_ _4"></span>oczekiwania, <span class="_ _4"></span>iż <span class="_ _4"></span>należność <span class="_ _a"></span>uda </span></div><div class="t m0 x1 h7 y266 ff2 fs3 fc0 sc0 ls0 ws0">się odzyskać.<span class="ff3"> </span></div><div class="t m0 x1 h7 y31b ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y31c ff5 fs0 fc0 sc0 ls0 ws0">Należności z tytu<span class="_ _0"></span>łu dostaw i usłu<span class="_ _0"></span>g i pozostałe<span class="ff4"> </span></div><div class="t m0 x1 h11 y31d ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _8"> </span>wycenia <span class="_ _8"> </span>aktywa <span class="_ _8"> </span>finansowe <span class="_ _8"> </span>w <span class="_ _8"> </span>zamortyzowanym <span class="_ _e"> </span>ko<span class="_ _1"></span>szcie <span class="_ _8"> </span>z <span class="_ _8"> </span>zastosowaniem <span class="_ _8"> </span>metody <span class="_ _8"> </span>efektywnej <span class="_ _e"> </span>stop<span class="_ _1"></span>y </div><div class="t m0 x1 h7 y31e ff2 fs3 fc0 sc0 ls0 ws0">procentowej. Należn<span class="_ _1"></span>ości długoterminowe podleg<span class="_ _1"></span>ające pod zakres MSSF 9 są dyskontowane na dzień bilan<span class="_ _1"></span>sowy. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y31f ff2 fs3 fc0 sc0 ls0 ws0">Należności <span class="_ _11"></span>z <span class="_ _11"></span>tytułu <span class="_ _11"></span>d<span class="_ _1"></span>ostaw <span class="_ _11"></span>i <span class="_ _a"></span>usług<span class="_ _1"></span> <span class="_ _11"></span>oraz <span class="_ _11"></span>pozostałe <span class="_ _11"></span>należności <span class="_ _11"></span>z <span class="_ _11"></span>term<span class="_ _1"></span>inem <span class="_ _11"></span>zapadalności <span class="_ _11"></span>poniżej <span class="_ _11"></span>1<span class="_ _1"></span>2 <span class="_ _11"></span>miesięcy <span class="_ _11"></span>są </div><div class="t m0 x1 h7 y320 ff3 fs3 fc0 sc0 ls0 ws0">wyceniane <span class="_ _4"></span>w <span class="ff2">war<span class="_ _1"></span>tości <span class="_ _4"></span>nominalnej <span class="_ _4"></span>po <span class="_ _4"></span>pomniejszeniu <span class="_ _4"></span>o <span class="_ _4"></span>wartość <span class="_ _4"></span>oczekiwan<span class="_ _1"></span>ych <span class="_ _4"></span>strat <span class="_ _4"></span>kredytowych.<span class="_ _1"></span> <span class="_ _4"></span>Do <span class="_ _1"></span>wy<span class="_ _1"></span>liczenia </span></div><div class="t m0 x1 h11 y321 ff2 fs3 fc0 sc0 ls0 ws0">odpisu <span class="_ _a"></span>Spó<span class="_ _1"></span>łka <span class="_ _a"></span>stosuje <span class="_ _a"></span>metod<span class="_ _1"></span>ę <span class="_ _4"></span>mac<span class="_ _1"></span>ierzy <span class="_ _a"></span>rezer<span class="_ _4"></span>w, <span class="_ _4"></span>w <span class="_ _11"></span>ramach <span class="_ _a"></span>której <span class="_ _a"></span>o<span class="_ _1"></span>dpisy <span class="_ _a"></span>aktualizujące <span class="_ _a"></span>u<span class="_ _1"></span>stala <span class="_ _a"></span>się <span class="_ _a"></span>dla <span class="_ _a"></span>należno<span class="_ _1"></span>ści </div><div class="t m0 x1 h7 y322 ff2 fs3 fc0 sc0 ls0 ws0">zaliczonych<span class="_ _1"></span> do różnych przedziałów prze<span class="_ _1"></span>terminowania. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y323 ff2 fs3 fca sc0 ls0 ws0">Odpis z tytułu <span class="_ _1"></span>utraty wartości jest aktualizowan<span class="_ _1"></span>y na każdy<span class="_ _1"></span> dzień sprawozdawczy<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y324 ff2 fs3 fc0 sc0 ls0 ws0">Należność <span class="_ _15"> </span>z <span class="_ _15"> </span>tytułu <span class="_ _15"> </span>nadwyżki <span class="_ _15"> </span>VAT <span class="_ _15"> </span>n<span class="_ _1"></span>aliczonego <span class="_ _15"> </span>nad <span class="_ _15"> </span>VAT <span class="_ _15"> </span>należnym <span class="_ _15"> </span>do <span class="_ _15"> </span>rozliczenia <span class="_ _15"> </span>w <span class="_ _15"> </span>przy<span class="_ _1"></span>szłym <span class="_ _15"> </span>okresie </div><div class="t m0 x1 h7 y325 ff2 fs3 fc0 sc0 ls0 ws0">wykazywan<span class="_ _1"></span>y jest w pozycji „Pozostałe należ<span class="_ _1"></span>ności”.<span class="_ _1"></span><span class="ff3 fca"> </span></div><div class="t m0 x1 h7 y326 ff2 fs3 fca sc0 ls0 ws0">Wszelkie <span class="_ _0"></span>przekazane zaliczki <span class="_ _0"></span>jak <span class="_ _0"></span>m.in. na <span class="_ _5"></span>poczet przyszłych <span class="_ _0"></span>dostaw <span class="_ _0"></span>towarów i <span class="_ _5"></span>usług<span class="_ _1"></span>, <span class="_ _0"></span>na <span class="_ _0"></span>środki trwałe <span class="_ _5"></span>w<span class="_ _4"></span><span class="ff3"> budowie, </span></div><div class="t m0 x1 h7 y327 ff2 fs3 fca sc0 ls0 ws0">na objęcie udziałó<span class="_ _1"></span>w i akcji, nabycie <span class="_ _1"></span>wartości niemater<span class="_ _1"></span>ialnych i inne ujmu<span class="_ _1"></span>je się w pozo<span class="_ _1"></span>stałych należnościach.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h39 y110 ffa fs3 fc0 sc0 ls0 ws0">Należności z tytułu do<span class="_ _1"></span>staw i usług niezafa<span class="_ _1"></span>kturowanych<span class="_ _1"></span><span class="ff7"> <span class="ff8"> </span></span></div><div class="t m0 x1 h11 y328 ff2 fs3 fc0 sc0 ls0 ws0">Są <span class="_ _e"> </span>to <span class="_ _e"> </span>należności <span class="_ _e"> </span>z <span class="_ _e"> </span>tytułu <span class="_ _e"> </span>usług, <span class="_ _e"> </span>które <span class="_ _e"> </span>zostały <span class="_ _e"> </span>wykonane <span class="_ _e"> </span>w <span class="_ _e"> </span>okresie <span class="_ _e"> </span>sprawozd<span class="_ _1"></span>awczym <span class="_ _10"> </span>(<span class="_ _1"></span>Spółka <span class="_ _e"> </span>spełniła <span class="_ _e"> </span>swoje </div><div class="t m0 x1 h7 y329 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ie <span class="_ _e"> </span>do<span class="_ _1"></span><span class="ff3"> </span>wykonania <span class="_ _e"> </span>świadcz<span class="_ _1"></span>enia), <span class="_ _8"> </span>ale <span class="_ _e"> </span>za <span class="_ _8"> </span>które <span class="_ _e"> </span>do <span class="_ _8"> </span>dnia <span class="_ _e"> </span>bilansoweg<span class="_ _1"></span>o <span class="_ _e"> </span>nie <span class="_ _8"> </span>została <span class="_ _e"> </span>wystawion<span class="_ _1"></span>a <span class="_ _8"> </span>faktura </div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi xc y32a w17 h46" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">23</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">sprzedaży. Na <span class="_ _0"></span>dzień <span class="_ _0"></span>bilansowy <span class="_ _0"></span>Spółka uznaje <span class="_ _0"></span>jednak, <span class="_ _0"></span>że ma <span class="_ _5"></span>bezwar<span class="_ _1"></span>unkowe prawo <span class="_ _0"></span>do <span class="_ _0"></span>otrzymania <span class="_ _0"></span>wynagr<span class="_ _1"></span>odzenia, </div><div class="t m0 x1 h7 y222 ff2 fs3 fc0 sc0 ls0 ws0">dlatego klasy<span class="_ _1"></span>fikuje tę pozycję aktywów <span class="_ _1"></span>jako należności.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h38 y32b ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y5b ff5 fs0 fc0 sc0 ls0 ws0">Rozliczenia mi<span class="_ _0"></span>ędzyokresowe<span class="ff4"> </span></div><div class="t m0 x1 h7 y32c ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> <span class="_ _1"></span></span>w rozliczen<span class="_ _1"></span>iach <span class="_ _1"></span>międzyokresowych u<span class="_ _1"></span>jmuje wyd<span class="_ _1"></span>atki, które zostały <span class="_ _1"></span>poniesione <span class="_ _1"></span>z góry<span class="_ _1"></span>, natomiast <span class="_ _1"></span>w cało<span class="_ _1"></span>ści </div><div class="t m0 x1 h11 y32d ff2 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _1"></span>części <span class="_ _4"></span>dotyczą <span class="_ _1"></span>kolejn<span class="_ _1"></span>ych <span class="_ _1"></span>okresów. <span class="_ _4"></span>W <span class="_ _1"></span>szczególności <span class="_ _4"></span>do r<span class="_ _1"></span>ozliczeń <span class="_ _4"></span>międzyokresowych <span class="_ _1"></span>zalicza<span class="_ _1"></span>ne <span class="_ _1"></span>są: <span class="_ _4"></span>(i) <span class="_ _1"></span>z <span class="_ _1"></span>gó<span class="_ _1"></span>ry </div><div class="t m0 x1 h11 y32e ff2 fs3 fc0 sc0 ls0 ws0">opłacone <span class="_ _1"></span>subskrypcje <span class="_ _1"></span>i <span class="_ _1"></span>opłaty licen<span class="_ _1"></span>cyjne, <span class="_ _1"></span>(i<span class="_ _1"></span>i) z <span class="_ _1"></span>góry <span class="_ _1"></span>zapłacone <span class="_ _1"></span>ubezp<span class="_ _1"></span>ieczenia, pr<span class="_ _1"></span>enumeraty, czy<span class="_ _1"></span>nsze itp<span class="_ _1"></span>. or<span class="_ _1"></span>az (ii) </div><div class="t m0 x1 h7 y32f ff2 fs3 fc0 sc0 ls0 ws0">pozostałe <span class="_ _a"></span>wyd<span class="_ _1"></span>atki <span class="_ _a"></span>poniesione <span class="_ _a"></span>w <span class="_ _a"></span>okr<span class="_ _1"></span>esie <span class="_ _a"></span>a <span class="_ _a"></span>dotyczące <span class="_ _a"></span>pr<span class="_ _1"></span>zyszłych <span class="_ _a"></span>okresów.<span class="_ _4"></span><span class="ff3"> <span class="_ _4"></span></span>Po<span class="_ _1"></span>czynając <span class="_ _a"></span>od <span class="_ _a"></span>01.01.2023 <span class="_ _a"></span>r.<span class="_ _1"></span>, <span class="_ _a"></span>Spółka </div><div class="t m0 x1 h7 yed ff2 fs3 fc0 sc0 ls0 ws0">ujmuje <span class="_ _10"> </span>w <span class="_ _10"> </span>tej <span class="_ _e"> </span>pozycji <span class="_ _10"> </span>bilansowej <span class="_ _10"> </span>wydatk<span class="_ _1"></span>i, <span class="_ _10"> </span>których<span class="_ _1"></span> <span class="_ _10"> </span>wartość <span class="_ _10"> </span>wynosi <span class="_ _10"> </span>co<span class="_ _1"></span> <span class="_ _10"> </span>najmniej <span class="_ _10"> </span>40<span class="_ _4"></span><span class="ff3">.000 <span class="_ _10"></span>PLN. <span class="_ _10"></span>Z <span class="_ _10"></span>ko<span class="_ _1"></span>lei <span class="_ _10"></span>wydatki </span></div><div class="t m0 x1 h7 y11e ff2 fs3 fc0 sc0 ls0 ws0">poniżej tej war<span class="_ _1"></span>tości ujmowan<span class="_ _1"></span>e są jednorazowo w k<span class="_ _1"></span>osztach w miesiącu ich p<span class="_ _1"></span>oniesienia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y330 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y190 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>prowad<span class="_ _1"></span>zi ewidencję <span class="_ _1"></span>rozliczeń międzyokresowy<span class="_ _1"></span>ch w układzie k<span class="_ _1"></span>rótko<span class="_ _1"></span><span class="ff3">- </span>i długoter<span class="_ _1"></span>minowych<span class="_ _1"></span><span class="ff3">.<span class="fca"> </span></span></div><div class="t m0 x1 h7 y331 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y332 ff5 fs0 fc0 sc0 ls0 ws0">Środki pieniężne<span class="_ _0"></span> i ich ekwiwalen<span class="_ _0"></span>ty<span class="ff4"> </span></div><div class="t m0 x1 h7 y25a ff2 fs3 fc0 sc0 ls0 ws0">Środki pieniężn<span class="_ _1"></span>e i ich ekwiwalenty obejmują środk<span class="_ _1"></span>i pieniężne w kasie<span class="_ _1"></span><span class="ff3 ls5">, </span>depozyty bankowe na <span class="_ _1"></span>żądanie<span class="ff3"> oraz lokaty </span></div><div class="t m0 x1 h11 y1da ff2 fs3 fc0 sc0 ls0 ws0">bankowe <span class="_ _e"> </span>o <span class="_ _10"> </span>terminie <span class="_ _10"> </span>zapad<span class="_ _1"></span>alności <span class="_ _10"> </span>krótszym <span class="_ _e"> </span>niż <span class="_ _10"> </span>3 <span class="_ _10"> </span>miesiące<span class="_ _4"></span>. <span class="_ _10"> </span>Krótkoterm<span class="_ _1"></span>inowe <span class="_ _10"> </span>inwestycje, <span class="_ _10"> </span>k<span class="_ _1"></span>tóre <span class="_ _10"> </span>nie <span class="_ _e"> </span>podlegają </div><div class="t m0 x1 h11 y25b ff2 fs3 fc0 sc0 ls0 ws0">istotnym  zmian<span class="_ _1"></span>om  warto<span class="_ _1"></span>ści  i  które <span class="_ _2a"> </span>mogą  b<span class="_ _1"></span>yć  łatwo <span class="_ _2a"> </span>zamienione  w  o<span class="_ _1"></span>kreśloną <span class="_ _2a"> </span>kwotę  środków <span class="_ _2a"> </span>pieniężny<span class="_ _1"></span>ch </div><div class="t m0 x1 h7 y25c ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">stanowią część po<span class="_ _1"></span>lityki zarządzania <span class="_ _1"></span>płynnością Jedn<span class="_ _1"></span>ostki, są ujmowane jako <span class="_ _1"></span>środki pieniężne i ich <span class="_ _1"></span>ekwiwalenty </span></div><div class="t m0 x1 h7 y333 ff3 fs3 fc0 sc0 ls0 ws0">dla <span class="ff2">celów sprawo<span class="_ _1"></span>zdania z przepły<span class="_ _1"></span>wów pieniężnych<span class="_ _1"></span>. </span> </div><div class="t m0 x1 h7 y25e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y334 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień <span class="_ _1"></span>sprawozd<span class="_ _1"></span>awczy <span class="_ _1"></span>waluty <span class="_ _1"></span>zgromad<span class="_ _1"></span>zone na <span class="_ _1"></span>rach<span class="_ _1"></span>unkach <span class="_ _1"></span>bankowych <span class="_ _1"></span>i<span class="_ _4"></span><span class="ff3"> </span>w kasach <span class="_ _1"></span>dewizowy<span class="_ _1"></span>ch <span class="_ _1"></span>wyceniane <span class="_ _1"></span>są </div><div class="t m0 x1 h7 y260 ff2 fs3 fc0 sc0 ls0 ws0">według kursu śred<span class="_ _1"></span>niego ustalanego d<span class="_ _1"></span>la danej waluty przez <span class="_ _1"></span>Prezesa NBP. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y261 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y335 ff3 fs3 fc0 sc0 ls0 ws0">W  przypadku <span class="ff2">środków  pieniężnych  i  ich <span class="_ _8"> </span>ekwiwalentów,  dla <span class="_ _8"> </span>których  nie  zidentyfikowano  przesłanek  utrat<span class="_ _0"></span>y </span></div><div class="t m0 x1 h11 y263 ff2 fs3 fc0 sc0 ls0 ws0">wartości  z <span class="_ _e"> </span>ty<span class="_ _1"></span>tułu  ryzyka <span class="_ _8"> </span>kredytowego <span class="_ _8"> </span>oszacowan<span class="_ _1"></span>ie <span class="_ _8"> </span>odpisów  aktualizujących <span class="_ _8"> </span>odby<span class="_ _1"></span>wa <span class="_ _8"> </span>się <span class="_ _8"> </span>z <span class="_ _8"> </span>wykor<span class="_ _1"></span>zystaniem </div><div class="t m0 x1 h7 y336 ff2 fs3 fc0 sc0 ls0 ws0">indywidualnych<span class="_ _1"></span> par<span class="_ _1"></span>ametrów wyznac<span class="_ _1"></span>zanych w <span class="_ _1"></span>opar<span class="_ _1"></span>ciu o<span class="_ _1"></span> be<span class="_ _1"></span><span class="ff3">nch<span class="_ _1"></span>marki <span class="_ _1"></span>(przy <span class="_ _1"></span>wykorzystaniu <span class="_ _1"></span>informacji <span class="_ _1"></span>o <span class="_ _1"></span>ratingach </span></div><div class="t m0 x1 h11 y265 ff2 fs3 fc0 sc0 ls0 ws0">banków), <span class="_ _8"> </span>przeskalowane <span class="_ _8"> </span>do <span class="_ _e"> </span>h<span class="_ _1"></span>oryzontu <span class="_ _8"> </span>szacowania <span class="_ _8"> </span>oczekiwanych  s<span class="_ _0"></span>trat <span class="_ _8"> </span>kredytowych. <span class="_ _8"> </span>W <span class="_ _e"> </span>przy<span class="_ _1"></span>padku <span class="_ _8"> </span>środków </div><div class="t m0 x1 h7 yae ff2 fs3 fc0 sc0 ls0 ws0">pieniężnych<span class="_ _1"></span> <span class="_ _4"></span>i <span class="_ _a"></span>ich <span class="_ _a"></span>ekwiwalentów, <span class="_ _a"></span>dla <span class="_ _a"></span>których <span class="_ _a"></span>wystąpiły <span class="_ _a"></span>przesłanki <span class="_ _4"></span>u<span class="_ _1"></span>traty <span class="_ _a"></span>wartości <span class="_ _4"></span>z <span class="_ _a"></span>tytułu<span class="_ _1"></span> <span class="_ _4"></span>ry<span class="_ _1"></span>zyka <span class="_ _4"></span>kr<span class="_ _1"></span>edytow<span class="_ _4"></span><span class="ff3">ego </span></div><div class="t m0 x1 h11 y266 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _29"> </span>dokonuje <span class="_ _26"> </span>analizy <span class="_ _26"> </span>odzy<span class="_ _1"></span>sków <span class="_ _26"> </span>z <span class="_ _29"> </span>wykorzystaniem <span class="_ _26"> </span>scenar<span class="_ _1"></span>iuszy <span class="_ _26"> </span>ważo<span class="_ _1"></span>nych <span class="_ _26"> </span>p<span class="_ _1"></span>rawdopodobieństwem<span class="_ _1"></span> <span class="_ _26"> </span>ich </div><div class="t m0 x1 h7 y16b ff2 fs3 fc0 sc0 ls0 ws0">wystąpienia.<span class="ff3 fca"> </span></div><div class="t m0 x1 h7 y337 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y338 ff4 fs0 fc0 sc0 ls0 ws0">Leasing </div><div class="t m0 x1 h7 y339 ff2 fs3 fca sc0 ls0 ws0">Spółka w zak<span class="_ _1"></span>resie leasingu stosuje zasady<span class="_ _1"></span> zgodne z MSSF 1<span class="_ _1"></span>6 „Leasing”.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y33a ff2 fs3 fca sc0 ls0 ws0">Zgodnie <span class="_ _2a"> </span>z <span class="_ _2a"> </span>MSSF <span class="_ _2a"> </span>16<span class="_ _1"></span>  ro<span class="_ _1"></span>zróżniane <span class="_ _2a"> </span>są <span class="_ _2a"> </span>umowy <span class="_ _2a"> </span>leasingu <span class="_ _2a"> </span>od <span class="_ _2a"> </span>u<span class="_ _1"></span>mów <span class="_ _2a"> </span>o <span class="_ _2a"> </span>świadczenie <span class="_ _2a"> </span>usług <span class="_ _2a"> </span>n<span class="_ _1"></span>a  p<span class="_ _1"></span>odstawie <span class="_ _2a"> </span>tego, </div><div class="t m0 x1 h7 y33b ff3 fs3 fca sc0 ls13 ws0">czy<span class="ls0"> <span class="ff2">korzystający z <span class="_ _1"></span>określonego składn<span class="_ _1"></span>ika aktywów kontro<span class="_ _1"></span>luje aktywo będące p<span class="_ _1"></span>rzedmiotem umowy<span class="_ _1"></span>.<span class="_ _1"></span></span> </span></div><div class="t m0 x1 h7 y33c ff2 fs3 fca sc0 lsd ws0">Uważa <span class="ls0">się, że kon<span class="_ _1"></span>trola istnieje, jeśli Spółk<span class="_ _1"></span>a:<span class="ff3"> </span></span></div><div class="t m0 x15 h7 y33d ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">posiada <span class="_ _2e"> </span>prawo <span class="_ _28"> </span>do <span class="_ _29"> </span>uzy<span class="_ _1"></span>skiwania <span class="_ _28"> </span>za<span class="_ _1"></span>sadniczo <span class="_ _28"> </span>wszystkich <span class="_ _2e"> </span>korzyści <span class="_ _28"> </span>ekonomicznych<span class="_ _1"></span> <span class="_ _28"> </span>z <span class="_ _28"> </span>użytkowania </span></span></div><div class="t m0 x36 h7 y33e ff2 fs3 fc0 sc0 ls0 ws0">zidentyfiko<span class="_ _1"></span>wanego składnika aktywó<span class="_ _1"></span>w,<span class="ff3"> </span></div><div class="t m0 x15 h7 y33f ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">posiada p<span class="_ _1"></span>rawo do kierowan<span class="_ _1"></span>ia użytkowaniem ziden<span class="_ _1"></span>tyfikowanego składnik<span class="_ _1"></span>a aktywów.<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y340 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y178 ff2 fs3 fca sc0 ls0 ws0">W <span class="_ _8"> </span>przypadku  zidentyfikowanych <span class="_ _8"> </span>umów <span class="_ _8"> </span>leasingu  Spółka <span class="_ _8"> </span>z <span class="_ _8"> </span>jednej <span class="_ _8"> </span>strony <span class="_ _8"> </span>prezentuje <span class="_ _8"> </span>aktywa  z<span class="_ _0"></span> <span class="_ _8"> </span>tytułu <span class="_ _8"> </span>prawa </div><div class="t m0 x1 h7 y341 ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">użytkowania, z drugiej <span class="_ _1"></span>zaś zobowiązan<span class="_ _1"></span>ia z tytułu leasingu.<span class="_ _1"></span></span> </span></div><div class="t m0 x1 h7 y342 ff2 fs3 fca sc0 ls0 ws0"><span class="fc4 sc0">Ak</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wa </span><span class="fc4 sc0">z </span><span class="fc4 sc0">ty</span><span class="fc4 sc0">tu</span><span class="_ _1"></span><span class="fc4 sc0">łu</span><span class="fc4 sc0"> </span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">awa</span><span class="fc4 sc0"> </span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">u</span><span class="fc4 sc0">ży</span><span class="fc4 sc0">tk</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wan</span><span class="_ _1"></span><span class="fc4 sc0">ia</span><span class="ff3"> </span></div><div class="t m0 x1 h47 y304 ffa fs3 fca sc0 ls0 ws0">Początkowe ujęcie <span class="_ _1"></span>i wycena <span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi xc y343 w17 h48" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">24</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">Dla <span class="_ _29"> </span>u<span class="_ _1"></span>mów <span class="_ _28"> </span>zidenty<span class="_ _1"></span>fikowanych <span class="_ _28"> </span>jako <span class="_ _28"> </span>leasing <span class="_ _28"> </span>Spółka <span class="_ _28"> </span>ujmuje <span class="_ _28"> </span>w <span class="_ _28"> </span>swoim <span class="_ _28"> </span>bilansie <span class="_ _28"> </span>ak<span class="_ _1"></span>tywa <span class="_ _28"> </span>z <span class="_ _28"> </span>tytułu <span class="_ _28"> </span>prawa </div><div class="t m0 x1 h7 y222 ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">użytkowania na dzień r<span class="_ _0"></span>ozpoczęcia leasingu (tj. <span class="_ _0"></span>na datę, <span class="_ _0"></span>kiedy aktywo objęte umową <span class="_ _0"></span>leasingu jest <span class="_ _0"></span>dostępne dla </span></span></div><div class="t m0 x1 h7 y223 ff2 fs3 fca sc0 ls0 ws0">Spółki <span class="_ _15"> </span>do <span class="_ _15"> </span>u<span class="_ _1"></span>żytkowania). <span class="_ _15"> </span>Aktywa <span class="_ _15"> </span>z <span class="_ _15"> </span>ty<span class="_ _1"></span>tułu <span class="_ _15"> </span>prawa <span class="_ _15"> </span>d<span class="_ _1"></span>o <span class="_ _15"> </span>użytkowania<span class="_ _4"></span><span class="ff3"> <span class="_ _15"> </span></span>są <span class="_ _15"> </span>ujmowan<span class="_ _1"></span>e <span class="_ _15"> </span>początkowo <span class="_ _15"> </span>p<span class="_ _1"></span>o <span class="_ _15"> </span>koszcie. </div><div class="t m0 x1 h7 y224 ff3 fs3 fca sc0 ls0 ws0">Koszt <span class="ff2">składnika <span class="_ _a"></span>akty<span class="_ _1"></span>wów <span class="_ _4"></span>z <span class="_ _a"></span>tytułu <span class="_ _a"></span>prawa <span class="_ _a"></span>do <span class="_ _a"></span>użytkowania <span class="_ _a"></span>obejmuje: <span class="_ _4"></span>k<span class="_ _1"></span>wotę <span class="_ _a"></span>początkowej <span class="_ _a"></span>wyceny <span class="_ _a"></span>zobowiązan<span class="_ _1"></span>ia </span></div><div class="t m0 x1 h7 y225 ff3 fs3 fca sc0 ls0 ws0">z <span class="ff2">tytułu <span class="_ _15"> </span>leasingu<span class="_ _1"></span>, <span class="_ _15"> </span>wszelkie <span class="_ _15"> </span>opłaty <span class="_ _15"> </span>leasingo<span class="_ _1"></span>we <span class="_ _15"> </span>zapłacon<span class="_ _1"></span>e <span class="_ _2a"> </span>w <span class="_ _15"> </span>dacie <span class="_ _15"> </span>ro<span class="_ _1"></span>zpoczęcia <span class="_ _15"> </span>leasingu <span class="_ _15"> </span>lu<span class="_ _1"></span>b <span class="_ _15"> </span>przed <span class="_ _15"> </span>tą <span class="_ _15"> </span>datą </span></div><div class="t m0 x1 h7 y226 ff3 fs3 fca sc0 ls0 ws0">pomniejszon<span class="_ _1"></span>e <span class="_ _e"> </span>o <span class="_ _8"> </span><span class="ff2">wszelkie <span class="_ _e"> </span>otrzym<span class="_ _1"></span>ane <span class="_ _e"> </span>zach<span class="_ _1"></span>ęty <span class="_ _e"> </span>leasingo<span class="_ _1"></span>we, <span class="_ _e"> </span>początko<span class="_ _1"></span>we <span class="_ _e"> </span>koszty<span class="_ _1"></span> <span class="_ _e"> </span>bezpośrednie <span class="_ _8"> </span>poniesione <span class="_ _e"> </span>pr<span class="_ _1"></span>zez </span></div><div class="t m0 x1 h11 y227 ff2 fs3 fca sc0 ls0 ws0">leasingobiorcę<span class="_ _1"></span> <span class="_ _29"> </span>o<span class="_ _1"></span>raz <span class="_ _28"> </span>szacunek <span class="_ _29"> </span>k<span class="_ _1"></span>osztów, <span class="_ _28"> </span>które <span class="_ _28"> </span>mają <span class="_ _28"> </span>zostać <span class="_ _28"> </span>poniesione <span class="_ _28"> </span>prze<span class="_ _1"></span>z <span class="_ _29"> </span>leasingo<span class="_ _1"></span>biorcę <span class="_ _28"> </span>w <span class="_ _28"> </span>związku </div><div class="t m0 x1 h7 y344 ff3 fs3 fca sc0 ls0 ws0">z <span class="ff2">demon<span class="_ _1"></span>tażem i usunięciem bazowego<span class="_ _1"></span> składnika aktywó<span class="_ _1"></span>w.</span> </div><div class="t m0 x1 h47 y229 ffa fs3 fca sc0 ls0 ws0">Późniejsza wycena<span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x1 h11 y298 ff2 fs3 fca sc0 ls0 ws0">Spółka <span class="_ _a"></span>wycen<span class="_ _1"></span>ia <span class="_ _a"></span>składnik <span class="_ _a"></span>aktywów <span class="_ _a"></span>z <span class="_ _a"></span>tytułu <span class="_ _a"></span>prawa <span class="_ _11"></span>do <span class="_ _a"></span>użytkowania <span class="_ _a"></span>stosując <span class="_ _a"></span>mod<span class="_ _1"></span>el <span class="_ _4"></span>k<span class="_ _1"></span>osztu, <span class="_ _a"></span>tj. <span class="_ _a"></span>w <span class="_ _a"></span>pomniejszeniu </div><div class="t m0 x1 h7 y299 ff3 fs3 fca sc0 ls0 ws0">o <span class="ff2">odpisy amortyzacyjne oraz ewentualne straty z tytułu utraty wartości, ale także po <span class="_ _0"></span>odpowiednim skorygowaniu<span class="_ _1"></span> </span></div><div class="t m0 x1 h11 y29a ff2 fs3 fca sc0 ls0 ws0">o <span class="_ _4"></span>dokonywane <span class="_ _4"></span>pr<span class="_ _1"></span>zeliczenia <span class="_ _4"></span>zobowiązania <span class="_ _4"></span>z <span class="_ _a"></span>tytułu <span class="_ _4"></span>leasingu <span class="_ _4"></span>(<span class="_ _1"></span>tj. <span class="_ _4"></span>modyfikacje <span class="_ _4"></span>nieskutku<span class="_ _1"></span>jące <span class="_ _4"></span>koniecznością <span class="_ _4"></span>ujęcia </div><div class="t m0 x1 h7 y22d ff2 fs3 fca sc0 ls0 ws0">odrębnego<span class="_ _1"></span> <span class="_ _8"> </span>leasingu). <span class="_ _8"> </span>Amortyzacja <span class="_ _e"> </span>p<span class="_ _1"></span>rawa <span class="_ _8"> </span>do <span class="_ _8"> </span>użytkowania <span class="_ _8"> </span>w <span class="_ _e"> </span>Sp<span class="_ _1"></span>ółce <span class="_ _8"> </span>dokonywana  jest<span class="_ _0"></span> <span class="_ _8"> </span>co<span class="_ _1"></span><span class="ff3"> </span>do<span class="_ _1"></span> <span class="_ _8"> </span>zasady <span class="_ _8"> </span>metodą </div><div class="t m0 x1 h7 y22e ff2 fs3 fca sc0 ls0 ws0">liniową. <span class="_ _2a"> </span>Jeżeli  w <span class="_ _2a"> </span>ramach<span class="_ _1"></span>  umowy<span class="_ _1"></span>  leasing<span class="_ _1"></span>u  przen<span class="_ _1"></span>iesione  zostan<span class="_ _1"></span>ie  p<span class="_ _1"></span>rawo <span class="_ _2a"> </span>własności  do<span class="_ _4"></span><span class="ff3"> bazowego<span class="_ _1"></span>  </span>sk<span class="_ _1"></span>ładnika </div><div class="t m0 x1 h11 y22f ff2 fs3 fca sc0 ls0 ws0">aktywów <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>rzecz <span class="_ _10"> </span>Spółki <span class="_ _e"> </span>pod <span class="_ _10"> </span>koniec <span class="_ _10"> </span>okr<span class="_ _1"></span>esu <span class="_ _10"> </span>leasingu <span class="_ _10"> </span>lub <span class="_ _10"> </span>jeżeli <span class="_ _e"> </span>koszt <span class="_ _10"> </span>składnika <span class="_ _e"> </span>aktywów <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu<span class="_ _1"></span> <span class="_ _10"> </span>prawa <span class="_ _10"> </span>do </div><div class="t m0 x1 h11 y230 ff2 fs3 fca sc0 ls0 ws0">użytkowan<span class="_ _1"></span>ia uwzględnia to, <span class="_ _0"></span>że Spółka skorzysta z <span class="_ _0"></span>opcji kupna, Spółka dokonuje amortyzacji s<span class="_ _0"></span>kładnika aktywów </div><div class="t m0 x1 h11 y231 ff2 fs3 fca sc0 ls0 ws0">z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>p<span class="_ _1"></span>rawa <span class="_ _10"> </span>do <span class="_ _10"> </span>użytko<span class="_ _1"></span>wania, <span class="_ _10"> </span>po<span class="_ _1"></span>cząwszy <span class="_ _e"> </span>od <span class="_ _10"> </span>daty <span class="_ _10"> </span>rozpoczęcia <span class="_ _10"> </span>aż<span class="_ _1"></span> <span class="_ _10"> </span>do <span class="_ _10"> </span>koń<span class="_ _1"></span>ca <span class="_ _10"> </span>okresu <span class="_ _10"> </span>użytk<span class="_ _1"></span>owania <span class="_ _10"> </span>bazowego </div><div class="t m0 x1 h11 y232 ff2 fs3 fca sc0 ls0 ws0">składnika <span class="_ _11"></span>aktywów.<span class="_ _1"></span> <span class="_ _a"></span>W <span class="_ _a"></span>p<span class="_ _1"></span>rzeciwnym <span class="_ _11"></span>razie <span class="_ _11"></span>Spółka <span class="_ _11"></span>dokonuje <span class="_ _11"></span>amortyzacji <span class="_ _11"></span>składnika <span class="_ _11"></span>aktywów <span class="_ _11"></span>z <span class="_ _a"></span>tytu<span class="_ _1"></span>łu <span class="_ _a"></span>p<span class="_ _1"></span>rawa <span class="_ _a"></span>do<span class="_ _1"></span> </div><div class="t m0 x1 h7 y233 ff2 fs3 fca sc0 ls0 ws0">użytkowan<span class="_ _1"></span>ia <span class="_ _1"></span>od <span class="_ _1"></span>daty <span class="_ _4"></span>rozpoczęcia <span class="_ _1"></span>leasingu<span class="_ _1"></span> <span class="_ _1"></span>aż <span class="_ _1"></span>do <span class="_ _4"></span>końca <span class="_ _1"></span>okresu <span class="_ _1"></span>uży<span class="_ _1"></span>tkowania <span class="_ _1"></span>tego <span class="_ _4"></span>składnika<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>lub <span class="_ _1"></span>do <span class="_ _1"></span>końca <span class="_ _1"></span>o<span class="_ _1"></span>kresu </div><div class="t m0 x1 h7 y234 ff2 fs3 fca sc0 ls0 ws0">leasingu, <span class="_ _4"></span>w <span class="_ _4"></span>za<span class="_ _1"></span>leżności <span class="_ _4"></span>od<span class="_ _1"></span> <span class="_ _4"></span>tego, <span class="_ _4"></span>któ<span class="_ _1"></span>ra <span class="_ _4"></span>z <span class="_ _4"></span>tych<span class="_ _1"></span> <span class="_ _4"></span>dat <span class="_ _4"></span>jest <span class="_ _4"></span>wcześ<span class="_ _1"></span>niejsza. <span class="_ _4"></span> <span class="_ _4"></span>Do<span class="_ _4"></span><span class="ff3"> </span>szacowan<span class="_ _1"></span>ia <span class="_ _4"></span>ewentualnej <span class="_ _a"></span>utraty <span class="_ _4"></span>warto<span class="_ _1"></span>ści </div><div class="t m0 x1 h7 y235 ff2 fs3 fca sc0 ls0 ws0">składników <span class="_ _0"></span>aktywów <span class="_ _5"></span>z <span class="_ _0"></span>tytułu <span class="_ _5"></span>prawa <span class="_ _0"></span>do <span class="_ _5"></span>uży<span class="_ _1"></span>tkowania <span class="_ _5"></span>Spó<span class="_ _1"></span>łka <span class="_ _5"></span>stosuje <span class="_ _5"></span>pr<span class="_ _1"></span>zepisy <span class="_ _5"></span>MSR<span class="_ _1"></span> <span class="_ _5"></span>36 <span class="_ _0"></span>„Utrata <span class="_ _5"></span>wartości <span class="_ _0"></span>aktywów”.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y236 ff2 fs3 fca sc0 ls0 ws0"><span class="fc4 sc0">Z</span><span class="fc4 sc0">o</span><span class="fc4 sc0">b</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wiąz</span><span class="fc4 sc0">an</span><span class="_ _1"></span><span class="fc4 sc0">ia </span><span class="fc4 sc0">z </span><span class="fc4 sc0">ty</span><span class="fc4 sc0">t</span><span class="fc4 sc0">u</span><span class="fc4 sc0">łu</span><span class="fc4 sc0"> </span><span class="fc4 sc0">leasin</span><span class="fc4 sc0">g</span><span class="fc4 sc0">u</span><span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h47 y345 ffa fs3 fca sc0 ls0 ws0">Początkowe ujęcie<span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x1 h11 y346 ff2 fs3 fca sc0 ls0 ws0">W <span class="_ _a"></span>d<span class="_ _1"></span>acie <span class="_ _11"></span>rozpoczęcia <span class="_ _11"></span>leasing<span class="_ _1"></span>u <span class="_ _a"></span>Spó<span class="_ _1"></span>łka <span class="_ _11"></span>wycenia <span class="_ _11"></span>zobowiązanie <span class="_ _11"></span>z <span class="_ _11"></span>tytułu <span class="_ _11"></span>leasingu <span class="_ _11"></span>w <span class="_ _11"></span>wysokości <span class="_ _11"></span>wartości <span class="_ _11"></span>bieżącej </div><div class="t m0 x1 h7 y347 ff2 fs3 fca sc0 ls0 ws0">opłat leasingowych pozostających do zapłaty <span class="_ _0"></span>w tej <span class="_ _0"></span>dacie. Opłaty <span class="_ _0"></span>leasingowe Spółka dyskontuje z<span class="_ _1"></span><span class="ff3"> zastosowaniem </span></div><div class="t m0 x1 h11 y348 ff2 fs3 fca sc0 ls0 ws0">krańcowej  stopy  procentowej.  Opłaty  leasin<span class="_ _1"></span>gowe  obejmują  stałe  płatności  (w  tym  zasadniczo  stałe  opłaty </div><div class="t m0 x1 h7 y23a ff2 fs3 fca sc0 ls0 ws0">leasingowe) <span class="_ _4"></span>pom<span class="_ _1"></span>niejszone <span class="_ _4"></span>o <span class="_ _4"></span>wszelkie <span class="_ _4"></span>należn<span class="_ _1"></span>e <span class="_ _4"></span>zachęty <span class="_ _4"></span>leasingowe<span class="_ _1"></span><span class="ff3">,<span class="_ _1"></span> <span class="_ _4"></span></span>zmienne <span class="_ _4"></span>opłaty <span class="_ _4"></span>leasingo<span class="_ _1"></span>we, <span class="_ _4"></span>które <span class="_ _4"></span>zależą <span class="_ _4"></span>od </div><div class="t m0 x1 h11 y23b ff2 fs3 fca sc0 ls0 ws0">indeksu <span class="_ _a"></span>lub<span class="_ _1"></span> <span class="_ _a"></span>stawki, <span class="_ _a"></span>kwoty<span class="_ _1"></span> <span class="_ _a"></span>gwarantowanej <span class="_ _a"></span>war<span class="_ _1"></span>tości <span class="_ _a"></span>końcowej <span class="_ _a"></span>o<span class="_ _1"></span>raz <span class="_ _a"></span>cenę <span class="_ _a"></span>wy<span class="_ _1"></span>konania <span class="_ _11"></span>opcji <span class="_ _4"></span>kup<span class="_ _1"></span>n<span class="_ _4"></span>a <span class="_ _a"></span>(jeżeli <span class="_ _a"></span>możn<span class="_ _1"></span>a </div><div class="t m0 x1 h7 y23c ff3 fs3 fca sc0 ls0 ws0">z <span class="ff2">wystarczającą <span class="_ _11"></span>pewnością <span class="_ _11"></span>stwierdzić, <span class="_ _11"></span>że <span class="_ _a"></span>Sp<span class="_ _1"></span>ółka <span class="_ _11"></span>z <span class="_ _a"></span>tej <span class="_ _a"></span>op<span class="_ _1"></span>cji <span class="_ _a"></span>skorzysta) <span class="_ _11"></span>oraz <span class="_ _a"></span>k<span class="_ _1"></span>ary <span class="_ _a"></span>pieniężne <span class="_ _11"></span>za <span class="_ _a"></span>wy<span class="_ _1"></span>powiedzenie </span></div><div class="t m0 x1 h11 y23d ff2 fs3 fca sc0 ls0 ws0">umowy (jeżeli <span class="_ _0"></span>jest wystarczająca <span class="_ _0"></span>pewność, że<span class="_ _0"></span> Spółka <span class="_ _0"></span>skorzysta <span class="_ _0"></span>z tej<span class="_ _0"></span> opcji). <span class="_ _0"></span>Zmienne <span class="_ _0"></span>opłaty <span class="_ _0"></span>leasingowe, które <span class="_ _0"></span>nie </div><div class="t m0 x1 h11 y349 ff2 fs3 fca sc0 ls0 ws0">zależą od <span class="_ _0"></span>indeksu lub stawki, <span class="_ _0"></span>są ujmowane od <span class="_ _0"></span>razu jak<span class="_ _0"></span>o koszt <span class="_ _0"></span>okresu, w <span class="_ _0"></span>którym zaistniało zdarzenie lub <span class="_ _0"></span>warunek </div><div class="t m0 x1 h7 y34a ff2 fs3 fca sc0 ls0 ws0">powodu<span class="_ _1"></span>jący konieczność uiszczenia o<span class="_ _1"></span>płaty.<span class="ff3"> </span></div><div class="t m0 x1 h47 y23f ffa fs3 fca sc0 ls0 ws0">Późniejsza wycena<span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x1 h11 y28f ff2 fs3 fca sc0 ls0 ws0">W <span class="_ _8"> </span>kolejnych <span class="_ _8"> </span>okresach <span class="_ _8"> </span>zobowiązanie  z <span class="_ _e"> </span>tytułu<span class="_ _1"></span> <span class="_ _8"> </span>leasingu <span class="_ _8"> </span>pomniejszane <span class="_ _8"> </span>jest <span class="_ _8"> </span>o <span class="_ _8"> </span>dokonane <span class="_ _8"> </span>spłaty <span class="_ _8"> </span>i <span class="_ _8"> </span>powiększane </div><div class="t m0 x1 h7 y34b ff3 fs3 fca sc0 ls0 ws0">o <span class="ff2">naliczane <span class="_ _0"></span>odsetki. <span class="_ _5"></span>Do <span class="_ _0"></span>naliczania <span class="_ _5"></span>odsetek <span class="_ _0"></span>Spółka <span class="_ _5"></span>stosuje <span class="_ _5"></span>k<span class="_ _1"></span>rańcową <span class="_ _5"></span>stop<span class="_ _1"></span>ę <span class="_ _5"></span>leasingobior<span class="_ _1"></span>cy, <span class="_ _3"></span>k<span class="_ _1"></span>tóra <span class="_ _5"></span>jest <span class="_ _0"></span>sumą <span class="_ _5"></span>wartości </span></div><div class="t m0 x1 h7 y242 ff3 fs3 fca sc0 ls0 ws0">stopy <span class="_ _10"></span>wolnej <span class="_ _10"></span>od <span class="_ _10"></span>ryzyka <span class="_ _10"></span>oraz <span class="_ _11"></span>p<span class="_ _1"></span>remii <span class="_ _10"></span>za <span class="_ _10"></span>ry<span class="_ _1"></span><span class="ff2">zyko <span class="_ _10"> </span>kredytowe <span class="_ _10"> </span>Spółki. <span class="_ _10"> </span>W <span class="_ _10"> </span>przypadku<span class="_ _1"></span>, <span class="_ _10"> </span>gdy <span class="_ _10"> </span>w <span class="_ _11"></span>umowie <span class="_ _10"> </span>leasing<span class="_ _1"></span>owej </span></div><div class="t m0 x1 h11 y243 ff2 fs3 fca sc0 ls0 ws0">dokonywan<span class="_ _1"></span>a <span class="_ _10"> </span>jest <span class="_ _11"></span>mo<span class="_ _1"></span>dyfikacja, <span class="_ _11"></span>zm<span class="_ _1"></span>ianie <span class="_ _10"> </span>ulega <span class="_ _10"> </span>okres <span class="_ _10"> </span>lub <span class="_ _10"> </span>wysokość <span class="_ _10"> </span>zasadn<span class="_ _1"></span>iczo <span class="_ _10"> </span>stałych <span class="_ _10"> </span>opłat <span class="_ _10"> </span>leasingowych <span class="_ _10"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x1 h11 y244 ff2 fs3 fca sc0 ls0 ws0">następuje zmiana w <span class="_ _0"></span>zakresie o<span class="_ _0"></span>sądu co <span class="_ _0"></span>do realizacji <span class="_ _5"></span>o<span class="_ _1"></span>pcji kupna <span class="_ _0"></span>wynajmowanego aktywa, wówczas zobowiązanie </div><div class="t m0 x1 h11 y245 ff2 fs3 fca sc0 ls0 ws0">z  tytułu  leasingu <span class="_ _8"> </span>jest  przeliczane,  aby <span class="_ _8"> </span>odzwierciedlić  opisane  zmiany.  Aktualizacja  w<span class="_ _0"></span>artości  zobowiązania </div><div class="t m0 x1 h7 y246 ff2 fs3 fca sc0 ls0 ws0">powodu<span class="_ _1"></span>je również konieczność od<span class="_ _1"></span>powiedniej aktu<span class="_ _1"></span>alizacji wartości aktywa z <span class="_ _1"></span>tytułu prawa do uży<span class="_ _1"></span>tkowania.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y247 ff2 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0">Um</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wy</span><span class="fc4 sc0"> </span><span class="fc4 sc0">k</span><span class="fc4 sc0">r</span><span class="fc4 sc0">ó</span><span class="fc4 sc0">tk</span><span class="fc4 sc0">o</span><span class="_ _1"></span><span class="fc4 sc0">ter</span><span class="fc4 sc0">m</span><span class="fc4 sc0">in</span><span class="fc4 sc0">o</span><span class="fc4 sc0">we </span><span class="fc4 sc0">i </span><span class="fc4 sc0">a</span><span class="fc4 sc0">k</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wa </span><span class="fc4 sc0">o</span><span class="_ _1"></span><span class="fc4 sc0"> </span><span class="fc4 sc0">n</span><span class="fc4 sc0">is</span><span class="fc4 sc0">k</span><span class="fc4 sc0">iej </span><span class="fc4 sc0">war</span><span class="fc4 sc0">to</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ci</span><span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y34c ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3">  </span><span class="fca">stosuje  wyjątek  praktyczny  d<span class="_ _0"></span>otyczący  umów  zawartych  na <span class="_ _8"> </span>okres  krótszy <span class="_ _8"> </span>niż  12 <span class="_ _8"> </span>miesięcy  od <span class="_ _8"> </span>daty </span></div><div class="t m0 x1 h11 y1c6 ff2 fs3 fca sc0 ls0 ws0">rozpoczęc<span class="_ _1"></span>ia <span class="_ _11"></span>leasingu<span class="_ _1"></span> <span class="_ _11"></span>lub <span class="_ _10"> </span>dla <span class="_ _11"></span>umów, <span class="_ _10"> </span>w <span class="_ _11"></span>któr<span class="_ _1"></span>ych <span class="_ _11"></span>przed<span class="_ _1"></span>miot <span class="_ _11"></span>stanowi <span class="_ _10"> </span>przedmiot <span class="_ _10"> </span>o <span class="_ _11"></span>niskiej <span class="_ _10"> </span>wartości <span class="_ _11"></span>p<span class="_ _1"></span>oczątkowej. </div><div class="t m0 x1 h7 y248 ff2 fs3 fca sc0 ls0 ws0">Zgodnie <span class="_ _a"></span>z <span class="_ _4"></span>wytycznymi <span class="_ _4"></span>RMSR <span class="_ _4"></span>za <span class="_ _a"></span>przedmioty<span class="_ _1"></span> <span class="_ _4"></span>o <span class="_ _4"></span>niskiej <span class="_ _4"></span>war<span class="_ _1"></span>tości<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>u<span class="_ _1"></span>znać <span class="_ _4"></span>mo<span class="_ _1"></span>żna <span class="_ _4"></span>przedmio<span class="_ _1"></span>ty, <span class="_ _4"></span>których <span class="_ _4"></span>wartość <span class="_ _a"></span>nie </div><div class="t m0 x1 h11 y249 ff2 fs3 fca sc0 ls0 ws0">przekracza <span class="_ _8"> </span>równowartości <span class="_ _8"> </span>5 <span class="_ _e"> </span>000,00 <span class="_ _8"> </span>USD. <span class="_ _e"> </span>Płatności <span class="_ _8"> </span>leasingowe <span class="_ _8"> </span>w <span class="_ _e"> </span>przypadku <span class="_ _e"> </span>o<span class="_ _1"></span>bu <span class="_ _e"> </span>wymien<span class="_ _1"></span>ionych <span class="_ _8"> </span>wyjątków </div><div class="t m0 x1 h7 y1f6 ff2 fs3 fca sc0 ls0 ws0">rozpoznawane <span class="_ _15"> </span>są <span class="_ _15"> </span>w <span class="_ _15"> </span>kosztach<span class="_ _1"></span> <span class="_ _15"> </span>okresu, <span class="_ _15"> </span>którego <span class="_ _15"> </span>doty<span class="_ _1"></span>czą. <span class="_ _2a"> </span>Ani <span class="_ _15"> </span>akty<span class="_ _1"></span>wo <span class="_ _15"> </span>z <span class="_ _15"> </span>tytułu <span class="_ _15"> </span>prawa <span class="_ _15"> </span>do <span class="_ _15"> </span>użytkowan<span class="_ _1"></span>ia<span class="_ _4"></span><span class="ff3">, <span class="_ _2a"> </span>an<span class="_ _1"></span>i </span></div><div class="t m0 x1 h7 y24a ff3 fs3 fca sc0 ls0 ws0">odpowiad<span class="_ _1"></span><span class="ff2">ające mu zobowiązanie fin<span class="_ _1"></span>ansowe nie są <span class="_ _1"></span>w tym przypadku ro<span class="_ _1"></span>zpoznawane.<span class="_ _1"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">25</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y17c ff2 fs3 fca sc0 ls0 ws0">Opłaty  z  tytułu  umów  niezidenty<span class="_ _1"></span>fikowanych<span class="_ _1"></span><span class="ff3">  </span>zgodnie  z  MSSF  16  jako  leasing,  są  ujmowane  jako  koszty </div><div class="t m0 x1 h7 y222 ff3 fs3 fca sc0 ls0 ws0">w sprawozdan<span class="_ _1"></span>iu z <span class="ff2">ca<span class="_ _1"></span>łkowitych dochodów metod<span class="_ _1"></span>ą liniową przez okres tr<span class="_ _1"></span>wania umowy.<span class="_ _1"></span></span> </div><div class="t m0 x1 h7 y34d ff2 fs3 fca sc0 ls0 ws0">Spółka<span class="ff3"> </span>nie <span class="_ _1"></span>jest stroną umów, na p<span class="_ _1"></span>odstawie których<span class="_ _1"></span> byłaby leasingodawcą.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h38 y34e ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y34f ff5 fs0 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x1 h7 yeb ff2 fs3 fca sc0 ls0 ws0">Na kapitał własny<span class="_ _1"></span> <span class="fc0">Spółki <span class="_ _1"></span></span>składają się:<span class="ff3"> </span></div><div class="t m0 x15 h7 y350 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Kapitał pod<span class="_ _1"></span>stawowy,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y61 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Kapitał ze sprze<span class="_ _1"></span>daży akcji powyżej ic<span class="_ _1"></span>h wartości no<span class="_ _1"></span>minalnej,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y351 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Pozostałe kap<span class="_ _1"></span>itały,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y352 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Niepodzielo<span class="_ _1"></span>ny wynik z lat ub<span class="_ _1"></span>iegłych,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h2 y353 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Wynik finan<span class="_ _1"></span>sowy bieżącego<span class="_ _1"></span> okresu<span class="ff3">,<span class="ff1 fs0"> </span></span></span></span></div><div class="t m0 x15 h2 y354 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">Kapitał <span class="ff3">rezer<span class="_ _1"></span>wowy.<span class="ff1 fs0"> </span></span></span></span></div><div class="t m0 x56 h7 y355 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y356 ff2 fs3 fca sc0 ls0 ws0">Kapitał zakłado<span class="_ _1"></span>wy wykazywany jest w wy<span class="_ _1"></span>sokości wyk<span class="_ _1"></span>azywanej w statucie i Kr<span class="_ _1"></span>ajowym Rejestrze Sąd<span class="_ _1"></span>owym.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y357 ff2 fs3 fca sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich wartości nominalnej<span class="ff3"> </span>stanowią nadwyżki ceny emisyjnej akcji powyżej ich </div><div class="t m0 x1 h11 y358 ff2 fs3 fca sc0 ls0 ws0">wartości <span class="_ _1"></span>nomin<span class="_ _1"></span>alnej <span class="_ _1"></span>po<span class="_ _1"></span>mniejszonej <span class="_ _1"></span>o <span class="_ _1"></span>ko<span class="_ _1"></span>szty <span class="_ _1"></span>tej <span class="_ _1"></span>emisji. <span class="_ _1"></span>Koszty<span class="_ _1"></span> <span class="_ _1"></span>emisji <span class="_ _1"></span>akcji <span class="_ _1"></span>po<span class="_ _1"></span>niesione <span class="_ _1"></span>przy<span class="_ _1"></span> <span class="_ _1"></span>powstawaniu <span class="_ _4"></span>Spółki </div><div class="t m0 x1 h11 y359 ff2 fs3 fca sc0 ls0 ws0">akcyjnej lub podwyższeniu kapitału zakładowego zmniejszają kapitał zapasowy do wysokości nadwyżki wartości </div><div class="t m0 x1 h7 y35a ff2 fs3 fca sc0 ls0 ws0">emisji nad warto<span class="_ _1"></span>ścią nominalną ak<span class="_ _1"></span>cji<span class="ff3">. </span></div><div class="t m0 x1 h7 y35b ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y35c ff2 fs3 fca sc0 ls0 ws0">Pozostałe kapitały<span class="_ _1"></span> tworzone są z:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y35d ffb fs3 fca sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">tytułu pr<span class="_ _1"></span>zeszacowań wartości ak<span class="_ _1"></span>tywów,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y35e ffb fs3 fca sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">w wyniku rozliczenia programu motywacy<span class="_ _1"></span>jnego <span class="ff2">zgodnie z MSSF 2 „płatności w formie akcji własnych”</span>  </span></span></div><div class="t m0 x36 h7 y35f ff3 fs3 fca sc0 ls12 ws0">i <span class="_ _2a"> </span><span class="ls0">prze<span class="_ _1"></span>niesienia <span class="_ _15"> </span>ewentualneg<span class="_ _1"></span>o <span class="_ _2a"> </span>agio<span class="_ _1"></span> <span class="_ _15"> </span><span class="ff2">w <span class="_ _2a"> </span>mom<span class="_ _1"></span>encie <span class="_ _2a"> </span>po<span class="_ _1"></span>dwyższenia <span class="_ _2a"> </span>k<span class="_ _1"></span>apitału <span class="_ _15"> </span>podstawowego <span class="_ _15"> </span>w<span class="_ _1"></span></span> <span class="ff2">związku </span></span></div><div class="t m0 x36 h7 y360 ff3 fs3 fca sc0 ls0 ws0">z <span class="ff2">emisją akcji skier<span class="_ _1"></span>owaną do<span class="_ _1"></span> jego uczestników.<span class="_ _1"></span></span> </div><div class="t m0 x15 h7 y361 ffb fs3 fca sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">odpisów z <span class="_ _1"></span>zysku z kolejnych<span class="_ _1"></span> lat obrotowych.<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y362 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y363 ff2 fs3 fca sc0 ls0 ws0">Niepodzielon<span class="_ _1"></span>y <span class="_ _e"> </span>wynik <span class="_ _e"> </span>z <span class="_ _e"> </span>lat <span class="_ _e"> </span>ubiegłych <span class="_ _e"> </span>stano<span class="_ _1"></span>wi <span class="_ _e"> </span>zyski <span class="_ _e"> </span>i <span class="_ _e"> </span>straty <span class="_ _e"> </span>wypracowan<span class="_ _1"></span>e <span class="_ _e"> </span>w <span class="_ _e"> </span>poprzednich <span class="_ _e"> </span>latach <span class="_ _e"> </span>obrotowy<span class="_ _1"></span>ch </div><div class="t m0 x1 h7 y364 ff3 fs3 fca sc0 ls0 ws0">nieprzeniesion<span class="_ _1"></span>e <span class="_ _26"> </span>w<span class="_ _1"></span> <span class="ff2">drodze <span class="_ _29"> </span>uchwały <span class="_ _26"> </span>organu <span class="_ _29"> </span>zatwierdzającego <span class="_ _29"> </span>do <span class="_ _26"> </span>innej <span class="_ _29"> </span>pozycji <span class="_ _26"> </span>kap<span class="_ _1"></span>itałów <span class="_ _26"> </span>lub <span class="_ _29"> </span>do <span class="_ _26"> </span>wypłaty </span></div><div class="t m0 x1 h7 y16a ff3 fs3 fca sc0 ls0 ws0">dywidendy.  </div><div class="t m0 x1 h7 y365 ff2 fs3 fca sc0 ls0 ws0">Kapitał <span class="_ _a"></span>rez<span class="_ _1"></span>erwowy <span class="_ _11"></span>–<span class="ff3"> <span class="_ _11"></span></span>zgodnie <span class="_ _a"></span>z <span class="_ _11"></span>MSSF <span class="_ _a"></span>2 <span class="_ _11"></span>„płatno<span class="_ _1"></span>ści <span class="_ _a"></span>w <span class="_ _11"></span>formie <span class="_ _a"></span>ak<span class="_ _1"></span>cji <span class="_ _a"></span>własnych<span class="_ _1"></span>” <span class="_ _a"></span>jed<span class="_ _1"></span>nostka <span class="_ _a"></span>ujawn<span class="_ _1"></span>ia <span class="_ _a"></span>w <span class="_ _11"></span>tej <span class="_ _a"></span>po<span class="_ _1"></span>zycji </div><div class="t m0 x1 h7 y366 ff2 fs3 fca sc0 ls0 ws0">wzrost k<span class="_ _1"></span>apitałów <span class="_ _1"></span>związany <span class="_ _1"></span>z <span class="_ _1"></span>uchwalo<span class="_ _1"></span>nym p<span class="_ _1"></span>rogramem <span class="_ _1"></span>motywacyjnym<span class="_ _1"></span> dla <span class="_ _1"></span>kluczoweg<span class="_ _1"></span>o person<span class="_ _1"></span>elu. W<span class="_ _4"></span><span class="ff3"> pr<span class="_ _1"></span>zypadku, </span></div><div class="t m0 x1 h7 y367 ff2 fs3 fca sc0 ls0 ws0">w  któ<span class="_ _1"></span>rym  nab<span class="_ _1"></span>ycie  up<span class="_ _1"></span>rawnień <span class="_ _2a"> </span>do<span class="_ _1"></span><span class="ff3"> </span>określonej  p<span class="_ _1"></span>uli  in<span class="_ _1"></span>strumentów <span class="_ _2a"> </span>kapitało<span class="_ _1"></span>wych  n<span class="_ _1"></span>ie  następuje <span class="_ _2a"> </span>aż<span class="_ _1"></span><span class="ff3"> <span class="ls3">do</span> momentu, </span></div><div class="t m0 x1 h7 y368 ff3 fs3 fca sc0 ls3 ws0">gdy<span class="ls0"> <span class="ff2">upłynie <span class="_ _10"> </span>ustalon<span class="_ _1"></span>y <span class="_ _e"> </span>czas <span class="_ _10"> </span>osiągania <span class="_ _e"> </span>określonych <span class="_ _e"> </span>zadań <span class="_ _10"> </span>przez <span class="_ _e"> </span>uczestników <span class="_ _e"> </span>programu <span class="_ _10"> </span>motywacy<span class="_ _1"></span>jnego, <span class="_ _8"> </span><span class="fc0">Spółka </span></span></span></div><div class="t m0 x1 h7 y369 ff2 fs3 fca sc0 ls0 ws0">zakłada, <span class="_ _4"></span>że <span class="_ _a"></span>zadania, <span class="_ _4"></span>k<span class="_ _1"></span>tóre <span class="_ _4"></span>mają <span class="_ _4"></span>być <span class="_ _a"></span>osiągnięte <span class="_ _4"></span>(war<span class="_ _1"></span>unek <span class="_ _a"></span>konieczny) <span class="_ _4"></span>w <span class="_ _a"></span>zamian <span class="_ _4"></span>za<span class="_ _4"></span><span class="ff3"> </span>instrumenty<span class="_ _1"></span> <span class="_ _4"></span>kapitałowe,<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>będą </div><div class="t m0 x1 h11 y36a ff2 fs3 fca sc0 ls0 ws0">otrzymywan<span class="_ _1"></span>e <span class="_ _8"> </span>w <span class="_ _e"> </span>przyszłości <span class="_ _8"> </span>w <span class="_ _e"> </span>okr<span class="_ _1"></span>esie <span class="_ _e"> </span>n<span class="_ _1"></span>abywania <span class="_ _8"> </span>uprawnień.  <span class="fc0">Spółka <span class="_ _e"> </span></span>trak<span class="_ _1"></span>tuje <span class="_ _8"> </span>wskazane <span class="_ _e"> </span>zadan<span class="_ _1"></span>ia <span class="_ _e"> </span>jak<span class="_ _1"></span>o <span class="_ _8"> </span>usługi </div><div class="t m0 x1 h7 y36b ff2 fs3 fca sc0 ls0 ws0">świadczone <span class="_ _12"> </span>przez<span class="ff3"> </span>uczestników <span class="_ _12"> </span>programu <span class="_ _30"> </span>motywacyjnego <span class="_ _30"> </span>w<span class="_ _1"></span><span class="ff3"> </span>okresie <span class="_ _30"> </span>nab<span class="_ _1"></span>ywania <span class="_ _30"> </span>uprawn<span class="_ _1"></span>ień, <span class="_ _30"> </span>wraz </div><div class="t m0 x1 h7 y36c ff3 fs3 fca sc0 ls0 ws0">z <span class="ff2">odpowiadający<span class="_ _1"></span>m im wzrostem w k<span class="_ _1"></span>apitałach.<span class="_ _1"></span></span> </div><div class="t m0 x1 h7 y36d ff3 fs3 fca sc0 ls0 ws0">W <span class="_ _4"></span>ce<span class="_ _1"></span>lu <span class="_ _a"></span>rozliczenia <span class="_ _a"></span>programu <span class="_ _a"></span>moty<span class="_ _1"></span>wacyjnego <span class="_ _11"></span><span class="ff2 fc0">Spółka <span class="_ _a"></span><span class="fca">w <span class="_ _a"></span>każdym<span class="_ _1"></span> <span class="_ _4"></span>ok<span class="_ _1"></span>resie <span class="_ _a"></span>jego <span class="_ _4"></span>trwan<span class="_ _1"></span>ia <span class="_ _a"></span>zalicza <span class="_ _a"></span>w <span class="_ _a"></span>ciężar <span class="_ _a"></span>kosztów </span></span></div><div class="t m0 x1 h7 y36e ff2 fs3 fca sc0 ls0 ws0">proporcjon<span class="_ _1"></span>alną <span class="_ _0"></span>część <span class="_ _0"></span>jego <span class="_ _0"></span>wartości godziwej, <span class="_ _0"></span>zwiększając <span class="_ _0"></span>jedn<span class="_ _1"></span>ocześnie kapitał <span class="_ _0"></span>rezerwowy. <span class="_ _0"></span>Z<span class="_ _1"></span><span class="ff3"> </span>ch<span class="_ _1"></span>wilą, <span class="_ _0"></span>gdy<span class="ff3"> </span>zostaną </div><div class="t m0 x1 h7 y36f ff2 fs3 fca sc0 ls0 ws0">spełnione określon<span class="_ _1"></span>e warunki konieczne dla<span class="_ _1"></span><span class="ff3"> </span>objęcia akcji w ramach programu motywacyjnego<span class="_ _1"></span><span class="ff3">,<span class="_ _1"></span> </span>kapitał rezerwowy </div><div class="t m0 x1 h7 y370 ff2 fs3 fca sc0 ls0 ws0">zostanie <span class="_ _14"> </span>rozlicz<span class="_ _1"></span>ony <span class="_ _14"> </span>p<span class="_ _1"></span>oprzez <span class="_ _14"> </span>zwiększenie <span class="_ _14"> </span>k<span class="_ _1"></span>apitału <span class="_ _14"> </span>p<span class="_ _1"></span>odstawowego<span class="_ _1"></span> <span class="_ _14"> </span>oraz<span class="_ _4"></span><span class="ff3"> przeniesienia <span class="_ _14"> </span>ewentu<span class="_ _1"></span>alnego <span class="_ _13"> </span>agio </span></div><div class="t m0 x1 h7 y371 ff3 fs3 fca sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">pozostałe <span class="_ _a"></span>kapitały <span class="_ _a"></span>w<span class="_ _1"></span></span> <span class="ff2">momencie <span class="_ _a"></span>p<span class="_ _1"></span>odwyższenia <span class="_ _11"></span>kapitału <span class="_ _a"></span>podstawoweg<span class="_ _1"></span>o <span class="_ _a"></span>w<span class="_ _1"></span></span> <span class="ff2">związk<span class="_ _1"></span>u <span class="_ _a"></span>z</span> <span class="ff2">emisją <span class="_ _a"></span>akcji <span class="_ _a"></span>sk<span class="_ _1"></span>ierowaną </span></span></div><div class="t m0 x1 h7 y372 ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> jego <span class="ff2">uczestnikó<span class="_ _1"></span>w.</span> </span></div><div class="t m0 x1 h7 y373 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y374 ff5 fs0 fc0 sc0 ls0 ws0">Rezerwy na zobo<span class="_ _0"></span>wiązania <span class="ff4"> </span></div><div class="t m0 x1 h11 y375 ff2 fs3 fca sc0 ls0 ws0">Rezerwy <span class="_ _8"> </span>na <span class="_ _e"> </span>zob<span class="_ _1"></span>owiązania <span class="_ _8"> </span>tworzy <span class="_ _e"> </span>się <span class="_ _8"> </span>w <span class="_ _e"> </span>p<span class="_ _1"></span>rzypadku, <span class="_ _8"> </span>gdy <span class="_ _e"> </span>na <span class="_ _8"> </span>Spółce <span class="_ _8"> </span>ciąży <span class="_ _e"> </span>istniejąc<span class="_ _1"></span>y <span class="_ _8"> </span>obowiązek <span class="_ _8"> </span>(prawny <span class="_ _e"> </span>lub </div><div class="t m0 x1 h7 y376 ff2 fs3 fca sc0 ls0 ws0">zwyczajowy)<span class="_ _1"></span> <span class="_ _e"> </span>wynikający <span class="_ _8"> </span>z <span class="_ _e"> </span>przeszłych <span class="_ _e"> </span>zdar<span class="_ _1"></span>zeń<span class="ff3"> <span class="_ _8"> </span>i <span class="_ _e"> </span></span>jest <span class="_ _e"> </span>prawdop<span class="_ _1"></span>odobne, <span class="_ _e"> </span>że <span class="_ _8"> </span>wypełnienie <span class="_ _e"> </span>obowiązku<span class="_ _1"></span> <span class="_ _e"> </span>spowoduje </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAncAAABECAIAAABs2YQfAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42u3dd7isVX0v8O9vrfX26buffSodKxFjiYmKFRREEUQRDRo1V43GmJtiTK6mqDeRWLAmYmwQVBBQQTQxpqCRGCz0evo5u+/p87bV7h9zzoGD9wqae+/jkfV55oGzZ7/zzuw98zzf/VvvWutH1lo8CANLAI2/OOxwAgCyAAHj+6058BBgfJciGEYMnIPIHDyMwRAMjIHxIeA4juM4v4geYsLR/f9lD7/PMgAgut8XYAfj9lC0GgI//EwAGLl3wHEcx3lYp+yB4LwvZh8QjSUwrmbpYNaSBdGBR1lYgiEYa0Gg+5XFFvTA1HUcx3Gch2Et+39MYJC1YPa+keADScwOew46WNQeSlXOiAhk3TvgOI7jPKxTlu6L1Psxh+7kZA4/mg5/NAMswQAa4yMtAYDlNC59XTXrOI7juFoWAMjA2sPjFoxyBjbOV2MtIw6Qva+aZYAAFKABA1gQAQTLDpzHpazjOI7z8E3ZQ1lIFoCFHc86Pnh9lpEswQUYh7HQMGwcomSJDsYyMRCRJWhGGpbBEowGOCzgu3fBcRzHcbUsABgLY2EJZA/MYyKphSCPk6eMldpyeAcW7BiYg3UqESd4DIZZCwtuDawdzz52pazjOI7z8E3Z+y2QtSBbShn4UVGWvucVRRkEvmLVTIExFAqcY2FZv/Z1b2i0ph7/y0+84IIzBDBRR6cnG3UvK2QlqFpTkmWCfBiY0qWs4zjOLxop5Y4dO9zvoVar0YPuSnFg4SuNa09jQBYoSwS+yEpDxNaAXOKKL371um/evLi0Wq1PFdLsXVjeOL8ty/OjZqu77vzuhz/4P2bnNm3bXMlHWewJKwthWK0Sm8JS+MBnJHLJ6ziO4/wiePCUPXRd1sIYmNVOp1pvGWNX10aTU/Usx/uv/ufPXfrPGt7yyvq2Y0+QmkvNwMK0KEEiGOydDPpSjjbNT3720+8QFmV/NNNImAIZcGvJdynrOI7jPOxT1sCMl+OsD0dBkDCPSomnPe2FndlfBVgYV9PcGPINgkE/05rXpucMY1W5Np+kq4v7woDponfNlReGhAAILUw+rMW+CNz0J8dxHOcXE3vwQ+x9/zfAIM/CSiXTqgSe+sxzj3/0ydxKq/NRbz30kQ66QDkxPeFXw36vPdy/L9VY7OqU1aPWtk4WnHHOn1zx5W8NMogI/dHAHLbW1nEcx3EebrWsBmAtgyajAAk2nrH0y792VmtivtcficZUmpVRUhNhNSspK6nUPFMUxnWlx6O/1khZSyKd9ipCDVbu/cH1F+UdvXGCF2mnGjfd2+A4juM8XFNWwcJaphWDBiREX+HP3/OB67/zI7BoamZ+Msrf9Z6/8APkEjfetOu97/s7L6zvXWpPTM11+sPCVGx9AweFgvfXlqYrosJ6lO39jZc98zde/vyQcjKHjRgTkbsu6ziO4zxsUlZaC2uYlgyaWGHp2WeclUpvbv64t739ra2JiW2RCQM2LExpGBfIFCSggeee9tbjTnjkLYtlHm+SaSGzbKIaV3iRrt7TCrpNv/vlyz8We6Vnovs/G2OMMebeGMdxHOfhUsuWpVRE8HiqisuvvPrqr1575pkvfv7zz/Q4KjFZidU1fd555974/e9ddtklz3r2U8e1aJkXr3ntm3auw5949FrbBtVN65kZMinijNFKXK5urbBLP/KeLTWu8iwJBWQJEhbcCGHHK3lNAag+WzB6qk4Na3pMLAGJxUYNAEOGoYHO5XzkgY93y9AWnOx4YypjgVKTKbgoYTn8RINJwLM5TyV0FQGyAP6hNgaE+5fRB/+ZAVE6As/gp5aoVLWgrGMEW7V78h21Rq2pCAihBUSo9IEHCgGQzobtIKkRKULHpgPytiCPEUJ7sMg4QDbsGQo4lOpVwGECaI1IlRhacNIeLyMOjqhQNk+1H1DVH/c+YoUGVxAcrkOv4zjOzyn2UA7hgjNGRNYapGl+7kteduaZZzardOGFH63HW6Yaxz/tqaf85w3f873gZS89b25280R1cqI+nSTBRRdd9N9+89e77cVaIhYXdoUhCW5DYwM/UZpnuf3Hb31n3+IycQ8gbS04I85xeND5iEPEpMB0CBNBJ7aESmFlxFATaHkeyEIrCVLgB1rEWwIYgRiR4OAM/NCPWhaFhNaw0ihIDWIHbw+M2HGvofELA3EgsAi4iMGBGCpVs43ZkR3BYNTuGjAtjRDI80Nn0FGlpolJMMCjuAESCGBpPKVMAwyWfA4AkQjHO1PCeoCnQQCzxHkQQAiAETEia7T70DqO4/wCpez6ShtEQnBjbDUOYXHaac+LfKpXtn7w/R8Jqy0Y3lsfNiotZkVIvuyOtmw7BpbNTh+7YTo8/dSnbJxPBv19x26b0uUg9Ln0/P6gFF5jvau//6PVubkZYwEwJTWMUbJ8QNSVwyLUAhLQHKgAMQNCDo84ytAMRFHKUhYHkpqUJShCSdAM4JzAGRiBM4AMYOD7oQWXBsR8BPywNkJ0X1ehQzU+J4LnAQGQSCQKXqY0CF7ECaxKNfhB0pxnnq9IGphKAqt1XgyHWceCSc0Mglxz6MCUFgTDoJEbSA2yBhwgaw1MqSy4gM+HqdLwLbgxXq9baI12p5vpDEYFHsiO9wrRFtoetjmX4ziOc6Sl7MRMa9wnQGu87PxX/8arLwgDbNjwKGjOmAfr1evTRtGgl2adge9HSXNi9907NsxtTNc7U5PHf+T9F172qbe//rXP2rvrJkFpmfVDMJ2TF0zmZbJ9d2/f6kiTKEoTxHFnfV14ByZDHcwOVqtEqrA6xbi6M7aUGnmJsoQlYqEX+F7gc5DUeZ+YNhi32UMJKDAL4uMkO9DvAKaQBsKyQIGXMj+UrOMSc7xTs7Hj5kPWwlpIozS0gK0MkeQAPL6+sAZBxmgCDRQrPRoZ8CDI5TBLpefxMOBx5EvwgngJBt6wvKaZX8jx9s6lhR6PUFsFI0sBeGFkGUqCiBOGOIe1jFcagfVRaU6FPIo935QaGP8k5kAjJDdXzHEc5+fVg1+XHfS7WV5MTc984tN/f9oZL7r5lptPf+aZleasiGtZb1D0szCq5lm30ZrwA+r21hi3nFOajur1RlEUOtClTPesrJx61h+NWLMyf8LOlTb3g1CWGA15lh3buuMrX7yYitIzeeh70kCEkcW4wlOw2mA3w1YoXwul2bpCDFQJYIC1xiOWA8ykASlmtWVCIyoh1MGWe0JDWBQcDPBKQMMGWOdGg5kynzCchx4d1kXXAof1l88pj6wPzUuODsECFYuKBozUwpQMGQIOGAOPGc+kASrQMNTJeSFpthz3+tO6xjk3AKCYsegSlECTKw8cIFnqTCMy5EmgNOBMMSpCSqChGbTRHGsRF9w0oDmYAk8NfInQXZd1HMc5gmvZai2JkyiX6rzzXgIrzjzjZcHEHJHfXe54QT1sTlkt67WWluWw3/vD33tDe/Xe5cV7ynxhYd/td95+C8sHQPbB97z78r9/t4d09723k7WcBf3UetGk5tWVXppbBLEvgpB5HuOHd3YnGDbZKe3Aw5IRS4jXEKwAHaANrCi2DpTGMBaDBBiXZUEHGtkeCE2yFhbMgB1sFVRkOQcrgcAPNWPGQlsYa8Y3GAOjrdWwGlbCytLkIBqOMJAogVsXVGc4Ale6yEixEMEQuGsZJcPe9XV7sDcgYDgFK53SEDSQFVbDKpi0OPCbJxCDgYWSWqmCkc2klzJkDAMJzoRPSa4wKNHOwDj3uA+roRUwHvuGva/pkeM4jvPz6MGrIG1kEPhMiHY/e9wvPVkXxo/DLC2ZF8tcFWk2U0+MVYUqF/fe7vkIBJQCtyiV3jQXd9vLkxsnP3jRh974u3/kI69XqkPY0TAl8kpLUa0VmKnLv/ytZz3p8Vsm49333H3sccfb+0KSALaqWy84+x2L62FlEwZ0DxcVm08WA+WJcsP07AnHnvQnb3rSbC3MRqqRcN/zDSSDZZaYBWfErIEmA9+CuM1hFReinWPE4PnICzstJAB7X/1qiIisBR0YtuacF1J98cp//vgV/7wMPrUxufxDf9juLldE4HNvfTX/6De/fc2Xbh+1FzZML1xz6YdpaIKAMRH0itGvv/aPu8NJVay/5beed/6Ln+KRX0rLwxAkAGVNQdazWno+A+iqa//hL//mn9qpOOHo2lWf+YNuf3jBBX/cHdR4VHzh0r+YTWzAOLQEfEAb0pqgLQ7/q8RxHMc5ompZzriFLaQJgggQXtzIeqlVjDNflmrztqOGo3XO9NryrbXauA6E50EphAEngirKlX1Lb3vLm4/auO3XX/pMXfStLhhsEAeZKnvZaKmdDgozN18rVHnscccpVd4vZBlAfYm+3FTb8NTVYtNCu9Eu59ZGE0H9UX7lUffsE9f+295zXvW2nWtWMx/wZamYtdxooaTQ0tMl2UzTSNtC2cIgBbKC6NTTX3rqC37zjPPf9vmrv4IDZeu4flU4NAX44KBxpgvu+Ypkuy9FPH3THXsvueIr9WYDhHygJxrh929ZRjCDZIYnM5/49OdBTI1MPlJCVFd7CMLZPBWqKA2GUq0lCYdiVicwPoyGHXLP07K0sJ3+cD1jtZmjFtZH2mKiVumO5EAHnVTVqp4hskaBMVhoy5Qlba2x2s1+chzHOYJT1gKl0r7H/uZvPtHuDpO4htKIMJajNKlW9tx7h7XZ4vKNpYLS8AMrfBCD5xvGDQhJHO/Zvvcdf/y2gNNLXvgsnQ18ZjgnpaXwmfXU7JYTP3nJNalBmMRlqZRS4xFcgwNTj+IQw9LuXm5bL/Fb08IPKkmU9nvGqObUdL01gWTTSU86TYtwaXXEWVhmJUktDDxiUBYm5wErTM58osAiNFxYEbb8eEMvE5lmUpZaKcG5kiUXntVWSw3GVSnLUoJxwaJMyTNedPpaf0AsjmtzQVRppz0/CrJcFiVuvWNh+7619kgvrks/apYGhSnDuKGsn6l4OBJbN58gyxToB56SsgBgFXmswoRXqH6hrLGU5ZkI4tbcVuXXSs04wQDkVZXfShrTBmDk51IaZTWoM0oHhQK8gHE3ydhxHOcITtlRlkVhDOD3f/dPjKZuu9+a22ikhFFJQPDE297+xrX1LIqRFSNtMkACJQ5sACWzUXb8McfKVO+86473/fUntm6eYbbkULDKkBIBbt2+rzE5P8qRFsjLIgj88WJXHFiuyoYlKpX+/DyX5Z6ZZuGVO4v2j6Yqy7ON9mD9+52VG+/eN3rcr5x2+Vf/La43SgnBwzJXwg/XFlbBw9JQDlNapsByVWqVFYbIa0hTU6hpL47CeJSmaZZxESwvr3I/sjwcpVKEFQO/KMia0BeeF2DLti3ro4JEUioMs7wsVXMyFAGUCh/9mMfVWrOlra+0dVxDmhVG47Iv/lM3Y3G1ubB38ZXnn82g1/vLUVjRCowjLXR/lJLHeSiI+0EQkRe2R2qlM9QkOEAWCl7OKmmhC6DURngRPG9hPU+azTCazJVeXl7ymBsvdhzH+Tn14NdluednuTLkV+qTjNfTzLRXVpnnNWcnu921ZiN56+/+Tr/f6w+KRqNSljmg7lcGUxR7tkSajqYma+eec+Zz7eRr3/bXzGoCYDTzzKajTty1sP2Nv/M/P/OBP6zHsVKZ8HzAAMyCCDTlg+v97VXdmsqv+vg7qgBXSAipxqkvfNnUlkfc3T/qlntu2704KvR4k6QCIgZEbWJelyw1wkPNi8TqcDQTB8SokGxUeH3jB1znlgaFrjSmsjxX0ioRjRSUYkyEfQlDXhRSKW3MoW3hBzb24m6mMhnOTGwuhj0eYHUdcmS277hDk/RsODW/eSQxNV/vDJCV/gmPPnl1d2/L/MwglUFNNKobNBj3sbSOesOrJNOlbA8GqPmIA29lrVdqG1YabLSfwTKQYjyjqAJelKgJjzHRH2JiY7jU09U6Lwo5OzNd5HkYhu6j7DiOc0TWsr6IpbQTrTlTmrLUulReFFWrcWdptzQF49LzaXZustGojtIhDnSyO9iTFsxoAlCvV+++e/ttP/ruSScwbjUnK4iMllrJQUlhbeKmW+7kTJdaWXvf5KfxBdJB3g85Zuo1nqUJ4KvuZoF4lG7w5H987bLunttK7dWn5v/lO7cZDsWpk1sbhfvaxiRipWAintyxWgwNJE/AKsvd0SDTQWWm2tgUVqesFxgvWO7lXhRlxGsTjdSgr5Bx6hvogNoS1lCprR/4i8s78nwoKLzqqq9llrywsmt/UZ1EK6kJLzvjRU9KpXfRx79y+879aVnGVZSK7dyzwELZT1drtVCh3s39VKInwSsoCAMgNbWwilRKDUqqVeZH4IKghNUMxhAvWMSZ5wl4zEu1Mb6/NoSo8E4BrUkr6QvPfY4dx3GO1Fo2L1RSCY495sR77l5MoqjM01artba0Cz6vVv2du79XFEPGgrLMyjKPotq4AAbGWyawvLRxiNGwf/xxWzYcvWX7OqAkWSM8YcGhdS9XjVYz3rCJB3zYTqeah5VlBojDmtbVUcaZV60DoYyEQUVyMt6wNJ//zOef+OrPTc9Or+y/SRIEQ2UiWhvZ1/zuO269494TT3x0e22RBdHymvz2v76/r6jZ2PzKV719YXGCT4p00P/Up664+etfOuWpTzz7peeBeU956rmVWtMLk7KEBhW5UsZ8/x8uKqTUlN/wL3/3xLM+1E9hRWAsZVpNbogeffLZ4cbnLXR3hNFJSW2KS3P8CfNFsb68p+YFYVyvpsOFiUT1Mj4ZzX3h85d/+Zqbe5lJ7WByJv7ed2/48z9553Of8/StjRBgMKU0mknJoAQ0WaWJSvJMoUOGYVHUgmS9j+e/9PeRsIV9P3rUxso3/v4zfuC7z7HjOM6RWssKTwwG6o6bb7XEhPCNsSsry1G1OjM72e0sc4YoifvDgTK20ZjIcmkhLLgFtxAWLAi5JXg+Bwpr5eMffRIzxpRGwPMoFOTVmtOr7cFat1+WCOPI2PHeTcYerIhHQEZxjkTZeH0IwQPTURQG7YVFz8PsLEStRkSZLG+7Jx0qLKU47eVvunWh2zz+8T9cSNf0RK7nW7Mnv+TlF19+1fWrI7VvoVtrzqW5qU9MJRPNb994u44nvQhXXvfdgtf6NkFlw1LKMtHK/Ml49oQPf/QfGWOcZA5wUtW43u/mAYOFpxjmtm4mmR53zAQPOImol8m7FvcIT2/a5n3uku8trS1FTfvFK/5cATdvT6/75u7dizrjnq7yXZ3VrY988icu/d4fvuPC1U4BsCyXvu8zZhkkh2LQhgjMI0sKCILYAldfd4NkSTejx/3K057zvNPjMDmwgtZxHMc5ElPWaHzsYx/ZfMzxXPjrC/ur9brv+0U+Wt6z/V3v+WMQZKka9VYUxaXUQnjAeDMiNp68RAyF1IwrQJY6X174USVOmGXQRFaQ9rqDUZJUG82JzqAMgsDaw3ZasIQRMGByyEpUWFwBSLKmgB60NlVzW3YNtCp27do5vWHmt97y27nGaWe9ugyqaM7v7ls9sbVgM8OssX8JO/emmYpqSRTEzULxwE9GaT5I+yf80pPW+t0R8JFPXuk351g8+aO79zbnj13PBVVm7trf/sY3vmMtxR6HsTAlt5hqzeYKpdZEWOm2Vdr3xNBYpSz8qLp1bnNh+/0RDLyZDVO5ae/pFHGEN/zWu1bb0bCsePXG9v3bea2SUjW3G354693/8u//MSzyVqsex3GZ59xqgiUoQwAJTqzMwYGb7th52RVftl4i4sZtd9z7htdcoLUG4+5z7DiOc6SmLOfQ2uzZsYsZTG3cMuz1lVJaFVOb5tvtnuAwxgBgJHzPF9x/wDmNAfNA3AI6ED4BtVpFsPGAqFHKtFqT/TQbjbKbbr6tLEvOH5gZKaCTwiYyo8EARnsZxBDeABhYkXoMxDAx0Wyvt+NKVQtMzm9cG+SpFUrEl1z2mle97tRCRvXm5smprZ/5zNWDAhde+JdxUi+1BWcvOfecd/3ln7/qNS9ZWAf5ca5J84CFtYv/7nVGJPAr9cn5stTvf//7h7JbYfSiM59B4AsLS2ed9RrPD3olWpMTgWCrK3sDK7XWXPgj9InrUsH3g+XlJeaVG5vBX3/sCs5b7Q6Of8TjHvHYR//gO1959hnP9ZKmZI3Z+Y2dbi8O4jQtBt0eFwwwBHNg2S7BWiME+qP0Yx//29X1bmm4svzqaz5ZAnmewxj3OXYcxzlia1kGxSzVopzx1f7IerG2nFg47A4bcegZxIFP1jDSBM2YMZAaWgOSIAlE8HMrFOPGi8kvCoRBQzLRJzWK2SDR3cX1ml9tJU2dZoGItDr0qg40r2ta1AeNep/qg8lWySJTQ1GB2YDe3JRu1YvhBS8PdbfcxE81q9Pf/8439u+89riJdIvce/PFbzhF461n1L7w9VN6/vVZc7QeLpbBzuOO7vLev87R6gZh47L7rBAza/jTN1/aX2mQav3W2U/Yee07TzD5ty654JRnNNHs3WU3XPXdnhHTVbRn+VCXnjnqSTc3K3uElSXkQs1UohN18JYXn9L392as8zsvekt1eT6q4zbZ3XLc1G8/5xkTg+HmEFFlJZm+y9A33vmmX5mEfes5z2t3viumbhxmzdxLeugJb7VFCw2bph7fTWw3Ky2tNou9S0G0X+BDV13/j7dIf/K4rFh506ufXKwv1i3yFYJ22xg7juMcsSl74LifsPOBZcD4RvZ+bVrZwRlQCATjntVaW3S7WFlZYWRD3xPMcKvjOC6yFLBPeOKTR2kquABAB/cMZBaaYLxcilSJTHKkqgT6oBIJFEk/4MoGflBZWF6VUu7bvzwzM7+4vL5vYX8YYK2joSuRNylQS/uWoxKgoTWziisJLQ2BIYQfYOf26+c20ZaNwajXrnqMlJiuJjMhT7v9ShRprbkhDalKaWUus9Fgaam05XNPe3UQJ51u+ytXX8wsAs5Ytbpz736/WnnG895ZmZjcv3e377GkEkRRZXV1lTHv3X9+YUjhejsLCV+/+rNFVoMJyXJCQDZgOiATMBMQOCFiJmTGm2rUlxZx1ddumtqwtTdI60n8nFOe8ojZOa3yien4Ib+HjuM4zv9vD6kMItChxBx/DcBaYy2MBcd4/wgGYgRDIIbxOOeBg6U2jJHSXDFerWE47DG/QiojlUZClTr1uR4MO7UqVbxY6xEXnCwYAAsCDEF5I6VRijzjqPHCINdFwUUjM2WKdO9ivyztVDOqhPHZZ5939stfmRuYAp+45GvTUapFcNeyZ/oT5LdCmhOoe8zWoomBFlYaDgasWqL/uOHje6SOLL/nh3d+6pPX1Cq1/Wl+yZU3NKbmkGuPtID1rXr2U06+6rpv7S66M3Ob77xz59zm49e2l7XpitJAWfpylGWquuG45aEuvJbWxIvikcdsHQ3755xz6ikvOJU4vnr19f+ZFx7pgWpcfPkPONvMbMFMABtyW+GmLm3ETIUhBMB0lXRMq7uv/+b1Jeq793Y3Ts1de9mraySp2OPxZKjrESJ3YdZxHOeITVkLWOLEDOFAmzwCWYCsvV+rc9hxGh9IWNiDzVwJ0uqQC2MtcRZFiCqRVLrUmcc111JEwLCoVUPPh9aaExu3njvUDlYAwnBhiCwI0NCFkqHXMPAUoMC++c1vTsVP6Ld3cH+Rh2y9wMtf/oE4mB6s3dbyu2VZLg0mvNrT0iHCel0rpgoNVRg9EGEReiwVfRW0ViC/cMU1n//SN+vGH+xcmp09esha1t+8vLvYUCPAktVlOvql4+b33P69mcc+ql3Q9354ey8PWK1S6v07dyxtPm7W9lcpnDf1Tf9wy2LqT6lSHtWonnjU1kq12je48urv/83fXnLC0Uet7tnJDVJVmZ49ac+atqEhkDEABCMOYwg0/mOFGcYteXn6hc/9W+E35o/75f7eXc966pvv+s57oQaBELvbe+Znj6l4Lmcdx3F+Hj34aCOZA2nHAFhzv1Q9MIpsAWNgDKwZHzDuoa5gDSys1ZFPBGR5KZVZ6UNqYzgJzw/80BhoNRJc7951NxkYVTI2zmnQgW0WEQChDHzl+8rzLELE3IZkw3IIprwKoiisESuDuPjSVy/U1p738v9eqvrScgGq9EdS+NGGmVk/sIP+qlZZJBCGnPkSYgiRalKpEEMdBvA+9fkbo+S41X5+9EnbRmydV/XTn/M4v7mZmCiKQjAvCaq6UI95xLZBe3ltud+cmF8bKOVVnvjEk084bjYfDm/42oc5zM7FwcVX/scQftkfCJlPNmvdVP/dJV/9whVX1Scmb7n9ZoVRvUVBnH7sY2dVKkPLU8OUJoBriNywoWEZxuuZWGH4oFKNtZY8DBcXFyvVxvTUPCNWFlZptW3rUUHoItZxHOfIrWUBBuIgDQMysMQOtoizFtZAAdbAGMWZ4dwywQ6EMVlYzaGtlVlW1Cqthb552fm/m5spHTBFBHBtfZv3wlA/6qRHyhKNKIQpQOxQXxxYhBK+NL6ygpNvQdaQsmWZk0m4wI69Q5tXJxtznf7tWYbLv/SFQjKthQjFeec96w0v/+VSY32EF19wxfR8BFb0C1kJPB5Ia1PylGImpDiz4TOe+UeVyonr+9Y3zUx/+lN/qmxhKfj4FdtNmumQFAiMcZYwRZ/82zecct67qpXJm28d9ktRazaOPzZaWu60mmEBBIxYtXXn/m6/TOY2zfntO7ORsl5YWM+IsNR6YkPr1eeddtYZTyeOnMPwXQYVzUtFMEwbb6hhyI4MDIEsTy2G68PBzIbJldGAKVlkem1QfPDia9/62mcUujfqtStRy/Pd9k+O4zhHaC0LAJZgGCxZ3G+Q+MCVWmmgjFJGKiOVKQEF0iAFkmCqyLpEOvRFp9MNYsGCRHNfkRiVelQazcLAU1aN/uo9b48D2Ps2WCDc/6lsTlSAlGXIytyLIkOAj/YAb3zzW206vbhrVK9MhiF4GPt+RQSepuErX/7L+wdtRqZVQ5nK5IwAABJLSURBVLe3e25TLS06YeANyqKfdaXNeSA83w/BTDrcUjva60eTrPHS5z2rhnakd3EU1N9zdJMbYjwMU6X7o9LAJhUIbrTiP7hpd2Viw1J/4HNbrUQBo9EAsaC1zlAHSX1mKltb+tzFH/K90PNx6Re/sdwdiErlsi/95bNPf7rng3GUQCb3aZ4Z0pqkZkazQvNc88LAGljLpOWjlLPucPWqS96yccJ6KOvTm6/6p5v6qBW2kURVj1y3AMdxnCM2ZRlQ5mXgCzka2OHA971qtSosKWmtUs8/49yiHPmRYB5TRhaykLoAjNVSlhnI+KGHItUW9Ubr2uu+0+lnmgdSMEXEw4rmYTFYn27GkY8yLzkno9TBljwHArYgKE8iYikKBdgwWZcFKolO8Omrr1xMBzOVY/SQn/OCJ0YMvc6oUWv2esvSrFrADzucDVf6aM7V79p+qyEDIPKDRnNaGUoLjIalKsw9P1xQ7YGXZltbzQvO/jWOUV1Yky42PMuHexkTxsIXUZxM5qWRGmHINs5vWVjo9NI8blRUPojjUBajegBko0arKY3trSwy5NUQ1pZrI1jhbznmxF37liwQB1BAJosXnHV+tVYz3Bo/CuCVUifVChPWEgy4AmPCN2S8ZvOSS/+sFuGLF78+YOlie7hvFN07gBVVlWnhGt85juMcuSmbp/mfvvP3OysLjcmJsFnXRVEUhR8Erdbk+z/4qa9d+wUFkhZpnkVJQpwL7vVHA+KeF4RlWcii1IY8EQ8z7FsaenFLM08a68UJGPFSb5yuPe3Jj52uIg58wBp7sJY9OP2pU6IMowELUr+2M8WSZdpr7Rri3Dd94LNf+zaf2br3ntvmpyNdaFlg64aZXTt2TE02PWFW03LKm860Ofvs17fbq81mvVGfHJUY5VheGSbJzNTEtryv07K2d2l138qeapMK2S0VOOZ7RaUVb736quvS0ZqWRRSF3TRTQFz14wi/9qsn99barVprem5qvbcEY63VXhjFHE994klGpqroTU2GtUBVIljuxQmI85tvvb1an2ynGEkogCiAapVpVSuMOp3VAeJ4csf2/VoRZ5HSkCVMyXvtwcriwkyMKjAfAeXapqOPHaB6/hv/em2k65UqpNth0XEc54hN2UolzFM5MT3V77cZM1qXeb8vS9tpD2Rh11ZxzXVfL7URYZQZbYQnIaKkNZCyk+YSnoibiie9nFGAq6/79v7VQa6tH4WQeToa8tDPe6uTNdFulwxGpiPheePVuZbGk6Dgx+gWQWob0t/4239y6bPOestTzn7Lqef+wb1rvK2bS0XymEdzLW993asf1wqwf8+OWlxRmcoHMpQ6V9VvXPWf1bA6NzW9urjUXR+FAsJipjlvJb/z1j1fvube3/j9ixakrmydXsPKDff+4NJrb9g+YCk2PvYZr+vZeh9EKiUqS2kHOfojtd7B/JThRlGvN92KjF4//5zTiFkyFHFMVsLpRtiKsbb31le86PGDXsGhpUJeDB7zmMcYzV//mx/mDEbiuc9+c8y3lMNWElYrSWO6ikG7Ww0aFb9aD1oJB0qErHr0xqPr83O7lwtmupDpBec9+wc3fsevT7YztLsKEhS4tneO4zg/px5CT558YA2TZRp6UdpZiyc3aoli1AuDCIa/9jVvfvoLHi81E1x0B8OJen2pt9aqNhSiKA4ADIwxIuxnxVnnvG1dJsc/5pd2tgeD1eWJ2dn1W2+Lt2ytePj1c0+l1HCjijwXnk9C2INrc4kMgRsd91PPp9quPd2Ibym04n49LSuSvLRMVzvX/vNXrvN4tt7dOVUPq74/lNSIp19x3l/MJX5vfX2t1y/6wcaZjUlpyz7iCHfeetvEtsdv3TjPisF37t1z9FPssGJ7w/XHPPNJF37qWx//+xuVtFsf9aJb7r595ug5vbgW2HyyHkdAnlKriX5vvRFRENbuvOlfW1XWjDgBpTKMYeMkW91zF6qtEzfXuVKTE0Gns1ZrTl5w3vP+6uPfSKqz3dXs9FP/4JgNs1V/SpeVCPFw7U6TMwHU/TpTRg5HA9WRGWYrEBL7l3c3N4hjZoIa+mSzWiif/vQn/PtdO7npff/Gm578/CeYNGO1yH2UHcdxjshaVsu8Uo127rrX4yxpNmVRFKOR74dxXINl3/qn689/xStOfsJTmeCFEmuDslmfVCS4F3Rz3VcoGcsZPvvVb9+xP+PhzL27lrWluJHI/urkXI2NVvZuv1OmuhowXRZJo05EGK8OIliCJZQjxLacioPZatP0y4Qli9uXAuuv7l2arjcqvv97bzhzMsxiNqxG9uXnvjDrd0adtUggEZU9d7brXvPb//DpE7ZMe7pvs3bCQCXuueViH50dd95AsludnF0a6Msuf1u1xTrDBQmjEIlw4rvXf++Vv/7M1fV9FUqL/mq312OAkoWWvaPnGma4mq3tOX5ThZV7VdkDAObpEmo0OH5ja8LPbWdHhG63P5xq1nrdFU8X082wFlGr6k3UwmFnOe2vfP6zvzlZD2aa3j9d87V0DZ7Mm5FtBGqu7tcFhEbZXZ6fCOTS/gbAbKr16PTTn3rLjf9Q5f1mUH7gfX8FAvNd5zvHcZwjNmWTWqxkFgReUWaj9WVVligLT/hrK+0gqMnSvu8v33/SSU869fmvnJ5IOBdrowPXHY3gQmBvH494xhs/eeUPjnrs01LRbMxsKYrCJ60GKyduqDcwuuUH3xQWAQcjC4siy4ADO+WPU3Za6M3JOuvezrp3J8Viki+dfFSjYdeOnbYvPGXDP37ht855wZlZOuSapoIW8vyb33jf5s1xWe4eDXee9NgtLz7zlEaIF572aFsuhqz7qvPPC7nWBS44/+RHHVcpR/cE+d4TJ2xc4nUvfsbSbd8+qiUrak9U7Lz9P98hOndN00qghp4e/OCG61WhaxVe9+zzTn3ixmYwGeh87d6ZOG2EfmGksjYMUQuT9f1383zVK9ema2GzVsnLdK4RveaVL/zUR/8nN/2stzft7Rh07rzxux+Kfaws3jBq35V1d7QSeKY/19Cjzl0htZkE5ZisFDG1T5yoL+7aF0Csr682Y3r2rz7y2BlW0SsbJsKllXX4br2s4zjOzyk6sJ3TTzJUpeV+9b3v/8QfvPXd9bljGbzOehdlniSh1ba+tXbD975+wQVvXl5bOf8V5/7ma140yGA5Qg+79+O3/+yDP9rbDb0ZrRINv+A6jFS6cPuxW6fCQecFT3v87731hYNuMRFSxBWMlMqKuK6IDMBgCFZgVyonlVfvS4DBV6gH6Ldl3PJGwJrNNkjuSz8OLETel37u8YEFCJGRLeZRDgqxpEACQSmnfVVmAxk114yXaTQ4EotRWtSqQamML9goLWuxP8owLhEFh9ToDAaVUDbDVilHxlspddTpz3oBEMNC1dNFHs1w+D4wKqwOKdWocORZP4lqHCNe5iN/oq0xlJgM4cMkkKMy9/z6UENz3QJPYPICecAk0FlbO7qRcC7WczYiPm/AI6RqFzye2SlLYTtD7KPOrR7mjSSCW8vjOI5zpKasbg9TlVSn3/6OD3z84i8OO9JQbK0VBlaXge+lfrqw9P3+0LzilW/0o3CYjkqp642JTndw7HHHf/37d4pNjwnZBBfN/qAQESm9um3GX7vnB7OQ3/3GRdXK3HC42N63f36yxjwCCcsCSWSB8SJdIa9Tdgv3H93X8DiYHhTdTq023R72w2ZYYORnc6GBEJBS2sQbEjoaIVfM7m9R01NhYbzMp67GHJeRXkvzPk8m1+F5qBDkpBmZXEOCRTFkjhDI24h8MG5zS37cLybCCByZkUJ4Mte7BZ9Ii2nmIzUQPGsh7RVB5Fc8C6mgffQzySlthFEJ3xSdKrd9NAtBBaCBWPVC0fHhDyzXVCfIilWxtprCHoTiLEaRmDTvD6i2qWBevQ9FOSqdkmxum6CIAB9GqlFFVK2ynnAx6ziOc2SmrMoz4h4XQmtbqU57QTWMJ1aXurPzx3Y7o1LB5708S//x3697xGOPfv5ZrynAShtMbdi2a+86WBjVto3yiHusP+j4vp1sRoO1Xb5uv+78p7/2lad/6K8/9I63vH78RNZaYwznXIjD5mRZyMO+tPYB/2V02IVJOnyXhh//Acf3ENGBa8D2v7rg9Cc/o9baWkuH+6nObw7vIPuAh/8MJ3Qcx3H+/3jw67IiCNJ0BGAwTLvd1SzLtNYTMzNL+3YZ2Gq1mlSaGzZvfd6zXphEuPJLF09NTnAyskh9zyQJL0ZLUTCAXomD1GODfntnHJa/8aqXvPTc05nF6tKSMcYYcyAvGSMie7jx1vn33YiIaHzkQwmYQ+cZB9J4n+QHTc2f4GfI4EOveexnPoMLVMdxnF+0lM2yNKnEnXa7Uol9H2eeeXp7ZV9nfWXbccfClL3+erfTW9i9p9qcanhHMcJHP/ye33vrK++960fNugh4Uaa7E77g6T0hLU7VRs1k9I2r3nnqM09uhjhh27bNs/VxrTYu+MbZ+b97kffdCPzQjZFg9OCLkR5QvP7krKIH8zNk5DhcXUY6juM83Dz4iHGRD/0gJGJKmdW13ucuvexdf3ERiaS31vfjiTiuxFF1bX1V62HQSrQc3rb7Fi+Ex9AtkAS48ANf/I/vffvUU5/72lc+f3UEnyNgqHJsm5kqR+2012YsOTSmKoT48Rwisj+eW7jfoDERf9Ba9v4ZaYz5yWn3k7/7044w3/8FjE/+057hASPGP14Nu/B2HMc5UlNWq5xxrrRSyoZh3B/oJz7paffcvYv71Xptcm2lA5uEic94kfbXRM23kXjSrzzpC1+62Br0UpBKZxpxqWwgaCStUvS37333hR/8QAS15947a7FHfkNrrbUe58ePl7PW6h+vNe+fsoyJB60mD6Xdfz1Ef9pI+/Hn/WnPMP7lHMI5dynrOI5zRHjwEeOiyI3RWZb5vmdhPZ/+88ZvP/+M02Q2zPJ+EFNSqUgpyWDTscepUun19g++e8PGyqatsyec96Lz5hsxFdZX+ptfv37z5KbHHnviRe/7aAz/D9/6B436NOlwPKDKOT+Urw99hPb+Q8EP8fj7l5X3j+2HPib8oMf/n757KG5/6j+F/m8PYjuO4zg/L7UsIEfDYVKpZFnOhEfkc8Ha7fKRjzh5mJZlqWAmGbfKZNbKpBFt3br5rrvvUIM+VevWsgC66LeTSn3j1q3b77mXmIgCvmfn3UkAYQGyNnxg+fhQcu7+ReeDTio+dMB46PXQiOv/trT9GWrZn/z6H/Ddccz/l94zF6uO4zhHiIfUxT1KYgCeLzgXxtp2p99q1u66+5a5uc2cQL7yfS9NbZTEw/X2baurfpxE1VljbKVSz/v9RrOR5tldt+6o1VpB6L3+v51Xq6IYwRI4g9H6Z555+1NX7g9tgvH/5T9kfmzhzU9b0bpYdRzH+UWuZe+rwwBjwchb7/SIwiQOWq15pavEUBbFxk2b1paXK7VGrzfaOL9l5/Z7jz/2MTu23yVAYTXwPL/bW9+7/47ABycIAU+As4cY9I7jOI7zi5myCrjvGKmUEMH4gm6WGiL27vd+8L3v/UCz0VzatxAnTVhR5loZmmrN9bujSsWzNs/kKMtHK2vb45gzDiIwphhTgBaUuLfBcRzH+YXEHtoxDAe3yvWEMEZ2um0ARTkMQ7zjf/x2v7fznBefvmXrJqMLwTHRqEfcy4bDwgyZUO3Bns9f/hFpdgWxTVVqeUFeCj6yNNQ0dO+B4ziO83CuZQFYQI8r2izL/CCApTyXURj3+yNpTatVA5Bn8Dh++P2dpzz9Odbws896yec++2fLXducoaJUIGKkAsGGedvzwZklGEAH2OTeBsdxHOfhnLIADGAAa4wpysITvpJaSZMkVcutNdTpdCZaTWtBgJQockQRyhJWFF7oSVPCKEbWmFLpUngkOCPAwISYdW+D4ziO8zBN2fG3CQA0YACURSGlTCr1Ii8Y8dLIOEq01p1OL44TITwieB5TygjBtNW5zUPmGajRYFirVq0xjBhA1kJr7XvuuqzjOI7jUhYW0Fk6iuJYa825sJYIXBsJQBvjed643tWmlKoMfS8rR+CBx+PhaNhIalobwfwDZ7KAhbUg78Fe44MW226di+M4jvOLkbLjO4wxsNDaQhvyhBDCGA2yFkaq3BNEpBSUsoVAzVIkILI0Db1IcHHfnOVxOvouZR3HcZyHa8o6juM4jvOzYe5X4DiO4zguZR3HcRzHpazjOI7jOC5lHcdxHOf/qf8F3uIxBUdeFy8AAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">26</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">zmniejszenie <span class="_ _16"> </span>zasobów <span class="_ _16"> </span>ucieleśniając<span class="_ _1"></span>ych <span class="_ _16"> </span>korzy<span class="_ _1"></span>ści <span class="_ _15"> </span>ek<span class="_ _1"></span>onomiczne <span class="_ _16"> </span>Spółki <span class="_ _16"> </span>oraz <span class="_ _16"> </span>można <span class="_ _16"> </span>dokonać <span class="_ _16"> </span>wiarygodn<span class="_ _1"></span>ego </div><div class="t m0 x1 h7 y222 ff2 fs3 fca sc0 ls0 ws0">oszacowania k<span class="_ _1"></span>woty zobowiązania. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y34d ff3 fs3 fca sc0 ls0 ws0">W <span class="_ _2a"> </span>p<span class="_ _1"></span>rzypadku <span class="_ _15"> </span>rezerw <span class="_ _15"> </span>n<span class="_ _1"></span>a <span class="_ _2a"> </span>niewyko<span class="_ _1"></span>rzystane <span class="_ _15"> </span>urlopy<span class="_ _1"></span>, <span class="_ _15"> </span><span class="ff2">ustalane <span class="_ _15"> </span>są <span class="_ _15"> </span>n<span class="_ _1"></span>a <span class="_ _2a"> </span>p<span class="_ _1"></span>odstawie <span class="_ _15"> </span>ilości <span class="_ _15"> </span>niewykorzy<span class="_ _1"></span>stanych <span class="_ _15"> </span>dni </span></div><div class="t m0 x1 h11 y24d ff2 fs3 fca sc0 ls0 ws0">urlopowych <span class="_ _15"> </span>n<span class="_ _1"></span>a <span class="_ _15"> </span>dany <span class="_ _15"> </span>d<span class="_ _1"></span>zień <span class="_ _15"> </span>oraz <span class="_ _15"> </span>przeciętn<span class="_ _1"></span>ego <span class="_ _15"> </span>wynagr<span class="_ _1"></span>odzenia <span class="_ _15"> </span>pracownik<span class="_ _1"></span>a <span class="_ _15"> </span>przypadającego <span class="_ _15"> </span>n<span class="_ _1"></span>a <span class="_ _15"> </span>jeden <span class="_ _15"> </span>dzień<span class="_ _1"></span>, </div><div class="t m0 x1 h7 y24e ff2 fs3 fca sc0 ls0 ws0">powiększon<span class="_ _1"></span>ego o składki na ubez<span class="_ _1"></span>pieczenia spo<span class="_ _1"></span>łeczne pracodawcy. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y377 ff2 fs3 fca sc0 ls0 ws0">Wysokość <span class="_ _a"></span>utworzonych<span class="_ _1"></span> <span class="_ _4"></span>rezerw <span class="_ _4"></span>jest <span class="_ _a"></span>weryfik<span class="_ _1"></span>owana <span class="_ _a"></span>i <span class="_ _4"></span>aktualizowana <span class="_ _a"></span>na <span class="_ _4"></span>k<span class="_ _1"></span>oniec <span class="_ _4"></span>o<span class="_ _1"></span>kresu <span class="_ _4"></span>sprawozdawc<span class="_ _1"></span>zego, <span class="_ _a"></span>w <span class="_ _4"></span>celu </div><div class="t m0 x1 h7 y378 ff2 fs3 fca sc0 ls0 ws0">skorygowania szacu<span class="_ _1"></span>nków do zgod<span class="_ _1"></span>nych ze stanem<span class="_ _1"></span> wiedzy Spółki na ten<span class="_ _1"></span> dzień.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y9a ff2 fs3 fca sc0 ls0 ws0">W sprawozdaniu<span class="_ _1"></span> finansowym rezerwy<span class="_ _1"></span> są prezentowane <span class="_ _1"></span>odpowiednio jako d<span class="_ _1"></span>ługo<span class="_ _1"></span><span class="ff3">- <span class="_ _1"></span></span>i krótkoterminowe.<span class="ff3"> </span></div><div class="t m0 x1 h7 y379 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y37a ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania<span class="_ _0"></span><span class="ff4"> </span></div><div class="t m0 x1 h11 y37b ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia  stanowią  obecny, <span class="_ _2a"> </span>wynikający  ze  zdarzeń<span class="_ _1"></span>  przeszłych  obowiąz<span class="_ _1"></span>ek  Spółki,  którego  wypełn<span class="_ _1"></span>ienie </div><div class="t m0 x1 h7 y37c ff2 fs3 fca sc0 ls0 ws0">spowoduje <span class="_ _1"></span>wypływ ze Spółki środk<span class="_ _1"></span>ów z<span class="_ _1"></span><span class="ff3">a</span>wierający<span class="_ _1"></span>ch w sobie korzyści ekon<span class="_ _1"></span>omiczne.<span class="ff3"> </span></div><div class="t m0 x1 h11 y37d ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _11"></span>długoterminowe <span class="_ _11"></span>obejmują <span class="_ _11"></span>zobo<span class="_ _1"></span>wiązania, <span class="_ _11"></span>których<span class="_ _1"></span> <span class="_ _11"></span>termin <span class="_ _11"></span>wymagalności, <span class="_ _11"></span>licząc <span class="_ _11"></span>od<span class="_ _1"></span> <span class="_ _11"></span>końca <span class="_ _11"></span>okresu </div><div class="t m0 x1 h7 y37e ff3 fs3 fca sc0 ls0 ws0">sprawozdawcze<span class="_ _1"></span>go przypada w <span class="_ _1"></span><span class="ff2">okresie dłu<span class="_ _1"></span>ższym niż 12 miesięcy.<span class="_ _1"></span></span> </div><div class="t m0 x1 h11 y37f ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _4"></span>krótko<span class="_ _1"></span>terminowe <span class="_ _4"></span>ob<span class="_ _1"></span>ejmują <span class="_ _a"></span>zobowiązan<span class="_ _1"></span>ia, <span class="_ _4"></span>który<span class="_ _1"></span>ch <span class="_ _a"></span>termin <span class="_ _a"></span>wymagalności, <span class="_ _4"></span>licząc <span class="_ _a"></span>od <span class="_ _a"></span>koń<span class="_ _1"></span>ca <span class="_ _4"></span>o<span class="_ _1"></span>kresu </div><div class="t m0 x1 h7 y380 ff2 fs3 fca sc0 ls0 ws0">sprawozdawcze<span class="_ _1"></span>go przypada w okr<span class="_ _1"></span>esie krótszym niż 12 m<span class="_ _1"></span>iesięcy. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y381 ff2 fs3 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _14"> </span>z <span class="_ _2e"> </span>tytułu <span class="_ _14"> </span>dostaw <span class="_ _14"> </span>i <span class="_ _14"> </span>usług <span class="_ _14"> </span>wykazywane <span class="_ _14"> </span>są <span class="_ _14"> </span>w <span class="_ _2e"> </span>b<span class="_ _1"></span>ilansie <span class="_ _14"> </span>według <span class="_ _14"> </span>zamortyzowanego <span class="_ _14"> </span>kosztu </div><div class="t m0 x1 h7 y382 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">zastosowaniem <span class="_ _e"> </span>metody <span class="_ _10"> </span>efektywnej <span class="_ _10"> </span>sto<span class="_ _1"></span>py <span class="_ _10"> </span>procentowej. <span class="_ _10"> </span>Wycena <span class="_ _e"> </span>krótkoterminowych<span class="_ _1"></span> <span class="_ _11"></span>zo<span class="_ _1"></span>bowiązań<span class="_ _1"></span> <span class="_ _11"></span>o<span class="_ _1"></span>dbywa <span class="_ _10"> </span>się </span></div><div class="t m0 x1 h7 y315 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">wartości wymag<span class="_ _1"></span>ającej zapłaty ze<span class="_ _1"></span></span> <span class="ff2">względu<span class="_ _1"></span> na nieznaczące efekty <span class="_ _1"></span></span>dyskonta.<span class="fc8"> </span></div><div class="t m0 x1 h11 y383 ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _e"> </span>z <span class="_ _e"> </span>tytułu <span class="_ _8"> </span>nadwyżki <span class="_ _e"> </span>VAT <span class="_ _e"> </span>n<span class="_ _1"></span>ależnego <span class="_ _e"> </span>nad <span class="_ _8"> </span>VAT <span class="_ _e"> </span>naliczonym<span class="_ _1"></span> <span class="_ _8"> </span><span class="fc0">do <span class="_ _e"> </span>rozliczenia <span class="_ _e"> </span>w <span class="_ _e"> </span>p<span class="_ _1"></span>rzyszłym <span class="_ _8"> </span>okresie </span></div><div class="t m0 x1 h7 y384 ff3 fs3 fc0 sc0 ls0 ws0">wykazywan<span class="_ _1"></span>y jest w <span class="ff2">pozycji <span class="_ _1"></span>„<span class="fca">Pozostałe zobowiązan<span class="_ _1"></span>ia”.<span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y385 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y386 ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania finans<span class="_ _0"></span>owe<span class="ff4"> </span></div><div class="t m0 x1 h7 y387 ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ie finansowe to każde <span class="_ _1"></span>zobowiązanie będ<span class="_ _1"></span>ące:<span class="ff3"> </span></div><div class="t m0 x15 h7 y388 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">wynikającym <span class="_ _8"> </span>z <span class="_ _e"> </span>umowy <span class="_ _8"> </span>obowiązkiem <span class="_ _e"> </span>wydan<span class="_ _1"></span>ia <span class="_ _8"> </span>środków <span class="_ _e"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _e"> </span>lub<span class="_ _1"></span>  i<span class="_ _0"></span>nnego <span class="_ _8"> </span>składnika <span class="_ _e"> </span>ak<span class="_ _1"></span>tywów </span></span></div><div class="t m0 x36 h11 y389 ff2 fs3 fca sc0 ls0 ws0">finansowych<span class="_ _1"></span> <span class="_ _a"></span>innej <span class="_ _11"></span>jednostce <span class="_ _a"></span>lub<span class="_ _1"></span> <span class="_ _a"></span>wym<span class="_ _1"></span>iany <span class="_ _a"></span>akty<span class="_ _1"></span>wów <span class="_ _a"></span>finansowych<span class="_ _1"></span> <span class="_ _a"></span>lub <span class="_ _a"></span>zo<span class="_ _1"></span>bowiązań <span class="_ _11"></span>finansowych <span class="_ _11"></span>z <span class="_ _a"></span>inną </div><div class="t m0 x36 h7 y2ad ff2 fs3 fca sc0 ls0 ws0">jednostką n<span class="_ _1"></span>a potencjalnie niekorzystny<span class="_ _1"></span>ch warunkach,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y38a ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fca">kontraktem, któr<span class="_ _1"></span>y b<span class="_ _1"></span>ędzie rozliczony<span class="_ _1"></span> lub <span class="_ _1"></span>może<span class="_ _1"></span> być <span class="_ _1"></span>rozliczony <span class="_ _1"></span>we własn<span class="_ _1"></span>ych <span class="_ _1"></span>instrumentach<span class="_ _1"></span> kap<span class="_ _1"></span>itałowych </span></span></div><div class="t m0 x36 h7 y214 ff3 fs3 fca sc0 ls0 ws0">jednostki i <span class="ff2">jest instrumentem niepochodnym, w zamian <span class="_ _0"></span>za który jednostka jest <span class="_ _0"></span>lub może b<span class="_ _0"></span>yć obowiązana </span></div><div class="t m0 x36 h11 y7c ff2 fs3 fca sc0 ls0 ws0">wydać zmienną liczbę własnych <span class="_ _0"></span>instrumentów kapitałowych lub instrumentem pochodnym, <span class="_ _0"></span>który będzie </div><div class="t m0 x36 h11 y38b ff2 fs3 fca sc0 ls0 ws0">rozliczony<span class="_ _1"></span>  lub  może <span class="_ _2a"> </span>być  rozliczony  w <span class="_ _2a"> </span>inny  spo<span class="_ _1"></span>sób  niż  prze<span class="_ _1"></span>z  wymianę <span class="_ _2a"> </span>ustalonej  kwoty<span class="_ _1"></span>  środkó<span class="_ _1"></span>w </div><div class="t m0 x36 h7 y38c ff2 fs3 fca sc0 ls0 ws0">pieniężnych  lub <span class="_ _8"> </span>innego <span class="_ _8"> </span>składnika  a<span class="_ _0"></span>ktywów <span class="_ _8"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _8"> </span>na<span class="_ _1"></span><span class="ff3"> </span>u<span class="_ _1"></span>staloną <span class="_ _8"> </span>liczbę  własnych <span class="_ _8"> </span>instrumentów </div><div class="t m0 x36 h7 y38d ff2 fs3 fca sc0 ls0 ws0">kapitałowych <span class="_ _11"></span>jednostki. <span class="_ _a"></span>W <span class="_ _11"></span>tym <span class="_ _11"></span><span class="ff3">celu <span class="_ _a"></span>prawa <span class="_ _11"></span>poboru, <span class="_ _a"></span>opcje <span class="_ _11"></span>i </span>war<span class="_ _1"></span>ranty, <span class="_ _a"></span>umożliwiając<span class="_ _1"></span>e <span class="_ _a"></span>nabycie <span class="_ _11"></span>ustalonej </div><div class="t m0 x36 h7 y38e ff2 fs3 fca sc0 ls0 ws0">liczby własnych <span class="_ _0"></span>instrumentó<span class="_ _1"></span>w <span class="_ _0"></span>kapitałowych jednostki w <span class="_ _0"></span>zamian <span class="_ _0"></span>za<span class="_ _1"></span><span class="ff3"> </span>ustaloną kwotę <span class="_ _0"></span>środków pieniężnych </div><div class="t m0 x36 h7 y38f ff2 fs3 fca sc0 ls0 ws0">w <span class="_ _10"> </span>do<span class="_ _1"></span>wolnej <span class="_ _e"> </span>walucie, <span class="_ _e"> </span>stanowią <span class="_ _10"> </span>instru<span class="_ _1"></span>menty <span class="_ _e"> </span>kapitałowe, <span class="_ _e"> </span>jeżeli <span class="_ _10"> </span>jedn<span class="_ _1"></span>ostka <span class="_ _e"> </span>oferuje <span class="_ _e"> </span>prawa <span class="_ _10"> </span>pobo<span class="_ _4"></span><span class="ff3">ru, <span class="_ _e"></span>opcje </span></div><div class="t m0 x36 h7 y390 ff3 fs3 fca sc0 ls0 ws0">i <span class="ff2">warranty <span class="_ _1"></span>pro rata <span class="_ _1"></span>wszystkim <span class="_ _1"></span>aktualny<span class="_ _1"></span>m właścicielo<span class="_ _1"></span>m tej <span class="_ _1"></span>samej kateg<span class="_ _1"></span>orii niepo<span class="_ _1"></span>chodnych <span class="_ _1"></span>instrumentów </span></div><div class="t m0 x36 h7 y391 ff2 fs3 fca sc0 ls0 ws0">kapitałowych<span class="_ _1"></span> tej jednostki, w tym ró<span class="_ _1"></span>wnież celu do<span class="_ _1"></span><span class="ff3"> </span>własn<span class="_ _1"></span>ych instrumentów kapitałowy<span class="_ _1"></span>ch jednostki.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y392 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y393 ff2 fs3 fca sc0 ls0 ws0">Na <span class="_ _5"></span>dzień <span class="_ _0"></span>nabycia <span class="_ _0"></span>Spółka <span class="_ _5"></span>wycenia <span class="_ _0"></span>zobowiązania <span class="_ _0"></span>finansowe <span class="_ _5"></span>w <span class="_ _5"></span>war<span class="_ _1"></span>tości <span class="_ _5"></span>god<span class="_ _1"></span>ziwej, <span class="_ _5"></span>czy<span class="_ _1"></span>li <span class="_ _5"></span>najczęściej <span class="_ _0"></span>według <span class="_ _5"></span>warto<span class="_ _1"></span>ści </div><div class="t m0 x1 h11 y394 ff2 fs3 fca sc0 ls0 ws0">godziwej  otrzymanej <span class="_ _8"> </span>kwoty.  Koszty <span class="_ _8"> </span>transakcji <span class="_ _8"> </span>Spółka  włącza  do <span class="_ _8"> </span>wartości <span class="_ _8"> </span>początko<span class="_ _1"></span>wej <span class="_ _8"> </span>wyceny  wszystkich </div><div class="t m0 x1 h7 y395 ff2 fs3 fca sc0 ls0 ws0">zobowiązań<span class="_ _1"></span> finansowych, poza kateg<span class="_ _1"></span>orią zobowi<span class="_ _1"></span>ązań<span class="_ _1"></span> wycenianych w war<span class="_ _1"></span>tości godziwej poprzez <span class="_ _1"></span>wynik.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y303 ff2 fs3 fca sc0 ls0 ws0">Po <span class="_ _11"></span>pocz<span class="_ _1"></span>ątkowym <span class="_ _11"></span>u<span class="_ _1"></span>jęciu <span class="_ _11"></span>zo<span class="_ _1"></span>bowiązania <span class="_ _11"></span>finanso<span class="_ _1"></span>we <span class="_ _11"></span>wycen<span class="_ _1"></span>iane <span class="_ _11"></span>są <span class="_ _11"></span>w <span class="_ _10"> </span>zamortyzo<span class="_ _1"></span>wanym <span class="_ _10"> </span>koszcie <span class="_ _11"></span>z <span class="_ _11"></span>za<span class="_ _1"></span>stosowaniem </div><div class="t m0 x1 h11 y396 ff2 fs3 fca sc0 ls0 ws0">metody <span class="_ _15"> </span>efektywn<span class="_ _1"></span>ej <span class="_ _15"> </span>stopy <span class="_ _15"> </span>procentowej, <span class="_ _15"> </span>za<span class="_ _1"></span> <span class="_ _15"> </span>wyjątkiem <span class="_ _15"> </span>zobowiąz<span class="_ _1"></span>ań <span class="_ _15"> </span>finansowych <span class="_ _15"> </span>p<span class="_ _1"></span>rzeznaczonych <span class="_ _15"> </span>do <span class="_ _15"> </span>obrotu </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi xc y221 w17 h40" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">27</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">(dotyczy <span class="_ _26"> </span>instrumen<span class="_ _1"></span>tów <span class="_ _26"> </span>pochodny<span class="_ _1"></span>ch <span class="_ _16"> </span>b<span class="_ _1"></span>ędących <span class="_ _26"> </span>zobowiązaniami, <span class="_ _26"> </span>k<span class="_ _1"></span>tóre <span class="_ _26"> </span>nie <span class="_ _26"> </span>są <span class="_ _26"> </span>ujmo<span class="_ _1"></span>wane <span class="_ _26"> </span>jako <span class="_ _26"> </span>instrumen<span class="_ _1"></span>ty </div><div class="t m0 x1 h11 y222 ff2 fs3 fca sc0 ls0 ws0">zabezpieczające)<span class="_ _1"></span> lub <span class="_ _0"></span>wyznaczonych jako <span class="_ _0"></span>wycenianych<span class="_ _1"></span> w <span class="_ _0"></span>wartości <span class="_ _0"></span>godziwej przez wynik <span class="_ _0"></span>finansowy. Do <span class="_ _0"></span>kategorii </div><div class="t m0 x1 h11 y223 ff2 fs3 fca sc0 ls0 ws0">zobowiązań<span class="_ _1"></span> <span class="_ _1"></span>finan<span class="_ _1"></span>sowych <span class="_ _4"></span>wycenianych <span class="_ _4"></span>w <span class="_ _4"></span>wartości <span class="_ _1"></span>g<span class="_ _1"></span>odziw<span class="_ _1"></span>ej <span class="_ _4"></span>przez <span class="_ _4"></span>wynik <span class="_ _4"></span>finansowy <span class="_ _4"></span>Spółka <span class="_ _4"></span>zalicza <span class="_ _1"></span>in<span class="_ _1"></span>strumenty </div><div class="t m0 x1 h7 y224 ff2 fs3 fca sc0 ls0 ws0">pochodne <span class="_ _26"> </span>in<span class="_ _1"></span>ne <span class="_ _26"> </span>niż <span class="_ _26"> </span>instrumenty <span class="_ _26"> </span>za<span class="_ _1"></span>bezpieczające. <span class="_ _26"> </span>Kr<span class="_ _1"></span>ótkoterminowe <span class="_ _26"> </span>zo<span class="_ _1"></span>bowiązan<span class="_ _1"></span>ia <span class="_ _26"> </span>z <span class="_ _16"> </span>tytu<span class="_ _1"></span>łu <span class="_ _26"> </span>dostaw <span class="_ _26"> </span>i<span class="_ _4"></span><span class="ff3"> </span>usług </div><div class="t m0 x1 h7 y225 ff2 fs3 fca sc0 ls0 ws0">wyceniane są w <span class="_ _1"></span>wartości wymagającej za<span class="_ _1"></span>płaty ze wzg<span class="_ _1"></span>lędu na nieznaczące <span class="_ _1"></span>efekty dyskonta.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y295 ff2 fs3 fca sc0 ls0 ws0">Zyski i straty z wyceny zobowiązań finansowych ujmowane są w <span class="_ _0"></span>wyniku finan<span class="_ _1"></span>sowym w działalności finansowej. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h2b y378 ff4 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y18c ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania z tytu<span class="_ _0"></span>łu programu mo<span class="_ _0"></span>tywacyjnego<span class="ff4"> </span></div><div class="t m0 x1 h7 y397 ff2 fs3 fca sc0 ls0 ws0">Grupa,  kt<span class="_ _0"></span>órej <span class="_ _8"> </span>jednostką <span class="_ _8"> </span>dominującą <span class="_ _8"> </span>jest <span class="_ _e"> </span>Data<span class="_ _1"></span>Walk <span class="_ _8"> </span>S.A<span class="ff3">.,  realizuje <span class="_ _8"> </span>program <span class="_ _8"> </span>motywacyjny <span class="_ _8"> </span>z <span class="_ _8"> </span>wykorzystaniem </span></div><div class="t m0 x1 h7 y398 ff2 fs3 fca sc0 ls0 ws0">transakcji  płatn<span class="_ _1"></span>ości  w  formie  akcji <span class="_ _2a"> </span>rozliczanych  w<span class="_ _1"></span><span class="ff3"> </span>środkach<span class="_ _1"></span>  pieniężnych<span class="_ _1"></span>.  Program  jest  oparty  o  poch<span class="_ _1"></span>odne </div><div class="t m0 x1 h11 y399 ff2 fs3 fca sc0 ls0 ws0">instrumenty  finansowe,  uprawniające  do  uzyskania  zapłaty  kwoty  pieniężnej  w  wysokości  i  na  wa<span class="_ _0"></span>runkach </div><div class="t m0 x1 h7 y39a ff2 fs3 fca sc0 ls0 ws0">określonych w<span class="ff3"> <span class="_ _5"></span>Regulaminie or<span class="_ _0"></span>az <span class="_ _0"></span>w <span class="_ _5"></span>Umo<span class="_ _1"></span>wie <span class="_ _0"></span>o <span class="ff2">Uczestnictwo <span class="_ _0"></span>(tzw. <span class="_ _0"></span>Restricted <span class="_ _5"></span>Stock<span class="_ _1"></span> <span class="_ _0"></span>Units, <span class="_ _5"></span>d<span class="_ _1"></span>alej <span class="_ _0"></span>„Jednostki <span class="_ _0"></span>RSU”). </span></span></div><div class="t m0 x1 h7 y39b ff3 fs3 fca sc0 ls0 ws0">Program ten<span class="_ _1"></span> jest ujmowany w<span class="_ _1"></span> skonsolido<span class="_ _1"></span>wanym sprawozd<span class="_ _1"></span>aniu finansowym zg<span class="_ _1"></span>odnie z MSSF 2<span class="_ _1"></span> oraz<span class="_ _1"></span> pkt 69 <span class="_ _1"></span>lit. d) </div><div class="t m0 x1 h7 y39c ff2 fs3 fca sc0 ls0 ws0">MSR 1, <span class="_ _0"></span>zgodnie z <span class="_ _0"></span>którym jednostka<span class="ff3"> </span>klasyfikuje zobowiązanie z <span class="_ _0"></span>tytułu Programu jako <span class="_ _0"></span>krótkoterminowe, kiedy nie<span class="ff3"> </span></div><div class="t m0 x1 h7 y39d ff2 fs3 fca sc0 ls0 ws0">posiada <span class="_ _4"></span>bezwarunko<span class="_ _1"></span>wego <span class="_ _4"></span>prawa <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _4"></span>odraczania <span class="_ _4"></span>terminu <span class="_ _4"></span>wymagalności <span class="_ _4"></span>zobo<span class="_ _1"></span>wiązania <span class="_ _1"></span>o<span class="_ _4"></span><span class="ff3"> <span class="_ _4"></span></span>co <span class="_ _4"></span>najmniej <span class="_ _4"></span>12 <span class="_ _1"></span>m<span class="_ _1"></span>iesięcy </div><div class="t m0 x1 h7 y39e ff2 fs3 fca sc0 ls0 ws0">od zakończen<span class="_ _1"></span>ia okresu sprawozdawc<span class="_ _1"></span>zego<span class="_ _1"></span><span class="ff3">. </span></div><div class="t m0 x1 h7 y39f ff2 fs3 fca sc0 ls0 ws0">W <span class="_ _29"> </span>celu <span class="_ _29"> </span>wypełnienia <span class="_ _29"> </span>postanowień <span class="_ _29"> </span>MSSF <span class="_ _29"> </span>2 <span class="_ _28"> </span>Spółka<span class="ff3"> <span class="_ _29"> </span></span>w <span class="_ _29"> </span>okresie <span class="_ _29"> </span>nabywania <span class="_ _29"> </span>uprawnień <span class="_ _29"> </span>ujmuje <span class="_ _29"> </span>kwotę <span class="_ _29"> </span>dla </div><div class="t m0 x1 h11 y3a0 ff2 fs3 fca sc0 ls0 ws0">otrzymywanych <span class="_ _1"></span>usług, <span class="_ _1"></span>wykorzystując n<span class="_ _1"></span>ajlepsze dostęp<span class="_ _1"></span>ne szacunk<span class="_ _1"></span>i dotyczące <span class="_ _1"></span>liczby instrumentó<span class="_ _1"></span>w kapitałowy<span class="_ _1"></span>ch, </div><div class="t m0 x1 h7 y3a1 ff2 fs3 fca sc0 ls0 ws0">dla <span class="_ _11"></span>któ<span class="_ _1"></span>rych <span class="_ _10"> </span>nastąpi <span class="_ _11"></span>nabycie <span class="_ _10"> </span>uprawnień. <span class="_ _10"> </span>Jednostka <span class="_ _10"> </span>dokonuje, <span class="_ _11"></span>jeśli <span class="_ _11"></span>to <span class="_ _10"> </span>konieczne,<span class="_ _1"></span> <span class="_ _11"></span>kor<span class="_ _1"></span>ekty <span class="_ _11"></span>tych <span class="_ _10"> </span>szacunków,<span class="_ _a"></span><span class="ff3"> <span class="_ _11"></span></span>jeśli </div><div class="t m0 x1 h11 y3a2 ff2 fs3 fca sc0 ls0 ws0">późniejsze <span class="_ _11"></span>info<span class="_ _1"></span>rmacje <span class="_ _11"></span>wskazują, <span class="_ _11"></span>że <span class="_ _11"></span>liczba <span class="_ _11"></span>in<span class="_ _1"></span>strumentów <span class="_ _11"></span>kapitałowy<span class="_ _1"></span>ch, <span class="_ _11"></span>do <span class="_ _11"></span>których <span class="_ _11"></span>nastąpi <span class="_ _11"></span>nab<span class="_ _1"></span>ycie <span class="_ _11"></span>uprawnień, </div><div class="t m0 x1 h7 y3a3 ff2 fs3 fca sc0 ls0 ws0">różni <span class="_ _a"></span>się <span class="_ _4"></span>od <span class="_ _4"></span>wcześn<span class="_ _1"></span>iejszych <span class="_ _a"></span>oszacowań. <span class="_ _a"></span>Na <span class="_ _4"></span>dzień <span class="_ _4"></span>n<span class="_ _1"></span>abycia <span class="_ _4"></span>uprawn<span class="_ _1"></span>ień <span class="_ _4"></span>jednostka <span class="_ _a"></span>koryguje <span class="_ _4"></span>szacu<span class="_ _1"></span>nek <span class="_ _4"></span>d<span class="_ _1"></span>o <span class="_ _11"></span><span class="ff3">poziomu </span></div><div class="t m0 x1 h7 y3a4 ff2 fs3 fca sc0 ls0 ws0">liczby instrum<span class="_ _1"></span>entów kapitałowych, <span class="_ _1"></span>do których ostatecznie zo<span class="_ _1"></span>stały nabyte <span class="_ _1"></span>uprawnienia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y3a5 ff2 fs3 fca sc0 ls0 ws0">Ujmowanie <span class="_ _4"></span>p<span class="_ _1"></span>rogramu <span class="_ _4"></span>mo<span class="_ _1"></span>tywacyjnego <span class="_ _4"></span>wy<span class="_ _1"></span>maga <span class="_ _4"></span>wykonan<span class="_ _1"></span>ia <span class="_ _4"></span>analizy, <span class="_ _4"></span>któr<span class="_ _1"></span>a <span class="_ _4"></span>wiąże <span class="_ _4"></span>się <span class="_ _4"></span>z <span class="_ _4"></span>p<span class="_ _1"></span>rzyjmowan<span class="_ _1"></span>iem <span class="_ _4"></span>pewny<span class="_ _1"></span>ch </div><div class="t m0 x1 h11 yd4 ff2 fs3 fca sc0 ls0 ws0">założeń i stosowaniem pro<span class="_ _1"></span>fesjonalnego osądu, w szczególności w zakresie liczby in<span class="_ _1"></span>strumentów kapitałowych, do </div><div class="t m0 x1 h11 y3a6 ff2 fs3 fca sc0 ls0 ws0">których <span class="_ _a"></span>nastąpi <span class="_ _4"></span>n<span class="_ _1"></span>abycie <span class="_ _a"></span>uprawnień <span class="_ _a"></span>w <span class="_ _4"></span>trak<span class="_ _1"></span>cie <span class="_ _4"></span>o<span class="_ _1"></span>kre<span class="_ _1"></span>su <span class="_ _a"></span>sprawozd<span class="_ _1"></span>awczego <span class="_ _a"></span>jak <span class="_ _a"></span>i <span class="_ _4"></span>wyce<span class="_ _1"></span>ny <span class="_ _a"></span>Jednostki <span class="_ _4"></span>RSU. <span class="_ _a"></span>Na <span class="_ _4"></span>k<span class="_ _1"></span>ażdy </div><div class="t m0 x1 h7 y3a7 ff2 fs3 fca sc0 ls0 ws0">dzień bilanso<span class="_ _1"></span>wy Spółka<span class="ff3"> </span>szacuje ilo<span class="_ _1"></span>ść instrumentó<span class="_ _1"></span>w finansowych, dla który<span class="_ _1"></span>ch nastąpi nabycie uprawnień <span class="_ _1"></span>oraz ich </div><div class="t m0 x1 h7 y3a8 ff2 fs3 fca sc0 ls0 ws0">wartość <span class="_ _29"> </span>godziwą <span class="_ _29"> </span>w <span class="_ _29"> </span>okresie <span class="_ _29"> </span>sprawozdawc<span class="_ _1"></span>zym <span class="_ _29"> </span>celem <span class="_ _29"> </span>ujęcia <span class="_ _29"> </span>w <span class="_ _29"> </span>sprawozdaniu <span class="_ _29"> </span>finansowym <span class="_ _29"> </span>odpo<span class="_ _1"></span>wiedni<span class="_ _4"></span><span class="ff3">ch </span></div><div class="t m0 x1 h7 y3a9 ff2 fs3 fca sc0 ls0 ws0">zobowiązań<span class="_ _1"></span> oraz kosztów Spółki<span class="_ _1"></span><span class="ff3"> </span>wynikający<span class="_ _1"></span>ch z realizacji programu <span class="_ _1"></span>motywacyjnego.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y3aa ff2 fs3 fca sc0 ls0 ws0">Usługi pracownicze otrzymane <span class="_ _0"></span>w <span class="_ _0"></span>formie <span class="_ _0"></span>płatności w <span class="_ _0"></span>formie <span class="_ _0"></span>akcji rozliczanej <span class="_ _0"></span>w środkach <span class="_ _0"></span>pieniężnych wycenia <span class="_ _0"></span>się </div><div class="t m0 x1 h11 yd9 ff2 fs3 fca sc0 ls0 ws0">pośrednio<span class="_ _1"></span> w wartości godziwej zobowiązania. Początkowa wycena zobowiąz<span class="_ _1"></span>ania opiera się na wartości godziwej </div><div class="t m0 x1 h7 y3ab ff2 fs3 fca sc0 ls0 ws0">instrumentów <span class="_ _1"></span>bazowych z dnia przy<span class="_ _1"></span>znania<span class="_ _1"></span><span class="ff3"> </span>oraz pomiaru zakresu, <span class="_ _1"></span>w jakim usług<span class="_ _1"></span>i zostały wyświadczon<span class="_ _1"></span>e.<span class="ff3"> </span></div><div class="t m0 x1 h11 y3ac ff2 fs3 fca sc0 ls0 ws0">Jednostka ustala war<span class="_ _1"></span>tość god<span class="_ _1"></span>ziwą zobowiązania r<span class="_ _1"></span>ozliczanego w środk<span class="_ _1"></span>ach pieniężnych, b<span class="_ _1"></span>iorąc pod uwagę jedynie </div><div class="t m0 x1 h7 y3ad ff2 fs3 fca sc0 ls0 ws0">warunki rynkowe <span class="_ _0"></span>i <span class="_ _0"></span>warunki inne <span class="_ _5"></span>niż warunki nabycia <span class="_ _5"></span>(n<span class="_ _1"></span>on<span class="_ _1"></span><span class="ff3">-</span>vesting <span class="_ _0"></span>condition<span class="_ _1"></span>) <span class="_ _0"></span>co oz<span class="_ _0"></span>nacza, że <span class="_ _5"></span>war<span class="_ _1"></span>unki świadczenia </div><div class="t m0 x1 h11 y3ae ff2 fs3 fca sc0 ls0 ws0">usługi (vesting condition) <span class="_ _0"></span>i wa<span class="_ _0"></span>runki nierynkowe wpływają n<span class="_ _0"></span>a wycenę zobowiązania p<span class="_ _0"></span>oprzez skorygowanie liczby </div><div class="t m0 x1 h11 y3af ff2 fs3 fca sc0 ls0 ws0">praw <span class="_ _4"></span>do <span class="_ _4"></span>otrzymania <span class="_ _4"></span>środków <span class="_ _1"></span>pieniężn<span class="_ _1"></span>ych <span class="_ _4"></span>na <span class="_ _1"></span>po<span class="_ _1"></span>dstawie <span class="_ _4"></span>danych <span class="_ _4"></span>szacunkowych <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _1"></span>wy<span class="_ _1"></span>ników, <span class="_ _4"></span>które <span class="_ _4"></span>mają </div><div class="t m0 x1 h7 y3b0 ff2 fs3 fca sc0 ls0 ws0">zostać spełnion<span class="_ _1"></span>e.<span class="ff3"> </span></div><div class="t m0 x1 h11 y38d ff2 fs3 fca sc0 ls0 ws0">Na <span class="_ _0"></span>każdy dzień <span class="_ _0"></span>sprawozdawczy, <span class="_ _0"></span>a <span class="_ _0"></span>docelowo na <span class="_ _5"></span>d<span class="_ _1"></span>zień rozliczenia, <span class="_ _5"></span>warto<span class="_ _1"></span>ść <span class="_ _0"></span>godziwa ujętego <span class="_ _5"></span>zo<span class="_ _1"></span>bowiązan<span class="_ _1"></span>ia <span class="_ _0"></span>podlega </div><div class="t m0 x1 h11 y33c ff2 fs3 fca sc0 ls0 ws0">ponown<span class="_ _1"></span>ej <span class="_ _5"></span>wy<span class="_ _1"></span>cenie. Po<span class="_ _0"></span>nowna <span class="_ _0"></span>wycena dotyczy <span class="_ _5"></span>rozpozn<span class="_ _1"></span>anej c<span class="_ _0"></span>zęści <span class="_ _0"></span>zobowiązania do <span class="_ _5"></span>dnia nabycia <span class="_ _0"></span>uprawnień. <span class="_ _0"></span>Pełna </div><div class="t m0 x1 h7 y3b1 ff3 fs3 fca sc0 ls0 ws0">kwota podlega po<span class="_ _1"></span>nownej wycenie od dn<span class="_ _1"></span>ia nab<span class="ff2">ycia upr<span class="_ _1"></span>awnień do dnia rozliczen<span class="_ _1"></span>ia. Skumulowany koszt netto oraz </span></div><div class="t m0 x1 h11 y3b2 ff2 fs3 fca sc0 ls0 ws0">kwoty ujęte <span class="_ _5"></span>w rachunku <span class="_ _0"></span>zysków <span class="_ _0"></span>i <span class="_ _0"></span>strat, <span class="_ _0"></span>które ostatecznie <span class="_ _5"></span>zo<span class="_ _1"></span>staną ujęte <span class="_ _5"></span>w związku <span class="_ _0"></span>z <span class="_ _0"></span>transakcją, <span class="_ _0"></span>będą równe <span class="_ _5"></span>k<span class="_ _1"></span>wocie </div><div class="t m0 x1 h7 y3b3 ff2 fs3 fca sc0 ls0 ws0">zapłaconej w <span class="_ _1"></span>celu uregulowania zobo<span class="_ _1"></span>wiązania.<span class="ff3"> </span></div><div class="t m0 x1 h11 y3b4 ff2 fs3 fca sc0 ls0 ws0">Efekty <span class="_ _4"></span>ponownej <span class="_ _4"></span>wyceny <span class="_ _4"></span>w <span class="_ _4"></span>okresie <span class="_ _1"></span>n<span class="_ _1"></span>abywania <span class="_ _4"></span>uprawnień <span class="_ _4"></span>są <span class="_ _1"></span>ujm<span class="_ _1"></span>owane <span class="_ _4"></span>natychmiast <span class="_ _4"></span>w <span class="_ _4"></span>rachunku <span class="_ _4"></span>zysków <span class="_ _4"></span>i <span class="_ _1"></span>strat </div><div class="t m0 x1 h11 y3b5 ff2 fs3 fca sc0 ls0 ws0">(w <span class="_ _1"></span>odpowiedn<span class="_ _1"></span>iej <span class="_ _1"></span>pozycji <span class="_ _1"></span>kosztów) <span class="_ _1"></span>w <span class="_ _1"></span>zakr<span class="_ _1"></span>esie, <span class="_ _1"></span>w <span class="_ _1"></span>jakim <span class="_ _1"></span>do<span class="_ _1"></span>tyczą p<span class="_ _1"></span>rzeszłych <span class="_ _1"></span>u<span class="_ _1"></span>sług, <span class="_ _1"></span>a <span class="_ _1"></span>w <span class="_ _1"></span>zakresie, <span class="_ _1"></span>w <span class="_ _1"></span>jakim <span class="_ _1"></span>do<span class="_ _1"></span>tyczą </div><div class="t m0 x1 h7 y3b6 ff2 fs3 fca sc0 ls0 ws0">przyszłych usług<span class="_ _1"></span> efekt ponownej wy<span class="_ _1"></span>ceny, jest<span class="_ _1"></span><span class="ff3"> </span>rozkład<span class="_ _1"></span>any na pozostały okr<span class="_ _1"></span>es nabywania uprawn<span class="_ _1"></span>ień.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y3b7 ff2 fs3 fca sc0 ls0 ws0">Oznacza <span class="_ _a"></span>to, <span class="_ _a"></span>że<span class="_ _1"></span> <span class="_ _a"></span>w <span class="_ _4"></span>ok<span class="_ _1"></span>resie <span class="_ _a"></span>przeszacowania <span class="_ _a"></span>występu<span class="_ _1"></span>je <span class="_ _a"></span>korekta <span class="_ _a"></span>uzupełn<span class="_ _1"></span>iająca <span class="_ _a"></span>za <span class="_ _a"></span>poprzednie <span class="_ _a"></span>okresy<span class="_ _1"></span>, <span class="_ _4"></span>tak<span class="_ _1"></span> <span class="_ _a"></span>aby <span class="_ _a"></span>ujęte </div><div class="t m0 x1 h7 y3b8 ff2 fs3 fca sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ie na każdy dzień sprawo<span class="_ _1"></span>zdawczy było <span class="_ _1"></span>równe całkowitej wartości g<span class="_ _1"></span>odziwej zobowiązan<span class="_ _1"></span>ia.<span class="_ _1"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">28</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">Wartość godziwa Jednostek <span class="_ _0"></span>RSU <span class="_ _0"></span>na dzień <span class="_ _0"></span>bilansowy jest <span class="_ _0"></span>ustalana <span class="_ _0"></span>w o<span class="_ _0"></span>parciu o <span class="_ _0"></span>cenę <span class="_ _0"></span>rynkową akcji <span class="_ _0"></span>DataWalk S.A. </div><div class="t m0 x1 h7 y222 ff2 fs3 fca sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>założeniami <span class="_ _1"></span>Reg<span class="_ _1"></span>ulaminu <span class="_ _1"></span>wartość <span class="_ _1"></span>jednostki <span class="_ _1"></span>RSU <span class="_ _1"></span>będzie <span class="_ _1"></span>okr<span class="_ _1"></span>eślana <span class="_ _1"></span>w o<span class="_ _1"></span>parciu <span class="_ _1"></span>o cenę <span class="_ _4"></span>akcji <span class="_ _1"></span>z<span class="_ _4"></span><span class="ff3"> Transakcji </span></div><div class="t m0 x1 h11 y223 ff2 fs3 fca sc0 ls0 ws0">Sprzedaży. <span class="_ _4"></span>Przyznan<span class="_ _1"></span>ie <span class="_ _4"></span>jednostek <span class="_ _1"></span>RSU <span class="_ _4"></span>nastąpi <span class="_ _4"></span>bez <span class="_ _4"></span>pono<span class="_ _1"></span>szenia <span class="_ _4"></span>dodatkowych<span class="_ _1"></span> <span class="_ _4"></span>kosztów <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _1"></span>Oso<span class="_ _1"></span>by <span class="_ _4"></span>Uprawnion<span class="_ _1"></span>e. </div><div class="t m0 x1 h11 y224 ff2 fs3 fca sc0 ls0 ws0">Jednostki <span class="_ _0"></span>RSU <span class="_ _5"></span>nie dają <span class="_ _5"></span>prawa <span class="_ _0"></span>do <span class="_ _5"></span>dywid<span class="_ _1"></span>endy <span class="_ _0"></span>w <span class="_ _5"></span>związk<span class="_ _1"></span>u <span class="_ _5"></span>z <span class="_ _0"></span>czym <span class="_ _0"></span>oczekiwana <span class="_ _5"></span>sto<span class="_ _1"></span>pa <span class="_ _5"></span>dy<span class="_ _1"></span>widendy <span class="_ _0"></span>wynosi <span class="_ _5"></span>0<span class="_ _1"></span>. <span class="_ _5"></span>W ramac<span class="_ _0"></span>h </div><div class="t m0 x1 h7 y225 ff3 fs3 fca sc0 ls0 ws0">wyceny <span class="_ _a"></span>jed<span class="_ _1"></span>nostki <span class="_ _a"></span>RSU <span class="_ _a"></span>w <span class="_ _a"></span>Prog<span class="_ _1"></span>ramie <span class="_ _a"></span>nie <span class="_ _11"></span><span class="ff2">występu<span class="_ _1"></span>ją <span class="_ _a"></span>inne <span class="_ _a"></span>warunk<span class="_ _1"></span>i <span class="_ _a"></span>rynkowe. <span class="_ _a"></span>W <span class="_ _a"></span>takiej <span class="_ _a"></span>sy<span class="_ _1"></span>tuacji <span class="_ _a"></span>w<span class="_ _1"></span></span>ycen<span class="_ _1"></span>a <span class="_ _a"></span>jednostki </div><div class="t m0 x1 h11 y226 ff2 fs3 fca sc0 ls0 ws0">RSU <span class="_ _e"> </span>na <span class="_ _8"> </span>dany <span class="_ _8"> </span>dzień <span class="_ _e"> </span>bilansowy <span class="_ _8"> </span>powinna <span class="_ _e"> </span>by<span class="_ _1"></span>ć <span class="_ _e"> </span>równa <span class="_ _8"> </span>wartości <span class="_ _e"> </span>god<span class="_ _1"></span>ziwej <span class="_ _e"> </span>akcji <span class="_ _8"> </span>Spółki <span class="_ _e"> </span>na <span class="_ _8"> </span>ten <span class="_ _e"> </span>dzień. <span class="_ _8"> </span>Natomiast </div><div class="t m0 x1 h7 y227 ff2 fs3 fca sc0 ls0 ws0">całkowity  koszt  programu <span class="_ _8"> </span>powinien  być <span class="_ _8"> </span>ustalany  na <span class="_ _8"> </span>każdy  dzień <span class="_ _8"> </span>bilansowy  z<span class="_ _1"></span><span class="ff3"> </span>uwzg<span class="_ _1"></span>lędnieniem  pozostałych </div><div class="t m0 x1 h7 y344 ff2 fs3 fca sc0 ls0 ws0">czynników nier<span class="_ _1"></span>ynkowych.<span class="ff3"> </span></div><div class="t m0 x1 h7 y229 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y3b9 ff5 fs0 fc0 sc0 ls0 ws0">Zobowiązania poz<span class="_ _0"></span>abilansowe<span class="ff4"> </span></div><div class="t m0 x1 h11 y3ba ff2 fs3 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia  pozabilansowe <span class="_ _2a"> </span>to  przed<span class="_ _1"></span>e  wszystkim  zo<span class="_ _1"></span>bowiązania  war<span class="_ _1"></span>unkowe,<span class="_ _1"></span>  przez  które <span class="_ _2a"> </span>Spółka  r<span class="_ _1"></span>ozumie: </div><div class="t m0 x1 h11 y3bb ff2 fs3 fc0 sc0 ls0 ws0">możliwy <span class="_ _e"> </span>o<span class="_ _1"></span>bowiązek, <span class="_ _e"> </span>k<span class="_ _1"></span>tóry <span class="_ _e"> </span>powstanie <span class="_ _e"> </span>n<span class="_ _1"></span>a <span class="_ _e"> </span>skutek <span class="_ _8"> </span>przeszłych <span class="_ _e"> </span>zdarzeń<span class="_ _1"></span>, <span class="_ _e"> </span>którego <span class="_ _e"> </span>istnien<span class="_ _1"></span>ie <span class="_ _e"> </span>zostanie <span class="_ _8"> </span>potwierdzone </div><div class="t m0 x1 h7 y3bc ff2 fs3 fc0 sc0 ls0 ws0">dopiero <span class="_ _e"> </span>w <span class="_ _e"> </span>momen<span class="_ _1"></span>cie <span class="_ _e"> </span>wystąpienia <span class="_ _e"> </span>lub <span class="_ _e"> </span>braku <span class="_ _e"> </span>wystąpienia<span class="_ _1"></span><span class="ff3"> <span class="_ _e"> </span></span>jedneg<span class="_ _1"></span>o <span class="_ _e"> </span>lub <span class="_ _e"> </span>większej <span class="_ _e"> </span>ilości <span class="_ _e"> </span>niepewnych<span class="_ _1"></span> <span class="_ _e"> </span>przyszłych </div><div class="t m0 x1 h11 y3bd ff2 fs3 fc0 sc0 ls0 ws0">zdarzeń, <span class="_ _2a"> </span>które  nie  w  p<span class="_ _1"></span>ełni  podlegają <span class="_ _2a"> </span>kontroli  jednostki,  lub<span class="_ _1"></span>  obecny <span class="_ _2a"> </span>obowiązek,  który<span class="_ _1"></span>  powstaje  n<span class="_ _1"></span>a  skutek </div><div class="t m0 x1 h11 y3be ff2 fs3 fc0 sc0 ls0 ws0">przeszłych <span class="_ _14"> </span>zdarzeń, <span class="_ _14"> </span>ale <span class="_ _2e"> </span>nie <span class="_ _14"> </span>jest <span class="_ _2e"> </span>ujm<span class="_ _1"></span>owany <span class="_ _14"> </span>w <span class="_ _2e"> </span>spr<span class="_ _1"></span>awozdaniu<span class="_ _1"></span> <span class="_ _2e"> </span>p<span class="_ _1"></span>onieważ: <span class="_ _2e"> </span>(i)<span class="_ _1"></span> <span class="_ _2e"> </span>nie <span class="_ _14"> </span>jest <span class="_ _2e"> </span>p<span class="_ _1"></span>rawdopo<span class="_ _1"></span>dobnie, </div><div class="t m0 x1 h7 y3bf ff3 fs3 fc0 sc0 ls0 ws0">aby w<span class="ff2">yp<span class="_ _1"></span>ełnienie <span class="_ _2a"> </span>obowiązku <span class="_ _15"> </span>spowodowało <span class="_ _15"> </span>konieczność <span class="_ _2a"> </span>wy<span class="_ _1"></span>pływu <span class="_ _15"> </span>środków <span class="_ _2a"> </span>zawier<span class="_ _1"></span>ających <span class="_ _2a"> </span>w <span class="_ _15"> </span>sobie <span class="_ _2a"> </span>korzyści </span></div><div class="t m0 x1 h7 y3c0 ff2 fs3 fc0 sc0 ls0 ws0">ekonomiczne,<span class="_ _1"></span> bądź (ii) kwoty obo<span class="_ _1"></span>wiązku (zobowiązania)<span class="_ _1"></span> nie można wy<span class="_ _1"></span>cenić wystarczająco wiar<span class="_ _1"></span>ygodnie. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y3c1 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y3c2 ff2 fs3 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _8"> </span>warunkowe <span class="_ _8"> </span>nie <span class="_ _e"> </span>są <span class="_ _8"> </span>wykazy<span class="_ _1"></span>wane <span class="_ _8"> </span>w <span class="_ _8"> </span>sprawozdaniu <span class="_ _8"> </span>z <span class="_ _8"> </span>sytuacji <span class="_ _8"> </span>finansowej, <span class="_ _8"> </span>jednakże  ujawnia <span class="_ _8"> </span>się<span class="_ _0"></span> </div><div class="t m0 x1 h7 y3c3 ff2 fs3 fc0 sc0 ls0 ws0">informację  o<span class="_ _1"></span><span class="ff3"> </span>zobowiązaniu<span class="_ _1"></span>  warunkowym, <span class="_ _2a"> </span>chyba,  że  prawdopo<span class="_ _1"></span>dobieństwo  wypły<span class="_ _1"></span>wu  środków <span class="_ _2a"> </span>uosabiających </div><div class="t m0 x1 h7 y3c4 ff2 fs3 fc0 sc0 ls0 ws0">korzyści ekon<span class="_ _1"></span>omiczne jest znikom<span class="_ _1"></span>e. <span class="ff3"> </span></div><div class="t m0 x1 h38 y3c5 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y3c6 ff4 fs0 fc0 sc0 ls0 ws0">Podatek dochodo<span class="_ _0"></span>wy </div><div class="t m0 x1 h7 y3c7 ff2 fs3 fca sc0 ls0 ws0">Podatek do<span class="_ _1"></span>chodowy obejmuje: podatek<span class="_ _1"></span> bieżący do zapłaty<span class="_ _1"></span> oraz podatek odroczony.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h47 y263 ffa fs3 fca sc0 ls0 ws0">Podatek b<span class="_ _1"></span>ieżący<span class="ff8"> </span></div><div class="t m0 x1 h11 y3c8 ff2 fs3 fca sc0 ls0 ws0">Bieżące <span class="_ _1"></span>obciąż<span class="_ _1"></span>enie <span class="_ _1"></span>p<span class="_ _1"></span>odatkowe <span class="_ _4"></span>ustala <span class="_ _1"></span>się <span class="_ _4"></span>na <span class="_ _1"></span>po<span class="_ _1"></span>dstawie <span class="_ _1"></span>wy<span class="_ _1"></span>niku<span class="_ _1"></span> <span class="_ _1"></span>po<span class="_ _1"></span>datkowego <span class="_ _4"></span>(podstawy <span class="_ _1"></span>opo<span class="_ _1"></span>datkowania) <span class="_ _4"></span>danego </div><div class="t m0 x1 h7 y169 ff3 fs3 fca sc0 ls0 ws0">roku obrotoweg<span class="_ _1"></span>o. </div><div class="t m0 x1 h11 y3c9 ff2 fs3 fca sc0 ls0 ws0">Zysk <span class="_ _16"> </span>(<span class="_ _1"></span>strata) <span class="_ _16"> </span>podatko<span class="_ _1"></span>wa <span class="_ _16"> </span>różni <span class="_ _16"> </span>się <span class="_ _26"> </span>od <span class="_ _16"> </span>zy<span class="_ _1"></span>sku <span class="_ _16"> </span>(straty) <span class="_ _26"> </span>bilansowej <span class="_ _16"> </span>w <span class="_ _26"> </span>związku <span class="_ _26"> </span>z <span class="_ _16"> </span>wyłączeniem<span class="_ _1"></span> <span class="_ _16"> </span>przychod<span class="_ _1"></span>ów </div><div class="t m0 x1 h11 y3ca ff2 fs3 fca sc0 ls0 ws0">podlegający<span class="_ _1"></span>ch <span class="_ _4"></span>opodatkowan<span class="_ _1"></span>iu <span class="_ _4"></span>i <span class="_ _a"></span>kosztów <span class="_ _4"></span>stano<span class="_ _1"></span>wiących <span class="_ _4"></span>koszty <span class="_ _a"></span>uzy<span class="_ _1"></span>skania <span class="_ _4"></span>przychodó<span class="_ _1"></span>w <span class="_ _4"></span>w <span class="_ _4"></span>latach <span class="_ _a"></span>następnych <span class="_ _a"></span>oraz </div><div class="t m0 x1 h11 y3cb ff2 fs3 fca sc0 ls0 ws0">tych  przych<span class="_ _1"></span>odów  i  kosztó<span class="_ _1"></span>w,  które  nigdy<span class="_ _1"></span>  nie  będą  pod<span class="_ _1"></span>legały  opodatko<span class="_ _1"></span>waniu.  Obciążenie  z <span class="_ _2a"> </span>tytułu  podatku </div><div class="t m0 x1 h7 y31c ff2 fs3 fca sc0 ls0 ws0">bieżącego oblicza <span class="_ _1"></span>się w oparciu o stawk<span class="_ _1"></span>i podatkowe <span class="_ _1"></span>obo<span class="_ _1"></span>wiązujące w danym roku<span class="_ _1"></span> obrotowym.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h47 y3cc ff8 fs3 fca sc0 ls0 ws0">Podatek odroczo<span class="_ _1"></span>ny </div><div class="t m0 x1 h11 y3cd ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ie  z <span class="_ _2a"> </span>tytułu <span class="_ _2a"> </span>odroczonego <span class="_ _2a"> </span>podatku  d<span class="_ _1"></span>ochodowego <span class="_ _2a"> </span>to <span class="_ _2a"> </span>podatek  p<span class="_ _1"></span>odlegający <span class="_ _2a"> </span>zapłacie  w <span class="_ _2a"> </span>przy<span class="_ _1"></span>szłości </div><div class="t m0 x1 h7 y26b ff3 fs3 fca sc0 ls0 ws0">ujmowany<span class="_ _1"></span> <span class="_ _1"></span>w <span class="ff2">pełnej <span class="_ _1"></span>wysok<span class="_ _1"></span>ości meto<span class="_ _1"></span>dą <span class="_ _1"></span>bilansową,<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>różnic <span class="_ _1"></span>p<span class="_ _1"></span>rzejściowych <span class="_ _4"></span>pomiędzy war<span class="_ _1"></span>tością <span class="_ _1"></span>podatk<span class="_ _1"></span>ową </span></div><div class="t m0 x1 h7 y3ce ff2 fs3 fca sc0 ls0 ws0">aktywów i zo<span class="_ _1"></span>bowiązań, a<span class="_ _1"></span><span class="ff3"> </span>ich wartością bilansową w s<span class="_ _1"></span><span class="ff3">prawozd<span class="_ _1"></span>aniu finansowym<span class="_ _1"></span>. </span></div><div class="t m0 x1 h11 y3cf ff2 fs3 fca sc0 ls0 ws0">Aktywo <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>odroczoneg<span class="_ _1"></span>o podatku <span class="_ _1"></span>doch<span class="_ _1"></span>odowego <span class="_ _1"></span>to <span class="_ _1"></span>podatek <span class="_ _1"></span>podlegający <span class="_ _1"></span>zwro<span class="_ _1"></span>towi <span class="_ _1"></span>w przyszło<span class="_ _1"></span>ści, <span class="_ _1"></span>wyliczany </div><div class="t m0 x1 h7 y13 ff2 fs3 fca sc0 ls0 ws0">metodą <span class="_ _a"></span>bilan<span class="_ _1"></span>sową, <span class="_ _a"></span>z <span class="_ _a"></span>tytułu <span class="_ _a"></span>różnic <span class="_ _a"></span>przejściowy<span class="_ _1"></span>ch <span class="_ _a"></span>pomiędzy <span class="_ _a"></span>war<span class="_ _1"></span>tością <span class="_ _a"></span>podatk<span class="_ _1"></span>ową <span class="_ _a"></span>aktywów <span class="_ _a"></span>i<span class="_ _4"></span><span class="ff3"> </span>zobowiązań<span class="_ _1"></span>, <span class="_ _a"></span>a <span class="_ _a"></span>ich </div><div class="t m0 x1 h7 y3d0 ff2 fs3 fca sc0 ls0 ws0">wartością <span class="_ _4"></span>bilansową <span class="_ _4"></span>w<span class="ff3"> spraw<span class="_ _1"></span>ozdan<span class="_ _1"></span>iu <span class="_ _4"></span>finansowym.<span class="_ _1"></span> <span class="_ _4"></span></span>Aktywa <span class="_ _4"></span>z <span class="_ _1"></span>tytu<span class="_ _1"></span>łu <span class="_ _4"></span>odroczoneg<span class="_ _1"></span>o <span class="_ _4"></span>podatku <span class="_ _4"></span>dochodowego<span class="_ _1"></span> <span class="_ _1"></span>ujmu<span class="_ _1"></span>je </div><div class="t m0 x1 h7 y3d1 ff2 fs3 fca sc0 ls0 ws0">się, <span class="_ _a"></span>jeżeli <span class="_ _a"></span>jest <span class="_ _a"></span>prawdop<span class="_ _1"></span>odobne, <span class="_ _a"></span>że<span class="ff3"> w<span class="_ _1"></span> </span>przyszłości <span class="_ _a"></span>osiągnięty <span class="_ _a"></span>zostan<span class="_ _1"></span>ie <span class="_ _a"></span>dochód <span class="_ _a"></span>do<span class="_ _1"></span><span class="ff3"> </span>opodatkowania, <span class="_ _11"></span>który <span class="_ _a"></span>umożliwi </div><div class="t m0 x1 h7 y3d2 ff2 fs3 fca sc0 ls0 ws0">wykorzy<span class="_ _1"></span>stanie <span class="_ _1"></span>różnic <span class="_ _1"></span>p<span class="_ _1"></span>rzejściowych.<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>Aktywa <span class="_ _1"></span>z <span class="_ _4"></span>tytułu <span class="_ _1"></span>odroczonego <span class="_ _4"></span>podatku <span class="_ _1"></span>oraz <span class="_ _4"></span>rezerwy <span class="_ _1"></span>na <span class="_ _1"></span>p<span class="_ _1"></span>od<span class="_ _1"></span><span class="ff3">atek <span class="_ _1"></span>od<span class="_ _1"></span>roczony </span></div><div class="t m0 x1 h7 y3d3 ff2 fs3 fca sc0 ls0 ws0">prezentowan<span class="_ _1"></span>e są w bilansie według<span class="_ _1"></span> wartości po skom<span class="_ _1"></span>pensowaniu.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y3d4 ff2 fs3 fca sc0 ls0 ws0">Podstawowe  różnice <span class="_ _8"> </span>przejściowe  dotyczą  o<span class="_ _0"></span>dmiennej  wyceny <span class="_ _8"> </span>aktywów  i <span class="_ _8"> </span>zobowiązań <span class="_ _8"> </span>rozliczany<span class="_ _1"></span>ch  w <span class="_ _e"> </span>cz<span class="_ _1"></span>asie </div><div class="t m0 x1 h7 y301 ff3 fs3 fca sc0 ls0 ws0">dla <span class="ff2">celów podatk<span class="_ _1"></span>owych i bilansowych<span class="_ _1"></span> oraz przychody z <span class="_ _1"></span>tantiem uzyskiwane <span class="_ _1"></span>po dniu bilansowym.<span class="_ _4"></span></span> </div><div class="t m0 x1 h11 y17 ff2 fs3 fca sc0 ls0 ws0">Odroczony <span class="_ _4"></span>podatek <span class="_ _4"></span>do<span class="_ _1"></span>chodowy <span class="_ _1"></span>ustala <span class="_ _4"></span>się <span class="_ _4"></span>przy <span class="_ _4"></span>zastosowan<span class="_ _1"></span>iu <span class="_ _4"></span>stawek <span class="_ _4"></span>podatko<span class="_ _1"></span>wych <span class="_ _4"></span>obowiązujących <span class="_ _4"></span>prawn<span class="_ _1"></span>ie <span class="_ _4"></span>lub </div><div class="t m0 x1 h7 y3d5 ff3 fs3 fca sc0 ls0 ws0">faktycznie n<span class="_ _1"></span>a <span class="ff2">dzień bilansowy, któ<span class="_ _1"></span>re będą obowiązy<span class="_ _1"></span>wać w momencie ich<span class="_ _1"></span> realizacji.<span class="_ _1"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">29</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fca sc0 ls0 ws0">Odroczony  podatek  jest <span class="_ _8"> </span>ujmowan<span class="_ _1"></span>y  w <span class="_ _8"> </span>rachunku<span class="_ _1"></span>  z<span class="_ _0"></span>ysków  i <span class="_ _8"> </span>strat,  a <span class="_ _8"> </span>w  przypadku,  gdy <span class="_ _8"> </span>dotyczy  on  transakcji </div><div class="t m0 x1 h7 y222 ff2 fs3 fca sc0 ls0 ws0">rozlicznych<span class="_ _1"></span> z kapitałem własnym ujm<span class="_ _1"></span>owany jest w kapitale własnym<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y34d ff2 fs3 fca sc0 ls0 ws0">Aktywa <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _11"></span>odr<span class="_ _1"></span>oczonego <span class="_ _11"></span>p<span class="_ _1"></span>odatku <span class="_ _11"></span>do<span class="_ _1"></span>chodowego <span class="_ _10"> </span>ujmuje <span class="_ _11"></span>się, <span class="_ _10"> </span>jeżeli <span class="_ _10"> </span>jest <span class="_ _10"> </span>prawdopod<span class="_ _1"></span>obne, <span class="_ _10"> </span>że <span class="_ _11"></span>w <span class="_ _10"> </span>przyszłości </div><div class="t m0 x1 h7 y24d ff2 fs3 fca sc0 ls0 ws0">osiągnięty zo<span class="_ _1"></span>stanie dochód do opo<span class="_ _1"></span>datkowania, który um<span class="_ _1"></span>ożliwi wykorzystan<span class="_ _1"></span>ie różnic przejściowych<span class="_ _1"></span>.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y3d6 ff2 fs3 fca sc0 ls0 ws0">Podstawowe <span class="_ _5"></span>r<span class="_ _1"></span>óżnice <span class="_ _0"></span>przejściowe <span class="_ _5"></span>dotyczą <span class="_ _5"></span>od<span class="_ _1"></span>miennej <span class="_ _5"></span>wy<span class="_ _1"></span>ceny <span class="_ _5"></span>aktywó<span class="_ _1"></span>w <span class="_ _5"></span>i <span class="_ _5"></span>zobo<span class="_ _1"></span>wiązań <span class="_ _5"></span>rozliczanych<span class="_ _1"></span> <span class="_ _5"></span>czasie <span class="_ _0"></span>dla <span class="_ _5"></span>celów </div><div class="t m0 x1 h7 y377 ff3 fs3 fca sc0 ls0 ws0">podatkowych<span class="_ _1"></span> i bilansowych. </div><div class="t m0 x1 h11 y3d7 ff2 fs3 fca sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ie <span class="_ _16"> </span>lub <span class="_ _16"> </span>aktywo <span class="_ _15"> </span>z <span class="_ _16"> </span>tytułu <span class="_ _16"> </span>podatku <span class="_ _16"> </span>odroczonego <span class="_ _16"> </span>w <span class="_ _16"> </span>bilansie <span class="_ _16"> </span>jest <span class="_ _16"> </span>wykazywan<span class="_ _1"></span>e <span class="_ _16"> </span>odpowiednio <span class="_ _16"> </span>jako </div><div class="t m0 x1 h7 y9a ff2 fs3 fca sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ie lub aktywo długoterm<span class="_ _1"></span>inowe.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h38 y3d8 ff4 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y3d9 ff5 fs0 fc0 sc0 ls0 ws0">Przychody ze sprz<span class="_ _0"></span>edaży<span class="ff4"> </span></div><div class="t m0 x1 h11 y3da ff2 fs3 fca sc0 ls0 ws0">Przychody <span class="_ _10"> </span>ze <span class="_ _10"> </span>spr<span class="_ _1"></span>zedaży <span class="_ _10"> </span>obejmują <span class="_ _e"> </span>należne <span class="_ _10"> </span>lub <span class="_ _10"> </span>uzyskane <span class="_ _10"> </span>kwoty <span class="_ _10"> </span>netto <span class="_ _10"> </span>ze <span class="_ _e"> </span>sprzedaży. <span class="_ _10"> </span>Ujmowane <span class="_ _e"> </span>są <span class="_ _10"> </span>w <span class="_ _11"></span>war<span class="_ _1"></span>tości </div><div class="t m0 x1 h11 y2e9 ff2 fs3 fca sc0 ls0 ws0">godziwej <span class="_ _a"></span>zap<span class="_ _1"></span>łat <span class="_ _4"></span>otrzy<span class="_ _1"></span>manych <span class="_ _4"></span>lub<span class="_ _1"></span> <span class="_ _a"></span>należnych <span class="_ _a"></span>i <span class="_ _a"></span>reprezentu<span class="_ _1"></span>ją <span class="_ _4"></span>należności <span class="_ _a"></span>za<span class="_ _1"></span> <span class="_ _4"></span>pro<span class="_ _1"></span>dukty, <span class="_ _a"></span>towary <span class="_ _a"></span>i <span class="_ _a"></span>usługi <span class="_ _a"></span>dostarczone </div><div class="t m0 x1 h7 y2ea ff3 fs3 fca sc0 ls0 ws0">w <span class="ff2">ramach <span class="_ _e"> </span>normalnej <span class="_ _e"> </span>działalności <span class="_ _e"> </span>gospodar<span class="_ _1"></span>czej,<span class="_ _1"></span></span> <span class="_ _10"></span><span class="ff2">p<span class="_ _1"></span>o <span class="_ _e"> </span>pomniejszeniu <span class="_ _e"> </span>o <span class="_ _10"> </span>rab<span class="_ _1"></span>aty, <span class="_ _e"> </span>VAT <span class="_ _e"> </span>i <span class="_ _10"> </span>inne <span class="_ _e"> </span>obciążen<span class="_ _1"></span>ia <span class="_ _10"> </span>związa<span class="_ _1"></span>ne </span></div><div class="t m0 x1 h7 y39d ff3 fs3 fca sc0 ls13 ws0">ze<span class="ls0"> <span class="ff2">sprzedażą.</span> </span></div><div class="t m0 x1 h39 yce ff6 fs3 fca sc0 ls0 ws0">Sprzedaż licencji własnyc<span class="_ _1"></span>h<span class="ff7"> </span></div><div class="t m0 x1 h7 y2ec ff3 fs3 fca sc0 ls0 ws0">Kluczowym pro<span class="_ _1"></span>duktem <span class="ff2">Spółki </span>jest au<span class="_ _1"></span>torskie oprogramowanie DataWalk. <span class="_ _1"></span>DataWalk to kompletn<span class="_ _1"></span>a, zintegrowana<span class="_ _1"></span>, </div><div class="t m0 x1 h7 ya5 ff3 fs3 fca sc0 ls0 ws0">otwarta <span class="_ _8"> </span>i <span class="ff2">transparen<span class="_ _1"></span>tna <span class="_ _8"> </span>dla <span class="_ _8"> </span>użytkownika <span class="_ _8"> </span>platforma <span class="_ _8"> </span>służąca <span class="_ _8"> </span>analizie <span class="_ _8"> </span>sieci <span class="_ _8"> </span>powiązań, <span class="_ _8"> </span>oferowana,  jako <span class="_ _e"> </span>gotowy </span></div><div class="t m0 x1 h7 y2ed ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">wykorzystania <span class="_ _8"> </span>produkt <span class="_ _8"> </span>(tzw. <span class="_ _e"> </span>system <span class="_ _8"> </span>z <span class="_ _e"> </span>pó<span class="_ _1"></span>łki, <span class="_ _8"> </span>COTS <span class="_ _8"> </span>–</span> <span class="_ _8"> </span><span class="ff2">commercial <span class="_ _8"> </span>of <span class="_ _8"> </span>the <span class="_ _e"> </span>shelf<span class="_ _1"></span>), <span class="_ _8"> </span>niewymagająca <span class="_ _e"> </span>b<span class="_ _1"></span>udowy </span></span></div><div class="t m0 x1 h7 y2ee ff2 fs3 fca sc0 ls0 ws0">rozwiązania o<span class="_ _1"></span>statecznego z różnych<span class="_ _1"></span> komponentów.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y3db ff2 fs3 fca sc0 ls0 ws0">Licencje <span class="_ _2a"> </span>własne <span class="_ _2a"> </span>spr<span class="_ _1"></span>zedawane <span class="_ _2a"> </span>przez <span class="_ _15"> </span>Spółkę <span class="_ _2a"> </span>oddzielnie, <span class="_ _2a"> </span>tj. <span class="_ _2a"> </span>stanowiąc<span class="_ _1"></span>e <span class="_ _2a"> </span>odrębne <span class="_ _2a"> </span>zobowiązan<span class="_ _1"></span>ie <span class="_ _2a"> </span>do<span class="_ _4"></span><span class="ff3"> dokonania </span></div><div class="t m0 x1 h7 y3dc ff2 fs3 fca sc0 ls0 ws0">świadczenia, mają charakter<span class="_ _1"></span> licencji z <span class="_ _0"></span>prawem korzystania z własności intelektualnej, co<span class="_ _1"></span><span class="ff3"> </span>oznacza<span class="_ _1"></span>, że przychód ze </div><div class="t m0 x1 h7 y3dd ff2 fs3 fca sc0 ls0 ws0">sprzedaży <span class="_ _29"> </span>takich <span class="_ _29"> </span>licencji <span class="_ _26"> </span>r<span class="_ _1"></span>ozpoznawany <span class="_ _29"> </span>je<span class="ff3">st <span class="_ _29"> </span>jednorazowo <span class="_ _29"> </span>w mo<span class="_ _1"></span>mencie <span class="_ _29"> </span>przekazania <span class="_ _29"> </span>kontroli <span class="_ _26"> </span>n<span class="_ _1"></span>ad<span class="_ _1"></span> </span>licencją </div><div class="t m0 x1 h7 y3de ff3 fs3 fca sc0 ls0 ws0">klientowi. </div><div class="t m0 x1 h11 y3df ff2 fs3 fca sc0 ls0 ws0">W p<span class="_ _1"></span>rzypadk<span class="_ _1"></span>u <span class="_ _1"></span>nadwyżki <span class="_ _1"></span>p<span class="_ _1"></span>rzychodów <span class="_ _1"></span>rzeczy<span class="_ _1"></span>wiście <span class="_ _1"></span>zafakturowanych <span class="_ _4"></span>nad <span class="_ _1"></span>ustalonymi, <span class="_ _1"></span>warto<span class="_ _1"></span>ść <span class="_ _1"></span>różnicy <span class="_ _1"></span>o<span class="_ _1"></span>dnoszona </div><div class="t m0 x1 h11 y3e0 ff2 fs3 fca sc0 ls0 ws0">jest <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _a"></span>zobowiąz<span class="_ _1"></span>ania <span class="_ _a"></span>z <span class="_ _a"></span>tytułu <span class="_ _a"></span>umów. <span class="_ _a"></span>Z <span class="_ _a"></span>kolei <span class="_ _11"></span>w <span class="_ _a"></span>przypadku <span class="_ _a"></span>nadwyżk<span class="_ _1"></span>i <span class="_ _a"></span>przychodów <span class="_ _a"></span>ustalony<span class="_ _1"></span>ch <span class="_ _a"></span>nad <span class="_ _a"></span>rzeczywiście </div><div class="t m0 x1 h7 y3e1 ff2 fs3 fca sc0 ls0 ws0">zafakturowany<span class="_ _1"></span>mi, wartość różnicy odno<span class="_ _1"></span>szona jest n<span class="_ _1"></span>a <span class="_ _1"></span>aktywa z tytułu umów.<span class="ff3"> </span></div><div class="t m0 x1 h39 y1e8 ff6 fs3 fca sc0 ls0 ws0">Usługi asysty technic<span class="_ _1"></span>znej (maintenance)<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h11 y3e2 ff2 fs3 fca sc0 ls0 ws0">Przychody  z <span class="_ _2a"> </span>tytułu  u<span class="_ _1"></span>sług  związanych  ze <span class="_ _2a"> </span>świadczeniem  asysty  tech<span class="_ _1"></span>nicznej  stan<span class="_ _1"></span>owią  odr<span class="_ _1"></span>ębne  zobowiązanie </div><div class="t m0 x1 h7 y3e3 ff3 fs3 fca sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">wykonania <span class="_ _1"></span>świadczenia,<span class="_ _1"></span> <span class="_ _1"></span>w pr<span class="_ _1"></span>zypadku k<span class="_ _1"></span>tórego k<span class="_ _1"></span>lient k<span class="_ _1"></span>orzysta <span class="_ _1"></span>z <span class="_ _1"></span>dostarczanych <span class="_ _1"></span>dóbr<span class="_ _1"></span>/usług, <span class="_ _1"></span>w<span class="_ _4"></span></span> <span class="ff2">miarę jak <span class="_ _1"></span>są <span class="_ _1"></span>one </span></span></div><div class="t m0 x1 h7 y3e4 ff3 fs3 fca sc0 ls0 ws0">do niego <span class="_ _5"></span>dostar<span class="_ _1"></span>czane. W konsekwencji <span class="_ _0"></span>powoduje <span class="ff2">rozpoznanie przychodu <span class="_ _0"></span>po <span class="_ _0"></span>stronie <span class="_ _0"></span>Spółki <span class="_ _0"></span>w <span class="_ _0"></span>okresie świadczenia </span></div><div class="t m0 x1 h7 y1bd ff2 fs3 fca sc0 ls0 ws0">usługi.<span class="ff3"> <span class="_ _1"></span></span>Grupa <span class="_ _1"></span>ujmuje <span class="_ _1"></span>w akty<span class="_ _1"></span>wach i <span class="_ _1"></span>zobo<span class="_ _1"></span>wiązaniach <span class="_ _1"></span>z <span class="_ _1"></span>tytułu um<span class="_ _1"></span>ów po<span class="_ _1"></span>zycje, któ<span class="_ _1"></span>rych war<span class="_ _1"></span>tość wynosi <span class="_ _1"></span>co <span class="_ _1"></span>najmniej </div><div class="t m0 x1 h11 y3e5 ff2 fs3 fca sc0 ls0 ws0">40.000 <span class="_ _10"> </span>PLN.<span class="_ _1"></span> <span class="_ _10"> </span>Z <span class="_ _10"> </span>kolei <span class="_ _10"> </span>po<span class="_ _1"></span>zycje <span class="_ _10"> </span>poniżej <span class="_ _e"> </span>tej <span class="_ _10"> </span>wartości <span class="_ _10"> </span>ujmowane <span class="_ _e"> </span>są <span class="_ _10"> </span>jednorazowo <span class="_ _10"> </span>w <span class="_ _e"> </span>przychodach <span class="_ _8"> </span>w <span class="_ _10"> </span>miesiącu <span class="_ _10"> </span>ich </div><div class="t m0 x1 h7 y3e6 ff3 fs3 fca sc0 ls0 ws0">rozpoznania. </div><div class="t m0 x1 h11 y3e7 ff2 fs3 fc0 sc0 ls0 ws0">W p<span class="_ _1"></span>rzypadk<span class="_ _1"></span>u <span class="_ _1"></span>nadwyżki <span class="_ _1"></span>p<span class="_ _1"></span>rzychodów <span class="_ _1"></span>rzeczy<span class="_ _1"></span>wiście <span class="_ _1"></span>zafakturowanych <span class="_ _4"></span>nad <span class="_ _1"></span>ustalonymi, <span class="_ _1"></span>warto<span class="_ _1"></span>ść <span class="_ _1"></span>różnicy <span class="_ _1"></span>o<span class="_ _1"></span>dnoszona </div><div class="t m0 x1 h7 y3e8 ff3 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _a"></span><span class="ff2">zobo<span class="_ _1"></span>wiązania <span class="_ _a"></span>z <span class="_ _a"></span>tytu<span class="_ _1"></span>łu <span class="_ _4"></span>umów. <span class="_ _11"></span>Z</span> <span class="_ _a"></span><span class="ff2">kolei <span class="_ _a"></span>w <span class="_ _11"></span>przypadku <span class="_ _a"></span>nadwyżk<span class="_ _1"></span>i <span class="_ _a"></span>przychodów <span class="_ _a"></span>ustalony<span class="_ _1"></span>ch <span class="_ _a"></span>nad <span class="_ _a"></span>rzeczywiście </span></div><div class="t m0 x1 h7 y3e9 ff2 fs3 fc0 sc0 ls0 ws0">zafakturowany<span class="_ _1"></span>mi, wartość różnicy odno<span class="_ _1"></span>szona jest na <span class="_ _4"></span>aktywa z tytułu umów.<span class="ff3"> </span></div><div class="t m0 x1 h39 y1f2 ff6 fs3 fc0 sc0 ls0 ws0">Usługi (kontrakty) wd<span class="_ _1"></span>rożeniowe<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h11 y3ea ff2 fs3 fc0 sc0 ls0 ws0">W  p<span class="_ _1"></span>rzypad<span class="_ _1"></span>ku <span class="_ _2a"> </span>sprzedaży <span class="_ _2a"> </span>usług<span class="_ _1"></span> <span class="_ _2a"> </span>wdrożeniowych<span class="_ _1"></span>,  g<span class="_ _1"></span>dy <span class="_ _2a"> </span>wynik <span class="_ _2a"> </span>k<span class="_ _1"></span>ontraktu <span class="_ _2a"> </span>może<span class="_ _1"></span>  by<span class="_ _1"></span>ć <span class="_ _2a"> </span>wiarygodnie <span class="_ _2a"> </span>oszaco<span class="_ _1"></span>wany, </div><div class="t m0 x1 h7 y21c ff2 fs3 fc0 sc0 ls0 ws0">przychody<span class="_ _1"></span> <span class="_ _e"> </span>i <span class="_ _8"> </span>koszty <span class="_ _e"> </span>są <span class="_ _8"> </span>rozpoznawane <span class="_ _8"> </span>w<span class="ff3"> </span>odniesien<span class="_ _1"></span>iu <span class="_ _8"> </span>do <span class="_ _e"> </span>stopnia <span class="_ _8"> </span>zaawansowania <span class="_ _8"> </span>realizacji <span class="_ _e"> </span>kon<span class="_ _1"></span>traktu <span class="_ _e"> </span>n<span class="_ _1"></span>a <span class="_ _e"> </span>dzień </div><div class="t m0 x1 h11 y3eb ff2 fs3 fc0 sc0 ls0 ws0">bilansowy. <span class="_ _2a"> </span>Stopień <span class="_ _2a"> </span>zaawansowania <span class="_ _2a"> </span>mierzony<span class="_ _1"></span>  jest <span class="_ _2a"> </span>zwykle <span class="_ _2a"> </span>ja<span class="_ _1"></span>ko  pr<span class="_ _1"></span>oporcja  ko<span class="_ _1"></span>sztów  pon<span class="_ _1"></span>iesionych <span class="_ _2a"> </span>do  całości </div><div class="t m0 x1 h7 y3ec ff2 fs3 fc0 sc0 ls0 ws0">szacowanych<span class="_ _1"></span> <span class="_ _5"></span>k<span class="_ _1"></span>osztów <span class="_ _0"></span>kontraktu, <span class="_ _5"></span>za<span class="_ _1"></span><span class="ff3"> </span>wyjątkiem<span class="_ _1"></span> <span class="_ _5"></span>sytu<span class="_ _1"></span>acji, <span class="_ _0"></span>gdy <span class="_ _5"></span>taki <span class="_ _0"></span>sposób <span class="_ _0"></span>nie <span class="_ _0"></span>odzwierciedlałby <span class="_ _0"></span>faktycznego <span class="_ _0"></span>stopnia </div><div class="t m0 x1 h7 y17a ff2 fs3 fc0 sc0 ls0 ws0">zaawansowania. <span class="_ _a"></span>Jeśli <span class="_ _4"></span>wartość <span class="_ _4"></span>kontraktu <span class="_ _4"></span>n<span class="_ _1"></span>ie <span class="_ _4"></span>może <span class="_ _4"></span>być <span class="_ _4"></span>wiarygodnie <span class="_ _4"></span>oszaco<span class="_ _1"></span>wana, <span class="_ _4"></span>przychody <span class="_ _4"></span>są <span class="_ _4"></span>rozpoznawan<span class="_ _4"></span><span class="ff3">e <span class="_ _4"></span>w </span></div><div class="t m0 x1 h7 y3ed ff2 fs3 fc0 sc0 ls0 ws0">stopniu, w jak<span class="_ _1"></span>im jest prawdopodo<span class="_ _1"></span>bne, że koszty poniesion<span class="_ _1"></span>e z tytułu kontraktu zo<span class="_ _1"></span>staną nimi pokryte.<span class="_ _4"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi xc y221 w17 h40" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">30</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">W p<span class="_ _1"></span>rzypadk<span class="_ _1"></span>u <span class="_ _1"></span>nadwyżki <span class="_ _4"></span>przychodów <span class="_ _1"></span>rzecz<span class="_ _1"></span>ywiście <span class="_ _1"></span>zafakturowanych<span class="_ _1"></span> <span class="_ _1"></span>nad <span class="_ _1"></span>ustalo<span class="_ _1"></span>nymi, <span class="_ _1"></span>wartość <span class="_ _1"></span>różn<span class="_ _1"></span>icy <span class="_ _1"></span>odnoszo<span class="_ _1"></span>na </div><div class="t m0 x1 h7 y222 ff3 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _a"></span><span class="ff2">zobo<span class="_ _1"></span>wiązania <span class="_ _a"></span>z <span class="_ _a"></span>tytu<span class="_ _1"></span>łu <span class="_ _4"></span>u<span class="_ _1"></span>mów.</span> <span class="_ _a"></span><span class="ff2">Z <span class="_ _a"></span>kolei <span class="_ _a"></span>w <span class="_ _11"></span>przypadku <span class="_ _a"></span>nadwyżk<span class="_ _1"></span>i <span class="_ _a"></span>przychodów <span class="_ _a"></span>ustalonych<span class="_ _1"></span> <span class="_ _a"></span>nad <span class="_ _a"></span>rzeczywiście </span></div><div class="t m0 x1 h7 y223 ff2 fs3 fc0 sc0 ls0 ws0">zafakturowany<span class="_ _1"></span>mi, wartość różnicy odno<span class="_ _1"></span>szona jest na aktywa z tytu<span class="_ _1"></span>łu umów.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y24d ff2 fs3 fc0 sc0 ls0 ws0">Stopień zaawan<span class="_ _1"></span>sowania kontraktu m<span class="_ _1"></span>oże być ustalony n<span class="_ _1"></span>a dwa sposoby:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y3ee ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">według udokumentowanego zaawansowania prac <span class="_ _0"></span>na <span class="_ _0"></span>kontrakcie (możliwe <span class="_ _0"></span>dokumenty: protokoły <span class="_ _0"></span>odbioru </span></span></div><div class="t m0 x36 h7 y3ef ff2 fs3 fc0 sc0 ls0 ws0">kolejnych etap<span class="_ _1"></span>ów pracy, rozliczenie czasów p<span class="_ _1"></span>racy na kontrakcie),<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y3f0 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">w <span class="_ _1"></span>przypadk<span class="_ _1"></span>u brak<span class="_ _1"></span>u m<span class="_ _1"></span>ożliwości o<span class="_ _1"></span>ceny <span class="_ _1"></span>stopnia <span class="_ _1"></span>zaawansowan<span class="_ _1"></span>ia <span class="_ _1"></span>prac <span class="_ _1"></span>możliwe <span class="_ _1"></span>jest <span class="_ _1"></span>przyjęcie <span class="_ _1"></span>za<span class="_ _1"></span>łożenia, <span class="_ _1"></span>że </span></span></div><div class="t m0 x36 h7 y3f1 ff2 fs3 fc0 sc0 ls0 ws0">stopień zaawanso<span class="_ _1"></span>wania kontraktu jest pr<span class="_ _1"></span>oporcjonalny do poniesiony<span class="_ _1"></span>ch w danym <span class="_ _1"></span>okresie kosztów.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h10 y3f2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y252 ff3 fs3 fc0 sc0 lsd ws0">Na <span class="_ _11"></span><span class="ff2 ls0">każdym <span class="_ _10"> </span>etapie <span class="_ _11"></span>rozliczan<span class="_ _1"></span>ia <span class="_ _11"></span>kontraktu <span class="_ _11"></span>w <span class="_ _10"> </span>przypadku <span class="_ _11"></span>rozpoznan<span class="_ _1"></span>ia <span class="_ _11"></span>straty <span class="_ _11"></span>na <span class="_ _11"></span>n<span class="_ _1"></span>im <span class="_ _10"> </span>–<span class="ff3"> <span class="_ _11"></span></span>n<span class="_ _1"></span>iezwłocznie <span class="_ _10"> </span>ujmuje <span class="_ _11"></span>się <span class="_ _11"></span>ją </span></div><div class="t m0 x1 h7 y253 ff3 fs3 fc0 sc0 ls0 ws0">w wynikach<span class="_ _1"></span>. </div><div class="t m0 x1 h11 y3f3 ff2 fs3 fc0 sc0 ls0 ws0">Koszty <span class="_ _4"></span>związane <span class="_ _4"></span>z <span class="_ _1"></span>ko<span class="_ _1"></span>ntraktem <span class="_ _1"></span>r<span class="_ _1"></span>ozpoznawane <span class="_ _4"></span>są <span class="_ _4"></span>jako <span class="_ _1"></span>ko<span class="_ _1"></span>szty <span class="_ _1"></span>okresu,<span class="_ _1"></span> <span class="_ _4"></span>w <span class="_ _1"></span>jakim <span class="_ _4"></span>zostały <span class="_ _4"></span>poniesione. <span class="_ _4"></span>W <span class="_ _1"></span>p<span class="_ _1"></span>rzypadku, </div><div class="t m0 x1 h7 y3f4 ff2 fs3 fc0 sc0 ls0 ws0">kiedy istnieje prawd<span class="_ _1"></span>opodobieństwo, że koszty kontrak<span class="_ _1"></span>tu przekroczą przychody, spodziewana strata n<span class="_ _1"></span>a<span class="_ _4"></span><span class="ff3"> kontrakcie </span></div><div class="t m0 x1 h7 y3f5 ff3 fs3 fc0 sc0 ls0 ws0">jest natychmiast ro<span class="_ _1"></span>zpoznawana i ujmo<span class="_ _1"></span>wana<span class="_ _1"></span> jako koszt okresu.  </div><div class="t m0 x1 h7 y3f6 ff2 fs3 fc0 sc0 ls0 ws0">Za okres rozliczen<span class="_ _1"></span>ia kontraktów przy<span class="_ _1"></span>jmuje się okresy r<span class="_ _1"></span>aportowe (kwartały).<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h39 y3f7 ff7 fs3 fc0 sc0 ls0 ws0">Kontrakty wieloelemen<span class="_ _1"></span>towe </div><div class="t m0 x1 h11 y359 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>przypadku <span class="_ _e"> </span>kon<span class="_ _1"></span>traktów <span class="_ _e"> </span>wieloelemento<span class="_ _1"></span>wych <span class="_ _e"> </span>Spółka <span class="_ _e"> </span>dokonuje <span class="_ _e"> </span>ich <span class="_ _e"> </span>szczegó<span class="_ _1"></span>łowej <span class="_ _e"> </span>analizy <span class="_ _e"> </span>celem <span class="_ _e"> </span>zapewnien<span class="_ _1"></span>ia </div><div class="t m0 x1 h11 y3f8 ff2 fs3 fc0 sc0 ls0 ws0">prawidłoweg<span class="_ _1"></span>o <span class="_ _10"> </span>ujęcia <span class="_ _10"> </span>w <span class="_ _10"> </span>sprawo<span class="_ _1"></span>zdaniu <span class="_ _e"> </span>finansowym. <span class="_ _10"> </span>Właściwe <span class="_ _10"> </span>u<span class="_ _1"></span>jęcie <span class="_ _10"> </span>przych<span class="_ _1"></span>odów <span class="_ _10"> </span>wynikający<span class="_ _1"></span>ch <span class="_ _10"> </span>z <span class="_ _10"> </span>k<span class="_ _1"></span>ontraktów </div><div class="t m0 x1 h7 y3f9 ff3 fs3 fc0 sc0 ls0 ws0">wieloelementowy<span class="_ _1"></span>ch <span class="_ _5"></span>p<span class="_ _1"></span>olega <span class="_ _5"></span>n<span class="_ _1"></span>a ocenie, cz<span class="_ _0"></span>y <span class="_ _5"></span>do<span class="_ _1"></span>starczane <span class="_ _5"></span>p<span class="_ _1"></span>rod<span class="ff2">ukty <span class="_ _0"></span>i <span class="_ _5"></span>usługi p<span class="_ _0"></span>owinny <span class="_ _0"></span>być <span class="_ _5"></span>rozliczan<span class="_ _1"></span>e <span class="_ _0"></span>jako <span class="_ _5"></span>samod<span class="_ _1"></span>zielne </span></div><div class="t m0 x1 h11 y3fa ff2 fs3 fc0 sc0 ls0 ws0">elementy, dla <span class="_ _0"></span>których przychód <span class="_ _0"></span>jest <span class="_ _0"></span>rozpoznawany niezależnie, <span class="_ _0"></span>czy też <span class="_ _5"></span>kon<span class="_ _1"></span>trakt powinien <span class="_ _0"></span>być roz<span class="_ _0"></span>poznawany jako </div><div class="t m0 x1 h7 y3fb ff2 fs3 fc0 sc0 ls0 ws0">nierozerwaln<span class="_ _1"></span>a całość.<span class="ff3 fc8"> </span>W przypadku wyodrębnienia w ramach kontraktu sprzedaży<span class="_ _1"></span> niezależnych el<span class="_ _1"></span>emen<span class="_ _1"></span>tów, cena </div><div class="t m0 x1 h11 y3fc ff2 fs3 fc0 sc0 ls0 ws0">kontraktu <span class="_ _4"></span>jest <span class="_ _4"></span>alo<span class="_ _1"></span>kowana <span class="_ _4"></span>do <span class="_ _4"></span>poszczególnych <span class="_ _4"></span>jeg<span class="_ _1"></span>o <span class="_ _4"></span>elementów, <span class="_ _4"></span>w <span class="_ _4"></span>op<span class="_ _1"></span>arciu <span class="_ _4"></span>o <span class="_ _4"></span>ich <span class="_ _4"></span>relatywną <span class="_ _4"></span>wartość <span class="_ _4"></span>god<span class="_ _1"></span>ziwą <span class="_ _4"></span>bądź </div><div class="t m0 x1 h7 y3fd ff2 fs3 fc0 sc0 ls0 ws0">koszt progno<span class="_ _1"></span>zowany powiększon<span class="_ _1"></span>y o marżę.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h39 y3fe ff7 fs3 fc0 sc0 ls0 ws0">Zmienne wynagrodzenie <span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x1 h11 y3a7 ff2 fs3 fc0 sc0 ls0 ws0">Jeśli <span class="_ _4"></span>wy<span class="_ _1"></span>nagrod<span class="_ _1"></span>zenie <span class="_ _4"></span>ok<span class="_ _1"></span>reślone <span class="_ _4"></span>w <span class="_ _a"></span>umowie <span class="_ _a"></span>obejm<span class="_ _1"></span>uje <span class="_ _4"></span>k<span class="_ _1"></span>wotę <span class="_ _a"></span>zmienną, <span class="_ _a"></span>Spółka <span class="_ _a"></span>oszaco<span class="_ _1"></span>wuje <span class="_ _4"></span>kwotę <span class="_ _a"></span>wynag<span class="_ _1"></span>rodzenia, </div><div class="t m0 x1 h7 y3ff ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">którego <span class="_ _1"></span>będzie <span class="_ _1"></span>uprawniona <span class="_ _1"></span>w <span class="_ _1"></span>zamian <span class="_ _1"></span>za <span class="_ _1"></span>przekazanie <span class="_ _1"></span>przyrzeczo<span class="_ _1"></span>nych d<span class="_ _1"></span>óbr lub <span class="_ _1"></span>usług <span class="_ _1"></span>na <span class="_ _1"></span>rzecz <span class="_ _1"></span>klienta <span class="_ _4"></span>i zalicza </span></span></div><div class="t m0 x1 h7 y3a9 ff2 fs3 fc0 sc0 ls0 ws0">do <span class="_ _a"></span>ceny <span class="_ _a"></span>transakcyjn<span class="_ _1"></span>ej <span class="_ _a"></span>część <span class="_ _a"></span>lub <span class="_ _a"></span>całość <span class="_ _a"></span>kwoty<span class="_ _1"></span><span class="ff3"> <span class="_ _a"></span></span>wynagrod<span class="_ _1"></span>zenia <span class="_ _a"></span>zmiennego <span class="_ _a"></span>wyłącznie <span class="_ _a"></span>w <span class="_ _11"></span>takim <span class="_ _4"></span>za<span class="_ _1"></span>kresie, <span class="_ _a"></span>w <span class="_ _a"></span>jakim </div><div class="t m0 x1 h11 y2f4 ff2 fs3 fc0 sc0 ls0 ws0">istnieje <span class="_ _8"> </span>wysokie <span class="_ _8"> </span>prawdopodobieństwo,  że <span class="_ _e"> </span>nie <span class="_ _8"> </span>nastąpi <span class="_ _8"> </span>odwrócenie <span class="_ _8"> </span>znaczącej <span class="_ _8"> </span>części <span class="_ _8"> </span>kwoty <span class="_ _e"> </span>wcz<span class="_ _1"></span>eśniej <span class="_ _8"> </span>ujętych </div><div class="t m0 x1 h7 y400 ff2 fs3 fc0 sc0 ls0 ws0">skumulowan<span class="_ _1"></span>ych <span class="_ _29"> </span>przy<span class="_ _1"></span>chodów <span class="_ _29"> </span>w <span class="_ _28"> </span>mo<span class="_ _1"></span>mencie, <span class="_ _28"> </span>kiedy <span class="_ _28"> </span>ustanie <span class="_ _29"> </span>niep<span class="_ _1"></span>ewność <span class="_ _28"> </span>co <span class="_ _28"> </span>do <span class="_ _29"> </span>wy<span class="_ _1"></span>sokości <span class="_ _29"> </span>wy<span class="_ _1"></span>nagrodzenia<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y1e9 ff3 fs3 fc0 sc0 ls0 ws0">zmiennego.  </div><div class="t m0 x1 h11 y401 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>przypadku <span class="_ _e"> </span>umów, <span class="_ _e"> </span>w <span class="_ _10"> </span>k<span class="_ _1"></span>tórych <span class="_ _e"> </span>przewidziano <span class="_ _e"> </span>kary <span class="_ _e"> </span>umowne <span class="_ _e"> </span>za <span class="_ _10"> </span>n<span class="_ _1"></span>iewykonanie <span class="_ _e"> </span>lub <span class="_ _e"> </span>nieprawidłowe <span class="_ _e"> </span>wykonanie </div><div class="t m0 x1 h11 y402 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _1"></span> <span class="_ _e"> </span>u<span class="_ _1"></span>mownych, <span class="_ _8"> </span>spodziewane <span class="_ _8"> </span>kary <span class="_ _8"> </span>umowne <span class="_ _8"> </span>mogą <span class="_ _8"> </span>powodować, <span class="_ _8"> </span>że <span class="_ _8"> </span>wynagrodzenie, <span class="_ _8"> </span>które <span class="_ _e"> </span>w <span class="_ _8"> </span>umowie </div><div class="t m0 x1 h11 y403 ff2 fs3 fc0 sc0 ls0 ws0">zakwotowan<span class="_ _1"></span>o <span class="_ _14"> </span>w <span class="_ _14"> </span>kwocie <span class="_ _13"> </span>stałej, <span class="_ _14"> </span>będzie <span class="_ _14"> </span>jednak <span class="_ _14"> </span>po<span class="_ _1"></span>dlegać <span class="_ _14"> </span>zmianom. <span class="_ _14"> </span>W <span class="_ _14"> </span>ra<span class="_ _4"></span>mach <span class="_ _14"> </span>szacowania <span class="_ _13"> </span>wysokości </div><div class="t m0 x1 h7 y404 ff2 fs3 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _1"></span>ia, <span class="_ _5"></span>do <span class="_ _5"></span>k<span class="_ _1"></span>tórego <span class="_ _5"></span>Spółka <span class="_ _0"></span>jest <span class="_ _5"></span>uprawn<span class="_ _1"></span>iona <span class="_ _5"></span>na <span class="_ _0"></span>podstawie <span class="_ _5"></span>umowy <span class="_ _0"></span>szacuje <span class="_ _5"></span>się <span class="_ _5"></span>w<span class="_ _4"></span><span class="ff3"> </span>Spółce <span class="_ _5"></span>warto<span class="_ _1"></span>ść <span class="_ _5"></span>oczek<span class="_ _1"></span>iwaną </div><div class="t m0 x1 h7 y405 ff2 fs3 fc0 sc0 ls0 ws0">zapłaty uwzględniając <span class="_ _0"></span>prawdopod<span class="_ _1"></span>obieństwo zapłacenia takic<span class="_ _0"></span>h kar <span class="_ _0"></span>umownych i<span class="ff3"> </span>innych elementów, <span class="_ _0"></span>które mogłyby<span class="_ _0"></span> </div><div class="t m0 x1 h7 y406 ff3 fs3 fc0 sc0 ls0 ws0">potencjalnie zmi<span class="ff2">enić wynagrodzenie. <span class="_ _0"></span>Wpływa <span class="_ _0"></span>to <span class="_ _0"></span>więc <span class="_ _0"></span>na <span class="_ _0"></span>pomniejszen<span class="_ _1"></span>ie <span class="_ _0"></span>wartości przychodów, <span class="_ _0"></span>nie zaś, <span class="_ _5"></span>jak to <span class="_ _5"></span>b<span class="_ _1"></span>yło </span></div><div class="t m0 x1 h7 y407 ff2 fs3 fc0 sc0 ls0 ws0">do tej pory, powięk<span class="_ _1"></span>szenie wartości rezerw <span class="_ _1"></span>i odpowiednich<span class="_ _1"></span> kosztów.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h39 y218 ff7 fs3 fc0 sc0 ls0 ws0">Istotny element finansowania<span class="_ _4"></span> </div><div class="t m0 x1 h11 y175 ff2 fs3 fc0 sc0 ls0 ws0">Ustalając <span class="_ _a"></span>cenę <span class="_ _a"></span>transak<span class="_ _1"></span>cyjną, <span class="_ _a"></span>Spółka <span class="_ _a"></span>k<span class="_ _1"></span>oryguje <span class="_ _a"></span>przyrzeczoną <span class="_ _a"></span>kwo<span class="_ _1"></span>tę <span class="_ _a"></span>wynagrod<span class="_ _1"></span>zenia <span class="_ _a"></span>o <span class="_ _a"></span>zmianę <span class="_ _a"></span>wartości <span class="_ _a"></span>p<span class="_ _1"></span>ieniądza </div><div class="t m0 x1 h7 yb7 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">czasie, jeśli <span class="_ _0"></span>rozkład w <span class="_ _0"></span>czasie płatności uzgodniony <span class="_ _0"></span>przez s<span class="_ _0"></span>trony umowy <span class="_ _0"></span>(w sposób <span class="_ _0"></span>wyraźny lub <span class="_ _0"></span>domyślny) daje </span></div><div class="t m0 x1 h7 y3b4 ff2 fs3 fc0 sc0 ls0 ws0">klientowi <span class="_ _e"> </span>lub <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółce <span class="_ _10"> </span>istotnie <span class="_ _e"> </span>korzyści <span class="_ _e"> </span>z<span class="_ _1"></span><span class="ff3"> <span class="_ _10"></span></span>tytułu <span class="_ _e"> </span>finansowania <span class="_ _10"> </span>p<span class="_ _1"></span>rzekazania <span class="_ _e"> </span>dóbr <span class="_ _10"> </span>lub <span class="_ _e"> </span>usług <span class="_ _10"> </span>klien<span class="_ _1"></span>towi. <span class="_ _e"> </span>W <span class="_ _10"> </span>takich </div><div class="t m0 x1 h7 y3b5 ff2 fs3 fc0 sc0 ls0 ws0">okoliczno<span class="_ _1"></span>ściach uznaje się, że umowa <span class="_ _1"></span>zawiera istotny<span class="_ _1"></span> element finansowan<span class="_ _1"></span>ia. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y408 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _14"> </span>nie <span class="_ _14"> </span>koryguje <span class="_ _14"> </span>przyrzeczo<span class="_ _1"></span>nej <span class="_ _14"> </span>kwoty <span class="_ _14"> </span>wynagrodzenia <span class="_ _14"> </span>o <span class="_ _14"> </span>wpływ <span class="_ _14"> </span>istotneg<span class="_ _1"></span>o <span class="_ _14"> </span>elementu <span class="_ _14"> </span>finan<span class="_ _1"></span>sowania, </div><div class="t m0 x1 h7 y409 ff2 fs3 fc0 sc0 ls0 ws0">jeżeli<span class="ff3"> w </span>momen<span class="_ _1"></span>cie <span class="_ _0"></span>zawarcia <span class="_ _0"></span>umowy oc<span class="_ _0"></span>zekuje, że <span class="_ _5"></span>okres <span class="_ _0"></span>od <span class="_ _0"></span>momentu <span class="_ _0"></span>przekazania <span class="_ _0"></span>przyrzeczonego dobra <span class="_ _5"></span>lub usługi </div><div class="t m0 x1 h7 y40a ff2 fs3 fc0 sc0 ls0 ws0">klientowi do<span class="_ _1"></span> momentu zapłaty za do<span class="_ _1"></span>bro lub usługę przez<span class="_ _4"></span><span class="ff3"> </span>klienta wyniesie nie więcej n<span class="_ _1"></span>iż jeden rok. <span class="_ _1"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">31</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">Istotny <span class="_ _28"> </span>element <span class="_ _28"> </span>finan<span class="_ _1"></span>sowania <span class="_ _29"> </span>n<span class="_ _1"></span>ie <span class="_ _29"> </span>wy<span class="_ _1"></span>stępuje <span class="_ _28"> </span>w <span class="_ _28"> </span>umowi<span class="_ _1"></span>e <span class="_ _29"> </span>z <span class="_ _28"> </span>klien<span class="_ _1"></span>tem <span class="_ _28"> </span>m.in. <span class="_ _28"> </span>wtedy, <span class="_ _28"> </span>gd<span class="_ _1"></span>y <span class="_ _28"> </span>różnica <span class="_ _28"> </span>między </div><div class="t m0 x1 h11 y222 ff2 fs3 fc0 sc0 ls0 ws0">przyrzeczony<span class="_ _1"></span>m <span class="_ _1"></span>wy<span class="_ _1"></span>nagrodzeniem <span class="_ _4"></span>a <span class="_ _1"></span>ceną <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>gotówkowej <span class="_ _4"></span>dobra <span class="_ _4"></span>lub <span class="_ _1"></span>u<span class="_ _1"></span>sługi <span class="_ _1"></span>wy<span class="_ _1"></span>nika <span class="_ _1"></span>z <span class="_ _4"></span>powodów <span class="_ _4"></span>innych <span class="_ _4"></span>niż </div><div class="t m0 x1 h11 y223 ff2 fs3 fc0 sc0 ls0 ws0">udostępnien<span class="_ _1"></span>ie <span class="_ _4"></span>fin<span class="_ _1"></span>ansowania <span class="_ _a"></span>klientowi <span class="_ _a"></span>lub <span class="_ _a"></span>Sp<span class="_ _1"></span>ółce <span class="_ _a"></span>oraz <span class="_ _a"></span>różnic<span class="_ _1"></span>a <span class="_ _a"></span>międ<span class="_ _1"></span>zy <span class="_ _a"></span>tymi <span class="_ _a"></span>kwotami <span class="_ _a"></span>jest <span class="_ _a"></span>proporcjonaln<span class="_ _1"></span>a <span class="_ _4"></span>d<span class="_ _1"></span>o <span class="_ _a"></span>jej </div><div class="t m0 x1 h11 y224 ff2 fs3 fc0 sc0 ls0 ws0">przyczyny. <span class="_ _1"></span>Zazwycz<span class="_ _1"></span>aj ma <span class="_ _1"></span>to miejsce, <span class="_ _1"></span>gdy<span class="_ _1"></span> zgo<span class="_ _1"></span>dnie z <span class="_ _1"></span>warunkami <span class="_ _1"></span>płatno<span class="_ _1"></span>ści klient <span class="_ _1"></span>Spółki m<span class="_ _1"></span>oże <span class="_ _1"></span>być <span class="_ _1"></span>zabezpieczony </div><div class="t m0 x1 h7 y225 ff2 fs3 fc0 sc0 ls0 ws0">przed <span class="_ _0"></span>brakiem właściwego <span class="_ _5"></span>wywiązan<span class="_ _1"></span>ia <span class="_ _0"></span>się <span class="_ _0"></span>z <span class="_ _0"></span>części <span class="_ _0"></span>lub <span class="_ _0"></span>całości <span class="_ _0"></span>zobowiązań umownych <span class="_ _5"></span>pr<span class="_ _1"></span>zez <span class="_ _0"></span>drugą <span class="_ _0"></span>stronę <span class="ff3">umowy. </span></div><div class="t m0 x1 h39 y295 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h39 y378 ff6 fs3 fc0 sc0 ls0 ws0">Koszty umów z klientami<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h7 y9a ff3 fs3 fc0 sc0 ls0 ws0">Koszty p<span class="_ _1"></span>ozyskania umo<span class="_ _1"></span>wy (dopro<span class="_ _1"></span>wadzenia do za<span class="_ _1"></span>warcia umowy)<span class="_ _1"></span> to dodatkowe <span class="_ _1"></span>(przyrostowe) <span class="_ _1"></span>koszty po<span class="_ _1"></span>zyskania </div><div class="t m0 x1 h11 y40b ff2 fs3 fc0 sc0 ls0 ws0">umowy <span class="_ _15"> </span>ponoszon<span class="_ _1"></span>e <span class="_ _2a"> </span>przez <span class="_ _15"> </span>Spółkę <span class="_ _15"> </span>w <span class="_ _2a"> </span>ce<span class="_ _1"></span>lu <span class="_ _2a"> </span>d<span class="_ _1"></span>oprowad<span class="_ _1"></span>zenia <span class="_ _2a"> </span>do <span class="_ _15"> </span>zawarcia <span class="_ _15"> </span>umowy <span class="_ _15"> </span>z <span class="_ _2a"> </span>k<span class="_ _1"></span>lientem, <span class="_ _15"> </span>których <span class="_ _15"> </span>Spółka </div><div class="t m0 x1 h7 y40c ff3 fs3 fc0 sc0 ls0 ws0">nie <span class="ff2">poniosłaby,<span class="_ _1"></span> <span class="_ _e"> </span>jeżeli <span class="_ _8"> </span>umowa <span class="_ _e"> </span>nie <span class="_ _8"> </span>zostałaby <span class="_ _8"> </span>zawarta. <span class="_ _e"> </span>Spółka<span class="_ _1"></span></span> <span class="_ _8"> </span><span class="ff2">ujmuje <span class="_ _8"> </span>te <span class="_ _e"> </span>koszty <span class="_ _8"> </span>jako <span class="_ _e"> </span>składnik <span class="_ _8"> </span>aktywów, <span class="_ _e"> </span>jeże<span class="_ _1"></span>li </span></div><div class="t m0 x1 h11 y40d ff2 fs3 fc0 sc0 ls0 ws0">spodziewa <span class="_ _e"> </span>się, <span class="_ _10"> </span>że <span class="_ _e"> </span>koszty <span class="_ _e"> </span>te <span class="_ _10"> </span>odzysk<span class="_ _1"></span>a. <span class="_ _10"> </span>Okres <span class="_ _e"> </span>amortyzacji <span class="_ _10"> </span>akty<span class="_ _1"></span>wowanych <span class="_ _e"> </span>kosztów <span class="_ _e"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>p<span class="_ _1"></span>ozyskania <span class="_ _e"> </span>umowy </div><div class="t m0 x1 h7 y40e ff3 fs3 fc0 sc0 ls12 ws0">to<span class="ls0"> okres, <span class="_ _1"></span>w <span class="ff2">którym Spółka wypełn<span class="_ _1"></span>ia obowiązki świad<span class="_ _1"></span>czenia wynik<span class="_ _1"></span>ające z tej umowy<span class="_ _1"></span>.<span class="_ _1"></span></span> </span></div><div class="t m0 x1 h11 y40f ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _e"> </span>praktycznego<span class="_ _1"></span> <span class="_ _10"> </span>pu<span class="_ _1"></span>nktu <span class="_ _e"> </span>widzenia <span class="_ _e"> </span>Spółka <span class="_ _e"> </span>ujmuje <span class="_ _e"> </span>dodatkowe <span class="_ _e"> </span>koszty <span class="_ _e"> </span>do<span class="_ _1"></span>prowadzenia <span class="_ _e"> </span>do <span class="_ _e"> </span>zawarcia <span class="_ _e"> </span>umowy<span class="_ _1"></span> <span class="_ _e"> </span>jako </div><div class="t m0 x1 h11 y410 ff2 fs3 fc0 sc0 ls0 ws0">koszty <span class="_ _1"></span>w <span class="_ _1"></span>momencie <span class="_ _1"></span>ich <span class="_ _1"></span>poniesienia, <span class="_ _1"></span>tylko <span class="_ _1"></span>jeśli <span class="_ _1"></span>okres <span class="_ _1"></span>amortyzacji <span class="_ _1"></span>skład<span class="_ _1"></span>nika <span class="_ _1"></span>aktywów, <span class="_ _4"></span>k<span class="_ _1"></span>tóry w <span class="_ _1"></span>przeciwnym <span class="_ _1"></span>razie </div><div class="t m0 x1 h7 y411 ff2 fs3 fc0 sc0 ls0 ws0">zostałby ujęty<span class="_ _1"></span> przez Spółkę,<span class="ff3"> <span class="_ _1"></span></span>wynosi jeden<span class="_ _1"></span> rok lub krócej.<span class="ff3"> </span></div><div class="t m0 x1 h11 y412 ff2 fs3 fc0 sc0 ls0 ws0">Koszty wykonania umowy t<span class="_ _0"></span>o <span class="_ _0"></span>koszty poniesione w <span class="_ _0"></span>związku z <span class="_ _0"></span>wykonywaniem umowy zawartej <span class="_ _0"></span>z <span class="_ _0"></span>klientem. Spółka </div><div class="t m0 x1 h11 y413 ff2 fs3 fc0 sc0 ls0 ws0">ujmuje <span class="_ _1"></span>te koszty <span class="_ _1"></span>jako składnik <span class="_ _1"></span>aktywów, <span class="_ _1"></span>gdy n<span class="_ _1"></span>ie są ob<span class="_ _1"></span>jęte zakresem <span class="_ _1"></span>innego <span class="_ _1"></span>standardu (<span class="_ _1"></span>np. MSR 2 <span class="_ _1"></span>Zapasy, <span class="_ _1"></span>MSR </div><div class="t m0 x1 h11 y414 ff2 fs3 fc0 sc0 ls0 ws0">16 <span class="_ _1"></span>Rzeczo<span class="_ _1"></span>we <span class="_ _1"></span>ak<span class="_ _1"></span>tywa <span class="_ _1"></span>trwałe<span class="_ _1"></span> <span class="_ _1"></span>lub <span class="_ _1"></span>MSR <span class="_ _4"></span>38 <span class="_ _1"></span>Warto<span class="_ _1"></span>ści <span class="_ _4"></span>niematerialn<span class="_ _1"></span>e), <span class="_ _1"></span>o<span class="_ _1"></span>raz <span class="_ _1"></span>gdy <span class="_ _1"></span>sp<span class="_ _1"></span>ełniają <span class="_ _1"></span>o<span class="_ _1"></span>ne <span class="_ _1"></span>wszystkie <span class="_ _4"></span>następujące </div><div class="t m0 x1 h7 y415 ff3 fs3 fc0 sc0 ls0 ws0">kryteria: </div><div class="t m0 x15 h7 y416 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">koszty te są b<span class="_ _1"></span>ezpośrednio powiązane z <span class="_ _1"></span>umową lub z przewidywan<span class="_ _1"></span>ą umową <span class="_ _1"></span>z klientem,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y315 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">koszty <span class="_ _2a"> </span>te <span class="_ _2a"> </span>p<span class="_ _1"></span>rowadzą <span class="_ _2a"> </span>do <span class="_ _15"> </span>wytworzenia <span class="_ _2a"> </span>lub <span class="_ _2a"> </span>ulepszen<span class="_ _1"></span>ia <span class="_ _2a"> </span>zasobów <span class="_ _2a"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _2a"> </span>które <span class="_ _2a"> </span>będą <span class="_ _2a"> </span>wyko<span class="_ _1"></span>rzystywane </span></span></div><div class="t m0 x36 h7 y129 ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">spełnienia (lub do d<span class="_ _1"></span>alszego spełniania) zo<span class="_ _1"></span>bowiązań do wykon<span class="_ _1"></span>ania świadczenia w p<span class="_ _1"></span>rzyszłości; oraz<span class="_ _4"></span></span> </span></div><div class="t m0 x15 h7 y417 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">spółka spo<span class="_ _1"></span>dziewa się, że koszty te <span class="_ _1"></span>odzyska.<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2b y2f0 ff4 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y418 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y419 ff4 fs0 fc0 sc0 ls0 ws0">Koszty operacyjne<span class="_ _0"></span> </div><div class="t m0 x1 h7 y41a ff2 fs3 fca sc0 ls0 ws0">Spółka prowad<span class="_ _1"></span>zi ewidencję kosztów <span class="_ _1"></span>w układzie <span class="_ _1"></span>rodzajowym.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y41b ff2 fs3 fca sc0 ls0 ws0">Koszty <span class="_ _a"></span>zu<span class="_ _1"></span>żytych <span class="_ _a"></span>m<span class="_ _1"></span>ateriałów, <span class="_ _11"></span>towarów <span class="_ _11"></span>Spółka <span class="_ _a"></span>u<span class="_ _1"></span>jmuje <span class="_ _11"></span>w <span class="_ _a"></span>tym <span class="_ _a"></span>sam<span class="_ _1"></span>ym <span class="_ _a"></span>o<span class="_ _1"></span>kresie <span class="_ _a"></span>w <span class="_ _11"></span>jakim <span class="_ _a"></span>są <span class="_ _11"></span>ujmowan<span class="_ _1"></span>e <span class="_ _a"></span>przycho<span class="_ _1"></span>dy </div><div class="t m0 x1 h7 y41c ff3 fs3 fca sc0 ls13 ws0">ze<span class="ls0"> <span class="ff2">sprzedaży <span class="_ _1"></span>tych składników zgodn<span class="_ _1"></span>ie z zasadą współmiern<span class="_ _1"></span>ości przychodów i k<span class="_ _1"></span>osztów.<span class="_ _1"></span></span> </span></div><div class="t m0 x1 h11 y79 ff2 fs3 fca sc0 ls0 ws0">Dla <span class="_ _2a"> </span>ko<span class="_ _1"></span>ntraktów <span class="_ _15"> </span>rozliczanych <span class="_ _2a"> </span>w <span class="_ _15"> </span>czasie <span class="_ _2a"> </span>n<span class="_ _1"></span>a <span class="_ _2a"> </span>ko<span class="_ _1"></span>ntach <span class="_ _15"> </span>rozliczeń <span class="_ _15"> </span>międzyokresowy<span class="_ _1"></span>ch <span class="_ _2a"> </span>kosztów <span class="_ _15"> </span>prowadzona <span class="_ _15"> </span>jest </div><div class="t m0 x1 h7 y2f6 ff2 fs3 fca sc0 ls0 ws0">szczegółowa an<span class="_ _1"></span>alityka pozwalająca <span class="_ _1"></span>wyodrębnić k<span class="_ _1"></span>oszty prowadzenia p<span class="_ _1"></span>oszczególnych projektó<span class="_ _1"></span>w.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y41d ff2 fs3 fca sc0 ls0 ws0">Koszty niezwiązan<span class="_ _1"></span>e bezpośrednio<span class="_ _1"></span> z konkretnymi z<span class="_ _1"></span>leceniami, odno<span class="_ _1"></span>szone są na <span class="_ _1"></span>wynik finansowy w m<span class="_ _1"></span>omencie ich </div><div class="t m0 x1 h7 y170 ff3 fs3 fca sc0 ls0 ws0">poniesienia. </div><div class="t m0 x1 h7 y41e ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y41f ff5 fs0 fc0 sc0 ls0 ws0">Przychody i koszt<span class="_ _0"></span>y działalności <span class="ff4">finanso<span class="_ _0"></span>wej </span></div><div class="t m0 x1 h11 y420 ff2 fs3 fca sc0 ls0 ws0">Na <span class="_ _10"> </span>przychody <span class="_ _e"> </span>finansowe <span class="_ _10"> </span>składają <span class="_ _10"> </span>się <span class="_ _10"> </span>główn<span class="_ _1"></span>ie <span class="_ _11"></span>o<span class="_ _1"></span>dsetki <span class="_ _10"> </span>od <span class="_ _10"> </span>lokat <span class="_ _10"> </span>wolnych <span class="_ _10"> </span>środ<span class="_ _1"></span>ków <span class="_ _10"> </span>na <span class="_ _10"> </span>rachunkach <span class="_ _10"> </span>bankowy<span class="_ _1"></span>ch, </div><div class="t m0 x1 h11 y421 ff2 fs3 fca sc0 ls0 ws0">prowizje <span class="_ _2a"> </span>i  odsetki <span class="_ _2a"> </span>od <span class="_ _2a"> </span>udzielonych <span class="_ _2a"> </span>pożyczek, <span class="_ _2a"> </span>odsetki <span class="_ _2a"> </span>z  tytułu <span class="_ _2a"> </span>zwłoki <span class="_ _2a"> </span>w  regulo<span class="_ _1"></span>waniu  n<span class="_ _1"></span>ależności, <span class="_ _2a"> </span>wielkość </div><div class="t m0 x1 h7 y33f ff2 fs3 fca sc0 ls0 ws0">rozwiązanych<span class="_ _1"></span> rezerw dotyczących d<span class="_ _1"></span>ziałalności finans<span class="_ _1"></span><span class="ff3">owej. </span></div><div class="t m0 x1 h11 y422 ff2 fs3 fca sc0 ls0 ws0">Na  koszty  finansowe  składają <span class="_ _8"> </span>się  głównie  odsetki <span class="_ _8"> </span>od  kredytów  i  pożyczek,  odsetki <span class="_ _8"> </span>za  zwłokę  w <span class="_ _8"> </span>zapłacie </div><div class="t m0 x1 h11 y423 ff2 fs3 fca sc0 ls0 ws0">zobowiązań<span class="_ _1"></span>, <span class="_ _a"></span>utworzone <span class="_ _a"></span>r<span class="_ _1"></span>ezerwy <span class="_ _a"></span>na <span class="_ _a"></span>p<span class="_ _1"></span>ewne <span class="_ _a"></span>lub <span class="_ _11"></span>prawdopodobne <span class="_ _a"></span>straty<span class="_ _1"></span> <span class="_ _a"></span>z <span class="_ _a"></span>op<span class="_ _1"></span>eracji <span class="_ _a"></span>finansowych<span class="_ _1"></span>, <span class="_ _a"></span>warto<span class="_ _1"></span>ść <span class="_ _a"></span>w <span class="_ _a"></span>cen<span class="_ _1"></span>ie </div><div class="t m0 x1 h11 y424 ff2 fs3 fca sc0 ls0 ws0">nabycia <span class="_ _16"> </span>sprzedanych <span class="_ _15"> </span>udziałów, <span class="_ _16"> </span>akcji, <span class="_ _15"> </span>papieró<span class="_ _1"></span>w <span class="_ _15"> </span>wart<span class="_ _1"></span>ościowych<span class="_ _1"></span>, <span class="_ _15"> </span>prowizje <span class="_ _16"> </span>i <span class="_ _15"> </span>opłaty <span class="_ _15"> </span>manipulacy<span class="_ _1"></span>jne, <span class="_ _15"> </span>warto<span class="_ _1"></span>ść </div><div class="t m0 x1 h7 y425 ff2 fs3 fca sc0 ls0 ws0">inwestycji krótk<span class="_ _1"></span>oterminowych, dy<span class="_ _1"></span>skonto i<span class="_ _1"></span><span class="ff3"> </span>różnice kursowe.<span class="ff3"> </span></div><div class="t m0 x1 h7 y426 ff3 fs3 fca sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi xc y221 w17 h40" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">32</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h38 y427 ff5 fs0 fc0 sc0 ls0 ws0">Dotacje unijne <span class="_ _0"></span>i rządowe<span class="ff4"> </span></div><div class="t m0 x1 h11 y428 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _a"></span>z <span class="_ _11"></span>MSR <span class="_ _4"></span>2<span class="_ _1"></span>0, <span class="_ _a"></span>Spółka <span class="_ _a"></span>nie <span class="_ _a"></span>ujmuje <span class="_ _11"></span>dotacji <span class="_ _a"></span>rządo<span class="_ _1"></span>wych, <span class="_ _4"></span>łącz<span class="_ _1"></span>nie <span class="_ _a"></span>z <span class="_ _a"></span>niepien<span class="_ _1"></span>iężnymi <span class="_ _a"></span>dotacjami <span class="_ _a"></span>wyk<span class="_ _1"></span>azywanymi </div><div class="t m0 x1 h7 y429 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">wartości <span class="_ _1"></span>godziwej, <span class="_ _1"></span>dopóki n<span class="_ _1"></span>ie istnieje <span class="_ _1"></span>wystarczająca <span class="_ _1"></span>pewn<span class="_ _1"></span>ość, że<span class="_ _1"></span> Spółk<span class="_ _1"></span>a spełn<span class="_ _1"></span>i warunki <span class="_ _1"></span>związane <span class="_ _1"></span>z<span class="_ _1"></span></span> <span class="_ _1"></span>dotacjami </div><div class="t m0 x1 h11 y42a ff2 fs3 fc0 sc0 ls0 ws0">oraz  dotacje  będą  otrzymane.  Fakt,  iż  jedno<span class="_ _1"></span>stka  gospo<span class="_ _1"></span>darcza  otrzymała  dotacje,  nie  stanowi  sam  w  sobie </div><div class="t m0 x1 h7 y42b ff2 fs3 fc0 sc0 ls0 ws0">przekonująceg<span class="_ _1"></span>o dowodu na to, że związan<span class="_ _1"></span>e z dotacją warun<span class="_ _1"></span>ki zostały lub b<span class="_ _1"></span>ędą spełnione.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y42c ff2 fs3 fc0 sc0 ls0 ws0">Dotacje rządowe ujmuje się w księgach w taki sposób, aby przy<span class="_ _1"></span>chód z tytułu dotacji był ujmowany współmier<span class="_ _1"></span>nie </div><div class="t m0 x1 h7 y42d ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">ponoszonych <span class="_ _13"> </span>kosztów <span class="_ _14"> </span>z <span class="_ _14"> </span>nią <span class="_ _13"> </span>związanych<span class="_ _1"></span>. <span class="_ _14"> </span>Spółka <span class="_ _13"> </span>przyjęła <span class="_ _13"> </span>odpowiednie <span class="_ _13"> </span>metody <span class="_ _14"> </span>pr<span class="_ _1"></span>ezentacji <span class="_ _14"> </span>do<span class="_ _1"></span>tacji </span></span></div><div class="t m0 x1 h7 y42e ff3 fs3 fc0 sc0 ls0 ws0">w sprawozdan<span class="_ _1"></span>iu finansowym<span class="_ _1"></span>: </div><div class="t m0 x15 h7 y42f ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">dotacje <span class="_ _1"></span>do ak<span class="_ _1"></span>tywów –<span class="ff3"> <span class="_ _1"></span></span>początkowo <span class="_ _1"></span>jako o<span class="_ _1"></span>sobna pozycja <span class="_ _1"></span>w rozliczeniach <span class="_ _1"></span>międzyok<span class="_ _1"></span>resowych (przy<span class="_ _1"></span>chody </span></span></div><div class="t m0 x36 h11 y430 ff2 fs3 fc0 sc0 ls0 ws0">przyszłych <span class="_ _a"></span>okresów), <span class="_ _a"></span>a <span class="_ _4"></span>n<span class="_ _1"></span>astępnie <span class="_ _4"></span>w <span class="_ _a"></span>sposób <span class="_ _a"></span>systematyczny <span class="_ _4"></span>p<span class="_ _1"></span>rezentowan<span class="_ _1"></span>e <span class="_ _4"></span>jako <span class="_ _4"></span>p<span class="_ _1"></span>rzychód <span class="_ _4"></span>na <span class="_ _a"></span>przestrzeni </div><div class="t m0 x36 h7 y431 ff2 fs3 fc0 sc0 ls0 ws0">okresu użytko<span class="_ _1"></span>wania składnika aktywó<span class="_ _1"></span>w;<span class="ff3"> </span></div><div class="t m0 x15 h7 y432 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">dotacje do<span class="_ _1"></span> przychodów <span class="_ _1"></span>–<span class="ff3"> </span>jako pozycja <span class="_ _1"></span>„Pozostałe przychody op<span class="_ _1"></span>eracyjne/finansowe”.<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y433 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y434 ff2 fs3 fc0 sc0 ls0 ws0">Od momentu ujęcia d<span class="_ _0"></span>otacji rządowej w <span class="_ _0"></span>sprawozdaniu do wszystkich <span class="_ _0"></span>powiązany<span class="_ _1"></span>ch <span class="_ _0"></span>z nią <span class="_ _0"></span>zobowiązań lub aktywów </div><div class="t m0 x1 h7 y332 ff2 fs3 fc0 sc0 ls0 ws0">warunko<span class="_ _1"></span>wych stosuje się MSR 37 „Rezer<span class="_ _1"></span>wy, zobowiązan<span class="_ _1"></span>ia warunkowe i a<span class="_ _1"></span>ktywa warunkowe”.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y435 ff2 fs3 fc0 sc0 ls0 ws0">Dotację <span class="_ _8"> </span>rządową, <span class="_ _8"> </span>która <span class="_ _8"> </span>staje <span class="_ _8"> </span>się <span class="_ _e"> </span>należ<span class="_ _1"></span>na <span class="_ _8"> </span>jako <span class="_ _8"> </span>forma <span class="_ _e"> </span>rekom<span class="_ _1"></span>pensaty <span class="_ _8"> </span>za <span class="_ _8"> </span>już <span class="_ _e"> </span>po<span class="_ _1"></span>niesione <span class="_ _8"> </span>koszty <span class="_ _8"> </span>lub <span class="_ _8"> </span>straty, <span class="_ _e"> </span>lub </div><div class="t m0 x1 h11 y436 ff2 fs3 fc0 sc0 ls0 ws0">przyznana Spó<span class="_ _1"></span>łce celem udzielen<span class="_ _1"></span>ia jej natychm<span class="_ _1"></span>iastowego finansoweg<span class="_ _1"></span>o wsparcia,<span class="_ _1"></span> bez towarzyszących<span class="_ _1"></span> przyszłych </div><div class="t m0 x1 h7 y311 ff2 fs3 fc0 sc0 ls0 ws0">kosztów, ujm<span class="_ _1"></span>uje się jako przychó<span class="_ _1"></span>d w okresie<span class="_ _1"></span>, w którym<span class="_ _1"></span> stała się należna.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y437 ff2 fs3 fc0 sc0 ls0 ws0">Dla celów <span class="_ _1"></span>zacho<span class="_ _1"></span>wania <span class="_ _1"></span>odrębnej ewid<span class="_ _1"></span>encji zd<span class="_ _1"></span>arzeń <span class="_ _1"></span>związanych <span class="_ _1"></span>z d<span class="_ _1"></span>ofinansowaniem <span class="_ _1"></span>w <span class="_ _1"></span>ramach d<span class="_ _1"></span>otacji w<span class="_ _4"></span><span class="ff3"> systemie<span class="_ _1"></span> </span></div><div class="t m0 x1 h7 y438 ff2 fs3 fc0 sc0 ls0 ws0">księgowym u<span class="_ _1"></span>tworzone zostaną <span class="_ _1"></span><span class="ff3">konta </span>od<span class="_ _1"></span>rębnie dla każdeg<span class="_ _1"></span>o projektu.<span class="ff3"> </span></div><div class="t m0 x1 h7 y439 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y43a ff4 fs0 fc0 sc0 ls0 ws0">Wykazywanie <span class="_ _0"></span>transakcji w walu<span class="_ _0"></span>tach obcych </div><div class="t m0 x1 h11 y317 ff2 fs3 fca sc0 ls0 ws0">Nie <span class="_ _1"></span>rzad<span class="_ _1"></span>ziej <span class="_ _1"></span>niż <span class="_ _4"></span>na <span class="_ _1"></span>d<span class="_ _1"></span>zień <span class="_ _1"></span>b<span class="_ _1"></span>ilansowy <span class="_ _4"></span>kończący <span class="_ _4"></span>kolejny <span class="_ _1"></span>k<span class="_ _1"></span>wartał <span class="_ _1"></span>daneg<span class="_ _1"></span>o <span class="_ _1"></span>ro<span class="_ _1"></span>ku <span class="_ _1"></span>ob<span class="_ _1"></span>rotowego <span class="_ _1"></span>wycen<span class="_ _1"></span>ia <span class="_ _1"></span>się <span class="_ _4"></span>po <span class="_ _1"></span>średn<span class="_ _1"></span>im </div><div class="t m0 x1 h7 y43b ff2 fs3 fca sc0 ls0 ws0">kursie Narodoweg<span class="_ _1"></span>o Banku Polskiego (<span class="_ _1"></span>„NBP”) wyrażon<span class="_ _1"></span>e w<span class="_ _1"></span><span class="ff3"> </span>walutach ob<span class="_ _1"></span>cych składniki aktywów i p<span class="_ _1"></span>asywów.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y75 ff2 fs3 fca sc0 ls0 ws0">Na <span class="_ _e"> </span>dzień <span class="_ _8"> </span>przeprowadzenia <span class="_ _e"> </span>transakcji <span class="_ _8"> </span>gospodarczej, <span class="_ _e"> </span>akty<span class="_ _1"></span>wa <span class="_ _e"> </span>i <span class="_ _e"> </span>pasywa <span class="_ _8"> </span>wyrażone <span class="_ _e"> </span>w <span class="_ _8"> </span>walucie <span class="_ _e"> </span>obcej, <span class="_ _e"> </span>ujmuje <span class="_ _8"> </span>się </div><div class="t m0 x1 h7 y43c ff3 fs3 fca sc0 ls0 ws0">odpowiednio <span class="_ _1"></span>po kursie: </div><div class="t m0 x15 h7 y16b ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fca">K<span class="ff2">upna <span class="_ _10"> </span>lub <span class="_ _11"></span>sprzedaży <span class="_ _11"></span>walu<span class="_ _1"></span>t <span class="_ _11"></span>stosowany<span class="_ _1"></span>m <span class="_ _11"></span>przez <span class="_ _11"></span>ban<span class="_ _1"></span>k, <span class="_ _11"></span>z <span class="_ _11"></span>którego<span class="_ _1"></span> <span class="_ _11"></span>usług <span class="_ _11"></span>korzy<span class="_ _1"></span>sta <span class="_ _11"></span>spółka <span class="_ _e"> </span>–</span> <span class="_ _11"></span>w <span class="_ _11"></span>p<span class="_ _1"></span>rzypadku </span></span></div><div class="t m0 x36 h7 y43d ff2 fs3 fca sc0 ls0 ws0">operacji sprze<span class="_ _1"></span>daży lub kupna walut oraz<span class="_ _1"></span> operacji zapłaty <span class="_ _1"></span>należności lub zobo<span class="_ _1"></span>wiązań,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y43e ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _2e"> </span>w <span class="_ _28"> </span>przyp<span class="_ _1"></span>adku <span class="_ _28"> </span>impo<span class="_ _1"></span>rtu <span class="_ _2e"> </span>towarów <span class="_ _2e"> </span>przechodzących <span class="_ _2e"> </span>odprawę <span class="_ _28"> </span>ce<span class="_ _1"></span>lną <span class="_ _14"> </span>–<span class="ff3"> <span class="_ _2e"> </span></span>kurs <span class="_ _28"> </span>pr<span class="_ _1"></span>zyjęty </span></span></div><div class="t m0 x36 h7 y1bb ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">dokum<span class="_ _1"></span>encie odprawy celnej (SAD) <span class="_ _1"></span>lub innym wiążąc<span class="_ _1"></span>ym dokumencie,<span class="_ _4"></span></span> </div><div class="t m0 x15 h7 y43f ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">Operacje <span class="_ _16"> </span>gospodarcze <span class="_ _16"> </span>polegające <span class="_ _15"> </span>na <span class="_ _16"> </span>wewnątrzwspólno<span class="_ _1"></span>towym <span class="_ _15"> </span>nab<span class="_ _1"></span>yciu <span class="_ _15"> </span>lub <span class="_ _16"> </span>wewnątrzwspólnotowej </span></span></div><div class="t m0 x36 h7 y440 ff3 fs3 fc0 sc0 ls0 ws0">dostawie towaru<span class="_ _1"></span> (WNT lub WDT) <span class="_ _1"></span><span class="ff2">–</span> <span class="_ _1"></span><span class="ff2">kurs obowiązu<span class="_ _1"></span>jący dla celów podatku doch<span class="_ _1"></span>odowego i VAT,<span class="_ _1"></span></span> </div><div class="t m0 x15 h7 y441 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">Pozostałe op<span class="_ _1"></span>eracje –<span class="ff3"> </span>ku<span class="_ _1"></span>rs obowiązujący dla ce<span class="_ _1"></span>lów podatku dochodo<span class="_ _1"></span>wego.<span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y442 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y443 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _0"></span>podstawie art. <span class="_ _5"></span>1<span class="_ _1"></span>2 ust. <span class="_ _5"></span>2 ustawy <span class="_ _0"></span>z <span class="_ _0"></span>dnia <span class="_ _0"></span>15 lutego <span class="_ _0"></span>1992 <span class="_ _0"></span>r. <span class="_ _5"></span>o<span class="_ _1"></span> <span class="_ _0"></span>podatku dochodowym <span class="_ _0"></span>od osób <span class="_ _5"></span>prawn<span class="_ _1"></span>ych (tekst <span class="_ _5"></span>jed<span class="_ _1"></span>n.:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y444 ff3 fs3 fc0 sc0 ls0 ws0">Dz. <span class="_ _4"></span>U. <span class="_ _1"></span>z <span class="_ _4"></span>2023 <span class="_ _4"></span>r. <span class="_ _1"></span>p<span class="_ _1"></span>oz. <span class="_ _4"></span>2<span class="ls3">805</span> <span class="_ _1"></span><span class="ff2">z <span class="_ _1"></span>pó<span class="_ _1"></span>źn. <span class="_ _4"></span>zm.</span><span class="ls16">) <span class="_ _4"></span></span><span class="ff2">–</span> <span class="_ _4"></span><span class="ff2">dalej <span class="_ _1"></span>u.<span class="_ _1"></span>p.d.o.p. <span class="_ _1"></span>przych<span class="_ _1"></span>ody <span class="_ _4"></span>wyrażone <span class="_ _4"></span>w <span class="_ _1"></span>walutach <span class="_ _4"></span>obcych <span class="_ _4"></span>przelicza <span class="_ _4"></span>się </span></div><div class="t m0 x1 h7 y445 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">PLN po kursie średn<span class="_ _1"></span>im NBP z ostatniego<span class="_ _1"></span> dnia roboczego<span class="_ _1"></span> poprzedzającego<span class="_ _1"></span> dzień uzyskania przychodu.<span class="_ _4"></span></span> </span></div><div class="t m0 x1 h11 y33e ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>art. <span class="_ _1"></span>15 <span class="_ _4"></span>ust. <span class="_ _1"></span>1<span class="_ _1"></span> <span class="_ _4"></span>u.p.d.o.p. <span class="_ _1"></span>k<span class="_ _1"></span>oszty <span class="_ _1"></span>u<span class="_ _1"></span>zyskania <span class="_ _4"></span>przychodu <span class="_ _4"></span>w <span class="_ _4"></span>walutach <span class="_ _1"></span>obcy<span class="_ _1"></span>ch <span class="_ _1"></span>p<span class="_ _1"></span>rzelicza <span class="_ _4"></span>się <span class="_ _1"></span>na <span class="_ _4"></span>złote <span class="_ _4"></span>według </div><div class="t m0 x1 h7 y10d ff2 fs3 fc0 sc0 ls0 ws0">kursu średn<span class="_ _1"></span>iego NBP z ostatniego <span class="_ _1"></span>dnia roboczego poprzed<span class="_ _1"></span>zającego dzień <span class="_ _1"></span>ich poniesienia.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y446 ff2 fs3 fca sc0 ls0 ws0">Na  dzień<span class="_ _1"></span>  bilansowy<span class="_ _1"></span>  wy<span class="_ _1"></span>cenia  się  wy<span class="_ _1"></span>rażone <span class="_ _2a"> </span>w  walutach <span class="_ _2a"> </span>obcych  po<span class="_ _1"></span>  średnim <span class="_ _2a"> </span>kursie  NBP <span class="_ _2a"> </span>dla <span class="_ _2a"> </span>danej <span class="_ _2a"> </span>waluty </div><div class="t m0 x1 h7 y447 ff2 fs3 fca sc0 ls0 ws0">obowiązujący<span class="_ _1"></span>m na dzień bilansowy.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y448 ff2 fs3 fc0 sc0 ls0 ws0">Różnice k<span class="_ _1"></span>ursowe do<span class="_ _1"></span>tyczące aktywów <span class="_ _1"></span>i <span class="_ _1"></span>pasywów wyr<span class="_ _1"></span>ażonych w <span class="_ _1"></span>walutach <span class="_ _1"></span>obcych, po<span class="_ _1"></span>wstałe na <span class="_ _1"></span>dzień <span class="_ _1"></span>ich wycen<span class="_ _1"></span>y </div><div class="t m0 x1 h11 y449 ff2 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _11"></span>przy <span class="_ _11"></span>zapłacie <span class="_ _11"></span>n<span class="_ _1"></span>ależności <span class="_ _11"></span>i <span class="_ _a"></span>zo<span class="_ _1"></span>bowiązań<span class="_ _1"></span>, <span class="_ _11"></span>jak <span class="_ _11"></span>również <span class="_ _11"></span>sprzedaż<span class="_ _1"></span>y <span class="_ _11"></span>lub <span class="_ _11"></span>kupnie <span class="_ _11"></span>walut, <span class="_ _11"></span>zalicza <span class="_ _11"></span>się <span class="_ _11"></span>odpo<span class="_ _1"></span>wiednio </div><div class="t m0 x1 h7 y44a ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">przychodów <span class="_ _4"></span>lub k<span class="_ _1"></span>osztów <span class="_ _1"></span>finan<span class="_ _1"></span>sowych, <span class="_ _1"></span>a <span class="_ _4"></span>w <span class="_ _1"></span>uz<span class="_ _1"></span></span>asadnionych <span class="_ _4"></span>przypadkach <span class="_ _4"></span><span class="ff2">–</span> <span class="_ _1"></span><span class="ff2">do <span class="_ _1"></span>kosztu <span class="_ _4"></span>wytworzenia <span class="_ _1"></span>produk<span class="_ _1"></span>tów </span></span></div><div class="t m0 x1 h11 y44b ff2 fs3 fc0 sc0 ls0 ws0">lub ce<span class="_ _1"></span>ny nabycia <span class="_ _1"></span>towarów, a <span class="_ _1"></span>także ceny <span class="_ _1"></span>nabycia <span class="_ _1"></span>lub kosztu wy<span class="_ _1"></span>tworzenia <span class="_ _1"></span>środków <span class="_ _1"></span>trwałych, środkó<span class="_ _1"></span>w trwałych <span class="_ _1"></span>w </div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi xc y44c w9 h49" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">33</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">budowie <span class="_ _11"></span>lub <span class="_ _11"></span>warto<span class="_ _1"></span>ści <span class="_ _11"></span>niematerialnych. <span class="_ _11"></span>Przy <span class="_ _11"></span>ewiden<span class="_ _1"></span>cji <span class="_ _11"></span>rozchodu <span class="_ _11"></span>walut <span class="_ _11"></span>z <span class="_ _11"></span>rachunku <span class="_ _11"></span>walutowego<span class="_ _1"></span> <span class="_ _11"></span>stosowana <span class="_ _11"></span>jest </div><div class="t m0 x1 h7 y222 ff2 fs3 fc0 sc0 ls0 ws0">metoda FIFO (<span class="_ _1"></span>pierwsze przyszło, p<span class="_ _1"></span>ierwsze wyszło).<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h38 y44d ff5 fs0 fc0 sc0 ls0 ws0">Raportowanie s<span class="_ _0"></span>egmentów działaln<span class="_ _0"></span>ości<span class="ff4"> </span></div><div class="t m0 x1 h7 y44e ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>oparciu <span class="_ _4"></span>o <span class="_ _4"></span>definicję <span class="_ _4"></span>zawar<span class="_ _1"></span>tą <span class="_ _4"></span>w <span class="_ _4"></span>MSFF <span class="_ _4"></span>8 <span class="_ _4"></span>Spółka <span class="_ _a"></span><span class="ff3">jest <span class="_ _4"></span>prezentowana<span class="_ _1"></span> <span class="_ _4"></span>w ramach <span class="_ _4"></span>jednego <span class="_ _4"></span>segmen<span class="_ _1"></span>tu <span class="_ _4"></span>operacyjnego, </span></div><div class="t m0 x1 h7 y44f ff2 fs3 fc0 sc0 ls0 ws0">ponieważ z <span class="_ _1"></span>uwagi na spec<span class="_ _1"></span>yfikę prowadzonej działa<span class="_ _1"></span>lności:<span class="ff3"> </span></div><div class="t m0 x15 ha y450 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3">nie <span class="_ _2b"> </span>są <span class="_ _2b"> </span>sporząd<span class="_ _1"></span>zane <span class="_ _2b"> </span>oddzielne <span class="_ _2b"> </span>info<span class="_ _1"></span>rmacje <span class="_ _2b"> </span>finansowe <span class="_ _2b"> </span>dla <span class="_ _2b"> </span>po<span class="_ _1"></span>szczególnych <span class="_ _2b"> </span>grup <span class="_ _2b"> </span>produkto<span class="_ _1"></span>wych </span></span></div><div class="t m0 x36 h2 y451 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">usługowych<span class="_ _1"></span>, czy dla poszczególny<span class="_ _1"></span>ch kanałów dystrybucji<span class="_ _4"></span><span class="ff1 fs0">, </span></span></div><div class="t m0 x15 h7 y452 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">decyzje operacyjne <span class="_ _5"></span>podejmo<span class="_ _1"></span>wane <span class="_ _5"></span>są na <span class="_ _5"></span>podstawie wielu <span class="_ _5"></span>szczegółowy<span class="_ _1"></span>ch <span class="_ _0"></span>analiz, <span class="_ _5"></span>bud<span class="_ _1"></span>żetów <span class="_ _5"></span>oraz regularnie </span></span></div><div class="t m0 x36 h11 y453 ff2 fs3 fc0 sc0 ls0 ws0">przeglądanych danych <span class="_ _5"></span>fin<span class="_ _1"></span>ansowych d<span class="_ _0"></span>otyczący<span class="_ _1"></span>ch <span class="_ _0"></span>sprzedaży <span class="_ _0"></span>wszystkich <span class="_ _0"></span>produktów i<span class="_ _0"></span> <span class="_ _0"></span>usług <span class="_ _5"></span>we wszystkich </div><div class="t m0 x36 h7 y454 ff2 fs3 fc0 sc0 ls0 ws0">kanałach dystryb<span class="_ _1"></span>ucji,<span class="ff3"> </span></div><div class="t m0 x15 h7 y455 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">Zarząd <span class="_ _14"> </span>Emitenta <span class="_ _14"> </span>podejmuje <span class="_ _2e"> </span>decy<span class="_ _1"></span>zje <span class="_ _14"> </span>o <span class="_ _2e"> </span>alokowan<span class="_ _1"></span>iu <span class="_ _2e"> </span>zasobó<span class="_ _1"></span>w <span class="_ _2e"> </span>m.<span class="_ _1"></span>in. <span class="_ _14"> </span>na <span class="_ _2e"> </span>podstawie <span class="_ _14"> </span>osiągniętych </span></span></div><div class="t m0 x36 h7 y399 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">przewidywan<span class="_ _1"></span>ych wyników Spółki jak<span class="_ _1"></span>o całości.<span class="_ _1"></span></span> </div><div class="t m0 x1 h7 y456 ff3 fs3 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h38 y457 ff5 fs0 fc0 sc0 ls0 ws0">Zysk przypadają<span class="_ _0"></span>cy na jedną akcj<span class="_ _0"></span>ę<span class="ff4"> </span></div><div class="t m0 x1 h11 y458 ff2 fs3 fca sc0 ls0 ws0">Zysk na jedną akcję jest ilorazem warto<span class="_ _1"></span>ści zysku netto za okres sprawozdawc<span class="_ _1"></span>zy i średnioważonej liczby akcji wg </div><div class="t m0 x1 h7 y459 ff2 fs3 fca sc0 ls0 ws0">stanu na dzień<span class="_ _1"></span> bilansowy.<span class="ff3"> </span></div><div class="t m0 x1 h11 y45a ff2 fs3 fca sc0 ls0 ws0">Rozwodnion<span class="_ _1"></span>y <span class="_ _16"> </span>zysk <span class="_ _26"> </span>netto <span class="_ _16"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>akcje <span class="_ _26"> </span>jest <span class="_ _16"> </span>ilorazem<span class="_ _1"></span> <span class="_ _16"> </span>war<span class="_ _1"></span>tości <span class="_ _16"> </span>zysk<span class="_ _1"></span>u <span class="_ _16"> </span>n<span class="_ _1"></span>etto <span class="_ _16"> </span>za <span class="_ _26"> </span>okres <span class="_ _26"> </span>sprawozdawczy <span class="_ _26"> </span>i <span class="_ _16"> </span>sum<span class="_ _1"></span>y </div><div class="t m0 x1 h11 y45b ff2 fs3 fca sc0 ls0 ws0">średnioważon<span class="_ _1"></span>ej <span class="_ _10"> </span>liczby <span class="_ _10"> </span>akcji <span class="_ _10"> </span>w <span class="_ _10"> </span>d<span class="_ _1"></span>anym <span class="_ _10"> </span>okresie <span class="_ _e"> </span>sprawozdawczym <span class="_ _10"> </span>oraz <span class="_ _e"> </span>wszystkich <span class="_ _10"> </span>potencjalnych <span class="_ _e"> </span>akcji <span class="_ _11"></span>n<span class="_ _1"></span>owych </div><div class="t m0 x1 h7 y45c ff3 fs3 fca sc0 ls0 ws0">emisji.<span class="fc0"> </span></div><div class="t m0 x1 h18 y439 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y45d ff5 fsb fc1 sc0 ls0 ws0">Zmiany stosow<span class="_ _0"></span>anych zasad r<span class="_ _0"></span>achunkowości<span class="ff4">  </span></div><div class="t m0 x1 h7 y45e ff2 fs3 fc0 sc0 ls0 ws0">Zasady <span class="_ _1"></span>(<span class="_ _1"></span>polityki) <span class="_ _1"></span>rachunk<span class="_ _1"></span>owości <span class="_ _1"></span>zastosowane <span class="_ _4"></span>do <span class="_ _1"></span>sporząd<span class="_ _1"></span>zenia <span class="_ _1"></span>niniejszeg<span class="_ _1"></span>o <span class="_ _4"></span><span class="ff3">roczn<span class="_ _1"></span>ego <span class="_ _1"></span>sprawozdan<span class="_ _1"></span>ia <span class="_ _1"></span>finansoweg<span class="_ _1"></span>o </span></div><div class="t m0 x1 h7 y45f ff2 fs3 fc0 sc0 ls0 ws0">są <span class="_ _8"> </span>spójne  z <span class="_ _8"> </span>tymi, <span class="_ _8"> </span>które  zastosowano <span class="_ _8"> </span>przy <span class="_ _8"> </span>sporządzaniu<span class="_ _1"></span> <span class="_ _8"> </span>rocznego  sprawozdania <span class="_ _8"> </span>finansowego <span class="_ _2a"> </span>Spółki<span class="ff3">  za <span class="_ _8"> </span>rok </span></div><div class="t m0 x1 h7 y460 ff2 fs3 fc0 sc0 ls0 ws0">zakończony dn<span class="_ _1"></span>ia 31 grudnia 202<span class="_ _1"></span><span class="ff3">2 <span class="ls16">r.<span class="_ _1"></span></span> </span>za wyjątkiem<span class="_ _1"></span> opisanej poniżej zmian<span class="_ _1"></span>y:<span class="ff3"> </span></div><div class="t m0 x1 h7 y461 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y462 ff2 fs3 fc0 sc0 ls0 ws0">Poczynając od <span class="_ _5"></span>01<span class="_ _1"></span>.01.2023 <span class="_ _0"></span>r., <span class="_ _0"></span>Spółka ujmuje <span class="_ _5"></span>w rozliczeniach <span class="_ _0"></span>międzyokresowych<span class="_ _1"></span> <span class="_ _0"></span>wydatki, <span class="_ _0"></span>których <span class="_ _0"></span>wartość wynosi<span class="_ _0"></span> </div><div class="t m0 x1 h11 y463 ff2 fs3 fc0 sc0 ls0 ws0">co n<span class="_ _1"></span>ajmniej 40.<span class="_ _1"></span>000 PLN. <span class="_ _1"></span>Z <span class="_ _1"></span>kolei wydatki <span class="_ _1"></span>pon<span class="_ _1"></span>iżej tej <span class="_ _1"></span>wartości ujmo<span class="_ _1"></span>wane <span class="_ _1"></span>są jednorazo<span class="_ _1"></span>wo w <span class="_ _1"></span>kosztach <span class="_ _1"></span>w miesiącu<span class="_ _1"></span> </div><div class="t m0 x1 h7 yda ff3 fs3 fc0 sc0 ls0 ws0">ich poniesien<span class="_ _1"></span>ia. </div><div class="t m0 x1 h7 y464 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y16e ff2 fs3 fc0 sc0 ls0 ws0">Poczynając <span class="_ _0"></span>od <span class="_ _0"></span>01.01.2023 <span class="_ _0"></span>r. <span class="_ _5"></span>Sp<span class="_ _1"></span>ółka <span class="_ _0"></span>ujmuje <span class="_ _0"></span>w <span class="_ _5"></span>ak<span class="_ _1"></span>tywach <span class="_ _0"></span>i <span class="_ _5"></span>zobo<span class="_ _1"></span>wiązaniach <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>umów <span class="_ _5"></span>pozycje,<span class="_ _1"></span> <span class="_ _5"></span>k<span class="_ _1"></span>tórych <span class="_ _0"></span>wartość </div><div class="t m0 x1 h11 y465 ff2 fs3 fc0 sc0 ls0 ws0">wynosi <span class="_ _1"></span>co <span class="_ _1"></span>n<span class="_ _1"></span>ajmniej <span class="_ _1"></span>40.000 <span class="_ _1"></span>PLN. <span class="_ _1"></span>Z <span class="_ _1"></span>kolei <span class="_ _1"></span>pozy<span class="_ _1"></span>cje p<span class="_ _1"></span>oniżej <span class="_ _1"></span>tej <span class="_ _1"></span>wartości <span class="_ _1"></span>ujmo<span class="_ _1"></span>wane <span class="_ _1"></span>są <span class="_ _1"></span>jednorazo<span class="_ _1"></span>wo <span class="_ _1"></span>w p<span class="_ _1"></span>rzychodach </div><div class="t m0 x1 h7 y466 ff2 fs3 fc0 sc0 ls0 ws0">w miesiącu ich ro<span class="_ _1"></span>zpoznania.<span class="ff3"> </span></div><div class="t m0 x1 h2b y467 ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y322 ff5 fsb fc1 sc0 ls0 ws0">Nowe standardy<span class="_ _0"></span>, interpretacje <span class="_ _0"></span>i zmiany opublik<span class="_ _0"></span>owanych sta<span class="_ _0"></span>ndardów<span class="ff4"> </span></div><div class="t m0 x1 h2b y2b6 ff4 fs3 fc0 sc0 ls0 ws0">W niniejszym<span class="_ _1"></span> rocznym<span class="_ _1"></span> sprawozdaniu finansowym <span class="_ _1"></span><span class="ff5">Spółk<span class="_ _1"></span>a</span> <span class="ff5">uwzględniła <span class="_ _1"></span>następujące<span class="_ _1"></span> zmiany do<span class="_ _1"></span> standardów </span></div><div class="t m0 x1 h4a y468 ff5 fs3 fc0 sc0 ls0 ws0">i <span class="_ _28"> </span>nowe <span class="_ _28"> </span>interpreta<span class="_ _1"></span>cje <span class="_ _28"> </span>zat<span class="_ _1"></span>wierdzone <span class="_ _28"> </span>przez <span class="_ _2e"> </span>Unię <span class="_ _28"> </span>Europejsk<span class="_ _1"></span>ą <span class="_ _28"> </span>i <span class="_ _28"> </span>obo<span class="_ _1"></span>wiązujące <span class="_ _28"> </span>dla<span class="_ _1"></span> <span class="_ _28"> </span>okresó<span class="_ _1"></span>w <span class="_ _28"> </span>rocznych </div><div class="t m0 x1 h2b y469 ff5 fs3 fc0 sc0 ls0 ws0">rozpoczynaj<span class="_ _1"></span>ących się w dniu 1 stycz<span class="_ _1"></span>nia 2023 r. lub po tej dacie:<span class="_ _4"></span><span class="ff4"> </span></div><div class="t m0 x1 h7 y340 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 ha y46a ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">MSSF 17 Ubezpiecze<span class="_ _1"></span>nia - <span class="ff5">o<span class="_ _1"></span>bowiązuje od 1<span class="_ _1"></span> stycznia 2023 r.<span class="_ _1"></span></span></span><span class="ffd"> </span></span></div><div class="t m0 x36 h11 y46b ff2 fs3 fc0 sc0 ls0 ws0">MSSF <span class="_ _16"> </span>17 <span class="_ _26"> </span>definiu<span class="_ _1"></span>je <span class="_ _16"> </span>nowe <span class="_ _16"> </span>pod<span class="_ _1"></span>ejście <span class="_ _16"> </span>do<span class="_ _1"></span> <span class="_ _16"> </span>rozpoznawan<span class="_ _1"></span>ia, <span class="_ _16"> </span>wycen<span class="_ _1"></span>y, <span class="_ _16"> </span>prezentacji <span class="_ _26"> </span>i <span class="_ _16"> </span>u<span class="_ _1"></span>jawniania <span class="_ _16"> </span>um<span class="_ _1"></span>ów </div><div class="t m0 x36 h11 y46c ff2 fs3 fc0 sc0 ls0 ws0">ubezpieczen<span class="_ _1"></span>iowych. <span class="_ _31"> </span>Głównym <span class="_ _31"> </span>celem <span class="_ _31"> </span>MSSF <span class="_ _d"> </span>17 <span class="_ _31"> </span>je<span class="_ _1"></span>st <span class="_ _d"> </span>zag<span class="_ _1"></span>warantowan<span class="_ _1"></span>ie <span class="_ _d"> </span>p<span class="_ _1"></span>rzejrzystości <span class="_ _31"> </span>oraz </div><div class="t m0 x36 h11 y46d ff2 fs3 fc0 sc0 ls0 ws0">porównywalno<span class="_ _1"></span>ści <span class="_ _e"> </span>sprawozd<span class="_ _1"></span>ań <span class="_ _e"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _e"> </span>ubezpieczycieli. <span class="_ _e"> </span>W <span class="_ _8"> </span>tym <span class="_ _e"> </span>celu <span class="_ _e"> </span>jednostka <span class="_ _8"> </span>będzie <span class="_ _e"> </span>u<span class="_ _4"></span>jawniała </div><div class="t m0 x36 h11 y46e ff2 fs3 fc0 sc0 ls0 ws0">szereg <span class="_ _2d"> </span>informacji <span class="_ _2d"> </span>ilościo<span class="_ _1"></span>wych <span class="_ _2d"> </span>i <span class="_ _2d"> </span>jakościowych <span class="_ _2d"> </span>umożliwiających <span class="_ _2d"> </span>uży<span class="_ _1"></span>tkownikom <span class="_ _2d"> </span>sprawozdania </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi xc y221 w17 h40" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAncAAABECAIAAABs2YQfAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42u3dd7isVX0v8O9vrfX26buffSodKxFjiYmKFRREEUQRDRo1V43GmJtiTK6mqDeRWLAmYmwQVBBQQTQxpqCRGCz0evo5u+/p87bV7h9zzoGD9wqae+/jkfV55oGzZ7/zzuw98zzf/VvvWutH1lo8CANLAI2/OOxwAgCyAAHj+6058BBgfJciGEYMnIPIHDyMwRAMjIHxIeA4juM4v4geYsLR/f9lD7/PMgAgut8XYAfj9lC0GgI//EwAGLl3wHEcx3lYp+yB4LwvZh8QjSUwrmbpYNaSBdGBR1lYgiEYa0Gg+5XFFvTA1HUcx3Gch2Et+39MYJC1YPa+keADScwOew46WNQeSlXOiAhk3TvgOI7jPKxTlu6L1Psxh+7kZA4/mg5/NAMswQAa4yMtAYDlNC59XTXrOI7juFoWAMjA2sPjFoxyBjbOV2MtIw6Qva+aZYAAFKABA1gQAQTLDpzHpazjOI7z8E3ZQ1lIFoCFHc86Pnh9lpEswQUYh7HQMGwcomSJDsYyMRCRJWhGGpbBEowGOCzgu3fBcRzHcbUsABgLY2EJZA/MYyKphSCPk6eMldpyeAcW7BiYg3UqESd4DIZZCwtuDawdzz52pazjOI7z8E3Z+y2QtSBbShn4UVGWvucVRRkEvmLVTIExFAqcY2FZv/Z1b2i0ph7/y0+84IIzBDBRR6cnG3UvK2QlqFpTkmWCfBiY0qWs4zjOLxop5Y4dO9zvoVar0YPuSnFg4SuNa09jQBYoSwS+yEpDxNaAXOKKL371um/evLi0Wq1PFdLsXVjeOL8ty/OjZqu77vzuhz/4P2bnNm3bXMlHWewJKwthWK0Sm8JS+MBnJHLJ6ziO4/wiePCUPXRd1sIYmNVOp1pvGWNX10aTU/Usx/uv/ufPXfrPGt7yyvq2Y0+QmkvNwMK0KEEiGOydDPpSjjbNT3720+8QFmV/NNNImAIZcGvJdynrOI7jPOxT1sCMl+OsD0dBkDCPSomnPe2FndlfBVgYV9PcGPINgkE/05rXpucMY1W5Np+kq4v7woDponfNlReGhAAILUw+rMW+CNz0J8dxHOcXE3vwQ+x9/zfAIM/CSiXTqgSe+sxzj3/0ydxKq/NRbz30kQ66QDkxPeFXw36vPdy/L9VY7OqU1aPWtk4WnHHOn1zx5W8NMogI/dHAHLbW1nEcx3EebrWsBmAtgyajAAk2nrH0y792VmtivtcficZUmpVRUhNhNSspK6nUPFMUxnWlx6O/1khZSyKd9ipCDVbu/cH1F+UdvXGCF2mnGjfd2+A4juM8XFNWwcJaphWDBiREX+HP3/OB67/zI7BoamZ+Msrf9Z6/8APkEjfetOu97/s7L6zvXWpPTM11+sPCVGx9AweFgvfXlqYrosJ6lO39jZc98zde/vyQcjKHjRgTkbsu6ziO4zxsUlZaC2uYlgyaWGHp2WeclUpvbv64t739ra2JiW2RCQM2LExpGBfIFCSggeee9tbjTnjkLYtlHm+SaSGzbKIaV3iRrt7TCrpNv/vlyz8We6Vnovs/G2OMMebeGMdxHOfhUsuWpVRE8HiqisuvvPrqr1575pkvfv7zz/Q4KjFZidU1fd555974/e9ddtklz3r2U8e1aJkXr3ntm3auw5949FrbBtVN65kZMinijNFKXK5urbBLP/KeLTWu8iwJBWQJEhbcCGHHK3lNAag+WzB6qk4Na3pMLAGJxUYNAEOGoYHO5XzkgY93y9AWnOx4YypjgVKTKbgoYTn8RINJwLM5TyV0FQGyAP6hNgaE+5fRB/+ZAVE6As/gp5aoVLWgrGMEW7V78h21Rq2pCAihBUSo9IEHCgGQzobtIKkRKULHpgPytiCPEUJ7sMg4QDbsGQo4lOpVwGECaI1IlRhacNIeLyMOjqhQNk+1H1DVH/c+YoUGVxAcrkOv4zjOzyn2UA7hgjNGRNYapGl+7kteduaZZzardOGFH63HW6Yaxz/tqaf85w3f873gZS89b25280R1cqI+nSTBRRdd9N9+89e77cVaIhYXdoUhCW5DYwM/UZpnuf3Hb31n3+IycQ8gbS04I85xeND5iEPEpMB0CBNBJ7aESmFlxFATaHkeyEIrCVLgB1rEWwIYgRiR4OAM/NCPWhaFhNaw0ihIDWIHbw+M2HGvofELA3EgsAi4iMGBGCpVs43ZkR3BYNTuGjAtjRDI80Nn0FGlpolJMMCjuAESCGBpPKVMAwyWfA4AkQjHO1PCeoCnQQCzxHkQQAiAETEia7T70DqO4/wCpez6ShtEQnBjbDUOYXHaac+LfKpXtn7w/R8Jqy0Y3lsfNiotZkVIvuyOtmw7BpbNTh+7YTo8/dSnbJxPBv19x26b0uUg9Ln0/P6gFF5jvau//6PVubkZYwEwJTWMUbJ8QNSVwyLUAhLQHKgAMQNCDo84ytAMRFHKUhYHkpqUJShCSdAM4JzAGRiBM4AMYOD7oQWXBsR8BPywNkJ0X1ehQzU+J4LnAQGQSCQKXqY0CF7ECaxKNfhB0pxnnq9IGphKAqt1XgyHWceCSc0Mglxz6MCUFgTDoJEbSA2yBhwgaw1MqSy4gM+HqdLwLbgxXq9baI12p5vpDEYFHsiO9wrRFtoetjmX4ziOc6Sl7MRMa9wnQGu87PxX/8arLwgDbNjwKGjOmAfr1evTRtGgl2adge9HSXNi9907NsxtTNc7U5PHf+T9F172qbe//rXP2rvrJkFpmfVDMJ2TF0zmZbJ9d2/f6kiTKEoTxHFnfV14ByZDHcwOVqtEqrA6xbi6M7aUGnmJsoQlYqEX+F7gc5DUeZ+YNhi32UMJKDAL4uMkO9DvAKaQBsKyQIGXMj+UrOMSc7xTs7Hj5kPWwlpIozS0gK0MkeQAPL6+sAZBxmgCDRQrPRoZ8CDI5TBLpefxMOBx5EvwgngJBt6wvKaZX8jx9s6lhR6PUFsFI0sBeGFkGUqCiBOGOIe1jFcagfVRaU6FPIo935QaGP8k5kAjJDdXzHEc5+fVg1+XHfS7WV5MTc984tN/f9oZL7r5lptPf+aZleasiGtZb1D0szCq5lm30ZrwA+r21hi3nFOajur1RlEUOtClTPesrJx61h+NWLMyf8LOlTb3g1CWGA15lh3buuMrX7yYitIzeeh70kCEkcW4wlOw2mA3w1YoXwul2bpCDFQJYIC1xiOWA8ykASlmtWVCIyoh1MGWe0JDWBQcDPBKQMMGWOdGg5kynzCchx4d1kXXAof1l88pj6wPzUuODsECFYuKBozUwpQMGQIOGAOPGc+kASrQMNTJeSFpthz3+tO6xjk3AKCYsegSlECTKw8cIFnqTCMy5EmgNOBMMSpCSqChGbTRHGsRF9w0oDmYAk8NfInQXZd1HMc5gmvZai2JkyiX6rzzXgIrzjzjZcHEHJHfXe54QT1sTlkt67WWluWw3/vD33tDe/Xe5cV7ynxhYd/td95+C8sHQPbB97z78r9/t4d09723k7WcBf3UetGk5tWVXppbBLEvgpB5HuOHd3YnGDbZKe3Aw5IRS4jXEKwAHaANrCi2DpTGMBaDBBiXZUEHGtkeCE2yFhbMgB1sFVRkOQcrgcAPNWPGQlsYa8Y3GAOjrdWwGlbCytLkIBqOMJAogVsXVGc4Ale6yEixEMEQuGsZJcPe9XV7sDcgYDgFK53SEDSQFVbDKpi0OPCbJxCDgYWSWqmCkc2klzJkDAMJzoRPSa4wKNHOwDj3uA+roRUwHvuGva/pkeM4jvPz6MGrIG1kEPhMiHY/e9wvPVkXxo/DLC2ZF8tcFWk2U0+MVYUqF/fe7vkIBJQCtyiV3jQXd9vLkxsnP3jRh974u3/kI69XqkPY0TAl8kpLUa0VmKnLv/ytZz3p8Vsm49333H3sccfb+0KSALaqWy84+x2L62FlEwZ0DxcVm08WA+WJcsP07AnHnvQnb3rSbC3MRqqRcN/zDSSDZZaYBWfErIEmA9+CuM1hFReinWPE4PnICzstJAB7X/1qiIisBR0YtuacF1J98cp//vgV/7wMPrUxufxDf9juLldE4HNvfTX/6De/fc2Xbh+1FzZML1xz6YdpaIKAMRH0itGvv/aPu8NJVay/5beed/6Ln+KRX0rLwxAkAGVNQdazWno+A+iqa//hL//mn9qpOOHo2lWf+YNuf3jBBX/cHdR4VHzh0r+YTWzAOLQEfEAb0pqgLQ7/q8RxHMc5ompZzriFLaQJgggQXtzIeqlVjDNflmrztqOGo3XO9NryrbXauA6E50EphAEngirKlX1Lb3vLm4/auO3XX/pMXfStLhhsEAeZKnvZaKmdDgozN18rVHnscccpVd4vZBlAfYm+3FTb8NTVYtNCu9Eu59ZGE0H9UX7lUffsE9f+295zXvW2nWtWMx/wZamYtdxooaTQ0tMl2UzTSNtC2cIgBbKC6NTTX3rqC37zjPPf9vmrv4IDZeu4flU4NAX44KBxpgvu+Ypkuy9FPH3THXsvueIr9WYDhHygJxrh929ZRjCDZIYnM5/49OdBTI1MPlJCVFd7CMLZPBWqKA2GUq0lCYdiVicwPoyGHXLP07K0sJ3+cD1jtZmjFtZH2mKiVumO5EAHnVTVqp4hskaBMVhoy5Qlba2x2s1+chzHOYJT1gKl0r7H/uZvPtHuDpO4htKIMJajNKlW9tx7h7XZ4vKNpYLS8AMrfBCD5xvGDQhJHO/Zvvcdf/y2gNNLXvgsnQ18ZjgnpaXwmfXU7JYTP3nJNalBmMRlqZRS4xFcgwNTj+IQw9LuXm5bL/Fb08IPKkmU9nvGqObUdL01gWTTSU86TYtwaXXEWVhmJUktDDxiUBYm5wErTM58osAiNFxYEbb8eEMvE5lmUpZaKcG5kiUXntVWSw3GVSnLUoJxwaJMyTNedPpaf0AsjmtzQVRppz0/CrJcFiVuvWNh+7619kgvrks/apYGhSnDuKGsn6l4OBJbN58gyxToB56SsgBgFXmswoRXqH6hrLGU5ZkI4tbcVuXXSs04wQDkVZXfShrTBmDk51IaZTWoM0oHhQK8gHE3ydhxHOcITtlRlkVhDOD3f/dPjKZuu9+a22ikhFFJQPDE297+xrX1LIqRFSNtMkACJQ5sACWzUXb8McfKVO+86473/fUntm6eYbbkULDKkBIBbt2+rzE5P8qRFsjLIgj88WJXHFiuyoYlKpX+/DyX5Z6ZZuGVO4v2j6Yqy7ON9mD9+52VG+/eN3rcr5x2+Vf/La43SgnBwzJXwg/XFlbBw9JQDlNapsByVWqVFYbIa0hTU6hpL47CeJSmaZZxESwvr3I/sjwcpVKEFQO/KMia0BeeF2DLti3ro4JEUioMs7wsVXMyFAGUCh/9mMfVWrOlra+0dVxDmhVG47Iv/lM3Y3G1ubB38ZXnn82g1/vLUVjRCowjLXR/lJLHeSiI+0EQkRe2R2qlM9QkOEAWCl7OKmmhC6DURngRPG9hPU+azTCazJVeXl7ymBsvdhzH+Tn14NdluednuTLkV+qTjNfTzLRXVpnnNWcnu921ZiN56+/+Tr/f6w+KRqNSljmg7lcGUxR7tkSajqYma+eec+Zz7eRr3/bXzGoCYDTzzKajTty1sP2Nv/M/P/OBP6zHsVKZ8HzAAMyCCDTlg+v97VXdmsqv+vg7qgBXSAipxqkvfNnUlkfc3T/qlntu2704KvR4k6QCIgZEbWJelyw1wkPNi8TqcDQTB8SokGxUeH3jB1znlgaFrjSmsjxX0ioRjRSUYkyEfQlDXhRSKW3MoW3hBzb24m6mMhnOTGwuhj0eYHUdcmS277hDk/RsODW/eSQxNV/vDJCV/gmPPnl1d2/L/MwglUFNNKobNBj3sbSOesOrJNOlbA8GqPmIA29lrVdqG1YabLSfwTKQYjyjqAJelKgJjzHRH2JiY7jU09U6Lwo5OzNd5HkYhu6j7DiOc0TWsr6IpbQTrTlTmrLUulReFFWrcWdptzQF49LzaXZustGojtIhDnSyO9iTFsxoAlCvV+++e/ttP/ruSScwbjUnK4iMllrJQUlhbeKmW+7kTJdaWXvf5KfxBdJB3g85Zuo1nqUJ4KvuZoF4lG7w5H987bLunttK7dWn5v/lO7cZDsWpk1sbhfvaxiRipWAintyxWgwNJE/AKsvd0SDTQWWm2tgUVqesFxgvWO7lXhRlxGsTjdSgr5Bx6hvogNoS1lCprR/4i8s78nwoKLzqqq9llrywsmt/UZ1EK6kJLzvjRU9KpXfRx79y+879aVnGVZSK7dyzwELZT1drtVCh3s39VKInwSsoCAMgNbWwilRKDUqqVeZH4IKghNUMxhAvWMSZ5wl4zEu1Mb6/NoSo8E4BrUkr6QvPfY4dx3GO1Fo2L1RSCY495sR77l5MoqjM01artba0Cz6vVv2du79XFEPGgrLMyjKPotq4AAbGWyawvLRxiNGwf/xxWzYcvWX7OqAkWSM8YcGhdS9XjVYz3rCJB3zYTqeah5VlBojDmtbVUcaZV60DoYyEQUVyMt6wNJ//zOef+OrPTc9Or+y/SRIEQ2UiWhvZ1/zuO269494TT3x0e22RBdHymvz2v76/r6jZ2PzKV719YXGCT4p00P/Up664+etfOuWpTzz7peeBeU956rmVWtMLk7KEBhW5UsZ8/x8uKqTUlN/wL3/3xLM+1E9hRWAsZVpNbogeffLZ4cbnLXR3hNFJSW2KS3P8CfNFsb68p+YFYVyvpsOFiUT1Mj4ZzX3h85d/+Zqbe5lJ7WByJv7ed2/48z9553Of8/StjRBgMKU0mknJoAQ0WaWJSvJMoUOGYVHUgmS9j+e/9PeRsIV9P3rUxso3/v4zfuC7z7HjOM6RWssKTwwG6o6bb7XEhPCNsSsry1G1OjM72e0sc4YoifvDgTK20ZjIcmkhLLgFtxAWLAi5JXg+Bwpr5eMffRIzxpRGwPMoFOTVmtOr7cFat1+WCOPI2PHeTcYerIhHQEZxjkTZeH0IwQPTURQG7YVFz8PsLEStRkSZLG+7Jx0qLKU47eVvunWh2zz+8T9cSNf0RK7nW7Mnv+TlF19+1fWrI7VvoVtrzqW5qU9MJRPNb994u44nvQhXXvfdgtf6NkFlw1LKMtHK/Ml49oQPf/QfGWOcZA5wUtW43u/mAYOFpxjmtm4mmR53zAQPOImol8m7FvcIT2/a5n3uku8trS1FTfvFK/5cATdvT6/75u7dizrjnq7yXZ3VrY988icu/d4fvuPC1U4BsCyXvu8zZhkkh2LQhgjMI0sKCILYAldfd4NkSTejx/3K057zvNPjMDmwgtZxHMc5ElPWaHzsYx/ZfMzxXPjrC/ur9brv+0U+Wt6z/V3v+WMQZKka9VYUxaXUQnjAeDMiNp68RAyF1IwrQJY6X174USVOmGXQRFaQ9rqDUZJUG82JzqAMgsDaw3ZasIQRMGByyEpUWFwBSLKmgB60NlVzW3YNtCp27do5vWHmt97y27nGaWe9ugyqaM7v7ls9sbVgM8OssX8JO/emmYpqSRTEzULxwE9GaT5I+yf80pPW+t0R8JFPXuk351g8+aO79zbnj13PBVVm7trf/sY3vmMtxR6HsTAlt5hqzeYKpdZEWOm2Vdr3xNBYpSz8qLp1bnNh+/0RDLyZDVO5ae/pFHGEN/zWu1bb0bCsePXG9v3bea2SUjW3G354693/8u//MSzyVqsex3GZ59xqgiUoQwAJTqzMwYGb7th52RVftl4i4sZtd9z7htdcoLUG4+5z7DiOc6SmLOfQ2uzZsYsZTG3cMuz1lVJaFVOb5tvtnuAwxgBgJHzPF9x/wDmNAfNA3AI6ED4BtVpFsPGAqFHKtFqT/TQbjbKbbr6tLEvOH5gZKaCTwiYyo8EARnsZxBDeABhYkXoMxDAx0Wyvt+NKVQtMzm9cG+SpFUrEl1z2mle97tRCRvXm5smprZ/5zNWDAhde+JdxUi+1BWcvOfecd/3ln7/qNS9ZWAf5ca5J84CFtYv/7nVGJPAr9cn5stTvf//7h7JbYfSiM59B4AsLS2ed9RrPD3olWpMTgWCrK3sDK7XWXPgj9InrUsH3g+XlJeaVG5vBX3/sCs5b7Q6Of8TjHvHYR//gO1959hnP9ZKmZI3Z+Y2dbi8O4jQtBt0eFwwwBHNg2S7BWiME+qP0Yx//29X1bmm4svzqaz5ZAnmewxj3OXYcxzlia1kGxSzVopzx1f7IerG2nFg47A4bcegZxIFP1jDSBM2YMZAaWgOSIAlE8HMrFOPGi8kvCoRBQzLRJzWK2SDR3cX1ml9tJU2dZoGItDr0qg40r2ta1AeNep/qg8lWySJTQ1GB2YDe3JRu1YvhBS8PdbfcxE81q9Pf/8439u+89riJdIvce/PFbzhF461n1L7w9VN6/vVZc7QeLpbBzuOO7vLev87R6gZh47L7rBAza/jTN1/aX2mQav3W2U/Yee07TzD5ty654JRnNNHs3WU3XPXdnhHTVbRn+VCXnjnqSTc3K3uElSXkQs1UohN18JYXn9L392as8zsvekt1eT6q4zbZ3XLc1G8/5xkTg+HmEFFlJZm+y9A33vmmX5mEfes5z2t3viumbhxmzdxLeugJb7VFCw2bph7fTWw3Ky2tNou9S0G0X+BDV13/j7dIf/K4rFh506ufXKwv1i3yFYJ22xg7juMcsSl74LifsPOBZcD4RvZ+bVrZwRlQCATjntVaW3S7WFlZYWRD3xPMcKvjOC6yFLBPeOKTR2kquABAB/cMZBaaYLxcilSJTHKkqgT6oBIJFEk/4MoGflBZWF6VUu7bvzwzM7+4vL5vYX8YYK2joSuRNylQS/uWoxKgoTWziisJLQ2BIYQfYOf26+c20ZaNwajXrnqMlJiuJjMhT7v9ShRprbkhDalKaWUus9Fgaam05XNPe3UQJ51u+ytXX8wsAs5Ytbpz736/WnnG895ZmZjcv3e377GkEkRRZXV1lTHv3X9+YUjhejsLCV+/+rNFVoMJyXJCQDZgOiATMBMQOCFiJmTGm2rUlxZx1ddumtqwtTdI60n8nFOe8ojZOa3yien4Ib+HjuM4zv9vD6kMItChxBx/DcBaYy2MBcd4/wgGYgRDIIbxOOeBg6U2jJHSXDFerWE47DG/QiojlUZClTr1uR4MO7UqVbxY6xEXnCwYAAsCDEF5I6VRijzjqPHCINdFwUUjM2WKdO9ivyztVDOqhPHZZ5939stfmRuYAp+45GvTUapFcNeyZ/oT5LdCmhOoe8zWoomBFlYaDgasWqL/uOHje6SOLL/nh3d+6pPX1Cq1/Wl+yZU3NKbmkGuPtID1rXr2U06+6rpv7S66M3Ob77xz59zm49e2l7XpitJAWfpylGWquuG45aEuvJbWxIvikcdsHQ3755xz6ikvOJU4vnr19f+ZFx7pgWpcfPkPONvMbMFMABtyW+GmLm3ETIUhBMB0lXRMq7uv/+b1Jeq793Y3Ts1de9mraySp2OPxZKjrESJ3YdZxHOeITVkLWOLEDOFAmzwCWYCsvV+rc9hxGh9IWNiDzVwJ0uqQC2MtcRZFiCqRVLrUmcc111JEwLCoVUPPh9aaExu3njvUDlYAwnBhiCwI0NCFkqHXMPAUoMC++c1vTsVP6Ld3cH+Rh2y9wMtf/oE4mB6s3dbyu2VZLg0mvNrT0iHCel0rpgoNVRg9EGEReiwVfRW0ViC/cMU1n//SN+vGH+xcmp09esha1t+8vLvYUCPAktVlOvql4+b33P69mcc+ql3Q9354ey8PWK1S6v07dyxtPm7W9lcpnDf1Tf9wy2LqT6lSHtWonnjU1kq12je48urv/83fXnLC0Uet7tnJDVJVmZ49ac+atqEhkDEABCMOYwg0/mOFGcYteXn6hc/9W+E35o/75f7eXc966pvv+s57oQaBELvbe+Znj6l4Lmcdx3F+Hj34aCOZA2nHAFhzv1Q9MIpsAWNgDKwZHzDuoa5gDSys1ZFPBGR5KZVZ6UNqYzgJzw/80BhoNRJc7951NxkYVTI2zmnQgW0WEQChDHzl+8rzLELE3IZkw3IIprwKoiisESuDuPjSVy/U1p738v9eqvrScgGq9EdS+NGGmVk/sIP+qlZZJBCGnPkSYgiRalKpEEMdBvA+9fkbo+S41X5+9EnbRmydV/XTn/M4v7mZmCiKQjAvCaq6UI95xLZBe3ltud+cmF8bKOVVnvjEk084bjYfDm/42oc5zM7FwcVX/scQftkfCJlPNmvdVP/dJV/9whVX1Scmb7n9ZoVRvUVBnH7sY2dVKkPLU8OUJoBriNywoWEZxuuZWGH4oFKNtZY8DBcXFyvVxvTUPCNWFlZptW3rUUHoItZxHOfIrWUBBuIgDQMysMQOtoizFtZAAdbAGMWZ4dwywQ6EMVlYzaGtlVlW1Cqthb552fm/m5spHTBFBHBtfZv3wlA/6qRHyhKNKIQpQOxQXxxYhBK+NL6ygpNvQdaQsmWZk0m4wI69Q5tXJxtznf7tWYbLv/SFQjKthQjFeec96w0v/+VSY32EF19wxfR8BFb0C1kJPB5Ia1PylGImpDiz4TOe+UeVyonr+9Y3zUx/+lN/qmxhKfj4FdtNmumQFAiMcZYwRZ/82zecct67qpXJm28d9ktRazaOPzZaWu60mmEBBIxYtXXn/m6/TOY2zfntO7ORsl5YWM+IsNR6YkPr1eeddtYZTyeOnMPwXQYVzUtFMEwbb6hhyI4MDIEsTy2G68PBzIbJldGAKVlkem1QfPDia9/62mcUujfqtStRy/Pd9k+O4zhHaC0LAJZgGCxZ3G+Q+MCVWmmgjFJGKiOVKQEF0iAFkmCqyLpEOvRFp9MNYsGCRHNfkRiVelQazcLAU1aN/uo9b48D2Ps2WCDc/6lsTlSAlGXIytyLIkOAj/YAb3zzW206vbhrVK9MhiF4GPt+RQSepuErX/7L+wdtRqZVQ5nK5IwAABJLSURBVLe3e25TLS06YeANyqKfdaXNeSA83w/BTDrcUjva60eTrPHS5z2rhnakd3EU1N9zdJMbYjwMU6X7o9LAJhUIbrTiP7hpd2Viw1J/4HNbrUQBo9EAsaC1zlAHSX1mKltb+tzFH/K90PNx6Re/sdwdiErlsi/95bNPf7rng3GUQCb3aZ4Z0pqkZkazQvNc88LAGljLpOWjlLPucPWqS96yccJ6KOvTm6/6p5v6qBW2kURVj1y3AMdxnCM2ZRlQ5mXgCzka2OHA971qtSosKWmtUs8/49yiHPmRYB5TRhaykLoAjNVSlhnI+KGHItUW9Ubr2uu+0+lnmgdSMEXEw4rmYTFYn27GkY8yLzkno9TBljwHArYgKE8iYikKBdgwWZcFKolO8Omrr1xMBzOVY/SQn/OCJ0YMvc6oUWv2esvSrFrADzucDVf6aM7V79p+qyEDIPKDRnNaGUoLjIalKsw9P1xQ7YGXZltbzQvO/jWOUV1Yky42PMuHexkTxsIXUZxM5qWRGmHINs5vWVjo9NI8blRUPojjUBajegBko0arKY3trSwy5NUQ1pZrI1jhbznmxF37liwQB1BAJosXnHV+tVYz3Bo/CuCVUifVChPWEgy4AmPCN2S8ZvOSS/+sFuGLF78+YOlie7hvFN07gBVVlWnhGt85juMcuSmbp/mfvvP3OysLjcmJsFnXRVEUhR8Erdbk+z/4qa9d+wUFkhZpnkVJQpwL7vVHA+KeF4RlWcii1IY8EQ8z7FsaenFLM08a68UJGPFSb5yuPe3Jj52uIg58wBp7sJY9OP2pU6IMowELUr+2M8WSZdpr7Rri3Dd94LNf+zaf2br3ntvmpyNdaFlg64aZXTt2TE02PWFW03LKm860Ofvs17fbq81mvVGfHJUY5VheGSbJzNTEtryv07K2d2l138qeapMK2S0VOOZ7RaUVb736quvS0ZqWRRSF3TRTQFz14wi/9qsn99barVprem5qvbcEY63VXhjFHE994klGpqroTU2GtUBVIljuxQmI85tvvb1an2ynGEkogCiAapVpVSuMOp3VAeJ4csf2/VoRZ5HSkCVMyXvtwcriwkyMKjAfAeXapqOPHaB6/hv/em2k65UqpNth0XEc54hN2UolzFM5MT3V77cZM1qXeb8vS9tpD2Rh11ZxzXVfL7URYZQZbYQnIaKkNZCyk+YSnoibiie9nFGAq6/79v7VQa6tH4WQeToa8tDPe6uTNdFulwxGpiPheePVuZbGk6Dgx+gWQWob0t/4239y6bPOestTzn7Lqef+wb1rvK2bS0XymEdzLW993asf1wqwf8+OWlxRmcoHMpQ6V9VvXPWf1bA6NzW9urjUXR+FAsJipjlvJb/z1j1fvube3/j9ixakrmydXsPKDff+4NJrb9g+YCk2PvYZr+vZeh9EKiUqS2kHOfojtd7B/JThRlGvN92KjF4//5zTiFkyFHFMVsLpRtiKsbb31le86PGDXsGhpUJeDB7zmMcYzV//mx/mDEbiuc9+c8y3lMNWElYrSWO6ikG7Ww0aFb9aD1oJB0qErHr0xqPr83O7lwtmupDpBec9+wc3fsevT7YztLsKEhS4tneO4zg/px5CT558YA2TZRp6UdpZiyc3aoli1AuDCIa/9jVvfvoLHi81E1x0B8OJen2pt9aqNhSiKA4ADIwxIuxnxVnnvG1dJsc/5pd2tgeD1eWJ2dn1W2+Lt2ytePj1c0+l1HCjijwXnk9C2INrc4kMgRsd91PPp9quPd2Ibym04n49LSuSvLRMVzvX/vNXrvN4tt7dOVUPq74/lNSIp19x3l/MJX5vfX2t1y/6wcaZjUlpyz7iCHfeetvEtsdv3TjPisF37t1z9FPssGJ7w/XHPPNJF37qWx//+xuVtFsf9aJb7r595ug5vbgW2HyyHkdAnlKriX5vvRFRENbuvOlfW1XWjDgBpTKMYeMkW91zF6qtEzfXuVKTE0Gns1ZrTl5w3vP+6uPfSKqz3dXs9FP/4JgNs1V/SpeVCPFw7U6TMwHU/TpTRg5HA9WRGWYrEBL7l3c3N4hjZoIa+mSzWiif/vQn/PtdO7npff/Gm578/CeYNGO1yH2UHcdxjshaVsu8Uo127rrX4yxpNmVRFKOR74dxXINl3/qn689/xStOfsJTmeCFEmuDslmfVCS4F3Rz3VcoGcsZPvvVb9+xP+PhzL27lrWluJHI/urkXI2NVvZuv1OmuhowXRZJo05EGK8OIliCJZQjxLacioPZatP0y4Qli9uXAuuv7l2arjcqvv97bzhzMsxiNqxG9uXnvjDrd0adtUggEZU9d7brXvPb//DpE7ZMe7pvs3bCQCXuueViH50dd95AsludnF0a6Msuf1u1xTrDBQmjEIlw4rvXf++Vv/7M1fV9FUqL/mq312OAkoWWvaPnGma4mq3tOX5ThZV7VdkDAObpEmo0OH5ja8LPbWdHhG63P5xq1nrdFU8X082wFlGr6k3UwmFnOe2vfP6zvzlZD2aa3j9d87V0DZ7Mm5FtBGqu7tcFhEbZXZ6fCOTS/gbAbKr16PTTn3rLjf9Q5f1mUH7gfX8FAvNd5zvHcZwjNmWTWqxkFgReUWaj9WVVligLT/hrK+0gqMnSvu8v33/SSU869fmvnJ5IOBdrowPXHY3gQmBvH494xhs/eeUPjnrs01LRbMxsKYrCJ60GKyduqDcwuuUH3xQWAQcjC4siy4ADO+WPU3Za6M3JOuvezrp3J8Viki+dfFSjYdeOnbYvPGXDP37ht855wZlZOuSapoIW8vyb33jf5s1xWe4eDXee9NgtLz7zlEaIF572aFsuhqz7qvPPC7nWBS44/+RHHVcpR/cE+d4TJ2xc4nUvfsbSbd8+qiUrak9U7Lz9P98hOndN00qghp4e/OCG61WhaxVe9+zzTn3ixmYwGeh87d6ZOG2EfmGksjYMUQuT9f1383zVK9ema2GzVsnLdK4RveaVL/zUR/8nN/2stzft7Rh07rzxux+Kfaws3jBq35V1d7QSeKY/19Cjzl0htZkE5ZisFDG1T5yoL+7aF0Csr682Y3r2rz7y2BlW0SsbJsKllXX4br2s4zjOzyk6sJ3TTzJUpeV+9b3v/8QfvPXd9bljGbzOehdlniSh1ba+tXbD975+wQVvXl5bOf8V5/7ma140yGA5Qg+79+O3/+yDP9rbDb0ZrRINv+A6jFS6cPuxW6fCQecFT3v87731hYNuMRFSxBWMlMqKuK6IDMBgCFZgVyonlVfvS4DBV6gH6Ldl3PJGwJrNNkjuSz8OLETel37u8YEFCJGRLeZRDgqxpEACQSmnfVVmAxk114yXaTQ4EotRWtSqQamML9goLWuxP8owLhEFh9ToDAaVUDbDVilHxlspddTpz3oBEMNC1dNFHs1w+D4wKqwOKdWocORZP4lqHCNe5iN/oq0xlJgM4cMkkKMy9/z6UENz3QJPYPICecAk0FlbO7qRcC7WczYiPm/AI6RqFzye2SlLYTtD7KPOrR7mjSSCW8vjOI5zpKasbg9TlVSn3/6OD3z84i8OO9JQbK0VBlaXge+lfrqw9P3+0LzilW/0o3CYjkqp642JTndw7HHHf/37d4pNjwnZBBfN/qAQESm9um3GX7vnB7OQ3/3GRdXK3HC42N63f36yxjwCCcsCSWSB8SJdIa9Tdgv3H93X8DiYHhTdTq023R72w2ZYYORnc6GBEJBS2sQbEjoaIVfM7m9R01NhYbzMp67GHJeRXkvzPk8m1+F5qBDkpBmZXEOCRTFkjhDI24h8MG5zS37cLybCCByZkUJ4Mte7BZ9Ii2nmIzUQPGsh7RVB5Fc8C6mgffQzySlthFEJ3xSdKrd9NAtBBaCBWPVC0fHhDyzXVCfIilWxtprCHoTiLEaRmDTvD6i2qWBevQ9FOSqdkmxum6CIAB9GqlFFVK2ynnAx6ziOc2SmrMoz4h4XQmtbqU57QTWMJ1aXurPzx3Y7o1LB5708S//x3697xGOPfv5ZrynAShtMbdi2a+86WBjVto3yiHusP+j4vp1sRoO1Xb5uv+78p7/2lad/6K8/9I63vH78RNZaYwznXIjD5mRZyMO+tPYB/2V02IVJOnyXhh//Acf3ENGBa8D2v7rg9Cc/o9baWkuH+6nObw7vIPuAh/8MJ3Qcx3H+/3jw67IiCNJ0BGAwTLvd1SzLtNYTMzNL+3YZ2Gq1mlSaGzZvfd6zXphEuPJLF09NTnAyskh9zyQJL0ZLUTCAXomD1GODfntnHJa/8aqXvPTc05nF6tKSMcYYcyAvGSMie7jx1vn33YiIaHzkQwmYQ+cZB9J4n+QHTc2f4GfI4EOveexnPoMLVMdxnF+0lM2yNKnEnXa7Uol9H2eeeXp7ZV9nfWXbccfClL3+erfTW9i9p9qcanhHMcJHP/ye33vrK++960fNugh4Uaa7E77g6T0hLU7VRs1k9I2r3nnqM09uhjhh27bNs/VxrTYu+MbZ+b97kffdCPzQjZFg9OCLkR5QvP7krKIH8zNk5DhcXUY6juM83Dz4iHGRD/0gJGJKmdW13ucuvexdf3ERiaS31vfjiTiuxFF1bX1V62HQSrQc3rb7Fi+Ex9AtkAS48ANf/I/vffvUU5/72lc+f3UEnyNgqHJsm5kqR+2012YsOTSmKoT48Rwisj+eW7jfoDERf9Ba9v4ZaYz5yWn3k7/7044w3/8FjE/+057hASPGP14Nu/B2HMc5UlNWq5xxrrRSyoZh3B/oJz7paffcvYv71Xptcm2lA5uEic94kfbXRM23kXjSrzzpC1+62Br0UpBKZxpxqWwgaCStUvS37333hR/8QAS15947a7FHfkNrrbUe58ePl7PW6h+vNe+fsoyJB60mD6Xdfz1Ef9pI+/Hn/WnPMP7lHMI5dynrOI5zRHjwEeOiyI3RWZb5vmdhPZ/+88ZvP/+M02Q2zPJ+EFNSqUgpyWDTscepUun19g++e8PGyqatsyec96Lz5hsxFdZX+ptfv37z5KbHHnviRe/7aAz/D9/6B436NOlwPKDKOT+Urw99hPb+Q8EP8fj7l5X3j+2HPib8oMf/n757KG5/6j+F/m8PYjuO4zg/L7UsIEfDYVKpZFnOhEfkc8Ha7fKRjzh5mJZlqWAmGbfKZNbKpBFt3br5rrvvUIM+VevWsgC66LeTSn3j1q3b77mXmIgCvmfn3UkAYQGyNnxg+fhQcu7+ReeDTio+dMB46PXQiOv/trT9GWrZn/z6H/Ddccz/l94zF6uO4zhHiIfUxT1KYgCeLzgXxtp2p99q1u66+5a5uc2cQL7yfS9NbZTEw/X2baurfpxE1VljbKVSz/v9RrOR5tldt+6o1VpB6L3+v51Xq6IYwRI4g9H6Z555+1NX7g9tgvH/5T9kfmzhzU9b0bpYdRzH+UWuZe+rwwBjwchb7/SIwiQOWq15pavEUBbFxk2b1paXK7VGrzfaOL9l5/Z7jz/2MTu23yVAYTXwPL/bW9+7/47ABycIAU+As4cY9I7jOI7zi5myCrjvGKmUEMH4gm6WGiL27vd+8L3v/UCz0VzatxAnTVhR5loZmmrN9bujSsWzNs/kKMtHK2vb45gzDiIwphhTgBaUuLfBcRzH+YXEHtoxDAe3yvWEMEZ2um0ARTkMQ7zjf/x2v7fznBefvmXrJqMLwTHRqEfcy4bDwgyZUO3Bns9f/hFpdgWxTVVqeUFeCj6yNNQ0dO+B4ziO83CuZQFYQI8r2izL/CCApTyXURj3+yNpTatVA5Bn8Dh++P2dpzz9Odbws896yec++2fLXducoaJUIGKkAsGGedvzwZklGEAH2OTeBsdxHOfhnLIADGAAa4wpysITvpJaSZMkVcutNdTpdCZaTWtBgJQockQRyhJWFF7oSVPCKEbWmFLpUngkOCPAwISYdW+D4ziO8zBN2fG3CQA0YACURSGlTCr1Ii8Y8dLIOEq01p1OL44TITwieB5TygjBtNW5zUPmGajRYFirVq0xjBhA1kJr7XvuuqzjOI7jUhYW0Fk6iuJYa825sJYIXBsJQBvjed643tWmlKoMfS8rR+CBx+PhaNhIalobwfwDZ7KAhbUg78Fe44MW226di+M4jvOLkbLjO4wxsNDaQhvyhBDCGA2yFkaq3BNEpBSUsoVAzVIkILI0Db1IcHHfnOVxOvouZR3HcZyHa8o6juM4jvOzYe5X4DiO4zguZR3HcRzHpazjOI7jOC5lHcdxHOf/qf8F3uIxBUdeFy8AAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">34</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x36 h11 y17c ff2 fs3 fc0 sc0 ls0 ws0">finansowego<span class="_ _1"></span> <span class="_ _a"></span>oce<span class="_ _1"></span>nę <span class="_ _11"></span>wpływu <span class="_ _11"></span>umów <span class="_ _11"></span>ubezpieczen<span class="_ _1"></span>iowych <span class="_ _11"></span>na <span class="_ _11"></span>sytuację <span class="_ _11"></span>finansową,<span class="_ _1"></span> <span class="_ _11"></span>wyniki <span class="_ _11"></span>finansowe <span class="_ _11"></span>oraz </div><div class="t m0 x36 h11 y222 ff2 fs3 fc0 sc0 ls0 ws0">przepływy <span class="_ _2e"> </span>pieniężn<span class="_ _1"></span>e <span class="_ _28"> </span>jed<span class="_ _1"></span>nostki. <span class="_ _2e"> </span>MSSF <span class="_ _2e"> </span>17 <span class="_ _2e"> </span>wprowadza <span class="_ _2e"> </span>szereg <span class="_ _2e"> </span>istotnych <span class="_ _2e"> </span>zmian <span class="_ _2e"> </span>w <span class="_ _28"> </span>stosun<span class="_ _1"></span>ku <span class="_ _2e"> </span>do </div><div class="t m0 x36 h7 y223 ff2 fs3 fc0 sc0 ls0 ws0">dotychczaso<span class="_ _1"></span>wych  wymogów <span class="_ _8"> </span>MSSF  4. <span class="_ _8"> </span>Dotyczą  one  mie<span class="_ _0"></span>dzy  innymi:  poziomów  a<span class="_ _0"></span>gregacji<span class="_ _4"></span><span class="ff3">  na <span class="_ _8"> </span>jakim </span></div><div class="t m0 x36 h11 y224 ff2 fs3 fc0 sc0 ls0 ws0">wykony<span class="_ _1"></span>wane <span class="_ _1"></span>są <span class="_ _1"></span>o<span class="_ _1"></span>bliczenia, <span class="_ _4"></span>metody <span class="_ _1"></span>wy<span class="_ _1"></span>ceny <span class="_ _1"></span>zob<span class="_ _1"></span>owiązań <span class="_ _1"></span>ubezp<span class="_ _1"></span>ieczeniowych<span class="_ _1"></span>, <span class="_ _1"></span>rozpo<span class="_ _1"></span>znawania <span class="_ _1"></span>zysku <span class="_ _4"></span>lub </div><div class="t m0 x36 h7 y225 ff3 fs3 fc0 sc0 ls0 ws0">straty <span class="_ _4"></span>w <span class="_ _1"></span>cz<span class="_ _1"></span>asie, <span class="_ _4"></span>ujmowania <span class="_ _1"></span>reasekurac<span class="_ _1"></span>ji, <span class="_ _4"></span>wydzielania <span class="_ _4"></span>komponentu <span class="_ _1"></span>in<span class="_ _1"></span>westycyjnego, <span class="_ _4"></span>sposobu <span class="_ _1"></span>p<span class="_ _1"></span>rezentacji </div><div class="t m0 x36 h7 y226 ff2 fs3 fc0 sc0 ls0 ws0">poszczególn<span class="_ _1"></span>ych  pozycji  bilansu  oraz  rachunku  zysków <span class="_ _2a"> </span><span class="ff3">i  strat  jednostek  sprawozdawczych,  w  tym </span></div><div class="t m0 x36 h11 y227 ff2 fs3 fc0 sc0 ls0 ws0">oddzielnej <span class="_ _14"> </span>prezentacji <span class="_ _2e"> </span>przychod<span class="_ _1"></span>ów <span class="_ _2e"> </span>z <span class="_ _2e"> </span>u<span class="_ _1"></span>bezpieczeń, <span class="_ _2e"> </span>kosztów <span class="_ _14"> </span>usług <span class="_ _2e"> </span>ubezp<span class="_ _1"></span>ieczeniowych, <span class="_ _14"> </span>a <span class="_ _2e"> </span>także </div><div class="t m0 x36 h7 y344 ff2 fs3 fc0 sc0 ls0 ws0">przychodó<span class="_ _1"></span>w lub kosztów finansowych<span class="_ _1"></span>.<span class="ff3"> </span></div><div class="t m0 x36 h11 y46f ff2 fs3 fc0 sc0 ls0 ws0">Spółka nie identyfikuje umów <span class="_ _0"></span>spełniających definicję umowy <span class="_ _0"></span>ubezpiecz<span class="_ _1"></span>eniowej wynikającej <span class="_ _0"></span>z MSSF17, </div><div class="t m0 x36 h7 y470 ff2 fs3 fc0 sc0 ls0 ws0">zatem MSSF 17 n<span class="_ _1"></span>ie ma wpływu na <span class="_ _1"></span>sprawozdanie fin<span class="_ _1"></span>ansowe.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 ha yed ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff5 fs3">Zmiany do MSR 8 Zasady r<span class="_ _0"></span>achunkowości, zmiany<span class="_ _1"></span> wartości <span class="_ _0"></span>szacunkowy<span class="_ _1"></span>ch i błędy <span class="ff4">- </span>obowiązują od </span></span></div><div class="t m0 x36 h2 y471 ff4 fs3 fc0 sc0 ls0 ws0">1 stycznia 2023<span class="_ _1"></span><span class="ff3"> <span class="ls16">r.</span><span class="ff1 fs0"> </span></span></div><div class="t m0 x36 h11 y330 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _a"></span>do<span class="_ _1"></span>precyzowująca <span class="_ _a"></span>definicję <span class="_ _a"></span>warto<span class="_ _1"></span>ści <span class="_ _a"></span>szacunkowy<span class="_ _1"></span>ch <span class="_ _a"></span>tj.: <span class="_ _a"></span>kwoty <span class="_ _10"> </span>pieniężne <span class="_ _a"></span>u<span class="_ _1"></span>jęte <span class="_ _a"></span>w <span class="_ _a"></span>sprawozdaniu </div><div class="t m0 x36 h7 y472 ff2 fs3 fc0 sc0 ls0 ws0">finansowym<span class="_ _1"></span>, które są przedmiotem niep<span class="_ _1"></span>ewności pomiaru.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x36 h7 y473 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie m<span class="_ _1"></span>a istotnego wpływu n<span class="_ _1"></span>a sprawozdanie f<span class="_ _1"></span>inansowe.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 ha y474 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiany do MSR 12<span class="_ _1"></span> - <span class="ff5">o<span class="_ _1"></span>bowiązują od 1 sty<span class="_ _1"></span>cznia 2023 r.</span></span><span class="ffd"> </span></span></div><div class="t m0 x36 h11 y475 ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _1"></span>do <span class="_ _1"></span>MSR <span class="_ _1"></span>12 <span class="_ _1"></span>wprowadzają <span class="_ _1"></span>wym<span class="_ _1"></span>óg <span class="_ _1"></span>ujęcia <span class="_ _1"></span>w <span class="_ _1"></span>sprawozdaniu <span class="_ _1"></span>finanso<span class="_ _1"></span>wym <span class="_ _1"></span>aktywów <span class="_ _1"></span>i zobo<span class="_ _1"></span>wiązań <span class="_ _1"></span>z </div><div class="t m0 x36 h11 y476 ff2 fs3 fc0 sc0 ls0 ws0">tytułu <span class="_ _27"> </span>różnic <span class="_ _2b"> </span>przejściowy<span class="_ _1"></span>ch <span class="_ _2b"> </span>tak<span class="_ _1"></span>że <span class="_ _27"> </span>w<span class="_ _0"></span> <span class="_ _27"> </span>przypadku <span class="_ _2b"> </span>transakcji <span class="_ _27"> </span>innych <span class="_ _2b"> </span>niż <span class="_ _27"> </span>połączenia <span class="_ _2b"> </span>jed<span class="_ _1"></span>nostek </div><div class="t m0 x36 h11 y477 ff2 fs3 fc0 sc0 ls0 ws0">gospodar<span class="_ _1"></span>czych, które w momencie <span class="_ _0"></span>początko<span class="_ _1"></span>wego ujęcia generują dodatnie i ujemn<span class="_ _1"></span>e różnice przejściowe </div><div class="t m0 x36 h7 y478 ff2 fs3 fc0 sc0 ls0 ws0">o identycznej war<span class="_ _1"></span>tości. <span class="ff3"> </span></div><div class="t m0 x36 h7 y479 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie m<span class="_ _1"></span>a istotnego wpływu n<span class="_ _1"></span>a<span class="ff3"> sp<span class="_ _1"></span>rawozdanie finansowe.<span class="_ _1"></span> </span></div><div class="t m0 x15 ha y47a ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiana do MSR 1 <span class="_ _1"></span>- <span class="ff5">obo<span class="_ _1"></span>wiązuje od 1 stycznia <span class="_ _1"></span>2023 r.</span></span><span class="ffd"> </span></span></div><div class="t m0 x36 h11 y47b ff2 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _e"> </span>dotycząca <span class="_ _e"> </span>zakresu <span class="_ _10"> </span>u<span class="_ _1"></span>jawnień <span class="_ _e"> </span>znaczących<span class="_ _1"></span> <span class="_ _10"> </span>zasad<span class="_ _1"></span> <span class="_ _10"> </span>rachun<span class="_ _1"></span>kowości <span class="_ _10"> </span>w <span class="_ _e"> </span>sprawozd<span class="_ _1"></span>aniu <span class="_ _10"> </span>fin<span class="_ _1"></span>ansowym. </div><div class="t m0 x36 h11 y47c ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _a"></span>z <span class="_ _11"></span>wprowadzony<span class="_ _1"></span>mi <span class="_ _a"></span>zmianami <span class="_ _11"></span>przedmiotem <span class="_ _a"></span>ujawn<span class="_ _1"></span>ień <span class="_ _a"></span>będą <span class="_ _11"></span>tylko <span class="_ _a"></span>zasady <span class="_ _11"></span>rachunkowości, <span class="_ _a"></span>k<span class="_ _1"></span>tóre </div><div class="t m0 x36 h11 y47d ff2 fs3 fc0 sc0 ls0 ws0">mają <span class="_ _16"> </span>istotn<span class="_ _1"></span>y <span class="_ _16"> </span>wp<span class="_ _1"></span>ływ <span class="_ _16"> </span>na <span class="_ _16"> </span>inform<span class="_ _1"></span>acje <span class="_ _16"> </span>zawar<span class="_ _1"></span>te <span class="_ _16"> </span>w <span class="_ _26"> </span>sprawozdaniu <span class="_ _16"> </span>fin<span class="_ _1"></span>ansowym. <span class="_ _26"> </span>Zał<span class="_ _1"></span>ąc<span class="_ _1"></span>zone <span class="_ _16"> </span>do <span class="_ _16"> </span>zm<span class="_ _1"></span>iany </div><div class="t m0 x36 h11 y47e ff2 fs3 fc0 sc0 ls0 ws0">stanowisko <span class="_ _11"></span>praktyczn<span class="_ _1"></span>e <span class="_ _a"></span>zawiera <span class="_ _11"></span>szczegółowy<span class="_ _1"></span> <span class="_ _a"></span>przykład<span class="_ _1"></span> <span class="_ _a"></span>ilustrujący. <span class="_ _11"></span>Implem<span class="_ _1"></span>entacja <span class="_ _a"></span>zmian<span class="_ _1"></span>y <span class="_ _a"></span>nie <span class="_ _11"></span>wywarła </div><div class="t m0 x36 h11 y47f ff2 fs3 fc0 sc0 ls0 ws0">istotnego <span class="_ _10"> </span>wpływu <span class="_ _11"></span>na <span class="_ _11"></span>zak<span class="_ _1"></span>res <span class="_ _11"></span>ujawnień <span class="_ _10"> </span>znaczących <span class="_ _11"></span>zasad <span class="_ _10"> </span>rachunkowości <span class="_ _11"></span>w <span class="_ _10"> </span>sprawozdaniu <span class="_ _11"></span>f<span class="_ _1"></span>inansowym </div><div class="t m0 x36 h7 y480 ff2 fs3 fc0 sc0 ls0 ws0">Spółki<span class="ff3">. </span></div><div class="t m0 x15 ha y1e2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiany <span class="_ _10"></span>do <span class="_ _10"></span>MSR <span class="_ _11"></span>1<span class="_ _1"></span>2 <span class="_ _10"></span>Podatek <span class="_ _10"></span>dochodowy <span class="_ _e"> </span><span class="ff5">–</span> <span class="_ _11"></span><span class="ff5">Międzyna<span class="_ _1"></span>rodowa <span class="_ _10"> </span>reforma<span class="_ _1"></span> <span class="_ _10"></span>podatków <span class="_ _10"> </span>–</span> <span class="_ _10"></span><span class="ff5">Rozwiązania </span></span></span></div><div class="t m0 x36 h4b y481 ff4 fs3 fc0 sc0 ls0 ws0">Modelowe dla Filara<span class="_ _1"></span> Drugiego <span class="_ _1"></span>- <span class="ff5">obowiązują<span class="_ _1"></span> od 1 stycznia 2<span class="_ _1"></span>023 r.<span class="ffd fs0"> </span></span></div><div class="t m0 x36 h11 y482 ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _0"></span>wprowadza<span class="_ _1"></span>ją <span class="_ _0"></span>tymczasowe <span class="_ _5"></span>wyjątk<span class="_ _1"></span>i <span class="_ _5"></span>d<span class="_ _1"></span>otyczące <span class="_ _0"></span>ujmowania <span class="_ _0"></span>zobowiązań<span class="_ _1"></span> <span class="_ _5"></span>i aktywów <span class="_ _5"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>podatku </div><div class="t m0 x36 h11 y2d1 ff2 fs3 fc0 sc0 ls0 ws0">odroczonego <span class="_ _a"></span>w <span class="_ _a"></span>zakresie <span class="_ _4"></span>do<span class="_ _1"></span>tyczącym <span class="_ _4"></span>f<span class="_ _1"></span>ilara <span class="_ _4"></span>drugiego<span class="_ _1"></span> <span class="_ _4"></span>międzynarodo<span class="_ _1"></span>wej <span class="_ _4"></span>reform<span class="_ _1"></span>y <span class="_ _4"></span>podatków <span class="_ _a"></span>uzgodnio<span class="_ _1"></span>nej </div><div class="t m0 x36 h7 y483 ff2 fs3 fc0 sc0 ls0 ws0">na forum OECD. Po<span class="_ _1"></span>za wyjątkami zmian<span class="_ _1"></span>a wprowadza dodatkowe <span class="_ _1"></span>ujawnien<span class="_ _4"></span>ia dotyczące reformy<span class="_ _1"></span>. <span class="ff3"> </span></div><div class="t m0 x36 h7 y484 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie m<span class="_ _1"></span>a istotnego wpływu n<span class="_ _1"></span>a sprawozdanie f<span class="_ _1"></span>inansowe <span class="_ _1"></span>Spółki<span class="_ _1"></span><span class="ff3">. </span></div><div class="t m0 x1 h7 y485 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h4a y486 ff5 fs3 fc0 sc0 ls0 ws0">Opublikowane <span class="_ _1"></span>standardy <span class="_ _1"></span>i <span class="_ _1"></span>interpreta<span class="_ _1"></span>cje, <span class="_ _1"></span>które zo<span class="_ _1"></span>stały <span class="_ _1"></span>wydane <span class="_ _1"></span>do <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia 2<span class="_ _1"></span>023 <span class="_ _1"></span>r. i <span class="_ _1"></span>zat<span class="_ _1"></span>wierdzone <span class="_ _1"></span>przez </div><div class="t m0 x1 h2b y487 ff5 fs3 fc0 sc0 ls0 ws0">Unię Europejską<span class="_ _1"></span>, ale nie zostały wcześniej<span class="_ _1"></span> zastosowane prze<span class="_ _1"></span>z <span class="_ _1"></span>Spółkę<span class="_ _1"></span><span class="ff4">: </span></div><div class="t m0 x1 h2b y488 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x15 ha y489 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiana do MSR 1 <span class="_ _1"></span>- <span class="ff5">obo<span class="_ _1"></span>wiązuje od 1 stycznia <span class="_ _1"></span>2024 r.</span></span><span class="ffd"> </span></span></div><div class="t m0 x36 h11 y48a ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _16"> </span>do <span class="_ _15"> </span>MSR <span class="_ _16"> </span>1 <span class="_ _15"> </span>mają <span class="_ _16"> </span>wpływ <span class="_ _15"> </span>na <span class="_ _16"> </span>wymogi <span class="_ _15"> </span>d<span class="_ _1"></span>otyczące <span class="_ _15"> </span>p<span class="_ _1"></span>rezentacji <span class="_ _16"> </span>zobowiązań <span class="_ _16"> </span>w <span class="_ _15"> </span>sprawozdan<span class="_ _1"></span>iu </div><div class="t m0 x36 h11 y48b ff2 fs3 fc0 sc0 ls0 ws0">finansowym<span class="_ _1"></span>. <span class="_ _16"> </span>W <span class="_ _26"> </span>szczególności <span class="_ _16"> </span>wy<span class="_ _1"></span>jaśniają <span class="_ _16"> </span>o<span class="_ _1"></span>ne <span class="_ _26"> </span>jedno <span class="_ _16"> </span>z <span class="_ _16"> </span>k<span class="_ _1"></span>ryteriów <span class="_ _16"> </span>k<span class="_ _1"></span>lasyfikacji <span class="_ _26"> </span>zobowiązania <span class="_ _16"> </span>jak<span class="_ _1"></span>o </div><div class="t m0 x36 h7 y48c ff2 fs3 fc0 sc0 ls0 ws0">długoterm<span class="_ _1"></span>inowe. <span class="ff3"> </span></div><div class="t m0 x36 h7 y48d ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie b<span class="_ _1"></span>ędzie miała istotnego<span class="_ _1"></span> wpływu na sprawozd<span class="_ _1"></span>anie finansowe <span class="_ _4"></span>Spółki<span class="ff3">. </span></div><div class="t m0 x15 ha y13 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiana do MSSF 16 <span class="_ _1"></span>- <span class="ff5">o<span class="_ _1"></span>bowiązuje od 1 sty<span class="_ _1"></span>cznia 2024 r.</span></span><span class="ffd"> </span></span></div><div class="t m0 x36 h11 y3d0 ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _10"> </span>do <span class="_ _10"> </span>MSSF <span class="_ _10"> </span>16 <span class="_ _10"> </span>wymagają <span class="_ _10"> </span>aby <span class="_ _10"> </span>jedno<span class="_ _1"></span>stka, <span class="_ _10"> </span>która <span class="_ _10"> </span>sprzedała <span class="_ _10"> </span>aktywo <span class="_ _10"> </span>i <span class="_ _10"> </span>jedno<span class="_ _1"></span>cześnie <span class="_ _11"></span>je <span class="_ _10"> </span>użytk<span class="_ _1"></span>uje <span class="_ _10"> </span>w </div><div class="t m0 x36 h11 y3d1 ff2 fs3 fc0 sc0 ls0 ws0">drodze <span class="_ _4"></span>leasingu, <span class="_ _4"></span>ujęła <span class="_ _4"></span>wartość <span class="_ _4"></span>zobowiąz<span class="_ _1"></span>ania <span class="_ _4"></span>leasingowego <span class="_ _4"></span>w <span class="_ _1"></span>spo<span class="_ _1"></span>sób, <span class="_ _4"></span>który <span class="_ _4"></span>nie <span class="_ _4"></span>prowadzi <span class="_ _4"></span>do <span class="_ _4"></span>powstania </div><div class="t m0 x36 h7 y48e ff2 fs3 fc0 sc0 ls0 ws0">zysku lub <span class="_ _1"></span>straty związanej z zachowan<span class="_ _1"></span>ym prawem do użytkowania <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x36 h7 y3d3 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie b<span class="_ _1"></span>ędzie miała istotnego<span class="_ _1"></span> wpływu na sprawozd<span class="_ _1"></span>anie finansowe <span class="_ _4"></span>Spółki<span class="ff3">. </span></div><div class="t m0 x1 h2b y48f ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h4a y490 ff5 fs3 fc0 sc0 ls0 ws0">Opublikowane <span class="_ _8"> </span>standardy  i <span class="_ _e"> </span>interpretacje,<span class="_ _1"></span> <span class="_ _8"> </span>które <span class="_ _8"> </span>zostały <span class="_ _e"> </span>wy<span class="_ _1"></span>dane <span class="_ _8"> </span>do <span class="_ _8"> </span>31 <span class="_ _8"> </span>grudnia <span class="_ _e"> </span>2<span class="_ _1"></span>023 <span class="_ _8"> </span>r., <span class="_ _8"> </span>ale <span class="_ _e"> </span>nie  zostały<span class="_ _0"></span> </div><div class="t m0 x1 h2b y491 ff5 fs3 fc0 sc0 ls0 ws0">zatwierdzone <span class="_ _0"></span>przez <span class="_ _5"></span>Unię <span class="_ _0"></span>Europejską <span class="_ _0"></span>na <span class="_ _5"></span>31 <span class="_ _5"></span>grudnia <span class="_ _0"></span>2023 <span class="_ _5"></span>r. <span class="_ _5"></span>i <span class="_ _0"></span>nie <span class="_ _5"></span>zostały <span class="_ _0"></span>wcześniej <span class="_ _5"></span>zasto<span class="_ _1"></span>sowane <span class="_ _5"></span>prze<span class="_ _1"></span>z Spółkę<span class="ff4">: </span></div><div class="t m0 x1 h2b y492 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi xc y493 w9 h4c" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h10 y1a0 ff1 fs3 fc6 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x1f h3 y1a1 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y1a2 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4f h3 y1a3 ff3 fs1 fc0 sc0 ls0 ws0">Skonsolidowane<span class="_ _0"></span> sprawozdanie finans<span class="_ _0"></span>owe <span class="ff2">Grupy Kapitałowej</span> Dat<span class="_ _0"></span>aWalk </div><div class="t m0 x50 h3 y156 ff3 fs1 fc0 sc0 lsf ws0">za <span class="ls0">okres <span class="_ _0"></span>12 <span class="ff2">miesięcy</span> <span class="ff2">zakończo<span class="_ _0"></span>ny <span class="ff3">31 grudnia 20<span class="_ _0"></span>23 r. </span></span></span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y1a4 w40 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">35</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x15 ha y494 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff4 fs3">Zmiany <span class="_ _5"></span>do <span class="_ _0"></span>MSR <span class="_ _5"></span>7/M<span class="_ _1"></span>SSF <span class="_ _5"></span>7: <span class="_ _0"></span>Umowy <span class="_ _0"></span>finansowe <span class="_ _5"></span>z <span class="_ _5"></span>do<span class="_ _1"></span>stawca<span class="_ _1"></span>mi <span class="ff5">–</span> <span class="_ _3"></span>o<span class="_ _1"></span>czekiwana <span class="_ _5"></span>da<span class="_ _1"></span>ta <span class="_ _5"></span>za<span class="_ _1"></span>stosowania <span class="_ _5"></span>przez </span></span></div><div class="t m0 x36 h4b y495 ff4 fs3 fc0 sc0 ls0 ws0">IASB - od 1 <span class="_ _1"></span>stycznia 2024 r.<span class="_ _1"></span><span class="ffd fs0"> </span></div><div class="t m0 x36 h11 y496 ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _28"> </span>wprowadzają <span class="_ _29"> </span>dodatko<span class="_ _1"></span>we <span class="_ _29"> </span>wymogi <span class="_ _29"> </span>do<span class="_ _1"></span>tyczące <span class="_ _29"> </span>ujawniania <span class="_ _28"> </span>informacji <span class="_ _29"> </span>w <span class="_ _28"> </span>celu <span class="_ _29"> </span>zwiększenia </div><div class="t m0 x36 h11 y497 ff2 fs3 fc0 sc0 ls0 ws0">przejrzystości <span class="_ _16"> </span>u<span class="_ _1"></span>mów <span class="_ _16"> </span>finansowania <span class="_ _16"> </span>do<span class="_ _1"></span>stawców <span class="_ _16"> </span>i <span class="_ _16"> </span>ich <span class="_ _16"> </span>wp<span class="_ _1"></span>ływu <span class="_ _16"> </span>na <span class="_ _16"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _16"> </span>spółki, <span class="_ _16"> </span>przepływy </div><div class="t m0 x36 h7 y187 ff2 fs3 fc0 sc0 ls0 ws0">pieniężne i n<span class="_ _1"></span>arażenie na ryzyko płynno<span class="_ _1"></span>ści. <span class="ff3"> </span></div><div class="t m0 x36 h7 y498 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie b<span class="_ _1"></span>ędzie miała istotnego<span class="_ _1"></span> wpływu na sprawozd<span class="_ _1"></span>anie finansowe <span class="_ _4"></span>Spółki<span class="ff3">. </span></div><div class="t m0 x15 ha y344 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff5 fs3">Zmiany do <span class="_ _5"></span>MSR 21: <span class="_ _5"></span>Brak<span class="_ _1"></span> <span class="_ _0"></span>wymienności <span class="_ _0"></span> <span class="ff4">- <span class="_ _5"></span>oczekiwa<span class="_ _1"></span>na <span class="_ _0"></span>data <span class="_ _0"></span>zastosowania <span class="_ _0"></span>przez <span class="_ _0"></span>IASB - <span class="_ _5"></span>od 1 <span class="_ _5"></span>stycznia </span></span></span></div><div class="t m0 x36 h4b y499 ff4 fs3 fc0 sc0 ls0 ws0">2025 r.<span class="ffd fs0"> </span></div><div class="t m0 x36 h11 y49a ff2 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _4"></span>wprowadzają <span class="_ _1"></span>wy<span class="_ _1"></span>móg <span class="_ _1"></span>ujawn<span class="_ _1"></span>ienia <span class="_ _4"></span>informacji <span class="_ _4"></span>pozwalającej <span class="_ _1"></span>na <span class="_ _4"></span>zrozumienie <span class="_ _4"></span>przez <span class="_ _1"></span>uży<span class="_ _1"></span>tkowników </div><div class="t m0 x36 h11 y49b ff2 fs3 fc0 sc0 ls0 ws0">sprawozdań<span class="_ _1"></span> <span class="_ _11"></span>finansowych<span class="_ _1"></span> <span class="_ _11"></span>skutków <span class="_ _10"> </span>braku <span class="_ _10"> </span>wymienialności <span class="_ _11"></span>walut <span class="_ _10"> </span>oraz <span class="_ _11"></span>wy<span class="_ _1"></span>jaśniają <span class="_ _11"></span>w <span class="_ _10"> </span>jaki <span class="_ _11"></span>sposób<span class="_ _1"></span> <span class="_ _11"></span>należy<span class="_ _1"></span> </div><div class="t m0 x36 h7 y1d6 ff2 fs3 fc0 sc0 ls0 ws0">dokonać oceny<span class="_ _1"></span> wymienialności walut. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x36 h7 y9f ff2 fs3 fc0 sc0 ls0 ws0">Zmiana nie b<span class="_ _1"></span>ędzie miała istotnego<span class="_ _1"></span> wpływu na sprawozd<span class="_ _1"></span>anie finansowe <span class="_ _4"></span>Spółki<span class="ff3">. </span></div><div class="t m0 x1 h2b y49c ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y49d ff5 fsb fc1 sc0 ls0 ws0">Informacja <span class="_ _0"></span>o korektach błędów p<span class="_ _0"></span>oprzednich <span class="_ _0"></span>okresów<span class="ff4"> </span></div><div class="t m0 x1 h7 y49e ff2 fs3 fc0 sc0 ls0 ws0">W okresie sprawo<span class="_ _1"></span>zdawczym nie wy<span class="_ _1"></span>stąpiły zdarzen<span class="_ _1"></span>ia skutkujące<span class="_ _1"></span><span class="ff3"> </span>kon<span class="_ _1"></span>iecznością dokonan<span class="_ _1"></span>ia korekty błędu.<span class="ff3"> </span></div><div class="t m0 x1 h7 y49f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h18 y4a0 ff4 fsb fc1 sc0 ls0 ws0">Zmiana prezent<span class="_ _0"></span>acji danych </div><div class="t m0 x1 h11 y4a1 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"></span>do<span class="_ _1"></span>konała <span class="_ _11"></span>zmiany <span class="_ _11"></span>prezentacji <span class="_ _11"></span> <span class="_ _11"></span>zob<span class="_ _1"></span>owiązań <span class="_ _11"></span>z <span class="_ _11"></span>tytu<span class="_ _1"></span>łu <span class="_ _a"></span>pr<span class="_ _1"></span>ogramu <span class="_ _11"></span>motywacyjnego<span class="_ _1"></span> <span class="_ _11"></span>rozliczanego <span class="_ _11"></span>w <span class="_ _11"></span>środ<span class="_ _1"></span>kach </div><div class="t m0 x1 h7 y4a2 ff2 fs3 fc0 sc0 ls0 ws0">pieniężnych.  <span class="_ _1"></span>W <span class="ff3"> </span>sprawozd<span class="_ _1"></span>aniu z sytu<span class="_ _1"></span>acji finansowej <span class="_ _1"></span>sporządzonym n<span class="_ _1"></span>a dzień 31 grud<span class="_ _1"></span>nia 2022 r. zobowiązan<span class="_ _1"></span>ia te </div><div class="t m0 x1 h11 y47f ff2 fs3 fc0 sc0 ls0 ws0">zostały <span class="_ _4"></span>wy<span class="_ _1"></span>kazane <span class="_ _a"></span>w <span class="_ _a"></span>zobowiązaniach <span class="_ _a"></span>długoterminowych<span class="_ _1"></span>, <span class="_ _4"></span>po <span class="_ _4"></span>zm<span class="_ _1"></span>ianie <span class="_ _a"></span> <span class="_ _4"></span>prezentacji <span class="_ _a"></span>danych <span class="_ _a"></span>zobowiązan<span class="_ _1"></span>ia <span class="_ _4"></span>z <span class="_ _a"></span>tytułu </div><div class="t m0 x1 h11 y4a3 ff2 fs3 fc0 sc0 ls0 ws0">programu <span class="_ _29"> </span>motywacy<span class="_ _1"></span>jnego <span class="_ _29"> </span>wykazane <span class="_ _29"> </span>zostały <span class="_ _29"> </span>jako<span class="_ _1"></span> <span class="_ _29"> </span>zobowiązania <span class="_ _29"> </span>k<span class="_ _1"></span>rótkoter<span class="_ _1"></span>minowe. <span class="_ _29"> </span>Zmianę <span class="_ _29"> </span>wpro<span class="_ _1"></span>wadzono </div><div class="t m0 x1 h7 y4a4 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">związku <span class="_ _15"> </span>z <span class="_ _15"> </span>zap<span class="_ _1"></span>isem <span class="_ _15"> </span>pkt <span class="_ _15"> </span>69 <span class="_ _15"> </span>lit. <span class="_ _15"> </span>d) <span class="_ _15"> </span>MSR <span class="_ _15"> </span>1,<span class="_ _1"></span> <span class="_ _15"> </span>zgodnie <span class="_ _15"> </span>z <span class="_ _15"> </span>któr<span class="_ _1"></span>ym <span class="_ _15"> </span>jednostka <span class="_ _15"> </span>klasyf<span class="_ _1"></span>ikuje <span class="_ _2a"> </span>zob<span class="_ _1"></span>owiązanie <span class="_ _15"> </span>jak<span class="_ _1"></span>o </span></div><div class="t m0 x1 h11 y481 ff2 fs3 fc0 sc0 ls0 ws0">krótkotermin<span class="_ _1"></span>owe, kiedy n<span class="_ _1"></span>ie posiada bezwarunkoweg<span class="_ _1"></span>o prawa do odraczan<span class="_ _1"></span>ia terminu wymagaln<span class="_ _1"></span>ości zobowiąz<span class="_ _1"></span>ania </div><div class="t m0 x1 h7 y2d0 ff2 fs3 fc0 sc0 ls0 ws0">o co najmniej 1<span class="_ _1"></span>2 miesięcy od zakoń<span class="_ _1"></span>czenia okresu sprawozdawcze<span class="_ _1"></span>go.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y4a5 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _11"></span>tabela <span class="_ _11"></span>prez<span class="_ _1"></span>entuje <span class="_ _11"></span>wpływ <span class="_ _11"></span>powyższej <span class="_ _11"></span>zm<span class="_ _1"></span>iany <span class="_ _11"></span>na <span class="_ _11"></span>pasywa <span class="_ _11"></span>w <span class="_ _11"></span>skonsolido<span class="_ _1"></span>wanym <span class="_ _11"></span>sprawozd<span class="_ _1"></span>aniu <span class="_ _a"></span>z <span class="_ _10"> </span>sytuacji </div><div class="t m0 x1 h7 y2d2 ff2 fs3 fc0 sc0 ls0 ws0">finansowej na <span class="_ _1"></span>dzień 31 grudnia 202<span class="_ _1"></span>2 r.<span class="ff3"> </span></div></div><div class="c x1 y4a6 w47 h4d"><div class="t m0 x56 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x5a y4a6 w48 h4d"><div class="t m0 x57 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x5b y4a6 w49 h4d"><div class="t m0 x12 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">zmiana </div><div class="t m0 x3f h1a y92 ff4 fsc fc0 sc0 ls0 ws0">prezentacji </div></div><div class="c x5c y4a6 w4a h4d"><div class="t m0 x57 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x5d h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">(dane </div><div class="t m0 x1c h1a ye9 ff5 fsc fc0 sc0 ls0 ws0">przekształcone)<span class="ff4"> </span></div></div><div class="c x1 y489 w47 h19"><div class="t m0 x14 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania długoterminowe<span class="_ _1"></span><span class="ff4"> w wyniku </span></div><div class="t m0 x14 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">zmia</span><span class="fc4 sc0">ny</span><span class="fc4 sc0"> </span><span class="fc4 sc0">po</span><span class="fc4 sc0">z</span><span class="fc4 sc0">y</span><span class="fc4 sc0">cj</span><span class="fc4 sc0">i:</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x5a y489 w48 h19"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls3 ws0">712<span class="ff3 ls0"> </span></div></div><div class="c x5b y489 w49 h19"><div class="t m0 x26 h1a yca ff4 fsc fc0 sc0 ls0 ws0">-<span class="ls3">155</span> </div></div><div class="c x5c y489 w4a h19"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls3 ws0">557<span class="ff3 ls0"> </span></div></div><div class="c x1 y7d w47 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu programu motywacy<span class="_ _1"></span>jnego<span class="ff3"> </span></div></div><div class="c x5a y7d w48 h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x5b y7d w49 h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">155</span> </div></div><div class="c x5c y7d w4b h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y4a9 w47 h1f"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5a y4a9 w48 h1f"><div class="t m0 x55 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y4a9 w49 h1f"><div class="t m0 x55 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y4a9 w4b h1f"><div class="t m0 x55 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4aa w47 h19"><div class="t m0 x14 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="_ _1"></span><span class="ff4"> w wyniku </span></div><div class="t m0 x14 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">zmia</span><span class="fc4 sc0">ny</span><span class="fc4 sc0"> </span><span class="fc4 sc0">po</span><span class="fc4 sc0">z</span><span class="fc4 sc0">y</span><span class="fc4 sc0">cj</span><span class="fc4 sc0">i:</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x5a y4aa w48 h19"><div class="t m0 x29 h1a yca ff4 fsc fc0 sc0 ls0 ws0">10 044<span class="ff3"> </span></div></div><div class="c x5b y4aa w49 h19"><div class="t m0 x17 h1a yca ff4 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x5c y4aa w4b h19"><div class="t m0 x29 h1a yca ff4 fsc fc0 sc0 ls0 ws0">10 044<span class="ff3"> </span></div></div><div class="c x1 y4ab w47 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu programu motywacy<span class="_ _1"></span>jnego<span class="ff3"> </span></div></div><div class="c x5a y4ab w48 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5b y4ab w49 h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x5c y4ab w4a h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi xc y4ac w9 h4e" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h3 y156 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y157 wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">36</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y4ad ff4 fsb fc1 sc0 ls0 ws0"> <span class="_ _32"> </span> </div><div class="t m0 x1 h4f ybd ff5 fsb fc1 sc0 ls0 ws0">Opis <span class="_ _2e"> </span>organizacji <span class="_ _2e"> </span>grupy <span class="_ _2e"> </span>kapitał<span class="_ _0"></span>owej <span class="_ _2e"> </span>emitenta <span class="_ _2e"> </span>ze <span class="_ _2e"> </span>wskazaniem <span class="_ _2e"> </span>jednoste<span class="_ _0"></span>k </div><div class="t m0 x1 h4f y4ae ff5 fsb fc1 sc0 ls0 ws0">podlegających <span class="_ _2a"> </span>kon<span class="_ _0"></span>solidacji, <span class="_ _2a"> </span>a <span class="_ _33"> </span>w <span class="_ _33"> </span>przypadku <span class="_ _15"> </span>emitenta <span class="_ _33"> </span>będącego <span class="_ _2a"> </span>jednostką </div><div class="t m0 x1 h18 y4af ff5 fsb fc1 sc0 ls0 ws0">dominującą, <span class="_ _27"> </span>który<span class="ff4"> <span class="ls4">na</span> </span>podst<span class="_ _0"></span>awie <span class="_ _27"> </span>obowiązujących <span class="_ _27"> </span>go <span class="_ _27"> </span>przepisów <span class="_ _27"> </span>nie <span class="_ _27"> </span>ma </div><div class="t m0 x1 h18 y4b0 ff5 fsb fc1 sc0 ls0 ws0">obowiązku <span class="_ _12"> </span>lub <span class="_ _1c"> </span>m<span class="_ _0"></span>oże <span class="_ _1c"> </span>n<span class="_ _0"></span>ie<span class="ff4"> </span>sporządzać <span class="_ _12"> </span>skonsolidowanych <span class="_ _12"> </span>s<span class="_ _1"></span>prawozdań </div><div class="t m0 x1 h18 y4b1 ff4 fsb fc1 sc0 ls0 ws0">finansowych  -  <span class="ff5">również  wskazani<span class="_ _0"></span>e  przyczyny  i  podstawy  prawnej  braku<span class="_ _0"></span> </span></div><div class="t m0 x1 h18 y4b2 ff4 fsb fc1 sc0 ls0 ws0">konsolidacji </div><div class="t m0 x1 h1d y430 ff2 fsc fc0 sc0 ls0 ws0">W <span class="_ _4"></span>skład <span class="_ _1"></span>Grupy <span class="_ _4"></span>na <span class="_ _1"></span>dzień <span class="_ _4"></span><span class="ff3">31.12.<span class="ls3">20</span>23 <span class="_ _4"></span></span>roku <span class="_ _1"></span>wch<span class="_ _1"></span>odzi <span class="_ _4"></span>DataWalk <span class="_ _1"></span>S.A. <span class="_ _4"></span>jako <span class="_ _1"></span>jednos<span class="_ _1"></span>tka <span class="_ _1"></span>dominująca <span class="_ _4"></span>oraz <span class="_ _1"></span>n<span class="_ _1"></span>astępujące <span class="_ _1"></span>spółki </div><div class="t m0 x1 h1d y4b3 ff2 fsc fc0 sc0 ls0 ws0">zależne:<span class="ff3"> </span></div></div><div class="c x1 y4b4 w4c h50"><div class="t m0 x34 h1a y4b5 ff4 fsc fc0 sc0 ls0 ws0">Jednostka<span class="ff3"> </span></div></div><div class="c x5e y4b4 w4d h50"><div class="t m0 x27 h1a y4b6 ff4 fsc fc0 sc0 ls0 ws0">Adres </div><div class="t m0 x30 h1a y4b7 ff4 fsc fc0 sc0 ls0 ws0">rejestrowy<span class="ff3"> </span></div></div><div class="c x5f y4b4 w4e h50"><div class="t m0 x60 h1d y4b5 ff5 fsc fc0 sc0 ls0 ws0">Zakres działalności<span class="ff3"> </span></div></div><div class="c x2d y4b8 w4f h23"><div class="t m0 x61 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Procentowy udział Spółki </div><div class="t m0 x45 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">ka</span><span class="fc4 sc0">pita</span><span class="fc4 sc0">le</span><span class="fc4 sc0"> </span></div></div><div class="c x2d y4b4 w50 h1b"><div class="t m0 x3f h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.<span class="ls9">20<span class="_ _1"></span></span>23 </div></div><div class="c x62 y4b4 w51 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.<span class="ls9">20<span class="_ _1"></span></span>22 </div></div><div class="c x1 y4b9 w4c h51"><div class="t m0 x61 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">DataWalk Inc. </div></div><div class="c x5e y4b9 w4d h51"><div class="t m0 x1c h1d y4a7 ff3 fsc fc0 sc0 ls0 ws0">Delaware </div><div class="t m0 x16 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">(USA) </div></div><div class="c x5f y4b9 w4e h51"><div class="t m0 x12 h20 y4ba ff2 fsc fc0 sc0 ls6 ws0">Działalność związana </div><div class="t m0 x57 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">z doradztwem w zakresie </div><div class="t m0 x31 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">in</span><span class="fc4 sc0">f</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">m</span><span class="fc4 sc0">aty</span><span class="fc4 sc0">k</span><span class="fc4 sc0">i</span><span class="fc4 sc0"> </span></div></div><div class="c x2d y4b9 w50 h51"><div class="t m0 x34 h1d y93 ff3 fsc fc0 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x62 y4b9 w51 h51"><div class="t m0 x63 h1d y93 ff3 fsc fc0 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y4bb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y4bc ff2 fs3 fc0 sc0 ls0 ws0">Czas <span class="_ _4"></span>trwania <span class="_ _4"></span>działaln<span class="_ _1"></span>ości <span class="_ _a"></span><span class="ff3 fsc">DataWalk <span class="_ _4"></span>Inc.<span class="_ _1"></span> <span class="_ _4"></span><span class="fs3">jest <span class="_ _4"></span>nieo<span class="_ _1"></span>graniczony. <span class="_ _4"></span>Rokiem<span class="_ _1"></span> <span class="_ _4"></span>obrotowym<span class="_ _1"></span> <span class="_ _a"></span></span>DataWalk <span class="_ _4"></span>S.A. <span class="_ _a"></span><span class="fs3">oraz </span>DataWalk </span></div><div class="t m0 x1 h7 y47a ff3 fsc fc0 sc0 ls0 ws0">Inc. <span class="_ _10"></span><span class="fs3">jest <span class="_ _10"></span>rok<span class="_ _1"></span> <span class="_ _10"></span>kalendarzowy.<span class="_ _1"></span> <span class="_ _10"></span>Dane <span class="_ _10"></span>finan<span class="_ _1"></span>sowe <span class="_ _10"></span></span>DataWalk<span class="_ _1"></span> <span class="_ _10"></span>Inc. <span class="_ _10"></span><span class="ff2 fs3">konsolido<span class="_ _1"></span>wane <span class="_ _10"> </span>są <span class="_ _10"> </span>meto<span class="_ _1"></span>dą <span class="_ _10"> </span>pełną <span class="_ _10"> </span>i <span class="_ _10"> </span>są <span class="_ _e"> </span>wykazywane </span></div><div class="t m0 x1 h7 y4bd ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">skonsolido<span class="_ _1"></span>wanym sprawozdaniu<span class="_ _1"></span> finansowym Grupy<span class="_ _1"></span> Kapitałowej DataWalk<span class="_ _1"></span></span>.<span class="_ _1"></span> </div><div class="t m0 x1 h11 y4be ff2 fs3 fc0 sc0 ls0 ws0">Do dnia publik<span class="_ _1"></span>acji niniejszego rap<span class="_ _1"></span>ortu struktura Grupy Kap<span class="_ _1"></span>itałowej DataWalk nie uleg<span class="_ _1"></span>ła zmianie.</div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi xa y17b w3e h33" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAADkCAIAAAAq6/IlAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAAL0lEQVRYw+3JQQEAQAQAMC6JaPqnUOAksH2XWR0/LxZCCCGEEEIIIYQQQgghrsQAI4gCSawvhcMAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h3 y22 ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h52 y4bf ff3 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h52 y4c0 ff3 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h52 y4c1 ff3 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y4c2 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y16a w3f h34"><div class="t m0 xb h35 y181 ff5 fs8 fc1 sc0 ls0 ws0">Wybrane noty i <span class="_ _0"></span>objaśnienia </div><div class="t m0 xb h15 y182 ff4 fs8 fc1 sc0 lse ws0">do<span class="ls0"> sprawo<span class="_ _0"></span>zdania finansowego  </span></div><div class="t m0 xb h15 y8a ff4 fs8 fc3 sc0 ls0 ws0">DataWalk S.A.<span class="_ _0"></span><span class="fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi xc y4c3 w9 h53" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h3 y156 ff2 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="_ _0"></span>zakończony 3<span class="_ _0"></span>1 grudnia 202<span class="ff3">3 roku </span></div><div class="t m0 x4b h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) </div></div><div class="c xf y157 wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">38</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y158 ff4 fsb fc1 sc0 ls0 ws0">Nota 1.1 Rzeczowe <span class="_ _0"></span><span class="ff5">aktywa trwałe<span class="_ _0"></span><span class="ff4"> </span></span></div><div class="t m0 x1 h2b y185 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h7 y4c4 ff3 fs3 fc0 sc0 lsd ws0">Na<span class="ls0"> <span class="_ _11"></span><span class="ff2">k<span class="_ _1"></span>ażdy <span class="_ _10"> </span>dzień <span class="_ _10"> </span>bilansowy <span class="_ _10"> </span>Spółk<span class="_ _1"></span>a <span class="_ _10"> </span>ocenia, <span class="_ _10"> </span>czy <span class="_ _10"> </span>zaistniały <span class="_ _10"> </span>obiektywne <span class="_ _10"> </span>przesłanki <span class="_ _10"> </span>mogące <span class="_ _10"> </span>wskazywać <span class="_ _10"> </span>na <span class="_ _10"> </span>utratę </span></span></div><div class="t m0 x1 h11 y4c5 ff2 fs3 fc0 sc0 ls0 ws0">wartości <span class="_ _1"></span>d<span class="_ _1"></span>anego <span class="_ _4"></span>składnika <span class="_ _4"></span>rzeczowych <span class="_ _4"></span>aktywów <span class="_ _1"></span>tr<span class="_ _1"></span>wałych<span class="_ _1"></span>, <span class="_ _1"></span>któ<span class="_ _1"></span>rych <span class="_ _4"></span>sporządzenie <span class="_ _4"></span>wymaga <span class="_ _1"></span>oszacowania <span class="_ _4"></span>wartości </div><div class="t m0 x1 h7 y4c6 ff2 fs3 fc0 sc0 ls0 ws0">odzyskiwalnej <span class="_ _1"></span>ośrodkó<span class="_ _1"></span>w generujących<span class="_ _1"></span> przepły<span class="_ _1"></span>wy pieniężn<span class="_ _1"></span>e.<span class="_ _1"></span><span class="ff3 ls5">. </span>Spółk<span class="_ _1"></span>a przepr<span class="_ _1"></span>owadza ww. <span class="_ _1"></span>testy <span class="_ _1"></span>przy <span class="_ _1"></span>zastosowaniu </div><div class="t m0 x1 h11 y4c7 ff2 fs3 fc0 sc0 ls0 ws0">metody <span class="_ _16"> </span>zdyskontowanych <span class="_ _16"> </span>przepływów <span class="_ _16"> </span>pieniężnych <span class="_ _16"> </span>(sposób <span class="_ _16"> </span>przeprowadzania <span class="_ _16"> </span>testów <span class="_ _15"> </span>op<span class="_ _1"></span>isano <span class="_ _15"> </span>szczeg<span class="_ _1"></span>ółowo </div><div class="t m0 x1 h7 y499 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">nocie <span class="_ _16"> </span>31 <span class="_ _15"> </span>niniejszego <span class="_ _16"> </span>sprawozdania). <span class="_ _15"> </span>Zgodn<span class="_ _1"></span>ie <span class="_ _15"> </span>z <span class="_ _15"> </span>po<span class="_ _1"></span>wyższym, <span class="_ _15"> </span>na <span class="_ _15"> </span>dzień<span class="_ _1"></span> <span class="_ _15"> </span>bilansowy <span class="_ _15"> </span>31<span class="_ _1"></span>.12.202<span class="_ _4"></span></span>3 <span class="_ _15"> </span><span class="ff2">r. <span class="_ _16"> </span>Spółka </span></div><div class="t m0 x1 h7 y18c ff3 fs3 fc0 sc0 ls3 ws0">pr<span class="ff2 ls0">zeprowadziła <span class="_ _e"> </span>testy <span class="_ _8"> </span>na <span class="_ _e"> </span>trwałą <span class="_ _e"> </span>utratę <span class="_ _e"> </span>war<span class="_ _1"></span>tości <span class="_ _e"> </span>akty<span class="_ _1"></span>wów, <span class="_ _e"> </span>z <span class="_ _e"> </span>których <span class="_ _e"> </span>wynik<span class="_ _1"></span>a, <span class="_ _e"> </span>iż <span class="_ _e"> </span>w <span class="_ _e"> </span>o<span class="_ _1"></span>dniesieniu <span class="_ _e"> </span>do <span class="_ _e"> </span>przedm<span class="_ _1"></span>iotu </span></div><div class="t m0 x1 h11 y4c8 ff2 fs3 fc0 sc0 ls0 ws0">wyceny, <span class="_ _4"></span>u<span class="_ _1"></span>zyskana <span class="_ _4"></span>wartość <span class="_ _a"></span>odzyskiwalna <span class="_ _4"></span>by<span class="_ _1"></span>ła <span class="_ _4"></span>niższa <span class="_ _4"></span>od<span class="_ _1"></span> <span class="_ _4"></span>wartości <span class="_ _4"></span>bilan<span class="_ _1"></span>sowej <span class="_ _4"></span>testowany<span class="_ _1"></span>ch <span class="_ _4"></span>aktywó<span class="_ _1"></span>w<span class="_ _4"></span>, <span class="_ _4"></span>w <span class="_ _4"></span>związku </div><div class="t m0 x1 h7 y430 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">tym dokon<span class="_ _1"></span>ano odpisu aktualizująceg<span class="_ _1"></span>o wartość ak<span class="_ _1"></span>tywów<span class="_ _1"></span></span>. </div><div class="t m0 x1 h7 y4c9 ff3 fs3 fc0 sc0 ls0 ws0">N<span class="ff2">ie <span class="_ _e"> </span>później <span class="_ _e"> </span>niż <span class="_ _e"> </span>na <span class="_ _e"> </span>koniec <span class="_ _e"> </span>roku <span class="_ _e"> </span>obrotowego, <span class="_ _8"> </span>Spółka <span class="_ _e"> </span>dokonuje <span class="_ _e"> </span>wery<span class="_ _1"></span>fikacji <span class="_ _e"> </span>przyjętych <span class="_ _e"> </span>okresów <span class="_ _e"> </span>ekonomiczn<span class="_ _1"></span>ej</span><span class="fca"> </span></div><div class="t m0 x1 h7 y4ca ff2 fs3 fca sc0 ls0 ws0">użyteczności <span class="_ _10"> </span>środków <span class="_ _11"></span>tr<span class="_ _1"></span>wałych, <span class="_ _11"></span>warto<span class="_ _1"></span>ści <span class="_ _11"></span>końcowej <span class="_ _10"> </span>i <span class="_ _11"></span>metody <span class="_ _11"></span>amorty<span class="_ _1"></span>zacji<span class="_ _1"></span><span class="ff3 fc0"> <span class="_ _10"></span><span class="ff2">na <span class="_ _11"></span>podstawie <span class="_ _11"></span>bieżą<span class="_ _1"></span>cych <span class="_ _10"> </span>szacunków</span>. </span></div><div class="t m0 x1 h7 y4cb ff2 fs3 fc0 sc0 ls0 ws0">Weryfikacja <span class="_ _1"></span>taka <span class="_ _4"></span>została <span class="_ _1"></span>ostatni <span class="_ _1"></span>raz <span class="_ _1"></span>p<span class="_ _1"></span>rzeprowadzona <span class="_ _1"></span>w <span class="_ _4"></span>trakcie spo<span class="_ _1"></span>rządzania <span class="_ _1"></span>spr<span class="_ _1"></span>awozdania <span class="_ _1"></span>finansoweg<span class="_ _1"></span>o <span class="_ _1"></span>za <span class="_ _1"></span>202<span class="_ _4"></span><span class="ff3">3 </span></div><div class="t m0 x1 h7 y4cc ff3 fs3 fc0 sc0 lsa ws0">r.<span class="ls0">   </span></div><div class="t m0 x64 h7 y4cd ff3 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c x2f y4ce w52 h54"><div class="t m0 x2a h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Rzeczowe aktywa trwałe<span class="ff4"> </span></div></div><div class="c x65 y4ce w53 h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x66 y4ce w54 h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x2f y4d0 w52 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0"> <span class="ff2">a) środki trwałe, w tym: </span> </div></div><div class="c x65 y4d0 w53 h54"><div class="t m0 x9 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">277<span class="ls0"> </span></div></div><div class="c x66 y4d0 w54 h54"><div class="t m0 x9 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x2f y4d1 w52 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- grunty  </div></div><div class="c x65 y4d1 w53 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4d1 w54 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y3fb w52 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- budynki i budowle  </div></div><div class="c x65 y3fb w53 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x66 y3fb w54 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x2f y4d2 w52 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">urządzenia techniczne i<span class="_ _1"></span></span> maszyny  </div></div><div class="c x65 y4d2 w53 h54"><div class="t m0 x9 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">273<span class="ls0"> </span></div></div><div class="c x66 y4d2 w54 h54"><div class="t m0 x9 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">449<span class="ls0"> </span></div></div><div class="c x2f y316 w52 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">środki transportu </span> </div></div><div class="c x65 y316 w53 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y316 w54 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y4d3 w52 h55"><div class="t m0 x14 h28 y4d4 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">inne środki trwałe </span> </div></div><div class="c x65 y4d3 w53 h55"><div class="t m0 x21 h28 y4d4 ff8 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x66 y4d3 w54 h55"><div class="t m0 x21 h28 y4d4 ff8 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x2f y318 w52 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0"> <span class="ff2">b) środki trwałe w budowie </span> </div></div><div class="c x65 y318 w53 h54"><div class="t m0 x21 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y318 w54 h54"><div class="t m0 x21 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y4d5 w52 h54"><div class="t m0 x67 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x65 y4d5 w53 h54"><div class="t m0 x9 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">277<span class="ls0"> </span></div></div><div class="c x66 y4d5 w54 h54"><div class="t m0 x9 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2b y4d6 ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h2b y4d7 ff4 fs3 fc3 sc0 ls0 ws0">Stan na 31<span class="_ _1"></span>.<span class="ls9">12</span>.2<span class="_ _1"></span>023 </div><div class="t m0 x1 h2b y4d8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y4d9 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>nie <span class="_ _1"></span>posiada gruntów użytk<span class="_ _1"></span>owanych wieczy<span class="_ _1"></span>ście.<span class="ff3"> </span></div><div class="t m0 x1 h7 y4da ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> nie <span class="_ _1"></span>posiada </span>rzeczo<span class="_ _1"></span>wych aktywów tr<span class="_ _1"></span>wałych o ograniczony<span class="_ _1"></span>m prawie własności i u<span class="_ _1"></span>żytkowania.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y4db ff2 fs3 fc0 sc0 ls0 ws0">Spółka nie posiad<span class="_ _1"></span>a kredytów bank<span class="_ _1"></span>owych, które byłyby zab<span class="_ _1"></span>ezpieczone aktywami tr<span class="_ _1"></span>wałymi. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y290 ff2 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _5"></span>występo<span class="_ _1"></span>wały <span class="_ _5"></span>zob<span class="_ _1"></span>owiązania <span class="_ _5"></span>wob<span class="_ _1"></span>ec <span class="_ _5"></span>budżetu <span class="_ _0"></span>państwa <span class="_ _5"></span>lub <span class="_ _5"></span>jedn<span class="_ _1"></span>ostek <span class="_ _5"></span>samo<span class="_ _1"></span>rządu ter<span class="_ _0"></span>ytorialnego <span class="_ _0"></span>z <span class="_ _3"></span>tytu<span class="_ _1"></span>łu <span class="_ _5"></span>uzyskania </div><div class="t m0 x1 h7 y4dc ff2 fs3 fc0 sc0 ls0 ws0">prawa własności b<span class="_ _1"></span>udynków i bud<span class="_ _1"></span>owli.<span class="ff3"> </span></div><div class="t m0 x1 h2b y4dd ff4 fs3 fc3 sc0 ls0 ws0">Stan na 31.<span class="_ _1"></span>12.2022 </div><div class="t m0 x1 h7 y4de ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>nie <span class="_ _1"></span>posiada gruntów użytk<span class="_ _1"></span>owanych wieczy<span class="_ _1"></span>ście.<span class="ff3"> </span></div><div class="t m0 x1 h7 y4df ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>nie <span class="_ _1"></span>posiada rzeczowy<span class="_ _1"></span>ch aktywów trwały<span class="_ _1"></span>ch o ograniczonym<span class="_ _1"></span> prawie własności i użytko<span class="_ _1"></span>wania.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y4e0 ff2 fs3 fc0 sc0 ls0 ws0">Spółka nie posiad<span class="_ _1"></span>a kredytów bank<span class="_ _1"></span>owych, które byłyby zab<span class="_ _1"></span>ezpieczone aktywami tr<span class="_ _1"></span>wałymi. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h11 y50 ff2 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _5"></span>występo<span class="_ _1"></span>wały <span class="_ _5"></span>zob<span class="_ _1"></span>owiązania <span class="_ _5"></span>wob<span class="_ _1"></span>ec <span class="_ _5"></span>budżetu <span class="_ _0"></span>państwa <span class="_ _5"></span>lub <span class="_ _5"></span>jedn<span class="_ _1"></span>ostek <span class="_ _5"></span>samo<span class="_ _1"></span>rządu <span class="_ _5"></span>terytorialnego<span class="_ _1"></span> <span class="_ _5"></span>z <span class="_ _5"></span>tytułu<span class="_ _1"></span> <span class="_ _5"></span>uzyskania </div><div class="t m0 x1 h7 y51 ff2 fs3 fc0 sc0 ls0 ws0">prawa własności b<span class="_ _1"></span>udynków i bud<span class="_ _1"></span>owli.<span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w30 h2c" ><div class="pc pc27 w30 h2c"><img class="bi xc y4e1 w55 h56" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA78AAAO/CAIAAACIgubNAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42uzdZ7RdV33v/d9sq+2166k6kmW5YEznOpRLSWihOEAoxgZMMxA6hEBIIDeQBxJCSSihhUtJKDYxNmCwgVAChBYSIAQuhGKwbEs60um7rb3qbM+LI2En9xl3iGeM+NHj8f+MPSSNc5b23mfP9eJ75phrLua9x8lwBRjgOTg8uAcAh+N/Ou0C7wLlIQBYBxRgDYSFcGDwAHNLAMBgAMfgAAZwWImaQQMGmAMhhBBCCCGnNnnSR3J4DgZ4gLHjXznxLc+Z47AewgNw8BIQu4c5cAcmmds9njMAYB5g4GCAPFHhhBBCCCGE3Grq2aubZTQYO5G8x0vaODSWQTPBGWNOcK68h/NwHgaQvN6dbuaQuwUOD+Y5mABCwIPRWBBCCCGEkFtPPYsTE89gALzwDICH5wAYas4qQFgoxxS4FAxgx+sZHh4VwBkYIJiTDAJgAIMXu8s9GNUzIYQQQgi59dQzjqczdpdJMzAPnJgxFkxwBAAHAgvpT8QwY14wC+8sHAM4wLwHLJwEE4DcXcTh2K/0PgghhBBCCDnF65ndLKBxU0PDwzMIqxgEmPBceMACDI6hESgZarCmRJ/vrob2Fu7EfwcHE57B08QzIYQQQgi5NdWzZ8cv9fvfv+4ZmGewEowzAc7gGRyDgAMMUAPaoMVhORxnmjEH73c369itZ0f1TAghhBBCbk31DMDz3XUXOLFLBveMueObcHjBLLj0nBtAM8BzyRIgkugAugEX4AzgXgmvwQwAcOs5HIS/afsOQgghhBBCTl0nm62eW8CCaTANZsGdtjUYtsdTzeAFnHQzZwqOicXU44vfOnjHe13yxGe96cbNcFqmFVBZHNtG5ThEaAxfX1tzsNqW2s0cChoJQgghhBBy6mMnebcUh4bBAX53+jkvyqjVObY9np9f2MmqtB1NS5PE8l4PfrLm3XZvf12zbGJiFc2lvSovVHt85zuc+5eveVw+wXIXdeE7CZtVwyQKLQzgA/RoMAghhBBCyK2mnqvj9Xz8ykE5Kuo46axPShHFRuDCS159ZG2LRd2wNb89brhsB0EqXMCZMo3Z15tMR9u6GD3raec/6fEPGiRoKheqOlFunG+Egeyq/TQYhBBCCCHkVljPHsJBlYY1QmiAMdzjoX/A2+fUWkMpSKXBtYO2DEwqFc6yYtFPANtNI27z8fahf/zCXw1CeGtjoSVKCSfoTt2EEEIIIeSUx3+VIyUgAOkhs6JhQliGd73/igc/5oWOtYfbTSg7s9GsGI8CXzazjTSxYNNpuRl2YYNYi2gzNzuNzFjnomf8ZQ7UVlhE42khIGgkCCGEEELIqe/k554t8wAcA7fgk8L5QIxqXPz0P9zOqyBYicL58WhjebG/vnkkbsU8Cod5XRihWr3KsgCBNjZOWrqp25HYWTu42DJfu/r1ssFibCUaIKbBIIQQQgj5L3XttdfSh/D/QqfT2bNnz69Yz353r2cPMAdkNcaV+c1HPT3srowr0wn4YkdcfukbdIUoxNMuedmR9XFuo7CzL+ju3dieFQFkGNfaR1FidBX5osfLIF/9zEfeMh/oVHmmAhoYQgghhBByivtV6vnEgRZoPB70yGc2QTfo7vnAh/4gdLDj4UKv11SzTtJpGhigdHjn+7972ce+JuLBETWTIuRRYgyDdd0Qs7Vrz5kTrerYFz/x7jRUtOMzIYQQQgg59YlXv/rVJ3NcPR2pKBxOJyKOcmsvfOoz8nL6hU//7ePPv0/coCfBbewse+CDLhxnzT3vc1frIATufpfl5z3zvp+67A3tUAa+NI1lqitU32gleAIeNaI9hd57lzOFqYVwphhJ6WxVcRFYzxzAPJjzhfUFB2PFJD/CmPZCFd7krAIch4UxY24LoxVX3AEODbxhxkADjlvAcuAIbOK9MAyO1UBlGu+t1IDmgDcCHvCA9ze7oeLurwweyBg4IOoK5QRmDF5sTodN1C08grrhjYZZ3TIjr+LASFeYnYDncC3TYOay8QySS3ibT7kBrPQcNas1O8awzr1FHRvBtQZqYGYYOHY2EQTaCs7ANPTYZXIt4hyVhcIEzRQNg1CGeyBjtYELaO04IYQQQsh/vZOd8o3a7Z3NzV6vB6A2bnX16HOfdUlZIAqxlC4vzN/5Tne632J7/+FDq3/26tfs3XuH05bOWJw7/c1v+euQ45NXXR4pruuy04q9qY2ujNELC3NV04RJ671/+/myQlk2s7wEWD3JRBj+p1cPOVIwYcOOGEibBj4UJkyRNjNXz8B9FIC3ZOgsysIZDXn8x+IezLPdGpZg/GZZrDn3UqApjYCrmsKD7z6OH8Bw84yumtJ774yDYbDMGcz1FpzT1awAlygKl1ceQVloAIx7bUqHBgJQvN3vChWAcx5KRNIxOL/7ySuPABAAtx6eQUbgIQNr0AnAm8aWlUHjrOryIGgDAWQAB+MbDsGP1z4YOKOpe0IIIYSQU6qe8/F4bnGxrioAH7viyn/++j884rcfGcfohqe15vcIEWweOqaSTl1rz4JZlmsPKeXb3vK2jphPI/6xj77uwMrC9rFDi72kno0i5auq4kKNJ7PllX0ygggCGSZhkoZpqvP8xM3Aj9O5RwaXWyW60oTIEVnGK3SjJFGhHZvJbFPrWQCXRFx4Z7XZLV8H7hgHA7gEEyee1AsIwdhuUzPoJIg82M0f8Ozmb6AbKOZ9qR1aXage57GHzCaj+XYC0yDtmTDpxEutpA2g1lVXxoGDzad+tAGGBihqV5na2RwwgoFBArFHDB8DTPKasVJbbXzh7RQx0yh5aFVgRGCmk80awWiY2Wnh6yZhsQDjnsMDDgyK6pkQQggh5NSq5zBJwMC4qjUEF0WNt7zxrfP9c9O5pXxW5NN88cCBIEkb7WCs4CqOW3EY+8aoVntxcBbX+OC7/2DvXJJvH2sHMHVRlXkYJ6NpsT6cPPaiN0ZRyIQqSu2NVUkC4KaZX4YoYSJ2AWtQzmAqSLjKMIsm17qsRJsvpoOYK+YaWM2VV3L3B+MewgOeASzw7PhzcriiyrRubIMgwMaxw4xZx/C/Pzx21474uppy7nnYmpR+ZuOZCyprF7udYjZmQkByjrDwMq8BjjCELrOAMdFSbJBAoDTYqbxKUh54CFNWu1PiCdDyCMFQ6y3Oc6Ua2QrGpsmN9jJiHKNyp3RVe67rELbSgWi3mQh1UykIjt0NuMEBqmdCCCGEkFOrnuuqNFoDeOCDHvqkpzzhxz8+/Na/+oBUcVE2sEyGyebhVV3VUkrJBWO+HI91WXJndVnqsrztgdu/7+3vvvqjf9KWtbCzdiQAXzbm9nf9b0Hczhv/jvd+eHMnV1GrMc7oGifadXcK2LopsIMWQxqyNABvkDiRoGSN7AWZGY2zGeccnLumgKmZ98fTd3d1A4OD3F3pwAAG14piLmSeVx4YDAYnFkHcnOfw7MSVkp0oMFqzkKEtdYpKRutbY2a09FqbZjiaNUFrUiDL66qqWcC7cSvwDE1uynHh0Aj4UJVw02qbyyaOIRyEC7iPvZcAEqUkZ1meNV74eJDzznpVjXVjGZcynTTIgVkFM6tQV2kQS/Ddt8Zuvr6EEEIIIYScIvXc6nZGw0lZlVdf/Zm/eMPbf/Pu9zGVNbNaetlu95RSUNwJpvPMCWTj60bT1fHo4PraQd2sv+qPXxwx86bXvXkQ4uJHn9dRBiYPQlkZ8/ODR8Z5HbV6YW9pbr5VN9ozLn+5e90vw1DF167vzBCNTThhwWqJTAarOWzaWrN8FnfT9kLZcHjOgwBe26YQcALg2J2ahcPxGVrhwWCzItfWpv3IQIRRt6wbBrDjpe05PIdj3jHvGAyDAVxV5I5ju0AGHJnaPcvL+WTcbiXeO6fCjMczDYRhZpg1DRzj1kMK2etuzWA5vEJee6a884UtSu4gHJiXu51eN94aLngyrXipIiuC0s+FatCOFkorNA+nNVpdyEjANNwxCcY9cGJynGaeCSGEEEJuGSe7Y12dT8JWd1oapmSnfWY6t6cc54PF5a1jx9A0LFJJN83HWyoSWxvX6gZhgHJWtmKVRFI30Az93pIOOq9761s/87VDh0ZmVLL5lZWtzfWFQXs63F6RN37yI+8YiGo+CWBrcOEgHeO7abjduIuf94eTcbC1U3d67TDi+WwGRCJOrr3xx89+wVNf+/QHZ+NyIYlclcWJBAc4d+CA4I7Dw4qcu5RZgFuIrGhqbedlJGYFNneOnrN/WR3/OHb/crhpf2sAMPkOT+e3anWvR75gwtLFjvrSpa/t1VtC50FvbyPV699/1Ze/Ob7xFz+9y1nVle9/nTBRFAnw8UZWPPH5775+NQxV9qJn/dpzLry3gkTehWiBwwnP4OG5cblSsTb8vR/98lsv+8zGdHKbA4vXfOgN0+3i6c96SaFD3+9e887XnJFaxgorAq9iYRwzFozrUHiAtssmhBBCCLkF/Arrnr0Hg1QSMmrXlWMi2jq8qiCSdhvMNPXkj1/9exub13pvOykks2Hok1hWVR0EiCQmo1XkO7PtwxurP4uESdvxzmjS6S9MZpVjskEUtyHCqGq0dRZwDPamxg/49w/iWHmabd9z25x5w7BdqbOn5vRRs7972gMv+9xP7/uol171pe/YgBmuTF3vdi/34M7Ba3jNdnfR8IC38N7x4PKrP3f3+z3zty763Sc95w+MB/eO+93VzvbEwo+bfq+QSdtZFoeQaVd1lyc2euzjn2MhhXd5o3OPH6yWR0eOpyubtbr0qr+XUunaegSsPdgqeau3PwoXm4pJCG80ON99bgYHpsFqIVq24ZJjVhsf7V05+17TMrQe+1aSUicmWJ5pDBY4eIPZWHDGAM89eAPWMNDcMyGEEELIKVbPzvu60SpEHJ9pNHTtBA9EnDrOgyAQzOnJ2iv+8IWcIQyFMY1Svt2S8E0cMfimLKZRoKp8xxXVv3zpHbqacA4uVV5rqSLPpA9693ngsz2DcRBKwVswx47vHIcaSJf2F+hUvN/IlMWx9o4HQdmgPbdkmKiilb++9IvbDXgcy1Yb4Lps4JltGsDZ2RBguizggSJvjGUyqXlYqbkpOqy7L2fYXF8r8pkz2hkLcKet93Aedd0458Ej59x46h/wwPsPC21Vd9bISHDVH3DGaodv/uA6BN1GdsY6nvqwdmi0qRHkUNs1z2sGGwgWG3DmBaQC4AycNx61Q100TlszGiGIw1yLYemK2gUSdQ0vWgWSyngPONRIpPEoDEZZhgClyRhc3Wg6lQkhhBBCTqF6LosyCNTrXvumvaedLiDhmAdsXXc67fH2sSjwpR3VZRVJeFtJ4Rg0g2HMAAbMpGlaV7NQ+Uj4ukAkvXXaOm+sN+BCBVkjvEwtB5h0zmF3Owk4AI7BAIIPW6nxfOKwHkdrrvkp19f74vp89NMg2D42Dapg/t6/+cyawUAa51WSlqURYdwUlWh3C+1V3GrKClIyy44Ns1zDJ4to7fn5sVkxKxaXV4RQXEbWM904HsTTWTPLdRClheZZIz1Tcx22bzFI220rWw1rea6qrZGQ3As0LHUiCNJ+xrulC2SEsqiP7kw/cOWXjew4zyWTF13w28Nx6XwEI6oKPELelIajakwQc+3q/hzyqlLd2EnmuOYAZ7Dc1TwIk+7WxHvWQDDr/M7MR91e43QQyl/8/KdRoOhUJoQQQgi5BciTrWwh81KrID76i+tZspCk3XKWwblqNt53+v7HXfRgDpimyuys3UoUY/6X6y4Y4HmWF0kUTDbX//ClL1qd6rvc6dyv/2zsBTcGgfOKCxH0YfMPXPrl33vKg2As+G46O4B7IASEXdMz1WrvvfiJ9376Y+4aeB85Vjs84ILfLeshBo+b5ceWlvdXQDXJFrptC1gmjeWq1dWmtEF7Z6R7YQQhmVLzUZTZUHVXDh89GnWWedw6dOPqnr17qsZ7CBGozVHd7afaYebRQDgOKVg+zaGbKBDDcRP5JNPJ/MLyZpY3nbDdnj92ww0yatVgNpq3wGDQCwKMCsSd+Wpa+FAHAdL4NO45BLMON2xMl/d0G+ja2+F0Zz4JN7Y2gjjgoctHkx7PJfOSMyt0KcEta3eZN4BllZetHjs6qweBTpi77Tnn1NoIJelsJoQQQgj5r3ayc89KhVrbP3/dm1vzS+1Or9geAmxhz7LnfvXQwflBbzIazvfa/XbXW11UxU17K3sJ8LiVaq27vVao3F3vdM55d9rLBYSUXEjn4ZzTCEsjZuXEA9pZsN10Pr70OABij9B4PRmzfKeFcs6P+ga9Bv9w2dtf9uTHqHBO+2CYVe//8Ke63XZtMZyhkaoQyBkbmmjsIbrKSXjDs1yvZ5BJOp6Z/sK+bneh0GzvGftHM81CoaUqHHwcjjXGGlMHHXAjUWuz2IllndtyKlttmcx/6tNfznem7V5PCUx2xnv3dB7xiPsE6cLfXPqVyRRlk61ulO2k7T1LEjaebljgusM7w9LNLIYW3T2djbzazAUL406n72DStoLPN7eOqoQLlCEahcZz13BmDGssYCzClldq4iGT0AdtbVltnRKUzoQQQgght4STra5ZnnPeakWJ5eFkZ6K6XVtXW8eOzC+1q6x67nOfPOj1AFsUhZJCBep4l3sOCHi2k1cLaVyON+N2eMN1P3/LFV83RkN5ISTTmjlfGS687A5WaoNUBUC9u3jDw3swbeDypB2syKibsjCEQZ0FfoAcCcNFD3vE77/jGunKc8/eryRfHxdJlCQp3v2hT191zde3h2sLi70bM3eXPWc84I5nvuLFF0i0n/iY31lvTo/6d1lfO5Kms/Mf/qx+s/X5f7j62AjXHrzuZa94rQiTyrIgSiazIk7SD3z4jWcqMxquP/+S337/l9+8Nc15tz8udWthaaeuH/3UZ/fie/lys9+ZStXVxajfQeT4XBBnOavLKuXZ8mmdSY2F/csf+uA1l17xjYYjdzvdbjjamL3wGc+64An3nBdhO5aTabl372nrk0x6r+AZ4CEblhhdJwLjSTUfDnYK/MYFfxK1cpX/rwXZfO2zX/eGrhwkhBBCCLklnGxzdTrdtC2Ho/FkPArSti5rqWSr352Mtnpz/U7aWz20WhfNbJoHQSx4wLyEC+EVvIDnYRpN8iLudptZNuiq97zrHU1TNbphjDHmOfOQMVdJlme1gTP2xJ26j99aO1JQYX868xvb+awyxuSx1+DOWfRCCOOUkmeefvrRQzdOsnK+l0Di/o94/oc/8c87Jg73nHsoV2Lp9j9cnV795X9749s+tj3Vk1kTJ53tjc3l+fn5VrKysr9iCY/Q6uPF/+MtvL1nxjqZS0o1EL0DhRw84Zmvl0nUn+tI2+hsW6jg6OaYhy14WKPzInPZhDWbbekFj9rtxaJEk22kAT57zb9OtjZMs33l5X8kI5TAez/69ZFJx0hEf2WkW709573v0h8/5ZIXGxNed92xhcH8scM70sfCKuGEcqF3qfO9UKVr2+i151ePjj7x6X+S7f3TJkjn9l508dMmk4rTHVMIIYQQQk6penbeKZb25xZgfFNVEELXZRCoKIm/92/fnk0np522D54tLa547cfDDF4CzHvmPTygLaIk3dncYEpMs/KVr3pJEATOOzAvGOOAsSxM2mGouID1u9F8fMM4D+QWuSlEKjuLraQfxdIgzvzoIDOzMEEcyX47PXbj9ZHiX//qV7ay+m8v/Vh3cX/u47GJtnVYBIONUplkaWyCK6/+fK+n2p2+1nZ5camaZZPtzaNH11RrbmOK+zzkxUa2p1oa2U4WTt8quIkHw0bVvPXBSz8HZmJfjdePdNud/vweK4LhWDsmOcdcGvWihnM23Z5OJ0UkfZAqU8MU9uz9+9odP/PIKvNbj35BzVs66ttkMDJquxJZ08nqwdF1/XeXf/bsM07fXqtWls5pcildKqxkDvBduIFgUbeLvGr27Ft509s+PtOBSpeuvXH9aU96ZiuJGNUzIYQQQsgpVc+MsXa/Px6NAAilojiOAzUej+u63L9/kLTaprSBDODgPOv1+v9hu2QPL6Cbem5uToUBnI/iqNVqcS4YY4D33ptat9vdK6/6SqQQBOF/fnUBnuhGzDK9NXPbGkPHhmxJhAvBaDL1PMvH45U9S01VemeTJGx3Bt//4U+8TILu/EMffa+PXvUqZ5UPOk4mUXvw1r++9OInPe32t7/DLMsCwbut6AXPf+HFl/wOD8DDFg9bpWWlFVd85IUXPumhw1nD467n4fe+/0PA5lX24+9cPt3cnOXVpR/5THegVBQFQTAbD5kp2nEcxnEYxtpUYCYQCFVw7OiRuskMcNVVn7JMsjDNGqwcOOfqK/+vhz7igryRQbw0P3fAeba5gbQVZ2PdiueEDeEYHLxL4JKqapREFKUP+a0Le3MrZcO0Fd/51heyRnsHQxvWEUIIIYScUvVsWaONFHKRJz3HZrXZqB2kHwjXYxaBMjLWXDXglZAWaMAaMM12H1zH2iauBtPQ1aCdxEEkZKxdWPtW6ds164Zsxqud+UiGAGoLI5lVAoKDMSBwEGXXmoFjPV4nwO1re/ec71mTeWuu08sG/+sLjxq6nxyZP+/b6td+IfBXX/tp67Rfm5/m1//1s996we3viK3s8gvD8fVb6uwNf85eNXjF+eedf3YcCm5Z2cHBFz123wUP2vOeq755bPE3Dsd3Mzr60Yde8Gt6+LaHL93wyee1mp/Zevi1g6NtuSdphXtQz/W38zbbCNWWRs2xZuc9O73ny2c+5g5hspOVcxc8+C1+vDKWWEvyoHfbFz3yabdjMMncwe6Bw6lIg+u/+mfn37cqP/60u9itzw5731l1oQQfLGdxe2dPc11Q7+Rh41kNUQbyF/vLa3nddgxvfd9XqvCBmU3D+MjvXvLfmqNY5irkoIsGCSGEEEJOrXoGju+iwf1/WiXgT3yTH38cP3L3FnjHH54xLyQcwFg2K7d3Zvlsyr3jzjKrQ8GkkuPx+F73ure1sB5gDOw/vEvJpsoXyuvQ+RBczzLTjDvSBjBOo4tg4AYtHYajTFZoTw93+aZv1uMUlgcl4sLETrYboUo0IpFQppFOc96wqEbPuuSs+aWB1Wz922L07eXBVKXtzfWtoD1fAYL3k2guCrp5Adgwz3W2nXHRYqJlDD7woas63RWp2Of//nJbFdPN1VYrzOpaK3bfh18oojCf7gSc+canxThY+/d+cfhv3vZnQYim4ts6/N4/X6mc1yxqmKyZrCA0izVPGhZbJoxQDQ8aHstgpj2ObOdHd9ZEbDnGD/r1u5+zF03umYCHoVOZEEIIIeQWcLKTlswzgDH/y+UY/vimcsz7E3fFvimz8Z8Km1nuDVPc1EKEVghdl7oqW5GHL5nNA85qDgBx4qoGbSF2d3rejXsOcNZINlTIhWGRZXHNk3COB3Xu1h0bI+l+9ysN1lr746Rdm7sxfPN9rx45kfLwnX/z8SxKttL5wTQvxLxRYeGbiZpOg6xQtlDe+E6OvXXNW6V/+ePu+zsX/XcXiGnTvPOKy5yJfHT0fR/915LNxXXsShEKcBenQfiQe//GP96gUCYf+/hXatOejlstWczyMor4/IDpZijnBmOjyqBjbN0WzZ598xb+pU949IsvfHjpxfXr4zdc+mUXqFzj8o9/uaOCdbGUsXjC5JSFGevmbJ7zrUYKw1kuOgWb74mfv/fvvvDFH/yz6+8puf70R/7iQLAlijFDYF3seQy06WwmhBBCCDlV6hng3At7PJH9iRsBOg/vGTxj/v84jc0ZM5ZFYauunWwFMuSh5N41nDnJtdCNk2GrFUdJqELASTAHMH+ixi2CiqcNjySPHIQHnBaZb0wUgDHNqhe89qPJ3G2L7fzMVIZlM43r3/vzt1/779uL8elHh8mxergsf5A1+8GTxbmwdKWBttwwVoGFBsoGvNwZRnPdnopvd5/7Hbjzfx8W0ZEtzVrL45qly2290wTORyH0qAqS8K5ndf/px6u60u+77J+f9KzzjU9VMCqKjV4YsdkRLZa2PT7/k6NrdRjHbl9P3vsBpxeCh40LdXD+w35nFK8cCwdFp8tZ1e727Gzb8dRCWBgL51hokXgWWuYsY5YJi8R7fuU13yrYfLpy3nDt2JMv/v2fXfWasNxE1MpmeatH6UwIIYQQcks46asGj//JTtTz8Xto767j2J1/vukywf+nSPfQHjCAB8Yz5hyMrp3VnDPvvZJo6mI0GnO+u+cG94wdn3v2sECN+QZtw7jh3giIlkScNqx7fW5tuFIsJr8o1yZR8YCL7nfU4r3XfO2T375hGO5ZG9nQxkuss7wo57q+HVmbZ6zmAmHgfOzKyE8kGzJexsvpppf3eNSLOgfOv2E1PXJjEUG1Q/+kpz+uboZe1GGKxkHEEqIO0PjiaH8uHptmu2yM8Ofe7sDywlwg9He/8J5AmkYlf3vVN+O500MZHL72B7rih8vqTe+74mFPfoPt3S3HspQt3mTSZp/88EsaY5RzAZxCEaJSTivnAtdINAEy5UvpjEcnmzLG+tf9ZF3yxWKa6CpC3dWzsN09bVbRyg1CCCGEkFvCya/cwIlu/mUm3/Sl3Wv7bva1/8TX9TgJAgZpvTi26f7+81/16Hlw62AAcCmZ8baen1t0QCAlnD6xbMODAQ6wKfOCsZLxmvHS6IaFYeOiIDowycTG5Fhn3+3LrVERVZM4eMfV32jf7teHa6Mesre/+tH3PK9/qHnIA574p9KkLbCQpdK3Q4vYlMLVodiq9awW7bd+8Brbv8fPrx+esbj8imed8fSL7ze2MAqXXz6xIrHILIcLtWD2aRff78/f97F2+7bBoHN0wlngzjl7WYIb3YQBdDl13b0/PjousyadDw8s9dLQQ0ZVctYh09S1NGbnRU+550UX/Fpl4IGIdRpbRd4mqGOUka9CVzOU0jcMRehK40vD4oWFpY3NaTtZYoa1e6d/8Ip/eowY1YUAACAASURBVOHj76cstEUSpXQqE0IIIYTcAn6FuWfmgd25ZubBnGM3fwbGbrpa0DN4Bsdgf/kYREK4pmlqCCwu8mnRcBnKILJMNF7UkNyUgXCP+q17WQ3vTzwF4AHmIZ0PrQtdGWAcYhawcRB4ZrzwYV+IT135ne7K/qacgo0tN2GCSSmzMmBN9cVrXvOA89KkKrqJqSZrqfCTzUkSpMxyZVlobYBSsDyOos3xtNVeXNsJ9552JzPbefZF90snh/ajiAocQEuErqjHHJiZIreZYDhjX1rq6VA3n/vqN7UvE15NZzPFA+Ew10m2J3nhEvT3NVn5xavfGWnwCp/85DfKcL4IxVf/8Xef/eg7n4GjZ/NsXiOs+8JrBatgJZyAFr6SXnPvJBqJWvnaB346vvGrn3353k7O7DB39r2f+FzBYAS0aCxqOpUJIYQQQk6hejbapWnqjJGSC2uDIAiAKG4JqSaZ/+hHr5yMRrqurdb5bMqYhzcMjjFXFpnR9Wy04Ywuy0oo9Z4PfT1M+rPSBHFrNp7xOG24ioXRxdh7BAqceXAG8F9OZEcCW8d+lqha+Vy6RhdVk7tExgETHPj45V/KjmQt65eC5lmPecAc0EXCatVOop4Egp8j/X7lWr3ugq50vzc/K61mAIsiFTrjW+2lxkaRWvz2Px2WWurxzj98+vdlc7TVn8Ru+/QAnYlyzgspG4DJdJiVcDpidd008WBPDREIEQjACSAIgQA6TGLLIuSmJVUzhcyqPQKs1No2FhMPtMVRgUNRvfXoBz1XuD44qzXjaOXagIkwCbkQteOVZhBSxqr0o6s/+cY+x9Ufemos1mygD1X1JESmkNsxR0OnMiGEEELIKVTPQcCv+/m/BYFotWLDfJ1Ntdb5dFaV+u53u9fjHvf4Xq8vuJBKBSo8dviIqZu6LOqiSFqxtzrtD0IVdLvzWene9f7LJqXtDObHk9nKbW4z3BmG7bYws2s+/o5BgqpoyiLHzdaAMDgNdBeDGsW41LlPResMFQxGOb7/s43ffuIbJo2/64E7sckszLfmhetZyO0KO6gyNzK68XY4Wb/sU19Vrb2NEyXY1PmNEhXTBkoE89/5zqHaB0GL/eRHPw+qUjXTUMIliYGskdz1vKemYt7XIpKd7QyFS5POSiTC9/zV26OgvbmWDfr7zKyS3nQ787bhMcPZ+5cl96YxcCx2tteGaAezzYrpaTu0ofLDCbTmzbiuWOrifg61k02Nak0RQy3Eg4X16ST3TLu4Zp3MsMNrq0L5eYHIHu3CLrSLrdGxZN+Buz/qlYfGRSSj2hd0KhNCCCGEnEL1bEwTRfDQ48k2042IY5WkcdqWKjp03fUfveLyotQODIC2bnnfaTKKw6QVJq1slhswuKCsUFh88KN/31s6M+ksDkc5c74q8sWV5eFwW+pspYciM4r5MFS7L3piYTXXQB6YqQrE8tmXff7H93z4y+/y4D+74wNf/5LXX/PjzbxotX/2wx90I/6Fq98tbe62p2f09g3UHs73a6l+Uuyv5y748BXfm1WtvGFWeB06n8LF0SifNb4T7TnvqX/wnv/5ie9d8jsPT7hth/H9f+tP13j/etz+9Zd/o3PuPbfrZrGzwiq50Mas4oonrtJzIYQNeou32Tk6nAuSJz3uYfCAD5jBr99jXyxNN+IpNxc+/G7eAM0kXYk8Gw+3Vuta/P4f/91hvZL3HnD+8954LExHYaXmezWrchtPTPijgzcE/TQazPEwGOahC9t7bne2La3WOq6mS5F+2G+cd+ZZ54wnrnH9wSD5/s+uVSyiU5kQQggh5BZw0lcNwgmBupwNllcmVaW1Bje2ahTji/vOSDvzD3n4o7/61c9OC8+E2hxl3W6azWbO2fnBHIA8mwVpb3WCv7v6O8niuYcOj7qDpVo3sXTb22tnnLbynAedyw26bSmMcU4Lz09s78EAb4AJrFHRsFQbRbyELg8XWit7rt3+cXdxX2XYgW74yEfdNpTgec66KzvrQ7+cGL5w2/u/Ie2gkuG8juO4Y1zGpGYhm1nM6qwssuX5s5yKrts4/IpX//ErXvIKIWqP0Ednn/fIt1aY9JKWnrh2wsS6bzOMt7EwjxsOz3q+2nPavC3KcTlcbrfZ8KdCGyulCFqTrHZl0UyP+ag/n/CekmGEwmjPymc878I3f+CHhe386Dpx3ws/nLbr7aJbB9InmZ+BqzMigf5grtVrzXw2mo3HUwy6sWdsfeeG0+PFFCpJOvVwupBGW4c3otbi9o2H/u4j337uk+7JUNGpTAghhBByCzjZuWeheF7gta99+faxw0oKmIZbj6phIthc3fzhT37xey//k7f89UdkwtZHdWeuW1rEvV5nMHdsnG0XFW+nU4cLnv6qnTr67g9vGCydprhQTm8d+cVKPz74vW+wYqscV65ummImOcN/3L1DADB1GEoWBaqVhp1B4TCtK5XGo+0jQdjY8uCTL7r/pJnUXoPhGc96lGAZUO7dd7aMblebOz/gPreRzVA128XOjSl3XYEXPuX80+fUxvU/jEVlm/zMu97uiU+5v/MbXNZH10ciOKA6d5y49EtfeLkcjGKdLaXBYgfjiR8M0tP3DSZHx7EvVxY7stxakNNeIoVAPi26vTBRzcpA9FQhiw3ZzIzWCMLrs9XGFk211YqkFAMfnD4xyxXSz3z85YFa52L8sQ9/opwg21gfJA7NsbmWm48RelSTjW6U82ndVXCFkUw95fEPXEwilY3vfe4dLn3nVRGDd3SrbkIIIYSQU6medV0phVleLuzdW2RTmSSG8dbconNcJp3X/+W7HnT+PS/92Gfu//BLom5rrFExMWkwNRBpO0iiGXDx899+cKvhndPOuOM9RqPZ0dVV6WuUw8hOzz1r6akXX7gyHwlmva6YM2Du5q8e++YOqQx2blDDn7XNDSL/0Uq6HTcHB+5Ij22878+e8q2r/2Ig0A8ikcZb6zde8ow799o3hs232PCbyfS6fjl53R8+5Kr3P/f0VnGXlfYVf/vuOYBl2ecue+VZg9Ls/FtcHF1EIyvz5S+9cjb+7r3v0u+Vq/OTtZc89s7Sodj81lxYTtd+8uiHP74dsUGKanxoIa1e+vxH1LMbY7/e90ebYpTN8riTArBVOd36hcuOxG4nVdXWzupouH16+8ATHveQJz72Hgm7LrI/nmOHO8UN3/7YS9sNFvPVPfEoKjdWQpyRRh270apv6LpNMfNu0y4HVQ9HVTkqJ5YnyrBGMAzUbFkMm6M/XAhrZiA4p1OZEEIIIeQWwLz3J1fPO0rNZQVOO+tutS8rbUXTDaO9xXBt/1n9w2sHL37Bi+52t9u+972XtTvpVVe9qyrRibE58Ytd9q73X/Hxq39Yi45v7VvLmBOJLYsYxXzLLvfw859+73vfem+v0N1EVbNhxLRXiqnEsMCDMw/pPcx4c3Wk9p+ZSXhvesyzRm1lSLqAq3pGlMP1eGVR8yoxueTdDR0f4XxOjvazqi46hrV8VEUsKmYQCkK6bLi61F1mLCgdmhDCITQouS1lCac4Qjtt+lHQGBjVyFCbqhV5w0K+lueLbdZqVsGDn08Ha63eOSEGW4dlv1PVKgoTXRWNlEUUziw6HHp7c+9CAicP3ThaPHNPBew0ehAo4cBK1FXTnwtGWb3TDm+jIWbIIxQeeYLpdHLnUiJtHRIakZIZ9rZ1MfuhQ7cI91cqaGkkGeIIBWZhIgVo6TMhhBBCyClTz9bsDLdlp99N526HwBjLlFzRmYoDUZt1kXAdt1aPfuOb/7L2J3/yyk63VZaFc1pIbq1OkiTTB3IXj21qo0VjZUuxxI+DeqMcXv/SFz3miU944Ide9+ZXveKlTb4TtKTThgfpL+tZwLPxYaikKdNJgrnWNkeFegDVr5vtUFk7rkXSK4o8mOtKW8CLiUxHmM7hp22/CX1HNOfq+KDiS00WBokqqyxOOLIKKvVc15HhExWolgknU7HGoPuI0aRYKzHoIW4syyw/WznNhBnCt1CFzS+QN8P+3Q8iWi5mp4VDbSOwLmPKNSWSeAY+NehwpL5RYmanSjZt33dHZzf0usyZ7Q6PUARwHUwYBnuOtuqVXLBRgcVOpd16WA6k6AwbjMb5WXs1RJO5xfbIuYOcLw79oma80+i4UeBip7ihP7/M0aGzmRBCCCHkVKlnrSvOlXN8PG3OPPN2jZGCJwYhZ4GQcWiqMtv4o//x4pe/5vlv/5urr/j77401Y+2FYQXVGmSFieVcUWRKMekbnQ/n2zxhOa+3P3vFm9IAg3jBuy0aDEIIIYQQcoo72fWy1lpjjJBsMAhf9rIXW2uttzrPGENZ5VU5ERKved2bInX6c57zqCsv/1Pus7VDP2oHVUsUCR831Woa5vMdKzGe63nb7OSTo0943P17bbzrHe/64KXvp5EghBBCCCGnvpOde/bQDGJ7Z1o1+MLnv/DyP3rDznZ21m3ucOjGo63uQJdDXW735nthK3nykx/77Je9jEn85m8/0/AoTLrTLI/6S01VG10p7rnTz7z4Yc978kNthVRhuTfIsyGNBCGEEEIIufXUc15MWklbW8eFbBqknX1pOj8dF0nSLvJGxrB2JDnTumzN9fOm2lg/Yjm4wHSGr37ta696y7va7fZ73v0/z9ijBFDnSCXe+aY3/OWfvuYNr3vNEx7zmJUzb0ODQQghhBBCbiX17H2zvbOTpv2ydmGUCIU03h/GXcaDbnewtrm6tDK/fuzI8t6l9RsOJoOuzrOt0WZdmm5HWotMoGisCoSunWS8F6DfHvSTaLS5Vk5GqhVDhDQYhBBCCCHkFHfy+wT7Xq8bRqqVRoLDW7z+ja8sZqOynGxurfrara9NheptbRSduf3cRP3OnkGweKcz77ScHjj874d8DVFWXeCdr3/znc+4zVy6lIoo8LIcVwyhHdU0EoQQQggh5NR30jvWuYJz1WjDRJBN8yjuNNo6J25zzp1GW8P+ntuMjo7T5cXZcJvDhEqZpuJGh5EyZRUnsWmBcz7aWO8M5rzRTVnEQfCTH/3rYn/eQatEIaCxIIQQQgghp7qTnXtmnGd5xgUTXMRJ4ryLQtHu4HnPe2qchtlw2FrYW4yKOB7E0YIxkZJ98D7HgMuFum6ZIqgmrNfZX02tqXgnmRuNbuz35kUMqZSvaCAIIYQQQsj/D5zs3LNDdSK1hQOva8sYCwJR135nJ7vjne+XjZB2uoxx09RKxbNs1m5366qGZ8Y07ZaYzaaM2zQOObObm99nu0/GTryApLEghBBCCCGnOv4rHnm8dqNQ1lXNAGftykrn4C++u7AkTb2WjQ4GsWvsNOmFk/FR7Yuq3mFtNSsmrXY0GHSf96KLj61/Xzt4sfuwXmovGxoJQgghhBBy6jv5uWd9op4ZwIfjaTtNpRRlVTvL4jjgHN/4xr884H6/Gbbn6mmpOnMyTpxFbS2839NOtzbXy+JgUyMKATjGjUfjYAHnAYU+DQYhhBBCCLnV1LM98U8OoCiKVtIajSa9XrcsKylNEEBbCBFNZnUrbZ17l3tubA9dVSOObzx0rSjAfNXrRMz7jfXDy3vmGLSHdXAecECIRRoMQgghhBByK6lnA3/zRR4MrGmaIAiMNQCk0MPxqgpaxvFOOldoK2VU1FVZlkESAuiFibXG6ipWzKMR3HPmHeAADwYwmnsmhBBCCCGnvpNf98wcGPwvr/KDtYbBWd1URV7X2ljRTvpx0LLacuuVd4Gzi73WzuoNKbfWN2WVJVHIACUCbzgQcp8ItDk6DB0aCUIIIYQQcuo7+bnn3aN3Lxv0jDFrdFWVYRgqpaqmVkHYVBoQUSiNRtOUSRx7X3PJ8+ko7MxbZ2aTcSuKNo+t7T9wFrzYvQbRMQDggsaCEEIIIYTcSus5m2VpkjAGY4zzRqqEcW4aBArewhkwgMMzbiBgm8LFHWcaxYWu6jBs2aoRKgAAj92XZ3SjbkIIIYQQcqupZ0IIIYQQQginj4AQQgghhBCqZ0IIIYQQQqieCSGEEEIIoXomhBBCCCGE6pkQQgghhBCqZ0IIIYQQQqieCSGEEEIIIVTPhBBCCCGEUD0TQgghhBBC9UwIIYQQQgjVMyGEEEIIIVTPhBBCCCGEUD0TQgghhBBCqJ4JIYQQQgiheiaEEEIIIYTqmRBCCCGEEKpnQgghhBBCqJ4JIYQQQgiheiaEEEIIIYTqmRBCCCGEEEL1TAghhBBCCNUzIYQQQgghVM+EEEIIIYRQPRNCCCGEEEL1TAghhBBCCNUzIYQQQgghhOqZEEIIIYQQqmdCCCGEEEKongkhhBBCCKF6JoQQQgghhOqZEEIIIYQQqmdCCCGEEEKongkhhBBCCCH/R4wduIQ+BUIIIYQQQk4GzT0TQgghhBBC9UwIIYQQQgjVMyGEEEIIIf9fYd57+hQIIYQQQgg5GTT3TAghhBBCCNUzIYQQQgghVM+EEEIIIYRQPRNCCCGEEEL1TAghhBBCCNUzIYQQQgghVM+EEEIIIYQQqmdCCCGEEEKongkhhBBCCKF6JoQQQgghhOqZEEIIIYQQqmdCCCGEEEKongkhhBBCCCFUz4QQQgghhFA9E0IIIYQQQvVMCCGEEEII1TMhhBBCCCFUz4QQQgghhFA9E0IIIYQQQvVMCCGEEEIIoXomhBBCCCGE6pkQQgghhBCqZ0IIIYQQQqieCSGEEEIIoXomhBBCCCGE6pkQQgghhBBC9UwIIYQQQgjVMyGEEEIIIVTPhBBCCCGEUD0TQgghhBBC9UwIIYQQQgjVMyGEEEIIIVTPhBBCCCGEEKpnQgghhBBCqJ4JIYQQQgiheiaEEEIIIYTqmRBCCCGEEKpnQgghhBBCqJ4JIYQQQgghVM+EEEIIIYRQPRNCCCGEEEL1TAghhPzf7dqxrdzIFkXRIsAklIDiUDQ3DeVxQlMCCuN+oz4GbQwaZbAIDrGW86odEjigsflAAPUMAADqGQAA1DMAAKhnAABAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACAegYAAPUMAADqGQAA1DMAAKhnAABQzwAAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAANQzAACoZwAAUM8AAKCeAQBAPQMAAOoZAADUMwAAqGcAAHiic4yRxBAAAPBFVf2/nv/5ca0kOy4LHlTbYl7bmhfb3j/vPPhyAwAAVqlnAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAAUM8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAAFDPAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABQzwAAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAANQzAACoZwAAUM8AAKCeAQAA9QwAAOoZAADUMwAAqGcAAHi+o7uT/P371xYAAPCvfvz4UVXD/54BAGCdegYAgFXn/PP79+/LL51k/n8bnsyDalvzYlvz2paVeefB/54BAGCVegYAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAANQzAACoZwAAUM8AAKCeAQAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAQD0DAADqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwAA6hkAANQzAADscnR3kqq6/NJJ7AsAwDvMYD5vuAc82aa3R2xrXttiXtu+bN558OUGAACsUs8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgCAXY7uTlJVl186iX0BAHiHGcznDfeAJ9v09ohtzWtbzGvbl807D77cAACAVeoZAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA1DMAAKhnAABQzwAAoJ4BAEA9AwCAegYAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAAqGcAAFDPAACgngEAQD0DAIB6BgAA9QwAAKhnAABQzwAAsMvR3Umq6vJLJ7EvAADvMIP5vOEe8GSb3h6xrXlti3lt+7J558GXGwAAsEo9AwCAegYAAPUMAADqGQAA1DMAAKhnAABQzwAAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAAHY5ujtJVV1+6ST2BQDgHWYwnzfcA55s09sjtjWvbTGvbV827zz4cgMAAFapZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAAFDPAACgngEAQD0DAIB6BgAA9QwAAOoZAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACgngEAQD0DAMAuR3cnqarLL53EvgAAvMMM5vOGe8CTbXp7xLbmtS3mte3L5p0HX24AAMAq9QwAAOoZAADUMwAAqGcAAFDPAACgngEAQD0DAADqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwAA6hkAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA1DMAAKhnAADY5ejuJFV1+aWT/Pz508QAAPzX/fnzZwbzufU2v379sjUPt+ntEdua17aY17Yvq+d58OUGAACsUs8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgCAXY7uTlJVl186iX0BAHiHGcznDfeAJ9v09ohtzWtbzGvbl807D77cAACAVeoZAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA1DMAAKhnAABQzwAAoJ4BAEA9AwCAegYAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAAqGcAAFDPAACgngEAQD0DAIB6BgAA9QwAAKhnAABQzwAAsMvR3Umq6vJLJ7EvAADvMIP5vOEe8GSb3h6xrXlti3lt+7J558GXGwAAsEo9AwCAegYAAPUMAADqGQAA1DMAAKhnAABQzwAAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAAHY5ujuJIQAA4IuqGmOcnz+ulWTHZcGDalvMa1vzYtv7550HX24AAMAq9QwAAOoZAADUMwAAqGcAAFDPAACgngEAQD0DAADqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwAA6hkAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA1DMAAKhnAADY5ejuJIYAAIAvqmqMcX7+uFaSHZcFD6ptMa9tzYtt7593Hny5AQAAq9QzAACoZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAAqGcAAFDPAACgngEAQD0DAIB6BgAA9QwAAKhnAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAAUM8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAAFDPAACgngEAYJeju5MYAgAAvqiqMcb5+eNaSXZcFjyotsW8tjUvtr1/3nnw5QYAAKxSzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABAPQMAgHoGAIBdju5OUlWXXzqJfQEAeIcZzOcN94An2/T2iG3Na1vMa9uXzTsPvtwAAIBV6hkAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA1DMAAKhnAABQzwAAoJ4BAEA9AwCAegYAAPUMAACoZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAAqGcAAFDPAACwy9HdSQwBAABfVNUY4/z8ca0kOy4LHlTbYl7bmhfb3j/vPPhyAwAAVqlnAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAAUM8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAAFDPAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKCeAQBAPQMAwC5HdycxBAAAfFFVY4zz88e1kuy4LHhQbYt5bWtebHv/vPPgyw0AAFilngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAAOoZAADUMwAAqGcAAFDPAACAegYAAPUMAAC7HN2dEWTu7AAABGVJREFUpKouv3QS+wIA8A4zmM8b7gFPtuntEdua17aY17Yvm3cefLkBAACr1DMAAKhnAABQzwAAoJ4BAEA9AwCAegYAAPUMAACoZwAAUM8AAKCeAQBAPQMAgHoGAAD1DAAAqGcAAFDPAACgngEAQD0DAIB6BgAA9QwAAOoZAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAAUM8AAKCeAQBgl6O7k1TV5ZdOYl8AAN5hBvN5wz3gyTa9PWJb89oW89r2ZfPOgy83AABglXoGAAD1DAAA6hkAANQzAACoZwAAUM8AAKCeAQAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwAA6hkAANQzAACoZwAAUM8AAKCeAQBAPQMAAOoZAADUMwAA7HJ0d5KquvzSSewLAMA7zGA+b7gHPNmmt0dsa17bYl7bvmzeefDlBgAArFLPAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwCAegYAAPUMAADqGQAA1DMAAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAEA9AwCAegYAgF2O7k5SVZdfOol9AQB4hxnM5w33gCfb9PaIbc1rW8xr25fNOw++3AAAgFXqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwCAegYAANQzAACoZwAAUM8AAKCeAQBAPQMAgHoGAADUMwAAqGcAAFDPAACgngEAQD0DAIB6BgAA9QwAAKhnAABQzwAAoJ4BAEA9AwCAegYAAPUMAACoZwAAUM8AALDL0d1JDAEAAF9U1Rjj/PxxrSQ7LgseVNtiXtuaF9veP+88+HIDAABWqWcAAFDPAACgngEAQD0DAIB6BgAA9QwAAOoZAABQzwAAoJ4BAEA9AwCAegYAAPUMAADqGQAAUM8AAKCeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACgngEAQD0DAIB6BgAA9QwAAOoZAADUMwAAoJ4BAEA9AwDALkd3JzEEAAB8UVVjjPPzx7WS7LgseFBti3lta15se/+88+DLDQAAWKWeAQBAPQMAgHoGAAD1DAAA6hkAANQzAACoZwAAQD0DAIB6BgAA9QwAAOoZAADUMwAAqGcAAEA9AwCAegYAAPUMAADqGQAA1DMAAKhnAABQzwAAgHoGAAD1DAAA6hkAANQzAACoZwAAUM8AAIB6BgAA9QwAALsc3Z3EEAAA8EVVjTHOzx/XSrLjsuBBtS3mta15se39886DLzcAAGCVegYAAPUMAADqGQAA1DMAAKhnAABQzwAAoJ4BAAD1DAAA6hkAANQzAACoZwAAUM8AAKCeAQAA9QwAAOoZAADUMwAAqGcAAFDPAACgngEAQD0DAADqGQAA1DMAAKhnAABQzwAAoJ4BAEA9AwAA6hkAANQzAADscnR3EkMAAMAXVTXG+B8uAvPfodzRfAAAAABJRU5ErkJggg=="/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">39</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h18 y4e7 ff4 fsb fc1 sc0 ls0 ws0">Nota 1.2 Zm<span class="_ _0"></span>iany stanu rzeczowy<span class="_ _0"></span>ch akty<span class="ff5">wów trwałych wed<span class="_ _0"></span>ług grup rodzajowy<span class="_ _0"></span>ch<span class="ff4"> </span></span></div><div class="t m0 x2f h2b y4e8 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>23 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>23 </div></div><div class="c x1 y4e9 w57 h57"><div class="t m0 x14 h1a y4ea ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x2c y4e9 w58 h57"><div class="t m0 x31 h1a y4ea ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x58 y4e9 w59 h57"><div class="t m0 xb h1a y4ea ff5 fsc fc0 sc0 ls0 ws0">Grunty własne<span class="ff4"> </span></div></div><div class="c x6a y4e9 w5a h57"><div class="t m0 x6b h1a y4eb ff4 fsc fc0 sc0 ls0 ws0">Budynki    </div><div class="t m0 x3b h1a y4ec ff4 fsc fc0 sc0 ls0 ws0">i budowle </div></div><div class="c x66 y4e9 w59 h57"><div class="t m0 x3f h2f y4ed ff5 fsc fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x57 h1a y4ea ff4 fsc fc0 sc0 ls0 ws0">techniczne </div><div class="t m0 x3b h1a y4ee ff4 fsc fc0 sc0 ls0 ws0">i maszyny </div></div><div class="c x6c y4e9 w5b h57"><div class="t m0 x5 h1a y4ea ff5 fsc fc0 sc0 ls0 ws0">Środki transportu<span class="ff4"> </span></div></div><div class="c x6d y4e9 w59 h57"><div class="t m0 x1c h2f y4eb ff5 fsc fc0 sc0 ls0 ws0">Pozostałe środki </div><div class="t m0 x60 h1a y4ec ff5 fsc fc0 sc0 ls0 ws0">trwałe<span class="ff4"> </span></div></div><div class="c x6e y4e9 w5a h57"><div class="t m0 x60 h1a y4ea ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1 y4ef w57 h58"><div class="t m0 x8 h1d y4f0 ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x2c y4f1 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość brutto na początek okresu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x58 y4f1 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f1 w5a h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x66 y4f1 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">751<span class="ls0"> </span></div></div><div class="c x6c y4f1 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y4f1 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x6e y4f1 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">965<span class="ls0"> </span></div></div><div class="c x2c y4f2 w58 h55"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff3"> </span></div></div><div class="c x58 y4f2 w5c h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f2 w5a h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f2 w59 h55"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">26 </div></div><div class="c x6c y4f2 w5b h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4f2 w59 h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f2 w5a h55"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">26 </div></div><div class="c x2c y4f3 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x58 y4f3 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f3 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f3 w59 h54"><div class="t m0 xc h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">26 </div></div><div class="c x6c y4f3 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4f3 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f3 w5a h54"><div class="t m0 x1 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">26 </div></div><div class="c x2c y4f4 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x58 y4f4 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f4 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f4 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y4f4 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4f4 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f4 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y4f5 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">inne </span></span></div></div><div class="c x58 y4f5 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f5 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f5 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y4f5 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4f5 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f5 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y4f6 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x58 y4f6 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f6 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f6 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">39<span class="ls0"> </span></div></div><div class="c x6c y4f6 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">105<span class="ls0"> </span></div></div><div class="c x6d y4f6 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f6 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">144<span class="ls0"> </span></div></div><div class="c x2c y4f7 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x58 y4f7 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f7 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f7 w59 h54"><div class="t m0 xc h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">39<span class="ls0"> </span></div></div><div class="c x6c y4f7 w5b h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">105<span class="ls0"> </span></div></div><div class="c x6d y4f7 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f7 w5a h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">1<span class="ls3">44</span> </div></div><div class="c x2c y4f8 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x58 y4f8 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f8 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4f8 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y4f8 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4f8 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4f8 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y4ef w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">przemieszczenie </span></span>wewnętrzn<span class="_ _1"></span>e<span class="ff8"> </span></div></div><div class="c x58 y4ef w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4ef w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y4ef w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y4ef w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y4ef w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y4ef w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y4f9 w57 h55"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x2c y4f9 w58 h55"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość brutto na koniec okresu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x58 y4f9 w5c h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y4f9 w5a h55"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x66 y4f9 w59 h55"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">738<span class="ls0"> </span></div></div><div class="c x6c y4f9 w5b h55"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">81<span class="ls0"> </span></div></div><div class="c x6d y4f9 w59 h55"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x6e y4f9 w5a h55"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">848<span class="ls0"> </span></div></div><div class="c x1 y4fa w57 h54"><div class="t m0 x30 h7 y1c4 ff3 fs3 fc0 sc0 ls3 ws0">3.<span class="fsc ls0"> </span></div></div><div class="c x2c y4fa w58 h54"><div class="t m0 x14 h1d y4fb ff2 fs3 fc0 sc0 ls0 ws0">Wartość odpisów  <span class="_ _1"></span>na początek okresu<span class="_ _1"></span><span class="ff3 fsc"> </span></div></div><div class="c x58 y4fa w5c h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6a y4fa w5a h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x66 y4fa w59 h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6c y4fa w5b h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6d y4fa w59 h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y4fa w5a h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x1 y4fc w57 h54"><div class="t m0 x2b h1d y4fd ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y4fc w58 h54"><div class="t m0 x14 h1d y4fb ff2 fs3 fc0 sc0 ls0 ws0">Zwiększenia<span class="ff3 fsc"> </span></div></div><div class="c x58 y4fc w5c h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6a y4fc w5a h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x66 y4fc w59 h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">5<span class="fsc"> </span></div></div><div class="c x6c y4fc w5b h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6d y4fc w59 h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y4fc w5a h54"><div class="t m0 x2a h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">5<span class="fsc"> </span></div></div><div class="c x1 y4fe w57 h54"><div class="t m0 x2b h1d y4fd ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y4fe w58 h54"><div class="t m0 x14 h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">Zmniejszen<span class="ls12">ia</span><span class="fsc"> </span></div></div><div class="c x58 y4fe w5c h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6a y4fe w5a h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x66 y4fe w59 h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6c y4fe w5b h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6d y4fe w59 h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y4fe w5a h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x1 y4ff w57 h54"><div class="t m0 x30 h7 y1c4 ff3 fs3 fc0 sc0 ls3 ws0">4.<span class="fsc ls0"> </span></div></div><div class="c x2c y4ff w58 h54"><div class="t m0 x14 h1d yaa ff2 fs3 fc0 sc0 ls0 ws0">Wartość odpisów  <span class="_ _1"></span>na koniec okresu<span class="_ _1"></span><span class="ff3 fsc"> </span></div></div><div class="c x58 y4ff w5c h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6a y4ff w5a h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x66 y4ff w59 h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">5<span class="fsc"> </span></div></div><div class="c x6c y4ff w5b h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6d y4ff w59 h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y4ff w5a h54"><div class="t m0 x2a h7 yaa ff3 fs3 fc0 sc0 ls0 ws0">5<span class="fsc"> </span></div></div><div class="c x1 y500 w57 h59"><div class="t m0 x8 h1d y501 ff3 fsc fc0 sc0 ls0 ws0">5. </div></div><div class="c x2c y502 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Umorzenie na <span class="ff2">początek okresu</span> </div></div><div class="c x58 y502 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y502 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">6 </div></div><div class="c x66 y502 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">302<span class="ls0"> </span></div></div><div class="c x6c y502 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y502 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">17<span class="ls0"> </span></div></div><div class="c x6e y502 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">510<span class="ls0"> </span></div></div><div class="c x2c y503 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff3"> </span></div></div><div class="c x58 y503 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y503 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x66 y503 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">93</span> </div></div><div class="c x6c y503 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y503 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x6e y503 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">195<span class="ls0"> </span></div></div><div class="c x2c y504 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x58 y504 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y504 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y504 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">36<span class="ls0"> </span></div></div><div class="c x6c y504 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">105<span class="ls0"> </span></div></div><div class="c x6d y504 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y504 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">41</span> </div></div><div class="c x2c y505 w58 h55"><div class="t m0 x14 h28 y506 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x58 y505 w5c h55"><div class="t m0 x2a h28 y506 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y505 w5a h55"><div class="t m0 x2a h28 y506 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y505 w59 h55"><div class="t m0 xc h28 y506 ff8 fsc fc0 sc0 ls3 ws0">36<span class="ls0"> </span></div></div><div class="c x6c y505 w5b h55"><div class="t m0 x17 h28 y506 ff8 fsc fc0 sc0 ls3 ws0">105<span class="ls0"> </span></div></div><div class="c x6d y505 w59 h55"><div class="t m0 x2a h28 y506 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y505 w5a h55"><div class="t m0 x17 h28 y506 ff8 fsc fc0 sc0 ls0 ws0">1<span class="ls3">41</span> </div></div><div class="c x2c y500 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x58 y500 w5c h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y500 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y500 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y500 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y500 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y500 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y507 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">6. </div></div><div class="c x2c y507 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Umorzenie na koniec okresu </div></div><div class="c x58 y507 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y507 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">7 </div></div><div class="c x66 y507 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">459<span class="ls0"> </span></div></div><div class="c x6c y507 w5b h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">81<span class="ls0"> </span></div></div><div class="c x6d y507 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">18 </div></div><div class="c x6e y507 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">5<span class="ls3">64</span> </div></div><div class="c x1 y508 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">7. </div></div><div class="c x2c y508 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość netto na początek okresu<span class="ff3"> </span></div></div><div class="c x58 y508 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y508 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x66 y508 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">449<span class="ls0"> </span></div></div><div class="c x6c y508 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y508 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x6e y508 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x1 y509 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">8. </div></div><div class="c x2c y509 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość netto na koniec okresu<span class="ff3"> </span></div></div><div class="c x58 y509 w5c h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y509 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x66 y509 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">273<span class="ls0"> </span></div></div><div class="c x6c y509 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y509 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x6e y509 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">277<span class="ls0"> </span></div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h7 y50a ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w30 h2c" ><div class="pc pc28 w30 h2c"><img class="bi x1 y50b w5d h5a" alt="" 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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">40</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h2b y50c ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>22 do 31<span class="_ _1"></span>.12.2022 </div></div><div class="c x1 y50d w57 h57"><div class="t m0 x14 h1a y50e ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x2c y50d w58 h57"><div class="t m0 x31 h1a y50e ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x58 y50d w59 h57"><div class="t m0 xb h1a y50e ff5 fsc fc0 sc0 ls0 ws0">Grunty własne<span class="ff4"> </span></div></div><div class="c x6a y50d w5a h57"><div class="t m0 x6b h1a y4eb ff4 fsc fc0 sc0 ls0 ws0">Budynki    </div><div class="t m0 x3b h1a y4ec ff4 fsc fc0 sc0 ls0 ws0">i budowle </div></div><div class="c x66 y50d w59 h57"><div class="t m0 x3f h2f y50f ff5 fsc fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x57 h1a y50e ff4 fsc fc0 sc0 ls0 ws0">techniczne </div><div class="t m0 x3b h1a y510 ff4 fsc fc0 sc0 ls0 ws0">i maszyny </div></div><div class="c x6c y50d w5b h57"><div class="t m0 x5 h1a y50e ff5 fsc fc0 sc0 ls0 ws0">Środki <span class="ff4">transportu </span></div></div><div class="c x6d y50d w59 h57"><div class="t m0 x1c h2f y4eb ff5 fsc fc0 sc0 ls0 ws0">Pozostałe środki </div><div class="t m0 x60 h1a y4ec ff5 fsc fc0 sc0 ls0 ws0">trwałe<span class="ff4"> </span></div></div><div class="c x6e y50d w5a h57"><div class="t m0 x60 h1a y50e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1 y511 w57 h5b"><div class="t m0 x8 h1d y512 ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x2c y513 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość brutto na początek okresu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x58 y513 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y513 w5a h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x66 y513 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">704<span class="ls0"> </span></div></div><div class="c x6c y513 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y513 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x6e y513 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">919<span class="ls0"> </span></div></div><div class="c x2c y514 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff3"> </span></div></div><div class="c x58 y514 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y514 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y514 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> </span></div></div><div class="c x6c y514 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y514 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y514 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> </span></div></div><div class="c x2c y515 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x58 y515 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y515 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y515 w59 h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> </span></div></div><div class="c x6c y515 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y515 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y515 w5a h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> </span></div></div><div class="c x2c y516 w58 h55"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x58 y516 w59 h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y516 w5a h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y516 w59 h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y516 w5b h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y516 w59 h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y516 w5a h55"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y517 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">inne </span></span></div></div><div class="c x58 y517 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y517 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y517 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y517 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y517 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y517 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y518 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x58 y518 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y518 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y518 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">185<span class="ls0"> </span></div></div><div class="c x6c y518 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y518 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y518 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">185<span class="ls0"> </span></div></div><div class="c x2c y519 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x58 y519 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y519 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y519 w59 h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">185<span class="ls0"> </span></div></div><div class="c x6c y519 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y519 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y519 w5a h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">185<span class="ls0"> </span></div></div><div class="c x2c y51a w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x58 y51a w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y51a w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y51a w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y51a w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y51a w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y51a w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2c y511 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x58 y511 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y511 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y511 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y511 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y511 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y511 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y51b w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x2c y51b w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość brutto na koniec okresu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x58 y51b w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y51b w5a h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x66 y51b w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">751<span class="ls0"> </span></div></div><div class="c x6c y51b w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y51b w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x6e y51b w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">965<span class="ls0"> </span></div></div><div class="c x1 y51c w57 h59"><div class="t m0 x8 h1d y51d ff3 fsc fc0 sc0 ls3 ws0">3.<span class="ls0"> </span></div></div><div class="c x2c y51e w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Umorzenie na początek <span class="_ _1"></span><span class="ff3">okresu </span></div></div><div class="c x58 y51e w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y51e w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x66 y51e w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">304<span class="ls0"> </span></div></div><div class="c x6c y51e w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y51e w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">16<span class="ls0"> </span></div></div><div class="c x6e y51e w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">511<span class="ls0"> </span></div></div><div class="c x2c y51f w58 h55"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff3"> </span></div></div><div class="c x58 y51f w59 h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y51f w5a h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x66 y51f w59 h55"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">178<span class="ls0"> </span></div></div><div class="c x6c y51f w5b h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y51f w59 h55"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x6e y51f w5a h55"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">180<span class="ls0"> </span></div></div><div class="c x2c y520 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x58 y520 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y520 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y520 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">180<span class="ls0"> </span></div></div><div class="c x6c y520 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y520 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y520 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">180<span class="ls0"> </span></div></div><div class="c x2c y521 w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x58 y521 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y521 w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y521 w59 h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">180<span class="ls0"> </span></div></div><div class="c x6c y521 w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y521 w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y521 w5a h54"><div class="t m0 x17 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">180<span class="ls0"> </span></div></div><div class="c x2c y51c w58 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x58 y51c w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y51c w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y51c w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6c y51c w5b h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y51c w59 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y51c w5a h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y522 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">4.<span class="ls0"> </span></div></div><div class="c x2c y522 w58 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Umorzenie na koniec okresu </div></div><div class="c x58 y522 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y522 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">6 </div></div><div class="c x66 y522 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">302<span class="ls0"> </span></div></div><div class="c x6c y522 w5b h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x6d y522 w59 h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">17<span class="ls0"> </span></div></div><div class="c x6e y522 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">510<span class="ls0"> </span></div></div><div class="c x1 y523 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">5.<span class="ls0"> </span></div></div><div class="c x2c y523 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość netto na początek <span class="_ _1"></span>okresu<span class="ff3"> </span></div></div><div class="c x58 y523 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y523 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x66 y523 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">400<span class="ls0"> </span></div></div><div class="c x6c y523 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y523 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x6e y523 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">407<span class="ls0"> </span></div></div><div class="c x1 y524 w57 h54"><div class="t m0 x8 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">6.<span class="ls0"> </span></div></div><div class="c x2c y524 w58 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość netto na koniec okresu<span class="ff3"> </span></div></div><div class="c x58 y524 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y524 w5a h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x66 y524 w59 h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">449<span class="ls0"> </span></div></div><div class="c x6c y524 w5b h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6d y524 w59 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x6e y524 w5a h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h7 y525 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi xc y526 w9 h5c" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h10 y527 ff1 fs3 fc6 sc0 ls0 ws0"> </div><div class="t m0 xd h3 y528 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 y529 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div></div><div class="c xf y157 wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">41</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h18 y158 ff4 fsb fc1 sc0 ls0 ws0">Nota 2.1 Aktyw<span class="_ _0"></span>a niemater<span class="_ _0"></span>ialne </div><div class="t m0 x1 h2b y185 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h7 y4c4 ff3 fs3 fc0 sc0 ls0 ws0">Data Walk S.A. <span class="_ _1"></span>prowadzi <span class="_ _1"></span><span class="ff2">we <span class="_ _1"></span>własnym zakr<span class="_ _1"></span>esie </span>prac<span class="_ _1"></span>e rozwojo<span class="_ _1"></span>we w zakresie r<span class="_ _1"></span>ozwoju <span class="_ _1"></span><span class="ff2">platfo<span class="_ _1"></span>rmy DataWalk, k<span class="_ _1"></span>tóre </span></div><div class="t m0 x1 h11 y4c5 ff2 fs3 fc0 sc0 ls0 ws0">mają <span class="_ _2a"> </span>na <span class="_ _2a"> </span>celu<span class="_ _1"></span>  ro<span class="_ _1"></span>zbudowywanie <span class="_ _2a"> </span>tej <span class="_ _2a"> </span>tech<span class="_ _1"></span>nologii <span class="_ _2a"> </span>na <span class="_ _2a"> </span>różnych <span class="_ _2a"> </span>płaszczy<span class="_ _1"></span>znach <span class="_ _2a"> </span>w <span class="_ _2a"> </span>celu <span class="_ _2a"> </span>stworzenia <span class="_ _2a"> </span>kom<span class="_ _1"></span>pletnego, </div><div class="t m0 x1 h7 y4c6 ff2 fs3 fc0 sc0 ls0 ws0">unikalnego n<span class="_ _1"></span>a skalę globalną pro<span class="_ _1"></span>duktu IT.<span class="ff3"> </span></div><div class="t m0 x1 h7 y52a ff2 fs3 fc0 sc0 ls0 ws0">Prace rozwojo<span class="_ _1"></span>we prowadzone są w opar<span class="_ _1"></span>ciu o:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y52b ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">w<span class="ff2">iedzę wyp<span class="_ _1"></span>racowaną w tok<span class="_ _1"></span>u prowadzonych prac badawc<span class="_ _1"></span>zych,<span class="_ _1"></span></span> </span></span></div><div class="t m0 x15 h7 y52c ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">i<span class="ff2">nformac<span class="_ _1"></span>je <span class="_ _1"></span>od <span class="_ _4"></span>potencjalnych <span class="_ _4"></span>klientów, <span class="_ _4"></span>pozyskane <span class="_ _4"></span>w <span class="_ _1"></span>pr<span class="_ _1"></span>ocesie <span class="_ _1"></span>bad<span class="_ _1"></span>ania <span class="_ _4"></span>rynku <span class="_ _1"></span>i <span class="_ _4"></span>działań <span class="_ _1"></span>m<span class="_ _1"></span>arketingowych, </span></span></span></div><div class="t m0 x36 h7 y52d ff2 fs3 fc0 sc0 ls0 ws0">prowadzony<span class="_ _1"></span>ch w kraju i za granicą,<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y52e ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">z<span class="ff2">apotrzeb<span class="_ _1"></span>owanie <span class="_ _d"> </span>zgłaszane <span class="_ _2c"> </span>przez <span class="_ _d"> </span>obecnych <span class="_ _d"> </span>klient<span class="_ _0"></span>ów <span class="_ _34"> </span>na <span class="_ _34"> </span>etapie <span class="_ _34"> </span>testowan<span class="_ _1"></span>ia <span class="_ _2c"> </span>lub<span class="_ _1"></span> <span class="_ _34"> </span>wdrażania </span></span></span></div><div class="t m0 x36 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">oprogramo<span class="_ _1"></span>wania. </div><div class="t m0 x1 h7 y52f ff3 fs3 fc0 sc0 ls0 ws0">Co <span class="_ _11"></span>n<span class="_ _1"></span>ajmniej <span class="_ _11"></span>r<span class="_ _1"></span>az <span class="_ _10"></span>w <span class="_ _11"></span>roku<span class="_ _1"></span> <span class="_ _11"></span><span class="ff2">oraz <span class="_ _10"> </span>na <span class="_ _10"> </span>każdy <span class="_ _10"> </span>dzień <span class="_ _11"></span>bilansowy<span class="_ _1"></span>, <span class="_ _11"></span>na <span class="_ _10"> </span>który <span class="_ _10"> </span>występuje <span class="_ _10"> </span>odpowiednia <span class="_ _11"></span>p<span class="_ _1"></span>rzesłanka, <span class="_ _e"> </span></span>aktywa </div><div class="t m0 x1 h7 yf4 ff3 fs3 fc0 sc0 ls0 ws0">o <span class="ff2">nieokreślony<span class="_ _1"></span>m <span class="_ _0"></span>czasie <span class="_ _5"></span>użytkowania w <span class="_ _5"></span>postaci <span class="ff3">koszt</span><span class="ls3">ów</span><span class="ff3"> <span class="_ _5"></span>prac <span class="_ _0"></span>rozwojowych <span class="_ _0"></span>w <span class="_ _5"></span>trak<span class="_ _1"></span>cie <span class="_ _0"></span>realizacji <span class="_ _5"></span>oraz <span class="ff2">wartoś</span><span class="ls13">ci</span> <span class="_ _5"></span>f<span class="_ _1"></span>irmy </span></span></div><div class="t m0 x1 h7 y530 ff3 fs3 fc0 sc0 ls0 ws0">poddawan<span class="_ _1"></span>e <span class="_ _e"> </span><span class="ff2 ls18">są</span> <span class="_ _10"></span>testom<span class="_ _1"></span> <span class="_ _10"></span><span class="ff2">na <span class="_ _e"> </span>utratę</span> <span class="_ _e"> </span><span class="ff2">wartości, <span class="_ _e"> </span>któr</span>ych<span class="_ _1"></span> <span class="_ _10"></span><span class="ff2">spo<span class="_ _1"></span>rządzenie <span class="_ _e"> </span>wymaga <span class="_ _e"> </span>oszacowania <span class="_ _e"> </span>wartości <span class="_ _e"> </span>odzyskiwaln<span class="_ _1"></span>ej </span></div><div class="t m0 x1 h7 y357 ff2 fs3 fc0 sc0 ls0 ws0">ośrodk<span class="ls3">ów</span><span class="ff3"> <span class="_ _4"></span></span>generując<span class="ff3">ych<span class="_ _1"></span> <span class="_ _4"></span></span>przepływy <span class="_ _4"></span>pieniężne<span class="ff3"> <span class="_ _4"></span></span>(spo<span class="_ _1"></span>sób <span class="_ _1"></span>p<span class="_ _1"></span>rzeprowadzan<span class="_ _1"></span>ia <span class="_ _4"></span>testów <span class="_ _1"></span>o<span class="_ _1"></span>pisano <span class="_ _4"></span>szczegółowo<span class="_ _1"></span> <span class="_ _4"></span>w <span class="_ _1"></span>n<span class="_ _1"></span>ocie <span class="_ _4"></span>31 </div><div class="t m0 x1 h7 y531 ff3 fs3 fc0 sc0 ls0 ws0">niniejszego sprawozdania). <span class="ff2">Zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>powyższym, <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>bilansowy 31.12.202<span class="_ _1"></span><span class="ff3">3 <span class="_ _0"></span>r. <span class="_ _0"></span> <span class="_ _0"></span><span class="ff2">Spółka <span class="_ _0"></span>przeprowadziła testy<span class="ff3"> </span></span></span></span></div><div class="t m0 x1 h7 y532 ff2 fs3 fc0 sc0 ls0 ws0">na <span class="_ _4"></span>trwałą <span class="_ _4"></span>utr<span class="_ _1"></span>atę <span class="_ _4"></span>wartości <span class="_ _4"></span>ak<span class="_ _1"></span>tywów <span class="_ _4"></span>niematerialny<span class="_ _1"></span>ch<span class="_ _1"></span>, <span class="_ _4"></span>z <span class="_ _4"></span>których <span class="_ _4"></span>wyn<span class="_ _1"></span>ika, <span class="_ _4"></span>iż<span class="_ _1"></span><span class="ff3"> w odniesieniu <span class="_ _4"></span>do <span class="_ _a"></span>przedmiotu <span class="_ _4"></span>wy<span class="_ _1"></span>ceny, </span></div><div class="t m0 x1 h7 y533 ff2 fs3 fc0 sc0 ls0 ws0">uzyskana war<span class="_ _1"></span>tość odzyskiwalna <span class="_ _1"></span>była n<span class="_ _1"></span>iższa<span class="ff3"> </span>od warto<span class="_ _1"></span>ści bilansowej testowanych<span class="_ _1"></span> aktywów<span class="_ _1"></span><span class="ff3">. </span></div><div class="t m0 x1 h7 y2cd ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _8"> </span>wyniku <span class="_ _8"> </span><span class="ff2">przeprowad<span class="_ _1"></span>zonych <span class="_ _8"> </span>testów <span class="_ _8"> </span>za <span class="_ _e"> </span>2<span class="_ _1"></span>02<span class="_ _1"></span></span>3 <span class="_ _8"> </span>r. <span class="_ _8"> </span>Zarz<span class="ff2">ą</span>d <span class="_ _8"> </span>podj<span class="ff2 ls13">ął</span> <span class="_ _8"> </span>decyzj<span class="ff2">ę</span>  o<span class="_ _0"></span> dokonaniu <span class="_ _8"> </span>odpisu <span class="_ _8"> </span>aktualizu<span class="_ _1"></span>j<span class="ff2">ą</span>cego </div><div class="t m0 x1 h7 y534 ff3 fs3 fc0 sc0 ls0 ws0">warto<span class="ff2 ls18">ść</span> <span class="ff2">ak<span class="_ _1"></span>tywów niemater<span class="_ _1"></span>ialnych. </span> </div><div class="t m0 x1 h11 y2a2 ff2 fs3 fc0 sc0 ls0 ws0">Odpis <span class="_ _16"> </span>aktualizujący <span class="_ _16"> </span>doty<span class="_ _1"></span>czący <span class="_ _16"> </span>wartości <span class="_ _16"> </span>niematerialnych <span class="_ _16"> </span>za <span class="_ _16"> </span>2023 <span class="_ _16"> </span>r. <span class="_ _16"> </span>został <span class="_ _16"> </span>ujęty <span class="_ _16"> </span>w <span class="_ _16"> </span>pozostałych <span class="_ _16"> </span>kosztach<span class="_ _1"></span> </div><div class="t m0 x1 h7 y535 ff2 fs3 fc0 sc0 ls0 ws0">operacyjnych<span class="_ _1"></span> <span class="_ _a"></span>w <span class="_ _11"></span>łącznej <span class="_ _11"></span>kwocie <span class="_ _a"></span>9 <span class="_ _11"></span>01<span class="_ _1"></span><span class="ff3">3 ty<span class="_ _1"></span>s. <span class="_ _a"></span>z</span>ł<span class="ff3">., <span class="_ _11"></span>w <span class="_ _a"></span>ty<span class="_ _1"></span>m <span class="_ _a"></span>w <span class="_ _11"></span>kwocie <span class="_ _11"></span>8 <span class="_ _11"></span>64<span class="_ _1"></span>2 <span class="_ _a"></span></span>ty<span class="_ _1"></span>s. <span class="_ _a"></span>PLN <span class="_ _11"></span>dotyczący <span class="_ _11"></span>zakończony<span class="_ _1"></span>ch <span class="_ _a"></span>prac </div><div class="t m0 x1 h7 y536 ff2 fs3 fc0 sc0 ls0 ws0">rozwojowy<span class="_ _1"></span>ch oraz 371 tys. PLN do<span class="_ _1"></span>tyczący prac rozwojo<span class="_ _1"></span>wych w trakcie r<span class="_ _1"></span>ealizacji.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x64 h7 y537 ff3 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c xc y100 w52 h5d"><div class="t m0 x9 h1a y538 ff4 fsc fc0 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x6f y100 w5e h5d"><div class="t m0 x60 h1a y538 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x66 y100 w5f h5d"><div class="t m0 x60 h1a y538 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xc y539 w52 h5e"><div class="t m0 x14 h1d y53a ff3 fsc fc0 sc0 ls0 ws0">Koszty prac rozwojo<span class="_ _1"></span>wych w trakcie realizacji </div></div><div class="c x6f y539 w5e h5e"><div class="t m0 x2a h1d y53a ff3 fsc fc0 sc0 ls0 ws0">3 945 </div></div><div class="c x66 y539 w5f h5e"><div class="t m0 x2a h1d y53a ff3 fsc fc0 sc0 ls3 ws0">3 <span class="ls0">050 </span></div></div><div class="c xc y53b w52 h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość <span class="_ _1"></span><span class="ff3">prac rozwojowych w trakcie </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">r</span><span class="fc4 sc0">ealizac</span><span class="fc4 sc0">ji</span><span class="fc4 sc0"> </span></div></div><div class="c x6f y53b w5e h19"><div class="t m0 x55 h1d yca ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">371</span> </div></div><div class="c x66 y53b w5f h19"><div class="t m0 x55 h1d yca ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">603</span> </div></div><div class="c xc y16c w52 h5e"><div class="t m0 x14 h1d y53a ff2 fsc fc0 sc0 ls0 ws0">Koszty zakończonych prac rozwojo<span class="_ _1"></span>wych<span class="ff3"> </span></div></div><div class="c x6f y16c w5e h5e"><div class="t m0 x1 h1d y53a ff3 fsc fc0 sc0 ls0 ws0">28 995<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x66 y16c w5f h5e"><div class="t m0 x1 h1d y53a ff3 fsc fc0 sc0 ls0 ws0">21 296<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xc y53c w52 h5e"><div class="t m0 x14 h1d y53a ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość <span class="_ _1"></span>zakończonych prac rozwojowy<span class="_ _1"></span>ch<span class="ff3"> </span></div></div><div class="c x6f y53c w5e h5e"><div class="t m0 x33 h1d y53a ff3 fsc fc0 sc0 ls0 ws0">-13 457 </div></div><div class="c x66 y53c w5f h5e"><div class="t m0 x2f h1d y53a ff3 fsc fc0 sc0 ls0 ws0">-4 212 </div></div><div class="c xc y53d w52 h5e"><div class="t m0 x14 h1d y53a ff2 fsc fc0 sc0 ls0 ws0">Inne wartości niematerialne <span class="ff3"> </span></div></div><div class="c x6f y53d w5e h5e"><div class="t m0 x2c h1d y53a ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y53d w5f h5e"><div class="t m0 x2c h1d y53a ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xc y53e w52 h5e"><div class="t m0 x14 h1d y53a ff2 fsc fc0 sc0 ls0 ws0">Zaliczki na wartości niematerialn<span class="_ _1"></span>e<span class="ff3"> </span></div></div><div class="c x6f y53e w5e h5e"><div class="t m0 x2c h1d y53a ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y53e w5f h5e"><div class="t m0 x2c h1d y53a ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xc y53f w52 h5e"><div class="t m0 x67 h1a y540 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6f y53f w5e h5e"><div class="t m0 x1 h1a y540 ff4 fsc fc0 sc0 ls3 ws0">19 <span class="ls0">111 </span></div></div><div class="c x66 y53f w5f h5e"><div class="t m0 x1 h1a y540 ff4 fsc fc0 sc0 ls0 ws0">19 530 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h7 y541 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y542 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w30 h2c" ><div class="pc pc2a w30 h2c"><img class="bi xc y543 w60 h5f" alt="" 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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _34"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">42</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h18 y4e7 ff5 fsb fc1 sc0 ls0 ws0">Nota 2.2 Zm<span class="_ _0"></span>iany stanu aktywów ni<span class="_ _0"></span>ematerialnych wed<span class="_ _0"></span>ług grup rodz<span class="_ _0"></span>ajowych<span class="ff4"> </span></div><div class="t m0 x2f h2b y4e8 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>23 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>23<span class="ff3"> </span></div></div><div class="c x2f y544 w61 h51"><div class="t m0 x5 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x1e y544 w62 h51"><div class="t m0 x35 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x70 y544 w63 h51"><div class="t m0 x61 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Koszty prac </div><div class="t m0 x43 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">rozwojowych </div><div class="t m0 xb h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">t</span><span class="fc4 sc0">ra</span><span class="fc4 sc0">kcie rea</span><span class="fc4 sc0">liza</span><span class="fc4 sc0">cj</span><span class="fc4 sc0">i</span><span class="fc4 sc0"> </span></div></div><div class="c x71 y544 w64 h51"><div class="t m0 x30 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Koszty <span class="ff5">zakończony<span class="_ _1"></span>ch </span></div><div class="t m0 x19 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">prac rozwojowych </div></div><div class="c x72 y544 w63 h51"><div class="t m0 x3b h2f y4a7 ff5 fsc fc0 sc0 ls0 ws0">Inne wartości </div><div class="t m0 x3b h1a y92 ff4 fsc fc0 sc0 ls0 ws0">niematerialne </div></div><div class="c x73 y544 w65 h51"><div class="t m0 x1c h2f y4a7 ff5 fsc fc0 sc0 ls0 ws0">Zaliczki na wartości </div><div class="t m0 x3b h1a y92 ff4 fsc fc0 sc0 ls0 ws0">niematerialne </div></div><div class="c x74 y544 w64 h51"><div class="t m0 x4a h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2f y545 w61 h60"><div class="t m0 x8 h1d y546 ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x1e y545 w62 h60"><div class="t m0 x14 h1a y546 ff5 fsc fc0 sc0 ls0 ws0">Wartość brutto na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x70 y545 w63 h60"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">3 050 </div></div><div class="c x71 y545 w64 h60"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls3 ws0">26<span class="ls0"> 680 </span></div></div><div class="c x72 y545 w63 h60"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x73 y545 w65 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y545 w64 h60"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">30 062 </div></div><div class="c x2f y547 w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y547 w62 h61"><div class="t m0 x14 h1a y549 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff4"> </span></div></div><div class="c x70 y547 w63 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">12 344 </div></div><div class="c x71 y547 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x72 y547 w63 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y547 w65 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y547 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">23 794 </div></div><div class="c x2f y54a w61 h62"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54a w62 h62"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x70 y54a w63 h62"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">12 344 </div></div><div class="c x71 y54a w64 h62"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y54a w63 h62"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54a w65 h62"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54a w64 h62"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">12 344 </div></div><div class="c x2f y54b w61 h60"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54b w62 h60"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x70 y54b w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y54b w64 h60"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x72 y54b w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54b w65 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54b w64 h60"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x2f y54c w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54c w62 h61"><div class="t m0 x14 h28 y549 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">inne </span></span></div></div><div class="c x70 y54c w63 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y54c w64 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y54c w63 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54c w65 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54c w64 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y54d w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54d w62 h61"><div class="t m0 x14 h1a y546 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x70 y54d w63 h61"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x71 y54d w64 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y54d w63 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54d w65 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54d w64 h61"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x2f y54e w61 h60"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54e w62 h60"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x70 y54e w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y54e w64 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y54e w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54e w65 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54e w64 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y54f w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y54f w62 h61"><div class="t m0 x14 h28 y549 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x70 y54f w63 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y54f w64 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y54f w63 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y54f w65 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y54f w64 h61"><div class="t m0 x2c h28 y549 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y550 w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y550 w62 h61"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x70 y550 w63 h61"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x71 y550 w64 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y550 w63 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y550 w65 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y550 w64 h61"><div class="t m0 xc h28 y546 ff8 fsc fc0 sc0 ls0 ws0">11 450 </div></div><div class="c x2f y551 w61 h60"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y551 w62 h60"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">odpis z </span></span>tytułu utraty wartości<span class="ff8"> </span></div></div><div class="c x70 y551 w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y551 w64 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y551 w63 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y551 w65 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y551 w64 h60"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y552 w61 h61"><div class="t m0 x8 h1d y549 ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x1e y552 w62 h61"><div class="t m0 x14 h1a y549 ff5 fsc fc0 sc0 ls0 ws0">Wartość brutto na koniec o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x70 y552 w63 h61"><div class="t m0 x2a h1a y549 ff4 fsc fc0 sc0 ls0 ws0">3 945 </div></div><div class="c x71 y552 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">38 130 </div></div><div class="c x72 y552 w63 h61"><div class="t m0 x1d h1a y549 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x73 y552 w65 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y552 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">42 406 </div></div><div class="c x2f y553 w61 h61"><div class="t m0 x8 h1d y554 ff3 fsc fc0 sc0 ls3 ws0">3.<span class="ls0"> </span></div></div><div class="c x1e y553 w62 h61"><div class="t m0 x14 h1a y554 ff5 fsc fc0 sc0 ls0 ws0">Wartość odpisów  na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x70 y553 w63 h61"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x71 y553 w64 h61"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">4 212 </div></div><div class="c x72 y553 w63 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y553 w65 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y553 w64 h61"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">4 815 </div></div><div class="c x2f y555 w61 h63"><div class="t m0 xb h1d y556 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y555 w62 h63"><div class="t m0 x14 h1a y556 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x70 y555 w63 h63"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">371<span class="ls0"> </span></div></div><div class="c x71 y555 w64 h63"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">9 244 </div></div><div class="c x72 y555 w63 h63"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y555 w65 h63"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y555 w64 h63"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">9 615 </div></div><div class="c x2f y557 w61 h61"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y557 w62 h61"><div class="t m0 x14 h26 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartości<span class="ff7"> </span></div></div><div class="c x70 y557 w63 h61"><div class="t m0 x1d h26 y549 ff8 fsc fc0 sc0 ls3 ws0">371<span class="ff7 ls0"> </span></div></div><div class="c x71 y557 w64 h61"><div class="t m0 x2a h26 y549 ff8 fsc fc0 sc0 ls0 ws0">8 641<span class="ff7"> </span></div></div><div class="c x72 y557 w63 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x73 y557 w65 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x74 y557 w64 h61"><div class="t m0 x2a h26 y549 ff8 fsc fc0 sc0 ls0 ws0">9 012<span class="ff7"> </span></div></div><div class="c x2f y558 w61 h61"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y558 w62 h61"><div class="t m0 x14 h26 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff7"> </span></div></div><div class="c x70 y558 w63 h61"><div class="t m0 x1e h26 y546 ff7 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y558 w64 h61"><div class="t m0 x1d h26 y546 ff8 fsc fc0 sc0 ls3 ws0">603<span class="ff7 ls0"> </span></div></div><div class="c x72 y558 w63 h61"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x73 y558 w65 h61"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x74 y558 w64 h61"><div class="t m0 x1d h26 y546 ff8 fsc fc0 sc0 ls3 ws0">603<span class="ff7 ls0"> </span></div></div><div class="c x2f y559 w61 h60"><div class="t m0 xb h1d y556 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y559 w62 h60"><div class="t m0 x14 h1a y556 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x70 y559 w63 h60"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x71 y559 w64 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y559 w63 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y559 w65 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y559 w64 h60"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x2f y55a w61 h61"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y55a w62 h61"><div class="t m0 x14 h26 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartości<span class="ff7"> </span></div></div><div class="c x70 y55a w63 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x71 y55a w64 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x72 y55a w63 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x73 y55a w65 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x74 y55a w64 h61"><div class="t m0 x2c h26 y549 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x2f y55b w61 h61"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y55b w62 h61"><div class="t m0 x14 h26 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff7"> </span></div></div><div class="c x70 y55b w63 h61"><div class="t m0 x1d h26 y546 ff8 fsc fc0 sc0 ls3 ws0">603<span class="ff7 ls0"> </span></div></div><div class="c x71 y55b w64 h61"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x72 y55b w63 h61"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x73 y55b w65 h61"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x74 y55b w64 h61"><div class="t m0 x1d h26 y546 ff8 fsc fc0 sc0 ls3 ws0">603<span class="ff7 ls0"> </span></div></div><div class="c x2f y55c w61 h60"><div class="t m0 x8 h1d y556 ff3 fsc fc0 sc0 ls3 ws0">4.<span class="ls0"> </span></div></div><div class="c x1e y55c w62 h60"><div class="t m0 x14 h1a y556 ff5 fsc fc0 sc0 ls0 ws0">Wartość odpisów  na koniec okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x70 y55c w63 h60"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">371<span class="ls0"> </span></div></div><div class="c x71 y55c w64 h60"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">13 456 </div></div><div class="c x72 y55c w63 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y55c w65 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y55c w64 h60"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">13 827 </div></div><div class="c x2f y55d w61 h61"><div class="t m0 x8 h1d y549 ff3 fsc fc0 sc0 ls3 ws0">5.<span class="ls0"> </span></div></div><div class="c x1e y55d w62 h61"><div class="t m0 x14 h1a y549 ff4 fsc fc0 sc0 ls0 ws0">Umorzenie na <span class="ff5">począ<span class="_ _1"></span>tek okresu</span> </div></div><div class="c x70 y55d w63 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y55d w64 h61"><div class="t m0 x2a h1a y549 ff4 fsc fc0 sc0 ls0 ws0">5 384 </div></div><div class="c x72 y55d w63 h61"><div class="t m0 x1d h1a y549 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x73 y55d w65 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y55d w64 h61"><div class="t m0 x2a h1a y549 ff4 fsc fc0 sc0 ls0 ws0">5 716 </div></div><div class="c x2f y55e w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y55e w62 h61"><div class="t m0 x14 h1a y546 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x70 y55e w63 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y55e w64 h61"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">3 750 </div></div><div class="c x72 y55e w63 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y55e w65 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y55e w64 h61"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">3 750 </div></div><div class="c x2f y55f w61 h60"><div class="t m0 x14 h1d y546 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y55f w62 h60"><div class="t m0 x14 h26 y556 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">odpisy amortyzacyjne, umorzeniowe<span class="_ _1"></span><span class="ff7"> </span></span></span></div></div><div class="c x70 y55f w63 h60"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x71 y55f w64 h60"><div class="t m0 x2a h26 y546 ff8 fsc fc0 sc0 ls0 ws0">3 750<span class="ff7"> </span></div></div><div class="c x72 y55f w63 h60"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x73 y55f w65 h60"><div class="t m0 x2c h26 y546 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x74 y55f w64 h60"><div class="t m0 x2a h26 y546 ff8 fsc fc0 sc0 ls0 ws0">3 750<span class="ff7"> </span></div></div><div class="c x2f y560 w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y560 w62 h61"><div class="t m0 x14 h1a y549 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x70 y560 w63 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y560 w64 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y560 w63 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y560 w65 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y560 w64 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y561 w61 h61"><div class="t m0 x14 h1d y548 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y561 w62 h61"><div class="t m0 x14 h28 y546 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x70 y561 w63 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y561 w64 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x72 y561 w63 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y561 w65 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y561 w64 h61"><div class="t m0 x2c h28 y546 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y562 w61 h60"><div class="t m0 x8 h1d y546 ff3 fsc fc0 sc0 ls3 ws0">6.<span class="ls0"> </span></div></div><div class="c x1e y562 w62 h60"><div class="t m0 x14 h1a y546 ff4 fsc fc0 sc0 ls0 ws0">Umorzenie na koniec o<span class="_ _1"></span>kresu </div></div><div class="c x70 y562 w63 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x71 y562 w64 h60"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">9 134 </div></div><div class="c x72 y562 w63 h60"><div class="t m0 x1d h1a y546 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x73 y562 w65 h60"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y562 w64 h60"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">9 466 </div></div><div class="c x2f y563 w61 h61"><div class="t m0 x8 h1d y549 ff3 fsc fc0 sc0 ls3 ws0">7.<span class="ls0"> </span></div></div><div class="c x1e y563 w62 h61"><div class="t m0 x14 h1a y549 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na początek o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x70 y563 w63 h61"><div class="t m0 x2a h1a y549 ff4 fsc fc0 sc0 ls0 ws0">2 447 </div></div><div class="c x71 y563 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">17 083 </div></div><div class="c x72 y563 w63 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y563 w65 h61"><div class="t m0 x2c h1a y549 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y563 w64 h61"><div class="t m0 xc h1a y549 ff4 fsc fc0 sc0 ls0 ws0">19 530 </div></div><div class="c x2f y564 w61 h61"><div class="t m0 x8 h1d y546 ff3 fsc fc0 sc0 ls3 ws0">8.<span class="ls0"> </span></div></div><div class="c x1e y564 w62 h61"><div class="t m0 x14 h1a y546 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na koniec o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x70 y564 w63 h61"><div class="t m0 x2a h1a y546 ff4 fsc fc0 sc0 ls0 ws0">3 573 </div></div><div class="c x71 y564 w64 h61"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">15 538 </div></div><div class="c x72 y564 w63 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x73 y564 w65 h61"><div class="t m0 x2c h1a y546 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x74 y564 w64 h61"><div class="t m0 xc h1a y546 ff4 fsc fc0 sc0 ls0 ws0">19 111 </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h7 y565 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w30 h2c" ><div class="pc pc2b w30 h2c"><img class="bi x2f y566 w66 h64" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _34"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">43</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h2b y50c ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>22 do 31<span class="_ _1"></span>.12.2022<span class="ff3"> </span></div></div><div class="c x2f y567 w67 h51"><div class="t m0 x5 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x1e y567 w68 h51"><div class="t m0 x4e h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x75 y567 w69 h51"><div class="t m0 x12 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Koszty prac </div><div class="t m0 x5 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">rozwojowych w trakcie </div><div class="t m0 x34 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">rea</span><span class="fc4 sc0">liza</span><span class="fc4 sc0">cj</span><span class="fc4 sc0">i</span><span class="fc4 sc0"> </span></div></div><div class="c x76 y567 w6a h51"><div class="t m0 x8 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Koszty <span class="ff5">za<span class="_ _1"></span>kończonych </span></div><div class="t m0 x16 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">prac rozwojowych </div></div><div class="c x77 y567 w6b h51"><div class="t m0 x6b h2f y4a7 ff5 fsc fc0 sc0 ls0 ws0">Inne wartości </div><div class="t m0 x43 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">niematerialne </div></div><div class="c x78 y567 w69 h51"><div class="t m0 x2b h2f y4a7 ff5 fsc fc0 sc0 ls0 ws0">Zaliczki na wartości </div><div class="t m0 x43 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">niematerialne </div></div><div class="c x79 y567 w6b h51"><div class="t m0 x7a h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2f y568 w67 h65"><div class="t m0 x1c h1d y569 ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x1e y568 w68 h65"><div class="t m0 x14 h1a y569 ff5 fsc fc0 sc0 ls0 ws0">Wartość brutto na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x75 y568 w69 h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">8 619 </div></div><div class="c x76 y568 w6a h65"><div class="t m0 x7b h1a y569 ff4 fsc fc0 sc0 ls0 ws0">10 064 </div></div><div class="c x77 y568 w6b h65"><div class="t m0 x7c h1a y569 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x78 y568 w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y568 w6b h65"><div class="t m0 x7b h1a y569 ff4 fsc fc0 sc0 ls0 ws0">19 015 </div></div><div class="c x2f y56a w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56a w68 h65"><div class="t m0 x14 h1a y554 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff4"> </span></div></div><div class="c x75 y56a w69 h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">11 478 </div></div><div class="c x76 y56a w6a h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">16 616 </div></div><div class="c x77 y56a w6b h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56a w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56a w6b h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">28 094 </div></div><div class="c x2f y56b w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56b w68 h65"><div class="t m0 x14 h28 y569 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x75 y56b w69 h65"><div class="t m0 x7b h28 y569 ff8 fsc fc0 sc0 ls0 ws0">11 478 </div></div><div class="c x76 y56b w6a h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y56b w6b h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56b w69 h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56b w6b h65"><div class="t m0 x7b h28 y569 ff8 fsc fc0 sc0 ls0 ws0">11 478 </div></div><div class="c x2f y56c w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56c w68 h65"><div class="t m0 x14 h28 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x75 y56c w69 h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y56c w6a h65"><div class="t m0 x7b h28 y554 ff8 fsc fc0 sc0 ls0 ws0">16 616 </div></div><div class="c x77 y56c w6b h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56c w69 h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56c w6b h65"><div class="t m0 x7b h28 y554 ff8 fsc fc0 sc0 ls0 ws0">16 616 </div></div><div class="c x2f y140 w67 h66"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y140 w68 h66"><div class="t m0 x14 h28 y569 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">inne </span></span></div></div><div class="c x75 y140 w69 h66"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y140 w6a h66"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y140 w6b h66"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y140 w69 h66"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y140 w6b h66"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y56d w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56d w68 h65"><div class="t m0 x14 h1a y554 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x75 y56d w69 h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">17 047 </div></div><div class="c x76 y56d w6a h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y56d w6b h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56d w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56d w6b h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">17 047 </div></div><div class="c x2f y56e w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56e w68 h65"><div class="t m0 x14 h28 y569 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x75 y56e w69 h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y56e w6a h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y56e w6b h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56e w69 h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56e w6b h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y56f w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y56f w68 h65"><div class="t m0 x14 h28 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x75 y56f w69 h65"><div class="t m0 x7c h28 y554 ff8 fsc fc0 sc0 ls3 ws0">431<span class="ls0"> </span></div></div><div class="c x76 y56f w6a h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y56f w6b h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y56f w69 h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y56f w6b h65"><div class="t m0 x7c h28 y554 ff8 fsc fc0 sc0 ls3 ws0">431<span class="ls0"> </span></div></div><div class="c x2f y570 w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y570 w68 h65"><div class="t m0 x14 h28 y569 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff8"> </span></div></div><div class="c x75 y570 w69 h65"><div class="t m0 x7b h28 y569 ff8 fsc fc0 sc0 ls0 ws0">16 616 </div></div><div class="c x76 y570 w6a h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y570 w6b h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y570 w69 h65"><div class="t m0 x7d h28 y569 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y570 w6b h65"><div class="t m0 x7b h28 y569 ff8 fsc fc0 sc0 ls0 ws0">16 616 </div></div><div class="c x2f y571 w67 h65"><div class="t m0 x1c h1d y554 ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x1e y571 w68 h65"><div class="t m0 x14 h1a y554 ff5 fsc fc0 sc0 ls0 ws0">Wartość brutto na koniec o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x75 y571 w69 h65"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">3 050 </div></div><div class="c x76 y571 w6a h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">26 680 </div></div><div class="c x77 y571 w6b h65"><div class="t m0 x7c h1a y554 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x78 y571 w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y571 w6b h65"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">30 062 </div></div><div class="c x2f y572 w67 h65"><div class="t m0 x1c h1d y569 ff3 fsc fc0 sc0 ls3 ws0">3.<span class="ls0"> </span></div></div><div class="c x1e y572 w68 h65"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość odpisów  na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x75 y572 w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y572 w6a h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y572 w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y572 w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y572 w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y573 w67 h65"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y573 w68 h65"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x75 y573 w69 h65"><div class="t m0 x7c h1a y554 ff4 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x76 y573 w6a h65"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">4 212 </div></div><div class="c x77 y573 w6b h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y573 w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y573 w6b h65"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">4 815 </div></div><div class="c x2f y574 w67 h65"><div class="t m0 xb h1d y569 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y574 w68 h65"><div class="t m0 x14 h26 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartości<span class="ff7"> </span></div></div><div class="c x75 y574 w69 h65"><div class="t m0 x7c h26 y569 ff8 fsc fc0 sc0 ls3 ws0">603<span class="ff7 ls0"> </span></div></div><div class="c x76 y574 w6a h65"><div class="t m0 x1a h26 y569 ff8 fsc fc0 sc0 ls0 ws0">4 212<span class="ff7"> </span></div></div><div class="c x77 y574 w6b h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x78 y574 w69 h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x79 y574 w6b h65"><div class="t m0 x1a h26 y569 ff8 fsc fc0 sc0 ls0 ws0">4 815<span class="ff7"> </span></div></div><div class="c x2f y215 w67 h66"><div class="t m0 xb h1d y575 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y215 w68 h66"><div class="t m0 x14 h1a y576 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x75 y215 w69 h66"><div class="t m0 x7d h1a y575 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y215 w6a h66"><div class="t m0 x7d h1a y575 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y215 w6b h66"><div class="t m0 x7d h1a y575 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y215 w69 h66"><div class="t m0 x7d h1a y575 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y215 w6b h66"><div class="t m0 x7d h1a y575 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y577 w67 h65"><div class="t m0 xb h1d y569 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y577 w68 h65"><div class="t m0 x14 h26 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartoś<span class="_ _1"></span>ci<span class="ff7"> </span></div></div><div class="c x75 y577 w69 h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x76 y577 w6a h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x77 y577 w6b h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x78 y577 w69 h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x79 y577 w6b h65"><div class="t m0 x7d h26 y569 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x2f y578 w67 h65"><div class="t m0 xb h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y578 w68 h65"><div class="t m0 x14 h26 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>przemieszczenie wewnętrzne<span class="ff7"> </span></div></div><div class="c x75 y578 w69 h65"><div class="t m0 x7d h26 y554 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x76 y578 w6a h65"><div class="t m0 x7d h26 y554 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x77 y578 w6b h65"><div class="t m0 x7d h26 y554 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x78 y578 w69 h65"><div class="t m0 x7d h26 y554 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x79 y578 w6b h65"><div class="t m0 x7d h26 y554 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff7"> </span></div></div><div class="c x2f y579 w67 h65"><div class="t m0 x1c h1d y569 ff3 fsc fc0 sc0 ls3 ws0">4.<span class="ls0"> </span></div></div><div class="c x1e y579 w68 h65"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość odpisów  na koniec okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x75 y579 w69 h65"><div class="t m0 x7c h1a y569 ff4 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x76 y579 w6a h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">4 212 </div></div><div class="c x77 y579 w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y579 w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y579 w6b h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">4 815 </div></div><div class="c x2f y57a w67 h65"><div class="t m0 x1c h1d y554 ff3 fsc fc0 sc0 ls3 ws0">5.<span class="ls0"> </span></div></div><div class="c x1e y57a w68 h65"><div class="t m0 x14 h1a y554 ff5 fsc fc0 sc0 ls0 ws0">Umorzenie na początek o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x75 y57a w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57a w6a h65"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">3 187 </div></div><div class="c x77 y57a w6b h65"><div class="t m0 x7c h1a y554 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x78 y57a w69 h65"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57a w6b h65"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">3 519 </div></div><div class="c x2f y57b w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y57b w68 h65"><div class="t m0 x14 h1a y569 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x75 y57b w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57b w6a h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">2 197 </div></div><div class="c x77 y57b w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y57b w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57b w6b h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">2 197 </div></div><div class="c x2f y57c w67 h65"><div class="t m0 x14 h1d y554 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y57c w68 h65"><div class="t m0 x14 h1a y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">odpisy amortyzacyjne, <span class="_ _1"></span>umorzeniowe<span class="ff4"> </span></span></span></div></div><div class="c x75 y57c w69 h65"><div class="t m0 x7d h1d y554 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57c w6a h65"><div class="t m0 x1a h1d y554 ff3 fsc fc0 sc0 ls0 ws0">2 197 </div></div><div class="c x77 y57c w6b h65"><div class="t m0 x7d h1d y554 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y57c w69 h65"><div class="t m0 x7d h1d y554 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57c w6b h65"><div class="t m0 x1a h1d y554 ff3 fsc fc0 sc0 ls0 ws0">2 197 </div></div><div class="c x2f y57d w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y57d w68 h65"><div class="t m0 x14 h1a y569 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x75 y57d w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57d w6a h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y57d w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y57d w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57d w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y57e w67 h65"><div class="t m0 x14 h1d y1e7 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x1e y57e w68 h65"><div class="t m0 x14 h28 y554 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>likwidacja i sprzedaż<span class="ff8"> </span></div></div><div class="c x75 y57e w69 h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57e w6a h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x77 y57e w6b h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y57e w69 h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57e w6b h65"><div class="t m0 x7d h28 y554 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y57f w67 h65"><div class="t m0 x1c h1d y569 ff3 fsc fc0 sc0 ls3 ws0">6.<span class="ls0"> </span></div></div><div class="c x1e y57f w68 h65"><div class="t m0 x14 h1a y569 ff4 fsc fc0 sc0 ls0 ws0">Umorzenie na koniec o<span class="_ _1"></span>kresu </div></div><div class="c x75 y57f w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x76 y57f w6a h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">5 384 </div></div><div class="c x77 y57f w6b h65"><div class="t m0 x7c h1a y569 ff4 fsc fc0 sc0 ls3 ws0">332<span class="ls0"> </span></div></div><div class="c x78 y57f w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y57f w6b h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">5 716 </div></div><div class="c x2f y580 w67 h66"><div class="t m0 x1c h1d y554 ff3 fsc fc0 sc0 ls3 ws0">7.<span class="ls0"> </span></div></div><div class="c x1e y580 w68 h66"><div class="t m0 x14 h1a y554 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na początek o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x75 y580 w69 h66"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">8 619 </div></div><div class="c x76 y580 w6a h66"><div class="t m0 x1a h1a y554 ff4 fsc fc0 sc0 ls0 ws0">6 877 </div></div><div class="c x77 y580 w6b h66"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y580 w69 h66"><div class="t m0 x7d h1a y554 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y580 w6b h66"><div class="t m0 x7b h1a y554 ff4 fsc fc0 sc0 ls0 ws0">15 496 </div></div><div class="c x2f y581 w67 h65"><div class="t m0 x1c h1d y569 ff3 fsc fc0 sc0 ls3 ws0">8.<span class="ls0"> </span></div></div><div class="c x1e y581 w68 h65"><div class="t m0 x14 h1a y569 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na koniec o<span class="_ _1"></span>kresu<span class="ff4"> </span></div></div><div class="c x75 y581 w69 h65"><div class="t m0 x1a h1a y569 ff4 fsc fc0 sc0 ls0 ws0">2 447 </div></div><div class="c x76 y581 w6a h65"><div class="t m0 x7b h1a y569 ff4 fsc fc0 sc0 ls3 ws0">17 <span class="ls0">083 </span></div></div><div class="c x77 y581 w6b h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x78 y581 w69 h65"><div class="t m0 x7d h1a y569 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x79 y581 w6b h65"><div class="t m0 x7b h1a y569 ff4 fsc fc0 sc0 ls0 ws0">19 530 </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h7 y582 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2f h7 y583 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień 3<span class="_ _1"></span><span class="ff3">1 grudnia 202<span class="_ _1"></span>3 </span>r. oraz na dzień 3<span class="_ _1"></span>1 grudnia 202<span class="_ _1"></span><span class="ff3">2 r. </span>Spółka<span class="_ _1"></span><span class="ff3"> </span>nie posiada ak<span class="_ _1"></span>tywów niematerialnych uży<span class="_ _1"></span>tkowanych na podstawie <span class="_ _1"></span>umów leasingu. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x2f h7 y584 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień 3<span class="_ _1"></span><span class="ff3">1 grudnia 202<span class="_ _1"></span>3 </span>r. oraz na dzień 3<span class="_ _1"></span>1 grudnia 202<span class="_ _1"></span><span class="ff3">2 r. </span>Spółk<span class="_ _1"></span>a nie posiada ak<span class="_ _1"></span>tywów niematerialnych o o<span class="_ _1"></span>graniczonym prawie u<span class="_ _1"></span>żytkowania. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x2f h7 y585 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień 3<span class="_ _1"></span><span class="ff3">1 grudnia 202<span class="_ _1"></span>3 r. or</span>az na d<span class="_ _1"></span>zień 31 grudnia 202<span class="_ _1"></span><span class="ff3">2 </span>r. Spółka<span class="_ _1"></span><span class="ff3"> </span>nie posiada kredy<span class="_ _1"></span>tów i pożyczek, które b<span class="_ _1"></span>yłyby zabezpieczone ak<span class="_ _1"></span>tywami niematerialnymi<span class="_ _4"></span><span class="ff3">.</span></div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x28 y586 w6c h67" alt="" 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Md4PTWmipOkMW5uYVlptzHTV1z1HSFhHAAIKcDczi5/DziPAgi6y+MmLlkbSUfE8bQqWBhtjUoZtWwUHZzKC178Jh3FynEeRgC3ygLMWQtmnaoZmNUaALQuauVEUPFOwbszdMu4A4Yin21trHtrrDLOem+cB7PWGeuMsdqyQLL7n/1gcDYznKeLQdqut4Y8CIMkaRy+/f3rEHaV7Ix1MvVR46C0aRAWCLYaXjQMNhQsMeDMC8gAgDNw3ng0Dk2pnLZmNEKYRIUWw8qVjQslmgZetEqktfEecGiQSuNRGoxmM4SozIzBNUrTW5kQQsjJbH9VVs47KXHxxe+HcoKH0+EoCIIkSbjXc/Pd1/7+y7e2J7GAVoVkFtA7u8kBA5gwlOPRthRu9eC1F190ca8VeKeMs8Z65cBE0F3cvzlpKoBxbo3ZKf7OwXqewTEojzjO49RUzdF2r+DsBqavQXUdV4fa2Wzt8HdVtHxwZN/74c8ZActEowxEmM8aoy2sUzxQnlvtABht0rgzrdR2yWR3TyX6WzO1vb4pZTi/uIuJsDHWQ7Ig3h7m4LF2wvKkcZEHztifWtPErU7lIsNCLlKVV61UegHFMifCMOvPeLdyoYxRlc2R7emlV37dyI7zXDL51HMePxxXzscwoq7BYxSqMhy1MmHCtWv6cyjqOugmTjLHNQc4g+Wu4WGUdjcn3jMFwazz27mPuz3ldBjJa3/2kzikEyMSQgg5UfKE2t/UraylNVTZ8FaPe+6DWFUzNd1c2r20eviGV7zi5ZtbGyoLWlHoXCPY8YPPGeB5o3Ury+pilrU6L7rwBYPTf/iuj/89BHeOO+cYeNHwpLvwlKf9/hcvfVM7CZye8SAAHI6dvQYdBjRHVY49K/Pv/6vfXEl94FgMjGo88vwXLibDWXWffn9FZN0aULVpx1lV6aTdYg4ezsEaFjBvQ0DG7QZAEDW8XTaBaSoXZd3+Ul7k2iowmbTaealV6bNBv3RonEhCaLAIUKXieqZ8JXiyOQvC3vxksg5AWbTb80dvvFHGrQbMxvMWGAx6YYhRiaQzX09LH+kwRJbs5Z5DMOtw4/p013JXQTfeDqfb82m0vrkeJiGPXDGa9HghmZecWaErCW5Zu8u8ASyrvWz12JG8GYQ6Ze4OZ5zRaCMCSe9mQgghJ23eP+jPK2U6vWURZysrp+iqZkykWSaSeDRc7/SykLPb7zsljYKqnHpn2c1/uRcAD4KoVjoKBVx96Qf+8oLzzhICQggupffMOTcunRPpT68/ECeY5TMuxU70b97lngGJ56I2+dqRxRQ95AO3neTYF+MfrnjvvrYM0/nhpL7k0qtmDcI4KjQUC0YNCo6c820rc8CnAgyzaWMRzQxa3V0syPrzu0WQlpoZFrA4la1wooA4yJ3MHdYLmJCPDKxAUTQJXAt1kkS5cl/+239qGiRR6oFAYLI93r3cedzjfjXMFj542TcmU1Rqdni9aqdt71masvF03QLXHdweVi63GFp0lzvrRb1RCBYlnU7fwWTtAL7Y2DwSpFygiqACKM+d4swYpixgLKKWD4KJh0wjH7a1ZY11gaDwE0IIOanz/uFwKIL2qafe7uBN48M3HOBhwjzK2bTTi7xutoc/nU3GLAmNNszzQIQAYwA8BzjASuWSVmbqacDcK1/x0muOwlptrRU8YI4x67UPauPufvez8hoLaQo0gNu5OXDP0JSQptdv7ZVR2QVcNc7iTDUIGVocH37Xe+/2lC+b2fZd9/SSCNuF5gjCBA9+5IWQvNFFurh07fVH7jK//MUPv2N+rjM0eOrTXnFosiiTPVvrWx+77NqvX/S65/7ms5/93Kc3BT56xVcuu+LKuNVpLHPg2jNr3Zc/845OWfcT86VPvfseT327Z4szLTVDErfGs+opz3thL7m/rzb6nakMuroc9TuIHZ8Lk1nBmqrO+GzX3s6kwcIpuz78oc9f9olvKY7CbXe70Wg9f8lvPv+cp/3KvIjaiZxMq927965NZtL74NgRD1Kx1OgmFRhP6vlosF3igee8Lm4VQfEfC1L9jy/9gzd0vB8hhJCTOu/vD+ZbWXTtT37WaJ12ux5cShm1UmuUVqVW4ODFpGgqlbW6nAXMC7gQPoCXcEIGwbisHeP5aDuRuPdd72yMaprKec+Y58wn7YGFvPHQUXAIHhijANz6SPtuCod0e6SG47IwSCKut9fC1E/WkErwxvS6nTudcUZd5ldfe7SVBj7Agx7zknCwX7WWo113OFwn++/ziBnvP/5pL/v6t3+8tl05FkZRSzC+2OsttrM9t7+bDwMf4mNXfeHSK79Uso5vr2w1Qbx0ein6sn/qxz77rcWFbpLwxDjmlGeyMkIDRVH220lRztxswtRGW3rB43Z7saygZutZiC99/v+YbK4btXXlx18jY1TAJVf8w8hkY6SivzLSrd7yvd5/2Y+f9ZyXGxNdd93RhcH80YPb0ifCBsKJwEXeZc73oiBb3UKvPX/4yOiqL3xHtk+ZqjCb2/3UZ1wwmdSczu9DCCHk5LbfWPPGN7y5O5hLk1Y5yz2gVM1gtVav+G+vCCPA+na7E4jIKVsXCj7AzifsPDxgPcIkNtpk83N5UWxu/zhNEgfvvRNgnCHOesYgSlIpkBe5lBLHTsh/bH//poJiJupFg5WOk+B8GgxMs3GoOw8m/OJcWo1Ho82NQOANb3j9TJkH/fp5cW/XWuFztG+a2Cqa/+nh2djGLh789PrrlpcSxgN4liXJeGtjvLF63cENF6TXHsH7Lvs7JH3ZXjiwPuPtpevX8pK3txp+6eVf1w7QxSDmMffe8TgbaAbwZG044RxzWdyLFedsujWdTspY+jALTANT2tNP2dPu+NxjVpvHPPHFDW/puG/TwcgEW7WYqc6sGRxZ05d//Eunn7pva7VeWTpDFVK6TFjJHOC7cAPB4m4XRa2W96xcdPGnch0G2dI1N61dcP7zWmnMqP2EEEJObvs552EST8bjqqrCJJFB4PIJl1I1ZasVlKVtZ214hCLkMgiC6JZoA/DwDIKBCw7ngij0QKfTllIyxhhj3rvRkbW03dXWfe4Lf5+1MvzCaWpFCMRNhUnptkfNqsYW+DTaHaGFRhUaw26nnURS1VXABedy/2mnr29PLYsLJz75hdc/+UkPQNgWrUGu3Hs/eFXlcO65TwuCwGoVSfGrv3LWy17x6tPOvNfKbvAo41FrUhrR6n30Y69KuoulFUE2gIzf+94PQGJj7eB5j75fmmW1Mo993AujVLR73TAM8/GQmbKdJFGSRFGiTQ1mQoEoCI8eOdSomQE+/enPWiZZlM0UVvaf8bkrX//Ix51TKBkmS/Nz+51nG+vIWslsrFvJnLARHIODdylcWtcqkIjj7BGPObc3t1Ippq347j9+daa0dzD0ET9CCCEnt/2OlcaxMFpmQd/YwmLIO6kugzjY7TXPEvBAgdU8VIAS0gIKTDGmGdOM68CZFlzgazR5IkUAxHFb2VD5tPJZjS7ns8iM5yPeloI5+NrDBtxLBr5zVd2Whas64ItlFS5Gyxz3Hek7jsL0iB+nMlucrPzWeexopK7f9eC/He76wL/++NsjLoOlM6vR2odffGd1+M+fvDL65HNVVa9n92Xx7fdq/OHj79IttowzcVw/4E542ZMW7nZmduZv/Nnh+QcdYnd44XkP/eE7nvFQsf2Dix7yx886Y7r+b9Oq/MC3bpyxwfKS3NueyWhjlet6cT73yBlW7bxn+3q+et6T7hyl27Nq7pxff4cfr4wlVtMi7N3hpb9xwZkMJp27vrv/YCay8IZvvvHRv1ZXn7rg7nbzS8Pedw+7SIIPds2S9vayui5stotIedZAVKG89pTqGt60HcM73/+NOnrozGZRcuhlz7mnOoJdPIg46FA/QgghJ7n9Nz+S+Z+bkTsAYA6MH7vtXHfv2Hn0j98Ys+DgAkCj7WiC0WibW8vhvFEBc2ma1nXtgfvd7/5NUbGfP58/JBAgD3wdWhsB3Nh6OBK2mIvArIPFvOi3ijAeq0Qps3r09h2Vsc1iekiEzIpUoTOqYGVWAz6GE7CB09JqLhVLG9+GSedEtj8u+fo/idm/RUEzf+pynuvO8imb4/qOp9+r3VpgLlKNgI+LaTPdGGfdpe2t3Fg89KHP7HRXZMC+8uWP27qcbhxutaJZ0+iA/dpjzxVxVEy3Q8688lk5Dld/1C8PfvDiN4YRVM23dPRv/3Rl4LxmsWKyYbKG0CzRPFUssUwYESgeKp7IMNceh7aKI9urIrEc44c94KwzdkMVngl4GHorE0IIOUEnNGFkEPC3Dr8HnGcOHh4757+VNz/0F1bsd2byPuQhuPBehhGK6TSNumDa2SJktoFgjOV5nrWDKJBO5zyQx7Y2AOYheC7ZOPRVbF1sEeugNb9XsW2DVcgRsvlr/mW8rHZzW2dl8YePe+B/f+IDKy9iI9/zoU/V/UXtXDlLdDiorS2TZtNtibBVhk0lpMcgZ21MZVfoH1z5hg1TiyD85//4/h998CNRPD+x8eV/c9OoFl0RFQqRjHzZPPxXH3TRlz5rZz6LT/n3H9zo2e7puNWSZV5UccznB0yroZwbjE1QhR1jm7ZQy3vmLfwrn/bEl5/72MqLG9bGf3bZ110YFBof/9TXO0G4JpZmLJkwOWXRjHULNs/5ppLCcFaITsnme+Jnl1z+1a99/59cf7ni+gsfe+v+cFOUY4bQusTzBGjTu5kQQshJaz8guL95To/jF8ZznrmdLzj2f7V+4BmrlIrCRKvGCRFKBIEMvIWrBTeBrVvteTcddjodEcIYJmWA40cL7Cwg1CyreapYLFntPazlTLOZ8IJHLhBqOvzm1ZuVn4uL2Z32Lgmtx8w+9YV/EJp5lbc26tzbzareylt3Afe+rXzIDZwXDWPKe2gmkEpf5QHrXPnRK956yYf33vEsJRcPrB9g6YKJWzW3WeGYd1KiXJ/c/Q57w2okw97hI1vf+8mh9sIZWzWCcFSW670oZvkhLZa2PL5y9ZHVJkoSt6cnz37IvlLwSLlIh49+1G+NkpWj0aDsdDmr292ezbcczyyEhbFwjkUWqWeRZc4yZpmwSL3nV37+H0s2n63ca7h69JnPeNVPP/2GqNpA3JrlRatH4SeEEHKi+P/Kg27+KJnDLUfy3er0e//zpwtmHax2zjF+cA3OQxtldcM5GGPW1IL7AwdvhIcy+vgeBAYcuyRPBTQYaJYYBiPAE+EDwYP+BMmGSnln30E2W+Xjsm3f9P7XbvPkgc96+fc2/IjPzQre9WkvYHc4fW6h7YVUOi9jZBIiMi72eYSx4BX40PXSAxU+9OWfDU597OHV5Pqrj6acd1s49dT5dD6WiQ1Sp5xrzaXOmX6U19ND97zvPYfabs1mRvg7nrl/18JcKPS/fvV9oTQqSP/6099O5vZFMjx4zfd1zQ9W9UXv/8SjnvlntnefArukbHE1k3b2mY+8QhkTOBfCBSgj1IHTgXOhUxIqxCzwlXTGozObMsb61129JvliOU11HaPp6jxqd/fmNa35E0IIOcnzfraz9g7mwI7v4z/efoDzW935Rc5WAVMSCY+zw9vm5a98o/MJA7dg1nnGuK5nLenPvOddG4V2FABm5+MBnMEzD+/hOHMpAxgvGYP3uTYOIi5t0pKdg0fBuqKumlkzc22895N/u8aXgr2n3XRo/bx73uUNL3ty3K8PVtFjn3vRQjjXRUs3PAyD2MCbXIg8RDGs1rzo3v1hvxXOnzXZ1Ps64X98549rjULgL6/4+x9ddU3KvOOFERopYNU3vvAnZ5/zxp8d+On+Mx/GOwGDO+P0XRLcaBWF0NXUdXf/+Mi4mqlsPtq/1MsiDxnX6e0OGNU00pjtlz7rV556zr1rAw/ErKNsHXuboklQxb6OXMNQSa8YyshVxleGJQsLS+sb03a6xAxr9/Z96BPfecl5DwostEUaZ/RWJoQQcjLn/Wyn68yxncIz5wHP4MF3ZubslmP8/PGbvfmWSJ9J0TRFXlb9ueDo5gg8lHELXCqIxstWCFuE+RkAACAASURBVOjyrW9+RRLAuWPPd+zm5QUXWURWR64IMY5QS1EkkYBD6No65699xXsa63vdIIjycYNSa8sHde4DUb/zT568t12Ftto7YFxPW4z5WkRScstCyyOnQ5ScqV53UOumt3BXH+w9Zc8dnvmks3oOu8zGUt0MFD9NDAyqWk+0M4XOwZQykJhF/fRz3/gHBad9lfJ6mucBD4XDXCfdmhSlS9Hfo2bV1z737liD1/jMZ75VRfNlJL759y+78Il3OxVHTuezeY2o6QuvA9gAVsIJaOFr6TX3TkJJNIFvfOin45u++aXf3d0pmB0Wzl5y1d+UDEZAC2XR0FuZEELISW4/Z8I0ijO4PA/DsN1uC+ecg/XBE5/4lKaqGNBUFWO+yKfeKQbHmDO6rsqZrgrAqLpJ0/S73z/Q6e9SVsogdo4nnb4WgZ4NE2k7LWgDKQH441sVAMAZ6waoZ0c7qRM2j8CccsVWFfMwYOLrX/3nm65djWqpN9df9NQHZ8YsiChSYSiyTmRjMULraplO1wtwSOY541Gl0VikSTfgsm4MZOZ955++c7glB5Hl24euecGzz843/zWMNgbIF5Qf5JmU0jjHRKJEXKqG2yYUdns8461+bWwoRCgAJ4AwAkLoKE0si1GYlgzUFHJWLwuwSmurLCYeaIsjAgfiZvOJD3uhcH1w1mjG0Sq0ARNRGnEhGsdrzSCkTILKjz73mbf0OT734WcnYtWG+kDdTCLMAhR2zKHorUwIIeRkth/Af3vVi5IkCqOAJVFTFtPVVQtujH3PX7z3iiuviqNElU2cJMUk99Y1ZWWaZjYeSynSOAQDlOp059ZH9rvf+8G48pDR9nActTtrR1ct48v96AmPObsbIuR2Np1aa3HLsX4eQOkRdzBTMytbB4eGyeWkOz9VuPKzP3j7X35ucf/pPZb2uU+bYk9so3HRygNRhJtrk6lR4GwrL579gtd70bMQhfMToGQYlqXxYatz2trqZFtlh1fXtg4d9ZPtfswsbLq0SzmpRP/KK/4xX1XCxZHobJUAXwqjfieIHvXgh6+snG50vDDYbfJaetPtzFvFE4bTT9kluTfKwLHE2V4boh3mGzXT03Zko8APJ9Caq3FTs8wl/QLB9mxqgtYUCYKFZLCwNp0UnmmXNKwzM+zg6mER+HmB2B7pwi60y83R0XTP/rOe8AcHxmUs48aX9FYmhBByMttf1zMpMcu3nNc+n4ow4O12nGZgQT4rohCXfvijYRppbYtGZd1e0u6IKG73+srYcV7IIHWIZqWN2+Kyq74TtxesD7OsU82m8yu7hOR6ujmXuPWjTQAfR0JIAcAf+0wBg0fBMBGmTLpNZ/95L377WY9+7V0f9pazn/ju9332W5OwfVOe59ubncg/57xHwBQLsrUg51jTHSz/ypAtfHe4ePlXh6O8r9FZ3R4p6XyMOkQ619MIhrPg0s/f8Oa/vmLf3c9Y3rUwSEI4/r6Pf/t67D0s73i7Rz5nKNrpQl+ocD5bEp5XgK7R4phP0/GoEcHg8NU3zIXp+U95FDzgQ2bwgPvuSaTpxjzj5tzH3scbQE2yldiz8XDzcNOIV/3+5Qf1StF7yKN/+y1Ho2wU1cF8r2F1YZOJiX54/Y1hP4sHczwKh0Xkovbymafbymqtk3q6FOtHPfBep93ujPHEKdcfDNJ//+k1AYvprUwIIeQEndCxfqHk8DaQoTdVujgo60KIpKobOJ5m/edf+Opfu//dDYNhfLA4vzGczQ3a06KqqrLTzrLugmpUGLYah8c/43WyvXL96jSbWxEcWRpsrR9cWhzs73Se/qRHL6YInBGB1E0tovTY9/YAUANlKGdezlR2eHNjb3p7HQ50KLZHNywvLm9vjucH+MQVr4nQuM2tvFb5qAqX5jdn03s86k+TXgLDU5vAsV1LfWPWG8A5jKerPGz3B7t9EX/5e9+z3qyPDi10TgdrX/LJ6//kE//oTX7qmQ9bvWkUqgNRbZQuQgYGzGZu7WfXxbaUlhez6nbLu9z2DUIbK6UIW5NZ46pSTY/6uD+f8l4goxil0Z5Vv/nb57790h+UtvPD68SvnfuRrN1sld0mlD6d+Rw8ODUW6A/mWr1W7mejfDyeYtBNPGNr2zfuSxYzBGnaaYbThSzePLgetxa3bjpw+cf+5YXn/wpDTW9lQgghJ3PezyU3jlXVNc6YVqsFo2yeS7Ak60zGxRe+8OV73u9B9/7Vx1aOXXtowqJYAS6I+wsLDfj6rGykGBp87LPfODh0Bzeb0+54TymjYjREPe1Kw4qt1RuujmG4hSpzeCfFz/9UERBwL0KBKGgN5nnaGZaV5oiyOM/X5ueipz35biFQ2rJ25vxnP67TjVSz2eu3llbuVDSnFrP4XW97QeKmanyAN8MU6HL881cvZvna+Og1gS/ruuzsmv/q116vzXqrG89KGcZ35L07HdgYPft594qXxl2mVrqJrj0DBt34Lnfez8oS1bglTaqHC3LaS6UQKKZltxelgVoZiF5QynJdqtxojTC6YXZY2VLVm61YSjHw4b6J2VUj++KnfjcM1rgYf/IjV1UTzNbXBqmDOjrXcvMJIo96st6NCz5tugFcaSQLnnXeQxfTOJiNz77jnS9796djBu/opL6EEEJOavsB50xTN+CB3Dx8kIehyDLIyFrGZawa96kvfD4drDzgkU/dtbebO9kAhRM1UPMobadaiNe8+YqLPvB3rHPKYO+ZV199XVnVc91MzTbueMpc7POvffETnUTaupTcoSl/8URBAz9bsbncujaY/HReHgnrq++y13fcwa6+6VH32fM3H3rR75z/6wkQCp4uLRgz/sIXz4/Zf7Ttd6sDf3+Hjv/vFzzoPrfHC869276kWYntbzziIWI26wG/8+wH7M3GibrWHTkk82Yxwbnnnqpm/36HJZONDizl6/9y1e+gXB2vfpNXR6drP/3bL34qn4GbMYqDL/2tR+7bJV11sCc3+v6IKkezvEg6GQBbV9PNa93sUOK2s6De3D48Gm7ta+9/2lMe8fQn3zdl18X2x3PsYKe88V8++cq2wmJxeDkZxdX6SoRTs7hj11vNjV23IXLvNuyusO7hSFCNqonlaWCYEgyDIN8lhurIDxaihhkIzumtTAgh5AQx7/0JPGyo67hS6bvec8m7/uqS0XQShYsuj3Tlun03Gd1w14c/8vNf/uA557xIqeb5F573kIc8YqGP9aHrZfymw1uvevWfrI6i9vKZ12+osL1Ul3Xkq30LMW/W89Ghpz75fn/ywqeYWut8q9eJvVEsbTsWWQgA0nkGoDkwzLt2oT/zSFkTKRkFYi1Hrw1pDUaKy9r3WtzPWqYp7Nwsjrcs2uzGRZUGwVJu6yCMvGJGgQU+ibwqxikyHoVDBZdi3qC0zkWsQtNYb2diuRPWOeIWKt9w2XDdsWWTs0Z22j2/GVZHxk3vcHpqI3CmhNg8KPudugniKNV1qaQs4yi36HDorY3dCymcPHDTaPG05RrYVnoQBsKBVWhq1Z8LR7Nmux3dXkPkKGKUHkWK6XRyt0oiax0QGnEgZ9jd1mX+A4duGZ1SB2FLI50hiVEij1IpQLv8CSGEnJATWivWTalMmCVQSo22tmQaG2OYyAZL/dHWdWl/7oc/uDoI8O6/fMsFz335Bz/0mY9/8itbW+u9fmc6nQwG/cokcWdxfVS25/ZOCt/pzUs13Fw90Jazfha/9Lefsry4b+3wDa35gcqHYStxSiGKdr61Z2Ae2DjUTdu2QBxM2+EaRIhmYU8IYWbIC9Hql5NZisSxAF4loRmj6orDe3EDQqC5Z08ElTqSiL15YbP5ZLSx2s9iuAaN7UemgsZqL130tV1nYtgVvt3NUGdhbcBkmDZaT7nssNSGgSxQc1bBjXpxuhWBAZPt9eUBtFVhmHh4zhHHgQGkh/ToDXoeuc39vs6yt247v3FXlzmz1eExfIigg0NsYbCs0HAlUJStVkdoV5hqfyeCUVg7OH+73RpQcMA0Ti3nUnkTwaVeJ2EAiKo8Gqe7QO0nhBByUuf9pmlMFMaTmVnctS8M22HcG4/rrDNflYqLoFVv18YMix81Amc/6ncakfhsbuYiI1OIVl3DNC4KBUwToG6HLsYstJPzn3j2bz3zMRe96a1/+sevppEghBBCfjlOaD/xLJ9xzj1D1pbj8RGl1GQy4sxPR9sylM10aKG0K+Nkvwjwta+8Kwya6fDA8kBGbjI8+qN+Wu9fiUOMYbc6qbJqsyk3TLX9mxc8JuA4dOgwDQMhhBBy22p/lmVBILa2hpubkzDAqaftt03d7rZhteC+u7RY+nLXvoWF3YOM7+Ien77iHS9/3sMPX/OdrthaaRXIf7Z99LsJP7LYmdbTa7Ng/M2/edvnPvVXMcft9u0/fd88DQMhhBDyS3NCa/7alNZ4cBmGUVHgone8450Xf0jVrtNd2Fxdk2nXu1Vbl0ErGiwvrW+sHlw9mkTwHKWCDPGE816COLzvWWf93kueboF8jEGKlsBiu73Yz37ywx+0Bws0EoQQQshtqP2Azoui1eqMJ2WcZJ6hFc7HncUk6TjHZkWVtpGPh9mgk6+vBlkSRvKlv33h7732tdaaOJYNUHHUymqFViw6Em9981ve9baLAqfXDt4YRiGLWzQShBBCyG2o/c5X3jPGhXWCc143CCLMD+44y2sZJkY7QEa9tipm3W7LNJWqZ50kNUqFUnzg/e9/0KMfeOPmxmmnLM5yf7t9++Ac02q+23nxhc//3df+rh6Pg4UejQQhhBByG2q/dSVjoqzqOMkOHFzds3vPdKaDKDjjDveYDKftbq8o21G7VUzGzFvfFFEY1sVsaTC3NVxfmd+1WW6LNDBN02jda7e3N9e6rewbX/3KPe5+xzqv0n6CiAaCEEIIuU21H5VWJghD53jdWCGjMGBKAwzdzp4gCI0/1TOGppYy4MxbrQSY8F5wDueVr50wgeBK13Bmrt996UsveNHzX9ruwiuwACylgSCEEEJuS+13qAEGMIA7CGN8IHmjbNMwQO/bd3ul9qRpq2lUHMfFdOo850yEQdjUWukqSxOjc2NVlkRSuvX17/GdvwzH/6Sz0RNCCCG/LPyEH3ZzriElMxZaNUnMw0Bcf/3PXvOa54w2f+L0RlVtxBmXCSCa2Wzd8irsp41vHOzCQn9crB8++r2qgRfwAl46L7WXioaBEEIIua21/5Z5OgeaupECcRwFAZRSg3782tdcaPzh+599+6o5XFeHmZzZIEeiZJ8pjKO2sbx4wYvP2R4eCmIkGcC156VjuUVuUNAwEEIIIb80J7jmb2+9EaC1DoOwquooiq01WpskUYwFynoukmlePuzRT7zhwEEmZDGaHNw4HHh0QuR53cniKh9l7ZDBeBgP5+A9EGKRRoIQQgi5DbXfwN+y4g8AKIoia2XGGgBSyKo+bBxzXrRbc8p6iLDR5sDhQ6fs3VOpuh2nzpiQM+ZVIDygBYeHd4AHPHiAPo0EIYQQ8stxomv+Hgye4fh2QtM0DB7ONlU5m46dC9pprxV36qpiHiEQOHPnU/dVk83FNPa2ZMwaU8dBAA+rHHzIfMKRcXQYOjQMhBBCyG1t3n98S8EfexIHK8scQJqmzrnGGsmlamySRN5CCBR5FSdCcKimNJ4hjLzWuq6YR7fXhxM7mx07mxNc0EAQQgght+H2N6pOotgYJaUsyyJNE+2ktZAMHPAOViEIPXMGAVQ+EZ0umLBahUHY5DXTPmy1AOysIniA0bl9CCGEkNtU+wkhhBDyXwanl4AQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEII+X8VY/ufQ68CIYQQQvN+QgghhFD7CSGEEELtJ4QQQsj/Xpj3nl4FQgghhOb9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEkP9vyVvfueSSS+gVIYQQQv7rufDCC//z9v/c/yOEkP+NXHLJJfQvGA0H+Z8Nx63v0po/IYQQ8v8v1H5CCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYTaTwghhBBqPyGEEEL+a2Le+5vvXHLJJaurq/SiEEIIIf+VLC8vX3jhhTTv/z/bu/P4qMpD8f9PQtg3xbAri7IqIlAFLUsDARG1NSpaqQsUbCigiFUQriCiILLptYpeQnG3Kip1raKAYAFBCIiiiOwXJMgOYUtIMt8/zu83r9woaLW2Au/3X+fMnDknM09e+cxZZgIAJyjtB4ATS1KR+eHDh3tRgGPOiBEj/AX7uY2I4fj5yMjIsN8PACcu7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAjk8JsVgsPpORkZGVleVFAYDjSfXq1dPT0+33A8AJKqnI/PDhw70owDFnxIgR/oL93EbEcPx8ZGRkFJ613w8AJxbtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAP6d7d+1a1eRW/Lz87Ozs/+plfyzy39zowDAT97+vXv33nTTTb/+9a+L3D5lypRu3bp9z5XEYrEpU6Y0adLkey6/ZcuWa665pn///kYLAP7d7U9KSjr99NPz8vKK3N6sWbOLLrroe64kPz8/Pz9/x44d33P5smXLVq1aNRaLGS0A+PGS/qmly5Qp06hRo2/e3rJly5YtW37/NxCdO3f+/hstX778GWec8f3fKwAA/7L9/hBCYuK/4PLAYsWK/fs3CgB8R/sfe+yxkSNHHjx48IsvvrjvvvumT58ev+uTTz658sorn3zyyWg2MzNz7Nix0fTu3bsHDBhwzTXXfPzxx9Et69atu++++2677bbMzMy1a9fGV/L+++8/8MADI0eOfO6550IIK1euHDVq1IIFC0IIa9as6dOnz4033rh58+b48h9//HHXrl3fe+89wwYAP0n709LShg0btn///kaNGm3evPmNN96Ibt+/f//QoUN37tzZs2fPBQsWrFu37uabb/7ggw+ie++4444hQ4akpaV17tz54MGDhw8fvvLKK/v379+lS5dWrVoNGDBg//79IYTc3Nz333+/RYsWw4YNa968eQihYcOGc+fOPffccw8cONC3b99x48bVr1//mmuuiVa7bdu2J554okyZMr179zZsAPCTtL969erx6WrVqsWns7Ozp06dOnPmzPPPP3/y5Ml169bt0aNHdNfKlSurVKlStWrVa665Jjc3d/r06XPmzClTpky5cuU6dOhQsmTJ8ePHly1b9uDBg0lJSXfddVdKSkqLFi2++OKLEMKuXbuaN2+elJT07LPPdu7cuVy5cikpKatWrYrWvG/fvv/+7/+eNGnS+vXr9+zZY+QA4F/f/iOpVq1aqVKlEhMTu3fv/tlnn4UQihcvHt01f/78RYsWDR48ePDgwW3btk1MTMzKysrPzw8hJCYmJicnb9u2LTc39+67705MTExKSgohXHXVVS+//HII4b333rvwwgtDCLNmzWrYsGEIoVWrVhs2bIjWXLdu3YSEhNKlS5cpU+af/W4AACAu6cc8uE6dOtHl9wkJCdEtWVlZHTp0GDRoUHyZJUuWrFq1Kj8/PyEh4cCBAw0aNFiyZEnfvn1fe+21aIGuXbved999hw4dmj9//rhx40IIhc/xlyhRouhPnJQUvZkAAP7d7Q8hnHzyyYVnS5QoER3Aj+zbt69FixadO3ceNWpUyZIlb7nllsqVK1euXHnTpk3xZerVq3f66af//e9/z8vLi44flCpVav369dG9OTk53yy9z/oDwA/2Hcf8ixUrdvjw4SMVd+PGjeeee27hW2rXrv3KK6/s27cvhLB3797Zs2eHEOrXr3/FFVdceeWVQ4cO/datXHXVVSNGjGjatGn8cMKbb74ZTb/99tvxEwoAwE/e/mrVqi1ZsmTz5s3Tp0/ftm1b9I1+2dnZ0fuAadOmpaenhxAOHz4c7Z136dIlLy/v8ssvf/PNN3v37v3LX/5y6dKlb7311rp167Kysr788stotXl5eQUFBfGtdO3a9ZNPPunSpUt89p133nnwwQffeOONWbNmFS9evPDyBQUF3/xiQQDgX9P+7t27X3HFFX369OnYseNnn3328ccft2jRoly5cr/5zW/69Olz4YUXNmvWbMuWLS+++OLixYs//PDDcuXKjR07dubMmb/+9a/PO++8SpUqVa1ade3atb/5zW/atWvXsGHDfv365eTkPPTQQwcPHnzssceirTRs2PCyyy477bTTotlOnTpddtllf/rTn9LT0/v3779hw4YXX3xx7ty5CxcunDRpUnZ29qOPPmrkAOCH+Y7z/ffee+9ll13WvHnzrKys//qv/4oOv3/44YdLliypXLly7dq1o2MDM2bMiD+kT58+nTp1ysnJOeuss6Jd/AkTJnTs2HHbtm1ff/31+PHjS5Ys+eCDDz744IPxhxw6dOjss8+OzyYkJEybNi0zM7Nhw4YVKlSIthjd1apVK5/vB4CfsP2JiYnRF/XXqlWr8I1FTvMXUa9evfj0iBEjhg8ffuqpp5566qkhhPhh/8JmzpzZvn37Its977zzDA8A/Lvb/+MtX7787rvvHjZs2CmnnDJ79uwin9l74YUX3n777e3bt8e/NBAA+En95P8jZ9KkSZ9++ukZZ5xRs2bNjz76qMgR+40bN77yyisDBgzw33oA4DjZ72/WrNmiRYsOHjxYsmTJbwZ+4MCBt9xyyze/wAcA+IkkFP7UfkZGhlcEAI4/0Wfyv32/v/B9AMeQjIwMf8EMB0cajsKzzrIDwIlF+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AYD/bPt37doVTeTn52dnZx8TzzwWi+3Zs+fHrOEYerIA8C9rf35+/qhRo5o0aRLNTpkypVu3bj//p71kyZJWrVo9//zzP2Ylx8qTBYDCkn7se4fExDPPPHP//v3RbLNmzXJzc3/+T7tu3bo/fiXHypMFgH9l+xMSEs4666z4bMuWLVu2bPnzf9onn3zyqaee+iNXcqw8WQD4P/vt/4JVJB6TFwweoz82APyE+/379+8fNWpU3759p0yZkpWV9fDDDxcvXjyEkJGRsWzZsooVK44YMSK6JS4zM3PmzJmDBg0KIaxZs2b8+PGHDx++5557atSo8e6773700UfxJS+77LKzzz77ww8/nDJlSunSpUeMGFGpUqVYLPbkk09Wr149Ozv7pZdeGjduXO3atUMIy5cvHzNmTNmyZUePHn3yySfHV/LII4/s3r27ffv2Bw4cWLhwYYkSJXr37r1mzZq///3vaWlp8asQQghfffXVAw888PXXXw8aNKhp06aFf+ZHHnlkz549KSkpzZs3Hz169LXXXjt69Og777yzXr1648ePX7hwYbdu3bp27RpC+Pjjj5999tkKFSqcd955Xbp0Kfxkd+/efffdd2/ZsmXw4MHNmjXziwXAMbnf//DDD48ePfrBBx8sVqzYG2+88eyzz4YQXnvttfnz50+cOHH+/PlPP/104eXXrVt38803f/DBByGEAwcO9O3bd9y4cfXr17/mmmtCCB988EG7du3S0tIqVao0ZsyYqlWrrlix4pFHHsnIyKhevfpll10WQnjnnXduu+22559/fvHixVlZWXfddVcIITs7+8EHH3z88cdDCN27dy+8xSZNmgwbNuycc85JTU2dOnVqYmJixYoVW7RosXjx4saNG8cXy83N7dmz57Bhw/74xz+mpqZu3bq18EqWL19+7rnntm7deuLEiSNHjpw0adLChQvnzZv3wAMPtG7deuzYsT179ly8eHEI4aGHHho3blzTpk2XLVtW+MmGEO64444hQ4akpaV17tz54MGDfrEAOCbbP3jw4LJly3bu3Hno0KHXX3/9kiVLQghLliypV69eCKFVq1Zffvll4eXr1q3bo0ePaPrZZ5/tHhQWtgAAIABJREFU3LlzuXLlUlJSVq1aFUJo06ZNu3btmjRp8txzzw0YMKBKlSrjxo279tprExMT+/fvv3jx4nnz5nXp0uWXv/xlzZo1x4wZc+edd0ZbfP7557t161a8ePE+ffq8+eabO3fujG8xJSXltNNOW7FiRWJiYlpa2tq1a0MIW7duveiii4oVKxZf7IUXXjjnnHNOOumkNm3aNGrUaPLkyfG7Zs+e3aRJk86dO4cQBg4cWKFChbZt22ZmZl577bWZmZmtW7c+44wzUlNTn3322Z07d3722WcJCQlpaWnVqlUr/GRXrlxZpUqVqlWrXnPNNbm5udOnT/eLBcAx2f4QQqlSpU4//fQQQpUqVaKL+fv379+vX7+vv/56yZIl37zKPX4KYNasWQ0bNozeImzYsCGEcNFFF4UQ3nrrrS+++OL2228PIbz99tt16tQJIZQrV+6CCy6YMWPGt25x3rx5U6dOHTx48FNPPXXhhRfu3bu38BZTU1NnzZoVQihWrFgU3ZkzZ3bs2LHwMvENhRA6deoUbSiEsGXLlmeeeeamm24q/PM3bdq0bNmyX3311bJlywYPHjx48ODSpUsnJyeXLVt2+fLlgwYNysvL++1vf1v4yc6fP3/RokXRwm3btnUlAQA/Z9/3Ov/ExMSCgoIQwimnnPLcc8998cUXTZs2zc/PL7JYQkJCNLF58+b4jSVKlIgmYrHY0KFDBw0aVLFixUOHDm3ZsiUWi0V3VatWLSsr61u3mJWVNXLkyCNdUd+xY8enn376jjvuCCFs27ZtzZo1a9asKfKx+3Xr1rVp0+abG3r55ZeLFStWUFDwzVpnZWXVqVPn/vvvL3zjqFGj/vSnP82fP//1118vXbp0/MlmZWV16NAhOvEPAMf2fv83TZs2bfbs2ffee2/58uWPfsBg/fr10XROTs6BAwei1m7ZsuXmm2+O3hAkJSVt3749WqZixYpHWmGJEiXiJxcKCgqiVRXe7583b97y5cvPPPPM9u3bT58+PZ7kuDJlynzrhnr16rVjx45nnnnm6BsNIezbty+EcOutt/71r39dunTpbbfd9p0LA8Bx0v4nn3yyyBH1b1WnTp0333wzmn777beLFy+en59/1113DR06tEyZMiGENWvWNGzYMDMzM1pm7969v/jFL751VbVr137qqaei6ffff7/I1+hWq1atTp06w4cP79KlS6dOnf7nf/6nfv36RdZw5plnfuuGSpcufc899wwbNuybV+fVrl17zZo1c+fOjWZff/31nTt3Llq0qFu3bs8888ycOXOKLPzKK69Eyd+7d+/s2bP9YgFwrLY/Nzc3OrBfUFCQl5cX7cQvXbp0x44d77333u7duz/++OO8vLzorhDC4cOHo+W7du36zjvvPPjgg2+88casWbOKFy/+zDPPHDp06A9/+EMIYf369Zs3b77uuuumTZsWQojFYl9++eWll176rVu86qqrZsyYMWDAgFdfffWZZ56pWrVqkR+yY8eOhw8fLleuXKdOnT777LPU1NQiC1x33XXvv/9+9E8HFi5ceO2114YQ8vLy8vPze/ToUaFChTFjxsSPK+Tk5IQQKleu/Ktf/er6669/+eWXhwwZkpycXFBQ8Morr4QQ2rdvX7169cJPtkuXLnl5eZdffvmbb77Zu3fvX/7yl36xAPj5ihUyadKkwrPRx+puueWWFStWnH/++aeddtrSpUuffPLJEEKHDh0mTJhQoUKFlStX9u/fP4Tw6KOPZmVlpaamJicnz58/v6CgIPrYXrVq1VatWhWLxerWrdukSZPu3bvfcMMNjRo1WrBgwf79+88777yePXv27NnzpZdeisViCxcurFy5cqdOnVasWNGzZ8/ExMSpU6fGYrHoU4KlS5eeO3du7BveeOONxx9/PJq+4oorYt+mX79+7dq1u/POOwcNGhSLxWbNmlW1atUOHTqsX7++c+fOxYsXf+yxxyZOnBhC+O1vf7t3797oh6lQoUII4Te/+U0sFtu2bVuFChUmTJhw2223vfXWW4WfbCwWe/TRR6NzDRMmTIgB/wlF/oJhODjScCTEr7YLIWRkZKSnp3/n24WsrKxq1aoVFBTs3r37lFNOOdJiBQUFmZmZDRs2jAr6rfLy8hYvXly3bt1v7s0XkZmZWa1atZo1a37zrkOHDuXl5ZUrVy6EsHXr1ipVqnzrGpYvX16iRIkGDRp8/zdG27dvX716dcuWLaMLD3Nzcz///PPk5ORatWp9c+HVq1fn5OQU/oZj4N/pe/4Fw3AYjh/yff7REe9ixYodJfwhhMTExPPOO+/oq0pKSjr//PO/z0aPdDVACKFUqVLx6SOFP4RQ+Gv+vqfk5OTk5OT40ylVqlSLFi2OtHD0tQcA8DPnk+gAoP0AgPYDAMeHotf6eUUA4PhztGv9XJYJHKNcWG44OMpwFJ51zB8ATizaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAPzH23/gwIHc3NyjL5Ofn5+dnf1TPI1du3YVmfhhsrOz48/iR64KAI7n9r/44ov169dfu3bt0RebMmVKt27d/rVPYPv27d27d+/Vq1c0e9ZZZy1evPgHry09Pf2hhx76l6wKAH6eko5+96FDh0IIpUqVOvpirVq12rp163durFmzZt95bOCfVapUqRo1aqxYsSKa/d3vflerVq0fvLbU1NR69er9S1YFAMdk+995551mzZrVqVPn6IvVqVOnfPny37mxli1btmzZ8l/7BMqVK1e3bt14+8ePH/9j1nbjjTfGp3/kqgDg5+k7jvlPmDDh+64o8T922eB/cNMAcFy1//777587d+4jjzzywQcf/O///u/AgQM//fTT66+//vDhw7Nnz77lllvS09M3bdpU+CG7du0aPXr0/fffv2HDhhDCjBkzbrjhhqFDh0aH+jMzM8eOHRstuXv37gEDBlxzzTUff/xx4TXEYrGnnnrqnXfeGTp06LRp00IIr7322pVXXjlq1KhYLBZC2LBhw8CBA2+44YZ58+YV+YEPHTo0atSoL7/8MoQwefLkkYXs3bv3wIED99xzT69evR5//PH4QyZOnHjdddc98cQT0exLL70UbbTwqgDguBIrZNKkSYVnV65cWb58+enTp69bt+7qq6+uWbNm//79y5cvv2DBgiZNmuTl5Q0fPvy6666LFj7llFNWrFiRn5/foUOH9evXx2KxzMzMXr16FRQUXHTRRcOGDVu7du0FF1xwySWXRMunp6dv2bLl+eefr1KlyoEDB+IbffvttytVqnT11VenpKTccMMN8+fPHzNmzIEDB5o1azZhwoRYLNasWbN169a9//77p556avSQyZMnX3bZZbFY7NFHH01ISFi0aFEsFuvVq9eSJUs+/fTTHj16tGzZMhaLDRgw4IknntizZ0+FChVWrVoVi8UeeuihKVOm7N+/v1KlSjNnzpwzZ06NGjXGjRtXZFXAMaHIXzAMB0cajqPt9zdo0CAxMbFBgwZ16tQZPHjwtm3bBg8evHHjxgMHDlStWrVYsWKtWrUqsmc8bty40aNH165dO4Qwfvz4vn37JiQktG/fftWqVXXr1u3Ro0e02MqVK6tUqVK1atVrrrkmNzd3+vTp8TVcdNFFbdq0qVq16syZMx955JHHHnusf//+pUuX7tGjx9NPP52Xl7dy5cpatWq1atVq06ZNBw8eLLz1Pn36VKtWLZru2rVr8+bNq1evPm3atPvuuy+EsGTJknr16lWoUKFRo0arVq3Kz89//PHHb7jhhjJlyrRq1WrVqlXt2rVLTU395qoA4HiS9D2XK168eOXKlatXrx5CaNu27V/+8pecnJxZs2YVvm5/5syZxYsXj1/NN2vWrMmTJ4cQBg4cmJ+fH60kumv+/PmLFi0aPHhwtLYiJ+yLFy/etGnTxMTE8uXLZ2Zm3n333SGEnTt3NmjQICkpadmyZYmJiW+//XYIITc3t3Tp0kUeG38PEZ22OPfcc6OiP/nkk7Vq1Vq6dOmWLVtyc3NXrVpVvHjxpKSkEMKrr75aokSJwg8vMg0AJ1z7/89jkpJ27NgxZsyYli1bvvfee/HbH3vssfbt20fTeXl58U/9JSQkRIlNSEiIbsnKyurQocOgQYO+c1ubN2++//77C99y0kkn9e3b97e//W10wqLI8vFNRFuZOHHi+++/H83WqlVrxIgRtWrVql27diwW27x5c3zJKPxFHl54GgCOGz/kCvn169f369fvz3/+c926dQvfPnTo0MmTJ69evTp6f1C8ePH169dHdxX5jrwSJUoUPlmwb9++I20rLy8vfjnhvn378vLyLrnkkkGDBv3qV7/6zp9z5MiRnTp1atWqVTR76623NmjQ4MYbb4wOM5QqVWrDhg3xdw++xQ8A7T/ivu+0adOaN2/+zUPizZo1u/rqq4cMGRLN1q5d+80334ymZ8yYUXjJ2rVrv/LKK1Hy9+7dO3v27CP9ALVq1XryySej6ddff/2TTz7Jzs7+zu8biN6gPP744yNHjgwhrF27Nj8//6mnnurUqVPhn2Hbtm0fffRRCKGgoGDWrFl+GwA4EXzHMf9SpUpt3Lhx06ZNFSpUyMnJiW7MyclZtmxZTk7OK6+8snfv3iVLlrRo0SIvLy8/P3/UqFH169efPXt2SkpK165dx4wZ06hRo02bNkXH/A8fPhyd+O/SpUteXt7ll19+yy23PPfccxMnTiy80YKCgvi2rrrqqlGjRp188smlSpXasmVL3bp1N23atH379uhcw4IFC1JSUvLy8vLy8qLl45u4++67r7jiirPPPjuEMHfu3Lp16+bk5CxdurRq1aorV67cvHnz/v37L7jggn79+o0fP37q1Kl9+vQp8tzjqwKA48rRP5LRvXv3ihUrLl68+Prrrw8hjBkzJhaLff7552XKlKldu/arr76akJDw17/+9ZFHHgkh3HTTTRs3bqxRo8Zpp502a9asrVu3nn766SGE1q1bHzp0KCsrKzU1NTk5ef78+fEP0YUQok/uxc2ePbty5crNmzdfsWJFLBbbuXNn48aNQwh169bdvn17bm5ugwYNypUrN3Xq1OrVq/fu3Xvr1q2pqamnnHLKBx988OKLLyYkJPz+979fuXJlsWLFOnbs2L1792uvvTb6NGCPHj2SkpL+9Kc/devW7Zxzzjl06NA//vGP6FLB22+/Pdp6r169xo8fH4vF4qvKycnx4RDwoTIMx/E0HAmFL5fLyMhIT08v8s4gOzu7QoUKRd4x7Nixo3z58iVKlNi6dWuVKlWO9MZi//79n3/+ebNmzb71mvnVq1fn5OScddZZR393kpOTk5mZ2bRp03LlyoUQDh48mJOTc9JJJ23bti05Ofn7X5FXUFCwbdu2qlWrZmdnJyUlRdXPysrasWNHkyZNomVuvPHG5s2b9+vXz5tCOOZ88y8YhoNvHY7vOOafkJDwzfCHEE455ZRo4ijhDyGULVv2vPPOO9K98f+ac3QlS5b85S9/GZ8tXbp0lO3KlSv/U888MTGxatWqIYTC/3qgevXq0QcXI/n5+TVr1vRbAsBxzDfh/3/GjRu3d+/e/fv3t2vXzqsBgPYf/5588skOHTp06dKlUqVKXg0AjmNFz/d7RQDg+HO08/0uzQCOUS4uMxwcZTgKzzrmDwAnFu0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HAI5PCbFYLD6TkZHhFQGA4096evq3tx8AOO455g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDAP8ZCQl1engVAMB+PwCg/QCA9gMA2g8A/HwlxGIxrwIA2O8HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwD+s5IKz2RkZHhFAOD4k56e/u3tL3IfwDEkIyPDXzDDwZGGo/CsY/4AcGLRfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwBObAmxWCw+M2LECK8IABxnqlevnp6ebr8fAE5Q2g8AJ5akIvPDhw/3ogDHooyMjMJHNTEcFB4O+/0AcOLSfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwBObAmxWCw+M2LECK8IABxnqlevnp6ebr8fAE5QSUXmhw8f7kUBjkUZGRmF92wwHBQejsKz9vsB4MSi/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AMBP1P7du3fHYrEiN+7atcsLBwDHYfsfeuihunXr5uTkFLn9rLPOWrx48ZEetXXr1mXLlnllAeDYa/8vfvGL3bt3f/P23/3ud7Vq1TrSozIyMvr16+eVBYCfp6Sj3NeiRYtvvX38+PFHedTFF1982mmneWUB4Nhrf2LiD7kSsEWLFkd60wAA/KzbH9m1a9fQoUMrV648cuTIpKSkQ4cOTZgw4aqrrmrQoEFBQcH48eMXLlzYrVu3rl27Hjp0qPAhgZNPPrlfv36zZ8/+29/+dvDgwbvuuuvUU08NIezfv3/kyJGbNm3q06dP48aNH3300VgslpKS0qZNm3fffXfRokU9e/acNWtWhQoVSpQoMWXKlDvvvLNevXoDBw4sW7bs2LFjExISDBsA/GDfvWd/5513Zmdnjxs3bsKECSGEJ554YtiwYXv37g0hPPDAA61btx47dmzPnj0XL168b9++r7766rLLLktLS3vhhRc2bNiQlZV18803P/DAAzVq1BgyZEi0whtvvPGGG2646aabLr744hDC4cOHH3744TZt2oQQGjduvHbt2s8+++zWW2997bXXFi5cePDgwX79+o0ePbpBgwZPPPHEm2++acwA4Kdt/8CBA6dOnXr77bdnZGSEEPr06VOtWrUQQkFBQWZmZuvWrc8444zU1NRnn302hNCrV6+zzz47Kytr06ZNgwcP/uKLL6pWrVqsWLFWrVp9+eWXIYSVK1cePHiwcePGLVq0SEhI2LJlS//+/ffs2bN9+/YQwtKlS7t27dqxY8d27dpVqVLlrrvuGjt27IIFC/74xz8OGDDg6quvzszMNGYA8NO2v27duiGEnj17rl279tChQyGE4sWLhxA2bNiwbNmywYMHDx48uHTp0snJycnJyeeee250qOC2226rVKlS27Zt//KXv+Tk5MyaNSs3NzeE8P7779evXz9ayddff924ceNKlSqlpKRMmzYthDBnzpyUlJQQQsmSJWvUqBFCSE5OTkhIiE4WnHzyyfv37zdmAPBjJH3P5erUqRNC2LFjR82aNaMz7llZWXXq1Ln//vuLLPnqq6+uX7/+1ltvDSEkJSXt2LFjzJgxLVu2fO+990IImzdvji9ZokSJaKJr164vvPBCenr6oUOHSpcuHUKIn9RPSEiIf7lQ4WkA4Kfa749LSEg46aSTCpc7Oowf2bdvXwihoKBg2LBhQ4YMKVeuXAhh/fr1/fr1+/Of/xwdPAghlCpVav369fFHRV8RmJaWNnfu3Hnz5jVo0MCQAMDPov0bN25s1KhR2bJl47fUrl17zZo1c+fOjWZff/31EMLzzz+/e/fuvn37hhBWrVo1bdq05s2bR+cI4scPZsyYEZ072Lhx48qVK0MIycnJbdu27du3b5cuXQwJAPyH279nz54Qwssvv9ynT5/olsOHD+fn51euXPlXv/rV9ddf//LLLw8ZMiQ5OTkvL+/uu+++6667SpYsGUKYP39+Tk7OsmXLcnJyXnnllb179y5ZsuSSSy7Jycnp3bv3nDlzbr/99vg3AXTt2nXfvn3x/f7Dhw8XFBREBxKiiWg6Pz/fmAHAT9X+kiVL/v73v+/UqdPQoUO/+OKLaG9+6tSpWVlZkyZNys3NHTt27M6dO6+66qrPP//8wgsv/Otf/7p69eo5c+b06NGja9euL730Ulpa2rJlyxo2bNixY8d169atXLmyYsWKI0eOfPrppzt16tStW7f4Kf9LL730oosuiqYzMzP/8Y9/vPrqq2vWrBk7dmwsFpswYcKnn3762muvTZ8+/fPPPzdsAPCD/Z+r50aMGDF8+PAiS3z55ZcHDhxo1qzZtz5++/btq1evbtmy5ZG+BHDHjh3ly5dfsGDBzp0709LSohtXrFhRvnz56Or9yJw5c7Kzsy+99FJDAvwwGRkZ6enpXgfDwXcOx3df53/06++ij/YdZYFTTjklhDBx4sQXX3wxfmPjxo2LLDZjxozBgwcbHgD4qSX9G7ZRUFAwf/78vLy8YsWKffMbee+4446DBw/m5eUVvpAQADiG25+YmNi0adPf/e53zz33XOFr/iPLly9fuXLl7NmzDQYAHCftDyG89dZbR7rr9ddfT0hI+GH/MxAA+Gf9n2v9om/sBwCOM0e71s9lmcAxyoXlhoOjDEfhWUfaAeDEov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDAMe6hFgsFp/JyMjwigDA8Sc9PT0+nXSU+wCOIRkZGf6CGQ6ONByFZx3zB4ATi/YDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AcGJLiMVi8ZmMjAyvCAAcf9LT0+PTSUe5D+AYkpGR4S+Y4eBIw1F41jF/ADixaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBw7LY/Ozs7Nzf3p1t/QUHB3r17jTQA/Fzan56e/tBDD/1EK1+0aFHLli2nTp1qpAEgkvQf/wlSU1Pr1av3E638jDPOiMVihhkAfkbtv/HGG3+6lVeqVKl27dqGGQDijv9r/RITXc8IAN9vv//AgQOjR4++9tprR48efeeddzZo0OCpp56aOXPmmWeeOWjQoMTExJUrV7700kvx5evXr7969eoQwg033DB9+vQtW7ZUrly5d+/ef/vb3z7//PObb765QoUKH3744ZQpU0qXLj1ixIhKlSqFEF566aVixYpdccUVIYSvvvrqgQce+PrrrwcNGtS0adM33nhj2bJlp59++rnnnhtt6IorrkhOTp48efIZZ5yxevXqWCyWkpLSpk2bd999d9GiRT179qxevfqMGTOefvrpWrXbeoQIAAAHaElEQVRq3XXXXSVKlIh+thdffPHll18eP368wwAA2O8/ookTJ44cOXLSpEkLFy6cN2/eU089tXPnzieeeOKDDz646667Qgiffvpp9erV09LSUlJSRo4cWb58+cOHD//tb3877bTTLr744hEjRvziF78IITRs2DA7O7tChQorVqx45JFHMjIyqlevftlll4UQPvjggwEDBqxduzaEkJub27Nnz2HDhv3xj39MTU3dunVr69atH3zwwQoVKjRo0GDz5s0ffvhh48aNK1euvHr16g4dOhw+fPjhhx9u06ZNCKFx48Zr166tXr36kiVLXnjhhaeeeiozM3PkyJHRE5k7d+6nn366adOmESNGGHIAtP+IBg4cWKFChbZt22ZmZl5//fX33nvvH/7wh2LFit12220PP/zwwYMHK1as+Pvf/75JkyZvv/32eeedd/HFF99www2rVq3Kz8+vUaPGBRdcEEX9s88+6969ewhh3Lhx1157bWJiYv/+/RcvXjxv3rx27dqlpqZGm3vhhRfOOeeck046qU2bNo0aNZo8eXKlSpUuueSSFStWhBCuvPLKaG0hhNq1a1euXLl///579uzZvn17CGHp0qVdu3YNIYwfP75v374JCQnt27dftWpVtHyNGjVGjhw5fPjwpUuXGnIAtP9oihcv3rRp07Jly65Zs2bv3r3lypULIaSkpBw8ePCjjz7q1KlTYmLi1q1bH3roofvuuy+EcPrpp1eqVGnx4sUhhGLFik2fPj2E8MUXXzRu3DiE8Pbbb9epUyeEUK5cuQsuuGDGjBnRJqJtxe8NIXTq1Cm6NzU1ddasWSGEhISElStXbty4MSsr69RTTw0hVKpUKSUlZdq0aSGEOXPmpKSkhBBmzZrVsGHD6I3LM888E63t9NNPDyEkJydnZ2cbcgC0/3tZt25d/MNyxYoVS05OzsrKimbvu+++tm3btm3bNprt2LHjrFmztm7dWr9+/XfffTfKdgjh0KFDW7Zsia+kWrVq0Rqie4tsIn5vx44d586de/jw4QULFnTq1Ondd9+dOXNm/FBB165do8/uHzp0qHTp0nl5eVu3bo3uSkhISEr6P1czJCUl5efnG3IAtP97KVOmzK5duwoKCqLZihUrli9fPoSwcePGSZMmjRo1Kr5kamrqzJkz33jjjbvvvnv//v1///vf69atG0IoUaJEUlJSdIi+8BoKb+Kb99asWbNmzZoLFiyIxWKdO3eePn36hg0b4ocH0tLS5s6dO2/evAYNGkR1L168+Pr166N7d+3aVeRZ+Kw/AHzf9jdq1CgWi3388cfRbHZ2dosWLUII99xzz6WXXhpNR+fXU1NTP/zww/Xr19eoUaNDhw5Dhgzp2LFjCCExMbFhw4aZmZnRGvbu3RtdCRh35plnfuu9HTt2HD16dMuWLaMTAfHjBCGE5OTktm3b9u3bt0uXLtEttWvXfvPNN6Pp6KwBAPBPtL+goCAnJyeEUKVKlU6dOkUn1zdt2tSoUaPq1auvXr36mWeeuffee6MlFy5cGEKoXLly/fr1Tz755BBCp06dQghVq1aN1nbddddFa4jFYl9++eWll15aeFvXXXfd+++/H+2sL1y48Nprr423f8GCBSkpKU2aNClVqlR06UBc165d9+3bF+33R7Njxox57bXXJk6cuHPnzhBCXl5edLiioKAgLy/PkANwgjva5/sfffTRXbt23XvvvZMnTy5fvvwDDzzQuXPnpKSkTz75ZOLEiSGE++67r3z58vfff38IYf369fGd744dO15++eUhhAsvvDB+sX0IoX///tOmTevVq1cI4Y477oiuHAz//yn/888/v3v37mlpaW3btj3llFPiFxC0b98+LS0tOnl/0UUXtW/fvvAPeemll37yySfx2VtvvfXFF19MS0tr3br1zJkz//GPf3z44Yf79u1r06bNY489lpWV9eqrr6alpRl4AE5YCYVPgWdkZKSnpx9l6T179nz++efRlf9HWWzbtm2VK1eOprdu3VqlSpX4XXl5eYsXL65bt278YMCNN97YvHnzfv36RbPLly8vUaJEfD++yAqLrC2EMGfOnOzs7MKHEPbv3//55583a9Ys/gkC4ETwnX/BMByG47v3+7+pYsWKF1xwwXcuFg9/CKFIqpOSks4///zCt+Tn59esWTM+26RJk6OssMjaQggzZswYPHhw4VvKli173nnnGWkA+Fb/yf/lM27cuN69e+/fv79du3Y/4OF33HHHwYMH8/Lyjn4QAgD4ubT/ySeffPHFF/v16xd9sf8/a/ny5StXrpw9e7ZRBIBjo/2ffvppbm5uqVKlftjDX3/99YSEBP+mDwD+KUWv9fOKAMDx52jX+rksEzhGubDccHCU4Sg864A5AJxYtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QeAE1tCLBaLz2RkZHhFAOD4k56eHp/+f4Ao2UcHbqEwAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">44</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="ls3">2.</span>3 Ko<span class="_ _0"></span>szty prac rozwojowych w<span class="_ _0"></span> trakcie re<span class="_ _0"></span>alizacji </div></div><div class="c x45 y589 w6e h54"><div class="t m0 x52 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x7e y589 wd h54"><div class="t m0 x12 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x7f y589 wd h54"><div class="t m0 x12 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x45 y3d6 w6f h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Koszty prac rozwojo<span class="_ _1"></span>wych w trakcie realizacji </div></div><div class="c x7e y3d6 w1a h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">3 945 </div></div><div class="c x7f y3d6 w1f h54"><div class="t m0 xc h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">3 050 </div></div><div class="c x45 y58a w6f h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość <span class="_ _1"></span><span class="ff3">prac rozwojowych w t<span class="_ _1"></span>rakcie realizacji z lat </span></div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">u</span><span class="fc4 sc0">b</span><span class="fc4 sc0">ieg</span><span class="fc4 sc0">ł</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x7e y58a w1a h19"><div class="t m0 x7b h1d yca ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">603</span> </div></div><div class="c x7f y58a w1f h19"><div class="t m0 x7b h1d yca ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">603</span> </div></div><div class="c x45 y9a w6e h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość p<span class="_ _1"></span>rac rozwojowych w trakcie realizacji<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x14 h1a y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">n</span><span class="fc4 sc0">aliczo</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e w </span><span class="fc4 sc0">o</span><span class="fc4 sc0">k</span><span class="fc4 sc0">r</span><span class="fc4 sc0">esie</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x7e y9a wd h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">371</span> </div></div><div class="c x7f y9a wd h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x45 y15f w6e h19"><div class="t m0 x14 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Reklasyfikacja odp<span class="_ _1"></span>isu aktualizacyjnego <span class="ff2">wartość</span> <span class="_ _1"></span>prac rozwojowych w </div><div class="t m0 x14 h1a y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">tr</span><span class="fc4 sc0">ak</span><span class="fc4 sc0">cie re</span><span class="fc4 sc0">alizacji</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x7e y15f wd h19"><div class="t m0 x1a h1d y92 ff3 fsc fc0 sc0 ls3 ws0">603<span class="ls0"> </span></div></div><div class="c x7f y15f wd h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x45 y58b w6e h54"><div class="t m0 x80 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x7e y58b wd h54"><div class="t m0 x1 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">3 574 </div></div><div class="c x7f y58b wd h54"><div class="t m0 x1 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">2 447 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y58c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y58d ff2 fs3 fc0 sc0 ls0 ws0">Koszty <span class="_ _15"> </span>kapitalizo<span class="_ _1"></span>wane <span class="_ _15"> </span>są <span class="_ _15"> </span>w <span class="_ _15"> </span>zakresie <span class="_ _15"> </span>związa<span class="_ _1"></span>nym <span class="_ _15"> </span>bezp<span class="_ _1"></span>ośrednio <span class="_ _15"> </span>z <span class="_ _15"> </span>dopro<span class="_ _1"></span>wadzeniem <span class="_ _15"> </span>aktywa <span class="_ _15"> </span>do<span class="_ _4"></span><span class="ff3"> </span>pełnej <span class="_ _15"> </span>uży<span class="_ _1"></span>teczności </div><div class="t m0 x29 h7 y331 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">obejmują <span class="_ _14"> </span>w</span> <span class="ff2">szczególno<span class="_ _1"></span>ści <span class="_ _2e"> </span>koszty <span class="_ _14"> </span>wynagrodzeń <span class="_ _2e"> </span>p<span class="_ _1"></span>racowników <span class="_ _13"> </span></span>oraz <span class="ff2">podwykonawców <span class="_ _14"> </span>zaangażowanych <span class="_ _14"> </span>w <span class="_ _2e"> </span>prace </span></div><div class="t m0 x29 h7 y58e ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">poszczególnych<span class="_ _1"></span> <span class="_ _a"></span>etapach <span class="_ _11"></span>realizacji <span class="_ _a"></span>pr<span class="_ _1"></span>ojektu, <span class="_ _11"></span>jak <span class="_ _a"></span>r<span class="_ _1"></span>ównież <span class="_ _a"></span>wszystkie <span class="_ _11"></span>uzasadn<span class="_ _1"></span>ione <span class="_ _a"></span>k<span class="_ _1"></span>oszty <span class="_ _11"></span>nieosobowe <span class="_ _11"></span>z <span class="_ _11"></span>tym <span class="_ _a"></span>związa<span class="_ _1"></span>ne, </span></span></div><div class="t m0 x29 h7 y58f ff2 fs3 fc0 sc0 ls0 ws0">które można b<span class="_ _1"></span>ezpośrednio przypor<span class="_ _1"></span>ządkować do przystosowan<span class="_ _1"></span>ia składnik<span class="_ _1"></span>a aktywów do użytkowan<span class="_ _1"></span>ia.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y590 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _16"> </span>dzień <span class="_ _26"> </span>bilansowy<span class="ff3"> <span class="_ _26"> </span>31 <span class="_ _16"> </span>grudn<span class="_ _1"></span>ia <span class="_ _16"> </span>202<span class="_ _1"></span>3 <span class="_ _16"> </span>r., <span class="_ _16"> </span></span>k<span class="_ _1"></span>oszty <span class="_ _16"> </span>prac <span class="_ _26"> </span>rozwojowych <span class="_ _16"> </span>w <span class="_ _26"> </span>trakcie <span class="_ _26"> </span>realizacji <span class="_ _16"> </span>zostały <span class="_ _26"> </span>objęte <span class="_ _16"> </span>odp<span class="_ _1"></span>isem </div><div class="t m0 x29 h7 y591 ff2 fs3 fc0 sc0 ls0 ws0">aktualizujący<span class="_ _1"></span>m <span class="_ _e"> </span>w <span class="_ _8"> </span>kwocie  <span class="ff3">37<span class="_ _0"></span>1 <span class="ff2">tys. <span class="_ _8"> </span>PLN <span class="_ _e"> </span>w <span class="_ _8"> </span>wyniku <span class="_ _8"> </span>przeprowadzo<span class="_ _1"></span>nego <span class="_ _8"> </span>testu <span class="_ _e"> </span>na <span class="_ _8"> </span>utratę <span class="_ _8"> </span>wartości. <span class="_ _e"> </span>Szczeg<span class="_ _1"></span>óły <span class="_ _8"> </span>dotyczące </span></span></div><div class="t m0 x29 h38 y479 ff2 fs3 fc0 sc0 ls0 ws0">przeprowadzo<span class="_ _1"></span>nego testu zostały przed<span class="_ _1"></span>stawione w nocie n<span class="_ _1"></span>r 31 do niniejszego sprawo<span class="_ _1"></span>zdania finansowego<span class="_ _1"></span>.<span class="_ _4"></span><span class="ff4 fs0 fcb"> </span></div><div class="t m0 x29 h7 y592 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y4be ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="ls3">2.</span>4 <span class="ff5">Ko<span class="_ _0"></span>szty zakończonych pr<span class="_ _0"></span>ac rozw<span class="_ _0"></span>ojowych<span class="ff4"> </span></span></div></div><div class="c x45 y593 w6e h27"><div class="t m0 x52 h1a y576 ff4 fsc fc0 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x7e y593 wd h27"><div class="t m0 x12 h1a y576 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x7f y593 wd h27"><div class="t m0 x12 h1a y576 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x45 y594 w6f h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszty zakończonych prac rozwojo<span class="_ _1"></span>wych<span class="ff3"> </span></div></div><div class="c x7e y594 wd h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">38 129<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x7f y594 wd h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">26 <span class="ls0">680<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></div></div><div class="c x45 y595 w6f h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość <span class="_ _1"></span>zakończonych prac rozwojowy<span class="_ _1"></span>ch<span class="ff3"> w roku </span></div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">b</span><span class="fc4 sc0">ieżąc</span><span class="fc4 sc0">y</span><span class="fc4 sc0">m</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x7e y595 wd h19"><div class="t m0 x33 h1d yca ff3 fsc fc0 sc0 ls0 ws0">-8 641 </div></div><div class="c x7f y595 wd h19"><div class="t m0 x33 h1d yca ff3 fsc fc0 sc0 ls0 ws0">-4 212 </div></div><div class="c x45 y596 w6e h25"><div class="t m0 x14 h20 ye8 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość zakoń<span class="_ _1"></span>czonych prac rozwojowych z lat </div><div class="t m0 x14 h1d ye9 ff3 fsc fc0 sc0 ls0 ws0">poprzednich </div></div><div class="c x7e y596 wd h25"><div class="t m0 x33 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-4 212 </div></div><div class="c x7f y596 wd h25"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x45 y597 w6e h1b"><div class="t m0 x14 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">Skumulowane umorzenie<span class="ff4"> </span></div></div><div class="c x7e y597 wd h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">9 134</span> </div></div><div class="c x7f y597 wd h1b"><div class="t m0 x33 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-5 384 </div></div><div class="c x45 y598 w6e h19"><div class="t m0 x14 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Reklasyfikacja <span class="ff2">odp<span class="_ _1"></span>isu aktualizującego wartość zakończo<span class="_ _1"></span>nych </span>prac </div><div class="t m0 x14 h1a y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">zwo</span><span class="fc4 sc0">jo</span><span class="fc4 sc0">wy</span><span class="fc4 sc0">ch</span><span class="fc4 sc0"> </span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x7e y598 wd h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">603</span> </div></div><div class="c x7f y598 wd h19"><div class="t m0 x1b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x45 y28d w6e h1b"><div class="t m0 x80 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x7e y28d wd h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">15 538 </div></div><div class="c x7f y28d wd h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">17 083 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y599 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y59a ff3 fs3 fc0 sc0 ls0 ws0">Koszty <span class="ff2">zakończonych prac rozwojowych </span>to pozycja <span class="_ _0"></span>bilansowa <span class="ff2">powstał</span>a w wyniku <span class="ff2">przyjęcia <span class="_ _0"></span>do użytkowania jako wartość </span></div><div class="t m0 x29 h7 y59b ff2 fs3 fc0 sc0 ls0 ws0">niematerialną <span class="_ _28"> </span>i <span class="_ _29"> </span>prawn<span class="_ _1"></span>ą<span class="ff3">, <span class="_ _28"> </span></span>technologii <span class="_ _29"> </span>(platfo<span class="_ _1"></span>rma <span class="_ _29"> </span>DataWalk) <span class="_ _28"> </span>powstałej <span class="_ _29"> </span>w <span class="_ _28"> </span>toku <span class="_ _29"> </span>r<span class="_ _1"></span>ealizowanych <span class="_ _29"> </span>przez <span class="_ _28"> </span>Spółkę <span class="_ _29"> </span>pr<span class="_ _1"></span>ac </div><div class="t m0 x29 h7 y59c ff2 fs3 fc0 sc0 ls0 ws0">rozwojowy<span class="_ _1"></span>ch, które opisane zostały w n<span class="_ _1"></span>ocie <span class="_ _1"></span><span class="ff3">nr 2.3<span class="_ _1"></span> Koszty prac rozwojo<span class="_ _1"></span>wych w trakcie realizacji<span class="_ _1"></span> </span>powyże<span class="_ _1"></span>j<span class="ff3">.  </span></div><div class="t m0 x29 h7 y59d ff2 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _10"> </span>momentu <span class="_ _10"> </span>rozpocz<span class="_ _1"></span>ęcia <span class="_ _10"> </span>prowadzenia <span class="_ _10"> </span>prac <span class="_ _10"> </span>rozwojowych <span class="_ _10"> </span>do <span class="_ _10"> </span>chwili <span class="_ _10"> </span>ich <span class="_ _10"> </span>zakończ<span class="_ _1"></span>enia <span class="_ _10"> </span>i <span class="_ _11"></span>p<span class="_ _1"></span>rzyjęcia <span class="_ _10"> </span>do<span class="_ _4"></span><span class="ff3"> </span>użytk<span class="_ _1"></span>owania <span class="_ _10"> </span>jako </div><div class="t m0 x29 h7 y38d ff2 fs3 fc0 sc0 ls0 ws0">wartość <span class="_ _4"></span>niemater<span class="_ _1"></span>ialną <span class="_ _4"></span>i <span class="_ _4"></span>prawną<span class="ff3"> <span class="_ _a"></span>wybran<span class="_ _1"></span>e <span class="_ _4"></span>koszty <span class="_ _4"></span>rozwo<span class="_ _1"></span>ju <span class="_ _4"></span>platformy<span class="_ _1"></span> <span class="_ _4"></span>DataWalk <span class="_ _4"></span></span>są <span class="_ _a"></span>kapitalizowane <span class="_ _4"></span>w <span class="_ _4"></span>b<span class="_ _1"></span>ilansie <span class="_ _4"></span>jako <span class="_ _4"></span>aktywa </div><div class="t m0 x29 h7 y59e ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">postaci „k<span class="_ _1"></span></span>oszt<span class="ff2 ls3">ów</span> prac rozwojowych<span class="_ _1"></span> w trakcie realizacji<span class="_ _1"></span><span class="ff2 ls13">”.</span>  </div><div class="t m0 x29 h7 y59f ff2 fs3 fc0 sc0 ls0 ws0">Koszty zakoń<span class="_ _1"></span>czonych prac rozwojowy<span class="_ _1"></span>ch <span class="_ _1"></span>podlegają<span class="ff3"> <span class="_ _1"></span>amortyzacji </span>zgodn<span class="_ _1"></span>ie z przyjętą<span class="_ _1"></span><span class="ff3"> </span>polityką rachunko<span class="_ _1"></span>wości.<span class="ff3"> </span></div><div class="t m0 x29 h7 y3d1 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień <span class="_ _4"></span>bilansowy<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>31<span class="_ _1"></span> <span class="_ _1"></span>grudnia <span class="_ _4"></span>2023<span class="_ _1"></span> <span class="_ _4"></span><span class="lsa">r.</span></span>, <span class="_ _1"></span>koszty <span class="_ _4"></span>zakończonych<span class="_ _1"></span> <span class="_ _4"></span>prac <span class="_ _1"></span>rozwo<span class="_ _1"></span>jowych <span class="_ _4"></span>zostały <span class="_ _1"></span>o<span class="_ _1"></span>bjęte <span class="_ _4"></span>odpisem <span class="_ _4"></span>aktualizującym </div><div class="t m0 x29 h7 y5a0 ff3 fs3 fc0 sc0 ls0 ws0">w kwocie 13 457 tys. <span class="ff2">PLN w wyniku przeprowadzonego testu na <span class="_ _0"></span>utratę war<span class="_ _1"></span>tości. Szczegóły dotyczące przeprowadzonego </span></div><div class="t m0 x29 h38 y5a1 ff2 fs3 fc0 sc0 ls0 ws0">testu zostały prze<span class="_ _1"></span>dstawione w nocie n<span class="_ _1"></span>r 31 do niniejszego sprawozd<span class="_ _1"></span>ania finansoweg<span class="_ _1"></span>o.<span class="_ _1"></span><span class="ff4 fs0 fcb"> </span></div><div class="t m0 x29 h7 y1a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y5a2 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x28 y5a3 w6c h68" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">45</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 3 <span class="ff5">Wartość f<span class="_ _0"></span>irmy<span class="ff4"> </span></span></div></div><div class="c x45 y589 w6e h54"><div class="t m0 x52 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x7e y589 wd h54"><div class="t m0 x12 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x7f y589 wd h54"><div class="t m0 x12 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x45 y3d6 w6e h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Wartość firmy<span class="ff3"> </span></div></div><div class="c x7e y3d6 wd h54"><div class="t m0 x1a h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">390<span class="ls0"> </span></div></div><div class="c x7f y3d6 wd h54"><div class="t m0 x1a h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">390<span class="ls0"> </span></div></div><div class="c x45 y97 w6e h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące <span class="_ _1"></span>wartość firmy<span class="ff3"> </span></div></div><div class="c x7e y97 wd h54"><div class="t m0 x7b h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">390</span> </div></div><div class="c x7f y97 wd h54"><div class="t m0 x7b h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">390</span> </div></div><div class="c x45 y5a4 w6e h54"><div class="t m0 x80 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x7e y5a4 wd h54"><div class="t m0 x1b h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x7f y5a4 wd h54"><div class="t m0 x1b h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y5a5 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _a"></span>dzień<span class="_ _1"></span> <span class="_ _a"></span>bilan<span class="_ _1"></span>sowy<span class="ff3"> <span class="_ _11"></span>31 <span class="_ _11"></span>grudnia <span class="_ _11"></span><span class="ls3">202</span>3 <span class="_ _a"></span><span class="lsa">r.</span></span>,<span class="_ _1"></span> <span class="_ _a"></span>pozycja <span class="_ _11"></span>postaci <span class="_ _11"></span>wartości <span class="_ _11"></span>firmy <span class="_ _11"></span>by<span class="_ _1"></span>ła<span class="ff3"> <span class="_ _a"></span></span>o<span class="_ _1"></span>bjęta <span class="_ _a"></span>o<span class="_ _1"></span>dpisem <span class="_ _a"></span>aktualizujący<span class="_ _1"></span>m <span class="_ _a"></span>w <span class="_ _11"></span>kwocie </div><div class="t m0 x29 h7 y5a7 ff3 fs3 fc0 sc0 ls3 ws0">390<span class="ls0"> tys. PLN <span class="_ _10"></span>w <span class="ff2">wyniku <span class="_ _11"></span>przeprowad<span class="_ _1"></span>zonego <span class="_ _10"> </span>testu <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _11"></span>utratę <span class="_ _11"></span>war<span class="_ _1"></span>tości<span class="_ _1"></span></span> <span class="_ _11"></span><span class="ff2">n<span class="_ _1"></span>a <span class="_ _11"></span>dzień<span class="_ _1"></span> <span class="_ _11"></span>bilansowy <span class="_ _11"></span>31<span class="_ _1"></span> <span class="_ _11"></span>grudnia <span class="_ _10"> </span>2022 <span class="_ _11"></span>r.<span class="_ _1"></span>. <span class="_ _10"> </span>Szczegóły </span></span></div><div class="t m0 x29 h7 y5a8 ff2 fs3 fc0 sc0 ls0 ws0">dotyczące <span class="_ _15"> </span><span class="ff3">aktu<span class="_ _1"></span>alnego <span class="_ _15"> </span></span>przeprowadzonego<span class="_ _1"></span> <span class="_ _2a"> </span>testu <span class="_ _15"> </span>zostały <span class="_ _15"> </span>przedstawione <span class="_ _15"> </span>w <span class="_ _2a"> </span>n<span class="_ _1"></span>ocie <span class="_ _2a"> </span>n<span class="_ _1"></span>r <span class="_ _2a"> </span>31 <span class="_ _15"> </span>do <span class="_ _15"> </span>niniejszego <span class="_ _15"> </span>sprawozd<span class="_ _1"></span>ania </div><div class="t m0 x29 h38 y5a9 ff3 fs3 fc0 sc0 ls0 ws0">finansowego<span class="_ _1"></span>.<span class="ff4 fs0 fcb"> </span></div><div class="t m0 x29 h18 y5aa ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y411 ff5 fsb fc1 sc0 ls0 ws0">Nota 4.1 Inwestycj<span class="_ _0"></span>e w jednostkach za<span class="_ _0"></span>leżnych<span class="ff4"> </span>(długotermino<span class="_ _0"></span>we)<span class="ff4"> </span></div><div class="t m0 x29 h2b y5ab ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h11 y49f ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>MSR <span class="_ _1"></span>36 <span class="_ _1"></span>jednostka <span class="_ _1"></span>gospo<span class="_ _1"></span>darcza <span class="_ _1"></span>jest <span class="_ _1"></span>zobowiązana <span class="_ _1"></span>do <span class="_ _1"></span>oceny <span class="_ _1"></span>na <span class="_ _1"></span>każdy <span class="_ _1"></span>dzień <span class="_ _1"></span>bilansowy<span class="_ _1"></span> <span class="_ _1"></span>czy <span class="_ _1"></span>nastąpiły <span class="_ _1"></span>przesłanki </div><div class="t m0 x29 h11 y5ac ff2 fs3 fc0 sc0 ls0 ws0">wskazujące, <span class="_ _4"></span>że <span class="_ _1"></span>mogła <span class="_ _1"></span>nastąpić <span class="_ _4"></span>utrata <span class="_ _4"></span>wartości <span class="_ _1"></span>któregokolwiek <span class="_ _4"></span>ze <span class="_ _1"></span>składnikó<span class="_ _1"></span>w <span class="_ _1"></span>aktywów. <span class="_ _1"></span>W <span class="_ _1"></span>raz<span class="_ _1"></span>ie <span class="_ _1"></span>stwierdze<span class="_ _1"></span>nia <span class="_ _1"></span>zaistnien<span class="_ _1"></span>ia </div><div class="t m0 x29 h7 y5ad ff2 fs3 fc0 sc0 ls0 ws0">przesłanek,  które<span class="ff3"> </span>mogły <span class="_ _8"> </span>spowodować <span class="_ _8"> </span>utratę <span class="_ _8"> </span>wartości <span class="_ _8"> </span>tych <span class="_ _8"> </span>aktywów,  k<span class="_ _0"></span>onieczne  jest <span class="_ _e"> </span>przeprowad<span class="_ _1"></span>zenie <span class="_ _8"> </span>testu <span class="_ _8"> </span>na <span class="_ _8"> </span>utratę </div><div class="t m0 x29 h7 y5ae ff2 fs3 fc0 sc0 ls0 ws0">wartości w celu o<span class="_ _1"></span>szacowania ich<span class="_ _1"></span> wartości odzy<span class="_ _1"></span>skiwalnej.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y5af ff2 fs3 fc0 sc0 ls0 ws0">Ocena <span class="_ _10"> </span>przesłanek <span class="_ _10"> </span>wskazu<span class="_ _1"></span>jących <span class="_ _10"> </span>ma <span class="_ _10"> </span>utratę <span class="_ _10"> </span>wartości, <span class="_ _10"> </span>jak <span class="_ _10"> </span>również <span class="_ _10"> </span>przep<span class="_ _1"></span>rowadzenie <span class="_ _10"> </span>testów <span class="_ _10"> </span>wymaga <span class="_ _10"> </span>do<span class="_ _1"></span>konania <span class="_ _10"> </span>szeroko </div><div class="t m0 x29 h11 y5b0 ff2 fs3 fc0 sc0 ls0 ws0">zakrojonych<span class="_ _1"></span> <span class="_ _28"> </span>szacu<span class="_ _1"></span>nków <span class="_ _28"> </span>o<span class="_ _1"></span>raz <span class="_ _28"> </span>pro<span class="_ _1"></span>fesjonalnego <span class="_ _2e"> </span>osądu, <span class="_ _28"> </span>w <span class="_ _2e"> </span>szczególności <span class="_ _2e"> </span>związanych <span class="_ _2e"> </span>z <span class="_ _28"> </span>o<span class="_ _1"></span>szacowaniem <span class="_ _2e"> </span>przyszłych </div><div class="t m0 x29 h7 y5b1 ff2 fs3 fc0 sc0 ls0 ws0">przepływó<span class="_ _1"></span>w z działalności operacy<span class="_ _1"></span>jnej, czy <span class="_ _1"></span>też wartości stop<span class="_ _1"></span>y dyskonta.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x41 h7 y239 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y5b2 w70 h1b"><div class="t m0 x28 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Aktywa finansowe (długo<span class="_ _1"></span>terminowe)<span class="ff4"> </span></div></div><div class="c x81 y5b2 w71 h1b"><div class="t m0 x4a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x66 y5b2 w72 h1b"><div class="t m0 x4a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y5b3 w70 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls1b ws0">W <span class="ff2 ls0">jednostkach powiązanych, w tym:<span class="_ _1"></span><span class="ff3"> </span></span></div></div><div class="c x81 y5b3 w71 h1b"><div class="t m0 x7c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">57 188<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x66 y5b3 w72 h1b"><div class="t m0 x7c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">40 339<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y5b4 w70 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">a) udziały i akcje<span class="ff8"> </span></div></div><div class="c x81 y5b4 w71 h1b"><div class="t m0 x7c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">57 188<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x66 y5b4 w72 h1b"><div class="t m0 x7c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">40 339<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y5b5 w70 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość udziałó<span class="_ _1"></span>w i akcji w jednostkach </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wiązan</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x81 y5b5 w71 h19"><div class="t m0 x1d h1d yca ff3 fsc fc0 sc0 ls0 ws0">-57 188 <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x66 y5b5 w72 h19"><div class="t m0 x56 h1d yca ff3 fsc fc0 sc0 ls0 ws0">-40 339 <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y5b6 w70 h1b"><div class="t m0 x14 h28 y9e ff2 fsc fc0 sc0 ls0 ws0">W pozostałych jednostkach<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x81 y5b6 w71 h1b"><div class="t m0 x82 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y5b6 w72 h1b"><div class="t m0 x82 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y338 w70 h1b"><div class="t m0 x67 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x81 y338 w71 h1b"><div class="t m0 x82 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x66 y338 w72 h1b"><div class="t m0 x82 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y5b7 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y5b8 ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _11"></span>ud<span class="_ _1"></span>ziałów <span class="_ _11"></span>i <span class="_ _10"> </span>akcji <span class="_ _11"></span>stano<span class="_ _1"></span>wią <span class="_ _11"></span>akcje <span class="_ _10"> </span>w <span class="_ _11"></span>spó<span class="_ _1"></span>łce <span class="_ _11"></span>DataWalk <span class="_ _10"> </span>Inc. <span class="_ _11"></span>z <span class="_ _11"></span>siedzib<span class="_ _1"></span>ą <span class="_ _11"></span>w <span class="_ _10"> </span>USA. <span class="_ _11"></span>Spółka <span class="_ _10"> </span>DataWalk <span class="_ _11"></span>jest <span class="_ _10"> </span>jednostką </div><div class="t m0 x29 h11 y5b9 ff2 fs3 fc0 sc0 ls0 ws0">zależną objętą skonsolidowanym sprawozdaniem finansowym. W dniu <span class="_ _0"></span>27 lipca <span class="_ _0"></span>2016 r. DataWalk <span class="_ _0"></span>S.A. objął w spółce <span class="_ _0"></span>100 </div><div class="t m0 x29 h11 y5ba ff2 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _4"></span>za <span class="_ _4"></span>cenę <span class="_ _1"></span>w <span class="_ _4"></span>łącznej <span class="_ _4"></span>wysokości <span class="_ _4"></span>5 <span class="_ _1"></span>00<span class="_ _1"></span>0,00 <span class="_ _4"></span>USD <span class="_ _4"></span>stając <span class="_ _1"></span>się <span class="_ _4"></span>jej <span class="_ _4"></span>jedynym <span class="_ _4"></span>akcjonariuszem. <span class="_ _4"></span>Ponadto, <span class="_ _4"></span>od <span class="_ _1"></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>20<span class="_ _1"></span>16 <span class="_ _1"></span>do <span class="_ _4"></span>dnia </div><div class="t m0 x29 h7 y2fa ff3 fs3 fc0 sc0 ls0 ws0">bilansowego <span class="_ _11"></span>31 <span class="_ _a"></span>g<span class="_ _1"></span>rudnia <span class="_ _a"></span>2<span class="_ _1"></span>023 <span class="_ _11"></span><span class="ff2">r. <span class="_ _a"></span>Spó<span class="_ _1"></span>łka <span class="_ _a"></span>wn<span class="_ _1"></span>iosła <span class="_ _a"></span>d<span class="_ _1"></span>opłaty <span class="_ _a"></span>do <span class="_ _11"></span>kapitału <span class="_ _11"></span>DataWalk <span class="_ _a"></span>I<span class="_ _1"></span>nc. <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _a"></span>łączną <span class="_ _11"></span>kwotę <span class="_ _10"> </span></span>13<span class="_ _1"></span> <span class="_ _a"></span>805<span class="_ _1"></span> <span class="_ _a"></span>tys. <span class="_ _11"></span>USD. </div><div class="t m0 x29 h7 y5bb ff2 fs3 fc0 sc0 ls0 ws0">Łączna wartość <span class="_ _0"></span>inwestycji w <span class="_ _0"></span>jednostce zależnej <span class="_ _5"></span>d<span class="_ _1"></span>o d<span class="_ _0"></span>nia bilansoweg<span class="ff3">o 31 <span class="_ _0"></span>grudnia 2023 <span class="_ _0"></span><span class="ff2">r. <span class="_ _0"></span>stanowi równowartość <span class="ff3 ls3">57<span class="ls0"> <span class="_ _0"></span><span class="ls3">188<span class="ls0"> <span class="_ _0"></span>tys. </span></span></span></span></span></span></div><div class="t m0 x29 h7 y5bc ff3 fs3 fc0 sc0 ls0 ws0">PLN. </div><div class="t m0 x29 h7 y5bd ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y5be ff3 fs3 fc0 sc0 ls0 ws0">W 2<span class="_ _1"></span>023 <span class="_ _1"></span><span class="ff2">r. <span class="_ _1"></span>Spółka <span class="_ _1"></span>wniosła <span class="_ _1"></span>dopłaty <span class="_ _1"></span>do <span class="_ _1"></span>kap<span class="_ _1"></span>itału <span class="_ _1"></span>w <span class="_ _1"></span>jednostce <span class="_ _1"></span>zależnej <span class="_ _1"></span>na <span class="_ _1"></span>łączną <span class="_ _1"></span>kwotę <span class="_ _1"></span>16<span class="_ _4"></span></span> <span class="ls9">848</span> <span class="_ _1"></span><span class="ff2">tys. <span class="_ _1"></span>zł, <span class="_ _1"></span>w <span class="_ _1"></span>tym <span class="_ _1"></span>wartość <span class="_ _1"></span>dopłat </span></div><div class="t m0 x29 h7 y2fe ff2 fs3 fc0 sc0 ls0 ws0">wniesionych <span class="_ _10"> </span>w <span class="_ _11"></span>środ<span class="_ _1"></span>kach <span class="_ _10"> </span>pieniężnych <span class="_ _11"></span>wynio<span class="_ _1"></span>sła <span class="_ _10"> </span><span class="ff3 ls3">10<span class="ls0"> </span></span>470 <span class="_ _10"> </span>tys. <span class="_ _11"></span>PLN, <span class="_ _11"></span>nato<span class="_ _1"></span>miast <span class="_ _11"></span>dop<span class="_ _1"></span>łaty <span class="_ _11"></span>w <span class="_ _10"> </span>kwocie <span class="_ _10"> </span><span class="ff3">6<span class="_ _1"></span> <span class="_ _11"></span>378<span class="_ _1"></span> <span class="_ _11"></span></span>tys. <span class="_ _10"> </span>PLN <span class="_ _11"></span>został<span class="_ _1"></span>y </div><div class="t m0 x29 h7 ye2 ff2 fs3 fc0 sc0 ls0 ws0">rozliczone <span class="_ _15"> </span>w  ram<span class="_ _1"></span>ach <span class="_ _2a"> </span>kompensaty <span class="_ _2a"> </span>wzajemny<span class="_ _1"></span>ch <span class="_ _2a"> </span>należności <span class="_ _2a"> </span>i <span class="_ _2a"> </span>zobowiązań<span class="_ _4"></span><span class="ff3 ls5">. <span class="_ _2a"> </span></span>Na  d<span class="_ _1"></span>zień <span class="_ _2a"> </span>31 <span class="_ _2a"> </span>grudnia <span class="_ _2a"> </span>202<span class="_ _1"></span><span class="ff3">3 <span class="_ _33"> </span>r<span class="_ _1"></span>. <span class="_ _2a"> </span>w  wy<span class="_ _1"></span>niku </span></div><div class="t m0 x29 h7 y5bf ff2 fs3 fc0 sc0 ls0 ws0">przeprowadzo<span class="_ _1"></span>nego <span class="_ _11"></span>testu <span class="_ _11"></span>na <span class="_ _11"></span>utratę <span class="_ _11"></span>wartości <span class="_ _11"></span>akty<span class="_ _1"></span>wów<span class="_ _1"></span><span class="ff3"> <span class="_ _11"></span></span>Spółka <span class="_ _10"> </span>dokonała <span class="_ _11"></span>od<span class="_ _1"></span>pis<span class="ls3">ów</span><span class="ff3"> <span class="_ _11"></span></span>aktualizując<span class="ff3">ych<span class="_ _1"></span> <span class="_ _11"></span>w kwocie<span class="_ _1"></span> <span class="_ _11"></span>wniesionych </span></div><div class="t m0 x29 h7 y5c0 ff2 fs3 fc0 sc0 ls0 ws0">dopłat<span class="ff3">. </span></div><div class="t m0 x29 h7 y16 ff2 fs3 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _11"></span>informacje <span class="_ _11"></span>dotyczące <span class="_ _a"></span>pr<span class="_ _1"></span>zeprowadzonego<span class="_ _1"></span> <span class="_ _a"></span>przez <span class="_ _a"></span>Spó<span class="_ _1"></span>łkę <span class="_ _a"></span>testu <span class="_ _11"></span>zostały <span class="_ _11"></span>zaprezentowan<span class="_ _1"></span>e <span class="_ _a"></span>w <span class="_ _11"></span>nocie <span class="_ _a"></span>nr<span class="_ _1"></span> <span class="_ _a"></span>3<span class="_ _4"></span><span class="ff3">1 <span class="_ _11"></span>Testy </span></div><div class="t m0 x29 h7 y110 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">utratę wartości ak<span class="_ _1"></span>tywów do niniejszego<span class="_ _1"></span> sprawozdania.<span class="_ _1"></span></span> </span></div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w30 h2c" ><div class="pc pc2e w30 h2c"><img class="bi xc y2c0 w73 h69" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _34"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">46</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h18 y4e7 ff5 fsb fc1 sc0 ls0 ws0">Nota 4.2 Zm<span class="_ _0"></span>iany stanu aktywów fin<span class="_ _0"></span>ansowych w<span class="_ _0"></span>edług grup rodzajowych<span class="ff4"> </span></div><div class="t m0 x2f h2b y4e8 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>3 do 31.<span class="_ _1"></span>12.2023<span class="ff3"> </span></div></div><div class="c x2f y5c1 w74 h6a"><div class="t m0 x30 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x1e y5c1 w75 h6a"><div class="t m0 x49 h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x83 y5c1 w76 h6a"><div class="t m0 x8 h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">Udziały lub akcje </div><div class="t m0 x19 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a yca ff5 fsc fc0 sc0 ls0 ws0">powiązanych<span class="ff4"> </span></div></div><div class="c x84 y5c1 w77 h6a"><div class="t m0 x27 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Inne papiery </div><div class="t m0 x22 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">wartościowe </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x85 y5c1 w78 h6a"><div class="t m0 x3b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Udzielone </div><div class="t m0 x6b h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">pożyczki </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x86 y5c1 w77 h6a"><div class="t m0 x22 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Inne aktywa </div><div class="t m0 x3b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x87 y5c1 w76 h6a"><div class="t m0 x2b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Inne inwestycje </div><div class="t m0 x1c h1a y93 ff5 fsc fc0 sc0 ls0 ws0">długoterminowe<span class="ff4"> </span></div></div><div class="c x6e y5c1 w77 h6a"><div class="t m0 x60 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2f y5c5 w74 h1b"><div class="t m0 x1c h1d y9e ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x1e y5c5 w75 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wartość na początek okresu<span class="ff3"> </span></div></div><div class="c x83 y5c5 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5c5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5c5 w78 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5c5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5c5 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5c5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5c6 w74 h6b"><div class="t m0 x1c h1d y5c7 ff3 fsc fc0 sc0 ls1c ws0">a)<span class="ls0"> </span></div></div><div class="c x1e y5c8 w75 h1f"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff3"> </span></div></div><div class="c x83 y5c8 w76 h1f"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">16 <span class="ls0">848 </span></div></div><div class="c x84 y5c8 w77 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5c8 w78 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5c8 w77 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5c8 w76 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5c8 w77 h1f"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">16 <span class="ls0">848 </span></div></div><div class="c x1e y5c9 w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>dopłata do kapitału <span class="ff8"> </span></div></div><div class="c x83 y5c9 w76 h1b"><div class="t m0 x29 h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848<span class="fsc"> </span></div></div><div class="c x84 y5c9 w77 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x85 y5c9 w78 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x86 y5c9 w77 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x87 y5c9 w76 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y5c9 w77 h1b"><div class="t m0 x29 h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848<span class="fsc"> </span></div></div><div class="c x1e y5ca w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x83 y5ca w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5ca w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5ca w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5ca w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5ca w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5ca w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5c6 w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8"> </span>korekta wyceny lat ubieg<span class="_ _1"></span>łych<span class="ff8"> </span></div></div><div class="c x83 y5c6 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5c6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5c6 w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5c6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5c6 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5c6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5cb w74 h6c"><div class="t m0 x1c h1d y5cc ff3 fsc fc0 sc0 ls3 ws0">b)<span class="ls0"> </span></div></div><div class="c x1e y5cd w75 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x83 y5cd w76 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848 </div></div><div class="c x84 y5cd w77 h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5cd w78 h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5cd w77 h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5cd w76 h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5cd w77 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848 </div></div><div class="c x1e y5ce w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>sprzedaż<span class="ff8"> </span></div></div><div class="c x83 y5ce w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5ce w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5ce w78 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5ce w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5ce w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5ce w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5cf w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">aport </span></span></div></div><div class="c x83 y5cf w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5cf w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5cf w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5cf w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5cf w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5cf w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5d0 w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x83 y5d0 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5d0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d0 w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d0 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5d1 w75 h1f"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartości<span class="ff8"> </span></div></div><div class="c x83 y5d1 w76 h1f"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848 </div></div><div class="c x84 y5d1 w77 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d1 w78 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d1 w77 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d1 w76 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d1 w77 h1f"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1<span class="ls3">6 </span>848 </div></div><div class="c x1e y5cb w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>korekta wyceny lat ubiegłych<span class="ff8"> </span></div></div><div class="c x83 y5cb w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5cb w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5cb w78 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5cb w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5cb w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5cb w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5d2 w74 h1b"><div class="t m0 x1c h1d y9e ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x1e y5d2 w75 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wartość na koniec okresu<span class="ff3"> </span></div></div><div class="c x83 y5d2 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5d2 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d2 w78 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d2 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d2 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d2 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w30 h2c" ><div class="pc pc2f w30 h2c"><img class="bi x1 y5d3 w79 h6d" alt="" 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"/><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h10 y4e2 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x2f h10 y4e3 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 x68 h3 y4e4 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończ<span class="_ _0"></span>ony <span class="ff3">31 grudnia <span class="ls9">20</span>23 rok<span class="_ _0"></span>u </span></span></div><div class="t m0 x6 h3 y4e5 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _34"> </span> </div></div><div class="c x69 y4e6 w56 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">47</span> </div></div><div class="c x0 y0 w32 h2c"><div class="t m0 x2f h2b y50c ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>2 do 31.<span class="_ _1"></span>12.2022<span class="ff3"> </span></div></div><div class="c x2f y5d4 w74 h6a"><div class="t m0 x30 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Lp. </div></div><div class="c x1e y5d4 w75 h6a"><div class="t m0 x49 h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x83 y5d4 w76 h6a"><div class="t m0 x8 h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">Udziały lub akcje </div><div class="t m0 x19 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a yca ff5 fsc fc0 sc0 ls0 ws0">powiązanych<span class="ff4"> </span></div></div><div class="c x84 y5d4 w77 h6a"><div class="t m0 x27 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Inne papiery </div><div class="t m0 x22 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">wartościowe </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x85 y5d4 w78 h6a"><div class="t m0 x3b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Udzielone </div><div class="t m0 x6b h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">pożyczki </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x86 y5d4 w77 h6a"><div class="t m0 x22 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Inne aktywa </div><div class="t m0 x3b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w jednostkach </div><div class="t m0 x27 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">po</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">za</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">ch</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x87 y5d4 w76 h6a"><div class="t m0 x2b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Inne inwestycje </div><div class="t m0 x1c h1a y93 ff5 fsc fc0 sc0 ls0 ws0">długoterminowe<span class="ff4"> </span></div></div><div class="c x6e y5d4 w77 h6a"><div class="t m0 x60 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2f y5d5 w74 h1b"><div class="t m0 x1c h1d y9e ff3 fsc fc0 sc0 ls3 ws0">1.<span class="ls0"> </span></div></div><div class="c x1e y5d5 w75 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wartość na początek okresu<span class="ff3"> </span></div></div><div class="c x83 y5d5 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5d5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d5 w78 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d5 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d5 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5d6 w74 h6b"><div class="t m0 x1c h1d y5d7 ff3 fsc fc0 sc0 ls1c ws0">a)<span class="ls0"> </span></div></div><div class="c x1e y5d8 w75 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia, w tym:<span class="ff3"> </span></div></div><div class="c x83 y5d8 w76 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x84 y5d8 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d8 w78 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d8 w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d8 w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d8 w77 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x1e y5d9 w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>dopłata do kapitału <span class="ff8"> </span></div></div><div class="c x83 y5d9 w76 h1b"><div class="t m0 x29 h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">16 920<span class="fsc"> </span></div></div><div class="c x84 y5d9 w77 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x85 y5d9 w78 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x86 y5d9 w77 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x87 y5d9 w76 h1b"><div class="t m0 x2a h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x6e y5d9 w77 h1b"><div class="t m0 x29 h47 y538 ff8 fs3 fc0 sc0 ls0 ws0">16 920<span class="fsc"> </span></div></div><div class="c x1e y5da w75 h1f"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">nabycie </span></span></div></div><div class="c x83 y5da w76 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5da w77 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5da w78 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5da w77 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5da w76 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5da w77 h1f"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5d6 w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>korekta wyceny lat ubiegłych<span class="ff8"> </span></div></div><div class="c x83 y5d6 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5d6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5d6 w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5d6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5d6 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5d6 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5db w74 h6e"><div class="t m0 x1c h1d y5dc ff3 fsc fc0 sc0 ls3 ws0">b)<span class="ls0"> </span></div></div><div class="c x1e y5dd w75 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Zmniejszenia, w tym: </div></div><div class="c x83 y5dd w76 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x84 y5dd w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5dd w78 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5dd w77 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5dd w76 h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5dd w77 h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x1e y5de w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>sprzedaż<span class="ff8"> </span></div></div><div class="c x83 y5de w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5de w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5de w78 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5de w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5de w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5de w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5df w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  <span class="ls0">aport </span></span></div></div><div class="c x83 y5df w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5df w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5df w78 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5df w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5df w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5df w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5e0 w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>aktualizacja wartości<span class="ff8"> </span></div></div><div class="c x83 y5e0 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5e0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5e0 w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5e0 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5e0 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x1e y5e1 w75 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>odpis z tytułu utraty wartości<span class="ff8"> </span></div></div><div class="c x83 y5e1 w76 h1b"><div class="t m0 x29 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x84 y5e1 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5e1 w78 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e1 w77 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5e1 w76 h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5e1 w77 h1b"><div class="t m0 x29 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x1e y5db w75 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">–<span class="ff8 ls5">  </span>korekta wyceny lat ubiegłych<span class="ff8"> </span></div></div><div class="c x83 y5db w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5db w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5db w78 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5db w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5db w76 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5db w77 h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x2f y5e2 w74 h1f"><div class="t m0 x1c h1d y6 ff3 fsc fc0 sc0 ls3 ws0">2.<span class="ls0"> </span></div></div><div class="c x1e y5e2 w75 h1f"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wartość na <span class="ff3">koniec okresu </span></div></div><div class="c x83 y5e2 w76 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x84 y5e2 w77 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x85 y5e2 w78 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x86 y5e2 w77 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x87 y5e2 w76 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6e y5e2 w77 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x28 y5e3 w6c h6f" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h10 y527 ff1 fs3 fc6 sc0 ls0 ws0"> </div><div class="t m0 xd h3 y528 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 y529 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div></div><div class="c x88 y587 wa h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">48</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 5 <span class="ff5">Aktywa z ty<span class="_ _0"></span>tułu prawa do uży<span class="_ _0"></span>tkowania<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y5e5 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _11"></span>każdy <span class="_ _11"></span>dzień <span class="_ _11"></span>bilansowy<span class="_ _1"></span> <span class="_ _11"></span>Spółka<span class="ff3"> <span class="_ _11"></span></span>ocenia,<span class="_ _1"></span> <span class="_ _11"></span>czy <span class="_ _a"></span>zaistniały<span class="_ _1"></span> <span class="_ _11"></span>obiektywn<span class="_ _1"></span>e <span class="_ _a"></span>pr<span class="_ _1"></span>zesłanki <span class="_ _11"></span>mogące <span class="_ _11"></span>wskazywać <span class="_ _11"></span>na <span class="_ _11"></span>utratę <span class="_ _11"></span>warto<span class="_ _1"></span>ści </div><div class="t m0 x29 h7 y5e6 ff2 fs3 fc0 sc0 ls0 ws0">danego <span class="_ _10"> </span>skład<span class="_ _1"></span>nika <span class="_ _10"> </span>aktywa <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>prawa <span class="_ _10"> </span>do <span class="_ _10"> </span>użytkowan<span class="_ _1"></span>ia. <span class="_ _e"> </span>Spółka<span class="ff3"> <span class="_ _10"></span>przeprowad<span class="_ _1"></span>za <span class="_ _10"></span>ww. <span class="_ _10"></span>testy <span class="_ _10"></span>przy <span class="_ _10"></span>zastosowan<span class="_ _1"></span>iu <span class="_ _10"></span>metody </span></div><div class="t m0 x29 h11 y5e7 ff2 fs3 fc0 sc0 ls0 ws0">zdyskonto<span class="_ _1"></span>wanych przepływów <span class="_ _0"></span>pieniężnych (sposób przeprowadzania testów <span class="_ _0"></span>opisano szczegółowo w <span class="_ _0"></span>nocie 31 <span class="_ _5"></span>nin<span class="_ _1"></span>iejszego </div><div class="t m0 x29 h7 y30a ff3 fs3 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _1"></span>ia).<span class="ff2">W <span class="_ _11"></span>wy<span class="_ _1"></span>niku <span class="_ _11"></span>przepro<span class="_ _1"></span>wadzonych <span class="_ _10"> </span>testów <span class="_ _11"></span>doko<span class="_ _1"></span>nano <span class="_ _11"></span>odpisów <span class="_ _10"> </span>aktualizujący<span class="_ _1"></span>ch <span class="_ _11"></span>wartość <span class="_ _10"> </span>rzeczowych<span class="_ _1"></span> <span class="_ _11"></span>aktywów </span></div><div class="t m0 x29 h2b y5e8 ff2 fs3 fc0 sc0 ls0 ws0">trwałych na <span class="_ _1"></span>dzień 31.12.2023 r. na k<span class="_ _1"></span>wotę 11 tys. zł.<span class="_ _1"></span><span class="ff4">  </span></div><div class="t m0 x29 h7 y5e9 ff3 fs3 fc0 sc0 ls0 ws0">Amortyzacja<span class="_ _1"></span>  <span class="ff2">jest <span class="_ _8"> </span>naliczana  metodą  liniową <span class="_ _8"> </span>przez  szacowany  okres <span class="_ _8"> </span>użytkowania  danego  aktywa <span class="_ _8"> </span>z  tytułu <span class="_ _8"> </span>prawa  d<span class="_ _0"></span>o </span></div><div class="t m0 x29 h11 y5ea ff2 fs3 fc0 sc0 ls0 ws0">użytkowan<span class="_ _1"></span>ia <span class="_ _5"></span>aktywów. <span class="_ _5"></span> <span class="_ _0"></span>W <span class="_ _5"></span>przypadku, <span class="_ _0"></span>gdy <span class="_ _3"></span>po<span class="_ _1"></span>d <span class="_ _5"></span>koniec <span class="_ _5"></span>o<span class="_ _1"></span>kresu <span class="_ _5"></span>leasingu <span class="_ _5"></span>p<span class="_ _1"></span>rzeniesione <span class="_ _5"></span>zo<span class="_ _1"></span>stanie <span class="_ _5"></span>prawo <span class="_ _0"></span>własności <span class="_ _5"></span>do <span class="_ _5"></span>bazoweg<span class="_ _1"></span>o </div><div class="t m0 x29 h7 y5eb ff2 fs3 fc0 sc0 ls0 ws0">składnika <span class="_ _e"> </span>aktywów <span class="_ _e"> </span>na <span class="_ _10"> </span>rzecz <span class="_ _e"> </span>Spółki<span class="ff3"> <span class="_ _e"> </span>lub <span class="_ _10"></span></span>Spó<span class="_ _1"></span>łka<span class="ff3"> <span class="_ _e"> </span></span>zakłada, <span class="_ _10"> </span>że <span class="_ _10"> </span>skor<span class="_ _1"></span>zysta <span class="_ _10"> </span>z <span class="_ _e"> </span>opcji <span class="_ _e"> </span>kupna, <span class="_ _10"> </span>wówczas <span class="_ _10"> </span>am<span class="_ _1"></span>ortyzacja <span class="_ _e"> </span>składnika </div><div class="t m0 x29 h11 y5ec ff2 fs3 fc0 sc0 ls0 ws0">aktywów <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>prawa <span class="_ _10"> </span>do <span class="_ _10"> </span>użytko<span class="_ _1"></span>wania <span class="_ _10"> </span>następuje <span class="_ _10"> </span>począwszy <span class="_ _10"> </span>od <span class="_ _10"> </span>daty <span class="_ _10"> </span>rozpo<span class="_ _1"></span>częcia, <span class="_ _10"> </span>aż <span class="_ _11"></span>do<span class="_ _1"></span> <span class="_ _10"> </span>końca <span class="_ _10"> </span>okresu <span class="_ _10"> </span>użytkowania </div><div class="t m0 x29 h7 y5ed ff2 fs3 fc0 sc0 ls0 ws0">bazowego składnika aktywów. <span class="_ _0"></span>W <span class="_ _0"></span>innym wypadku Spółka<span class="ff3"> dokonuje <span class="_ _0"></span>amorty<span class="_ _1"></span><span class="ff2">zacji <span class="_ _0"></span>aktywa z <span class="_ _0"></span>tytułu prawa <span class="_ _0"></span>do <span class="_ _0"></span>użytkowania od </span></span></div><div class="t m0 x29 h7 y5ee ff3 fs3 fc0 sc0 ls0 ws0">momentu <span class="_ _33"> </span><span class="ff2">r<span class="_ _1"></span>ozpoczęcia  leasingu,  aż  do  końca  okr<span class="_ _1"></span>esu  użytkowania  danego  składn<span class="_ _1"></span>ika  lub  do  końca  okresu  leasingu, </span></div><div class="t m0 x29 h7 y5ef ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">zależności <span class="_ _0"></span>od <span class="_ _5"></span>tego,<span class="_ _1"></span> <span class="_ _5"></span>która <span class="_ _5"></span>z <span class="_ _0"></span>tych <span class="_ _5"></span>dat <span class="_ _5"></span>jest <span class="_ _0"></span>wcześniejsza. <span class="_ _0"></span>Spółka<span class="ff3"> <span class="_ _0"></span><span class="ff2">nie <span class="_ _5"></span>posiada <span class="_ _0"></span>umów <span class="_ _5"></span>leasingu<span class="_ _1"></span> <span class="_ _5"></span>zawartych <span class="_ _0"></span>na <span class="_ _5"></span>czas <span class="_ _5"></span>nieo<span class="_ _1"></span>kreślony.<span class="_ _1"></span><span class="ff3"> </span></span></span></span></div><div class="t m0 x29 h7 y30f ff2 fs3 fc0 sc0 ls0 ws0">Na po<span class="_ _1"></span>trzeby <span class="_ _1"></span>szacowania <span class="_ _1"></span>potencjalnej <span class="_ _1"></span>utraty <span class="_ _1"></span>wartości <span class="_ _1"></span>składnik<span class="_ _1"></span>ów ak<span class="_ _1"></span>tywów <span class="_ _1"></span>z tytu<span class="_ _1"></span>łu prawa d<span class="_ _1"></span>o u<span class="_ _1"></span>żytkowania <span class="_ _a"></span>Spółka<span class="ff3"> <span class="_ _1"></span>stosuje </span></div><div class="t m0 x29 h11 y205 ff2 fs3 fc0 sc0 ls0 ws0">przepisy <span class="_ _10"> </span>MSR <span class="_ _10"> </span>3<span class="_ _1"></span>6. <span class="_ _10"> </span>Grup<span class="_ _1"></span>a <span class="_ _10"> </span>ocenia <span class="_ _10"> </span>na <span class="_ _e"> </span>każdy <span class="_ _10"> </span>dzień<span class="_ _1"></span> <span class="_ _10"> </span>bilansowy <span class="_ _10"> </span>cz<span class="_ _1"></span>y <span class="_ _10"> </span>zaistniały <span class="_ _e"> </span>obiektywne <span class="_ _10"> </span>przesłan<span class="_ _1"></span>ki <span class="_ _10"> </span>mogąc<span class="_ _1"></span>e <span class="_ _10"> </span>wskazywać </div><div class="t m0 x29 h7 y5f0 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">utratę wartości d<span class="_ _1"></span>anego składnika tego r<span class="_ _1"></span>odzaju aktywa. <span class="_ _1"></span></span> </span></div><div class="t m0 x41 h7 y4d0 ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y3a2 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>3 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.202<span class="_ _1"></span>3 </div></div><div class="c x28 y5f1 w7a h19"><div class="t m0 x48 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu prawa do<span class="_ _1"></span> użytkowania<span class="ff4"> </span></div></div><div class="c x89 y5f1 w7b h19"><div class="t m0 x3b h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Budynki    </div><div class="t m0 x57 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">i</span><span class="fc4 sc0"> </span><span class="fc4 sc0">budo</span><span class="fc4 sc0">wle</span><span class="fc4 sc0"> </span></div></div><div class="c x8a y5f1 w7c h19"><div class="t m0 x61 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Środki     </div><div class="t m0 x3f h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">t</span><span class="fc4 sc0">ra</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">po</span><span class="fc4 sc0">rt</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span></div></div><div class="c x8b y5f1 w7d h19"><div class="t m0 x61 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x28 y5f2 w7a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na<span class="ff4"> <span class="_ _1"></span>01.01.2023 </span></div></div><div class="c x89 y5f2 w7e h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">927<span class="ls0"> </span></div></div><div class="c x8a y5f2 w7c h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">148<span class="ls0"> </span></div></div><div class="c x8b y5f2 w7d h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 075 </div></div><div class="c x28 y5f3 w7a h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia stanu, z tytułu:<span class="ff3"> </span></div></div><div class="c x89 y5f3 w7e h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">78<span class="ls0"> </span></div></div><div class="c x8a y5f3 w7c h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">51<span class="ls0"> </span></div></div><div class="c x8b y5f3 w7d h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">29</span> </div></div><div class="c x28 y45e w7a h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- zawarcia nowej umowy leasingu </div></div><div class="c x89 y45e w7e h1b"><div class="t m0 x1 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8a y45e w7c h1b"><div class="t m0 x17 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">51<span class="ls0"> </span></div></div><div class="c x8b y45e w7d h1b"><div class="t m0 x17 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">51<span class="ls0"> </span></div></div><div class="c x28 y5f4 w7a h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">modyfikacji bieżących umów (prz<span class="_ _1"></span>edłużenia umowy, zmiana </span></div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">to</span><span class="fc4 sc0">p</span><span class="fc4 sc0">y p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">cen</span><span class="fc4 sc0">t</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">ej)</span><span class="fc4 sc0"> </span></div></div><div class="c x89 y5f4 w7e h19"><div class="t m0 x17 h28 yca ff8 fsc fc0 sc0 ls3 ws0">78<span class="ls0"> </span></div></div><div class="c x8a y5f4 w7c h19"><div class="t m0 x1 h28 yca ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8b y5f4 w7d h19"><div class="t m0 x17 h28 yca ff8 fsc fc0 sc0 ls3 ws0">78<span class="ls0"> </span></div></div><div class="c x28 y5f5 w7a h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zmniejszenia stanu, z tytułu<span class="_ _1"></span>:<span class="ff3"> </span></div></div><div class="c x89 y5f5 w7e h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">526<span class="ls0"> </span></div></div><div class="c x8a y5f5 w7c h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">106<span class="ls0"> </span></div></div><div class="c x8b y5f5 w7d h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6<span class="ls3">32</span> </div></div><div class="c x28 y5f6 w7a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odpisów amortyzacyjnych<span class="_ _1"></span></span> za okres sprawozdawczy<span class="_ _1"></span> </div></div><div class="c x89 y5f6 w7e h1b"><div class="t m0 x24 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">517<span class="ls0"> </span></div></div><div class="c x8a y5f6 w7c h1b"><div class="t m0 x24 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">104<span class="ls0"> </span></div></div><div class="c x8b y5f6 w7d h1b"><div class="t m0 x26 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">6<span class="ls3">21</span> </div></div><div class="c x28 y5f7 w7a h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">modyfikacji bieżących umów (prz<span class="_ _1"></span>edłużenia umowy, zmiana </span></div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">to</span><span class="fc4 sc0">p</span><span class="fc4 sc0">y </span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">cen</span><span class="fc4 sc0">t</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">ej)</span><span class="fc4 sc0"> </span></div></div><div class="c x89 y5f7 w7e h19"><div class="t m0 x1 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8a y5f7 w7c h19"><div class="t m0 x1 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8b y5f7 w7d h19"><div class="t m0 x1 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y5f8 w7a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odpisów aktualizacyjnych</span> </div></div><div class="c x89 y5f8 w7e h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">9 </div></div><div class="c x8a y5f8 w7c h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x8b y5f8 w7d h1b"><div class="t m0 x17 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">11<span class="ls0"> </span></div></div><div class="c x28 y5f9 w7a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na 3<span class="ff4">1<span class="_ _1"></span>.<span class="ls9">12</span>.202<span class="_ _1"></span>3 </span></div></div><div class="c x89 y5f9 w7e h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">478<span class="ls0"> </span></div></div><div class="c x8a y5f9 w7c h1b"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">93<span class="ls0"> </span></div></div><div class="c x8b y5f9 w7d h1b"><div class="t m0 x26 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">572<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y5fa ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y5fb ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>2 do 31<span class="_ _1"></span>.12.2022 </div></div><div class="c x28 y5fc w7a h19"><div class="t m0 x48 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu prawa do<span class="_ _1"></span> użytkowania<span class="ff4"> </span></div></div><div class="c x89 y5fc w7b h19"><div class="t m0 x3b h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Budynki      </div><div class="t m0 x57 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">i</span><span class="fc4 sc0"> </span><span class="fc4 sc0">budo</span><span class="fc4 sc0">wle</span><span class="fc4 sc0"> </span></div></div><div class="c x8a y5fc w7c h19"><div class="t m0 x61 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Środki      </div><div class="t m0 x3f h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">t</span><span class="fc4 sc0">ra</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">po</span><span class="fc4 sc0">rt</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span></div></div><div class="c x8b y5fc w7d h19"><div class="t m0 x61 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x28 y5fd w7a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto <span class="ff4 ls1d">na<span class="ls0"> 01.<span class="_ _1"></span>01.2022 </span></span></div></div><div class="c x89 y5fd w7b h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">574<span class="ls0"> </span></div></div><div class="c x8a y5fd w7c h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">123<span class="ls0"> </span></div></div><div class="c x8b y5fd w7d h1b"><div class="t m0 x26 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">698<span class="ls0"> </span></div></div><div class="c x28 y5fe w7a h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zwiększenia stanu, z tytułu:<span class="ff3"> </span></div></div><div class="c x89 y5fe w7b h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">955<span class="ls0"> </span></div></div><div class="c x8a y5fe w7c h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">104<span class="ls0"> </span></div></div><div class="c x8b y5fe w7d h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 058 </div></div><div class="c x28 y5ff w7a h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- zawarcia nowej umowy leasingu </div></div><div class="c x89 y5ff w7b h1e"><div class="t m0 x1 h1d y6 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff3"> </span></div></div><div class="c x8a y5ff w7c h1e"><div class="t m0 x24 h1d y6 ff8 fsc fc0 sc0 ls3 ws0">104<span class="ff3 ls0"> </span></div></div><div class="c x8b y5ff w7d h1e"><div class="t m0 x26 h1d y6 ff8 fsc fc0 sc0 ls3 ws0">104<span class="ff3 ls0"> </span></div></div><div class="c x28 y600 w7a h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">modyfikacji bieżących umów (prz<span class="_ _1"></span>edłużenia umowy, zmiana </span></div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">to</span><span class="fc4 sc0">p</span><span class="fc4 sc0">y p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">cen</span><span class="fc4 sc0">t</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">ej)</span><span class="fc4 sc0"> </span></div></div><div class="c x89 y600 w7b h19"><div class="t m0 x24 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">955<span class="ls0"> </span></div></div><div class="c x8a y600 w7c h19"><div class="t m0 x1 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8b y600 w7d h19"><div class="t m0 x26 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">955<span class="ls0"> </span></div></div><div class="c x28 y601 w7a h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Zmniejszenia stanu, z tytułu:<span class="ff8"> </span></div></div><div class="c x89 y601 w7b h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">602<span class="ff8 ls0"> </span></div></div><div class="c x8a y601 w7c h1b"><div class="t m0 x17 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">80<span class="ff8 ls0"> </span></div></div><div class="c x8b y601 w7d h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">682<span class="ff8 ls0"> </span></div></div><div class="c x28 y602 w7a h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odpisów amortyzacyjnych za okres sprawo<span class="_ _1"></span>zdawczy<span class="_ _1"></span></span> </div></div><div class="c x89 y602 w7b h1b"><div class="t m0 x24 h1d y9e ff8 fsc fc0 sc0 ls3 ws0">602<span class="ff3 ls0"> </span></div></div><div class="c x8a y602 w7c h1b"><div class="t m0 x17 h1d y9e ff8 fsc fc0 sc0 ls3 ws0">80<span class="ff3 ls0"> </span></div></div><div class="c x8b y602 w7d h1b"><div class="t m0 x26 h1d y9e ff8 fsc fc0 sc0 ls3 ws0">682<span class="ff3 ls0"> </span></div></div><div class="c x28 y561 w7a h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">modyfikacji bieżących umów (prz<span class="_ _1"></span>edłużenia umowy, zmiana </span></div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">to</span><span class="fc4 sc0">p</span><span class="fc4 sc0">y p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">cen</span><span class="fc4 sc0">t</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">ej)</span><span class="fc4 sc0"> </span></div></div><div class="c x89 y561 w7b h19"><div class="t m0 x1 h28 yca ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8a y561 w7c h19"><div class="t m0 x1 h28 yca ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8b y561 w7d h19"><div class="t m0 x1 h28 yca ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y603 w7a h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość netto na 31.12.202<span class="_ _1"></span><span class="ff4">2 </span></div></div><div class="c x89 y603 w7b h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">927<span class="ls0"> </span></div></div><div class="c x8a y603 w7c h1b"><div class="t m0 x24 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">148<span class="ls0"> </span></div></div><div class="c x8b y603 w7d h1b"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 075 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y604 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x28 y278 w6c h70" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">49</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 6<span class="ls17">.1</span> <span class="ff5">Należnośc<span class="_ _0"></span>i (długoterminowe)<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące <span class="_ _1"></span>szacunków<span class="ff4"> </span></div><div class="t m0 x29 h7 y5e5 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>szacuje <span class="_ _1"></span>wielko<span class="_ _1"></span>ść <span class="_ _1"></span>odp<span class="_ _1"></span>isów <span class="_ _1"></span>aktu<span class="_ _1"></span>alizujących <span class="_ _4"></span>wartości <span class="_ _4"></span>należ<span class="_ _1"></span>ności <span class="_ _1"></span>d<span class="_ _1"></span>ługoterminowy<span class="_ _1"></span>ch<span class="ff3"> <span class="_ _4"></span>zgodnie <span class="_ _4"></span>z <span class="_ _1"></span>wymo<span class="_ _1"></span>gami <span class="_ _1"></span>MSSF <span class="_ _4"></span>9 </span></div><div class="t m0 x29 h7 y5e6 ff2 fs3 fc0 sc0 ls0 ws0">Instrumenty<span class="_ _1"></span> <span class="_ _16"> </span>finansowe. <span class="_ _16"> </span>W <span class="_ _15"> </span>pod<span class="_ _1"></span>ejściu <span class="_ _16"> </span>uproszczonym <span class="_ _16"> </span>wymaga <span class="_ _16"> </span>to<span class="_ _4"></span><span class="ff3"> wykonania <span class="_ _16"> </span></span>an<span class="_ _1"></span>alizy <span class="_ _15"> </span>statystycz<span class="_ _1"></span>nej, <span class="_ _16"> </span>która <span class="_ _16"> </span>wiąże <span class="_ _16"> </span>się </div><div class="t m0 x29 h7 y5e7 ff3 fs3 fc0 sc0 ls0 ws0">z przyjmo<span class="_ _1"></span>waniem <span class="ff2">pewnych<span class="_ _1"></span> założeń i stosowan<span class="_ _1"></span>iem profesjonalnego<span class="_ _1"></span> osądu.<span class="_ _1"></span></span>  </div><div class="t m0 x41 h7 y605 ff3 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y606 w7f h54"><div class="t m0 x1b h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Należności długo<span class="_ _1"></span>terminowe<span class="ff4"> </span></div></div><div class="c x8c y606 w53 h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x8d y606 w54 h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y607 w7f h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek powiązanych<span class="ff3"> </span></div></div><div class="c x8c y607 w53 h54"><div class="t m0 x21 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y607 w54 h54"><div class="t m0 x21 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y608 w7f h55"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od pozostałych jednostek, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x8c y608 w53 h55"><div class="t m0 x9 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x8d y608 w54 h55"><div class="t m0 x9 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x29 y609 w7f h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">należności zafakturowane</span> </div></div><div class="c x8c y609 w53 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y609 w54 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y60a w7f h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">należności niezafakturowane</span> </div></div><div class="c x8c y60a w53 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y60a w54 h54"><div class="t m0 x21 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y60b w7f h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- kaucja </div></div><div class="c x8c y60b w53 h54"><div class="t m0 x9 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x8d y60b w54 h54"><div class="t m0 x9 h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x29 y60c w7f h54"><div class="t m0 x8e h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x8c y60c w53 h54"><div class="t m0 x9 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x8d y60c w54 h54"><div class="t m0 x9 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y60d ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y60e ff4 fsb fc1 sc0 ls0 ws0">Nota 6<span class="ls17">.2</span> Odpisy na <span class="_ _0"></span>oczekiwane straty k<span class="_ _0"></span>redytowe <span class="ff5">należnośc<span class="_ _0"></span>i<span class="ff4"> </span>(długotermin<span class="_ _0"></span>owe)<span class="ff4"> </span></span></div><div class="t m0 x29 h18 y60f ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>n<span class="_ _1"></span>ie tworzyła odpisów <span class="_ _1"></span><span class="ff3">na oczek<span class="_ _1"></span>iwane straty kredytowe<span class="_ _1"></span> </span>należności<span class="_ _1"></span><span class="ff3"> </span>długotermin<span class="_ _1"></span>owe<span class="ff3">.<span class="ff4 fsb fc1"> </span></span></div><div class="t m0 x29 h18 y1e0 ff4 fsb fc1 sc0 ls0 ws0">Nota 7 <span class="ff5">Aktywa i z<span class="_ _0"></span>obowiązania z <span class="_ _0"></span>tytułu odroczone<span class="_ _0"></span>go podatku doch<span class="_ _0"></span>odowego<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y610 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y23b ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"></span>na <span class="_ _a"></span>k<span class="_ _1"></span>ażdy <span class="_ _a"></span>dzień<span class="_ _1"></span> <span class="_ _a"></span>bilan<span class="_ _1"></span>sowy<span class="_ _1"></span><span class="ff3"> <span class="_ _a"></span>d<span class="_ _1"></span>okonuje <span class="_ _11"></span>oceny <span class="_ _11"></span></span>na <span class="_ _11"></span>ile <span class="_ _a"></span>możliwa <span class="_ _11"></span>jest<span class="ff3"> <span class="_ _11"></span>realizacja <span class="_ _11"></span></span>aktyw<span class="_ _1"></span>a <span class="_ _a"></span>z <span class="_ _11"></span>tytułu <span class="_ _11"></span>odrocz<span class="_ _1"></span>onego <span class="_ _a"></span>pod<span class="_ _1"></span>atku </div><div class="t m0 x29 h7 y611 ff3 fs3 fc0 sc0 ls0 ws0">dochodoweg<span class="_ _1"></span>o. </div><div class="t m0 x41 h7 y612 ff3 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y613 w80 h1b"><div class="t m0 x1a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Odroczony podatek docho<span class="_ _1"></span>dowy </div></div><div class="c x6a y613 w5e h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x5c y613 w5f h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y614 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Saldo na początek okresu<span class="ff8"> </span></div></div><div class="c x6a y614 w5e h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y614 w5f h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y45 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu odroczon<span class="_ _1"></span>ego podatku dochodowego<span class="ff3"> </span></div></div><div class="c x6a y45 w5e h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 104<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x5c y45 w5f h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 729 </div></div><div class="c x29 y615 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rezerwa z tytułu odroczon<span class="_ _1"></span>ego podatku dochodowego<span class="ff3"> </span></div></div><div class="c x6a y615 w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">389<span class="ls0"> </span></div></div><div class="c x5c y615 w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">164<span class="ls0"> </span></div></div><div class="c x29 y616 w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Podatek odroczony <span class="_ _1"></span>per saldo na początek okresu<span class="ff4"> </span></div></div><div class="c x6a y616 w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">715<span class="ls0"> </span></div></div><div class="c x5c y616 w5f h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 565 </div></div><div class="c x29 y617 w80 h27"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Zmiana stanu w okresie wp<span class="_ _1"></span>ływająca na:<span class="ff8"> </span></div></div><div class="c x6a y617 w5e h27"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y617 w5f h27"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y618 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Wynik (+/-) </div></div><div class="c x6a y618 w5e h1b"><div class="t m0 x55 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">715</span> </div></div><div class="c x5c y618 w5f h1b"><div class="t m0 x2f h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-2 850 </div></div><div class="c x29 y619 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe całkowite dochody (+/<span class="ff3">-)<span class="_ _1"></span> </span></div></div><div class="c x6a y619 w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y619 w5f h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y61a w80 h1b"><div class="t m0 x14 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Podatek odroczony <span class="_ _1"></span>per saldo na koniec okresu, w tym:<span class="_ _1"></span> </div></div><div class="c x6a y61a w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y61a w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">715<span class="ls0"> </span></div></div><div class="c x29 y61b w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu <span class="_ _1"></span><span class="ff3">odroczonego podatku dochodowego </span></div></div><div class="c x6a y61b w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">387<span class="ls0"> </span></div></div><div class="c x5c y61b w5f h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x29 y61c w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z ty<span class="_ _1"></span>tułu odroczonego podatku dochodowego<span class="ff3"> </span></div></div><div class="c x6a y61c w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">387<span class="ls0"> </span></div></div><div class="c x5c y61c w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">389<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 yb8 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>na dzień 3<span class="_ _0"></span>1.12.2023 r.<span class="ff3">, </span>dokonała oceny czy <span class="_ _0"></span>istnieje p<span class="_ _0"></span>rawdopodob<span class="_ _1"></span>ieństwo czy <span class="_ _0"></span>przyszły dochód podatkowy p<span class="_ _0"></span>ozwoli </div><div class="t m0 x29 h11 y61d ff2 fs3 fc0 sc0 ls0 ws0">na <span class="_ _0"></span>realizację składnika a<span class="_ _0"></span>ktywów <span class="_ _0"></span>z <span class="_ _0"></span>tytułu p<span class="_ _0"></span>odatku odroczonego. <span class="_ _0"></span>W <span class="_ _5"></span>związk<span class="_ _1"></span>u z <span class="_ _5"></span>powyższym<span class="_ _1"></span> <span class="_ _0"></span>spółka <span class="_ _0"></span>rozpoznała i <span class="_ _5"></span>ujęła aktywo<span class="_ _0"></span> </div><div class="t m0 x29 h2b y408 ff2 fs3 fc0 sc0 ls0 ws0">z tytułu podatk<span class="_ _1"></span>u dochodowego jedyn<span class="_ _1"></span>ie do wysokości rezerwy n<span class="_ _1"></span>a podatek odro<span class="_ _1"></span>czony<span class="_ _1"></span><span class="ff3">, tj. w kwo<span class="_ _1"></span>cie <span class="ls3">387</span> tys. PLN.<span class="ff4 fc3"> </span></span></div><div class="t m0 x29 h2b y61e ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y61f ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y620 ff4 fs3 fc3 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x4e y621 w81 h71" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">50</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>3 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.202<span class="_ _1"></span>3 </div></div><div class="c x28 y623 w82 h72"><div class="t m0 x4a h1a y624 ff4 fsc fc0 sc0 ls0 ws0">Aktywa z <span class="ff5">tytułu odroczo<span class="_ _1"></span>nego podatku dochodowego</span> </div></div><div class="c x8f y623 w83 h72"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 </div></div><div class="c x90 y623 w84 h72"><div class="t m0 x3f h1a y625 ff4 fsc fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x2b h1a y624 ff5 fsc fc0 sc0 ls0 ws0">wpływająca <span class="ff4"> </span></div><div class="t m0 x27 h1a y626 ff4 fsc fc0 sc0 ls0 ws0">na wynik </div></div><div class="c x4 y623 w83 h72"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x28 y627 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Różnice kursowe bilansowe<span class="ff3"> </span></div></div><div class="c x8f y627 w83 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c x90 y627 w85 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">14</span> </div></div><div class="c x4 y627 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y628 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Rezerwy na świadczenia p<span class="_ _1"></span>racownicze<span class="ff3"> </span></div></div><div class="c x8f y628 w83 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">51<span class="ls0"> </span></div></div><div class="c x90 y628 w85 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">51</span> </div></div><div class="c x4 y628 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y629 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">ZUS niezapłacony <span class="ff3"> </span></div></div><div class="c x8f y629 w83 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x90 y629 w85 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-19 </div></div><div class="c x4 y629 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y62a w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące in<span class="_ _1"></span>westycje<span class="ff3"> </span></div></div><div class="c x8f y62a w83 h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y62a w85 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4 y62a w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y200 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Niewypłacone wynagrod<span class="_ _1"></span>zenia<span class="ff3"> </span></div></div><div class="c x8f y200 w83 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">24<span class="ls0"> </span></div></div><div class="c x90 y200 w85 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">24</span> </div></div><div class="c x4 y200 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y2e w82 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Utworzenie rezerw </div></div><div class="c x8f y2e w83 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">353<span class="ls0"> </span></div></div><div class="c x90 y2e w85 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">34<span class="ls0"> </span></div></div><div class="c x4 y2e w86 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">387<span class="ls0"> </span></div></div><div class="c x28 y62b w82 h1f"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące n<span class="_ _1"></span>ależności<span class="ff3"> </span></div></div><div class="c x8f y62b w83 h1f"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x90 y62b w85 h1f"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">55</span> </div></div><div class="c x4 y62b w86 h1f"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y62c w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rozliczenia międzyokreso<span class="_ _1"></span>we przychodów <span class="ff3"> </span></div></div><div class="c x8f y62c w83 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">554<span class="ls0"> </span></div></div><div class="c x90 y62c w85 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">554</span> </div></div><div class="c x4 y62c w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y62d w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązanie z tytułu programu motywacy<span class="_ _1"></span>jnego<span class="ff3"> </span></div></div><div class="c x8f y62d w83 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x90 y62d w85 h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-30 </div></div><div class="c x4 y62d w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y62e w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe<span class="ff3"> </span></div></div><div class="c x8f y62e w83 h1b"><div class="t m0 xa h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x90 y62e w85 h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-5 </div></div><div class="c x4 y62e w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y62f w82 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">Rozliczenie strat p<span class="_ _1"></span>odatkowych </div></div><div class="c x8f y62f w83 h1b"><div class="t m0 x32 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 335 </div></div><div class="c x90 y62f w85 h1b"><div class="t m0 x48 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 280 </div></div><div class="c x4 y62f w86 h1b"><div class="t m0 x48 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">5 615 </div></div><div class="c x28 y630 w82 h1e"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące a<span class="_ _1"></span>ktywa z<span class="ff8"> </span>tytułu odroczonego podatku<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x8f y630 w83 h1e"><div class="t m0 x49 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-4 335 </div></div><div class="c x90 y630 w85 h1e"><div class="t m0 x49 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-1 280 </div></div><div class="c x4 y630 w86 h1e"><div class="t m0 x49 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">-5 615 </div></div><div class="c x28 y3c3 w82 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x8f y3c3 w83 h1b"><div class="t m0 x32 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 104 </div></div><div class="c x90 y3c3 w85 h1b"><div class="t m0 x35 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-7<span class="ls3">17</span> </div></div><div class="c x4 y3c3 w86 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">387<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h73 y415 ff3 fsa fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y631 w82 h74"><div class="t m0 x43 h1a y624 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu o<span class="_ _1"></span>droczonego podatku dochodowego<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x8f y631 w83 h74"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 </div></div><div class="c x90 y631 w84 h74"><div class="t m0 x3f h1a y625 ff4 fsc fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x2b h1a y624 ff5 fsc fc0 sc0 ls0 ws0">wpływająca <span class="ff4"> </span></div><div class="t m0 x27 h1a y626 ff4 fsc fc0 sc0 ls0 ws0">na wynik </div></div><div class="c x4 y631 w83 h74"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x28 y632 w82 h1f"><div class="t m0 x14 h1d y576 ff2 fsc fc0 sc0 ls0 ws0">Aktualizacja aktywów fin<span class="_ _1"></span>ansowych<span class="ff3"> </span></div></div><div class="c x8f y632 w83 h1f"><div class="t m0 xa h1d y576 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y632 w85 h1f"><div class="t m0 x24 h1d y576 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4 y632 w86 h1f"><div class="t m0 x24 h1d y576 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y633 w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Różnice kursowe dodatnie<span class="ff3"> </span></div></div><div class="c x8f y633 w83 h1b"><div class="t m0 xa h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y633 w85 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">12 </div></div><div class="c x4 y633 w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">12 </div></div><div class="c x28 y634 w82 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Odsetki od lokat </div></div><div class="c x8f y634 w83 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">122<span class="ls0"> </span></div></div><div class="c x90 y634 w85 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">121</span> </div></div><div class="c x4 y634 w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x28 y635 w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Różnica między amortyzacją podatk<span class="_ _1"></span>ową a bilansową<span class="ff3"> </span></div></div><div class="c x8f y635 w83 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">106<span class="ls0"> </span></div></div><div class="c x90 y635 w85 h1b"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-61 </div></div><div class="c x4 y635 w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">45 </div></div><div class="c x28 y636 w82 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu umów<span class="ff3"> </span></div></div><div class="c x84 y636 w86 h1e"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">160<span class="ls0"> </span></div></div><div class="c x90 y636 w85 h1e"><div class="t m0 x28 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-31 </div></div><div class="c x4 y636 w86 h1e"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">29</span> </div></div><div class="c x28 y597 w82 h1b"><div class="t m0 x14 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu umów<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x84 y597 w86 h1b"><div class="t m0 x24 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x90 y597 w85 h1b"><div class="t m0 x4e h1a y9e ff3 fsc fc0 sc0 ls3 ws0">200<span class="ff4 ls0"> </span></div></div><div class="c x4 y597 w86 h1b"><div class="t m0 x4e h1a y9e ff3 fsc fc0 sc0 ls3 ws0">200<span class="ff4 ls0"> </span></div></div><div class="c x28 y463 w82 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x84 y463 w86 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">389<span class="ls0"> </span></div></div><div class="c x90 y463 w85 h1b"><div class="t m0 x25 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-1 </div></div><div class="c x4 y463 w86 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">387<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y637 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>2 do 31<span class="_ _1"></span>.12.2022 </div></div><div class="c x28 y638 w82 h75"><div class="t m0 x4a h1a y639 ff5 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu odroczo<span class="_ _1"></span>nego podatku dochodowego<span class="ff4"> </span></div></div><div class="c x8f y638 w83 h75"><div class="t m0 x19 h1a y639 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 </div></div><div class="c x90 y638 w84 h75"><div class="t m0 x3f h1a y63a ff4 fsc fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x2b h1a y639 ff5 fsc fc0 sc0 ls0 ws0">wpływająca <span class="ff4"> </span></div><div class="t m0 x27 h1a y63b ff4 fsc fc0 sc0 ls0 ws0">na wynik </div></div><div class="c x4 y638 w83 h75"><div class="t m0 x19 h1a y639 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x28 y2fa w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Różnice kursowe bilansowe<span class="ff3"> </span></div></div><div class="c x84 y2fa w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">13<span class="ls0"> </span></div></div><div class="c x90 y2fa w85 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x4 y2fa w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c x28 y63c w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Rezerwy na świadczenia p<span class="_ _1"></span>racownicze<span class="ff3"> </span></div></div><div class="c x84 y63c w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">58<span class="ls0"> </span></div></div><div class="c x90 y63c w85 h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-7 </div></div><div class="c x4 y63c w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">51<span class="ls0"> </span></div></div><div class="c x28 y63d w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">ZUS niezapłacony <span class="ff3"> </span></div></div><div class="c x84 y63d w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">13<span class="ls0"> </span></div></div><div class="c x90 y63d w85 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6 </div></div><div class="c x4 y63d w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x28 y63e w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące in<span class="_ _1"></span>westycje<span class="ff3"> </span></div></div><div class="c x84 y63e w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y63e w85 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4 y63e w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x28 y63f w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Niewypłacone wynagrod<span class="_ _1"></span>zenia<span class="ff3"> </span></div></div><div class="c x84 y63f w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">21<span class="ls0"> </span></div></div><div class="c x90 y63f w85 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x4 y63f w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">24<span class="ls0"> </span></div></div><div class="c x28 y640 w82 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Utworzenie rezerw </div></div><div class="c x84 y640 w86 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">137<span class="ls0"> </span></div></div><div class="c x90 y640 w85 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">216<span class="ls0"> </span></div></div><div class="c x4 y640 w86 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">353<span class="ls0"> </span></div></div><div class="c x28 y641 w82 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące n<span class="_ _1"></span>ależności<span class="ff3"> </span></div></div><div class="c x84 y641 w86 h1e"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y641 w85 h1e"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x4 y641 w86 h1e"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x28 y642 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Rozliczenia międzyokreso<span class="_ _1"></span>we przychodów <span class="ff3"> </span></div></div><div class="c x84 y642 w86 h1b"><div class="t m0 x4e h1d y9e ff3 fsc fc0 sc0 ls3 ws0">605<span class="ls0"> </span></div></div><div class="c x90 y642 w85 h1b"><div class="t m0 x28 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">51</span> </div></div><div class="c x4 y642 w86 h1b"><div class="t m0 x4e h1d y9e ff3 fsc fc0 sc0 ls3 ws0">554<span class="ls0"> </span></div></div><div class="c x28 y643 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązanie z tytułu <span class="ff3">p<span class="_ _1"></span>rogramu motywacyjnego </span></div></div><div class="c x84 y643 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y643 w85 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x4 y643 w86 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x28 y644 w82 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe<span class="ff3"> </span></div></div><div class="c x84 y644 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x90 y644 w85 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x4 y644 w86 h1b"><div class="t m0 x24 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x28 y645 w82 h1f"><div class="t m0 x14 h1d y646 ff8 fsc fc0 sc0 ls0 ws0">Rozliczenie strat podatkowych<span class="ff3"> </span></div></div><div class="c x84 y645 w86 h1f"><div class="t m0 x48 h28 y646 ff8 fsc fc0 sc0 ls0 ws0">5 045 </div></div><div class="c x90 y645 w85 h1f"><div class="t m0 x35 h28 y646 ff8 fsc fc0 sc0 ls0 ws0">-<span class="ls3">711</span> </div></div><div class="c x4 y645 w86 h1f"><div class="t m0 x48 h28 y646 ff8 fsc fc0 sc0 ls0 ws0">4 335 </div></div><div class="c x28 y647 w82 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące a<span class="_ _1"></span>ktywa z<span class="ff8"> </span>tytułu odroczonego podatku<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x84 y647 w86 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-2 166 </div></div><div class="c x90 y647 w85 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-2 168 </div></div><div class="c x4 y647 w86 h1b"><div class="t m0 x49 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">-4 335 </div></div><div class="c x28 y648 w82 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x84 y648 w86 h1b"><div class="t m0 x48 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">3 729 </div></div><div class="c x90 y648 w85 h1b"><div class="t m0 x49 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-2 625 </div></div><div class="c x4 y648 w86 h1b"><div class="t m0 x48 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 104 </div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x4e y649 w81 h76" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">51</span> </div></div><div class="c x28 y64a w82 h74"><div class="t m0 x43 h1a y624 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu o<span class="_ _1"></span>droczonego podatku <span class="_ _1"></span><span class="ff4">dochodowego </span></div></div><div class="c x8f y64a w83 h74"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 </div></div><div class="c x90 y64a w84 h74"><div class="t m0 x3f h1a y625 ff4 fsc fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x2b h1a y624 ff5 fsc fc0 sc0 ls0 ws0">wpływająca <span class="ff4"> </span></div><div class="t m0 x27 h1a y626 ff4 fsc fc0 sc0 ls0 ws0">na wynik </div></div><div class="c x4 y64a w83 h74"><div class="t m0 x19 h1a y624 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x28 y64b w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktualizacja aktywów fin<span class="_ _1"></span>ansowych<span class="ff3"> </span></div></div><div class="c x84 y64b w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y64b w85 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x4 y64b w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x28 y64c w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Różnice kursowe dodatnie<span class="ff3"> </span></div></div><div class="c x84 y64c w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x90 y64c w85 h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-2<span class="fs2"> </span></div></div><div class="c x4 y64c w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x28 y3f0 w82 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Odsetki od lokat </div></div><div class="c x84 y3f0 w86 h1b"><div class="t m0 x24 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y3f0 w85 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">122<span class="fs2 ls0"> </span></div></div><div class="c x4 y3f0 w86 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">122<span class="fs2 ls0"> </span></div></div><div class="c x28 y2c1 w82 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Różnica między amortyzacją podatk<span class="_ _1"></span>ową a bilansową<span class="ff3"> </span></div></div><div class="c x84 y2c1 w86 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">78<span class="ls0"> </span></div></div><div class="c x90 y2c1 w85 h1b"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">28<span class="ls0"> </span></div></div><div class="c x4 y2c1 w86 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">106<span class="fs2 ls0"> </span></div></div><div class="c x28 y64d w82 h1e"><div class="t m0 x14 h1a y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu umów<span class="ff4"> </span></div></div><div class="c x84 y64d w86 h1e"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">83<span class="ls0"> </span></div></div><div class="c x90 y64d w85 h1e"><div class="t m0 x45 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">77<span class="ls0"> </span></div></div><div class="c x4 y64d w86 h1e"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">160<span class="fs2 ls0"> </span></div></div><div class="c x28 y64e w82 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x84 y64e w86 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">164<span class="ls0"> </span></div></div><div class="c x90 y64e w85 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">225<span class="ls0"> </span></div></div><div class="c x4 y64e w86 h1b"><div class="t m0 x4e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">389<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y5ea ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y5eb ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie z obowiązujący<span class="_ _1"></span>mi przepisami, do<span class="_ _1"></span> wyceny aktywów i rezerw z tytułu odroczonego pod<span class="_ _1"></span>atku dochodowego Spółka </div><div class="t m0 x29 h7 y5ec ff2 fs3 fc0 sc0 ls0 ws0">przyjęła stawk<span class="_ _1"></span>ę<span class="ff3"> podatkow<span class="_ _1"></span></span>ą 19%.<span class="ff3"> </span></div><div class="t m0 x29 h18 y64f ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y650 ff4 fsb fc1 sc0 ls0 ws0">Nota 8 <span class="ff5">Aktywa i z<span class="_ _0"></span>obowiązania z <span class="_ _0"></span>tytułu umów<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y1da ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y651 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa <span class="_ _e"> </span>z <span class="_ _8"> </span>tytułu <span class="_ _e"> </span>umów <span class="_ _8"> </span>obejmują <span class="_ _e"> </span>przed<span class="_ _1"></span>e <span class="_ _e"> </span>wszystkim  <span class="ff3">przekazane <span class="_ _e"> </span>dobra <span class="_ _e"> </span>lu<span class="_ _1"></span>b <span class="_ _8"> </span></span>wykonane <span class="_ _e"> </span>usługi, <span class="_ _8"> </span>przed <span class="_ _e"> </span>zafakturowaniem </div><div class="t m0 x29 h7 y652 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">klienta i przed dok<span class="_ _1"></span>onaniem zapłaty wyn<span class="_ _1"></span>agrodzenia, z wyłączeniem<span class="_ _1"></span> wszelkich kwo<span class="_ _1"></span>t przedstawionych jak<span class="_ _1"></span>o należności.<span class="_ _4"></span></span> </span></div><div class="t m0 x29 h7 y653 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> <span class="_ _e"></span></span>szacuje <span class="_ _11"></span>wielk<span class="_ _1"></span>ość <span class="_ _10"> </span>odpisów <span class="_ _10"> </span>aktualizu<span class="_ _1"></span>jących <span class="_ _10"> </span>wartości <span class="_ _e"> </span>aktywów<span class="ff3"> <span class="_ _10"></span>z </span>tytu<span class="_ _1"></span>łu <span class="_ _10"> </span>umów <span class="_ _10"> </span>z <span class="_ _10"> </span>klientami <span class="_ _10"> </span>zgodnie <span class="_ _e"> </span>z<span class="ff3"> wymogami </span></div><div class="t m0 x29 h7 y286 ff2 fs3 fc0 sc0 ls0 ws0">MSSF 9 Instrumen<span class="_ _1"></span>ty finansowe. W p<span class="_ _1"></span>odejściu up<span class="_ _1"></span>roszczonym wy<span class="_ _1"></span>maga to<span class="_ _4"></span><span class="ff3"> </span>wykonania <span class="_ _1"></span>analizy statystycznej, k<span class="_ _1"></span>tóra wiąże się </div><div class="t m0 x29 h7 y654 ff2 fs3 fc0 sc0 ls0 ws0">z przyjmo<span class="_ _1"></span>waniem pewnych założeń <span class="_ _1"></span>i stosowaniem <span class="_ _1"></span>p<span class="_ _1"></span>rofesjonalnego osądu.<span class="ff3"> </span></div><div class="t m0 x29 h7 y655 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa z <span class="_ _0"></span>tytułu wyceny <span class="_ _5"></span>b<span class="_ _1"></span>ilansowej umów są <span class="_ _0"></span>wynikiem przewagi <span class="_ _0"></span>stopnia zaawansowania <span class="_ _0"></span>realizacji usług<span class="ff3"> lub <span class="_ _0"></span>dostarczenia </span></div><div class="t m0 x29 h7 y656 ff2 fs3 fc0 sc0 ls0 ws0">dóbr <span class="_ _2a"> </span><span class="ff3">w <span class="_ _2a"> </span>relac<span class="_ _1"></span>ji  do<span class="_ _1"></span> </span>wystawionych <span class="_ _15"> </span>faktur. <span class="_ _33"> </span>W <span class="_ _2a"> </span>p<span class="_ _1"></span>rzypadku <span class="_ _2a"> </span>tego <span class="_ _2a"> </span>rodzaju <span class="_ _2a"> </span>aktywów <span class="_ _15"> </span>Spó<span class="_ _1"></span>łka<span class="ff3"> <span class="_ _2a"> </span></span>spełniła <span class="_ _2a"> </span>swoje <span class="_ _2a"> </span>zobo<span class="_ _1"></span>wiązanie </div><div class="t m0 x29 h7 y657 ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">wykonania <span class="_ _1"></span>świadczenia, jednak<span class="_ _1"></span> prawo do otr<span class="_ _1"></span>zymania wynagrodzen<span class="_ _1"></span>ia jest uzależnion<span class="_ _1"></span>e od spełn<span class="_ _1"></span>ienia warun<span class="_ _1"></span>ków innych </span></span></div><div class="t m0 x29 h7 y658 ff2 fs3 fc0 sc0 ls0 ws0">niż tylko upły<span class="_ _1"></span>w czasu, co odróżnia te ak<span class="_ _1"></span>tywa od należności z ty<span class="_ _1"></span>tułu dostaw i usług.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x41 h7 y659 ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y349 ff4 fs3 fc3 sc0 ls0 ws0">Aktywa <span class="_ _1"></span>z <span class="ff5">tytułu umów</span> </div><div class="t m0 x29 h7 yda ff3 fs3 fc0 sc0 ls0 ws0">Zaprezento<span class="_ _1"></span>wane w <span class="_ _4"></span>sprawozdaniu <span class="_ _1"></span>z <span class="_ _1"></span><span class="ff2">sytuacji <span class="_ _1"></span>fin<span class="_ _1"></span>ansowej <span class="_ _1"></span>aktywa <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>umowy <span class="_ _1"></span>dotycz<span class="_ _1"></span>ą przekazan<span class="_ _1"></span>ych <span class="_ _1"></span>klientowi <span class="_ _1"></span>dóbr <span class="_ _1"></span>lub </span></div><div class="t m0 x29 h7 y65a ff2 fs3 fc0 sc0 ls0 ws0">usług, przed d<span class="_ _1"></span>okonaniem przez klienta zap<span class="_ _1"></span>łaty wynagrodzenia lub<span class="_ _1"></span> przed terminem wy<span class="_ _1"></span>magalności.<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x29 y65b w80 h1b"><div class="t m0 x92 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> Pozycja </div></div><div class="c x6a y65b w5e h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x5c y65b w5f h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 yde w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu <span class="_ _1"></span>umów<span class="ff3"> </span></div></div><div class="c x6a yde w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">496<span class="ls0"> </span></div></div><div class="c x5c yde w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">641<span class="ls0"> </span></div></div><div class="c x29 y65c w80 h1f"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu umów<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y65c w5e h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls3 ws0">2 <span class="ls0">801 </span></div></div><div class="c x5c y65c w5f h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 914 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y65d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y2b4 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2023 do 31<span class="_ _1"></span>.12.2023 </div></div><div class="c x29 y65e w87 h19"><div class="t m0 x1d h1a yca ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x93 y65e w88 h19"><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Przekazane </div><div class="t m0 x3d h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">licencj</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span></div></div><div class="c x65 y65e w3c h19"><div class="t m0 x1c h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Usługi a<span class="ff4">systy </span></div><div class="t m0 x19 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">t</span><span class="fc4 sc0">echniczn</span><span class="ls1e"><span class="fc4 sc0">ej</span></span><span class="fc4 sc0"> </span></div></div><div class="c x94 y65e w3b h19"><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Kontrakty </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="ff5"><span class="fc4 sc0">dro</span><span class="fc4 sc0">żeni</span></span><span class="fc4 sc0">o</span><span class="fc4 sc0">we</span><span class="fc4 sc0"> </span></div></div><div class="c x40 y65e w89 h19"><div class="t m0 x3b h1a yca ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 y65f w87 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wartość na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x93 y65f w88 h1b"><div class="t m0 x95 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y65f w3c h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">297<span class="ls0"> </span></div></div><div class="c x94 y65f w3b h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">344<span class="ls0"> </span></div></div><div class="c x40 y65f w89 h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">641<span class="ls0"> </span></div></div><div class="c x29 y660 w87 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Realizacja nowych obo<span class="_ _1"></span>wiązków świadczeń bez </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">wy</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tawien</span><span class="fc4 sc0">ia fak</span><span class="fc4 sc0">tu</span><span class="fc4 sc0">r</span><span class="fc4 sc0">y</span><span class="fc4 sc0"> </span></div></div><div class="c x93 y660 w88 h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y660 w3c h19"><div class="t m0 x31 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">2 260 </div></div><div class="c x94 y660 w3b h19"><div class="t m0 x29 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x40 y660 w89 h19"><div class="t m0 x35 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">2 715 </div></div><div class="c x29 y661 w87 h51"><div class="t m0 x14 h20 y4ba ff2 fsc fc0 sc0 ls0 ws0">Przeklasyfikowanie w związku<span class="_ _1"></span> z nabyciem </div><div class="t m0 x14 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">bezwarunkowego prawa  </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">zap</span><span class="fc4 sc0">łaty</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x93 y661 w88 h51"><div class="t m0 x95 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y661 w3c h51"><div class="t m0 x32 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-2 061 </div></div><div class="c x94 y661 w3b h51"><div class="t m0 x4e h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">799</span> </div></div><div class="c x40 y661 w89 h51"><div class="t m0 x48 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-2 860 </div></div><div class="c x29 y662 w87 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odpis z tytułu utraty wartości<span class="ff3"> </span></div></div><div class="c x93 y662 w88 h1b"><div class="t m0 x95 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y662 w3c h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y662 w3b h1b"><div class="t m0 x26 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y662 w89 h1b"><div class="t m0 x95 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y663 w87 h1f"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość na<span class="ff4"> ko<span class="_ _1"></span>niec okresu </span></div></div><div class="c x93 y663 w88 h1f"><div class="t m0 x95 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y663 w3c h1f"><div class="t m0 x29 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">496<span class="ls0"> </span></div></div><div class="c x94 y663 w3b h1f"><div class="t m0 x26 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y663 w89 h1f"><div class="t m0 x29 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">496<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y664 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x29 y665 w8a h77" alt="" 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EwZJ0lt3NTMvNJuZawvu+q7QsI4ABBSgLnNS/secB45ELTnB3VcsCaSlojjUZmzMFrrFzJq2CjaM5LnvPQtOoqV4zyMAG6VBZizFsw6VTEwqzUAaJ1Xyomg5K2ct8doF3ELDPlkvLay7K2xyjjrvXEezFpnrDPGassCyR588ingbGw4T2eDtFmtbfAgDJKkdvjOj29E2FayNdDJyEe1g9KmRpgjWKt5XjPYULDEgDMvIAMAzsB541E71IVy2pp+H2ES5VpslK6oXShR1/CiUSCtjPeAQ41UGo/CoD8eI0RpxgyuVpqOY0IIIYcn9cuidN5JiQsv/BCUEzwcbfSDIEiShHs9Nd1+/Z+9cm19GAtolUtmAb15ORwwgAlDOeivS+EW99xw4fkXdhqBd8o4a6xXDkwE7dmdq8O6BBjn1pjNrN+cjucZHIPyiONJnJqyPtDs5JzdzPT1KG/kam8zGy/t+76K5vf07Qc+/gUjYJmolYEIJ+PaaAvrFA+U51Y7AEabNG6NSrVeMNneVoru2litL69KGU7PbmEirI31kCyI1zcm4LF2wvKkdpEHjt2ZWlPHjVbpIsNCLlI1KRup9AKKZU6EYdYd83bpQhmjLOr966OLr/iGkS3nuWTyaWc8cWNQOh/DiKoCj5Gr0nBUyoQJ167uTiGvqqCdOMkc1xzgDJa7modR2l4des8UBLPOr0983O4op8NI3vCrX8QhLW5ICCHkTpF3nPp11cgaWkMVNW90uOc+iFU5VqPVua1zi/tuftWrXrm6tqKyoBGFztWCHZpYzgDPa60bWVbl46zResm5L+od89N3f/ofIbhz3DnHwPOaJ+2Zpz79z7508VuaSeD0mAcB4HBwHRq0GFAfUBNsW5j+0Pufv5D6wLEY6Fc49ewXzyYb4/L+3e6CyNoVoCrTjLOy1EmzwRw8nIM1LGDehoCMmzWAIKp5s6gDU5cuytrduUk+0VaByaTRnBRaFT7rdQuH2okkhAaLAFUorsfKl4Inq+Mg7EwPh8sAlEWzOX3glltk3KjBbDxtgV6vE4boF0ha09Wo8JEOQ2TJdu45BLMOtyyPtsy3FXTt7cZofTqNlleXwyTkkcv7ww7PJfOSMyt0KcEta7aZN4BllZeNDts/qXuhTpm727HH1tqIQNKhTAgh5DDU+r3utFKm1ZkXcbawcJQuK8ZEmmUiifsby61OFnJ21x1HpVFQFiPvLLvtN3sB8CCIKqWjUMBVF3/4feecdZIQEEJwKb1nzrlB4ZxIf3nT7jjBeDLmUmzG/W2X1jMg8VxUZrK0fzZFB5OeW08m2BHjny/7wI6mDNPpjWF10cVXjWuEcZRrKBb0a+QcE87XrZwAPhVgGI9qi2hs0GhvYUHWnd4qgrTQzLCAxalshEMFxMHEyYnDcg4T8r6BFcjzOoFroEqSaKLcl//hX+saSZR6IBAYrg+2zree8ITfC7OZj1zyzeEIpRrvWy6badN7lqZsMFq2wI171jdKN7HYsGjPt5bzaiUXLEpara6DyZoBfL6yuj9IuUAZQQVQnjvFmTFMWcBYRA0fBEMPmUY+bGrLausCQZFPCCHkMNX6GxsbImju2nWXPbcO9t28m4cJ8yjGo1Yn8rpe3/jleDhgSWi0YZ4HIgQYA+A5wAFWKJc0MlONAuZe/aqXX38A1mprreABc4xZr31QGXfve580qTCTpkANuM2HA/cMdQFpOt3GdhkVbcCVgyzOVI2QocHx8Xd/4F5P/bIZr99zWyeJsJ5rjiBMcMqp50LyWufp7NwNN+0/YXr+Sx9/5/RUa8PgaU9/1d7hrEy2rS2vfeqSG75x/hue9/znPOd5z6hzfPKyr15y2RVxo1Vb5sC1Z9a6L3/una2i6ibmmivfc5+nXeDZ7FhLzZDEjcG4fOoLXtxJHuzLlW5rJIO2LvrdFmLHp8JknLO6rDI+3rK9Nawxc9SWj3/si5dc/m3Fkbv1djvqL09e9vwXnvH0B06LqJnI4ajcunX70nAsvQ8OzmyQiqVG16nAYFhNR731Ag894w1xIw/y/5iR6p+u+WdvaEYfIYSQw1Trd3vTjSy64Re/qrVO220PLqWMGqk1SqtCK3DwfJjXpcoabc4C5gVcCB/ASzghg2BQVI7xSX89kbjfPY83RtV16bxnzHPmk2bPQt6y9wA4BA+MUQB+fRZ9O4VDut5XG4MiN0girteXwtQPl5BK8Np02q17HHtsVUyuu+FAIw18gIc97mVhb6dqzEdb7ravSnbe/zFj3n3i01/xje/8fGm9dCyMooZgfLbTmW1m2+56Lx8GPsSnrrr64iuuKVjLNxfW6iCeO6YQXdnd9anPf3t2pp0kPDGOOeWZLI3QQJ4X3WaSF2M3HjK10pRe8LjZnC1KqPFyFuKaL/5fw9Vlo9au+PTrZIwSuOiyf+6bbIBUdBf6utGZv++HLvn5s5/7SmOiG288MNObPrBnXfpE2EA4EbjIu8z5ThRki2voNKf37e9fdfV3ZfOokQqzqa1Pe+Y5w2HFaaUeQgghhyv1jTVvftNb272pNGkU44kHlKoYrNbqVee9KowA65vNViAip2yVK/gAm5+b8/CA9QiT2GiTTU9N8nx1/edpkjh4750A4wxx1jEGUZJKgUk+kVLi4EL6B6/rryooZqJO1FtoOQnOR0HP1Ct729Ngws9OpeWg319dCQTe9KY3jpV52KPPijtblnI/QfPWoS2j6V/uGw9s7OLeL2+6cX4uYTyAZ1mSDNZWBiuLN+5ZcUF6w3588JKvI+nK5szu5TFvzt20NCl4c63mF1/6De0AnfdiHnPvHY+znmYAT5Y2hpxjKos7seKcjdZGo2ERSx9mgalhCnvMUduaLT/xGFfmcU9+ac0bOu7atNc3wVolxqo1rnv7l/Sln77mmF071harhbljVS6ly4SVzAG+DdcTLG63kVdqftvC+RdeOdFhkM1df+vSOWe/oJHGjFKfEELI4Up9znmYxMPBoCzLMElkELjJkEup6qLRCIrCNrMmPEIRchkEQXR7XAPw8AyCgQsO54Io9ECr1ZRSMsYYY967/v6ltNnW1n3h6n/MGhn+0yKzIgTiusSwcOv9elFjDXwUbY3QQK1yjY12q5lEUlVlwAXncufRxyyvjyyLcyc+c/Ubn3L6QxA2RaM3Ue4DH7mqdDjzzKcHQWC1iqT4vQee9IpXvfbo4+67sBU8ynjUGBZGNDqf/NRrkvZsYUWQ9SDjD3zgw5BYWdpz1mMflGZZpczjn/DiKBXNTjsMw8lgg5mimSRRkkRRok0FZkKBKAgP7N9bq7EBPvvZz1smWZSNFRZ2HvuFK9546hPOyJUMk7npqZ3Os5VlZI1kPNCNZErYCI7BwbsULq0qFUjEcfaYx53ZmVooFdNWfP9frh0r7R0MfXCPEELI4Up9xwrjWBjNs6BrbG6xwVupLoI42Oo1zxLwQIFVPFSAEtICCkwxphnTjOvAmQZc4CvUk0SKAIjjprKh8mnpswptzseRGUxHvCkFc/CVhw24lwx88963DQtXtsBnizKcjeY5HtDXd++H6X4/SGU2O1z4w7PYgUjdtOWUf9jY8uF///l3+lwGc8eV/aWPv/R4te/vnrLQ/8zzVFktZw9g8V23a/zFE09o52vGmTiuHnIPvOL0mXsdlx33B3+7b/phe9ndXnzWI376zmc+Qqz/5PyH/9Wzjx0t/2BUFh/+9i1j1pufk9ubYxmtLHJdzU5PPCYMi3basx0dX77g9OOjdH1cTp3x6Hf6wcJAYjHNw87dXv4H5xzHYNKpm9o792QiC2/+1psf+/tVeeU597ar12x0vr/PRRK8t2WcNNfn1Y1hvZ5HyrMaogzlDUeV1/O66Rje9aFvVtEjxjaLkr2veO6Jaj+28CDioMl8hBBCDlvq37YZ879RhTsAYA6MH3xs3iPv4Pr3hx6MWXBwAaDWtj9Ev7/OreVw3qiAuTRNq6rywIMe9OA6L9lvrsMPCQSYBL4KrY0Abmy10Rc2n4rArIPFtOg28jAeqEQps3jgri2VsdV8tFeEzIpUodUvYWVWAT6GE7CB09JqLhVLa9+ESadEtjMu+PK/ivEPoqCe3jU/mejW/FGrg+rux9y32ZhhLlK1gI/zUT1aGWTtufW1ibF4xCOe1WovyIB99cuftlUxWtnXaETjutYB+/3HnyniKB+th5x55bNiEC7+rFvs+ciFbw4jqIqv6egH/3pF4LxmsWKyZrKC0CzRPFUssUwYESgeKp7IcKI99q7l+9cXRWI5Bo98yEnHboXKPRPwMHQcE0IIuTPuuE5kEPC/HvkecJ45eHhsrl4rb9v0P43Pb1bvPuQhuPBehhHy0SiN2mDa2TxktoZgjE0mk6wZRIF0esIDefA8A2Aegk8kG4S+jK2LLWIdNKa3K7ZusAjZRzZ9/b8N5tVWbqusyP/iCQ/9H09+aOlFbOR7P3Zl1Z3VzhXjRIe9ytoiqVfdmggbRViXQnr0JqyJkWwL/ZMr3rRiKhGE3/uPH//lRz4RxdNDG1/6lVv7lWiLKFeIZOSL+lG/97Dzr/m8HfssPupHP7nFs62jQaMhi0lexjGf7jGtNuRUb2CCMmwZWzeFmt82beFf/fQnv/LMx5de3Lw0+NtLvuHCINf49JXfaAXhkpgbs2TI5IhFY9bO2TTnq0oKw1kuWgWb7ohfXXTptV/78b+67nzJ9dWfevvOcFUUA4bQusTzBGjSoUwIIeQwpD4guL+tjsehm9g5z9zmDxz7Xw0YeMZKpaIw0ap2QoQSQSADb+EqwU1gq0Zz2o02Wq2WCGEMkzLAoVkBm4MGFcsqnioWS1Z5D2s502wsvOCRC4QabXzrutXST8X5+B7b54TWA2af9uI/D820mjRWqom3q2W1NmmcAO59U/mQGzgvasaU99BMIJW+nASsdcUnL3v7RR/ffveTlJzdvbybpTMmblTcZrlj3kmJYnl477ttD8u+DDv79q/98Bd7mzPHrlUIwn5RLHeimE32ajG35vHV6/Yv1lGSuG0defLDdxSCR8pFOnzsaX/YTxYORL2i1easarY7drLmeGYhLIyFcyyySD2LLHOWMcuEReo9v+KL/1Kw6WzhvhuLB571zNf88rNvisoVxI3xJG90KPIJIYTcKfxOb3HbB8Qcbp+r92tL6P0/7y6YdbDaOcf4niU4D22U1TXnYIxZUwnud++5BR7K6EPXCxhw8CY6JVCjp1liGIwAT4QPBA+6QyQrKuWtHXvYeJEPiqZ9y4dev86Thz77lT9c8X0+Nc5526edgN3tmKmZphdS6UkRI5MQkXGxn0QYCF6Cb7hOurvEx778q96ux+9bTG667kDKebuBXbum0+lYJjZInXKuMZU6Z7rRpBrtPfEBJ25ouzYeG+HvftzOLTNTodD/fu0HQ2lUkH70s99JpnZEMtxz/Y91xfeU1fkfuvy0Z/2t7dw/xxYpG1yNpR1/7hOvUsYEzoVwAYoIVeB04FzolIQKMQ58KZ3xaI1HjLHujdctST5bjFJdxajbehI129snFY3wE0IIOWy1PtscaQdzYIeu5R9KfYDzX/vmP3O2DJiSSHic7Vs3r3z1m51PGLgFs84zxnU1bkh/3In3rBWaUQCYzan/nMEzD+/hOHMpAxgvGIP3E20cRFzYpCFbew6AtUVV1uN67Jr4wGf+YYnPBduPvnXv8lknnvCmVzwl7lZ7yujxzzt/Jpxqo6FrHoZBbODNRIhJiHyjXPKife9H/mE4fdJwVe9ohf/x3b+qNHKB9132jz+76vqUecdzIzRSwKpvXv3XJ5/x5l/t/uXO4x7JWwGDO/aYLRLcaBWF0OXItbf+fP+gHKtsOto518kiDxlX6V12G1XX0pj1lz/7gU87436VgQdi1lK2ir1NUScoY19FrmYopVcMReRK40vDkpmZueWVUTOdY4Y1Ozs+dvl3X3bWwwILbZHGGR3HhBBCDk+tzzYTnTm2me3MecAzePDNapzdPovPH3rY2x6J9JkUdZ1PirI7FRxY7YOHMm6ASwVRe9kIAV28/diH8nAAACAASURBVK2vSgI4d3B/x24bUnCRRWR15PIQgwiVFHkSCTiErqkn/PWvem9tfacdBNFkUKPQ2vJeNfGBqN7110/Z3ixDW27vMa5HDcZ8JSIpuWWh5ZHTIQrOVKfdq3TdmbmnD7Yfte1uzzr9pI7DFrMyV9U9xY8WPYOy0kPtTK4nYEoZSIyjbvqFb/6zgtO+THk1mkwCHgqHqVa6NswLl6K7TY3Lr33hPbEGr/C5z327jKaLSHzrH19x7pPvtQv7j+HjaY2o7gqvA9gAVsIJaOEr6TX3TkJJ1IGvfehHg1u/dc2fbG3lzG7kzl501VcKBiOghbKo6TgmhBBy2FKfM2FqxRncZBKGYbPZFM45B+uDJz/5qXVZMqAuS8Z8Phl5pxgcY87oqizGuswBo6o6TdPv/3h3q7tFWSmD2DmetLpaBHq8kUjbakAbSAnAHzqfAADOWDtANT7QSp2wkwjMKZevlTEPAya+ce33br1hMaqkXl1+ydNOyYyZEVGkwlBkrcjGoo/GdTIdLefgkMxzxqNSo7ZIk3bAZVUbyMz71r9+d19D9iLL1/de/6LnnDxZ/fcwWulhMqN8b5JJKY1zTCRKxIWqua1DYdcHY97oVsaGQoQCcAIIIyCEjtLEshi5achAjSDH1bwAK7W2ymLogabYL7A7rlef/MgXC9cFZ7VmHI1cGzARpREXona80gxCyiQoff8Ln3tbl+MLH39OIhZtqHdX9TDCOEBuBxyKjmNCCCGHJ/UBnPealyRJFEYBS6K6yEeLixbcGPvev//AZVdcFUeJKuo4SfLhxFtXF6Wp6/FgIKVI4xAMUKrVnlru2+//8CeD0kNG6xuDqNlaOrBoGZ/vRk963MntECG349HIWovbZ/N5AIVH3MJYja1s7NkwTM4n7emRwhWf/8kF7/vC7M5jOiztcp/W+bbYRoO8MQlEHq4uDUdGgbO1Sf6cF73Ri46FyJ0fAgXDRlEYHzZaRy8tDtdVtm9xaW3vAT9c78bMwqZzW5STSnSvuOxfJotKuDgSrbUC4HNh1G0F0WmnPGph4Rij45neVjOppDft1rRVPGE45qgtknujDBxLnO00IZrhZKVietSMbBT4jSG05mpQVyxzSTdHsD4emaAxQoJgJunNLI2GuWfaJTVrjQ3bs7hPBH5aILb727AzzWK1fyDdtvOkJ/357kERy7j2BR3HhBBCDk/qV9VYSowna85rPxmJMODNZpxmYMFknEchLv74J8M00trmtcranaTZElHc7HSVsYNJLoPUIRoXNm6KS676btycsT7MslY5Hk0vbBGS69HqVOKWD9QBfBwJIQUAf/DzAgweOcNQmCJp162dZ730gpMe+/p7PvJtJz/5PR/8/LeHYfPWyWSyvtqK/HPPegxMPiMbM3KK1e3e/AM32Mz3N2YvvXajP+lqtBbX+0o6H6MKkU51NIKNcXDxF29+60cv23HvY+e3zPSSEI5/8NPfuQnb98m73+XU526IZjrTFSqczuaE5yWgKzQ4ptN00K9F0Nt33c1TYXr2U0+DB3zIDB7ygG2JNO2YZ9yc+fj7ewOoYbYQezbYWN1X1+I1f3bpHr2Qdx7+2D9624Eo60dVMN2pWZXbZGiin950S9jN4t4Uj8KNPHJRc/64Y2xptdZJNZqL9WkPve/Rdzl2MHTKdXu99Ee/vD5gMR3HhBBC7ow7ns0XSg5vAxl6U6azvaLKhUjKqobjadZ94bmv/f0H39swGMZ7s9MrG+OpXnOUl2VZtJpZ1p5RtQrDRu3wxGe+QTYXblocZVMLgiNLg7XlPXOzvZ2t1jNOf+xsisAZEUhdVyJKDz63B4AKKEI59nKssn2rK9vTu+qwp0Ox3r95fnZ+fXUw3cPll70uQu1W1yaVmvTLcG56dTy6z2l/k3QSGJ7aBI5tmesas1wDzmEwWuRhs9vb6vP4yz/8ofVmub93pnUMWPOiz9z015f/izeTXcc9cvHWfqh2R5VROg8ZGDAeu6Vf3RjbQlqej8u7zG9x6zcLbayUImwMx7UrCzU64OPudMo7gYxiFEZ7Vj7/j8684OKfFLb10xvF75/5iaxZrxXtOpQ+HfsJeLArFuj2phqdxsSP+5PBYIReO/GMLa3fsiOZzRCkaaveGM1k8eqe5bgxu3br7ks/9W8vPvuBDBUdx4QQQg5Prc8lN46V5fXOmEajAaPsZCLBkqw1HORXX/3lEx/0sPv93uNLx27YO2RRrAAXxN2ZmRp8eVzUUmwYfOrz39yz4fas1kff/UQpo7y/gWrUlobla4s3XxfDcAtVTOCdFL/5kiIg4F6EAlHQ6E3ztLVRlJojyuLJZGl6Knr6U+4VAoUtKmfOfs4TWu1I1audbmNu4R55vSsfx+9+x4sSN1KD3bzeSIE2x/euvZBNlgYHrg98UVVFa8v0tV97ozbLjXY8LmQY35137rF7pf+cF9w3nhu0mVpoJ7ryDOi14xOO38mKAuWgIU2qN2bkqJNKIZCPinYnSgO10BOdoJDFslQTozXC6ObxPmULVa02YilFz4c7hmZLhexLV/5JGCxxMfjMJ64qhxgvL/VSB3VgquGmE0Qe1XC5Hed8VLcDuMJIFjz7rEfMpnEwHpx89+Mvec9nYwbvaEleQgghhyn1AedMXdXggVzdt4eHocgyyMhaxmWsanfl1V9MewsPOfVpW7a3J07WQO5EBVQ8SpupFuJ1b73s/A9/nbWO6m0/7rrrbizKaqqdqfHK3Y+aiv3ka1+6vJVIWxWSO9TFf17yp+fHC3Yi124Ihr+clvvD6roTtvuW29PWt552/21f+dhL/vjsRydAKHg6N2PM4OovnR2z/2ja75e7//FuLf8/znnY/e+KF515rx1JvRDbP3jMw8V43AH++DkP2Z4NEnWD279XTurZBGeeuUuNf3S3OZP1d89Nlv/tqj9GsThY/BYvD4yWfvkPX7pyMgY3A+R7Xv6Hp+7YIl25pyNXun6/KvrjSZ60MgC2KkerN7jx3sStZ0G1ur6vv7G2o7nz6U99zDOe8oCU3Rjbn0+xPa3iln/7zKubCrP5vvmkH5fLCxF2ZXHLLjfqW9puRUy8W7FbwqqD/UHZL4eWp4FhSjD0gskWsaH2/2QmqpmB4JyOY0IIIXcG897f0TYbuopLlb77vRe9+/0X9UfDKJx1k0iXrt11w/7N93zUqV/88kfOOOMlStUvPPeshz/8MTNdLG+4TsZv3bf2mtf+9WI/as4fd9OKCptzVVFFvtwxE/N6edLf+7SnPOivX/xUU2k9Weu0Ym8US5uORRYCgHSeAah3b0zadqY79khZHSkZBWJpgk4T0hr0FZeV7zS4HzdMndupcRyvWTTZLbMqDYK5ia2CMPKKGQUW+CTyKh+kyHgUbii4FNMGhXUuYiXq2no7FvOtsJogbqD0NZc11y1b1BNWy1az41fDcv+g7uxLd9UCx0mI1T2y26rqII5SXRVKyiKOJhYtDr22snUmhZO7b+3PHj1fAetK98JAOLASdaW6U2F/XK83o7tqiAnyGIVHnmI0Gt6rlMgau4VGHMgxtjZ1MfmJQ7uIjqqCsKGRjpHEKDCJUilAl/YJIYTcsTseHNZ1oUyYJVBK9dfWZBobY5jIenPd/tqNaXfqpz+5Lgjwnve97ZznvfIjH/vcpz/z1bW15U63NRoNe71uaZK4NbvcL5pT24e5b3WmpdpYXdzdlONuFr/8j546P7tjad/NjememmyEjcQphSjafGrPwDywsredNm2OOBg1wyWIEPXMthDCjDHJRaNbDMcpEscCeJWEZoCyLfZtx80IgfrEjghKtT8R2ye5zaaT/spiN4vhatS2G5kSGouddNZXdpmJjbbwzXaGKgsrAybDtNZ6xGWLpTYMZI6KsxKu34nTtQgMGK4vz/egrQrDxMNzjjgODCA9pEen1/GY2Inf0Zr31q1PbtnSZs6stXgMHyJoYS+b6c0r1FwJ5EWj0RLa5abc2YpgFJb2TN9lqwYUHDCKU8u5VN5EcKnXSRgAoiwOxOkWUOoTQgg5TLW+qWsThfFwbGa37AjDZhh3BoMqa02XheIiaFTrlTEb+c9qgZNP++NaJD6bGrvIyBSiUVUwtYtCAVMHqJqhizEO7fDsJ5/8h8963Plvefvf/NVrqRsIIYSQ34E7viQ8now5554ha8rBYL9Sajjsc+ZH/XUZynq0YaG0K+Jkpwjwta++Owzq0cbu+Z6M3HDjwM+6abVzIQ4xgF1rpcqq1bpYMeX68895XMCxd+8+6gNCCCHkSEn9LMuCQKytbayuDsMAu47eaeuq2W7CasF9e2628MWWHTMzW3sZ38I9PnvZO1/5gkftu/67bbG20Mgx+dX6ge8nfP9sa1SNbsiCwbe+8o4vXPn+mOMuO3Yes2Oa+oAQQgj53bjjEX5tCms8uAzDKM9x/jvf+a4LP6Yq12rPrC4uybTt3aKtiqAR9ebnllcW9yweSCJ4jkJBhnjSWS9DHD7gpJP+9GXPsMBkgF6KhsBssznbzX7x0580ezPUDYQQQsgRkfqAnuR5o9EaDIs4yTxDI5yOW7NJ0nKOjfMybWIy2Mh6rcnyYpAlYSRf/kfn/unrX2+tiWNZAyVHpaxWaMSiJfH2t77t3e84P3B6ac8tYRSyuEHdQAghhBwRqe986T1jXFgnOOdVjSDCdO/u40klw8RoB8io01T5uN1umLpU1biVpEapUIoPf+hDD3vsQ29ZXTn6qNnxxN9lxw44x7Sabrdeeu4L/+T1f6IHg2CmQ91ACCGEHBGpb13BmCjKKk6y3XsWt23dNhrrIAqOvdt9hhujZruTF82o2ciHA+atr/MoDKt8PNebWttYXpjeslqsizQwdV1r3Wk211eX2o3sm9d+9T73vns1KdNugoh6gRBCCDlCUh+lViYIQ+d4VVshozBgSgMM7da2IAiN3+UZQ11JGXDmrVYCTHgvOIfzyldOmEBwpSs4M9Vtv/zl57zkhS9vtuEVWACWUi8QQgghR0bqO1QAAxjAHYQxPpC8VrauGaB37LirUtvStFHXKo7jfDRynnMmwiCsK610maWJ0RNjVZZEUrrl5R/yzV+GQ//SKvKEEELI7wS/c9vcFtSQkhkLreok5mEgbrrpV6973XP7q79weqUsV+KMywQQ9Xi8bHkZdtPa1w52ZqY7yJf3HfhhWcMLeAEvnZfaS0V9QAghhBw5qX97bc6BuqqlQBxHQQClVK8bv/515xq/78En37Ws91XlPibHNpggUbLLFAZR01iev+ilZ6xv7A1iJBnAteeFYxOLiUFOfUAIIYT8btyZEX776/GvtQ6DsCyrKIqtNVqbJFGMBcp6LpLRpHjkY5988+49TMi8P9yzsi/waIWYTKpWFpeTftYMGYyH8XAO3gMhZqkbCCGEkCMi9Q387eP7AIA8z7NGZqwBIIUsq33GMedFszGlrIcIa21279t71PZtpaqaceqMCTljXgXCA1pweHgHeMCDB+hSNxBCCCG/A3dqhN+DwTMcOj2o65rBw9m6LMajgXNBM+004lZVlswjBAJnjt+1oxyuzqaxtwVj1pgqDgJ4WOXgQ+YTjoyjxdCiPiCEEEKOnFr/0AmCP7gHByuKCYA0TZ1ztTWSS1XbJIm8hRDIJ2WcCMGh6sJ4hjDyWuuqZB7tThdObJ5tbJ5IcEG9QAghhByRqV+rKoliY5SUsijyNE20k9ZCMnDAO1iFIPTMGQRQk6FotcGE1SoMwnpSMe3DRgPA5siBBxit0kMIIYQcIalPCCGEkP8eODUBIYQQQqlPCCGEEEp9QgghhFDqE0IIIYRSnxBCCCGU+oQQQgih1CeEEEIIpT4hhBBCKPUJIYQQQqlPCCGEUOoTQgghhFKfEEIIIZT6hBBCCKHUJ4QQQgilPiGEEEIo9QkhhBBCqU8IIYQQSn1CCCGEUOoTQgghhFKfEEIIodQnhBBCCKU+IYQQQij1CSGEEEKpTwghhBBKfUIIIYRQ6hNCCCGEUp8QQgghlPqEEEIIodQnhBBCCKU+IYQQQqlPCCGEEEp9QgghhFDqE0IIIYRSnxBCCCGU+oQQQgih1CeEEEIIpT4hhBBCKPUJIYQQQqlPCCGEEEp9QgghhFKfEEIIIZT6hBBCCKHUJ4QQQgilPiGEEEIo9QkhhBBCqU8IIYQQSn1CCCGEUOoTQgghhFKfEEIIIZT6hBBCCKU+IYQQQij1CSGEEEKpTwghhBBKfUIIIYRQ6hNCCCGEUp8QQgghlPqEEEIIodQnhBBCCKU+IYQQQij1CSGEEEp9QgghhFDqE0IIIYRSnxBCCCGU+oQQQgih1CeEEEIIpT4hhBBCKPUJIYQQQqlPCCGEEEp9QgghhFDqE0IIIf8HkgAuuugiaghCCCHkv7dzzz1X3vYVNQchv5WLLrqI3jjUVtRc1Fb/hdoKNMJPCCGE/J+DUp8QQgih1CeEEEIIpT4hhBBCKPUJIYQQQqlPCCGEEEp9QgghhFDqE0IIIYRSnxBCCCGU+oQQQgih1CeEEEIo9QkhhBBCqU8IIYQQSn1CCCGEUOoTQgghhFKfEEIIIZT6hBBCCKHUJ4QQQgilPiGEEEIo9QkhhBBCqU8IIYRQ6hNCCCGEUp8QQgghlPqEEEIIodQnhBBCCKU+IeSO/ehHPzrvvPPOO+88pRSA5z//+e9+97sP71NYa08//fRLL730v1/rffSjHz3vvPM+9alP3ZmNv/e9751yyikrKyuH9zVcc801p512WlVVR0ibvPe97z3vvPMuvPDC32qvr3/96+9617t+2+d6//vff/bZZ9O7mFKfEHJnnXjiiV/72tcuuOACpdRwOLz44ovf9773Hd6nuPHGGz//+c9ffPHF/1Xa5Morr7yTW97znve84IILrr766juz8eWXX/5P//RPX//61w/vq/3kJz957bXX/uAHPzhCWu8pT3nKBRdccMkll/xWe735zW9+zWteUxTFb7XXRRdddOmllx44cIDeyJT6hJA7q9frbX7RarUe+MAHnnrqqYf39+/cufP4449/zGMe81+iNb7yla9861vfupMbd7vdO/+bTznllNnZ2Qc84AGH9wU/+tGP3rVr1/HHH3+ENODMzMz/xl73u9/9TjjhhCRJftu//T73uc/c3By9i49YkpqA/N/s3XlcVNXj//Ezw+KgLO6KC0qCgvuWaC6JiGBqkrmMQmmmWBl+tExNK6Ncckn6JGpimpp9XFJccwVFBdREUENB3BFkE9lkh7m/P87nN5/5Ahqalsvr+QePO/eee+6dc+fO+y7nDnhqqVSqkydPPvZqq1SpEh0d/Uy0QG5u7tSpU52dnZ9E5YMHDx48ePBjr3bs2LFjx4591j97S5Ys0el0KpXqoeZauHAhuy3n+gAe0YYNG7Ra7axZs+TLNWvW9OnTp3fv3jdu3JBjVq9ePXjwYC8vr+Li4vj4+NGjR2u12qNHj7788sv9+/cvLCyscMbly5drtdpvv/1WTj158qSHh4e7u3t8fPzT1gLjxo27ePHiwYMHtVqtEKK0tHTSpEkDBw5ctGiRLJCamjpixIguXbqUyZvZs2c3a9bst99+E0JU2DKpqane3t5arTYqKkrWPHny5F69eo0ePbqgoODgwYOjRo2aNGnS2LFjtVrt2rVr/f39tVrt999//+WXX7700ks7duyQCyqzSjdv3nznnXe0Wu3NmzefdON8+umnWq124sSJ586d8/Ly0mq1P/30U0xMjJeXlzyqmzNnjq2treEdolWrVslNHxYW5uDgcO7cOSFEcHCws7Ozq6vrgQMHhBAJCQlarfaDDz744IMPtFrttGnTyr/Nw4cPa7Xa9957b9euXfb29vIjeubMmVGjRmm1WvnBi4+Pd3d3d3NzW7x4sZyq1Wq1Wu2uXbu+/fZbrVY7bty45OTkefPm+fr66jelm5vbY7/ngv9DUZSVK1cqAB7Sk9txXn31VSFETk7O3bt35bVWRVFOnTpVrVq1e/fu1a5de/DgwYqinD592tzcPC8vz9nZecGCBYqiyDNXDw+PUaNGyYOGCme8fPmyPNNVFCUvL69u3bpHjx719fXt37//09ZW33//vVzVQ4cOKYqyePFiZ2fn/Pz8qlWrnjx5UlGU1157bfbs2f7+/kKIyMhI+dbq1Kkzf/58CwuLFi1ayHoqbJlJkyYJIXbv3q0oysKFC1999VUZln5+fv7+/nKJ7dq1E0IcPXpUHhzUrVt3/vz55ubmdnZ2subyqyS7s0VFRT3p5jpy5IgQ4s0339QvdO/evfJ9KYqyZ88eIcS2bdvk8ZD8FF25ckUI0b9//+bNmwshfv7557t371pZWa1bt+7w4cMajeby5ct//PHHrFmzFEX517/+JYTw9fWt8G1aWVmZmZlNnjy5ffv2Qohbt24pitK2bVv50VUUpWfPnu+8805ubq6ZmZlscPnB/uOPP+Rm6tKli6IoGzZs+P333xVFGThwoK+v79GjR2vXrn3v3r1/fDd8Xr+yONcHnl4WFhb64ZUrVzo6OlarVq1Vq1aJiYlCCH9//zZt2piZmTk4OGzatEkIYW5uLoSYOXOml5eXEOLSpUsVzqjRaPTVbt68OTU1tWvXrg4ODgcOHMjIyHiqWuDll18WQjRq1Khv376Koixbtqxr164ajaZJkyabN2+Oj4/ft2/fyy+/LG+i6zuRde7cecaMGW3atLl8+bJOp7tfy5Rp3pdffrlZs2ZVqlRJTExs3rx53759Q0NDz50716ZNm169eskaZM0tW7a8evVqaWlp+VUq07xP1KuvvlqnTp3Q0FAhRPXq1YUQYWFhubm5LVu2lNeBjIyMBg0a9OGHHxre3JEHMQcPHvT19XVzc9u4cWNWVlbr1q1bt25dUFCwcuXKKlWqjB8/Pjc3d+3atSYmJt7e3hW+TXNzc1NT00WLFskOInFxcYZNevHixePHj7du3bpq1aq2trbyOZRhw4YJIY4fP25lZaVSqc6ePZuXl5eSktK5c+fr16//9ttv8nN4586d4OBgdn+u8AMvtCNHjsjgWbZs2dKlS4UQJ06c0Ol0ISEhd+7ciYmJMTxWMDExEULIh8fKz2joxIkTVapUCQ8Pv3Llik6nk9/dT6fk5OTr16/fvXs3JCSkpKQkJiYmJCREURRzc/NevXr98ssvffv2lSUtLS2FECYmJjqdTn+bo3zL6MXHx1+9etXc3Fyj0ezatWvSpEmurq6yxYQQEydOLHMcZmJioihKYWFh+VX6OxtEpVK5uLikpKT88ccfcsVCQkLCwsJeeeUVIURERESNGjVMTEzkWzbUpEmTJk2afPHFF3Xq1Dl+/LhssWrVqgkhwsPD7e3tmzRpsmHDhqysrDfffLN+/fr3e5sajcbY2LjCJtVXK4SoVq1aZGRkQUGB3EBBQUFHjx4dOHBgUVFReHi4oiiy/4qiKNeuXYuIiBBC/M0t+UKhNx/wbEhKSpId1PWdw5OSknQ63Y0bN1577bXXXntNUZQys8jT3PIzlqm2sLDwypUrDRo0+Omnn2xsbJ7mFhBCJCYm3rhxY+bMmfXq1Tt//rwQIjs7W61Wy0v35ZWWlpYfKVumTM3Z2dlCCP2jDcnJydu2bbOyspKXByqspPwq/c1t0rt3702bNm3cuLF9+/aOjo6nT58+derUZ599JoS4c+fO/Z5oaNCgQZn3bmpqKjvupaWlyfHyiEdeJ6jM26ywSU1NTeXRiU6nu3v3bosWLaytrY8cOdKzZ08vL6/du3f/9ttv8l6DLH/16lWNRvPTTz/JGysg9YEXl5mZWVxcXGlpqZGR0X/3XmPj4uLiMWPGPOyM/+crwNhYCNG3b9+mTZs+7d9WxsZCiFq1aunfsrw9HBMTM2jQoL/YtuXPLwMCAmTzypPgSq7S35/6QoilS5devnzZxcUlJibm0qVLMr81Go3hdQ5D8tqP4dUL/eGRlZWVEOLYsWN//PFH+/btu3fv/mhv0/DuiWHNr7766qZNmxITEz09PVUq1apVq8LCwvSLaNWq1T/Vki8OrvADzwY7O7t79+4dPnxYCJGbmyuEaNKkyc2bN+Ut6tjY2MrPaKhJkyZCCNl5OycnR974f4q+odT/+45q3LixWq0ODg6Wp5WxsbF2dnZCiJ07d8oC5d9dJTVt2tTY2DgkJCQrK0vWU1JSEhAQoFKp5OX9/fv3Vzhj+VX6m9tHnj03bty4fv36ffr0EUJ06tRJTrKxscnIyCgsLCx/EciQo6OjfMvyEr088za8tbF///5HeJv6aoUQBQUFDRo0kAdP8iHMl19+uU6dOm3atDExMWnTpk2Zz+E/0pKkPoB/jDw3Ki0t1Q8IIUaMGCGEmDJlyt69e+WTTgMGDBBC+Pj4hIeHywfJSkpK5F85i3xZfkbDh7BlJXPnzj169Og333zztP2+ijxBTEtL27t3b40aNbp165aQkDBjxgz543d9+/atWbNmeHj43LlzAwICjh8/Lt+y4dsv89dwkr55LS0t3d3d8/Pzx48fv3PnzlWrVm3fvj0xMdHV1dXe3j4iIuLixYuG9egrKb9KZZr37zndl1Hau3dvtVot+8kLIdzd3XU63eHDhwMDA+UhnRCiuLhYCGF4HCDvjKSkpMhr7CNHjkxKStq+fXuNGjVGjRqVnZ29Y8eOCt9mSUlJ+dbWN6mrq2vt2rVTUlKEEMnJySNHjjS8OCH/uri49OzZUx7Y9enTR6PRbNu27Zdfflm2bFmF92XwePDkA/BUPbkXGRkp+0D5+/uvWrVKCFGtWrVTp07du3dPPhZVs2bNyMhIRVHS0tKaNWsmhKhfv/7169evX78u79d+9dVXEyZMEEK0bdv27t275WeUfd3lk3v6p9pMTU137tz5FLZVv379VCrVihUrFEU5fvx41apVhRA9evQoKipSFGXt2rUyNt555x1FUT799FN5mhsUFCQvMv/4ktgz3QAAIABJREFU448VtkxcXJx85Gz48OE6ne78+fOyG3z79u0zMzNljr7yyiseHh5mZmY//PCDrLlBgwYhISH6mitcJW9vb/G3PLmnL7xlyxY57OLiIp8sUBQlKSmpYcOGGo1GPoDn6Oh45MiRBQsWCCGsra3Pnj2rr+HDDz90cXEZNGjQqFGjFEWRh4a2trYjR460trbWarXl3+b+/ftVKpVKpdq3b1+HDh2EEF5eXmfOnJEt4+/vryjKpk2bmjVr9tFHH7Vq1eru3bv6xbm6usqBPXv2LF68WD9e/wMS06dPfxoeoH1ev7JIfeCpe17/fgoLC8PDwzMyMvRj8vLywsPDs7KyHmpG+f9m3njjDflSp9OdPn06ISHh6Wwr2RFM/zIlJeXUqVPFxcX6MdevXzfMsEeWnp5+8uRJeUn8oZRZpQ8++EAIce7cub+nuTIyMvRPt8uH5vUyMzNPnTpVWlp68+bNB1dy4cKFP23D8i3/pxITE8PDw+XBkJ5+JfPz89PS0gwnxcXFRUdHP+W74bP+lUVvPuCZYWpq2q1bN8MxZmZmZcb86Yz79+9v3bq1EEKeuskr0p07d35q37VKpTLsi163bt26deuWuSv/WBZUs2ZNJyenR5hRv0rZ2dmhoaGyb6C+eZ80eYlCatSoUZn7I/K/DPzpoxnyEf9Kvs3Ka9CggeHzAmVWUqPRlPltA3t7e3Zz7usDeJymTZt29uxZIyOjp+ffwzw3goKCvvjiCysrK3Nz86f5GUiQ+gBeFG+88caiRYscHR3lHW48Rk5OTvfu3du9e/c333wjH1UHnjZc4QdeLL6+vgUFBX/br8a+UBo2bBgTE1NUVCR/+BZ4CqkURQkICJDPbAAAgOeStbW1t7c3V/gBAHhRkPoAALwo/ntff/bs2bQF8FACAgLk77GAtqK5aKtnoq041wcA4AVC6gMAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAJ48laIoAQEBNAQAAM83b29vY/0QzQE8lICAAHYc2ormoq2eobYSXOEHAODFQeoDAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAUh8AAJD6AACA1AcAAKT+X1FaWpqTk/OEypeWlqanp5cfryhKVlYWHwUAAKn/t1q9evXIkSOfRPn4+PiJEyc6OTl9+umnhuMjIyOdnJw2btzIRwEA8NwzfkL1ZmZmVq9e/WHnat++fVFR0ZMoP3Xq1ICAgLi4uDfffHP+/Pn68ba2thWWLygoEEJoNBo+IgAAzvUfJD09fc+ePY8wY5cuXT788MPHXl6n0x06dKh69epdunS5cOGC4aQaNWo0atSo/Cz79+9PTk7m8wEAIPX/hJ+fX0lJydPzJrOysvLz8+WwpaVl2SZQV9AI3377LR8OAMBzpoIr/P7+/pmZmc7Oznl5eadOnTI1NZ0wYcLVq1f37t3r6OgYExOjVqu9vLxsbGxWrVqVkZExbdq0X3/99fTp01ZWVkOGDElJSVm8ePGAAQOMjIzeeuutgICAc+fOWVlZ+fr65uXl+fv7CyHefvvtAwcOJCcn16lTZ8KECdu3b7948aKPj8/ly5eDg4OnTZsmhIiOjl6wYEG1atXmz59fo0aNmzdvLl26dObMmdOmTWvduvXkyZOFEGfOnNGXDwkJ2b59e35+/hdffGF4+n7r1q1ly5aVlpbOmTOnd+/eHTt2XLx48c2bN7t37z527NgybzwrK6t3797Hjx8PDQ319/fv1avX5cuXLSwsvL29Dx48+Pvvvw8dOrRFixbr16+vV69eaGho8+bNb926pShK7969e/TocfDgwdOnT48dO9ba2prPFgDgGTjXb9269eeff96uXTsXF5ctW7ao1WorK6uOHTtGRES8/vrrhw8fPnv2rI2NjRBCo9FYW1vHx8efP39+4cKFaWlpWVlZ9vb23bt379ixY48ePXbu3BkeHr5s2bLw8PD169dbWVkVFxdv3769cePGr732mq+vb6dOnYQQLVq0yMnJSU9P9/HxOXbsmBAiJyfHz89vzZo1QojRo0ffu3dv6tSpmzZtmjt3buPGjT/55JNr165dv35dXz4pKcnHx2fJkiUNGjQo01+vZs2arq6uarV64MCB9vb2s2bNsrGx8fPzmzJlypUrVwxLRkdHd+7cuXv37kOGDLGwsOjXr1/Xrl0bNGjw/fffCyFcXV03b94cHR194MCBjz766KeffgoLCwsODi4uLl66dGmPHj2EEI6OjteuXSPyAQDPTOr37t27cePG8pzew8Pj2rVrQojU1FR3d3cTE5MpU6bExsbqY3Lw4MERERGFhYVCiAkTJgghGjZsaGFh0bBhQ1tb28jISDs7OyGEk5NTXFycPMu/fPlyaWlpgwYNunXrJiu/cOHC6NGjbW1tx4wZI2veuHHjyJEjTUxM3n///T179hQVFU2fPj07O3vmzJmzZ8/u1KlTVFSUYfnY2Nh69eoZGRnpF6RXrVq1Vq1aqVSq9u3b16tXT66SpaWlg4PD5cuX9cVCQkJat27t5uYmhGjevLlarW7evHndunX1Ea5SqerVqyeEcHd379GjR7169YKDg/39/SdNmpSVlXXnzh0hRFRU1NChQ/lUAQCemdQXQri4uBw+fFgIYWRkdODAASFEcHBw3759hRD9+vW7efOmTNbs7GxLS8vatWv7+/tv3rzZ0dGxffv2hvVMmjRp4sSJKSkpkZGRsrP9Sy+9VLNmzYiICMPKY2NjHR0dhRAmJiZyxrCwsC1btsyYMWPdunX9+vXLzs7WaDSWlpa1atUSQtStWzc3N9ewfM+ePX/88cfCwsLDhw8/uFf/2rVru3XrFhUVlZycrC+ZnJz8888/V74joYmJSdu2bdVqtYWFRc2aNXv37h0YGCiEOHr0aO/evflUAQCepdTv27evTH0hRFpa2tWrV69evSrP2qtUqTJo0KAtW7bEx8c3bdpUJq6bm5tWq504cWKVKlUM66lVq9bevXv9/f3btm2rKIph5ampqfb29gcPHpSn0frzaTmQlJQ0bty4b775ZsmSJfv375cL+t9Kq9U6nc6wvLGxcXp6+uTJk1u2bKlfUIVsbGx8fX3PnDnTpEkTfcmtW7dGRETIOh/B0KFDt2zZIoQoKCgwMzPjUwUAeMbO9cPCwqKjo1u2bOns7HzgwAF9vupDbv/+/e7u7jJ6t27dOnXq1OXLl69fv96wnsDAwJCQkK+//trCwsKw8uDg4N27d3/55Ze5ubl79+4t/9C8qamp/kK9TqfLy8t78Nu4cePGxIkTv//++/s9f683ZcqU5s2bjxs3zrDr/rvvvpuenv7zzz8/WiN6eHiEhoaGhYU1b96cjxQA4BlL/fr16zdt2nT27Nn9+/d3dXX94Ycf7O3t9VPd3d2vX7++ffv2du3aCSGCg4MVRVm0aJGPj8/Ro0cNT8HXrl0r7wuUOaQ4ceLEjRs3GjRo0KdPn08//bR8mSZNmqxbt04OHzly5E9/djcwMLBDhw76C/4PsG7dOldX1zIjzczMvvrqq88//1z/gJ/hVYTi4mJ9yQovJNSuXbtnz54ffPBB//79+UgBAJ6x1BdC9O3bt7i42Nzc3NXV9cKFCy4uLvpJGo1m4MCBDRo0kC8zMjKCgoKEEM7OzrLvm0ajSUxMPH78eGFhYVRUVHp6+qFDhzIzM8+ePSuEqFOnjr29fY0aNYQQMoBlLzkhRHFxcWlpqRBi2LBhQUFBkydP3rFjx88//1yvXr2ioiI5SZ79y98D0JcvLCw8d+5cYWHhtm3bsrOzIyMjDd9LQUGBnF1RFLlKUVFRly5dun37dlxcXElJSWlp6ZgxYywtLRcsWKB/j7du3QoNDa1fv358fPydO3eOHz9++fLltLS0kpISnU4nOzAaXv+4d+8e5/oAgGc19d944w0hRIsWLTw8PGQ3Or2BAwfKy/uSj4/Phg0btm3b9t577wkh3NzcZs+effXq1VGjRi1YsGD48OFvvvnm9u3bq1atWqbyfv366c+8k5OTN2/eHBERceLEid69e2u12n//+9+jRo0aP358UVHRihUrUlNTN27cGBoaGh4evmXLlvPnz+vLe3h4nDt3rkWLFn379r1x48alS5f065aRkfHVV18pivLVV18lJSWNHDly0KBBGzZscHZ2DggIuHHjxsmTJwMDA2/dutWoUaN58+b98MMP8i0MGjSoevXqdnZ2HTt2tLW1PXbsmL29/f79+/fs2RMaGrp69Wr9swzlGwQAgKeRoigrV65UysnPz8/JyZHDKSkpZabOmTMnIyNDXzIvLy88PDwzM1NfQD98+/ZteWp+584d/dTU1FT9cPnK9SIiIhISEpTKuXPnTmFh4YMrVBSltLQ0OTlZUZTs7Oy8vLz7FdPpdFlZWXI4KysrKipKUZQrV67cr3xISMju3bsVvEgq3HFAW9FctNXT3Fb3/e87hv94pm7dumWmpqen6/+5jizZrVs3wwJWVlZyQF7zNzIyMrxaUKdOnQdUrid/w6eS9PU/oEIhhFqtljcUDDsYlqdSqfS/3WtpaSmfSGzWrNn9ygcFBc2YMYODSADA0+zh/udecXHx8OHD69at+/LLL9N20vTp0/Pz80tKSqpVq0ZrAACen9QvLS09duxY165dly9fTttJ0dHRly5dCgkJoSkAAM9V6ms0mqSkJFNTUxpOb9euXSqVqsJ/3AcAwFNFpShKQEAADQEAwPPN29vbWD9EcwAPJSAggB2HtqK5aKtnqK3EA57XBwAAzxlSHwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwCA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAICnN/UzMzOf3OKLi4sLCgrYDAAA/MOpf/v27REjRkyZMuUJLTs0NLR9+/bR0dFsBgAA/uHUt7CwqFu3rqIoT2jZGo3m+vXrDyjwRC8zAABA6v+f1Le1tX1yy+7cuXO9evXuNzU9PX3Pnj1sIQAA/o7UF0Ko1U+2u5+RkdH9Jvn5+ZWUlLCFAAB4XIwrHFtUVPTVV1+lpaUZXt4/ceLE6tWrzczMfH19a9asaVh+1apVKSkp+peTJk3KyMjw9/dPSUmZMGFC9+7dFUVZu3Zt69atjx49Gh0dPX/+fGtra1k4KSkpMjLSwcFh8eLFN2/e7N69+9ixY0NCQhYvXjxgwAAjI6PMzMysrCxbW1tPT89Lly5t3brVxcWla9eubDwAAB7Duf7HH3/s5OTk5+cXEhIix8TExPj7+wcEBFhbWw8ePLhM+VOnTg0YMMDDw+Pq1au7d++2tLT08PCYOHHi2LFjtVqtEGLr1q0ffPDBqlWrjhw5snPnzjFjxujnXblypaOj46xZs2xsbPz8/KZMmXLlyhV7e/vu3bt37NixR48ebdq0+fzzzzt06CCEaNGiRWhoaOfOndlyAAA8htTPzMwMCQkZNGhQ1apVX3/9dTly0aJFnp6earV60qRJERERYWFhhrMMHTq0Q4cO1tbWgYGB8+bNKykpuXTpko2NjZOTU0JCQn5+/rBhw1q3bl23bt3ffvvtxx9/PHTo0K1btxRFKSws/PTTT83MzCIjI+3s7CwtLR0cHC5fvtywYUMLC4uGDRva2tr27t27Y8eOsbGxQoiMjIwOHToYGxuz5QAAeAypv2fPnmbNmsnhRo0ayYF9+/Y1bdpUCGFubt6tW7egoCDDWdzd3YUQ33zzTefOnV1cXIyNjc+dO6dWq/ft2yeEKCoqEkIYGRnJy/Kvv/56tWrVLl68OG/evJycnCpVqggh1q5d261bt6ioqOTkZFne0LBhw7Zu3SqEOHToUL9+/dhsAAA8ntS/du2alZWV4ZiCgoLk5GT9Pf769esnJSWVmSspKWnZsmXz5s2TL6tXr/7BBx/UqlVLCFHm2T8TE5PGjRsnJSV16NChdu3acqSNjY2vr++ZM2eaNGlS/lnBoUOH7tmzp6CgIDw8vHv37mw2AAAeT+oXFhamp6cbjjE1NTU2Nr5z5458aWVlZWFhUWauOXPmuLq6Ojk5CSFKSkoGDBgwbdq0V199tcKlmpub29jYvPbaa/oxU6ZMad68+bhx4yp8asDOzu6ll17au3dvSUmJiYkJmw0AgMeT+jY2NpGRkTqdTr5UFEWtVrdo0eLMmTNyTHZ2dqdOnQxnuXHjxpo1a+bMmSMvFZw9ezYnJ0feETCkP4lPT0+3t7c3nLRu3TpXV1fDMSqVyvDlsGHDfH1927ZtyzYDAOCxpf7AgQNTU1PXrFkjhIiJiUlNTS0pKfHy8goMDJTJHRcXN3DgQMNZvvzyyyFDhrRp00YIERoaWlxcnJCQcOfOnY0bNwohTp48KX9sPzExUQhx8+bNpk2bNm7cWF4V0Ol0sltfVFRUVFTUpUuXbt++HRcXp9FoEhMTjx8/LhcxdOjQ8+fP9+/fn20GAMBjS/2GDRtOmzbN29u7Xbt2GRkZV69ePXny5KRJk4qKit59991x48ZNnz7d3NxcX/769esbNmxITU0dM2aMl5fXrFmzOnfu3KBBA1tbW2NjY2tr6x07dmg0GnlCv379+smTJ8+fP18I8csvvyQkJPzwww/5+fkjR44cNGjQhg0bnJ2dAwICmjRp4ubmNnv27KtXr8qltGjRYvDgwfJYAQAAPIKKH4GbN2/eiBEj6tSpo9Pp6tSpI7vZh4eHR0RE2NralvkZXVtb2/I/onf27NnCwsLq1av37t1b32VvxowZjRo16t+/f506dYQQnp6enp6ectLq1au/+eabevXq5eTkGBsbV6lSZcyYMW+88Ya+X2FBQYG8lgAAAB5n6gsh2rVrV7aosXHlfxHPzMzMzMxMCCEDXjIyMirTIeB/1xzUankwYdhP0PBRguDgYGdnZzYYAACPP/UfO51Op+8h+FA2bdq0b9++O3fu7N69mw0GAMAjU/89i/ntt98uXbq0ceNGw5/rr6Rbt25t27Zt8uTJT/pfAQEA8HxTKYoSEBBAQwAA8Hzz9vY21g/RHMBDCQgIYMehrWgu2uoZaivxt13hBwAA/zhSHwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAIDHRaUoSkBAAA0BAMDzzdvb21g/RHMADyUgIIAdh7aiuWirZ6itBFf4AQB4cZD6AACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwCAJ0+lKEpAQAANAQDA883b21ulKAoNAQDAi4Ar/AAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwCA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAQOoDAABSHwAAkPoAAODpZiyECAgIoCEAAHi+eXt7c64PAMCLdK4v85+2ACpDXhtjl6G5nlBz0VY01xPdGTnXBwDgRUHqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAFIfAACQ+gAAgNQHAACkPgAAIPUB/LmNGzcOGzZs5cqVhiN1Ot33339/4sSJ8uXT09Pffffdd955JzEx0XD8lStXZs6cWb68Tqfz9fXt1atXQECAfmRpaekXX3yh1WqPHz+uH7l582ZnZ+ePPvqouLhYjsnPz//oo4/69Omze/duthSebzdv3hwxYsTAgQPj4uIqs2dJhw4dWrVqlf7l3bt333nnnb59+4aGhpYvfO7cuQEDBowYMcJw542KihoxYsQnn3xSVFT0gErut3p/TlGUlStXKgAqZ+XKlU9ulwkLC2vYsGFxcXHz5s137twpR8bGxr7yyitCiH379pWfpV+/fsuXL//ll186d+5cWlqqKEpJScnixYvNzMycnJzKl587d65+99+/f78cOW/evOHDhycmJlpaWt66dUtRFMPvlxkzZshinp6ecoxGo0lMTPzHm+u5/HTRCE9Dc+Xl5dnb28tPe5s2beTIB+9ZGRkZY8eOFUJMnz5dP9LV1VVWYmFhkZqaWqZ8nTp15NSuXbvqR9arV+/ixYvjx4+fMmXK/SqpcPUq2Vyc6wNPkSVLljg6OhobGzs4OCxatEgIUVBQcOzYsTt37lRYPjo6+uDBg23btnV0dIyIiDhy5IgQIiwsLC0tLT8/v3z50tLS4OBgf3//Zs2aCSF++uknOfK7775r27ZtgwYNhBDyMsPq1av9/Pzk140sFhMT07179/j4+LZt2xYUFBw9epTthedVYGDgmjVrTp06Va1atT/++CMpKenBe5YQ4uDBg2X206ioKCsrq4ULF5qZmeXk5Gzbts1w6rp168aPH//hhx8KIU6ePBkbGyuE2LBhQ3p6uqOjo6Oj4w8//JCTk1NhJRWuHlf4gWdPUFCQmZmZPKg/ceJEQUGBRqMZP358nz597ldeCGFmZmZhYSGEkKnfq1evKVOmVFj++vXrq1evnjhx4rJly4QQycnJQog//vgjNTVVv1xZiaen5+TJk7ds2aLRaFJTU3U6nYWFxfvvv9+4ceP3339fLpTthefVq6++2qNHjy5dugwcOFClUmk0mgfvWUKI4cOHjxo1ynBMZmbmpk2bPvnkk3/961/63U2vVatWc+fOXbp0adeuXfVTDb8B8vPzT506VWElFa4eqQ/8kw4fPqzVat97771du3bZ29vPmjVLjk9PT/fx8enSpctrr72WlpZmOEtCQkJWVpaRkZEQQq1Wl5aWysN/IYQcWeG5vpyqVqv1Lx9Q3s7OrmnTpkKI9u3bCyEaNmxoWIlcrnzp4uIihKhevXrTpk2tra3VanWjRo1kJffu3WvUqFG/fv3Yynj6lZSU/Otf/9Jqtbt27Ro6dGibNm0uX74sJ/3666/Dhg2zt7dfs2ZNmbkMP+0eHh41atR48J5V4VRnZ2c5xnB30+vbt68cKLMz6vdE+bLCSu63eqQ+8I/p06fP/v37169ff+TIEXNz83nz5iUkJAghvLy8bG1tAwMD9+3bV6ZP0O3bt/VfHCqVSgiRkpLy4KXoZ6lkeb2cnBz5rVQIhacvAAAgAElEQVR+uVlZWYWFhYYlZTGpoKBg06ZNgwYNqlq1KlsZTz9jY2NbW9vNmzfPmjWrVatW0dHRCxcuFEKcOHFiwoQJW7ZsefXVV729vePj48vPe+PGjZCQEK1W+xfXwXB3q3Bqo0aN5H3627dv3+8boHwlj7Z6pD7wpJibm5uami5atEieFsfFxSmKcvDgQdllTwhx4cKF8l8Nktzn7927V5lvk8qX15M3C0eMGPHg5aampt6+fXvChAn606bu3bufOXNmxYoVO3bsYBPjWdkThRBvv/32jBkzhBCXLl0SQhw6dCgjIyM6Orphw4aG19X0rly50qlTp9zc3LFjx8pD9kcWFRXVp08fOzu7+0319vYWQpSWluo7DZTfo8tU8sirR+oDT5BGozE2NjYxMZFnySqV6v333+/fv7/83tE/EfffvVH9v/1Rp9MJIUxNTf9kB/7/s1SyvN7u3btnzpwpewM8YLl79uxxd3fv2bOn/rTp0KFDXbp0Ef+/ix/wrLCwsNDviUKIAQMGuLm52djYXLlypfzOKISws7MLCQmpWbNmbm7ur7/++sjL1el0+/btM3x2xtC1a9fS09MnT54sk16Gffk9sXwlj7x6pD7wN5G7sb+/v4mJyeLFi4UQiqIYFqhZs2aZwlZWVg+uUz9LJctLt2/fjo6Oll805ZdrZGRUrVo1uXoBAQHff/99mSX+5z//UavVZX4eAHi29sROnTqtX7/+rbfeysrKKr8zSm3atPn222+FEH/l075jx44+ffrILnvlfffdd4sXL9Yff+t34TJ7dIWVPNrqkfrA32rFihW+vr7+/v7lJzVr1kylUpWUlOj3ef0jufcjL/eVlJRUsry0cOHCFStWmJqaJiYmpqSk6CuRy23WrJk8+9+2bdvQoUPl1MjISMP17Nq1q3zMD3hGZWVl9ezZc8CAAZ07d35AMa1Wa2Rk9Mifdp1Ot3r1anmUf+bMmTJTExISkpKSvLy89FPt7OzKfwM8oJJHWD1SH/j7FBUVzZgx45VXXqnwSRtzc/PWrVvn5eXJ/dza2tra2lpOKnMi4ufnN2TIEJ1O161bNyFEXl6e/I7o2LFjheVTU1N79uy5f/9+IcSVK1dOnDhx4sQJPz+/0aNHW1paOjk5qdVq/XJlJSUlJQsWLFCr1d9999348eNTUlJSUlKys7NlhY0bN37wdyXw9B9/x8XFyWdVyrt27VppaakQQqPR1K5dW/9pf8CeVeEFgw0bNlStWnXt2rWLFi2Ssa3feYUQX3zxhZ2d3Xfffffll1/K37vs1q2bfk/U79HlK7nf6lWGMdseeEJKSkrkYbvcP0tKSpKSkrKzs4OCgqZMmaJWq3NycuLj421sbPSzeHl5/fzzz0KI5ORk2dVOkl8E+q71fn5+t27dunDhgru7e61atZKSkoqKijQajYeHR4Xl9+zZExoaumrVKnd392nTpv3++++///67EKJ+/fpmZmZmZmZubm5JSUnFxcV3796VXYKXL18eEREREREha5g6deqECRNu3Lhx7Ngx+ft98ol/4JnYE+Vf/Z4o/n+fvtmzZ8tOtZcuXXJ3dzc2Npbh3alTpyFDhvz4449paWn29va9evX60z2r/NS8vLxZs2YlJCRs3bpVnpcb7rylpaXr1q2T6S6E+OGHH4QQnp6eS5cuTU9PT05O7tChQ4sWLcpX8oDV41wf+MccOHAgNTX17t27+/fvP3DggBBi27ZtjRs3bt26dX5+vouLS69evW7dulXmhzt8fHzMzMxmzJiRmZn5xRdfyC+g1atXy/MAPz8/GcOtWrWysLBo3Lhx1apVly5d+t133y1YsODbb7+tV6+eEOL8+fOfffaZEOKPP/7w8/MrKipq2bKlSqVq1arV8ePHt2/frl/cSy+9JAeWLFly5MgRHx+fIUOGDB48OCsr68svv/zf14Ra3bRp0zZt2pw7d65z585eXl6zZs2qVasWWxnPROT/5z//EUJs375dfvivXLly/vx5mdNZWVlz585Vq9UnTpyQkS+EUKlUrVu3XrNmjbOz8+TJk9euXSvHP2DPEkIcPHhQHgr/+uuv8gmXb7/91rB3vdzd9Dvvxx9/rI98/VQnJ6cPPvhg8uTJu3btkscB5Su53+pVkkp22JGPDQD4U/Kf1jzyLlNUVFRSUlK1atXi4uL8/HxLS8syBQoLC6Oiotq1a/eAH7+7d+9eZmam/pc6rl27VlJS0rx58wcs9/Llyy+99NIDfmPk7t27165de/ClwtjY2Lt377Zv377yD+v/xeZ6AT9dtNXf1lwZGRny920yMjKqV6+u7z8vjxXOnj2rVqvbt29v+JDLI+xZD955KxQVFdWwYcO6des+4FCmkqtXvrm4wg/8rUxNTeXTOCYmJvI5ojKqVKlyv+6+eubm5vIR5DKn7A/wpx39atasadiZv0IODg5sQTw39D9pV/637YyNjSt5s7ySXWjvt/NWqEOHDg8uUPnVK48r/AAAvChIfQAAXhT/va9f/jlCAADw3OjUqZO3tzfn+gAAvChIfQAAXhT/7cO/cuVK2gKoDB5Fo7meaHPRVjTXE90ZOdcHAOBFQeoDAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAUh8AAJD6AACA1AcAAKQ+AAB4VlM/MzOzMhXl5eUVFRU9he+wtLQ0JyeHLQ0AwINSv7Cw8LPPPuvateuf1rJ582Z7e/tr1649he9w9erVI0eOZEsDAGD8oCMCtdrR0bGgoOBPa3FyckpNTf171liuj0ajqWT59u3bP50XIQAAeIrO9U1MTBwdHStTS9OmTS0sLP6eNd6/f39ycnLly3fp0uXDDz9kSwMA8Cf39dXqynb3q3zJv+jbb79lswEA8Ajue4V/zZo1J0+etLa21o9JTExcsmRJSkrKtGnT2rZtW+FcGRkZP/zwg0qlGjlyZJMmTU6cOLF69WozMzNfX9+aNWvm5eXNnz/f09Nz/vz5s2bNOnr0aEpKin5eOzu7K1eumJmZ+fj4FBQUrFy50sbGZsSIEb/++uvp06etrKyGDBmyc+fO0NBQf3//119/vVevXgEBAefOnbOysvL19TUxMQkNDT1z5oyzs/PXX389YcKEvn37CiHOnDkTHBw8bdo0IUSZ8mx+AADn+mLbtm0XLlwICAi4evWqHFNUVDR27NjPP//8vffec3Fxud9dfCsrq6CgIBn5MTEx/v7+AQEB1tbWgwcPFkIsW7Zszpw5K1euPHXqVFhY2KlTpwYMGODh4XH16tXdu3f369fPz8/PzMzM1NTU0tIyLi7OyckpPj7+/PnzCxcuTEtLy8rKGjJkiIWFRb9+/RwcHHbu3BkeHr5s2bLw8PD169fHxsb6+Pjs27dvxYoVFhYW48aNE0Jcv37dx8fn2LFjQogy5dn2AABSXwghFi1aNGXKFCGEVquVYzZt2tSuXbvq1av36NHDwcFh1apV95tx/vz5TZo0kcOenp5qtXrSpEkRERFhYWGffPKJpaVlz549z5w589Zbbw0dOrRDhw7W1taBgYHz5s2rWbPmmDFjYmNjZVVGRkZNmzaNiIgoLCwUQkyYMEEI0bx5c7Va3bx587p160ZGRtrZ2QkhnJyc4uLiHBwcPD097927t3z5cn9///j4+PT0dFtb2zFjxsgKy5Rn2wMASH2RkJAQGxvbqFEjIYT8K4TYt29f06ZN5bCrq2tQUFD5GYODg01MTLp06VJmFnNz827duslZTExM2rZtW61aNWNjY3d3dyHEN99807lzZxcXFyHEsGHDAgMDFUVJSUmRNxdq167t7++/efNmR0fH9u3bGy5u0qRJEydOTElJiYyMlL30NRpN06ZNVSpV1apVzc3Nc3Nz5RLvVx4AgBdKBff1r127ZmVlVWbk9evXe/ToIYfr16+flJRUfsYVK1Y4OzvL4YKCguTkZEVRHjxLUlLSsmXLjhw5Il86OTmp1eqwsLBr1665ubkJIXr27Onm5qbVao8dO+bv7284b61atX755ZfY2Ni2bduWlpaWPZxRq3U6nRBCpVJVpjwAAC/iuX5hYWF6enqZkVWrVr1z544ctrKyqvA5vc8++2zVqlVXrlwRQpiamhobG//pLHPmzHF1dXVycpIvVSrVkCFDtmzZEhERIa8ZqFSqrVu3Tp06dfny5WVuxgcGBoaEhHz99deVfGjwYcsDAPD8p76NjU1ubm5MTIx8Kc/XW7ZseebMGTkmOzu7U6dO5Wds37798OHDP/30U3mq3aJFiwfPcuPGjTVr1syZM0deYJDn38OGDdu6datKpZKPAgYHByuKsmjRIh8fn6NHjxqeu69du1b20q+khy0PAMDzn/otWrRwcHCYN2+eECImJiYjIyMvL8/Ly+vIkSMZGRlCiFOnTnl6epaZq6SkpLS0dO7cubt37w4JCRFCeHl5BQYGyuOGuLi4gQMHCiF0Op3snSeE+PLLL4cMGdKmTRshRGhoqJGRkRDilVdeUalUnTt3lmUyMjJkhwBnZ2d5p1+j0dy6dSs0NLSwsDAqKio9Pf3QoUOZmZlnz54tKirSX7rX6XQlJSVCiOLiYjmyfHk2PwDgRU99IcTixYs3b9780ksvHT58WK1Wb9iwoWvXrqNHj/bw8Pjss89q1arVs2dPw/LLli3LysqST+rXqlXr7bffPnLkyKRJk4qKit59991x48ZNnz7d3Nx8+fLlGRkZX3/9dU5OzvXr1zds2JCamjpmzBgvL69Zs2bJqlQq1cCBA+VNfcnHx2fDhg3btm177733hBBubm6DBg2qXr36qFGjFixYMHz48DfffHP79u3Z2dnbtm0LCws7ffr0ihUrcnJy/P39b9++vXnz5oiIiBMnTpQpX7VqVTY/AOCFolIUJSAgwNvbu8yEmzdv5ubm2tjY5OXl1a1bV46Mjo42NTVt3rx5JWsvKSmJiIiwtbWtV69e5ddp6tSpixcvlsMFBQWKopw9e7Zly5ayj6GiKDk5OZaWlkKIpKSk+vXr63S6zMzMWrVq/WnND1seKC8gIEAIUX6XAc31WJqLtqK5nmhz3fe3+eQz90IIc3Nz/cjWrVs/1DKMjY0r8y/7DGVkZFSvXl3/Uv6XnW7duv3vOEWlkpEvhJDX/I2MjCoZ4Q9bHgCA54nx07MqFy9enDlzphBiwYIFbBgAAB479dOzKjk5OXv27Hn55ZdbtGjBhgEA4LH77319GgIAgOebt7e3mlYAAOAFYazPf9oCqAw6pdNcT7S5aCua64nujJzrAwDwoiD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAKkPAABIfQAAQOoDAIDnL/UzMzMfqkadTpednU3LAgDwLKV+YWHhZ5991rVr18pX9/vvv3fp0iUwMJCWBQDgWUp9tVrt6OhYUFBQ+ers7Ox0Ot1DrcHDXksAAACPP/VNTEwcHR0fqrqaNWs2atSo8uXT09P37NnDZgAA4B9OfXm6/9A1Pswsfn5+JSUlbAYAAP4GxvebsGbNmpMnT1pbW+vHJCYmLlmyJCUlZdq0aW3bti1TPiEhYcGCBUZGRoZd+datWxccHNyyZctp06bJo4Fff/319OnTVlZWQ4YMSUlJWbx48YABA4yMjN56663o6OgFCxZUq1Zt/vz5NWrUuHHjxsaNG4cNG/bZZ5+5ubm98847K1asSE9P//jjj2/evBkYGNipUyc3Nzc2IQAAf+lcf9u2bRcuXAgICLh69aocU1RUNHbs2M8///y9995zcXFJTU01LF9aWurp6Tl9+vQJEyYcP35cH/l379796aefjh079sUXXwgh4uPjz58/v3DhwrS0tKysLHt7++7du3fs2LFHjx45OTl+fn5r1qwRQowePTotLe3999/funXrtGnTEhMTx44dGx4e7uHh8fnnn+fm5jo4ONy+fXv37t1sPwAA/mrqL1q0aMqUKUIIrVYrx2zatKldu3bVq1fv0aOHg4PDqlWrDMsfPHjQ3t6+UaNGjo6O7dq1kyO//vrr8ePHGxkZffzxx0uXLs3Pz4+IiCgsLBRCTJgwQQjRsGFDCwuLhg0b2trabty4ceTIkSYmJu+///6ePXuMjIw+/PDDW7duLVu27OjRo+3atVuzZo3hhYf69euz8QAAeCgVXOFPSEiIjY2VnfL0XfP27dvXs2dPOezq6hoUFDRr1izDawOtW7eWw3KWS5cuZWdnm5ubCyF69+6dn5//+++/165d29/fv1OnTiNGjCjzaEBYWFhERERQUFBRUVG/fv2ys7ONjIxsbGxk0o8YMWLXrl1sLQAAHnPqX7t2zcrKqszI69ev9+jRQ3+enZSUVGaW7t27lymvKIocNjIyql27dlJS0ogRI9zc3LRa7bFjx/z9/Q3LJyUlzZkzp0uXLvoxsbGx+uFmzZplZGSwtQAA+CsquMJfWFiYnp5eZmTVqlXv3Lkjh62srCwsLB48S9WqVTMyMvTP7stZVCrV1q1bp06dunz58vXr1xuWNzU1jYuLk8M6nS4vL89wqrm5ed26ddlaAAA85tS3sbHJzc2NiYmRL+Upe8uWLc+cOSPHZGdnd+rUqcwsERER+peKojg4OCiKcvbsWTkmJyenY8eOwcHBiqIsWrTIx8fn6NGjQgiVSiULNGnSZN26dXL4yJEjOTk5+kULIe7cudO8eXN52aC4uNhwxQAAwKOnfosWLRwcHObNmyeEiImJycjIyMvL8/LyOnLkiLzMfurUKU9PT8NZPDw8du7cGR0dXVRUdO3atdTU1Jo1a7q6usqf5k1ISHBwcLC2ts7IyAgKChJCODs7yxv2Go0mMTHx+PHjw4YNCwoKmjx58o4dO37++ed69eoJIZKSkmS0h4SEvP3220KI+vXrR0ZG3r59+8CBA2lpaTzrDwBA5VX8vP7ixYvfeOONsLAwFxcXtVq9YcMGb2/v0aNHe3h49OzZs1atWvqefdKbb765fPnyLl26ODk5WVpaHj582NPTc8mSJW5ubsbGxufPn1+2bJks6ePjM3v27P3798+fP18I4ebmNm7cuB9//HHMmDFarfbf//73v//979DQUFm4qKjo448/trW1LSkp6dWrlxBi9OjRQ4YMcXd379u375YtW86ePdu5c2e2IgAAj576AwYMuHz5cm5uro2Nzdy5c+U9dX9//+joaFNTU3mx/f/UYmwcHBx8+vTpNm3apKSkNGvWTI6Pjo6+ePHiJ598Uq1aNSHEwIEDBwwYcPbs2WXLlskOg2PGjHnjjTfk8MaNG52dnY2NjfUdA5s2bTp9+vSEhAQfHx855uuvvx48eHCHDh2SkpJmzpxpYmLCJgQA4C+lvhCiSZMmckA+fSfpH8+roCJj427dupUpb2VlJUdKGo1GCGE4RpbRDx8+fHjjxo2GU+vVqyev9ktqtVr287exsWHjAQDwUNRP1dqcOHGiuLhY9vzX6XQP++/7AADAM5P6r7zyypAhQwoLC1NSUn755Ze4uLi9e/eykQAAeCyMn6q10V/eNzU1Xbly5cqVK42MjNhIAAA8FipFUQICAmgIAACeb97e3mpaAQCAF4SxPv9pC6Ay5LUxdhma6wk1F21Fcz3RnZFzfQAAXhSkPgAApD4AACD1AQAAqQ8A/6+9O4+Lqmz8/3/NMBCroFhKKuKapGVqiXuZmRl9PphpYqSYGphK6e2+prdamQtagDl+Ek27RVPT9BFmKO4bKOZNimsYm2wNu8zAzPn+cf0+8+PDDDga3pm+nn/4mDnnuq65znXm4j3nzDkjAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEh9AABA6gMAAFIfAAA8mqmv0+nqsNhdycvLq2mV0Wi8hwZLSkoqKioetP10b9sCAEBdpv6tW7cCAwM//PBDWwq3b98+MTGxbjfgmWeeSUhIsNqx6Ojoe2gwJCRk9erVD9p++uKLL0pLS3m/AgDuS+oXFBTYUt/FxaVRo0aKothS+J133vH29q7bDRg+fHjz5s2rLTSZTJ999tno0aPvocF+/fq98MILtRSwcWTq1qhRo2bPns37FQBQ96mfn5+/d+9eW+q7ubm1atXKxhdbvnz5E088UbcbsHLlSss2N23a1LNnT7X6Xs5kjBkz5sUXX6ylwIYNG/7z+6l+/fru7u5HjhzhLQsAqOPUDw8Pr6ystLUJ9QN3SWBUVNTrr79+P1qOi4v75Zdf/pKNCgoKCg8P5y0LAKjL1D906NDy5cv37NmzadMmIURycvKIESPGjRtnvhbv+vXrH3zwwdixYzMzM821zp8/P2TIkJ9//lkIoShKdHT0vn37vvvuu7fffvvmzZtCiPLy8iVLlly5csUcnyNHjpw7d67BYCgvL19cRWRkpNUWLDuj1+urtillZmaWlZW5uLgIIW7fvr1gwYLU1NRVq1YFBwfrdLqrV68OGzZs48aNsvDNmzenTZs2cuTI48ePyyXbtm3buXOnXDV16tQ//vhj7Nixq1atEkJkZGSEhob+8ssvixcvFkIUFBRMmjQpMDDw/PnzQojS0tLZs2enp6cvXLhw3Lhx8pLAsrKyf/7zn2PGjFm/fr1s/9ixY6tXr75w4cLQoUPj4uLkwtLS0lmzZo0YMeLEiRNWt1QI0bZt2yNHjhQVFfGuBQDUWeq3adOmZ8+enTt37tWrV3FxcXh4uEys4OBgGWPjx49ftmxZmzZtAgMDZZXc3Nzo6GhnZ+fQ0FAhxL59+6ZMmbJly5bExMSsrKz58+cLIaKjo+fNmydD69y5czExMRs3bjx79uzixYtLSkoyMjICAgIGDRoUExNz8+ZNqy1Yduabb76ZP39+tSCMjY1t0aKFfKzVahcuXLhu3TpFUU6fPr1gwYLVq1e3a9cuJCQkPz9fCDFo0KAJEyaMHj1absuhQ4c++uijGzdulJSUTJ06NSYmZsmSJc2aNZs2bdqNGzdcXFyGDh3q7e09aNAgIcSMGTNmzZo1aNCgAQMG3L59+8svv/z000/Dw8Pt7Oz27NmzefNmIcScOXO8vb3Dw8MnT5587dq1lJSUsLCw2NjYNWvWuLm5jR07VvZz7NixI0eOnDhx4uuvv67T6Sy3VAihUqmefPLJM2fO8K4FANwjRVHWrl2r/F8BAQHR0dFy1c8//6woyvnz51UqVX5+/tq1a1esWKEoyqlTpxo3bqwoypdfftmjRw+TyVRWVqZSqQoKChRF8ff3nzVrlqIosbGxHTp0kM16eXklJCQoijJ8+PCzZ88qirJ06dLAwMDc3Fy5fP/+/e7u7vn5+VZbsOyMoijNmjWTdc1mzpwZGhpqfurp6fnTTz8pihIVFdW+ffuKigpFUXx9fePj4ysqKpycnIxGY1lZmfxAI/u2bNkyRVESEhLc3Nzy8vIURfHz89u+fbuiKOHh4cHBwYqipKSkzJ07V76Eh4fH999/ryiKi4uLfK0ZM2ZMnDhRUZQ+ffocPXpUUZSuXbv++OOPiqIsW7asZ8+eJpOptLRUpVLl5eWlpKQEBAQoimIwGDw8PC5evGh1SxVF6dev3/LlyxX8pdauXWs5ZcBw1dVwMQgM130dLk3tnwmOHz+emJgYFxdnMBheffXVoqKigwcPjhgxQgjh5+dnPvHeokULlUrl5OTk7OxcXFzs7u7u6OjYsmVLIcQTTzxhvuXM3t5ePjh48OC6deuEENOmTTMajRqNpmHDhvLIeMqUKQ0aNBBCWLZg2ZkGDRqY2zTLzs6uX7+++eljjz325JNPCiEaNmzo5eWl0WiEEPXr1y8tLdVoNL/88otarY6NjRVCGAwGJycnc4OOjo716tXz9PSsthXSiRMnEhISZs6cKYTo3bu3vLihap+Tk5OFEBs2bPD29k5KSrp165bBYJBlfHx8VCqVs7Ozq6traWlpfHx8mzZt5PhkZ2c7ODh89tlnllsqhHB1dc3NzeWjKgDg3twh9bOyshYvXty1a1fzkqrf5Ts4OFRvTqOp9nsyarXaZDKZz1ELISorK3NycsxLZAwLIXbt2pWamjp58uTqX0L8bwuWnTG3WZVOp5OfIaoVUKlU5jsMzY89PDzGjx8/bNgwedrDaoPVtsI8Mi+//PL06dOtf3Hyv+W9vb0XLlzo7e3dvHlzy/sbZTHLIbW6pXKtPC0BAMA9uMPl9w4ODuZr5eQ5fEdHx9TUVLlEr9dbhtAd793XaDT29vbmRuTVaiaTad68ebNmzXJ1dbW9M1aLubq66vV6Wza+srLS399/+vTptd+qd8fOCCFKSkqsFps8eXLbtm3Hjh1by50OVYdUDkhNW1pRUSHPPQAAUGepbz7ebd68ufly9/j4+OLiYh8fH/Ot/LGxsZYn2G3RvHlzcyPyOvYtW7YUFBSMHz9eCHH16tWaalXrjNVijRs3tvFC9wsXLsgtsr3nVUdmx44dMuyLiooOHTpktfzGjRv79+9fe5s+Pj5xcXHl5eVCiLS0tMuXL9e0paWlpY0aNeJdCwCoy9R3dHTMyMg4evSovLts0qRJu3bt2rRpU6NGjYYMGbJv377w8PA9e/YcPHjQ3t6+srLSfPbbZDLJG/0NBoM81W9eIg9V5cIhQ4YsXbp09+7dkZGRf/zxR2Vl5YIFC+bPn//YY48JIeTda5YtWHbGauc7deqUlZVlflpRUSG7ZzKZqvbTaDTq9fr09PS8vLwtW7YIIU6dOlVeXm7upLkDVfsgRyYpKalPnz6VlZVvvvnm3r17Q0NDe/ToYdlnRVH0ergUp0oAACAASURBVH1SUlJSUtLly5czMzOvXLli2ay/v79erw8NDT18+PDUqVM7d+5c05ZmZmb6+vryrgUA3COrl0FGR0fb2dnJy/jlLW1OTk7Hjh1TFMVkMgUEBMhD6qtXr6ampnbr1q1Zs2anTp366quvhBCTJ08+ffr0448/3r9//0uXLo0ePVqtVm/btm3r1q0qleq9997T6/U5OTnyqreePXuWl5fL49qgoKDg4OC33nrL39/faguWnVEUpVWrVomJiVU7n5aW1qZNG/l48+bNKpVqwoQJ165dGzhwoIeHR1xc3A8//ODs7BwQEJCTk9O2bVtXV9dt27Z5eXmFhoYmJSU1bdq0e/fu165dk6fl//Wvfx09etTT07N///5ZWVkpKSmPPfbYmDFj5E0B8tBf3tQgb7T76KOPLl26JMckKSlp1KhRGo3mH//4x/Dhwzt27Hj9+vUePXo0a9bszJkzUVFRsrzRaFyxYoUQwt7eXt4LYHVLjUZjkyZN5D0I4KJ0houL0sFw3cNwiZoGTt6AJyUmJqanp5ufGo3GM2fOFBYW/pmXLykpOXPmjMFguNuK1TrTqlWr5OTkamVeeuklnU5nS2tlZWWyZE5OjslksqVKYWGhueTVq1ctX70qo9F469YtRVGKiorknYE1uXjxYlpaWi1b+uuvvw4fPpw3LjHGcBFjYLjq/s49d3d38+MuXbr8n28F1Ora/38aW7i4uNxbI9U6YzKZmjRpUq3M9OnTY2Jixo0bd8fWnJycnJychBCPP/64jR2oV6+e+XHr1q3v8A2KWi3Pz7u5udVe0vLUfbUt3b1796RJkzg7BQCo4+/1H3yFhYUrVqwwmUytW7f28PCotnbgwIE3btyQ18c9HIqKisrLyy3v5QMA4OFPfZ1O9/HHH7/xxhuLFi2yWmDevHk7dux4aPZTTEzMnDlzeL8CAP4MlaIoWq2WgQAA4OEWEhKiZhQAAHhEaMz5z1gAtpDnxpgyDNd9Gi7GiuG6r5ORY30AAB4VpD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAAdUWlKIpWq2UgAAB4uIWEhHCsDwDAo0Jjzn/GArCFPDfGlGG47tNwMVYM132djBzrAwDwqCD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAA959KURStVstAAADwcAsJCeFYHwCAR4XGnP+MBWALeW6MKcNw3afhYqwYrvs6GTnWBwDgUUHqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAA7j+VoiharZaBAADg4RYSEsKxPgAAj9KxPqMAAMCjgGN9AABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwBA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACQ+gAAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAIPUBAACpDwAASH0AAEDqAwAAUh8AAPx1NEIIrVbLQAAA8HALCQnhWB8AgEfpWF/mP2MB2Eir1TJlGC6G60EYK/LrboeLY30AAB4VpD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAg9QEAAKkPAABIfQAAQOoDAABSH8CdJSUlDRs2bNq0aQaDoeryn3/+ed26dZbljUbj/PnzAwMDjx49WnV5UVHR+PHjqzUibd26tW/fvv/4xz8qKirMC7ds2TJ06NC1a9eal/zyyy/+/v7Dhg3LyMiovS7wUIqKinrppZc+++wzG2eW5VqTybRw4cI+ffpotVrLwlbX5ufnjxkz5r333jPPO6vF/vjjj/fee++VV145duzY3W2Voihr165VANjs/k0ZnU7XqFGjixcvvv/++5MnTzYvHD16tBBixowZllU++eSTt99+OyMjo169emlpaXLhjz/+2KxZMyHE7du3q5Wv+jdi5syZcuHx48ebNGlSUVHRtm3b3bt3yxd9/PHHZbFu3brVUvcvHC7eXYzV/Ruuqh+yd+zYcceZZXXtkiVLzI3s27evWnmra1999dWoqKhvv/32+eefNxqNNRXr37+/XOLm5paTk2P7W4tjfeABsnnz5vz8fF9fX19f36+++qq4uFgIsX///ry8PKvljUbjqlWrnn322SeffFIIIY/Ur1+//ttvv2VnZ1ut8vXXX4eHh8s/GdHR0XLhypUrfX19NRpNu3btli1bJoTYuHHj+++/P3HiRCHEqVOnUlJSaqoLPHyMRuP169dv3bo1atQoIcRPP/10x5lludZoNB44cCAiIqJVq1aWU8bq2uTk5P379z/77LO+vr6JiYnx8fFWiyUlJbm7u3/++edOTk7FxcU7duzgDD/wtxQXF+fk5CQ/v9++ffv06dNCiLfffvudd96xWv7f//53Tk6OuUp8fLwQolWrVuPHj2/ZsqXVKkFBQZMmTdq2bZujo2NOTo7JZKr2uidPniwvL2/fvv2SJUu+/PLLbt26CSFu3bpVU13g4VNSUjJnzpxGjRrNmDFDCCFnR+0zy3Ltb7/99vXXX0+YMCEyMtI8iWpfGxcXJ1/Ozc1NCBEfH2+1WEFBQUxMzLRp0z766CPLlkl94C/w+++/BwcHBwYGHj58+IUXXhg4cKBerxdCmEymxYsXDxgwoFOnTmfOnKlWKzk52c7OTgihVqvlU7lcLrQkC5irmMvXUqVfv35CCA8PDx8fHy8vL7VanZ6eXlhYaG7EaDSmpKS88sorsvxzzz0nhGjSpInVuuxoPPgiIiICAwO/+OKLBQsWtGzZcteuXXJ5fn5+WFhY165dX3/99dzc3KpV3N3dXV1dZfzb2dmNHDnyjjPLcm3r1q19fHyqTaLa15pntPkvgNViffv2lS9ktWVSH/gLeHt7FxYWbt26ddWqVW3btt23b9/27duFEMuWLTtz5sy+fftKS0uDgoKq1crMzJSTWaVSCSFqOpdYtbz5D41KpSosLJSfLWxRXFzct29fy0aqvW5xcXHTpk3btGljtS7w4OvVq9fWrVuXLFni6OiYm5s7bdo0ufzdd99t0aLFzp07Y2NjZ8+ebbXuhg0bOnbs6Ovr+2c6IL+qq2nKVF1rnoxWZ6JlI7W3TOoD/1HyWGH27NnvvvuuEOLy5ctCiJ9++un48eMqlcrLy+vatWtVrwQ2Go23b9+Wj+WcLykpseWvyV1VkXJycjIzM0NDQ+/YSFJSUkhISE11gb/LTHz++ednzpz59NNPX79+XV4lt3//fnkdqxDi119/taz40UcfRUZGnjt3btasWX+mA/Jr+GHDht1xrXkyWp2Jlo0kJSW9/PLLrVu3JvWBB4Wbm5u9vb0Qory8XB5eDBs2rLCwUH6Kr3r/m0qlklNdCCG/MndwcLjDBK5yjt3GKtLevXtfe+213r17197IjRs38vPzJ02aVFNd4G80E4UQ9vb2iqLo9XqVSvXBBx8MHDhQfhy3eifqihUrxo0bJ/70tat79uyZPXu27EDta82T0XI6WzZiMpliY2OrXuFP6gMPEDmNR48ePXr06HfeeUfOZ0VRqka4u7t71cLmpzVp0KBB1fbt7OxcXFzu2BNFUbRa7RdffGG1kaqvu2rVquXLl1f9Q1OtLvD3nYwRERH29vbLly+vNhPNNBpNREREy5Yti4qKbDyLZikzMzM5ObnaR+ea1ponY7WZaLWRXbt2vfzyy/J6W1IfeECdPXu2b9++y5cvr5q1Zq1bt66srDTP+WrfplstL4QwV2nVqpUtV9jt2LFjyJAhsu65c+datWqlUqksXzc9PT0rK0t+PXH27Fmrddmh+Ptas2bNwoULIyIiailjZ2cXGBjo5uYmvya4B59//vmaNWscHBwyMjIsr9SpttY8o6v9BbBsxGQyff311/Iji3l6kvrAA2fOnDnu7u41XRzUvXv3srIyc/p27tzZfIRdtdjhw4d79OiRlpbm5+enVqvNVczlLasMHz5cngmsrKxcunSpWq1etWrV+++/n52d7erq2qFDB3MjXl5eXl5eQoj58+e3bt161apVCxYs2LNnj9W67FD8TRkMhpkzZ/bo0cPR0dFybXl5eVpamnzcrFmz559//o4zy+raa9eunTx58uTJk+Hh4cHBwfXq1TNPXqtru3fvLoQoKyur+hfAspgQYvPmzc7Ozhs2bFi2bJnMflvxU1DAffr1NHndzb///e99+/YJIT766CNFUeRNOFOmTJG/fHfq1KmqVU6dOiWEyMvL+/jjjzt16mRevmHDBiHEpEmT5NMRI0YIIb744gtFUQYOHDhx4kSDwWBvb79r1y5zFflCBQUFiqJcv35dnjxUFGX16tVV/wKkpKQoirJ06dIOHTooivLiiy/KV0lKSqp62uCrr76qqS4/Nsdv8z3gv8136dIlIcRbb72lKIo8H67T6VJTU4UQjRo1mjRpklqtbtu27c2bN81VwsPD69Wrd+HCBUVRwsLCqv6sXk0zy3Ktoihvvvmmeb40bty42uS1XFtaWurp6bl9+/b4+HhHR8dbt27VVKxp06bmhYGBgfw2H/AXS01NlT+M//3333///fdCiPj4eJ1ON3DgQLVa7eLiMmHCBCFEtVv2/fz8xo8fP2nSpB9++OGrr76SC/fv3y9/oOO7776Ttxq3b99eCPH0008LIVauXBkfHx8WFjZ48OCAgAAhRHZ29ieffCL/qM2YMSMtLa1x48aenp7t27cvLCxcsGDB/3+uT62Wf6TCwsKcnJxmzpxZUFAwf/58+bmk6o/wtGzZsqa6wAPum2++EUKcPHny8OHD8lr9HTt2NGvWrEOHDrdv3+7Xr1+fPn3S0tKq/tbNU089dfv27T59+gQHB3t5eQ0YMKD2mWV17dGjR+XcN0+iqpPX6lpnZ+cvv/xy1apVS5cuXbFiRaNGjawWW7FiRXp6erWFHOsDD+LRmMlk0ul08nF+fr7VMufOncvOzq6lEflDOuan+fn5CQkJtb9uRkZGYWFhLQXKy8tPnjxZVlbGwSvH+o/I7/Dr9frS0lJFUQwGg+XsyMjIOHr0aO0z0ZaZVfvkter69euXL1++T28tDR8Dgf8klUrl4eEhH1u9oE8I0alTp9obUavVTz31lPlpgwYNamrKTP5Qfy0ee+yxu70YGPhbc3BwkLfS2Nvby9trq02ZO84aW2ZW7ZPXqrs7dr9LnOEHAOBRQeoDAEDqAwCAh4tK/tLWXd3jDwAA/l66dOkSEhLCsT4AAI8KUh8AgEfF/3fn3tq1axkLwEZarbbafz4Lhovh+kvGSgjBcN3VcHGsDwDAo4LUBwCA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwCA1AcAAKQ+AAAg9QEAAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AAKQ+AAAg9QEAAKkPAAAevtQvKCiwpaGysjKDwfAAbqHRaCwuLmZPAwBQW+rr9fq5c+d269btjq1s3bq1TZs2N27ceAC38Ouvvx4+fDh7GgAATW2fCNRqX1/f8vLyO7bi5+eXk5Pzn+mx7I+jo6ON5Z977rkH8yQEAAAP0LG+vb29r6+vLa34+Pi4ubn9Z3q8b9++W7du2V6+a9euEydOZE8DAHCH7/XValsv97O95J+0YsUKdhsAAPegxjP869evP3XqlJeXl3lJRkbGypUrs7Ozp0+f/uyzz1qtpdPpvvrqK5VKNXz48ObNm588efLrr792cnJauHBhgwYNysrKPv3006CgoE8//XTOnDmHDx/Ozs42123duvW1a9ecnJzCwsLKy8vXrl3r7e09bNiw7777LiEhwd3dffDgwbt37z527FhERMR///d/9+nTR6vV/vLLL+7u7gsXLrS3tz927NjZs2f79u27aNGi0NDQV155RQhx9uzZAwcOTJ8+XQhRrTy7HwDAsb7YsWPHr7/+qtVqr1+/LpcYDIbRo0fPmzdv3Lhx/fr1q+lbfHd397i4OBn5ly5dioiI0Gq1Xl5eAQEBQojIyMjFixevXbv29OnTx48fP336tL+//6BBg65fv75nz55XX301PDzcycnJwcGhXr16V65c8fPz+/333y9cuPD555/n5uYWFhYOHjzYzc3t1Vdfbdeu3e7du0+cOBEZGXnixIlvvvkmJSUlLCwsNjZ2zZo1bm5uY8eOFUL89ttvYWFhR44cEUJUK8++BwCQ+kIIsWzZssmTJwshAgMD5ZKYmJiOHTt6eHj06tWrXbt269atq6nip59+2rx5c/k4KChIrVZ/+OGHiYmJx48fnzZtWr169Xr37n327NkRI0YMGTKkU6dOXl5eO3fu/OSTTxo0aDBq1KiUlBTZlJ2dnY+PT2Jiol6vF0KEhoYKIdq2batWq9u2bfvEE0+cO3eudevWQgg/P78rV660a9cuKCiopKQkKioqIiLi999/z8/Pb9GixahRo2SD1cqz7wEApL5IT09PSUlp2rSpEEL+K4SIjY318fGRj/v37x8XF2dZ8cCBA/b29l27dq1WxdXVtXv37rKKvb39s88+6+LiotFoXnvtNSHEZ5999vzzz/fr108IMXTo0J07dyqKkp2dLb9caNiwYURExNatW319fZ977rmqL/fhhx9OmDAhOzv73Llz8ip9R0dHHx8flUrl7Ozs6upaWloqX7Gm8gAAPFKsfK9/48YNd3f3agt/++23Xr16yceNGzfOysqyrLhmzZq+ffvKx+Xl5bdu3VIUpfYqWVlZkZGR8fHx8qmfn59arT5+/PiNGzcGDBgghOjdu/eAAQMCAwOPHDkSERFRta6np+e3336bkpLy7LPPGo3G6h9n1GqTySSEUKlUtpQHAOBRPNbX6/X5+fnVFjo7O+fl5cnH7u7uVu/Tmzt37rp1665duyaEcHBw0Gg0d6yyePHi/v37+/n5yacqlWrw4MHbtm1LTEyU5wxUKtX27dunTp0aFRVV7cv4nTt3Hjp0aNGiRTbeNHi35QEAePhT39vbu7S09NKlS/KpPF5/+umnz549K5cUFRV16dLFsuJzzz339ttvz5o1Sx5qP/XUU7VXSU1NXb9+/eLFi+UJBnn8PXTo0O3bt6tUKnkr4IEDBxRFWbZsWVhY2OHDh6seu2/YsEFepW+juy0PAMDDn/pPPfVUu3btPvnkEyHEpUuXdDpdWVnZu+++Gx8fr9PphBCnT58OCgqqVquystJoNC5ZsmTPnj2HDh0SQrz77rs7d+6UnxuuXLnyxhtvCCFMJpO8Ok8IsWDBgsGDBz/zzDNCiGPHjtnZ2QkhevTooVKpnn/+eVlGp9PJCwL69u0rv+l3dHRMS0s7duyYXq9PSkrKz8//+eefCwoKzp8/bzAYzKfuTSZTZWWlEKKiokIutCzP7gcAPOqpL4RYvnz51q1bW7ZsefDgQbVavXnz5m7dugUHBw8aNGju3Lmenp69e/euWj4yMrKwsFDeqe/p6Tly5Mj4+PgPP/zQYDCMGTNm7NixM2bMcHV1jYqK0ul0ixYtKi4u/u233zZv3pyTkzNq1Kh33313zpw5simVSvXGG2/IL/WlsLCwzZs379ixY9y4cUKIAQMG/Nd//ZeHh8c777yzdOnSt99++6233vr++++Liop27Nhx/PjxhISENWvWFBcXR0REZGZmbt26NTEx8eTJk9XKOzs7s/sBAI8WRVHWrl2rWEhNTf3111+Li4uzs7PNC//9739fvnxZsVlFRcXJkyflZX22mzJlivnx7du3y8rKTpw4UVBQIJeYTKbCwkL5ODMzUx7T5+Xl2dLy3ZYHrLI6ZcBwMVz/+bFiuO72rVXjb/PJe+6FEK6uruaFHTp0uKuPFBqNxpb/sq8qnU7n4eFhfir/l53u3bubl6hUqnr16snH8py/nZ2dp6enLY3fbXkAAB4mmgenKxcvXpw9e7YQYunSpewYAADqnPrB6UpxcfHevXtfeOGFp556ih0DAMDDfKzv5+dXVlbm4ODAXgEA4H5QKYqi1WoZCAAAHm4hISFqRgEAgEeExpz/jAVgI61Wy5RhuBiuB2GsyK+7HS6O9QEAeFSQ+gAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAIDUBwAApD4AACD1AQDAw5f6BQUFd9WiyWQqKipiZAEA+Dulvl6vnzt3brdu3Wxv7syZM127dt25cycjCwDA3yn11Wq1r69veXm57c21bt3aZDLdVQ/u9lwCAACo+9S3t7f39fW9q+YaNGjQtGlT28vn5+fv3buX3QAAwF+c+vJw/65bvJsq4eHhlZWV7AYAAP4DNDWtWL9+/alTp7y8vMxLMjIyVq5cmZ2dPX369GeffbZa+fT09KVLl9rZ2VW9lG/jxo0HDhx4+umnp0+fLj8NfPfddwkJCe7u7oMHD87Ozl6+fLm/v7+dnd2IESOSk5OXLl3q4uLy6aef1q9fPzU1dcuWLUOHDp07d+6AAQPee++9NWvW5OfnT5ky5ebNmzt37uzSpcuAAQPYhQAA/Klj/R07dvz6669arfb69etyicFgGD169Lx588aNG9evX7+cnJyq5Y1GY1BQ0IwZM0JDQ48ePWqO/D/++CM6OvrIkSPz588XQvz+++8XLlz4/PPPc3NzCwsL27Rp07Nnz86dO/fq1au4uDg8PHz9+vVCiODg4Nzc3A8++GD79u3Tp0/PyMgYPXr0iRMnBg0aNG/evNLS0nbt2mVmZu7Zs4f9BwDAn039ZcuWTZ48WQgRGBgol8TExHTs2NHDw6NXr17t2rVbt25d1fL79+9v06ZN06ZNfX19O3bsKBcuWrTo/ffft7OzmzJlypdffnn79u3ExES9Xi+ECA0NFUI0adLEzc2tSZMmLVq02LJly/Dhw+3t7T/44IO9e/fa2dlNnDgxLS0tMjLy8OHDHTt2XL9+fdUTD40bN2bnAQBwV6yc4U9PT09JSZEX5ZkvzYuNje3du7d83L9//7i4uDlz5lQ9N9ChQwf5WFa5fPlyUVGRq6urEOKll166ffv2mTNnGjZsGBER0aVLl2HDhlW7NeD48eOJiYlxcXEGg+HVV18tKiqys7Pz9vaWST9s2LAffviBvQUAQB2n/o0bN9zd3ast/O2333r16mU+zs7KyqpWpWfPntXKK4oiH9vZ2TVs2DArK2vYsGEDBgwIDAw8cuRIRERE1fJZWVmLFy/u2rWreUlKSor5catWrXQ6HXsLAIA/w8oZfr1en5+fX22hs7NzXl6efOzu7u7m5lZ7FWdnZ51OZ753X1ZRqVTbt2+fOnVqVFTUN998U7W8g4PDlStX5GOTyVRWVlZ1raur6xNPPMHeAgCgjlPf29u7tLT00qVL8qk8ZH/66afPnj0rlxQVFXXp0qValcTERPNTRVHatWunKMr58+flkuLi4s6dOx84cEBRlGXLloWFhR0+fFgIoVKpZIHmzZtv3LhRPo6Pjy8uLja/tBAiLy+vbdu28rRBRUVF1Y4BAIB7T/2nnnqqXbt2n3zyiRDi0qVLOp2urKzs3XffjY+Pl6fZT58+HRQUVLXKoEGDdu/enZycbDAYbty4kZOT06BBg/79+8uf5k1PT2/Xrp2Xl5dOp4uLixNC9O3bV35h7+jomJGRcfTo0aFDh8bFxU2aNGnXrl2bNm1q1KiRECIrK0tG+6FDh0aOHCmEaNy48blz5zIzM3/66afc3Fzu9QcAYGw/NAAADxNJREFUwHbW79dfvnz5m2++efz48X79+qnV6s2bN4eEhAQHBw8aNKh3796enp7mK/ukt956KyoqqmvXrn5+fvXq1Tt48GBQUNDKlSsHDBig0WguXLgQGRkpS4aFhX388cf79u379NNPhRADBgwYO3bs//zP/4waNSowMHD16tWrV68+duyYLGwwGKZMmdKiRYvKyso+ffoIIYKDgwcPHvzaa6+98sor27ZtO3/+/PPPP89eBADg3lPf39//6tWrpaWl3t7eS5Yskd+pR0REJCcnOzg4yJPt/6cVjebAgQMJCQnPPPNMdnZ2q1at5PLk5OSLFy9OmzbNxcVFCPHGG2/4+/ufP38+MjJSXjA4atSoN998Uz7esmVL3759NRqN+cJAHx+fGTNmpKenh4WFySWLFi0KCAjo1KlTVlbW7Nmz7e3t2YUAAPyp1BdCNG/eXD6Qd99J5tvzrDSk0XTv3r1aeXd3d7lQcnR0FEJUXSLLmB8fPHhwy5YtVdc2atRInu2X1Gq1vM7f29ubnQcAwF1RP1C9OXnyZEVFhbzy32Qy3e1/3wcAAP42qd+jR4/Bgwfr9frs7Oxvv/32ypUrP/74IzsJAIA6oVIURavVMhAAADzcQkJC1IwCAACPCI05/xkLwEZarZYpw3AxXA/CWJFfdztcHOsDAPCoIPUBACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBACD1AQAAqQ8AAEh9AABA6gMAAFIfAACQ+gAAgNQHAACkPgAAIPUBAACpDwAAqQ8AAEh9AABA6gMAgEcz9XU6XR0Wuyt5eXk1rTIajffQYElJSUVFxYO2n+5tWwAAqMvUv3XrVmBg4IcffmhL4fbt2ycmJtbtBjzzzDMJCQlWOxYdHX0PDYaEhKxevfpB209ffPFFaWkp71cAwH1J/YKCAlvqu7i4NGrUSFEUWwq/88473t7edbsBw4cPb968ebWFJpPps88+Gz169D002K9fvxdeeKGWAjaOTN0aNWrU7Nmzeb8CAOo+9fPz8/fu3WtLfTc3t1atWtn4YsuXL3/iiSfqdgNWrlxp2eamTZt69uypVt/LmYwxY8a8+OKLNa21fWTqVv369d3d3Y8cOcJbFgBQx6kfHh5eWVlpaxPqB+6SwKioqNdff/1+tHxXI1O3goKCwsPDecsCAOoy9Q8dOrR8+fI9e/Zs2rRJCJGcnDxixIhx48aZr8W7fv36Bx98MHbs2MzMTHOt8+fPDxky5OeffxZCKIoSHR29b9++77777u23375586YQory8fMmSJVeuXJHl4+LiRo4cOXfuXIPBUF5evriKyMhIqy1Ydkav11dtU8rMzCwrK3NxcRFC3L59e8GCBampqatWrQoODtbpdFevXh02bNjGjRtl4Zs3b06bNm3kyJHHjx+XS7Zt27Zz5065aurUqX/88cfYsWNXrVplOTIFBQWTJk0KDAw8f/681fJCiLKysn/+859jxoxZv359TSMjhCgtLZ01a9aIESNOnDhhdUuFEG3btj1y5EhRURHvWgBAnaV+mzZtevbs2blz5169ehUXF4eHh8vECg4OljE2fvz4ZcuWtWnTJjAwUFbJzc2Njo52dnYODQ0VQuzbt2/KlClbtmxJTEzMysqaP3++ECI6OnrevHkytM6dOxcTE7Nx48azZ88uXry4pKQkIyMjICBg0KBBMTExN2/etNqCZWe++eab+fPnVwvC2NjYFi1ayMdarXbhwoXr1q1TFOX06dMLFixYvXp1u3btQkJC8vPzhRCDBg2aMGHC6NGj5bYcOnToo48+unHjRklJydSpU2NiYpYsWdKsWbNp06bduHGj6sgIIWbMmDFr1qxBgwYNGDAgNzfXsrwQYs6cOd7e3uHh4ZMnT7527ZrV7RJCjB07duTIkRMnTnz99dd1Op3llgohVCrVk08+eebMGd61AIB7pCjK2rVrlf8rICAgOjparvr5558VRTl//rxKpcrPz1+7du2KFSsURTl16lTjxo0VRfnyyy979OhhMpnKyspUKlVBQYGiKP7+/rNmzVIUJTY2tkOHDrJZLy+vhIQERVGGDx9+9uxZRVGWLl0aGBiYm5srl+/fv9/d3T0/P99qC5adURSlWbNmsq7ZzJkzQ0NDzU89PT1/+uknRVGioqLat29fUVGhKIqvr298fHxFRYWTk5PRaCwrK5MfaGTfli1bpihKQkKCm5tbXl6eoih+fn7bt2+vOjIpKSlz586VL+Hh4fH9999bLd+nT5+jR48qitK1a9cff/zR6nalpKQEBAQoimIwGDw8PC5evGh1SxVF6dev3/LlyxX81SynDBguhusvGSuG627fWpraPxMcP348MTExLi7OYDC8+uqrRUVFBw8eHDFihBDCz8/PfIK6RYsWKpXKycnJ2dm5uLjY3d3d0dGxZcuWQognnnjCfMuZvb29fHDw4MF169YJIaZNm2Y0GjUaTcOGDeWR8ZQpUxo0aCCEsGzBsjMNGjQwt2mWnZ1dv35989PHHnvsySefFEI0bNjQy8tLo9EIIerXr19aWqrRaH755Re1Wh0bGyuEMBgMTk5O5gYdHR3r1avn6elZbSukEydOJCQkzJw5UwjRu3dvtVpttfyGDRu8vb2TkpJu3bplMBisbld8fHybNm3k+GRnZzs4OHz22WeWWyqEcHV1zc3N5aMqAODe3CH1s7KyFi9e3LVrV/OSqt/lOzg4VG9Oo6n2ezJqtdpkMpnPUQshKisrc3JyzEtkDAshdu3alZqaOnny5OpfQvxvC5adMbdZlU6nk58hqhVQqVTmOwzNjz08PMaPHz9s2DB52sNqg9W2wjwyL7/88vTp081LkpOTLct7e3svXLjQ29u7efPm1e5vNJexHFKrWyrXytMSAADcgztcfu/g4GC+Vk6ew3d0dExNTZVL9Hq9ZQjd8d59jUZjb29vbkRerWYymebNmzdr1ixXV1fbO2O1mKurq16vt2XjKysr/f39p0+fXsuterZ0RghRUlJitdjkyZPbtm07duzYWu50qDqkckBq2tKKigp5LgEAgDpLffPxbvPmzc2Xu8fHxxcXF/v4+JhvWI+NjbU8wW6L5s2bmxuJi4sTQmzZsqWgoGD8+PFCiKtXr9ZUq1pnrBZr3LixjRe6X7hwQW6R7T2vOjI7duyQYV9UVHTo0CGr5Tdu3Ni/f//a2/Tx8YmLiysvLxdCpKWlXb58uaYtLS0tbdSoEe9aAEBdpr6jo2NGRsbRo0eHDh0aFxc3adKkXbt2bdq0qVGjRkOGDNm3b194ePiePXsOHjxob29fWVlpPvttMpnk7ewGg0Ge6jcvkYeqcuGQIUOWLl26e/fuyMjIP/74o7KycsGCBfPnz3/ssceEEPLuNcsWLDtjtfOdOnXKysoyP62oqJDdM5lMVftpNBr1en16enpeXt6WLVuEEKdOnSovLzd30tyBqn0wj8zAgQMrKyvffPPNvXv3hoaG9ujRw7K8oih6vT4pKSkpKeny5cuZmZlXrlyx3C5/f3+9Xh8aGnr48OGpU6d27ty5pi3NzMz09fXlXQsAuEdWLxmNjo62s7OTF6vLW9qcnJyOHTumKIrJZAoICJCH1FevXk1NTe3WrVuzZs1OnTr11VdfCSEmT558+vTpxx9/vH///pcuXRo9erRard62bdvWrVtVKtV7772n1+tzcnLkFW09e/YsLy+Xx7VBQUHBwcFvvfWWv7+/1RYsO6MoSqtWrRITE6t2Pi0trU2bNvLx5s2bVSrVhAkTrl27NnDgQA8Pj7i4uB9++MHZ2TkgICAnJ6dt27aurq7btm3z8vIKDQ1NSkpq2rRp9+7dr127Jk/L/+tf/zp69Kinp2f//v2zsrKqjkxUVJQ89F+xYoVer7daftSoURqN5h//+Mfw4cM7dux49OhRq9u1YsUKIYS9vf33338ve265pUajsUmTJvIeBHCVNcPFcIFr+O/hrSVqepPJG/CkxMTE9PR081Oj0XjmzJnCwsI/8/IlJSVnzpwxGAx3W7FaZ1q1apWcnFytzEsvvaTT6WxpraysTJbMyckxmUy2VKk6MlevXrV89aqMRuOtW7cURSkqKpJ3Btbk4sWLaWlptWzpr7/+Onz4cN64/F1muBgukPp1f+eeu7u7+XGXLl3+z7cCanXt/z+NLVxcXO6tkWqdMZlMTZo0qVZm+vTpMTEx48aNu2NrTk5OTk5OQojHH3/cxg5UHZnWrVvf4RsUtVqen3dzc6u9pOWp+2pbunv37kmTJnF2CgBQx9/rP/gKCwtXrFhhMplat27t4eFRbe3AgQNv3Lghr497OBQVFZWXl1veywcAwMOf+jqd7uOPP37jjTcWLVpktcC8efN27Njx0OynmJiYOXPm8H4FAPwZmr9pv318fPLz8+3s7Mw/8lONm5tbUFDQQ7OfQkJCeLMCAP4klaIoWq2WgQAA4OEWEhKiZhQAAHhEaMz5z1gANtJqtUwZhovhehDGivy62+HiWB8AgEcFqQ8AAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAKkPAABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AACD1AQAAqQ8AAEh9AABIfQAAQOoDAABSHwAAkPoAAIDUBwAApD4AALj/VIqiaLVaBgIAgIdbSEgIx/oAADwqNOb8ZywAG2m1WqYMw8VwPQhjRX7d7XBxrA8AwKOC1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAgNQHAACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AACkPgAAIPUBAACpDwAASH0AAEDqAwAAUh8AAJD6AACgrqgURdFqtQwEAAAPt5CQEI71AQB4VGjM+c9YADbSarVMGYaL4XoQxor8utvh4lgfAIBHBakPAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAACpDwAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAAg9QEAAKkPAABIfQAASH0AAEDqAwAAUh8AAJD6AACA1AcAAKQ+AAC4/1SKomi1WgYCAICHW0hICMf6AAA8Kv4fLw+x50UFhdUAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">52</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2022 do 31.<span class="_ _1"></span>12.2022<span class="ff3"> </span></div></div><div class="c x29 y5a w87 h19"><div class="t m0 x1d h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x93 y5a w88 h19"><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Przekazane </div><div class="t m0 x3d h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">licencj</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span></div></div><div class="c x65 y5a w3c h19"><div class="t m0 x1c h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Usługi asysty </div><div class="t m0 x19 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">t</span><span class="fc4 sc0">echniczne</span><span class="fc4 sc0">j</span><span class="fc4 sc0"> </span></div></div><div class="c x94 y5a w3b h19"><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Kontrakty </div><div class="t m0 x1c h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">wdro</span><span class="fc4 sc0">żenio</span><span class="fc4 sc0">we</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x40 y5a w89 h19"><div class="t m0 x3b h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 y666 w87 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x93 y666 w88 h1b"><div class="t m0 x95 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y666 w3c h1b"><div class="t m0 x29 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">290<span class="ls0"> </span></div></div><div class="c x94 y666 w3b h1b"><div class="t m0 x25 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x40 y666 w89 h1b"><div class="t m0 x29 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">309<span class="ls0"> </span></div></div><div class="c x29 y450 w87 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Realizacja nowych obo<span class="_ _1"></span>wiązków świadczeń bez </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">wy</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tawien</span><span class="fc4 sc0">ia fak</span><span class="fc4 sc0">tu</span><span class="fc4 sc0">r</span><span class="fc4 sc0">y</span><span class="fc4 sc0"> </span></div></div><div class="c x93 y450 w88 h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">4 200 </div></div><div class="c x65 y450 w3c h19"><div class="t m0 x31 h1d yca ff3 fsc fc0 sc0 ls0 ws0">1 165 </div></div><div class="c x94 y450 w3b h19"><div class="t m0 x31 h1d yca ff3 fsc fc0 sc0 ls0 ws0">1 392 </div></div><div class="c x40 y450 w89 h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">6 757 </div></div><div class="c x29 y667 w87 h51"><div class="t m0 x14 h20 y4ba ff2 fsc fc0 sc0 ls0 ws0">Przeklasyfikowanie w związku<span class="_ _1"></span> z nabyciem </div><div class="t m0 x14 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">bezwarunkowego prawa  </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">zap</span><span class="fc4 sc0">łaty</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x93 y667 w88 h51"><div class="t m0 x32 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-4 200 </div></div><div class="c x65 y667 w3c h51"><div class="t m0 x32 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-1 158 </div></div><div class="c x94 y667 w3b h51"><div class="t m0 x32 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-1 067 </div></div><div class="c x40 y667 w89 h51"><div class="t m0 x48 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">-6 425 </div></div><div class="c x29 y668 w87 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Odpis z tytułu utraty wartości<span class="ff3"> </span></div></div><div class="c x93 y668 w88 h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y668 w3c h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y668 w3b h1b"><div class="t m0 x26 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y668 w89 h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y669 w87 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wartość na<span class="ff4"> ko<span class="_ _1"></span>niec okresu </span></div></div><div class="c x93 y669 w88 h1b"><div class="t m0 x95 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y669 w3c h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">297<span class="ls0"> </span></div></div><div class="c x94 y669 w3b h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">344<span class="ls0"> </span></div></div><div class="c x40 y669 w89 h1b"><div class="t m0 x29 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">641<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y66a ff3 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y66b ff5 fs3 fc3 sc0 ls0 ws0">Zobowiązania z t<span class="_ _1"></span>ytułu umów<span class="ff4"> </span></div><div class="t m0 x29 h7 y66c ff2 fs3 fc0 sc0 ls0 ws0">Przychody <span class="_ _a"></span>z <span class="_ _a"></span>tytułu <span class="_ _a"></span>udziele<span class="_ _1"></span>nia <span class="_ _4"></span>licen<span class="_ _1"></span>cji <span class="_ _a"></span>z <span class="_ _a"></span>prawem <span class="_ _a"></span>do <span class="_ _a"></span>korzystania, <span class="_ _a"></span>z<span class="_ _4"></span><span class="ff3"> </span>prawem <span class="_ _a"></span>do <span class="_ _a"></span>dostępu, <span class="_ _a"></span>przychody <span class="_ _11"></span>z <span class="_ _4"></span>tytułu <span class="_ _a"></span>świadcz<span class="_ _1"></span>enia </div><div class="t m0 x29 h7 y332 ff2 fs3 fc0 sc0 ls0 ws0">usług <span class="_ _4"></span>asysty <span class="_ _4"></span>technicznej <span class="_ _4"></span>(mainten<span class="_ _1"></span>ance) <span class="_ _4"></span>rozliczane <span class="_ _4"></span>w <span class="_ _4"></span>czasie, <span class="_ _a"></span><span class="ff3"> <span class="_ _4"></span></span>a <span class="_ _1"></span>tak<span class="_ _1"></span>że <span class="_ _4"></span>przychody <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>usług <span class="_ _4"></span>wdrożen<span class="_ _1"></span>iowych <span class="_ _a"></span>wynikają </div><div class="t m0 x29 h7 y66d ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">obowiązku <span class="_ _4"></span>Spółki <span class="_ _4"></span></span><span class="ls3">do</span> <span class="ff2">przekazania <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>rzecz<span class="_ _1"></span> <span class="_ _1"></span>klienta <span class="_ _4"></span>dóbr <span class="_ _1"></span>lub <span class="_ _4"></span>usług, <span class="_ _4"></span>w <span class="_ _1"></span>zamian <span class="_ _4"></span>za<span class="_ _1"></span></span> <span class="ff2">któ<span class="_ _1"></span>re <span class="_ _1"></span>Spółk<span class="_ _1"></span>a <span class="_ _1"></span>otr<span class="_ _1"></span>zymała <span class="_ _4"></span>wynagrodzenie </span></div><div class="t m0 x29 h7 y66e ff2 fs3 fc0 sc0 ls0 ws0">lub kwota wynag<span class="_ _1"></span>rodzenia jest należna.<span class="_ _1"></span><span class="ff3">  </span></div><div class="t m0 x29 h7 y66f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y670 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2023 do 31<span class="_ _1"></span>.12.2023 </div></div><div class="c x29 y671 w8b h19"><div class="t m0 x7a h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu umó<span class="_ _1"></span>w<span class="ff4"> </span></div></div><div class="c x83 y671 w8c h19"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></span></div></div><div class="c x6f y671 w8d h19"><div class="t m0 x2b h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x96 y671 w8c h19"><div class="t m0 x1c h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x40 y671 w8d h19"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y4a2 w8b h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu udzielenia licencji z<span class="_ _1"></span><span class="ff3"> prawem </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls3 ws0"><span class="fc4 sc0">do </span><span class="ls0"><span class="fc4 sc0">k</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zy</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tan</span><span class="fc4 sc0">ia</span><span class="fc4 sc0"> </span></span></div></div><div class="c x83 y4a2 w8c h19"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x6f y4a2 w8d h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x96 y4a2 w8c h19"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x40 y4a2 w8d h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y672 w8b h23"><div class="t m0 x14 h1d y673 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu udzielenia licencji z<span class="_ _1"></span><span class="ff3"> prawem </span></div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tęp</span><span class="fc4 sc0">u</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x83 y672 w8c h23"><div class="t m0 x95 h1d y674 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6f y672 w8d h23"><div class="t m0 x95 h1d y674 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x96 y672 w8c h23"><div class="t m0 x95 h1d y674 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y672 w8d h23"><div class="t m0 x95 h1d y674 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y675 w8b h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu świadczen<span class="_ _1"></span>ia usług asysty </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">tech</span><span class="fc4 sc0">n</span><span class="fc4 sc0">iczn</span><span class="fc4 sc0">ej </span><span class="fc4 sc0">(</span><span class="fc4 sc0">m</span><span class="fc4 sc0">ain</span><span class="fc4 sc0">ten</span><span class="fc4 sc0">an</span><span class="fc4 sc0">ce)</span><span class="fc4 sc0"> </span></div></div><div class="c x83 y675 w8c h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">2 841 </div></div><div class="c x6f y675 w8d h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">4 645 </div></div><div class="c x96 y675 w8c h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">4 685 </div></div><div class="c x40 y675 w8d h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">2 8<span class="ls9">01</span> </div></div><div class="c x29 y676 w8b h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu kontraktów wd<span class="_ _1"></span>rożeniowych<span class="ff3"> </span></div></div><div class="c x83 y676 w8c h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">44<span class="ls0"> </span></div></div><div class="c x6f y676 w8d h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2<span class="ls3">26</span> </div></div><div class="c x96 y676 w8c h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">270<span class="ls0"> </span></div></div><div class="c x40 y676 w8d h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y677 w8b h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu pozostałych usług<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x83 y677 w8c h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6f y677 w8d h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x96 y677 w8c h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y677 w8d h1b"><div class="t m0 x95 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y3c9 w8b h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x83 y3c9 w8c h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">2 914 </div></div><div class="c x6f y3c9 w8d h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">4 871 </div></div><div class="c x96 y3c9 w8c h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">4 984 </div></div><div class="c x40 y3c9 w8d h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">2 <span class="ls0">801 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y388 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y613 ff2 fs3 fc0 sc0 ls0 ws0">Zobowiązan<span class="_ _1"></span>ia <span class="_ _11"></span>z <span class="_ _11"></span>tytułu<span class="_ _1"></span> <span class="_ _11"></span>umów <span class="_ _11"></span>wynik<span class="_ _1"></span>ają <span class="_ _11"></span>z <span class="_ _11"></span>ob<span class="_ _1"></span>owiązku <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _11"></span><span class="ff3 ls3">do<span class="ls0"> </span></span>przekazania <span class="_ _10"> </span>na <span class="_ _11"></span>rzecz <span class="_ _11"></span>k<span class="_ _1"></span>lienta <span class="_ _11"></span>dóbr <span class="_ _10"> </span>lub <span class="_ _11"></span>usług, <span class="_ _11"></span>w<span class="_ _4"></span><span class="ff3"> zamian </span></div><div class="t m0 x29 h7 y678 ff3 fs3 fc0 sc0 ls13 ws0">za<span class="ls0"> <span class="ff2">które  S</span>p<span class="ff2">ó<span class="_ _1"></span>łka  otrzymała  wynagrodze<span class="_ _1"></span>nie  lub  kwota  wynagrodzenia  jest  należna.<span class="_ _1"></span>  Na  dzień  3<span class="_ _1"></span></span>1  gr<span class="_ _1"></span>udnia  <span class="ls3">202</span>3  roku </span></div><div class="t m0 x29 h7 y679 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ia wyniosły <span class="ff3">2<span class="_ _1"></span> 801 </span>tys. PLN (na <span class="_ _1"></span>dzień 31 grudnia 2<span class="_ _1"></span>02<span class="_ _1"></span><span class="ff3">2 roku 2 914 ty<span class="_ _1"></span>s. PLN). </span></div><div class="t m0 x29 h7 y67a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y67b ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2022 do 31.<span class="_ _1"></span>12.2022<span class="ff3"> </span></div></div><div class="c x29 y65d w8e h23"><div class="t m0 x7a h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu umó<span class="_ _1"></span>w<span class="ff4"> </span></div></div><div class="c x83 y65d w8c h23"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></span></div></div><div class="c x6f y65d w8d h23"><div class="t m0 xb h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x96 y65d w8c h23"><div class="t m0 x1c h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x40 y65d w8f h23"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y67c w8e h25"><div class="t m0 x14 h1d ye8 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu udzielenia licencji z<span class="_ _1"></span><span class="ff3"> prawem </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls3 ws0"><span class="fc4 sc0">do </span><span class="ls0"><span class="fc4 sc0">k</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zy</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tan</span><span class="fc4 sc0">ia</span><span class="fc4 sc0"> </span></span></div></div><div class="c x83 y67c w8c h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x6f y67c w8d h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x96 y67c w8c h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x40 y67c w8f h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x29 y26f w8e h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu udzielenia licencji z<span class="_ _1"></span><span class="ff3"> prawem </span></div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tęp</span><span class="fc4 sc0">u</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x83 y26f w8c h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6f y26f w8d h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x96 y26f w8c h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x40 y26f w8f h19"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y67d w8e h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu świadczen<span class="_ _1"></span>ia usług asysty </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">tech</span><span class="fc4 sc0">n</span><span class="fc4 sc0">iczn</span><span class="fc4 sc0">ej (m</span><span class="fc4 sc0">ain</span><span class="fc4 sc0">ten</span><span class="fc4 sc0">an</span><span class="fc4 sc0">ce)</span><span class="fc4 sc0"> </span></div></div><div class="c x83 y67d w8c h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">2 875 </div></div><div class="c x6f y67d w8d h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">5 092 </div></div><div class="c x96 y67d w8c h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">5 127 </div></div><div class="c x40 y67d w8f h19"><div class="t m0 x35 h1d yca ff3 fsc fc0 sc0 ls0 ws0">2 841 </div></div><div class="c x29 y67e w8e h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Przychody <span class="ff2">z ty<span class="_ _1"></span>tułu kontraktów wdrożeniowych</span> </div></div><div class="c x83 y67e w8c h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">280<span class="ls0"> </span></div></div><div class="c x6f y67e w8d h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">266<span class="ls0"> </span></div></div><div class="c x96 y67e w8c h1b"><div class="t m0 x29 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">502<span class="ls0"> </span></div></div><div class="c x40 y67e w8f h1b"><div class="t m0 xa h1d y9e ff3 fsc fc0 sc0 ls3 ws0">44<span class="ls0"> </span></div></div><div class="c x29 y67f w8e h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przychody z tytułu pozostałych usług<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x83 y67f w8c h1b"><div class="t m0 x95 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">2<span class="ff4"> </span></div></div><div class="c x6f y67f w8d h1b"><div class="t m0 x95 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x96 y67f w8c h1b"><div class="t m0 x95 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">2<span class="ff4"> </span></div></div><div class="c x40 y67f w8f h1b"><div class="t m0 x95 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">0<span class="ff4"> </span></div></div><div class="c x29 y680 w8e h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x83 y680 w8c h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">3 187 </div></div><div class="c x6f y680 w8d h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">5 372 </div></div><div class="c x96 y680 w8c h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">5 645 </div></div><div class="c x40 y680 w8f h1b"><div class="t m0 x35 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">2 914 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y681 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x28 y682 w6c h78" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">53</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 9<span class="ff5">.1 Należno<span class="_ _0"></span>ści z tytułu dostaw<span class="_ _0"></span> i usług<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h11 y5e5 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"> </span>szacu<span class="_ _1"></span>je <span class="_ _e"> </span>wielkość <span class="_ _8"> </span>odpisów <span class="_ _e"> </span>ak<span class="_ _1"></span>tualizujących<span class="_ _1"></span> <span class="_ _e"> </span>wartości <span class="_ _8"> </span>należności <span class="_ _e"> </span>z <span class="_ _e"> </span>ty<span class="_ _1"></span>tuły <span class="_ _e"> </span>do<span class="_ _1"></span>staw <span class="_ _e"> </span>i <span class="_ _e"> </span>usług <span class="_ _e"> </span>zg<span class="_ _1"></span>odnie <span class="_ _e"> </span>z <span class="_ _8"> </span>wymogami </div><div class="t m0 x29 h7 y5e6 ff3 fs3 fc0 sc0 ls0 ws0">MSSF <span class="ff2">9 Instrum<span class="_ _1"></span>enty finan<span class="_ _1"></span>sowe. W podejściu up<span class="_ _1"></span>roszczonym wy<span class="_ _1"></span>maga to<span class="_ _4"></span></span> <span class="ff2">wykonania <span class="_ _1"></span>analizy statystycznej, k<span class="_ _1"></span>tóra wiąże się </span></div><div class="t m0 x29 h7 y5e7 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">przyjmo<span class="_ _1"></span>waniem pewnych założeń<span class="_ _1"></span> i stosowaniem p<span class="_ _1"></span>rofesjonalnego o<span class="_ _4"></span>sądu.</span> </div><div class="t m0 x41 h7 y11c ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y15f w80 h54"><div class="t m0 x7b h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Należności z tytułu dosta<span class="_ _1"></span>w i usług<span class="ff4"> </span></div></div><div class="c x6a y15f w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x5c y15f w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y683 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek powiązanych<span class="ff3"> </span></div></div><div class="c x6a y683 w90 h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">3 266 </div></div><div class="c x5c y683 w5f h54"><div class="t m0 x1d h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">224<span class="ls0"> </span></div></div><div class="c x29 y684 w80 h55"><div class="t m0 x14 h1d y506 ff2 fsc fc0 sc0 ls0 ws0">Od pozostałych jednostek, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y684 w90 h55"><div class="t m0 x2a h1d y506 ff3 fsc fc0 sc0 ls0 ws0">4 850 </div></div><div class="c x5c y684 w5f h55"><div class="t m0 x2a h1d y506 ff3 fsc fc0 sc0 ls0 ws0">8 286 </div></div><div class="c x29 y1ad w80 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">należności zafakturowane</span> </div></div><div class="c x6a y1ad w90 h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">4 349 </div></div><div class="c x5c y1ad w5f h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">8 082 </div></div><div class="c x29 y685 w80 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">należności niezafakturowane</span> </div></div><div class="c x6a y685 w90 h54"><div class="t m0 x1d h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">182<span class="ls0"> </span></div></div><div class="c x5c y685 w5f h54"><div class="t m0 x1d h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">204<span class="ls0"> </span></div></div><div class="c x29 y686 w80 h54"><div class="t m0 x91 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6a y686 w90 h54"><div class="t m0 x2a h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x5c y686 w5f h54"><div class="t m0 x2a h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y687 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y688 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="_ _5"></span>9.2 <span class="_ _0"></span>Odpisy <span class="_ _3"></span><span class="ff5">na<span class="_ _1"></span> <span class="_ _5"></span>oczekiwane <span class="_ _5"></span>straty <span class="_ _5"></span>kredytowe <span class="_ _5"></span>należności <span class="_ _3"></span>z <span class="_ _0"></span>tytułu <span class="_ _5"></span>dostaw <span class="_ _5"></span>i <span class="_ _0"></span>usług<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y689 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>23 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>23 </div></div><div class="c x29 y68a w91 h79"><div class="t m0 x14 h2f y5c7 ff5 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość </div><div class="t m0 x2b h1a y68b ff5 fsc fc0 sc0 ls0 ws0">należności z<span class="ff4"> </span>tytułu do<span class="_ _1"></span>staw  </div><div class="t m0 x4e h1a y68c ff4 fsc fc0 sc0 ls0 ws0">i <span class="ff5">usług</span> </div></div><div class="c x4f y68a w92 h79"><div class="t m0 x57 h2f y68d ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y68e ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> 01.01.2023 </span></div></div><div class="c x97 y68a w88 h79"><div class="t m0 x2b h1a y68b ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x65 y68a w8f h79"><div class="t m0 x30 h1a y68d ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia - </div><div class="t m0 x8 h1a y68e ff4 fsc fc0 sc0 ls0 ws0">wykorzystanie </div></div><div class="c x94 y68a w88 h79"><div class="t m0 x30 h1a y68d ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia - </div><div class="t m0 xb h1a y68e ff5 fsc fc0 sc0 ls0 ws0">rozwiązanie<span class="ff4"> </span></div></div><div class="c x98 y68a w89 h79"><div class="t m0 x57 h2f y68d ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y68e ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> 31.<span class="ls3">12</span>.2023 </span></div></div><div class="c x29 y262 w91 h55"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek powiązanych<span class="ff3"> </span></div></div><div class="c x4f y262 w92 h55"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x97 y262 w88 h55"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y262 w8f h55"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y262 w88 h55"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 y262 w89 h55"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y19d w91 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek pozostałych<span class="ff3"> </span></div></div><div class="c x4f y19d w92 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">792<span class="ls0"> </span></div></div><div class="c x97 y19d w88 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">344<span class="ls0"> </span></div></div><div class="c x65 y19d w8f h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y19d w88 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">817<span class="ls0"> </span></div></div><div class="c x98 y19d w89 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">319<span class="ls0"> </span></div></div><div class="c x29 y68f w91 h54"><div class="t m0 x47 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4f y68f w92 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">792<span class="ls0"> </span></div></div><div class="c x97 y68f w88 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">344<span class="ls0"> </span></div></div><div class="c x65 y68f w8f h54"><div class="t m0 x95 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y68f w88 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">817<span class="ls0"> </span></div></div><div class="c x98 y68f w89 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">319<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y690 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>2023<span class="_ _1"></span> <span class="_ _4"></span><span class="ff2">r. <span class="_ _4"></span>Spółka <span class="_ _4"></span>utworzy<span class="_ _1"></span>ła <span class="_ _1"></span>od<span class="_ _1"></span>pisy <span class="_ _4"></span>aktualizujące <span class="_ _4"></span>n<span class="_ _1"></span>ależności <span class="_ _4"></span>hand<span class="_ _1"></span>lowe <span class="_ _4"></span>na <span class="_ _4"></span>łączną <span class="_ _4"></span>war<span class="_ _1"></span>tość <span class="_ _a"></span></span><span class="ls3">344</span> <span class="_ _4"></span><span class="ff2">tys. <span class="_ _4"></span>PLN <span class="_ _4"></span>o<span class="_ _1"></span>raz <span class="_ _4"></span>rozwiązała </span></div><div class="t m0 x29 h7 y691 ff2 fs3 fc0 sc0 ls0 ws0">utworzone <span class="_ _1"></span>wcześniej odpisy na kwo<span class="_ _1"></span>tę <span class="_ _1"></span><span class="ff3">817 tys. PLN.  </span></div><div class="t m0 x29 h7 y692 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>przyjętą <span class="_ _4"></span>polityką <span class="_ _4"></span>(zasadami) <span class="_ _4"></span>rachunkowo<span class="_ _1"></span>ści, <span class="_ _4"></span>do <span class="_ _1"></span>wylicze<span class="_ _1"></span>nia <span class="_ _4"></span>odpisu <span class="_ _4"></span>dla <span class="_ _4"></span>należności <span class="_ _1"></span>h<span class="_ _1"></span>andlowych<span class="_ _1"></span> <span class="_ _11"></span>Spółka<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span>stosuje </span></div><div class="t m0 x29 h7 y693 ff2 fs3 fc0 sc0 ls0 ws0">metodę <span class="_ _15"> </span>macier<span class="_ _1"></span>zy <span class="_ _2a"> </span>r<span class="_ _1"></span>ezerw, <span class="_ _15"> </span>w <span class="_ _2a"> </span>ram<span class="_ _1"></span>ach <span class="_ _2a"> </span>k<span class="_ _1"></span>tórej <span class="_ _15"> </span>odpisy <span class="_ _15"> </span>aktualizujące <span class="_ _15"> </span>ustala <span class="_ _15"> </span>się <span class="_ _15"> </span>dla <span class="_ _15"> </span>n<span class="_ _1"></span>ależności <span class="_ _15"> </span>zaliczonych <span class="_ _15"> </span>do<span class="_ _4"></span><span class="ff3"> </span>ró<span class="_ _1"></span>żnych </div><div class="t m0 x29 h7 y694 ff2 fs3 fc0 sc0 ls0 ws0">przedziałów <span class="_ _1"></span>przeterminowan<span class="_ _1"></span>ia.<span class="ff3"> </span></div><div class="t m0 x29 h7 y695 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y5d1 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.202<span class="_ _1"></span>2 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>22 </div></div><div class="c x29 y696 w91 h79"><div class="t m0 x14 h2f y5c7 ff5 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość </div><div class="t m0 x2b h1a y68b ff5 fsc fc0 sc0 ls0 ws0">należności <span class="ff4">z </span>tytułu do<span class="_ _1"></span>staw </div><div class="t m0 x4e h1a y68c ff4 fsc fc0 sc0 ls0 ws0">i <span class="ff5">usług</span> </div></div><div class="c x4f y696 w92 h79"><div class="t m0 x57 h2f y68d ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y68e ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> 01.01.2022 </span></div></div><div class="c x97 y696 w88 h79"><div class="t m0 x2b h1a y68b ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x65 y696 w8f h79"><div class="t m0 x30 h1a y68d ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia - </div><div class="t m0 x8 h1a y68e ff4 fsc fc0 sc0 ls0 ws0">wykorzystanie </div></div><div class="c x94 y696 w88 h79"><div class="t m0 x30 h1a y68d ff4 fsc fc0 sc0 ls0 ws0">Zmniejszenia - </div><div class="t m0 xb h1a y68e ff5 fsc fc0 sc0 ls0 ws0">rozwiązanie<span class="ff4"> </span></div></div><div class="c x98 y696 w89 h79"><div class="t m0 x57 h2f y68d ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y68e ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> 31.<span class="ls3">12</span>.2022 </span></div></div><div class="c x29 y697 w91 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek powiązanych<span class="ff3"> </span></div></div><div class="c x4f y697 w92 h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x97 y697 w88 h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x65 y697 w8f h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x94 y697 w88 h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 y697 w89 h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y698 w91 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Od jednostek pozostałych<span class="ff3"> </span></div></div><div class="c x4f y698 w92 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">890<span class="ls0"> </span></div></div><div class="c x97 y698 w88 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">293<span class="ls0"> </span></div></div><div class="c x65 y698 w8f h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">386<span class="ls0"> </span></div></div><div class="c x94 y698 w88 h54"><div class="t m0 x95 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x98 y698 w89 h54"><div class="t m0 x29 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">792<span class="ls0"> </span></div></div><div class="c x29 y699 w91 h54"><div class="t m0 x47 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4f y699 w92 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">890<span class="ls0"> </span></div></div><div class="c x97 y699 w88 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">2<span class="ls3">93</span> </div></div><div class="c x65 y699 w8f h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">386<span class="ls0"> </span></div></div><div class="c x94 y699 w88 h54"><div class="t m0 x95 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x98 y699 w89 h54"><div class="t m0 x29 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">792<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y447 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>2022 <span class="_ _4"></span>r. <span class="_ _a"></span><span class="ff2">Spółka <span class="_ _4"></span>utworzy<span class="_ _1"></span>ła <span class="_ _1"></span>od<span class="_ _1"></span>pisy <span class="_ _4"></span>aktualizujące <span class="_ _a"></span>należności <span class="_ _4"></span>hand<span class="_ _1"></span>lowe <span class="_ _4"></span>na <span class="_ _4"></span>łączną <span class="_ _4"></span>war<span class="_ _1"></span>tość <span class="_ _4"></span>293 <span class="_ _4"></span>tys. <span class="_ _4"></span>PLN <span class="_ _4"></span>or<span class="_ _1"></span>az <span class="_ _4"></span>rozwiązała </span></div><div class="t m0 x29 h11 y69a ff2 fs3 fc0 sc0 ls0 ws0">utworzone <span class="_ _11"></span>wcześniej <span class="_ _11"></span>odpisy <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _a"></span>kwo<span class="_ _1"></span>tę <span class="_ _a"></span>5 <span class="_ _11"></span>tys. <span class="_ _11"></span>PLN. <span class="_ _a"></span>Pon<span class="_ _1"></span>adto, <span class="_ _11"></span>w <span class="_ _a"></span>toku<span class="_ _1"></span> <span class="_ _a"></span>ok<span class="_ _1"></span>resowej <span class="_ _a"></span>wer<span class="_ _1"></span>yfikacji <span class="_ _a"></span>stanu<span class="_ _1"></span> <span class="_ _a"></span>należn<span class="_ _1"></span>ości, <span class="_ _a"></span>n<span class="_ _1"></span>ależność </div><div class="t m0 x29 h7 y69b ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">kwocie <span class="_ _29"> </span>386 <span class="_ _26"> </span>tys. <span class="_ _26"> </span>PLN <span class="_ _29"> </span>została <span class="_ _26"> </span>uznana <span class="_ _29"> </span>za <span class="_ _26"> </span>nieściągalną <span class="_ _29"> </span>z <span class="_ _26"> </span>wykorzystaniem<span class="_ _1"></span> <span class="_ _26"> </span>odpisu <span class="_ _26"> </span>ak<span class="_ _1"></span>tualizującego <span class="_ _29"> </span>utworzonego </span></div><div class="t m0 x29 h7 y69c ff3 fs3 fc0 sc0 ls0 ws0">w poprzedn<span class="_ _1"></span>ich okresach. </div><div class="t m0 x29 h7 y56 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x28 y69d w6c h7a" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">54</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y69e ff4 fsb fc1 sc0 ls0 ws0">Nota 9<span class="ff5">.3 Struktura <span class="_ _0"></span>wiekowa na<span class="_ _0"></span>leżności z tytułu do<span class="_ _0"></span>staw i usług<span class="ff4"> </span></span></div></div><div class="c x29 y69f w93 h1b"><div class="t m0 x99 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Należności z tytułu dosta<span class="_ _1"></span>w i<span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x8c y69f w94 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7f y69f w54 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6a0 w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nieprzeterminowane </div></div><div class="c x9a y6a0 w95 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 958 </div></div><div class="c x7f y6a0 w95 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 948 </div></div><div class="c x29 y6a1 w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Przeterminowane, w ty<span class="_ _1"></span>m: </div></div><div class="c x9a y6a1 w95 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 158 </div></div><div class="c x7f y6a1 w95 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 354 </div></div><div class="c x29 y6a2 w93 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- do 90 dni </div></div><div class="c x9a y6a2 w95 h1e"><div class="t m0 x7b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 993 </div></div><div class="c x7f y6a2 w95 h1e"><div class="t m0 x9 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">785<span class="ls0"> </span></div></div><div class="c x29 y6a3 w93 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls3">90 </span><span class="ffa">–</span> 180 dni </div></div><div class="c x9a y6a3 w95 h1b"><div class="t m0 x9 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">165<span class="ls0"> </span></div></div><div class="c x7f y6a3 w95 h1b"><div class="t m0 x9 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">569<span class="ls0"> </span></div></div><div class="c x29 y6a4 w93 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls3">180 </span>- 360 dni </div></div><div class="c x9a y6a4 w95 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x7f y6a4 w95 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x29 y6a5 w93 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 360 dni</span> </div></div><div class="c x9a y6a5 w95 h1b"><div class="t m0 x21 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x7f y6a5 w95 h1b"><div class="t m0 x21 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y6a6 w93 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące n<span class="_ _1"></span>ależności<span class="ff3"> </span></div></div><div class="c x9a y6a6 w95 h1e"><div class="t m0 x99 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">319</span> </div></div><div class="c x7f y6a6 w95 h1e"><div class="t m0 x99 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">792</span> </div></div><div class="c x29 y6a7 w93 h1f"><div class="t m0 x8e h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9a y6a7 w95 h1f"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x7f y6a7 w95 h1f"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y6a8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6a9 ff4 fsb fc1 sc0 ls0 ws0">Nota 9<span class="ff5">.4 Struktura <span class="_ _0"></span>wymagaln<span class="_ _0"></span>ości należnoś<span class="_ _0"></span>ci z tytułu dostaw i usług<span class="ff4"> </span></span></div></div><div class="c x29 ya4 w93 h1b"><div class="t m0 x99 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Należności z tytułu dosta<span class="_ _1"></span>w i<span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x8c ya4 w94 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7f ya4 w54 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6aa w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nieprzeterminowane, wymagalne w <span class="_ _1"></span>terminie: </div></div><div class="c x9a y6aa w96 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 958 </div></div><div class="c x7f y6aa w95 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 948 </div></div><div class="c x29 y6ab w93 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- do 30 dni </div></div><div class="c x9a y6ab w96 h1b"><div class="t m0 x7b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 100 </div></div><div class="c x7f y6ab w95 h1b"><div class="t m0 x7b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">7 433 </div></div><div class="c x29 y6ac w93 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls3">31 </span><span class="ffa">–</span> 90 dni </div></div><div class="c x9a y6ac w96 h1b"><div class="t m0 x7b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">2 <span class="ls0">858 </span></div></div><div class="c x7f y6ac w95 h1b"><div class="t m0 x9 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">515<span class="ls0"> </span></div></div><div class="c x29 y6ad w93 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls3">91 </span><span class="ffa">–</span> 180 dni </div></div><div class="c x9a y6ad w96 h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x7f y6ad w95 h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x29 y6ae w93 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls3">181 </span><span class="ffa">–</span> 360 dni </div></div><div class="c x9a y6ae w96 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x7f y6ae w95 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x29 y6af w93 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 360 dni</span> </div></div><div class="c x9a y6af w96 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x7f y6af w95 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0  </div></div><div class="c x29 y20d w93 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Przeterminowane </div></div><div class="c x9a y20d w96 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 158 </div></div><div class="c x7f y20d w95 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 354 </div></div><div class="c x29 y363 w93 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące n<span class="_ _1"></span>ależności<span class="ff3"> </span></div></div><div class="c x9a y363 w96 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">319</span> </div></div><div class="c x7f y363 w95 h1b"><div class="t m0 x99 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">792</span> </div></div><div class="c x29 y6b0 w93 h1b"><div class="t m0 x8e h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9a y6b0 w96 h1b"><div class="t m0 x7b h1a y6 ff4 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x7f y6b0 w95 h1b"><div class="t m0 x7b h1a y6 ff4 fsc fc0 sc0 ls0 ws0">8 510<span class="ff3"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y6b1 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6b2 ff4 fsb fc1 sc0 ls0 ws0">Nota 9<span class="ff5">.5 Struktura <span class="_ _0"></span>walutowa n<span class="_ _0"></span>ależności z ty<span class="_ _0"></span>tułu dostaw i usług<span class="ff4"> </span></span></div></div><div class="c x29 y6b3 w93 h1b"><div class="t m0 x99 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Należności z tytułu dosta<span class="_ _1"></span>w i<span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x8c y6b3 w94 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7f y6b3 w54 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6b4 w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nominowane w PLN </div></div><div class="c x8c y6b4 w94 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 865 </div></div><div class="c x7f y6b4 w54 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 176 </div></div><div class="c x29 y6b5 w93 h1f"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nominowane w USD </div></div><div class="c x8c y6b5 w94 h1f"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 932 </div></div><div class="c x7f y6b5 w54 h1f"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 334 </div></div><div class="c x29 y6b6 w93 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Nominowane w EUR </div></div><div class="c x8c y6b6 w94 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x7f y6b6 w54 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y33c w93 h1b"><div class="t m0 x8e h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem<span class="ff7"> </span></div></div><div class="c x8c y33c w94 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x7f y33c w54 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y6b7 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6b8 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="ls3">10</span><span class="ff5">.1 P<span class="_ _0"></span>ozostałe należn<span class="_ _0"></span>ości<span class="ff4"> </span>(krótkoterminowe)<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y6b9 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y6ba ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _2e"> </span>szacuje <span class="_ _2e"> </span>wielkość <span class="_ _2e"> </span>odp<span class="_ _1"></span>isów <span class="_ _2e"> </span>aktualizujący<span class="_ _1"></span>ch <span class="_ _2e"> </span>wartości <span class="_ _2e"> </span>po<span class="_ _1"></span>zostałych <span class="_ _2e"> </span>należn<span class="_ _1"></span>ości <span class="_ _28"> </span>k<span class="_ _1"></span>rótkoterm<span class="_ _1"></span>inowych <span class="_ _14"> </span><span class="ff3">zgodnie </span></div><div class="t m0 x29 h7 y6bb ff3 fs3 fc0 sc0 ls0 ws0">z wymogam<span class="_ _1"></span>i <span class="_ _a"></span>MSSF <span class="ff2">9 <span class="_ _a"></span>In<span class="_ _1"></span>strumenty <span class="_ _a"></span>finansowe. <span class="_ _a"></span>W <span class="_ _a"></span>p<span class="_ _1"></span>odejściu <span class="_ _a"></span>uproszczo<span class="_ _1"></span>nym <span class="_ _a"></span>wymaga <span class="_ _11"></span>to<span class="_ _1"></span></span> wykonan<span class="_ _1"></span>ia <span class="_ _a"></span>analizy <span class="_ _a"></span>statystyczn<span class="_ _1"></span>ej, </div><div class="t m0 x29 h7 y6bc ff2 fs3 fc0 sc0 ls0 ws0">która wiąże się z<span class="_ _1"></span><span class="ff3"> przy<span class="_ _1"></span>jmowaniem </span>pewny<span class="_ _1"></span>ch założeń i stosowaniem <span class="_ _1"></span>profesjonalnego o<span class="_ _1"></span>sądu.<span class="ff3"> </span></div><div class="t m0 x41 h7 y6bd ff3 fs3 fc1 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x28 y6be w6c h7b" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">55</span> </div></div><div class="c x29 y6bf w80 h54"><div class="t m0 x24 h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Pozostałe należności (kró<span class="_ _1"></span>tkoterminowe)<span class="ff4"> </span></div></div><div class="c x6a y6bf w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x5c y6bf w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6c0 w80 h54"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Zaliczki na dostawy </div></div><div class="c x6a y6c0 w5e h54"><div class="t m0 x1b h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">56<span class="ls0"> </span></div></div><div class="c x5c y6c0 w5f h54"><div class="t m0 x1b h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">21<span class="ls0"> </span></div></div><div class="c x29 y4c4 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Z tytułu podatków i innych świadczeń publiczn<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff3">-prawnych </span></div></div><div class="c x6a y4c4 w5e h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 357 </div></div><div class="c x5c y4c4 w5f h54"><div class="t m0 x2a h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 285 </div></div><div class="c x29 y6c1 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Inne należności, w tym:<span class="ff3"> </span></div></div><div class="c x6a y6c1 w5e h54"><div class="t m0 x1d h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">349<span class="ls0"> </span></div></div><div class="c x5c y6c1 w5f h54"><div class="t m0 x1d h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">167<span class="ls0"> </span></div></div><div class="c x29 y6c2 w80 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- kaucje </div></div><div class="c x6a y6c2 w5e h54"><div class="t m0 x2c h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y6c2 w5f h54"><div class="t m0 x1b h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">82<span class="ls0"> </span></div></div><div class="c x29 y99 w80 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- dotacje </div></div><div class="c x6a y99 w5e h54"><div class="t m0 x1d h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">345<span class="ls0"> </span></div></div><div class="c x5c y99 w5f h54"><div class="t m0 x2c h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y18c w80 h54"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">- inne </div></div><div class="c x6a y18c w5e h54"><div class="t m0 x2c h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x5c y18c w5f h54"><div class="t m0 x1b h28 y4cf ff8 fsc fc0 sc0 ls3 ws0">85<span class="ls0"> </span></div></div><div class="c x29 y6c3 w80 h54"><div class="t m0 x91 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6a y6c3 w5e h54"><div class="t m0 x2a h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">762 </span></div></div><div class="c x5c y6c3 w5f h54"><div class="t m0 x2a h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">1 472 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y6c4 ff2 fs3 fc0 sc0 ls0 ws0">Pozycję <span class="_ _11"></span>n<span class="_ _1"></span>ależności <span class="_ _11"></span>z <span class="_ _10"> </span>tyt. <span class="_ _11"></span>p<span class="_ _1"></span>odatków <span class="_ _11"></span>i <span class="_ _10"> </span>innych <span class="_ _11"></span>świad<span class="_ _1"></span>czeń <span class="_ _11"></span>publiczno<span class="_ _4"></span><span class="ff3">-</span>prawnych <span class="_ _11"></span>stanowi <span class="_ _10"> </span>nadwyżka <span class="_ _10"> </span>VAT <span class="_ _11"></span>naliczoneg<span class="_ _1"></span>o <span class="_ _11"></span>nad </div><div class="t m0 x29 h7 y6c5 ff2 fs3 fc0 sc0 ls0 ws0">należnym <span class="_ _e"> </span>w <span class="_ _10"> </span>Data<span class="_ _1"></span>Walk <span class="_ _10"> </span>S.A<span class="_ _1"></span><span class="ff3">. <span class="_ _10"></span>Wynik<span class="_ _1"></span>a <span class="_ _10"></span>to<span class="_ _1"></span> <span class="_ _e"> </span>z <span class="_ _10"></span></span>kosztów <span class="_ _e"> </span>działalności <span class="_ _10"> </span>op<span class="_ _1"></span>eracyjnej <span class="_ _e"> </span>będąc<span class="ff3">ych <span class="_ _e"> </span>skutkiem <span class="_ _e"> </span>rozwoju <span class="_ _10"></span>bizn<span class="_ _1"></span>esu <span class="_ _10"></span>oraz </span></div><div class="t m0 x29 h7 y6c6 ff2 fs3 fc0 sc0 ls0 ws0">struktury spr<span class="_ _1"></span>zedaży, w przypadku której przeważ<span class="_ _1"></span>a sprzedaż do p<span class="_ _1"></span>odmiotów zagraniczny<span class="_ _1"></span>ch.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y6c7 ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6c8 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="_ _2d"> </span><span class="ls3">10</span>.2 <span class="_ _27"> </span><span class="ff5">Odpisy <span class="_ _27"> </span>na<span class="_ _1"></span> <span class="_ _2d"> </span>oczekiwane <span class="_ _27"> </span>straty <span class="_ _27"> </span>kredytowe <span class="_ _2d"> </span>pozosta<span class="_ _0"></span>łych <span class="_ _2d"> </span>należności<span class="_ _0"></span> </span></div><div class="t m0 x29 h18 y459 ff4 fsb fc1 sc0 ls0 ws0">finansowych </div><div class="t m0 x29 h7 y6c9 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> n<span class="_ _1"></span>ie </span>tworzyła odpisów ak<span class="_ _1"></span>tualizujących<span class="_ _1"></span> na inne należności kró<span class="_ _1"></span>tkoterminowe<span class="_ _4"></span><span class="ff3"> finansowe. </span></div><div class="t m0 x29 h7 y208 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6ca ff4 fsb fc1 sc0 ls0 ws0">Nota 11 <span class="ff5">Aktywa f<span class="_ _0"></span>inansowe (krótk<span class="_ _0"></span>oterminowe)<span class="ff4"> </span></span></div></div><div class="c x29 y6cb w97 h1f"><div class="t m0 x33 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Aktywa finansowe (krótkotermino<span class="_ _1"></span>we)<span class="ff4"> </span></div></div><div class="c x9a y6cb w53 h1f"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x7f y6cb w98 h1f"><div class="t m0 x12 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.20<span class="ls9">22</span> </div></div><div class="c x29 y6cc w97 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls1b ws0">W <span class="ls0">jednostkach <span class="ff2">pozostałych<span class="_ _1"></span></span>: </span></div></div><div class="c x9a y6cc w53 h1b"><div class="t m0 x7c h1d y6 ff3 fsc fc0 sc0 ls3 ws0">94<span class="ls0"> </span></div></div><div class="c x7f y6cc w98 h1b"><div class="t m0 x15 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y6cd w97 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">lokaty bankowe powyżej 3 <span class="_ _1"></span>miesięcy</span> </div></div><div class="c x9a y6cd w53 h1b"><div class="t m0 x7c h28 y6 ff8 fsc fc0 sc0 ls3 ws0">94<span class="ls0"> </span></div></div><div class="c x7f y6cd w98 h1b"><div class="t m0 x15 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y6ce w97 h1b"><div class="t m0 x8e h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9a y6ce w53 h1b"><div class="t m0 x7c h1a y9e ff4 fsc fc0 sc0 ls3 ws0">94<span class="ls0"> </span></div></div><div class="c x7f y6ce w98 h1b"><div class="t m0 x15 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y6cf ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y6d0 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="ff3 ls3">31<span class="ls0"> grudnia 2023 r. </span></span>Spółka zakwalifikowała do krótkoterminowych aktywów finansowych lokaty bankowe<span class="_ _4"></span><span class="ff3"> (wraz </span></div><div class="t m0 x29 h11 y6d1 ff2 fs3 fc0 sc0 ls0 ws0">z <span class="_ _10"> </span>odsetkam<span class="_ _1"></span>i <span class="_ _10"> </span>naliczonymi <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>dzień <span class="_ _10"> </span>bilan<span class="_ _1"></span>sowy)<span class="_ _1"></span>, <span class="_ _10"> </span>których <span class="_ _e"> </span>termin <span class="_ _10"> </span>zapadalności <span class="_ _10"> </span>na <span class="_ _e"> </span>dzień <span class="_ _10"> </span>bilansowy <span class="_ _10"> </span>wyn<span class="_ _1"></span>osił <span class="_ _10"> </span>więcej <span class="_ _10"> </span>niż <span class="_ _10"> </span>3 </div><div class="t m0 x29 h7 y6b2 ff2 fs3 fc0 sc0 ls0 ws0">miesiące.<span class="ff3"> </span></div><div class="t m0 x29 h7 y6d2 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="_ _1"></span><span class="ff3">31 grudnia 202<span class="_ _1"></span>2 r. </span>Spółka n<span class="_ _1"></span>ie posiadała krótkotermino<span class="_ _1"></span>wych aktywów <span class="_ _1"></span>finansowych. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h2b y6d3 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d4 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y321 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y36e ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d5 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d6 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d7 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d8 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y6d9 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y1c ff4 fs3 fc1 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x28 y6da w6c h7c" alt="" 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vmP9npqTBUnSWPc3MKy0m5jpq+8+ttCwjgAEFKAuZ1D/h5wHgUQdJfHTVyyNpKOiONpVbAw2hqVMmrZKDo4lRe+6I06ipXjPIwAbpUFmLMWzDpVMzCrNQBoXdTKiaDinYJ3Z+iWcQcMRT7b2lj31lhlnPXeOA9mrTPWGWO1ZYFk9zvnQeBsZjhPF4O0XW8NeRAGSdI4fOv71yPsKtkZ62Tqo8ZBadMgLBBsNbxoGGwoWGLAmReQAQBn4LzxaByaUjltzWiEMIkKLYaVKxsXSjQNvGiVSGvjPeDQIJXGozQYzWYIUZkZg2uUpk2ZEELIyWx/VVbOOylxySXvg3KCh9PhKAiCJEm413Pz3df8/su2tiexgFaFZBbQO4fJAQOYMJTj0bYUbvXgdZdcfEmvFXinjLPGeuXARNBd3L85aSqAcW6N2Sn+zsl6nsExKI84zuPUVM3Rdq/g7Eamr0V1PVeH2tls7fB3VLR8cGTf86HPGgHLRKMMRJjPGqMtrFM8UJ5b7QAYbdK4M63Udslkd08l+lsztb2+KWU4v7iLibAx1kOyIN4e5uCxdsLypHGRB87Yn1rTxK1O5SLDQi5SlVetVHoBxTInwjDrz3i3cqGMUZXNke3pZVd9zciO81wy+ZRzHzccV87HMKKuwWMUqjIctTJhwrVr+nMo6jroJk4yxzUHOIPlruFhlHY3J94zBcGs89u5j7s95XQYyet+9pM4pAsjEkIIOVHyhNrf1K2spTVU2fBWj3vug1hVMzXdXNq9tHr4xpe//GWbWxsqC1pR6Fwj2PGTzxngeaN1K8vqYpa1Oi+86PmD03/4zo/9PQR3jjvnGHjR8KS78OSn/v4XLntjOwmcnvEgAByOXb0GHQY0R1WOPSvz7/ur31xJfeBYDIxqPOKCFywmw1l1735/RWTdGlC1acdZVemk3WIOHs7BGhYwb0NAxu0GQBA1vF02gWkqF2Xd/lJe5NoqMJm02nmpVemzQb90aJxIQmiwCFCl4nqmfCV4sjkLwt78ZLIOQFm02/NHb7pJxq0GzMbzFhgMemGIUYmkM19PSx/pMESW7OWeQzDrcNP6dNdyV0E33g6n2/NptL65HiYhj1wxmvR4IZmXnFmhKwluWbvLvAEsq71s9diRvBmEOmXuzDPOaLQRgaStmRBCyEmb9w/680qZTm9ZxNnKyim6qhkTaZaJJB4N1zu9LOTs9vtOSaOgKqfeWXbLX+4FwIMgqpWOQgFXX/b+v7zw/LOFgBCCS+k9c86NS+dE+tMbDsQJZvmMS7ET/VsOuWdA4rmoTb52ZDFFD/nAbSc59sX4hyvfs68tw3R+OKkvvezqWYMwjgoNxYJRg4Ij53zbyhzwqQDDbNpYRDODVncXC7L+/G4RpKVmhgUsTmUrnCggDnInc4f1AibkIwMrUBRNAtdCnSRRrtyX/vafmgZJlHogEJhsj3cvdx772F8Ns4UPXP71yRSVmh1er9pp23uWpmw8XbfA9Qe3h5XLLYYW3eXOelFvFIJFSafTdzBZO4AvNjaPBCkXqCKoAMpzpzgzhikLGIuo5YNg4iHTyIdtbVljXSAo/IQQQk7qvH84HIqgfeqptzt48/jwjQd4mDCPcjbt9CKvm+3hT2eTMUtCow3zPBAhwBgAzwEOsFK5pJWZehow94qXv+Tao7BWW2sFD5hjzHrtg9q4u93t7LzGQpoCDeB2Hg7cMzQlpOn1W3tlVHYBV42zOFMNQoYWx4fe+Z67PvlLZrZ9lz29JMJ2oTmCMMGDHnERJG90kS4uXXfDkTvPL3/hQ2+fn+sMDZ7y1JcfmizKZM/W+tZHL7/uaxe/9jm/+axnPedpTYGPXPnly6+8Km51GsscuPbMWvelT7+9U9b9xHzxk++6+1Pe5tniTEvNkMSt8ax68nNf0Evu56uNfmcqg64uR/0OYsfnwmRWsKaqMz7btbczabBwyq4PffBzl3/8m4qjcNvdbjRaz1/8m88796m/Mi+idiIn02r37r1rk5n0Pjh2xoNULDW6SQXGk3o+GmyXeMC5r41bRVD8+4JU/+OL/+ANne9HCCHkpM77+4P5VhZd95OfNVqn3a4Hl1JGrdQapVWpFTh4MSmaSmWtLmcB8wIuhA/gJZyQQTAua8d4PtpOJO51lzsZo5qmct4z5jnzSXtgIW86dBQcggfGKAA/f6Z9N4VDuj1Sw3FZGCQR19trYeona0gleGN63c4dzzijLvNrrjvaSgMf4IGPfnE42K9ay9GuMw/Xyf57P3zG+4976ku/9q0fr21XjoVR1BKML/Z6i+1sz+3v6sPAh/jo1Z+/7Kovlqzj2ytbTRAvnV6Kvuyf+tHPfHNxoZskPDGOOeWZrIzQQFGU/XZSlDM3mzC10ZZe8LjdXiwrqNl6FuKLn/vfJpvrRm1d9bFXyxgVcOmV/zAy2Rip6K+MdKu3fM/3Xf7jZz77ZcZE119/dGEwf/TgtvSJsIFwInCRd5nzvSjIVrfQa88fPjK6+vPflu1TpirM5nY/5ekXTiY1p+v7EEIIObntN9a84fVv6g7m0qRVznIPKFUzWK3Vy//by8MIsL7d7gQicsrWhYIPsPMJOw8PWI8wiY022fxcXhSb2z9Ok8TBe+8EGGeIs54xiJJUCuRFLqXEsQvyHzvev6mgmIl60WCl4yQ4nwYD02wc6s6DCb84l1bj0WhzIxB4/etfN1Pmgb9+ftzbtVb4HO2bJ7aK5n96eDa2sYsHP73h+uWlhPEAnmVJMt7aGG+sXn9wwwXpdUfw3sv/DklfthcOrM94e+mGtbzk7a2GX3bF17QDdDGIecy9dzzOBpoBPFkbTjjHXBb3YsU5m25Np5Mylj7MAtPAlPb0U/a0Oz73mNXm0U94UcNbOu7bdDAywVYtZqozawZH1vQVH/vi6afu21qtV5bOUIWULhNWMgf4LtxAsLjbRVGr5T0rF1/yyVyHQbZ07c1rF17w3FYaM2o/IYSQk9t+znmYxJPxuKqqMElkELh8wqVUTdlqBWVp21kbHqEIuQyCILo12gA8PINg4ILDuSAKPdDptKWUjDHGmPdudGQtbXe1dZ/9/N9nrQz/4TK1IgTipsKkdNujZlVjC3wa7Y7QQqMKjWG3004iqeoq4IJzuf+009e3p5bFhROf+PzrnvTE+yNsi9YgV+49H7i6cjjvvKcGQWC1iqT41V85+6Uvf9VpZ91zZTd4lPGoNSmNaPU+8tFXJt3F0oogG0DG73nP+yGxsXbw/EfdN82yWpnHPPYFUSravW4Yhvl4yEzZTpIoSaIo0aYGM6FAFIRHjxxq1MwAn/rUZyyTLMpmCiv7z/jsVa97xGPPLZQMk6X5uf3Os411ZK1kNtatZE7YCI7BwbsULq1rFUjEcfbwR5/Xm1upFNNWfOcfvzJT2jsY+ogfIYSQk9t+x0rjWBgts6BvbGEx5J1Ul0Ec7PaaZwl4oMBqHipACWkBBaYY04xpxnXgTAsu8DWaPJEiAOK4rWyofFr5rEaX81lkxvMRb0vBHHztYQPuJQPfuatuy8JVHfDFsgoXo2WO+4z0HUZhesSPU5ktTlZ+63x2NFI37HrQ3w53vf9ff/ytEZfB0lnVaO1DL7qTOvznT1oZfeI5qqrXs/uw+PZ7Nf7wcXfuFlvGmTiu739HvPSJC3c9KzvrN/7s8PwDD7EzX3D+Q3749qc/RGz/4OIH//Ezz5iuf3dale//5k0zNlheknvbMxltrHJdL87nHjnDqp33bF/PV8994p2idHtWzZ3762/345WxxGpahL0zX/IbF57FYNK5G7r7D2YiC2/8xhse9Wt19ckL72Y3vzjsfeewiyT4YNcsaW8vq+vDZruIlGcNRBXK606pruVN2zG8431fr6OHzGwWJYde+ux7qCPYxYOIg071I4QQcpLbf8szmf+FGbkDAObA+LHHzn33jl1H//iDMQsOLgA02o4mGI22ubUczhsVMJemaV3XHrjvfe/XFBX7xev5QwIB8sDXobURwI2thyNhi7kIzDpYzIt+qwjjsUqUMqtHb99RGdsspodEyKxIFTqjClZmNeBjOAEbOC2t5lKxtPFtmHROZPvjkq//k5h9Nwqa+VOX81x3lk/ZHNd3OP2e7dYCc5FqBHxcTJvpxjjrLm1v5cbiIQ95Rqe7IgP25S99zNbldONwqxXNmkYH7Ncec56Io2K6HXLmlc/Kcbj6o3558AOXvCGMoGq+paPv/tNVgfOaxYrJhskaQrNE81SxxDJhRKB4qHgiw1x7HNoqjmyvisRyjB96/7PP2A1VeCbgYWhTJoQQcoJOaMLIIOB/PvwecJ45eHjsXP9W3vLU/7BivzOT9yEPwYX3MoxQTKdp1AXTzhYhsw0EYyzP86wdRIF0OueBPLa3ATAPwXPJxqGvYutii1gHrfm9im0brEKOkM1f+y/jZbWb2zoriz987AP++xMeUHkRG/nuD36y7i9q58pZosNBbW2ZNJtuS4StMmwqIT0GOWtjKrtC/+Cq12+YWgThP//79//oAx+O4vmJja/4m5tHteiKqFCIZOTL5mG/+sCLv/gZO/NZfMq//eAmz3ZPx62WLPOiimM+P2BaDeXcYGyCKuwY27SFWt4zb+Ff8dQnvOy8x1Re3Lg2/rPLv+bCoND42Ce/1gnCNbE0Y8mEySmLZqxbsHnON5UUhrNCdEo23xM/u/SKr3z1+//k+ssV15//6Fv2h5uiHDOE1iWeJ0CbtmZCCCEnrf2A4P6WOT2O3xjPeeZ2vuDY/9n6gWesUioKE60aJ0QoEQQy8BauFtwEtm6159102Ol0RAhjmJQBjp8tsLOAULOs5qlisWS197CWM81mwgseuUCo6fAb12xWfi4uZnfcuyS0HjP7lBf8QWjmVd7aqHNvN6t6K2/dGdz7tvIhN3BeNIwp76GZQCp9lQesc9VHrnzLpR/ae4ezlVw8sH6ApQsmbtXcZoVj3kmJcn1ytzP3htVIhr3DR7a+95ND7YUztmoE4ags13tRzPJDWixteXz5miOrTZQkbk9PnvPgfaXgkXKRDh/1yN8aJStHo0HZ6XJWt7s9m285nlkIC2PhHIssUs8iy5xlzDJhkXrPr/rcP5ZsPlu553D16DOe/sqffur1UbWBuDXLi1aPwk8IIeRE8f+VJ93yUTKHW8/k+7nL7/0fv1ww62C1c47xg2twHtooqxvOwRizphbcHzh4EzyU0cePIDDg2C15KqDBQLPEMBgBnggfCB70J0g2VMo7+w6y2Sofl237xve9ZpsnD3jmy7634Ud8blbwrk97ATvz9LmFthdS6byMkUmIyLjY5xHGglfgQ9dLD1T44Jd+Njj1MYdXkxuuOZpy3m3h1FPn0/lYJjZInXKuNZc6Z/pRXk8P3eM+9xhquzWbGeHvcNb+XQtzodD/+pX3htKoIP3rT30rmdsXyfDgtd/XNT9Y1Re/7+OPfMaf2d69C+ySssXVTNrZpz/8cmVM4FwIF6CMUAdOB86FTkmoELPAV9IZj85syhjrX3/NmuSL5TTVdYymq/Oo3d2b17TmTwgh5CTP+9nO2juYAzt+jP94+wHOf+4P/5GzVcCURMLj7PC2edkr3uB8wsAtmHWeMa7rWUv6s+5xl0ahHQWA2fl4AGfwzMN7OM5cygDGS8bgfa6Ng4hLm7Rk5+BRsK6oq2bWzFwb7/nE367xpWDvaTcfWj//Hnd+/UufFPfrg1X0mOdcvBDOddHSDQ/DIDbwJhciD1EMqzUvund76G+F82dPNvW+Tvjv3/7jWqMQ+Msr//5HV1+bMu94YYRGClj19c//yTnnvuFnB366/6yH8k7A4M44fZcEN1pFIXQ1dd3dPz4yrmYqm4/2L/WyyEPGdXq7A0Y1jTRm+yXP/JWnnHuv2sADMesoW8fepmgSVLGvI9cwVNIrhjJylfGVYcnCwtL6xrSdLjHD2r19H/z4t198/gMDC22RxhltyoQQQk7mvJ/tdJ05tlN45jzgGTz4zsyc3XqOnz/+sLc8EukzKZqmyMuqPxcc3RyBhzJugUsF0XjZCt7cfoMAACAASURBVAFdvuVNL08COHfs9Y7dsrzgIovI6sgVIcYRaimKJBJwCF1b5/w1L393Y32vGwRRPm5Qam35oM59IOp3/MmT9rar0FZ7B4zraYsxX4tISm5ZaHnkdIiSM9XrDmrd9Bbu4oO9p+w58xlPPLvnsMtsLNXNQPHTxMCgqvVEO1PoHEwpA4lZ1E8/+/V/UHDaVymvp3ke8FA4zHXSrUlRuhT9PWpWffWz74o1eI1Pf/qbVTRfRuIbf//Si55w11Nx5HQ+m9eImr7wOoANYCWcgBa+ll5z7ySURBP4xod+Or75G1/83d2dgtlh4eylV/9NyWAEtFAWDW3KhBBCTnL7OROmUZzB5XkYhu12WzjnHKwPnvCEJzdVxYCmqhjzRT71TjE4xpzRdVXOdFUARtVNmqbf+f6BTn+XslIGsXM86fS1CPRsmEjbaUEbSAnAH9+rAADOWDdAPTvaSZ2weQTmlCu2qpiHARNf+8o/33zdalRLvbn+wqc8KDNmQUSRCkORdSIbixFa18h0ul6AQzLPGY8qjcYiTboBl3VjIDPvO//07cMtOYgs3z507fOfdU6++a9htDFAvqD8IM+klMY5JhIl4lI13DahsNvjGW/1a2NDIUIBOAGEERBCR2liWYzCtGSgppCzelmAVVpbZTHxQFscETgQN5tPeOgLhOuDs0YzjlahDZiI0ogL0TheawYhZRJUfvTZT7+5z/HZDz0rEas21AfqZhJhFqCwYw5FmzIhhJCT2X4A/+2VL0ySKIwClkRNWUxXVy24Mfbdf/GeK6+6Oo4SVTZxkhST3FvXlJVpmtl4LKVI4xAMUKrTnVsf2e987wfjykNG28Nx1O6sHV21jC/3o8c/+pxuiJDb2XRqrcWt5/p5AKVH3MFMzaxsHRwaJpeT7vxU4arP/OBtf/nZxf2n91ja5z5tij2xjcZFKw9EEW6uTaZGgbOtvHjW81/nRc9CFM5PgJJhWJbGh63OaWurk22VHV5d2zp01E+2+zGzsOnSLuWkEv2rrvzHfFUJF0eis1UCfCmM+p0geuSDHraycrrR8cJgt8lr6U23M28VTxhOP2WX5N4oA8cSZ3ttiHaYb9RMT9uRjQI/nEBrrsZNzTKX9AsE27OpCVpTJAgWksHC2nRSeKZd0rDOzLCDq4dF4OcFYnukC7vQLjdHR9M9+89+/B8cGJexjBtf0qZMCCHkZLa/rmdSYpZvOa99PhVhwNvtOM3AgnxWRCEu+9BHwjTS2haNyrq9pN0RUdzu9ZWx47yQQeoQzUobt8XlV387bi9YH2ZZp5pN51d2Ccn1dHMucetHmwA+joSQAoA/9pkCBo+CYSJMmXSbzv7zX/S2sx/1mrs89M3nPOFd7/3MNydh++Y8z7c3O5F/9vkPhykWZGtBzrGmO1j+lSFb+M5w8YqvDEd5X6Ozuj1S0vkYdYh0rqcRDGfBZZ+78U1/feW+u52xvGthkIRw/L0f+9YN2HtY3uF2j3j2ULTThb5Q4Xy2JDyvAF2jxTGfpuNRI4LB4WtunAvTC578SHjAh8zg/vfZk0jTjXnGzXmPubc3gJpkK7Fn4+Hm4aYRr/z9Kw7qlaL34Ef99puPRtkoqoP5XsPqwiYTE/3whpvCfhYP5ngUDovIRe3ls063ldVaJ/V0KdaPfMA9T7vdGeOJU64/GKT/9tNrAxbTpkwIIeQEndC5fqHk8DaQoTdVujgo60KIpKobOJ5m/edd9Kpfu9/dDINhfLA4vzGczQ3a06KqqrLTzrLugmpUGLYah8c9/bWyvXLD6jSbWxEcWRpsrR9cWhzs73Se9sRHLaYInBGB1E0tovTY9/YAUANlKGdezlR2eHNjb3p7HQ50KLZHNy4vLm9vjucH+PiVr47QuM2tvFb5qAqX5jdn07s/8k+TXgLDU5vAsV1LfWPWG8A5jKerPGz3B7t9EX/pe9+z3qyPDi10TgdrX/qJG/7k4//oTX7qWQ9dvXkUqgNRbZQuQgYGzGZu7WfXx7aUlhez6nbLu9z2jUIbK6UIW5NZ46pSTY/6uD+f8l4goxil0Z5Vv/nb573tsh+UtvPD68WvnffhrN1sld0mlD6d+Rw8ODUW6A/mWr1W7mejfDyeYtBNPGNr2zftSxYzBGnaaYbThSzePLgetxa3bj5wxUf/5QUX/ApDTZsyIYSQkznv55Ibx6rqWmdMq9WCUTbPJViSdSbj4vOf/9I97vvAe/3qYyrHrjs0YVGsABfE/YWFBnx9VjZSDA0++pmvHxy6g5vNaXe4h5RRMRqinnalYcXW6o3XxDDcQpU5vJPiF3+qCAi4F6FAFLQG8zztDMtKc0RZnOdr83PRU5901xAobVk7c8GzHtvpRqrZ7PVbSyt3LJpTi1n8zrc+P3FTNT7Am2EKdDn++SuXsHxtfPTawJd1XXZ2zX/lq6/TZr3VjWelDOM78N4dD2yMnvXce8ZL4y5TK91E154Bg2585zvtZ2WJatySJtXDBTntpVIIFNOy24vSQK0MRC8oZbkuVW60RhjdODusbKnqzVYspRj4cN/E7KqRfeGTvxsGa1yMP/Hhq6sJZutrg9RBHZ1rufkEkUc9We/GBZ823QCuNJIFzzz/IYtpHMzG59zhTpe/61Mxg3d0UV9CCCEntf2Ac6apG/BAbh4+yMNQZBlkZC3jMlaN++TnP5cOVu7/iKfs2tvNnWyAwokaqHmUtlMtxKvfdOXF7/871jllsPesa665vqzquW6mZht3OGUu9vlXv/DxTiJtXUru0JT/8UJBAz9bsbncui6Y/HReHgnra+6813fcwa6++ZH33vM3H3zh71zw6wkQCp4uLRgz/vwXLojZv7ftd6oDf39mx//3Cx9479vj+efddV/SrMT2Nx7+YDGb9YDfedb992bjRF3njhySebOY4LzzTlWzfztzyWSjA0v5+r9c/TsoV8er3+DV0enaT//2C5/MZ+BmjOLgS37rEft2SVcd7MmNvj+iytEsL5JOBsDW1XTzOjc7lLjtLKg3tw+Phlv72vuf+uSHP+1J90nZ9bH98Rw72Clv+pdPvKKtsFgcXk5GcbW+EuHULO7Y9VZzU9dtiNy7DbsrrHs4ElSjamJ5GhimBMMgyHeJoTryg4WoYQaCc9qUCSGEnCDmvT+Bpw11HVcqfee7L33nX106mk6icNHlka5ct+8moxvv8rBHfO5LHzj33Bcq1TzvovMf/OCHL/SxPnS9jN98eOuVr/qT1VHUXj7rhg0Vtpfqso58tW8h5s16Pjr0lCfd909e8GRTa51v9TqxN4qlbcciCwFAOs8ANAeGedcu9GceKWsiJaNArOXotSGtwUhxWftei/tZyzSFnZvF8ZZFm920qNIgWMptHYSRV8wosMAnkVfFOEXGo3Co4FLMG5TWuYhVaBrr7Uwsd8I6R9xC5RsuG647tmxy1shOu+c3w+rIuOkdTk9tBM6SEJsHZb9TN0EcpboulZRlHOUWHQ69tbF7IYWTB24eLZ62XAPbSg/CQDiwCk2t+nPhaNZst6Pba4gcRYzSo0gxnU7uWklkrQNCIw7kDLvbusx/4NAto1PqIGxppDMkMUrkUSoF6JA/IYSQE3JCa8W6KZUJswRKqdHWlkxjYwwT2WCpP9q6Pu3P/fAH1wQB3vWXb77wOS/7wAc//bFPfHlra73X70ynk8GgX5kk7iyuj8r23N5J4Tu9eamGm6sH2nLWz+KX/PaTlxf3rR2+sTU/UPkwbCVOKUTRzrf2DMwDG4e6adsWiINpO1yDCNEs7AkhzAx5IVr9cjJLkTgWwKskNGNUXXF4L25ECDT36ImgUkcSsTcvbDafjDZW+1kM16Cx/chU0FjtpYu+tutMDLvCt7sZ6iysDZgM00brKZcdltowkAVqziq4US9OtyIwYLK9vjyAtioMEw/POeI4MID0kB69Qc8jt7nf11n21m3nN+3qMme2OjyGDxF0cIgtDJYVGq4EirLV6gjtClPt70QwCmsH52+3WwMKDpjGqeVcKm8iuNTrJAwAUZVH43QXqP2EEEJO6rzfNI2JwngyM4u79oVhO4x743GddearUnERtOrt2phh8aNG4JxH/k4jEp/NzVxkZArRqmuYxkWhgGkC1O3QxZiFdnLBE875rWc8+uI3vuVP//hVNBKEEELIL8cJHSee5TPOuWfI2nI8PqKUmkxGnPnpaFuGspkOLZR2ZZzsFwG++uV3hkEzHR5YHsjITYZHf9RP6/0rcYgx7FYnVVZtNuWGqbZ/88JHBxyHDh2mYSCEEEJuW+3PsiwIxNbWcHNzEgY49bT9tqnb3TasFtx3lxZLX+7at7Cwe5DxXdzjU1e+/WXPfdjha7/dFVsrrQL5z7aPfifhRxY703p6XRaMv/E3b/3sJ/8q5rjdvv2n75unYSCEEEJ+aU5ozV+b0hoPLsMwKgpc/Pa3v+OSD6radboLm6trMu16t2rrMmhFg+Wl9Y3Vg6tHkwieo1SQIR5//osRh/c5++zfe/HTLJCPMUjRElhstxf72U9++IP2YIFGghBCCLkNtR/QeVG0Wp3xpIyTzDO0wvm4s5gkHefYrKjSNvLxMBt08vXVIEvCSL7kty/6vde8xloTx7IBKo5aWa3QikVH4i1vevM733px4PTawZvCKGRxi0aCEEIIuQ213/nKe8a4sE5wzusGQYT5wR1meS3DxGgHyKjXVsWs222ZplL1rJOkRqlQive/730PfNQDbtrcOO2UxVnub7dvH5xjWs13Oy+66Hm/+5rf1eNxsNCjkSCEEEJuQ+23rmRMlFUdJ9mBg6t7du+ZznQQBWeceffJcNru9oqyHbVbxWTMvPVNEYVhXcyWBnNbw/WV+V2b5bZIA9M0jda9dnt7c63byr7+lS/f/W53qPMq7SeIaCAIIYSQ21T7UWllgjB0jteNFTIKA6Y0wNDt7AmC0PhTPWNoaikDzrzVSoAJ7wXncF752gkTCK50DWfm+t2XvOTCFz7vJe0uvAILwFIaCEIIIeS21H6HGmAAA7iDMMYHkjfKNg0D9L59t1dqT5q2mkbFcVxMp85zzkQYhE2tla6yNDE6N1ZlSSSlW1//Ht/5y3D8V7oaPSGEEPLLwk/4abfkGlIyY6FVk8Q8DMQNN/zs1a9+9mjzJ05vVNVGnHGZAKKZzdYtr8J+2vjGwS4s9MfF+uGj36saeAEv4KXzUnupaBgIIYSQ21r7b52nc6CpGykQx1EQQCk16MevefVFxh++3zm3r5rDdXWYyZkNciRK9pnCOGoby4vnv+jc7eGhIEaSAVx7XjqWW+QGBQ0DIYQQ8ktzgmv+9ud3ArTWYRBWVR1FsbVGa5MkirFAWc9FMs3Lhz7qCTceOMiELEaTgxuHA49OiDyvO1lc5aOsHTIYD+PhHLwHQizSSBBCCCG3ofYb+FtX/AEARVFkrcxYA0AKWdWHjWPOi3ZrTlkPETbaHDh86JS9eypVt+PUGRNyxrwKhAe04PDwDvCABw/Qp5EghBBCfjlOdM3fg8EzHN9PaJqGwcPZpipn07FzQTvtteJOXVXMIwQCZ+506r5qsrmYxt6WjFlj6jgI4GGVgw+ZTzgyjg5Dh4aBEEIIua3N+4/vKfhjL+JgZZkDSNPUOddYI7lUjU2SyFsIgSKv4kQIDtWUxjOEkdda1xXz6Pb6cGJnt2Nnd4ILGghCCCHkNtz+RtVJFBujpJRlWaRpop20FpKBA97BKgShZ84ggMonotMFE1arMAibvGbah60WgJ1VBA8wurYPIYQQcptqPyGEEEL+0+D0FhBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh/69ibP+z6V0ghBBCaN5PCCGEEGo/IYQQQqj9hBBCCPn/F+a9p3eBEEIIoXk/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQggh5P9b8pbfXXrppfR2EEIIIf9ZXXTRRTTvJ4QQQv5rz/t/YaeAEEJuC3aWJOl/TTRG5P/5GN2C5v2EEELIfy3UfkIIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+Qggh5L825r3f+d2ll14K4Lvf/S69KYQQQsh/Jve6170AXHTRRTTvJ4QQ8r+3Z8c2cuxAFEWrgU5CnnJQQrIqjY1jXk6KQ2HUNxqYFQaQ82cBNchznGG7LIB3yWVH2g8Aezlfvh+Ph00B7uP6d+TzrRIz4n/PyL0fADal/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCwj2NmrlUS2wEAq+pu934A2NH5tz8KAO7gepJ0NJkR78/oyb0fAPai/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwDs7ZiZa5XEdgDAqrrbvR8AdnT+7Y8CgDu4niQdTWbE+zN6cu8HgL1oPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwB7O2bmWiWxHQCwqu527weAve/9AMAO3PsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4A0H4AYBfn9ZPEXgDA2rr7s/3Pb4AbSuKMMiPen9G18OYPAHvRfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwA2NzMz83g8bAUALOzxeFzRd+8HgL2cfz4A2A7gnpJ0t30wI96c0bVw7weAvWg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAOzjmJmqSmIvAGBt3V1V58s3wA0lcUaZEe/P6Fp48weAvWg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAHs7ZqaqktgLAFhbd1fV+fINcENJnFFmxPszuhbe/AFgL9oPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDwN6OmamqJPYCANbW3VV1vnwD3FASZ5QZ8f6MroU3fwDYi/YDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AsLdjZuwCAOzjvH6S2AsAWFt3f7b/+Q1wQ0mcUWbE+zO6Fv7fDwB70X4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A9nbMTFUlsRcAsLburqrz5RvghpI4o8yI92d0Lbz5A8BetB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QeAvR0zU1VJ7AUArK27P9sPAGzCmz8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QDAn47j+0+7AADu/QCA9gMA2g8AaD8AcF/HzNgFAHDvBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcA/q3z+kliLwBgbd392f7nN8ANJXFGmRHvz+haePMHgL1oPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCwpmNmqirJ79+/bQcArOrbt2/d7d4PANvRfgDYy/lcfXx82A7gnpJcb5WYEe/MyL0fAHak/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QDAmo6Zqaok9gIA1tbdVXW+fAPcUBJnlBnx/oyuhTd/ANiL9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMAazpmpqqS2AsAWFt3V9X58g1wQ0mcUWbE+zO6Ft78AWAv2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8ArOmYmapKYi8AYG3dXVXnyzfADSVxRpkR78/oWnjzB4C9aD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AsKZjZqoqib0AgLV1d1WdL98AN5TEGWVGvD+ja+HNHwD2ov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AwJqOmamqJPYCANbW3Z/tBwA24c0fALQfANB+AED7AQDtX9jV9gAABnBJREFUBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDgqx3H9592AQDc+wEA7QcAtB8A0H4A4L6OmbELAODeDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8A/Fvn9ZPEXgDA2rr7s/3Pb4D7SOJoMim+cEzXwps/AOxF+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDY2zEzVZXk169ftgMAVvXjx4/udu8HgO1oPwDs5XyuHo+H7QBuJcn1RIlJ8SVjcu8HgB1pPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwDs45iZqkpiLwBgbd1dVefLN8B9JHE0mRRfOKZr4c0fAPai/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwDs7ZiZqkpiLwBgbd1dVefLN8B9JHE0mRRfOKZr4c0fAPai/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwDs7ZiZqkpiLwBgbd1dVefLN8B9JHE0mRRfOKZr4c0fAPai/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCwj2NmqiqJvQCAtXV3Vf0Hg8azuQVdwiwAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">56</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 12 <span class="ff5">Rozliczeni<span class="_ _0"></span>a międzyok<span class="_ _0"></span>resowe (długoterminowe <span class="_ _0"></span>i krótkoterm<span class="_ _0"></span>inowe)<span class="ff4"> </span></span></div></div><div class="c x45 y69f w99 h1b"><div class="t m0 x31 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Rozliczenia międzyokreso<span class="_ _1"></span>we (długoterminowe)<span class="ff4"> </span></div></div><div class="c x9b y69f w9a h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y69f w9b h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x45 y6a0 w99 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Subskrypcje i opłaty licen<span class="_ _1"></span>cyjne<span class="ff3"> </span></div></div><div class="c x9b y6a0 w9a h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">15<span class="ls0">4 </span></div></div><div class="c x9c y6a0 w9b h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">259<span class="ls0"> </span></div></div><div class="c x45 y6a1 w99 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe<span class="ff3"> </span></div></div><div class="c x9b y6a1 w9a h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y6a1 w9b h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x45 y6a2 w99 h1e"><div class="t m0 x9d h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem<span class="ffe fs1"> </span></div></div><div class="c x9b y6a2 w9a h1e"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">154<span class="ls0"> </span></div></div><div class="c x9c y6a2 w9b h1e"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">260<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y5f ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y6db w80 h1b"><div class="t m0 x48 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Rozliczenia międzyokreso<span class="_ _1"></span>we (krótkoterminowe)<span class="ff4"> </span></div></div><div class="c x9b y6db w5e h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y6db w5f h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 yf w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Subskrypcje i opłaty licen<span class="_ _1"></span>cyjne<span class="ff3"> </span></div></div><div class="c x9b yf w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">604<span class="ls0"> </span></div></div><div class="c x9c yf w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">888<span class="ls0"> </span></div></div><div class="c x29 y40e w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Polisy i ubezpieczenia </div></div><div class="c x9b y40e w5e h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">48<span class="ls0"> </span></div></div><div class="c x9c y40e w5f h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">89<span class="ls0"> </span></div></div><div class="c x29 y6dc w80 h1f"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Czynsze </div></div><div class="c x9b y6dc w5e h1f"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">11<span class="ls0"> </span></div></div><div class="c x9c y6dc w5f h1f"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">53 </div></div><div class="c x29 y6dd w80 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Koszty patentów<span class="ff3"> </span></div></div><div class="c x9b y6dd w5e h1e"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y6dd w5f h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">53<span class="ls0"> </span></div></div><div class="c x29 y6de w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe<span class="ff3"> </span></div></div><div class="c x9b y6de w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y6de w5f h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">72<span class="ls0"> </span></div></div><div class="c x29 y6df w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y6df w5e h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">663<span class="ls0"> </span></div></div><div class="c x9c y6df w5f h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 156 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y6e0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y6e1 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _2b"> </span>koniec <span class="_ _2b"> </span>202<span class="_ _1"></span>3 <span class="_ _2b"> </span>r. <span class="_ _2b"> </span>wartość <span class="_ _2b"> </span>pozycji <span class="_ _2b"> </span>„Su<span class="_ _1"></span>bskrypcje <span class="_ _2b"> </span>i <span class="_ _2b"> </span>op<span class="_ _1"></span>łaty <span class="_ _2b"> </span>licencyjne” <span class="_ _2b"> </span>w <span class="_ _2b"> </span>k<span class="_ _1"></span>rótkoterminowych <span class="_ _27"> </span>r<span class="_ _0"></span>ozliczeniach </div><div class="t m0 x29 h11 y6e2 ff2 fs3 fc0 sc0 ls0 ws0">międzyokresowy<span class="_ _1"></span>ch <span class="_ _a"></span>w <span class="_ _a"></span>szczegó<span class="_ _1"></span>lności <span class="_ _a"></span>wynika <span class="_ _11"></span>wykazania <span class="_ _a"></span>p<span class="_ _1"></span>rzez <span class="_ _a"></span>Grupę <span class="_ _a"></span>ko<span class="_ _1"></span>sztu <span class="_ _a"></span>wygasającej <span class="_ _a"></span>w <span class="_ _11"></span>czerwcu <span class="_ _a"></span>20<span class="_ _1"></span>24 <span class="_ _a"></span>r. <span class="_ _a"></span>um<span class="_ _1"></span>owy <span class="_ _a"></span>na </div><div class="t m0 x29 h7 y6e3 ff3 fs3 fc0 sc0 ls0 ws0">zakup <span class="_ _16"> </span><span class="ff2">potrzebnych<span class="_ _1"></span> <span class="_ _15"> </span>dla <span class="_ _16"> </span>funkcjono<span class="_ _1"></span>wania <span class="_ _16"> </span>oprogramowania <span class="_ _16"> </span>DataWalk <span class="_ _16"> </span>specjalistyczny<span class="_ _1"></span>ch <span class="_ _15"> </span>b<span class="_ _1"></span>az <span class="_ _16"> </span>danych, <span class="_ _16"> </span>które <span class="_ _16"> </span>stanowią </span></div><div class="t m0 x29 h7 y208 ff2 fs3 fc0 sc0 ls0 ws0">integralny <span class="_ _1"></span>element oprogramowania DataWalk.<span class="_ _1"></span> Koszty tej um<span class="_ _1"></span>owy są rozlicz<span class="_ _1"></span>ane liniowo, w okresie jej o<span class="_ _1"></span>bowiązywania.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y6e4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6e5 ff4 fsb fc1 sc0 ls0 ws0">Nota 13<span class="ls1f">.1<span class="_ _1"></span></span> <span class="ff5">Środki pie<span class="_ _0"></span>niężne i ich ekwiwa<span class="_ _0"></span>lenty<span class="ff4"> </span></span></div></div><div class="c x29 y20d w80 h54"><div class="t m0 x2f h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y20d w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y20d w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6e6 w80 h54"><div class="t m0 x14 h1d y4d4 ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne w kasie<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y6e6 w5e h54"><div class="t m0 x2c h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y6e6 w5f h54"><div class="t m0 x2c h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x29 y596 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne na rachunk<span class="_ _1"></span>ach bankowych, w tym:<span class="ff3"> </span></div></div><div class="c x9b y596 w5e h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x9c y596 w5f h54"><div class="t m0 x1 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">52 272 </div></div><div class="c x29 y6e7 w80 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">a) środki pieniężne<span class="ff8"> </span></div></div><div class="c x9b y6e7 w5e h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">6 277 </div></div><div class="c x9c y6e7 w5f h54"><div class="t m0 x1 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">15 540 </div></div><div class="c x29 y6e8 w80 h54"><div class="t m0 x14 h28 y4cf ffa fsc fc0 sc0 ls0 ws0">b) lokaty bankowe poniżej 3 <span class="_ _1"></span>miesięcy<span class="ff8"> </span></div></div><div class="c x9b y6e8 w5e h54"><div class="t m0 x2a h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">4 169 </div></div><div class="c x9c y6e8 w5f h54"><div class="t m0 x1 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">36 732 </div></div><div class="c x29 y6e9 w80 h54"><div class="t m0 x91 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y6e9 w5e h54"><div class="t m0 x1 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x9c y6e9 w5f h54"><div class="t m0 x1 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">52 274 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 ydb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y6ea ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>n<span class="_ _1"></span>a dzień 31.12.202<span class="_ _1"></span><span class="ff3">3 r</span>. posiadała środk<span class="_ _1"></span>i pieniężne o ograniczo<span class="_ _1"></span>nym dysponowaniu<span class="_ _1"></span> (środki pieniężne n<span class="_ _1"></span>a rachunku </div><div class="t m0 x29 h7 y16f ff2 fs3 fc0 sc0 ls0 ws0">VAT) w wysoko<span class="_ _1"></span>ści <span class="ff3 ls3">151<span class="ls0"> </span></span>tys. PLN, po<span class="_ _1"></span>dczas gdy na dzień<span class="_ _1"></span> 31.12.202<span class="_ _1"></span><span class="ff3">2 </span>r. stan śro<span class="_ _1"></span>dków pieniężnych<span class="_ _1"></span> podlegających </div><div class="t m0 x29 h7 y6eb ff2 fs3 fc0 sc0 ls0 ws0">ograniczen<span class="_ _1"></span>iu w dysponowaniu (środki pien<span class="_ _1"></span>iężne na rachunku VAT)<span class="_ _1"></span> wynosił <span class="_ _4"></span><span class="ff3">346 tys. PLN. </span></div><div class="t m0 x29 h7 y6ec ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y6ed ff2 fs3 fc0 sc0 ls0 ws0">Na  dzień  <span class="ff3">31<span class="_ _1"></span>.12.2023  </span>r.  DataWalk <span class="_ _2a"> </span>S.A.  posiadała    lo<span class="_ _1"></span>katy  bankowe  na <span class="_ _2a"> </span>łączną <span class="_ _2a"> </span>kwotę  <span class="ff3">94  tys. <span class="_ _33"> </span>PLN<span class="_ _1"></span>,  </span>których  ter<span class="_ _1"></span>min<span class="_ _0"></span> </div><div class="t m0 x29 h11 y6ee ff2 fs3 fc0 sc0 ls0 ws0">zapadalno<span class="_ _1"></span>ści  na  dzień  bilansowy  wy<span class="_ _1"></span>nosił  więcej  niż  3  miesiące,  w <span class="_ _33"> </span>zwią<span class="_ _1"></span>zku  z  czym  zo<span class="_ _1"></span>stały  one  zaklasyfiko<span class="_ _1"></span>wane </div><div class="t m0 x29 h7 y6ef ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">krótkoterminowy<span class="_ _1"></span>ch aktywów finansowy<span class="_ _1"></span>ch przedstawionych<span class="_ _1"></span> w nocie nr <span class="_ _1"></span></span></span>11<span class="ls0"> <span class="_ _1"></span><span class="ff2">„Aktywa finansowe <span class="_ _1"></span>(krótkoterminowe)<span class="_ _1"></span>”.</span> </span></div><div class="t m0 x29 h7 y6f0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6f1 ff4 fsb fc1 sc0 ls0 ws0">Nota 13<span class="ff5">.2 Struktur<span class="_ _0"></span>a walutowa <span class="_ _0"></span>środków pien<span class="_ _0"></span>iężnych i ich ekw<span class="_ _0"></span>iwalentów<span class="ff4"> </span></span></div></div><div class="c x29 y1c7 w9c h1b"><div class="t m0 x1 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x8f y1c7 w9d h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9c y1c7 w9e h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y491 w9c h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Nominowane w PLN<span class="ff3"> </span></div></div><div class="c x8f y491 w9d h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">9 134 </div></div><div class="c x9c y491 w9e h1b"><div class="t m0 xc h1d y6 ff3 fsc fc0 sc0 ls0 ws0">52 086 </div></div><div class="c x29 y6f2 w9c h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Nominowane w EUR<span class="ff3"> </span></div></div><div class="c x8f y6f2 w9d h1b"><div class="t m0 x7c h1d y6 ff3 fsc fc0 sc0 ls3 ws0">57<span class="ls0"> </span></div></div><div class="c x9c y6f2 w9e h1b"><div class="t m0 x7c h1d y6 ff3 fsc fc0 sc0 ls3 ws0">17<span class="ls0"> </span></div></div><div class="c x29 y6f3 w9c h1f"><div class="t m0 x5 h1a y576 ff4 fsc fc0 sc0 ls0 ws0">Nominowane w USD<span class="ff3"> </span></div></div><div class="c x8f y6f3 w9d h1f"><div class="t m0 x7b h1d y576 ff3 fsc fc0 sc0 ls0 ws0">1 255 </div></div><div class="c x9c y6f3 w9e h1f"><div class="t m0 x9e h1d y576 ff3 fsc fc0 sc0 ls3 ws0">171<span class="ls0"> </span></div></div><div class="c x29 y6f4 w9c h1b"><div class="t m0 x9d h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x8f y6f4 w9d h1b"><div class="t m0 xc h1a y6 ff4 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x9c y6f4 w9e h1b"><div class="t m0 xc h1a y6 ff4 fsc fc0 sc0 ls0 ws0">52 274 </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x28 y6f5 w6c h7d" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">57</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 14 <span class="ff5">Kapit<span class="_ _0"></span>ał podstawowy<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff4 fs3 fc3 sc0 ls0 ws0">Stan na <span class="ls3">31</span>.<span class="ls9">12<span class="_ _1"></span></span>.<span class="ls3">20</span>23<span class="ff3"> </span></div></div><div class="c x29 y227 w9f h19"><div class="t m0 x12 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Seria akcji </div></div><div class="c x9f y227 wa0 h19"><div class="t m0 x2b h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Liczba akcji (szt.) </div></div><div class="c x3a y227 wa0 h19"><div class="t m0 x3f h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Liczba głosów<span class="ff4"> </span></div></div><div class="c xa0 y227 wa1 h19"><div class="t m0 x3f h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Udział w<span class="ff4"> kapitale </span></div><div class="t m0 x12 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">za</span><span class="fc4 sc0">kła</span><span class="fc4 sc0">do</span><span class="fc4 sc0">wy</span><span class="fc4 sc0">m</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x2e y227 wa2 h19"><div class="t m0 x19 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Udział w<span class="ff4"> </span>ogólnej </div><div class="t m0 x57 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">liczbie </span><span class="fc4 sc0">g</span><span class="fc4 sc0">ło</span><span class="fc4 sc0">s</span><span class="fc4 sc0">ó</span><span class="fc4 sc0">w</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y3f0 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">A </div></div><div class="c x9f y3f0 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">725.000 </div></div><div class="c x3a y3f0 wa0 h1b"><div class="t m0 x12 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1.450.000 </div></div><div class="c xa0 y3f0 wa1 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">14,12% </div></div><div class="c x2e y3f0 wa2 h1b"><div class="t m0 x63 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">24,75% </div></div><div class="c x29 y2c1 w9f h1e"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">B </div></div><div class="c x9f y2c1 wa0 h1e"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">525.000 </div></div><div class="c x3a y2c1 wa0 h1e"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">525.000 </div></div><div class="c xa0 y2c1 wa1 h1e"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">10,23% </div></div><div class="c x2e y2c1 wa2 h1e"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,96% </div></div><div class="c x29 y5a6 w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">C </div></div><div class="c x9f y5a6 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c x3a y5a6 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c xa0 y5a6 wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2,92% </div></div><div class="c x2e y5a6 wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2,56% </div></div><div class="c x29 y64e w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">D </div></div><div class="c x9f y64e wa0 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">70.000 </div></div><div class="c x3a y64e wa0 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">70.000 </div></div><div class="c xa0 y64e wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1,36% </div></div><div class="c x2e y64e wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1,19% </div></div><div class="c x29 y58b w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">E </div></div><div class="c x9f y58b wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c x3a y58b wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c xa0 y58b wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2,92% </div></div><div class="c x2e y58b wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2,56% </div></div><div class="c x29 y6f6 w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">F </div></div><div class="c x9f y6f6 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">167.000 </div></div><div class="c x3a y6f6 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">167.000 </div></div><div class="c xa0 y6f6 wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3,25% </div></div><div class="c x2e y6f6 wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2,85% </div></div><div class="c x29 y27e w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">G </div></div><div class="c x9f y27e wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">220.000 </div></div><div class="c x3a y27e wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">220.000 </div></div><div class="c xa0 y27e wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4,29% </div></div><div class="c x2e y27e wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3,76% </div></div><div class="c x29 y6f7 w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">H </div></div><div class="c x9f y6f7 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">321.500 </div></div><div class="c x3a y6f7 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">321.500 </div></div><div class="c xa0 y6f7 wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6,26% </div></div><div class="c x2e y6f7 wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5,49% </div></div><div class="c x29 y6f8 w9f h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">I </div></div><div class="c x9f y6f8 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">207.000 </div></div><div class="c x3a y6f8 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">207.000 </div></div><div class="c xa0 y6f8 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4,03% </div></div><div class="c x2e y6f8 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3,53% </div></div><div class="c x29 y6f9 w9f h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">J </div></div><div class="c x9f y6f9 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">470.000 </div></div><div class="c x3a y6f9 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">470.000 </div></div><div class="c xa0 y6f9 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">9,16% </div></div><div class="c x2e y6f9 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,02% </div></div><div class="c x29 y6fa w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">K </div></div><div class="c x9f y6fa wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">320.000 </div></div><div class="c x3a y6fa wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">320.000 </div></div><div class="c xa0 y6fa wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6,23% </div></div><div class="c x2e y6fa wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5,46% </div></div><div class="c x29 y6fb w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">L </div></div><div class="c x9f y6fb wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">355.000 </div></div><div class="c x3a y6fb wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">355.000 </div></div><div class="c xa0 y6fb wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6,92% </div></div><div class="c x2e y6fb wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6,06% </div></div><div class="c x29 y6fc w9f h1b"><div class="t m0 x48 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">M </div></div><div class="c x9f y6fc wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">457.548 </div></div><div class="c x3a y6fc wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">457.548 </div></div><div class="c xa0 y6fc wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,91% </div></div><div class="c x2e y6fc wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7,81% </div></div><div class="c x29 y6fd w9f h1e"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">N </div></div><div class="c x9f y6fd wa0 h1e"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">327.000 </div></div><div class="c x3a y6fd wa0 h1e"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">327.000 </div></div><div class="c xa0 y6fd wa1 h1e"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6,37% </div></div><div class="c x2e y6fd wa2 h1e"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5,58% </div></div><div class="c x29 y6fe w9f h1b"><div class="t m0 x31 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">O<span class="ff4"> </span></div></div><div class="c x9f y6fe wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">421.000 </div></div><div class="c x3a y6fe wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">421.000 </div></div><div class="c xa0 y6fe wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8,20% </div></div><div class="c x2e y6fe wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x29 y6ff w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">P </div></div><div class="c x9f y6ff wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">246.940 </div></div><div class="c x3a y6ff wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">246.940 </div></div><div class="c xa0 y6ff wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4,81% </div></div><div class="c x2e y6ff wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4,22% </div></div><div class="c x29 y35f w9f h1b"><div class="t m0 x4a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem<span class="ff3"> </span></div></div><div class="c x9f y35f wa0 h1b"><div class="t m0 x12 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">5.132.988 </div></div><div class="c x3a y35f wa0 h1b"><div class="t m0 x12 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">5.<span class="ls0">857.988 </span></div></div><div class="c xa0 y35f wa1 h1b"><div class="t m0 xa1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x2e y35f wa2 h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y5f3 ff2 fs3 fc0 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a jednej akcji = 0,10<span class="_ _1"></span> <span class="_ _1"></span><span class="ff3">PLN.<span class="fs1"> </span></span></div><div class="t m0 x29 h7e y700 ff4 fs1 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y701 ff4 fs3 fc3 sc0 ls0 ws0">Stan na 3<span class="_ _1"></span>1.<span class="ls9">12</span>.2<span class="_ _1"></span>022 </div></div><div class="c x29 y702 w9f h7f"><div class="t m0 x12 h1a y50e ff4 fsc fc0 sc0 ls0 ws0">Seria akcji </div></div><div class="c x9f y702 wa0 h7f"><div class="t m0 x2b h1a y50e ff4 fsc fc0 sc0 ls0 ws0">Liczba akcji (szt.) </div></div><div class="c x3a y702 wa0 h7f"><div class="t m0 x3f h1a y50e ff5 fsc fc0 sc0 ls0 ws0">Liczba głosów<span class="ff4"> </span></div></div><div class="c xa0 y702 wa1 h7f"><div class="t m0 x3f h1a y4eb ff5 fsc fc0 sc0 ls0 ws0">Udział w<span class="ff4"> kapitale </span></div><div class="t m0 x12 h1a y4ec ff5 fsc fc0 sc0 ls0 ws0">zakładowym<span class="ff4"> </span></div></div><div class="c x2e y702 wa2 h7f"><div class="t m0 x19 h1a y4eb ff5 fsc fc0 sc0 ls0 ws0">Udział w<span class="ff4"> </span>ogólnej </div><div class="t m0 x57 h1a y4ec ff5 fsc fc0 sc0 ls0 ws0">liczbie głosów<span class="ff4"> </span></div></div><div class="c x29 y703 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">A </div></div><div class="c x9f y703 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">725.000 </div></div><div class="c x3a y703 wa0 h1b"><div class="t m0 x12 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1.450.000 </div></div><div class="c xa0 y703 wa1 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">14,12% </div></div><div class="c x2e y703 wa2 h1b"><div class="t m0 x63 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">24,75% </div></div><div class="c x29 y704 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">B </div></div><div class="c x9f y704 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">525.000 </div></div><div class="c x3a y704 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">525.000 </div></div><div class="c xa0 y704 wa1 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">10,23% </div></div><div class="c x2e y704 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,96% </div></div><div class="c x29 y705 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">C </div></div><div class="c x9f y705 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c x3a y705 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c xa0 y705 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2,92% </div></div><div class="c x2e y705 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2,56% </div></div><div class="c x29 y706 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">D </div></div><div class="c x9f y706 wa0 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">70.000 </div></div><div class="c x3a y706 wa0 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">70.000 </div></div><div class="c xa0 y706 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1,36% </div></div><div class="c x2e y706 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1,19% </div></div><div class="c x29 y707 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">E </div></div><div class="c x9f y707 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c x3a y707 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">150.000 </div></div><div class="c xa0 y707 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2,92% </div></div><div class="c x2e y707 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2,56% </div></div><div class="c x29 y708 w9f h27"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">F </div></div><div class="c x9f y708 wa0 h27"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">167.000 </div></div><div class="c x3a y708 wa0 h27"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">167.000 </div></div><div class="c xa0 y708 wa1 h27"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3,25% </div></div><div class="c x2e y708 wa2 h27"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2,85% </div></div><div class="c x29 y709 w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">G </div></div><div class="c x9f y709 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">220.000 </div></div><div class="c x3a y709 wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">220.000 </div></div><div class="c xa0 y709 wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4,29% </div></div><div class="c x2e y709 wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3,76% </div></div><div class="c x29 y70a w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">H </div></div><div class="c x9f y70a wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">321.500 </div></div><div class="c x3a y70a wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">321.500 </div></div><div class="c xa0 y70a wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6,26% </div></div><div class="c x2e y70a wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5,49% </div></div><div class="c x29 y70b w9f h1b"><div class="t m0 x35 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">I </div></div><div class="c x9f y70b wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">207.000 </div></div><div class="c x3a y70b wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">207.000 </div></div><div class="c xa0 y70b wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4,03% </div></div><div class="c x2e y70b wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3,53% </div></div><div class="c x29 y70c w9f h1b"><div class="t m0 x35 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">J </div></div><div class="c x9f y70c wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">470.000 </div></div><div class="c x3a y70c wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">470.000 </div></div><div class="c xa0 y70c wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">9,16% </div></div><div class="c x2e y70c wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8,02% </div></div><div class="c x29 y70d w9f h1b"><div class="t m0 x31 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">K </div></div><div class="c x9f y70d wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">320.000 </div></div><div class="c x3a y70d wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">320.000 </div></div><div class="c xa0 y70d wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6,23% </div></div><div class="c x2e y70d wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5,46% </div></div><div class="c x29 y70e w9f h1b"><div class="t m0 x31 h1a y9e ff3 fsc fc0 sc0 ls0 ws0">L<span class="ff4"> </span></div></div><div class="c x9f y70e wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">355.000 </div></div><div class="c x3a y70e wa0 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">355.000 </div></div><div class="c xa0 y70e wa1 h1b"><div class="t m0 x49 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6,92% </div></div><div class="c x2e y70e wa2 h1b"><div class="t m0 x34 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">6,06% </div></div><div class="c x29 y61d w9f h1b"><div class="t m0 x48 h1a y6 ff3 fsc fc0 sc0 ls0 ws0">M<span class="ff4"> </span></div></div><div class="c x9f y61d wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">457.548 </div></div><div class="c x3a y61d wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">457.548 </div></div><div class="c xa0 y61d wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,91% </div></div><div class="c x2e y61d wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7,81% </div></div><div class="c x29 y70f w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">N </div></div><div class="c x9f y70f wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">327.000 </div></div><div class="c x3a y70f wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">327.000 </div></div><div class="c xa0 y70f wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6,37% </div></div><div class="c x2e y70f wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5,58% </div></div><div class="c x29 y710 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">O </div></div><div class="c x9f y710 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">421.000 </div></div><div class="c x3a y710 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">421.000 </div></div><div class="c xa0 y710 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8,20% </div></div><div class="c x2e y710 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7,19% </div></div><div class="c x29 y711 w9f h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">P </div></div><div class="c x9f y711 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">246.940 </div></div><div class="c x3a y711 wa0 h1b"><div class="t m0 x5d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">246.940 </div></div><div class="c xa0 y711 wa1 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4,81% </div></div><div class="c x2e y711 wa2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4,22% </div></div><div class="c x29 y712 w9f h1f"><div class="t m0 xa1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem<span class="ff3"> </span></div></div><div class="c x9f y712 wa0 h1f"><div class="t m0 x12 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">5.132.988 </div></div><div class="c x3a y712 wa0 h1f"><div class="t m0 x12 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">5.857.988 </div></div><div class="c xa0 y712 wa1 h1f"><div class="t m0 xa1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x2e y712 wa2 h1f"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y713 ff2 fs3 fc0 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a jednej akcji = 0,10<span class="_ _1"></span> <span class="_ _1"></span><span class="ff3">PLN. </span></div></div></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x28 y714 w6c h80" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">58</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 15.1 <span class="ff5">Kapita<span class="_ _0"></span>ł ze sprzedaży ak<span class="_ _0"></span>cji powyżej ich w<span class="_ _0"></span>artości nomin<span class="_ _0"></span>alnej<span class="ff4"> </span></span></div></div><div class="c x29 y589 w80 h54"><div class="t m0 x9d h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x9b y589 w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y589 w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y3d6 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich warto<span class="_ _1"></span>ści nominalnej<span class="ff3"> </span></div></div><div class="c x9b y3d6 w5e h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x9c y3d6 w5f h54"><div class="t m0 x17 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x29 y715 w80 h54"><div class="t m0 x91 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y715 w5e h54"><div class="t m0 x17 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x9c y715 w5f h54"><div class="t m0 x17 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y716 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y717 ff4 fsb fc1 sc0 ls0 ws0">Nota 15.2 Zmiany w<span class="_ _0"></span> kapita<span class="ls20">le</span> <span class="ff5">ze <span class="_ _0"></span>sprzedaży akcji powy<span class="_ _0"></span>żej ich w<span class="_ _0"></span>artości nominalnej<span class="ff4">  </span></span></div><div class="t m0 x29 h2b y52e ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2023 do 31<span class="_ _1"></span>.12.2023<span class="ff3"> </span></div></div><div class="c x29 y718 wa3 h19"><div class="t m0 xa2 h1a yca ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x6f y718 wa4 h19"><div class="t m0 xb h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich wa<span class="_ _1"></span>rtości </div><div class="t m0 x56 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">no</span><span class="fc4 sc0">min</span><span class="fc4 sc0">a</span><span class="fc4 sc0">lnej</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y719 wa3 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Stan na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x6f y719 wa4 h1b"><div class="t m0 x4f h1a y9e ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x29 y71a wa3 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wycena instrumentów <span class="_ _1"></span><span class="ff3">finansowych </span></div></div><div class="c x6f y71a wa4 h1b"><div class="t m0 xa3 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y71b wa3 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Emisja akcji powyżej ich <span class="_ _1"></span>wartości nominalnej<span class="ff3"> </span></div></div><div class="c x6f y71b wa4 h1b"><div class="t m0 xa3 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y71c wa3 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Stan na koniec o<span class="_ _1"></span>kresu </div></div><div class="c x6f y71c wa4 h1b"><div class="t m0 x4f h1a y9e ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y71d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y71e ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span><span class="ls3">22</span> do 31.12.<span class="ls9">20<span class="_ _1"></span><span class="ls3">22</span></span><span class="ff3"> </span></div></div><div class="c x29 y71f wa3 h19"><div class="t m0 xa2 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x6f y71f wa4 h19"><div class="t m0 xb h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich wa<span class="_ _1"></span>rtości </div><div class="t m0 x56 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">no</span><span class="fc4 sc0">min</span><span class="fc4 sc0">a</span><span class="fc4 sc0">lnej</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y3dd wa3 h1f"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Stan na początek okresu<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x6f y3dd wa4 h1f"><div class="t m0 x4f h1a y6 ff4 fsc fc0 sc0 ls0 ws0">133 859 </div></div><div class="c x29 y720 wa3 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wycena <span class="ff2">in<span class="_ _1"></span>strumentów finansowych</span> </div></div><div class="c x6f y720 wa4 h1b"><div class="t m0 xa3 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y721 wa3 h1e"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Emisja akcji powyżej ich <span class="_ _1"></span>wartości nominalnej<span class="ff3"> </span></div></div><div class="c x6f y721 wa4 h1e"><div class="t m0 xa4 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">38 109 </div></div><div class="c x29 y2a8 wa3 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Stan na koniec o<span class="_ _1"></span>kresu </div></div><div class="c x6f y2a8 wa4 h1b"><div class="t m0 x4f h1a y9e ff4 fsc fc0 sc0 ls0 ws0">171 968 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y16a ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>trze<span class="_ _1"></span>cim <span class="_ _4"></span>kwartale <span class="_ _4"></span>2022 <span class="_ _4"></span>r. <span class="_ _4"></span>Spółka <span class="_ _1"></span>przep<span class="_ _1"></span>rowadziła <span class="_ _4"></span>emisję <span class="_ _4"></span>akcji <span class="_ _4"></span>serii <span class="_ _1"></span>P, <span class="_ _4"></span>w <span class="_ _4"></span>wyniku <span class="_ _4"></span>transakcji <span class="_ _4"></span>wartość <span class="_ _4"></span>pozy<span class="_ _1"></span>cji <span class="_ _4"></span>bilansowej </div><div class="t m0 x29 h7 y722 ff2 fs3 fc0 sc0 ls0 ws0">„Kapitał ze sprzed<span class="_ _1"></span>aży akcji powyżej ich<span class="_ _1"></span> wartości nom<span class="_ _1"></span>inalnej” zwiększyła się o <span class="_ _1"></span>kwotę <span class="_ _4"></span><span class="ff3">38 109 tys. PLN. </span></div><div class="t m0 x29 h11 y366 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _4"></span>tabela <span class="_ _4"></span>przedstawia <span class="_ _4"></span>i<span class="_ _1"></span>nformacje <span class="_ _4"></span>dotyczące <span class="_ _4"></span>emisji, <span class="_ _4"></span>o <span class="_ _4"></span>który<span class="_ _1"></span>ch <span class="_ _4"></span>mowa <span class="_ _4"></span>powyżej <span class="_ _4"></span>oraz <span class="_ _4"></span>sposób <span class="_ _4"></span>ustalenia <span class="_ _4"></span>łącznej <span class="_ _4"></span>kwoty </div><div class="t m0 x29 h7 y704 ff2 fs3 fc0 sc0 ls0 ws0">zwiększającej pozy<span class="_ _1"></span>cję „Kapitał ze sp<span class="_ _1"></span>rzedaży akcji po<span class="_ _1"></span>wyżej ich wartości n<span class="_ _1"></span>ominalnej”.<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y723 wa5 h19"><div class="t m0 xa2 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x6f y723 wa6 h19"><div class="t m0 xb h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Kapitał ze sprzedaży akcji powyżej ich wa<span class="_ _1"></span>rtości </div><div class="t m0 x56 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">no</span><span class="fc4 sc0">min</span><span class="fc4 sc0">a</span><span class="fc4 sc0">lnej</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y724 wa7 h1f"><div class="t m0 x5 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">Emisja akcji </div></div><div class="c x6f y724 wa4 h1f"><div class="t m0 xa4 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">38 276 </div></div><div class="c x29 y726 wa7 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wartość nominalna akcji zwiększająca kapitał <span class="_ _1"></span>podstawowy<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6f y726 wa4 h1b"><div class="t m0 xa5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">25</span> </div></div><div class="c x29 y727 wa7 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Koszty emisji akcji </div></div><div class="c x6f y727 wa4 h1b"><div class="t m0 xa6 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">142</span> </div></div><div class="c x29 y728 wa7 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Emisja akcji powyżej ich wa<span class="_ _1"></span>rtości nominalnej<span class="ff4"> </span></div></div><div class="c x6f y728 wa4 h1b"><div class="t m0 xa4 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">38 109 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y729 ff4 fs3 fcc sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y72a ff4 fsb fc1 sc0 ls0 ws0">Nota 16 <span class="ff5">Pozostałe k<span class="_ _0"></span>apitały<span class="ff4"> </span></span></div></div><div class="c x29 y72b w80 h54"><div class="t m0 x36 h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Pozostałe kapitały<span class="ff4"> </span></div></div><div class="c x9b y72b w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y72b w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y72c w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Kapitał zapasowy<span class="ff3"> </span></div></div><div class="c x9b y72c w5e h54"><div class="t m0 x7b h7 y4fb ff3 fs3 fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x9c y72c w5f h54"><div class="t m0 x7b h7 y4fb ff3 fs3 fc0 sc0 ls3 ws0">9 965<span class="ls0"> </span></div></div><div class="c x29 y72d w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Kapitał z aktualizacji wycen<span class="_ _1"></span>y<span class="ff3"> </span></div></div><div class="c x9b y72d w5e h54"><div class="t m0 x2c h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y72d w5f h54"><div class="t m0 x2c h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y72e w80 h55"><div class="t m0 x91 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y72e w5e h55"><div class="t m0 x7b h2b y4fb ff4 fs3 fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x9c y72e w5f h55"><div class="t m0 x7b h2b y4fb ff4 fs3 fc0 sc0 ls0 ws0">9 965 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y72f ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3b" class="pf w0 h0" ><div class="pc pc3b w0 h0"><img class="bi x28 y730 w6c h81" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">59</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 17 <span class="ff5">Niepodziel<span class="_ _0"></span>ony wy<span class="_ _0"></span>nik z lat ubiegłych<span class="ff4">  </span></span></div></div><div class="c x29 y589 w80 h54"><div class="t m0 x53 h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Niepodzielony wynik <span class="_ _1"></span>z lat ubiegłych<span class="ff4"> </span></div></div><div class="c x9b y589 w5e h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y589 w5f h54"><div class="t m0 x60 h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y3d6 w80 h54"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Straty do pokrycia z przyszłych zysków<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y3d6 w5e h54"><div class="t m0 x26 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">-138 616 </div></div><div class="c x9c y3d6 w5f h54"><div class="t m0 x33 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">-76 644 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y731 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y9a ff4 fsb fc1 sc0 ls0 ws0">Nota 18 <span class="ff5">Kapit<span class="_ _0"></span>ał rezerwowy<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y30b ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y607 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> <span class="_ _2b"> </span></span>realizuje <span class="_ _2b"> </span>program<span class="_ _1"></span> <span class="_ _13"> </span>motywacy<span class="_ _1"></span>jny <span class="_ _2b"> </span>z <span class="_ _13"> </span>wykor<span class="_ _1"></span>zystaniem <span class="_ _13"> </span>tran<span class="_ _1"></span>sakcji <span class="_ _13"> </span>p<span class="_ _1"></span>łatności <span class="_ _2b"> </span>w <span class="_ _13"> </span>fo<span class="_ _1"></span>rmie <span class="_ _2b"> </span>akcji <span class="_ _13"> </span>ro<span class="_ _1"></span>zliczanych </div><div class="t m0 x29 h7 y732 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">instrumen<span class="_ _1"></span>tach <span class="_ _e"> </span>kapitałowy<span class="_ _1"></span>ch. <span class="_ _e"> </span>Program <span class="_ _e"> </span>jest <span class="_ _e"> </span>oparty <span class="_ _e"> </span>o <span class="_ _e"> </span>ak<span class="_ _1"></span>cje <span class="_ _10"> </span>sp<span class="_ _1"></span>ółki <span class="_ _e"> </span>DataWalk <span class="_ _e"> </span>i <span class="_ _e"> </span>uprawn<span class="_ _1"></span>ia <span class="_ _e"> </span>do <span class="_ _e"> </span>uzyskan<span class="_ _1"></span>ia <span class="_ _e"> </span>instrumentów </span></div><div class="t m0 x29 h7 y733 ff2 fs3 fc0 sc0 ls0 ws0">kapitałowych<span class="_ _1"></span> <span class="_ _1"></span>w<span class="_ _1"></span><span class="ff3"> </span>ilości <span class="_ _1"></span>oraz<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _1"></span>war<span class="_ _1"></span>unkach<span class="_ _1"></span> <span class="_ _1"></span>określon<span class="_ _1"></span><span class="ff3">y<span class="_ _1"></span>ch <span class="_ _1"></span>w <span class="_ _4"></span>Regulaminie <span class="_ _4"></span>oraz <span class="_ _1"></span>w <span class="_ _4"></span>Umowie <span class="_ _4"></span>o Ucz<span class="_ _1"></span>estnictwo. <span class="_ _1"></span>Pro<span class="_ _1"></span>gram <span class="_ _4"></span>ten <span class="_ _1"></span>jest </span></div><div class="t m0 x29 h7 y734 ff3 fs3 fc0 sc0 ls0 ws0">ujmowany<span class="_ _1"></span> w sprawozdan<span class="_ _1"></span>iu finansowym zgodn<span class="_ _1"></span>ie z MSSF 2.<span class="_ _1"></span>  </div><div class="t m0 x29 h7 y123 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"></span>celu <span class="_ _5"></span>wy<span class="_ _1"></span>pełnienia <span class="_ _0"></span>postanowień <span class="_ _5"></span>MSSF <span class="_ _5"></span>2<span class="_ _1"></span> <span class="_ _0"></span>Spółka<span class="ff3"> <span class="_ _5"></span><span class="ff2">w <span class="_ _0"></span>okresie <span class="_ _5"></span>nabywania <span class="_ _0"></span>uprawnień <span class="_ _5"></span>ujmuje <span class="_ _0"></span>kwotę <span class="_ _5"></span>dla<span class="_ _1"></span><span class="ff3"> </span>otrzymywan<span class="_ _1"></span>ych <span class="_ _5"></span>usług, </span></span></div><div class="t m0 x29 h11 y735 ff2 fs3 fc0 sc0 ls0 ws0">wykorzy<span class="_ _1"></span>stując <span class="_ _10"> </span>najlepsze <span class="_ _e"> </span>dostępne <span class="_ _10"> </span>szacunki <span class="_ _e"> </span>dotyczące <span class="_ _10"> </span>liczby <span class="_ _10"> </span>instrum<span class="_ _1"></span>entów <span class="_ _10"> </span>kapitałowy<span class="_ _1"></span>ch, <span class="_ _10"> </span>dla <span class="_ _10"> </span>których<span class="_ _1"></span> <span class="_ _10"> </span>nastąpi <span class="_ _10"> </span>n<span class="_ _1"></span>abycie </div><div class="t m0 x29 h11 y3c1 ff2 fs3 fc0 sc0 ls0 ws0">uprawnień<span class="_ _1"></span>. <span class="_ _5"></span>Jednostka <span class="_ _0"></span>dokonuje, <span class="_ _5"></span>jeśli <span class="_ _5"></span>to <span class="_ _0"></span>konieczne, <span class="_ _0"></span>korekty <span class="_ _5"></span>tych <span class="_ _0"></span>szacunków<span class="_ _4"></span>, <span class="_ _5"></span>jeśli <span class="_ _5"></span>późn<span class="_ _1"></span>iejsze <span class="_ _5"></span>informacje <span class="_ _0"></span>wskazują, <span class="_ _5"></span>że <span class="_ _0"></span>liczba </div><div class="t m0 x29 h11 y736 ff2 fs3 fc0 sc0 ls0 ws0">instrumentów <span class="_ _10"> </span>kapitałowych, <span class="_ _11"></span>d<span class="_ _1"></span>o <span class="_ _11"></span>których <span class="_ _10"> </span>nastąpi <span class="_ _11"></span>nabycie <span class="_ _10"> </span>uprawnień,<span class="_ _1"></span> <span class="_ _11"></span>różni <span class="_ _10"> </span>się <span class="_ _11"></span>od <span class="_ _11"></span>wcześniejszych<span class="_ _1"></span> <span class="_ _11"></span>oszaco<span class="_ _1"></span>wań. <span class="_ _11"></span>Na <span class="_ _11"></span>d<span class="_ _1"></span>zień </div><div class="t m0 x29 h11 y3c3 ff2 fs3 fc0 sc0 ls0 ws0">nabycia <span class="_ _4"></span>u<span class="_ _1"></span>prawnień <span class="_ _a"></span>jednostka <span class="_ _4"></span>kor<span class="_ _1"></span>yguje <span class="_ _4"></span>szacunek <span class="_ _a"></span>do <span class="_ _11"></span>poziomu <span class="_ _4"></span>liczby <span class="_ _a"></span>instrumentów <span class="_ _a"></span>kapitałowych<span class="_ _1"></span>, <span class="_ _4"></span>do <span class="_ _4"></span>k<span class="_ _1"></span>tórych <span class="_ _4"></span>ostateczn<span class="_ _1"></span>ie </div><div class="t m0 x29 h7 y689 ff2 fs3 fc0 sc0 ls0 ws0">zostały naby<span class="_ _1"></span>te uprawnienia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y737 ff2 fs3 fc0 sc0 ls0 ws0">Ujmowanie <span class="_ _a"></span>programu <span class="_ _4"></span>mo<span class="_ _1"></span>tywacyjnego <span class="_ _a"></span>wymaga <span class="_ _4"></span>wy<span class="_ _1"></span>konania <span class="_ _4"></span>an<span class="_ _1"></span>alizy, <span class="_ _4"></span>któr<span class="_ _1"></span>a <span class="_ _4"></span>wiąże <span class="_ _a"></span>się <span class="_ _4"></span>z <span class="_ _4"></span>pr<span class="_ _1"></span>zyjmowaniem <span class="_ _4"></span>p<span class="_ _1"></span>ewnych <span class="_ _a"></span>założeń </div><div class="t m0 x29 h7 yd2 ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">stosowaniem <span class="_ _1"></span>pr<span class="_ _1"></span>ofesjonalnego <span class="_ _1"></span>osądu<span class="_ _1"></span>, w <span class="_ _1"></span>szczeg<span class="_ _1"></span>ólności <span class="_ _1"></span>w <span class="_ _1"></span>zakresie <span class="_ _1"></span>liczby<span class="_ _1"></span> <span class="_ _1"></span>instrumentów <span class="_ _1"></span>kapitałowy<span class="_ _1"></span>ch, <span class="_ _1"></span>do<span class="_ _4"></span></span> <span class="ff2">których <span class="_ _1"></span>nastąpi </span></div><div class="t m0 x29 h11 y738 ff2 fs3 fc0 sc0 ls0 ws0">nabycie <span class="_ _a"></span>u<span class="_ _1"></span>prawnień <span class="_ _a"></span>w <span class="_ _11"></span>trakcie <span class="_ _a"></span>okr<span class="_ _1"></span>e<span class="_ _1"></span>su <span class="_ _a"></span>sprawozdawc<span class="_ _1"></span>zego <span class="_ _a"></span>jak <span class="_ _a"></span>i <span class="_ _11"></span>wyceny <span class="_ _a"></span>o<span class="_ _1"></span>pcji <span class="_ _a"></span>na <span class="_ _11"></span>akcję <span class="_ _a"></span>na <span class="_ _a"></span>dzień <span class="_ _11"></span>ich <span class="_ _a"></span>przy<span class="_ _1"></span>znania. <span class="_ _a"></span>Na <span class="_ _11"></span>każdy </div><div class="t m0 x29 h7 y739 ff2 fs3 fc0 sc0 ls0 ws0">dzień <span class="_ _8"> </span>bilansowy <span class="_ _8"> </span>Spółka<span class="ff3"> <span class="_ _e"> </span></span>szacuje <span class="_ _8"> </span>ilość <span class="_ _e"> </span>instrumentów <span class="_ _8"> </span>kapitałowych, <span class="_ _8"> </span>dla <span class="_ _e"> </span>których <span class="_ _8"> </span>nastąpi <span class="_ _e"> </span>nabycie <span class="_ _8"> </span>uprawnień <span class="_ _8"> </span>w <span class="_ _e"> </span>okresie </div><div class="t m0 x29 h11 y73a ff2 fs3 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _1"></span>m <span class="_ _1"></span>celem<span class="_ _1"></span> <span class="_ _1"></span>ujęcia <span class="_ _4"></span>w <span class="_ _1"></span>sprawozd<span class="_ _1"></span>aniu <span class="_ _4"></span>finansowym <span class="_ _1"></span>o<span class="_ _1"></span>dpowiedn<span class="_ _4"></span>ich <span class="_ _1"></span>wzro<span class="_ _1"></span>stów <span class="_ _1"></span>w <span class="_ _4"></span>kapitale <span class="_ _1"></span>własny<span class="_ _1"></span>m <span class="_ _1"></span>o<span class="_ _1"></span>raz <span class="_ _1"></span>k<span class="_ _1"></span>osztów </div><div class="t m0 x29 h7 y73b ff2 fs3 fc0 sc0 ls0 ws0">Spółki wy<span class="_ _1"></span>nikających z realizacji pro<span class="_ _1"></span>gramu motywacyjn<span class="_ _1"></span>ego.<span class="ff3"> </span></div><div class="t m0 x41 h7 y73c ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y73d w70 h82"><div class="t m0 x1b h1a y4fb ff5 fsc fc0 sc0 ls0 ws0">Kapitał rezerwowy<span class="ff4"> </span></div></div><div class="c x81 y73d w54 h82"><div class="t m0 x60 h1a y4fb ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xa7 y73d w54 h82"><div class="t m0 x60 h1a y4fb ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y73e w70 h82"><div class="t m0 x14 h1d y4fb ff3 fsc fc0 sc0 ls0 ws0">Program motywacyjny </div></div><div class="c x81 y73e w54 h82"><div class="t m0 x53 h1d y4fb ff3 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> 576 </span></div></div><div class="c xa7 y73e w54 h82"><div class="t m0 x53 h1d y4fb ff3 fsc fc0 sc0 ls0 ws0">31 653 </div></div><div class="c x29 y73f w70 h83"><div class="t m0 x67 h1a y4fb ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x81 y73f w54 h83"><div class="t m0 x53 h1a y4fb ff4 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> 576 </span></div></div><div class="c xa7 y73f w54 h83"><div class="t m0 x53 h1a y4fb ff4 fsc fc0 sc0 ls0 ws0">31 653 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y740 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y2ae ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="ff3">31 <span class="_ _5"></span>g<span class="_ _1"></span>rudnia <span class="ff2">2023 <span class="_ _0"></span>r. ka<span class="_ _0"></span>pitał rezerwowy wyniósł <span class="ff3 ls3">43<span class="ls0"> 576 <span class="_ _0"></span><span class="ff2">tys. PLN, <span class="_ _0"></span>podczas gdy <span class="_ _0"></span>na <span class="_ _0"></span>dzień 31 <span class="_ _5"></span>g<span class="_ _1"></span>rudnia 2022 <span class="_ _0"></span>r. wynosił </span></span></span></span></span></div><div class="t m0 x29 h7 y741 ff3 fs3 fc0 sc0 ls0 ws0">31 653 tys. PLN.<span class="_ _1"></span> </div><div class="t m0 x29 h2b y441 ff5 fs3 fc3 sc0 ls0 ws0">Charakter<span class="_ _1"></span> <span class="_ _4"></span>i <span class="_ _a"></span>zasady <span class="_ _4"></span>funk<span class="_ _1"></span>cjonowania <span class="_ _4"></span>długot<span class="_ _1"></span>erminowego<span class="_ _1"></span> <span class="_ _4"></span>Program<span class="_ _1"></span>u <span class="_ _4"></span>Motywa<span class="_ _1"></span>cyjnego <span class="_ _a"></span>rozliczanego <span class="_ _a"></span>w<span class="_ _4"></span><span class="ff4"> instrumentach </span></div><div class="t m0 x29 h47 y742 ff5 fs3 fc3 sc0 ls0 ws0">kapitałowy<span class="_ _1"></span>ch<span class="ff8"> </span></div><div class="t m0 x29 h11 y743 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>dniu <span class="_ _26"> </span>30 <span class="_ _16"> </span>czerwca<span class="_ _1"></span> <span class="_ _16"> </span>2022 <span class="_ _16"> </span>r. <span class="_ _26"> </span>Walne <span class="_ _26"> </span>Zgromadzenie <span class="_ _26"> </span>DataWalk <span class="_ _16"> </span>S.A. <span class="_ _16"> </span>p<span class="_ _1"></span>odjęło <span class="_ _16"> </span>u<span class="_ _1"></span>chwałę <span class="_ _16"> </span>o <span class="_ _26"> </span>wprowadzeniu <span class="_ _26"> </span>Programu </div><div class="t m0 x29 h11 y744 ff2 fs3 fc0 sc0 ls0 ws0">Motywacyjneg<span class="_ _1"></span>o <span class="_ _35"> </span>(„Program”) <span class="_ _35"> </span>skierowan<span class="_ _1"></span>ego <span class="_ _31"> </span>do <span class="_ _35"> </span>członkó<span class="_ _1"></span>w <span class="_ _35"> </span>kluczowego <span class="_ _35"> </span>personelu <span class="_ _35"> </span>będącego <span class="_ _35"> </span>Pracown<span class="_ _1"></span>ikiem, </div><div class="t m0 x29 h11 y13 ff2 fs3 fc0 sc0 ls0 ws0">Współpracownik<span class="_ _1"></span>iem <span class="_ _5"></span>albo <span class="_ _0"></span>członkiem <span class="_ _5"></span>Zarządu <span class="_ _0"></span>(„Osoby <span class="_ _5"></span>Uprawnione”<span class="_ _1"></span>) Spółki. <span class="_ _3"></span>Regu<span class="_ _1"></span>lamin <span class="_ _5"></span>Programu <span class="_ _0"></span>został <span class="_ _5"></span>uchwalony<span class="_ _1"></span> <span class="_ _5"></span>przez </div><div class="t m0 x29 h11 y745 ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _10"> </span>Spó<span class="_ _1"></span>łki <span class="_ _10"> </span>uchwałą <span class="_ _10"> </span>z <span class="_ _10"> </span>dnia <span class="_ _10"> </span>31 <span class="_ _10"> </span>sierpnia <span class="_ _10"> </span>2022 <span class="_ _e"> </span>r. <span class="_ _11"></span>a <span class="_ _10"> </span>następ<span class="_ _1"></span>nie <span class="_ _10"> </span>zatwierd<span class="_ _1"></span>zony <span class="_ _10"> </span>przez <span class="_ _10"> </span>Radę <span class="_ _10"> </span>Nadzo<span class="_ _1"></span>rcza <span class="_ _10"> </span>uchwałą <span class="_ _e"> </span>z <span class="_ _11"></span>dnia <span class="_ _10"> </span>9 </div><div class="t m0 x29 h7 y746 ff2 fs3 fc0 sc0 ls0 ws0">września 202<span class="_ _1"></span>2 r. („Regulamin”). <span class="ff3"> </span></div><div class="t m0 x29 h7 y747 ff2 fs3 fc0 sc0 ls0 ws0">Postanowienia <span class="_ _a"></span>Pro<span class="_ _1"></span>gramu <span class="_ _a"></span>obowiązują <span class="_ _a"></span>od<span class="_ _1"></span> <span class="_ _4"></span>dn<span class="_ _1"></span>ia <span class="_ _4"></span>pr<span class="_ _1"></span>zyjęcia <span class="_ _a"></span>Regulaminu <span class="_ _a"></span>przez <span class="_ _a"></span>Radę <span class="_ _10"> </span>Nadzorczą <span class="_ _a"></span>i <span class="_ _a"></span>p<span class="_ _1"></span>ozostają <span class="_ _a"></span>w <span class="_ _a"></span>mocy <span class="_ _a"></span>do<span class="ff3"> <span class="_ _1"></span>dnia </span></div><div class="t m0 x29 h11 y748 ff2 fs3 fc0 sc0 ls0 ws0">jego <span class="_ _a"></span>zakończenia <span class="_ _a"></span>przez <span class="_ _a"></span>Zarząd <span class="_ _4"></span>ze <span class="_ _a"></span>skutkam<span class="_ _1"></span>i, <span class="_ _4"></span>o <span class="_ _a"></span>których <span class="_ _4"></span>mowa <span class="_ _a"></span>w <span class="_ _a"></span>Regulaminie. <span class="_ _a"></span>Zarząd <span class="_ _a"></span>może <span class="_ _a"></span>w <span class="_ _4"></span>każ<span class="_ _1"></span>dym <span class="_ _4"></span>czasie, <span class="_ _a"></span>za <span class="_ _a"></span>zgodą </div><div class="t m0 x29 h7 y67f ff2 fs3 fc0 sc0 ls0 ws0">Rady Nadzor<span class="_ _1"></span>czej, postanowić o zak<span class="_ _1"></span>ończeniu realizacji Pr<span class="_ _1"></span>ogramu lub dokonan<span class="_ _1"></span>iu jego zmian.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y749 ff2 fs3 fc0 sc0 ls0 ws0">Celem <span class="_ _8"> </span>Program<span class="_ _1"></span>u  jest<span class="_ _0"></span> <span class="_ _8"> </span>pozy<span class="_ _1"></span>skanie <span class="_ _8"> </span>oraz  długoterminowe <span class="_ _8"> </span>utrzyman<span class="_ _1"></span>ie  członków <span class="_ _8"> </span>kluczowego  personelu <span class="_ _8"> </span>Spółki <span class="_ _8"> </span>poprzez </div><div class="t m0 x29 h7 y17 ff2 fs3 fc0 sc0 ls0 ws0">stworzenie <span class="_ _2e"> </span>dodatkowych, <span class="_ _2e"> </span>atrakcyjnych <span class="_ _28"> </span>na <span class="_ _28"> </span>r<span class="_ _1"></span>ynku <span class="_ _28"> </span>nar<span class="_ _1"></span>zędzi <span class="_ _28"> </span>po<span class="_ _1"></span>zwalających <span class="_ _28"> </span>na <span class="_ _2e"> </span>pełne <span class="_ _28"> </span>utożsam<span class="_ _1"></span>ienie <span class="_ _2e"> </span>i<span class="_ _1"></span><span class="ff3"> </span>identyf<span class="_ _1"></span>ikację </div><div class="t m0 x29 h7 y74a ff2 fs3 fc0 sc0 ls0 ws0">kluczowego <span class="_ _2a"> </span>personelu <span class="_ _2a"> </span>ze  Spółką, <span class="_ _2a"> </span>jej  celam<span class="_ _1"></span>i<span class="_ _1"></span><span class="ff3">  </span>długo<span class="_ _1"></span>terminowymi,  moty<span class="_ _1"></span>wując  do <span class="_ _2a"> </span>szczególnej <span class="_ _2a"> </span>dbałości <span class="_ _2a"> </span>o  utrzyman<span class="_ _1"></span>ie </div><div class="t m0 x29 h11 y74b ff2 fs3 fc0 sc0 ls0 ws0">dynamiczn<span class="_ _1"></span>ego <span class="_ _4"></span>jej <span class="_ _1"></span>wzrostu <span class="_ _4"></span>oraz <span class="_ _4"></span>związanie <span class="_ _4"></span>interesów <span class="_ _4"></span>tych <span class="_ _4"></span>osób <span class="_ _4"></span>z <span class="_ _1"></span>db<span class="_ _1"></span>ałością <span class="_ _4"></span>o <span class="_ _4"></span>interes <span class="_ _1"></span>Spó<span class="_ _1"></span>łki, <span class="_ _1"></span>a <span class="_ _4"></span>w <span class="_ _4"></span>konsekwencji <span class="_ _4"></span>interesem </div></div></div><div class="pi" ></div></div><div id="pf3c" class="pf w0 h0" ><div class="pc pc3c w0 h0"><img class="bi x29 y74c w8a hf" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">60</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y622 ff2 fs3 fc0 sc0 ls0 ws0">jej <span class="_ _1"></span>akcjo<span class="_ _1"></span>nariuszy, <span class="_ _4"></span>a <span class="_ _1"></span>tym <span class="_ _1"></span>u<span class="_ _1"></span>możliwienie <span class="_ _1"></span>partycy<span class="_ _1"></span>pacji <span class="_ _4"></span>w <span class="_ _1"></span>oczekiwanym<span class="_ _1"></span> <span class="_ _1"></span>rozwo<span class="_ _1"></span>ju <span class="_ _1"></span>Spółki <span class="_ _4"></span>i <span class="_ _1"></span>poprzez <span class="_ _4"></span>to <span class="_ _1"></span>umocnienie <span class="_ _4"></span>relacji <span class="_ _1"></span>ty<span class="_ _1"></span>ch </div><div class="t m0 x29 h7 y74d ff2 fs3 fc0 sc0 ls0 ws0">osób ze Spó<span class="_ _1"></span>łką. <span class="ff3"> </span></div><div class="t m0 x29 h11 y74e ff2 fs3 fc0 sc0 ls0 ws0">Maksymalna <span class="_ _0"></span>liczba <span class="_ _5"></span>Uprawnień<span class="_ _1"></span> <span class="_ _5"></span>dających <span class="_ _0"></span>prawo <span class="_ _5"></span>do <span class="_ _5"></span>ob<span class="_ _1"></span>jęcia <span class="_ _5"></span>i/lub <span class="_ _5"></span>nabycia <span class="_ _0"></span>akcji <span class="_ _5"></span>Spółki, <span class="_ _0"></span>nie <span class="_ _3"></span>może <span class="_ _0"></span>przekraczać <span class="_ _5"></span>łącz<span class="_ _1"></span>nie <span class="_ _5"></span>430.000 </div><div class="t m0 x29 h7 y74f ff2 fs3 fc0 sc0 ls0 ws0">(słownie: czterysta tr<span class="_ _1"></span>zydzieści tysięcy)<span class="_ _1"></span> akcji Spółki.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y189 ff2 fs3 fc0 sc0 ls0 ws0">Program Motywacyjny <span class="_ _5"></span>jest <span class="_ _0"></span>realizowany <span class="_ _0"></span>poprzez <span class="_ _0"></span>przyznanie <span class="_ _5"></span>Ucz<span class="_ _1"></span>estnikom, <span class="_ _0"></span>którzy <span class="_ _0"></span>zostali <span class="_ _5"></span>wskaz<span class="_ _1"></span>ani <span class="_ _0"></span>do <span class="_ _5"></span>u<span class="_ _1"></span>działu <span class="_ _0"></span>w<span class="_ _1"></span><span class="ff3"> Prog<span class="_ _1"></span>ramie </span></div><div class="t m0 x29 h7 y750 ff2 fs3 fc0 sc0 ls0 ws0">Motywacyjny<span class="_ _1"></span>m <span class="_ _14"> </span>zgodnie <span class="_ _2e"> </span>z <span class="_ _14"> </span>Regulaminem, <span class="_ _14"> </span>a <span class="_ _2e"> </span>następ<span class="_ _1"></span>nie <span class="_ _2e"> </span>zawarli <span class="_ _14"> </span>ze <span class="_ _2e"> </span>Sp<span class="_ _1"></span>ółką <span class="_ _14"> </span>umowę <span class="_ _14"> </span>o<span class="_ _1"></span><span class="ff3"> u<span class="_ _1"></span>czestnictwo <span class="_ _14"> </span>w Programie </span></div><div class="t m0 x29 h7 y751 ff3 fs3 fc0 sc0 ls0 ws0">Motywacyjny<span class="_ _1"></span>m <span class="_ _14"> </span>(&quot;Umowa <span class="_ _13"> </span>o <span class="_ _14"> </span>Uczestnictwo&quot;), <span class="_ _14"> </span>wa<span class="_ _4"></span><span class="ff2">runkowych <span class="_ _14"> </span>u<span class="_ _1"></span>prawnień <span class="_ _14"> </span>do <span class="_ _14"> </span>o<span class="_ _1"></span>bjęcia <span class="_ _14"> </span>i/lub <span class="_ _14"> </span>n<span class="_ _1"></span>abycia <span class="_ _14"> </span>ak<span class="_ _1"></span>cji <span class="_ _14"> </span>Spółki </span></div><div class="t m0 x29 h7 y629 ff2 fs3 fc0 sc0 ls0 ws0">(&quot;Uprawnien<span class="_ _1"></span>ia&quot;). Przyznanie Uprawn<span class="_ _1"></span>ień nie jest jed<span class="_ _1"></span>noznaczne z ich n<span class="_ _1"></span>abyciem ani z ich realizacją.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y752 ff2 fs3 fc0 sc0 ls0 ws0">Uprawnienia <span class="_ _1"></span>nie <span class="_ _1"></span>są papieram<span class="_ _1"></span>i wartościowy<span class="_ _1"></span>mi i <span class="_ _1"></span>nie <span class="_ _1"></span>obejmują żadny<span class="_ _1"></span>ch roszczeń <span class="_ _1"></span>z za<span class="_ _1"></span>kresu prawa <span class="_ _1"></span>cywilnego <span class="_ _1"></span>(w ty<span class="_ _1"></span>m prawa </div><div class="t m0 x29 h7 y753 ff2 fs3 fc0 sc0 ls0 ws0">spółek <span class="_ _a"></span>handlowy<span class="_ _1"></span>ch), <span class="_ _4"></span>wy<span class="_ _1"></span>kraczających <span class="_ _a"></span>poza <span class="_ _a"></span>roszczen<span class="_ _1"></span>ie <span class="_ _4"></span>o <span class="_ _a"></span>realizację <span class="_ _a"></span>Uprawn<span class="_ _1"></span>ień <span class="_ _a"></span>zgodnie <span class="_ _a"></span>z <span class="_ _4"></span>Pro<span class="_ _1"></span>gramem, <span class="_ _a"></span>a<span class="_ _4"></span><span class="ff3"> w </span>szcze<span class="_ _1"></span>gólności </div><div class="t m0 x29 h11 y754 ff2 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _a"></span>kr<span class="_ _1"></span>eują <span class="_ _a"></span>po <span class="_ _11"></span>stronie <span class="_ _11"></span>Uczestn<span class="_ _1"></span>ika <span class="_ _a"></span>jak<span class="_ _1"></span>ichkolwiek<span class="_ _1"></span> <span class="_ _a"></span>praw <span class="_ _11"></span>akcjonariusza, <span class="_ _11"></span>w <span class="_ _a"></span>tym<span class="_ _1"></span> <span class="_ _a"></span>inkorp<span class="_ _1"></span>orujących <span class="_ _a"></span>pr<span class="_ _1"></span>awo <span class="_ _a"></span>do <span class="_ _11"></span>głosu, <span class="_ _a"></span>p<span class="_ _1"></span>rawo <span class="_ _a"></span>do </div><div class="t m0 x29 h7 y39a ff2 fs3 fc0 sc0 ls0 ws0">udziału <span class="_ _a"></span>w <span class="_ _a"></span>zy<span class="_ _1"></span>sku <span class="_ _a"></span>Spółki <span class="_ _a"></span>(dy<span class="_ _1"></span>widendy), <span class="_ _a"></span>ani <span class="_ _a"></span>jakichkolwiek<span class="_ _1"></span> <span class="_ _a"></span>innych <span class="_ _a"></span>praw <span class="_ _11"></span>akcjonariusza <span class="_ _a"></span>do<span class="_ _4"></span><span class="ff3"> </span>czasu <span class="_ _a"></span>naby<span class="_ _1"></span>cia <span class="_ _a"></span>lub <span class="_ _a"></span>objęcia <span class="_ _a"></span>Ak<span class="_ _1"></span>cji </div><div class="t m0 x29 h11 y755 ff2 fs3 fc0 sc0 ls0 ws0">Spółki. <span class="_ _2a"> </span>Upr<span class="_ _1"></span>awnienia <span class="_ _2a"> </span>są <span class="_ _2a"> </span>niezbywaln<span class="_ _1"></span>e <span class="_ _2a"> </span>na <span class="_ _2a"> </span>rze<span class="_ _1"></span>cz  o<span class="_ _1"></span>sób <span class="_ _2a"> </span>trzecic<span class="_ _1"></span>h <span class="_ _2a"> </span>i <span class="_ _2a"> </span>nie <span class="_ _15"> </span>mogą <span class="_ _2a"> </span>być <span class="_ _2a"> </span>o<span class="_ _1"></span>bciążane <span class="_ _2a"> </span>prawam<span class="_ _1"></span>i <span class="_ _2a"> </span>rzeczowymi <span class="_ _2a"> </span>lub </div><div class="t m0 x29 h7 y756 ff2 fs3 fc0 sc0 ls0 ws0">obligacyjnymi, <span class="_ _1"></span>podlegają jednak dzied<span class="_ _1"></span>ziczeniu.<span class="ff3"> </span></div><div class="t m0 x29 h11 y757 ff2 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _8"> </span>nabycia <span class="_ _e"> </span>Up<span class="_ _1"></span>rawnień <span class="_ _8"> </span>przez <span class="_ _8"> </span>Uczestników <span class="_ _e"> </span>d<span class="_ _1"></span>ochodzi <span class="_ _8"> </span>w <span class="_ _8"> </span>momencie <span class="_ _e"> </span>spełn<span class="_ _1"></span>ienia <span class="_ _8"> </span>Warunków <span class="_ _e"> </span>Nab<span class="_ _1"></span>ycia, <span class="_ _8"> </span>określonych <span class="_ _8"> </span>jako </div><div class="t m0 x29 h11 y758 ff2 fs3 fc0 sc0 ls0 ws0">spełnienie <span class="_ _4"></span>fin<span class="_ _1"></span>ansowych <span class="_ _a"></span>lub <span class="_ _4"></span>niefinansowy<span class="_ _1"></span>ch <span class="_ _4"></span>kryteriów <span class="_ _a"></span>indywidualny<span class="_ _1"></span>ch <span class="_ _4"></span>lub <span class="_ _4"></span>doty<span class="_ _1"></span>czących <span class="_ _4"></span>Spółki, <span class="_ _a"></span>określonych <span class="_ _a"></span>w <span class="_ _4"></span>Umowie </div><div class="t m0 x29 h7 y759 ff3 fs3 fc0 sc0 ls0 ws0">o <span class="ff2">Uczestnictwo, u<span class="_ _1"></span>względniających<span class="_ _1"></span>:</span> </div><div class="t m0 x29 h7 y75a ff2 fs3 fc0 sc0 ls0 ws0">(a) utrzymanie <span class="_ _1"></span>Stosunku Współpracy<span class="_ _1"></span> przez czas określony<span class="_ _1"></span> w Umowie o Uczestnictwo<span class="_ _1"></span>, i /lub<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y75b ff2 fs3 fc0 sc0 ls0 ws0">(b) spełnien<span class="_ _1"></span>ie dodatkowych kryteriów,<span class="_ _1"></span> jeśli zostały przewid<span class="_ _1"></span>ziane w Umowie o <span class="_ _1"></span>Uczestnictwo.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y75c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y75d ff2 fs3 fc0 sc0 ls0 ws0">Nabycie Upr<span class="_ _1"></span>awnień nastąpi nieodp<span class="_ _1"></span>łatnie.<span class="ff3"> </span></div><div class="t m0 x29 h11 y75e ff2 fs3 fc0 sc0 ls0 ws0">Warunki związane ze spełnieniem założonych celów indywidualnych (performance vesting conditions) nie są <span class="_ _0"></span>uzależnione </div><div class="t m0 x29 h7 y75f ff2 fs3 fc0 sc0 ls0 ws0">od ceny rynko<span class="_ _1"></span>wej instrumentów kapitało<span class="_ _1"></span>wych Spółki i dlatego <span class="_ _1"></span>zostały zakwalifikowan<span class="_ _1"></span>e jako warunki n<span class="_ _1"></span>ierynkowe.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y760 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _2a"> </span>z  MSSF  2  war<span class="_ _1"></span>unki  n<span class="_ _1"></span>abycia  up<span class="_ _1"></span>rawnień,  inn<span class="_ _1"></span>e  niż  warunk<span class="_ _1"></span>i  rynkowe, <span class="_ _2a"> </span>nie  powinny<span class="_ _1"></span>  być  u<span class="_ _1"></span>względniane  p<span class="_ _1"></span>rzy </div><div class="t m0 x29 h11 y761 ff2 fs3 fc0 sc0 ls0 ws0">szacowaniu <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>wyceny <span class="_ _5"></span>wartości godziwej <span class="_ _5"></span>akcji lub <span class="_ _5"></span>opcji <span class="_ _5"></span>na akcje. <span class="_ _5"></span>Zamiast <span class="_ _0"></span>tego <span class="_ _0"></span>warunki <span class="_ _0"></span>nabycia <span class="_ _0"></span>uprawnień <span class="_ _0"></span>powinny </div><div class="t m0 x29 h7 y762 ff2 fs3 fc0 sc0 ls0 ws0">zostać <span class="_ _1"></span>uwzględ<span class="_ _1"></span>nione <span class="_ _1"></span>poprzez <span class="_ _1"></span>korek<span class="_ _1"></span>tę <span class="_ _4"></span>liczby instru<span class="_ _1"></span>mentów <span class="_ _1"></span>kapitałowych<span class="_ _1"></span>, <span class="_ _1"></span>która <span class="_ _1"></span>jest <span class="_ _1"></span>wykorzystywana <span class="_ _1"></span>w<span class="_ _4"></span><span class="ff3"> </span>wycenie <span class="_ _1"></span>wartości </div><div class="t m0 x29 h11 y387 ff2 fs3 fc0 sc0 ls0 ws0">całej <span class="_ _8"> </span>transakcji, <span class="_ _8"> </span>tak <span class="_ _8"> </span>aby <span class="_ _8"> </span>wartość <span class="_ _8"> </span>ujętych <span class="_ _8"> </span>usług <span class="_ _8"> </span>w <span class="_ _8"> </span>zamian <span class="_ _e"> </span>za  przyznane <span class="_ _8"> </span>instrumenty <span class="_ _8"> </span>kapitałowe <span class="_ _8"> </span>uwzględniała  liczb<span class="_ _0"></span>ę </div><div class="t m0 x29 h7 y763 ff2 fs3 fc0 sc0 ls0 ws0">instrumentów,<span class="_ _1"></span> do których ostatecznie zo<span class="_ _1"></span>staną naby<span class="_ _1"></span>te uprawnieni<span class="_ _1"></span><span class="ff3 ls13">a.<span class="ls0"> </span></span></div><div class="t m0 x29 h11 y764 ff2 fs3 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _16"> </span>Realizac<span class="_ _1"></span>ji <span class="_ _16"> </span>Uprawnień<span class="_ _1"></span> <span class="_ _16"> </span>jest <span class="_ _16"> </span>spełnienie <span class="_ _16"> </span>łączn<span class="_ _1"></span>ie <span class="_ _16"> </span>Warunkó<span class="_ _1"></span>w <span class="_ _16"> </span>Nabycia <span class="_ _16"> </span>(vestin<span class="_ _1"></span>g <span class="_ _16"> </span>conditions) <span class="_ _26"> </span>oraz <span class="_ _16"> </span>realizacji </div><div class="t m0 x29 h7 y765 ff2 fs3 fc0 sc0 ls0 ws0">Transakcji Sprze<span class="_ _1"></span>daży (non vesting con<span class="_ _1"></span>dition).<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y3ad ff2 fs3 fc0 sc0 ls0 ws0">Realizacja uprawn<span class="_ _1"></span>ień nastąpi w wypad<span class="_ _1"></span>ku łącznego spełnienia n<span class="_ _1"></span>astępujących<span class="_ _1"></span> przesłanek:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y466 ff2 fs3 fc0 sc0 ls0 ws0">a. <span class="_ _0"></span>spełnienia <span class="_ _0"></span>Warunków <span class="_ _0"></span>Nabycia <span class="_ _5"></span>o<span class="_ _1"></span>kreślonych<span class="_ _1"></span> <span class="_ _5"></span>każd<span class="_ _1"></span>orazowo <span class="_ _5"></span>w indywidualnej <span class="_ _0"></span>Umowie <span class="_ _0"></span>o <span class="_ _5"></span>Uczestnictwo (vesting <span class="_ _5"></span>cond<span class="_ _1"></span>itions) </div><div class="t m0 x29 h7 y766 ff3 fs3 fc0 sc0 ls0 ws0">- <span class="ff2">np. długość wspó<span class="_ _1"></span>łpracy;</span> </div><div class="t m0 x29 h7 y38d ff2 fs3 fc0 sc0 ls0 ws0">b. wystąpienia <span class="_ _1"></span>&quot;Transakcji Sprzedaż<span class="_ _1"></span>y&quot;, tj. sytuac<span class="_ _1"></span>ji, w której nastąpią wszystkie po<span class="_ _1"></span>niższe przesłanki:<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y767 ff2 fs3 fc0 sc0 ls0 ws0">(i) <span class="_ _1"></span>podm<span class="_ _1"></span>iot <span class="_ _1"></span>lub <span class="_ _4"></span>grupa <span class="_ _1"></span>podmiotów <span class="_ _4"></span>działających <span class="_ _4"></span>w <span class="_ _1"></span>porozumieniu, <span class="_ _4"></span>o <span class="_ _1"></span>którym <span class="_ _4"></span>mowa <span class="_ _1"></span>w <span class="_ _4"></span>art. <span class="_ _1"></span>87 <span class="_ _1"></span>u<span class="_ _1"></span>st. <span class="_ _1"></span>1 <span class="_ _4"></span>pkt <span class="_ _1"></span>5 <span class="_ _4"></span>Ustawy <span class="_ _1"></span>o <span class="_ _1"></span>of<span class="_ _1"></span>ercie, </div><div class="t m0 x29 h11 y768 ff2 fs3 fc0 sc0 ls0 ws0">przekroczy  50%  ogólnej  liczby <span class="_ _8"> </span>głosów  w  Spółce  w <span class="_ _8"> </span>wyniku  ogłoszenia  wezwania  do <span class="_ _8"> </span>zapisywania  się <span class="_ _8"> </span>na  sprzedaż </div><div class="t m0 x29 h7 y769 ff2 fs3 fc0 sc0 ls0 ws0">wszystkich <span class="_ _1"></span>akcji <span class="_ _1"></span>Spó<span class="_ _1"></span>łki, <span class="_ _1"></span>zgodnie <span class="_ _1"></span>z<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span></span>Ustawą <span class="_ _1"></span>o <span class="_ _1"></span>Ofercie <span class="_ _1"></span>(dalej: <span class="_ _1"></span>&quot;Wezwanie&quot;)<span class="_ _1"></span>, <span class="_ _1"></span>przy <span class="_ _1"></span>czym <span class="_ _1"></span>do ce<span class="_ _1"></span>lów <span class="_ _1"></span>obliczan<span class="_ _1"></span>ia og<span class="_ _1"></span>ólnej liczby<span class="_ _1"></span> </div><div class="t m0 x29 h7 y48e ff2 fs3 fc0 sc0 ls0 ws0">głosów <span class="_ _e"> </span>w <span class="_ _10"> </span>Spółce <span class="_ _e"> </span>uwzględ<span class="_ _1"></span>nia <span class="_ _10"> </span>się <span class="_ _e"> </span>sumę <span class="_ _10"> </span>liczb<span class="_ _1"></span>y <span class="_ _10"> </span>g<span class="_ _1"></span>łosów <span class="_ _e"> </span>posiadanych<span class="_ _1"></span> <span class="_ _e"> </span><span class="ff3">- <span class="_ _e"> </span></span>bez <span class="_ _10"> </span>wzg<span class="_ _1"></span>lędu <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>tytuł <span class="_ _e"> </span>prawny <span class="_ _e"> </span><span class="ff3">-<span class="_ _1"></span> <span class="_ _10"></span>przez <span class="_ _e"> </span>wszystkie </span></div><div class="t m0 x29 h11 y76a ff2 fs3 fc0 sc0 ls0 ws0">podmioty <span class="_ _4"></span>wch<span class="_ _1"></span>odzące <span class="_ _4"></span>w <span class="_ _a"></span>skład <span class="_ _4"></span>tej <span class="_ _4"></span>samej<span class="_ _1"></span> <span class="_ _4"></span>grup<span class="_ _1"></span>y <span class="_ _4"></span>kapitałowej <span class="_ _4"></span>or<span class="_ _1"></span>az <span class="_ _4"></span>li<span class="_ _1"></span>cz<span class="_ _1"></span>bę <span class="_ _4"></span>głosów <span class="_ _a"></span>z <span class="_ _4"></span>akcji, <span class="_ _4"></span>nawe<span class="_ _1"></span>t <span class="_ _4"></span>jeżeli <span class="_ _4"></span>wykon<span class="_ _1"></span>ywanie <span class="_ _4"></span>z <span class="_ _a"></span>nich </div><div class="t m0 x29 h11 y76b ff2 fs3 fc0 sc0 ls0 ws0">prawa <span class="_ _e"> </span>głosu <span class="_ _e"> </span>jest <span class="_ _e"> </span>ograniczone <span class="_ _e"> </span>lub <span class="_ _e"> </span>wyłączone <span class="_ _e"> </span>z <span class="_ _e"> </span>mocy <span class="_ _e"> </span>statutu <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _e"> </span>lub <span class="_ _10"> </span>um<span class="_ _1"></span>owy <span class="_ _e"> </span>lub <span class="_ _e"> </span>przepisów <span class="_ _e"> </span>prawa <span class="_ _e"> </span>lub <span class="_ _e"> </span>dojdzie <span class="_ _10"> </span>do </div><div class="t m0 x29 h11 y76c ff2 fs3 fc0 sc0 ls0 ws0">przekształcenia,<span class="_ _1"></span>  po<span class="_ _1"></span>łączenia  lub<span class="_ _1"></span>  podziału<span class="_ _1"></span>  Sp<span class="_ _1"></span>ółki,  któ<span class="_ _1"></span>re  zgodnie <span class="_ _2a"> </span>z  obowiąz<span class="_ _1"></span>ującymi <span class="_ _2a"> </span>przepisami <span class="_ _2a"> </span>ni<span class="_ _4"></span>e  b<span class="_ _1"></span>ędzie <span class="_ _2a"> </span>wymagać </div><div class="t m0 x29 h7 y46c ff2 fs3 fc0 sc0 ls0 ws0">ogłoszenia Wezwan<span class="_ _1"></span>ia; oraz<span class="ff3"> </span></div><div class="t m0 x29 h11 y76d ff2 fs3 fc0 sc0 ls0 ws0">(ii) FGP Venture <span class="_ _1"></span>dokona zb<span class="_ _1"></span>ycia co najmniej 5<span class="_ _1"></span>87.500 (słownie: pięćset osiem<span class="_ _1"></span>dziesiąt siedem<span class="_ _1"></span> tysięcy pięćset) <span class="_ _1"></span>posiadany<span class="_ _1"></span>ch </div><div class="t m0 x29 h11 y76e ff2 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _1"></span>Spółki <span class="_ _1"></span>lub<span class="_ _1"></span> <span class="_ _1"></span>ich <span class="_ _1"></span>ekwiwalen<span class="_ _1"></span>tu <span class="_ _1"></span>otrzymaneg<span class="_ _1"></span>o <span class="_ _1"></span>w <span class="_ _1"></span>wyniku<span class="_ _1"></span> <span class="_ _1"></span>przekształcenia, <span class="_ _1"></span>połączen<span class="_ _1"></span>ia <span class="_ _1"></span>lub <span class="_ _1"></span>po<span class="_ _1"></span>działu <span class="_ _1"></span>Spółk<span class="_ _1"></span>i <span class="_ _1"></span>(w <span class="_ _1"></span>odpowiedzi </div><div class="t m0 x29 h7 y76f ff3 fs3 fc0 sc0 ls0 ws0">na <span class="_ _1"></span>Wezwanie <span class="_ _1"></span>lub<span class="_ _1"></span> <span class="_ _1"></span>nieza<span class="ff2">leżn<span class="_ _1"></span>ie <span class="_ _1"></span>od<span class="_ _1"></span> <span class="_ _1"></span>tego <span class="_ _1"></span>Wezwania)<span class="_ _1"></span> <span class="_ _1"></span>lub <span class="_ _1"></span>pod<span class="_ _1"></span>miot (<span class="_ _1"></span>działający <span class="_ _1"></span>samo<span class="_ _1"></span>dzielnie, <span class="_ _1"></span>poprze<span class="_ _1"></span>z <span class="_ _1"></span>grupę <span class="_ _1"></span>kap<span class="_ _1"></span>itałową <span class="_ _1"></span>lub <span class="_ _1"></span>w </span></div></div></div><div class="pi" ></div></div><div id="pf3d" class="pf w0 h0" ><div class="pc pc3d w0 h0"><img class="bi x29 y74c w8a hf" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">61</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">porozumieniu z <span class="_ _5"></span>innym<span class="_ _1"></span>i <span class="_ _5"></span>p<span class="_ _1"></span>odmiotami), inny <span class="_ _5"></span>niż wspólnicy <span class="_ _5"></span>FGP Venture <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>30 <span class="_ _0"></span>czerwca <span class="_ _5"></span>2<span class="_ _1"></span>022 <span class="_ _0"></span>r<span class="_ _1"></span><span class="ff3">.</span>, osiągnie <span class="_ _5"></span>powy<span class="_ _1"></span>żej <span class="_ _0"></span>50% </div><div class="t m0 x29 h7 y223 ff2 fs3 fc0 sc0 ls0 ws0">udziałów w FGP Ven<span class="_ _1"></span>ture,<span class="ff3"> </span></div><div class="t m0 x29 h11 y770 ff2 fs3 fc0 sc0 ls0 ws0">(iii) <span class="_ _a"></span>nieza<span class="_ _1"></span>leżnie <span class="_ _a"></span>o<span class="_ _1"></span>d <span class="_ _a"></span>powy<span class="_ _1"></span>ższego, <span class="_ _a"></span>dana <span class="_ _11"></span>transakcja <span class="_ _a"></span>n<span class="_ _1"></span>ie <span class="_ _a"></span>będ<span class="_ _1"></span>zie <span class="_ _a"></span>stanowić <span class="_ _11"></span>Transakcji <span class="_ _11"></span>Sprzedaży, <span class="_ _11"></span>jeśli <span class="_ _a"></span>nie <span class="_ _11"></span>będzie <span class="_ _11"></span>skutkować </div><div class="t m0 x29 h11 y771 ff2 fs3 fc0 sc0 ls0 ws0">zmianą <span class="_ _a"></span>kontroli, <span class="_ _a"></span>tj.: <span class="_ _4"></span>a) <span class="_ _a"></span>przekroczeniem <span class="_ _a"></span>przez <span class="_ _a"></span>podmiot <span class="_ _a"></span>lub <span class="_ _4"></span>grupę <span class="_ _a"></span>podmiotów <span class="_ _a"></span>działających <span class="_ _a"></span>w <span class="_ _a"></span>porozumieniu <span class="_ _a"></span>50% <span class="_ _4"></span>og<span class="_ _1"></span>ólnej </div><div class="t m0 x29 h11 y772 ff2 fs3 fc0 sc0 ls0 ws0">liczby  gło<span class="_ _1"></span>sów  w  Spółce  lub  własn<span class="_ _1"></span>ości  50%  aktywó<span class="_ _1"></span>w  Spółki,  lub  b)  osiągnieciem<span class="_ _1"></span>  faktycznej  kontroli  nad  Spó<span class="_ _1"></span>łką </div><div class="t m0 x29 h11 y1a7 ff2 fs3 fc0 sc0 ls0 ws0">rozumianej <span class="_ _a"></span>jako <span class="_ _a"></span>osiągniecie <span class="_ _a"></span>co <span class="_ _4"></span>n<span class="_ _1"></span>ajmniej <span class="_ _a"></span>30% <span class="_ _4"></span>ogó<span class="_ _1"></span>lnej <span class="_ _4"></span>liczby <span class="_ _a"></span>głosów <span class="_ _a"></span>lub <span class="_ _4"></span>c) <span class="_ _a"></span>nabyciem <span class="_ _a"></span>aktywów <span class="_ _a"></span>Spółki <span class="_ _a"></span>stanowiących <span class="_ _a"></span>co </div><div class="t m0 x29 h7 y773 ff2 fs3 fc0 sc0 ls0 ws0">najmniej 40<span class="_ _1"></span>% wartości rynkowej bru<span class="_ _1"></span>tto wszystkich ak<span class="_ _1"></span>tywów Sp<span class="_ _1"></span>ółk<span class="_ _1"></span>i.<span class="ff3"> </span></div><div class="t m0 x29 h7 y774 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>MSSF2 <span class="_ _1"></span>Tran<span class="_ _1"></span>sakcji Sp<span class="_ _1"></span>rzedaży <span class="_ _1"></span>jest <span class="_ _1"></span>ro<span class="_ _1"></span>zumiana <span class="_ _1"></span>jako war<span class="_ _1"></span>unek <span class="_ _1"></span>inny <span class="_ _1"></span>niż <span class="_ _1"></span>warunki <span class="_ _1"></span>nabywan<span class="_ _1"></span>ia <span class="_ _1"></span>uprawnień <span class="_ _1"></span>(tzw. <span class="_ _1"></span>non<span class="_ _4"></span><span class="ff3">-</span></div><div class="t m0 x29 h7 y454 ff3 fs3 fc0 sc0 ls0 ws0">vesting con<span class="_ _1"></span>dition).  </div><div class="t m0 x29 h7 y63 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie z Regulam<span class="_ _1"></span>inem, realizacja Up<span class="_ _1"></span>rawnień nastąp<span class="_ _1"></span>i w terminie do 6 miesięcy<span class="_ _1"></span> od wystąpienia T<span class="_ _1"></span>ransakcji Sprzedaży<span class="_ _1"></span>.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y775 ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _0"></span>uwagi na <span class="_ _5"></span>fak<span class="_ _1"></span>t <span class="_ _0"></span>ze <span class="_ _0"></span>zaistnienie <span class="_ _0"></span>Transakcji Sprzedaży <span class="_ _0"></span>jest <span class="_ _0"></span>prawdopodobnym zdarzeniem <span class="_ _0"></span>przyszłym, <span class="_ _0"></span>jednakże <span class="_ _0"></span>uzależnionym </div><div class="t m0 x29 h7 y776 ff2 fs3 fc0 sc0 ls0 ws0">od cz<span class="_ _1"></span>ynników nie <span class="_ _1"></span>wypełn<span class="_ _1"></span>i kontrolowan<span class="_ _1"></span>ych pr<span class="_ _1"></span>zez Spółkę o<span class="_ _1"></span>raz nie <span class="_ _1"></span>zależy <span class="_ _1"></span>od cen<span class="_ _1"></span>y rynkowej <span class="_ _1"></span>akcji Sp<span class="_ _1"></span>ółki <span class="_ _a"></span>–<span class="ff3"> </span>nie <span class="_ _1"></span>zostało <span class="_ _1"></span>ono </div><div class="t m0 x29 h7 y62d ff2 fs3 fc0 sc0 ls0 ws0">ujęte w szacunk<span class="_ _1"></span>ach wycen<span class="_ _1"></span>y wartości Uprawnien<span class="_ _1"></span>ia.<span class="ff3"> </span></div><div class="t m0 x29 h11 y777 ff2 fs3 fc0 sc0 ls0 ws0">Realizacja  Uprawnień  nabytych  przez  Uczestnika  polega <span class="_ _8"> </span>na  objęciu  lub  nabyciu <span class="_ _8"> </span>akcji  po  cenie <span class="_ _8"> </span>nominalnej.<span class="_ _1"></span>  Jedn<span class="_ _0"></span>o </div><div class="t m0 x29 h11 y778 ff2 fs3 fc0 sc0 ls0 ws0">Uprawnienie <span class="_ _4"></span>będzie <span class="_ _1"></span>uprawn<span class="_ _1"></span>iało <span class="_ _1"></span>do <span class="_ _1"></span>objęcia <span class="_ _4"></span>lub <span class="_ _1"></span>nabycia <span class="_ _4"></span>jednej <span class="_ _1"></span>akcji <span class="_ _1"></span>z <span class="_ _1"></span>za<span class="_ _1"></span>strzeżeniem <span class="_ _4"></span>iż w <span class="_ _4"></span>przypadku <span class="_ _1"></span>gdy <span class="_ _4"></span>cena <span class="_ _1"></span>nominalna </div><div class="t m0 x29 h7 y311 ff3 fs3 fc0 sc0 ls0 ws0">akcji <span class="_ _1"></span>ulegnie <span class="_ _4"></span>zmianie, <span class="_ _1"></span>tj. n<span class="_ _1"></span>ie <span class="_ _1"></span><span class="ff2">będzie <span class="_ _1"></span>wy<span class="_ _1"></span>nosić <span class="_ _1"></span>0<span class="_ _1"></span></span>,<span class="ff2">10 <span class="_ _1"></span>zł <span class="_ _1"></span>(słownie: <span class="_ _1"></span>dziesięć <span class="_ _1"></span>gro<span class="_ _1"></span>szy) <span class="_ _1"></span>za <span class="_ _1"></span>akcję,<span class="_ _1"></span> Uczestnik <span class="_ _1"></span>b<span class="_ _1"></span>ędzie <span class="_ _1"></span>miał <span class="_ _1"></span>p<span class="_ _1"></span>rawo <span class="_ _1"></span>do </span></div><div class="t m0 x29 h11 y779 ff2 fs3 fc0 sc0 ls0 ws0">objęcia <span class="_ _a"></span>bądź <span class="_ _a"></span>nabycia <span class="_ _a"></span>liczby<span class="_ _1"></span> <span class="_ _a"></span>akcji <span class="_ _a"></span>wg <span class="_ _a"></span>wzoru <span class="_ _a"></span>ustalonego <span class="_ _a"></span>w <span class="_ _a"></span>Uchwale <span class="_ _a"></span>Zwy<span class="_ _1"></span>czajnego <span class="_ _a"></span>Walnego <span class="_ _a"></span>Zgromadzen<span class="_ _1"></span>ia <span class="_ _a"></span>Spółki <span class="_ _4"></span>nr<span class="_ _1"></span> <span class="_ _4"></span>20 </div><div class="t m0 x29 h7 y77a ff3 fs3 fc0 sc0 ls0 ws0">z dnia <span class="_ _1"></span>30 <span class="_ _1"></span>czerwca <span class="_ _1"></span>2022 <span class="_ _1"></span>r. <span class="_ _1"></span>w <span class="_ _1"></span>sprawie <span class="_ _1"></span>u<span class="_ _1"></span>stanowienia <span class="_ _1"></span>progr<span class="_ _1"></span><span class="ff2">amu <span class="_ _1"></span>m<span class="_ _1"></span>otywacyjnego <span class="_ _1"></span>oparteg<span class="_ _1"></span>o o <span class="_ _1"></span>akcje <span class="_ _1"></span>dla <span class="_ _1"></span>członków <span class="_ _1"></span>k<span class="_ _1"></span>luczowego </span></div><div class="t m0 x29 h7 y47c ff2 fs3 fc0 sc0 ls0 ws0">personelu Data<span class="_ _1"></span>Walk S.A. (dalej jako: &quot;<span class="_ _1"></span>Uchwała ZWZ&quot;).<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y77b ff2 fs3 fc0 sc0 ls0 ws0">Realizacja Uprawnień<span class="_ _1"></span> nastąpi bąd<span class="_ _1"></span>ź:<span class="ff3"> </span></div><div class="t m0 x29 h11 y3c ff2 fs3 fc0 sc0 ls0 ws0">(i) <span class="_ _14"> </span>bezpośrednio <span class="_ _14"> </span>z <span class="_ _14"> </span>wyko<span class="_ _1"></span>rzystaniem <span class="_ _14"> </span>instytucji <span class="_ _14"> </span>podwy<span class="_ _1"></span>ższenia <span class="_ _14"> </span>kapitału <span class="_ _14"> </span>zakładowego, <span class="_ _14"> </span>up<span class="_ _1"></span>oważnienia <span class="_ _14"> </span>Zarządu<span class="_ _1"></span> <span class="_ _2e"> </span>do </div><div class="t m0 x29 h11 y77c ff2 fs3 fc0 sc0 ls0 ws0">podwyższen<span class="_ _1"></span>ia <span class="_ _a"></span>kap<span class="_ _1"></span>itału <span class="_ _11"></span>zakładowego <span class="_ _11"></span>Spółki <span class="_ _11"></span>w <span class="_ _11"></span>ramach <span class="_ _11"></span>kapitału <span class="_ _11"></span>docelo<span class="_ _1"></span>wego <span class="_ _a"></span>bąd<span class="_ _1"></span>ź <span class="_ _a"></span>nab<span class="_ _1"></span>ycia <span class="_ _11"></span>przez <span class="_ _11"></span>Spółkę <span class="_ _11"></span>akcji <span class="_ _11"></span>własnych </div><div class="t m0 x29 h7 y77d ff3 fs3 fc0 sc0 ls0 ws0">w celu ich za<span class="_ _1"></span>oferowania Uczestnikom<span class="_ _1"></span>; </div><div class="t m0 x29 h7 y77e ff2 fs3 fc0 sc0 ls0 ws0">(ii) <span class="_ _1"></span>po<span class="_ _1"></span>średnio <span class="_ _1"></span>z <span class="_ _4"></span>wykorzystaniem <span class="_ _4"></span>instytucji <span class="_ _1"></span>waru<span class="_ _1"></span>nkowego <span class="_ _1"></span>podwy<span class="_ _1"></span>ższenia <span class="_ _1"></span>k<span class="_ _1"></span>apitału <span class="_ _4"></span>zakładowego <span class="_ _1"></span>po<span class="_ _1"></span>wiązanego <span class="_ _4"></span>z<span class="_ _4"></span><span class="ff3"> </span>kierowaną </div><div class="t m0 x29 h7 y77f ff2 fs3 fc0 sc0 ls0 ws0">do Uczestnikó<span class="_ _1"></span>w emisją imiennych <span class="_ _1"></span>warrantów subskrypcy<span class="_ _1"></span>jnych;<span class="ff3"> </span></div><div class="t m0 x29 h7 y780 ff2 fs3 fc0 sc0 ls0 ws0">(iii) lub w inny odpowiedni sposób, w tym z <span class="_ _0"></span>wykorzystaniem pośredn<span class="_ _1"></span>iego nabycia przez <span class="_ _0"></span>podmio<span class="_ _1"></span>t trzeci –<span class="_ _1"></span><span class="ff3"> w </span>zależności od </div><div class="t m0 x29 h7 y703 ff2 fs3 fc0 sc0 ls0 ws0">decyzji Zarządu <span class="_ _1"></span>w tym zakresie, zatwierd<span class="_ _1"></span>zonej przez Rad<span class="_ _1"></span>ę Nadzorczą.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y781 ff2 fs3 fc0 sc0 ls0 ws0">Jeśli  Transakcja  Sprzedaży  nie  nastąpi  w  okresie  wskazany<span class="_ _1"></span>m  w  Regulaminie,  wobec  braku  możliwości  spełnien<span class="_ _1"></span>ia </div><div class="t m0 x29 h7 y782 ff2 fs3 fc0 sc0 ls0 ws0">Warunków  Realizacji,  Umowa  o <span class="_ _8"> </span>Uczestnictwo  ulega  automatycznemu  i <span class="_ _8"> </span>natychmiastowemu<span class="_ _1"></span>  rozwiązaniu <span class="_ _8"> </span>w<span class="_ _4"></span><span class="ff3"> zakresie </span></div><div class="t m0 x29 h7 y5b8 ff2 fs3 fc0 sc0 ls0 ws0">obejmujący<span class="_ _1"></span>m <span class="_ _1"></span>d<span class="_ _1"></span>ane <span class="_ _1"></span>Uprawn<span class="_ _1"></span>ienia, <span class="_ _1"></span>b<span class="_ _1"></span>ez <span class="_ _1"></span>obo<span class="_ _1"></span>wiązku<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>spełnienia <span class="_ _1"></span>jak<span class="_ _1"></span>iegokolwiek <span class="_ _4"></span>świadczenia <span class="_ _4"></span>przez <span class="_ _4"></span>Spółkę. <span class="_ _4"></span>Uczestnikowi <span class="_ _1"></span>nie </div><div class="t m0 x29 h11 y783 ff2 fs3 fc0 sc0 ls0 ws0">będą <span class="_ _11"></span>przy<span class="_ _1"></span>sługiwać <span class="_ _11"></span>żadne <span class="_ _11"></span>roszczen<span class="_ _1"></span>ia <span class="_ _11"></span>o <span class="_ _11"></span>zapłatę, <span class="_ _11"></span>w <span class="_ _11"></span>tym <span class="_ _11"></span>jak<span class="_ _1"></span>iekolwiek <span class="_ _11"></span>ro<span class="_ _1"></span>szczenia <span class="_ _11"></span>odszkodowawcze <span class="_ _11"></span>wzg<span class="_ _1"></span>lędem <span class="_ _11"></span>Spółk<span class="_ _1"></span>i, <span class="_ _11"></span>jej </div><div class="t m0 x29 h7 y784 ff2 fs3 fc0 sc0 ls0 ws0">akcjonariu<span class="_ _1"></span>szy czy Członków Organ<span class="_ _1"></span>ów.<span class="ff3"> </span></div><div class="t m0 x29 h11 y785 ff2 fs3 fc0 sc0 ls0 ws0">W  przy<span class="_ _1"></span>padku, <span class="_ _2a"> </span>gdy <span class="_ _2a"> </span>Transakcja  Sprzed<span class="_ _1"></span>aży <span class="_ _2a"> </span>nastąpi  przed<span class="_ _1"></span>  ziszczeniem <span class="_ _2a"> </span>się <span class="_ _2a"> </span>określony<span class="_ _1"></span>ch  Warun<span class="_ _1"></span>ków <span class="_ _2a"> </span>Nabycia, <span class="_ _33"> </span>Um<span class="_ _1"></span>owa </div><div class="t m0 x29 h7 y767 ff3 fs3 fc0 sc0 ls0 ws0">o <span class="ff2">Uczestnictwo <span class="_ _10"> </span>zostaje <span class="_ _11"></span>rozwią<span class="_ _1"></span>zana <span class="_ _11"></span>w <span class="_ _10"> </span>zakresie <span class="_ _10"> </span>obejmującym <span class="_ _11"></span>dan<span class="_ _1"></span>e <span class="_ _11"></span>Uprawnien<span class="_ _1"></span>ia, <span class="_ _11"></span>a <span class="_ _10"> </span>Uczestnik <span class="_ _11"></span>traci <span class="_ _11"></span>m<span class="_ _1"></span>ożliwość <span class="_ _11"></span>d<span class="_ _1"></span>alszego </span></div><div class="t m0 x29 h11 y786 ff2 fs3 fc0 sc0 ls0 ws0">udziału <span class="_ _11"></span>w <span class="_ _a"></span>Pro<span class="_ _1"></span>gramie <span class="_ _11"></span>w <span class="_ _a"></span>ww. <span class="_ _11"></span>zakresie, <span class="_ _11"></span>w <span class="_ _a"></span>ty<span class="_ _4"></span>m <span class="_ _a"></span>prawo<span class="_ _1"></span> <span class="_ _a"></span>do <span class="_ _11"></span>nabycia <span class="_ _11"></span>i <span class="_ _a"></span>realizac<span class="_ _1"></span>ji <span class="_ _a"></span>dan<span class="_ _1"></span>ych <span class="_ _11"></span>Uprawnień. <span class="_ _11"></span>Uczestnikowi <span class="_ _11"></span>nie <span class="_ _a"></span>b<span class="_ _1"></span>ędą </div><div class="t m0 x29 h11 y787 ff2 fs3 fc0 sc0 ls0 ws0">przysługiwać <span class="_ _15"> </span>względ<span class="_ _1"></span>em <span class="_ _2a"> </span>Spółki, <span class="_ _15"> </span>jej <span class="_ _2a"> </span>akcjo<span class="_ _1"></span>nariuszy <span class="_ _2a"> </span>cz<span class="_ _1"></span>y <span class="_ _2a"> </span>Członkó<span class="_ _1"></span>w <span class="_ _2a"> </span>Organó<span class="_ _1"></span>w <span class="_ _2a"> </span>żadne <span class="_ _2a"> </span>r<span class="_ _1"></span>oszczenia, <span class="_ _2a"> </span>w <span class="_ _15"> </span>tym <span class="_ _15"> </span>jakiekolwiek </div><div class="t m0 x29 h11 y48e ff2 fs3 fc0 sc0 ls0 ws0">roszczenia <span class="_ _0"></span>o <span class="_ _0"></span>zapłatę, <span class="_ _0"></span>wydanie <span class="_ _0"></span>Akcji <span class="_ _5"></span>cz<span class="_ _1"></span>y <span class="_ _0"></span>roszczenia <span class="_ _0"></span>odszkodowawcze. J<span class="_ _0"></span>ednakże<span class="_ _1"></span>, <span class="_ _0"></span>jeśli Warunki <span class="_ _5"></span>Nab<span class="_ _1"></span>ycia <span class="_ _0"></span>danego <span class="_ _0"></span>Uczestnika </div><div class="t m0 x29 h11 y76a ff2 fs3 fc0 sc0 ls0 ws0">obejmowały<span class="_ _1"></span>  jedynie  utrzymanie  Stosunku  Współprac<span class="_ _1"></span>y  na  zasadach  określonych<span class="_ _1"></span>  Regulaminie  przez  czas  określony </div><div class="t m0 x29 h7 y76b ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">Umowie <span class="_ _1"></span>o Uczestnictwo<span class="_ _1"></span>, z wyłączeniem<span class="_ _1"></span> dodatkowy<span class="_ _1"></span>ch kryteriów,<span class="_ _1"></span> o który<span class="_ _1"></span>ch mowa <span class="_ _1"></span>w Regulaminie, <span class="_ _1"></span>przy jednocz<span class="_ _1"></span>esnym </span></div><div class="t m0 x29 h11 y72b ff2 fs3 fc0 sc0 ls0 ws0">braku <span class="_ _e"> </span>wystąpienia <span class="_ _e"> </span>Przyczyn<span class="_ _1"></span>y, <span class="_ _e"> </span>uznaje <span class="_ _e"> </span>się, <span class="_ _10"> </span>że<span class="_ _1"></span> <span class="_ _e"> </span>w <span class="_ _10"> </span>dniu <span class="_ _e"> </span>Transakcji <span class="_ _e"> </span>Sprzed<span class="_ _1"></span>aży <span class="_ _e"> </span>doszło <span class="_ _e"> </span>do <span class="_ _e"> </span>spełnienia <span class="_ _e"> </span>Warunków <span class="_ _e"> </span>Nabycia, </div><div class="t m0 x29 h7 y788 ff3 fs3 fc0 sc0 ls0 ws0">a <span class="ff2">Uczestnik jest <span class="_ _5"></span>uprawn<span class="_ _1"></span>iony d<span class="_ _0"></span>o <span class="_ _0"></span>realizacji nabytych <span class="_ _0"></span>Uprawnień. <span class="_ _0"></span>Umowa <span class="_ _0"></span>o <span class="_ _0"></span>Uczestnictwo <span class="_ _0"></span>może odmiennie <span class="_ _0"></span>regulować <span class="_ _0"></span>skutki </span></div><div class="t m0 x29 h7 y54 ff2 fs3 fc0 sc0 ls0 ws0">wystąpienia Tran<span class="_ _1"></span>sakcji Sprzeda<span class="_ _1"></span>ży przed spełn<span class="_ _1"></span>ieniem Warunkó<span class="_ _1"></span>w Nabycia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y789 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x29 y74c w8a hf" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">62</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h47 y622 ff5 fs3 fc3 sc0 ls0 ws0">Założenia przyjęt<span class="_ _1"></span>e do wyceny Prog<span class="_ _1"></span>ramu<span class="ff8"> </span></div><div class="t m0 x29 h11 y78a ff2 fs3 fc0 sc0 ls0 ws0">Usługi <span class="_ _11"></span>otrzyman<span class="_ _1"></span>e <span class="_ _a"></span>w <span class="_ _11"></span>fo<span class="_ _1"></span>rmie <span class="_ _11"></span>płatności <span class="_ _11"></span>w <span class="_ _11"></span>formie <span class="_ _11"></span>akcji <span class="_ _11"></span>rozliczanej <span class="_ _11"></span>w <span class="_ _11"></span>instrumen<span class="_ _1"></span>tach <span class="_ _11"></span>kapitałowych <span class="_ _11"></span>wyce<span class="_ _1"></span>nia <span class="_ _a"></span>się <span class="_ _11"></span>po<span class="_ _1"></span>średnio </div><div class="t m0 x29 h7 y24d ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">wartości <span class="_ _a"></span>godziwej <span class="_ _4"></span>n<span class="_ _1"></span>a <span class="_ _4"></span>dzień <span class="_ _a"></span>przyznania. <span class="_ _a"></span>Początkowa <span class="_ _4"></span>wy<span class="_ _1"></span>cena <span class="_ _4"></span>progr<span class="_ _1"></span>amu <span class="_ _4"></span>opiera <span class="_ _a"></span>się <span class="_ _4"></span>na <span class="_ _4"></span>wartości <span class="_ _a"></span>godziwej <span class="_ _a"></span>instrumentów </span></div><div class="t m0 x29 h11 y78b ff2 fs3 fc0 sc0 ls0 ws0">bazowych<span class="_ _1"></span>. <span class="_ _1"></span>Pomiar<span class="_ _1"></span> <span class="_ _1"></span>wartości <span class="_ _4"></span>otrzym<span class="_ _1"></span>anych <span class="_ _1"></span>d<span class="_ _1"></span>óbr <span class="_ _1"></span>lub <span class="_ _4"></span>usług <span class="_ _4"></span>i <span class="_ _1"></span>odpowiadając<span class="_ _1"></span>ego <span class="_ _1"></span>im <span class="_ _4"></span>wzrostu <span class="_ _1"></span>w <span class="_ _4"></span>kapitale <span class="_ _4"></span>własnym <span class="_ _1"></span>uwzg<span class="_ _1"></span>lędnia </div><div class="t m0 x29 h7 y78c ff2 fs3 fc0 sc0 ls0 ws0">zakres, w jakim<span class="_ _1"></span> usługi zostały wyświadcz<span class="_ _1"></span>one.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y78d ff2 fs3 fc0 sc0 ls0 ws0">Jednostka <span class="_ _a"></span>ustala <span class="_ _a"></span>wartość <span class="_ _4"></span>godziwą <span class="_ _a"></span>zobo<span class="_ _1"></span>wiązania <span class="_ _4"></span>rozlicz<span class="_ _1"></span>anego <span class="_ _4"></span>w <span class="_ _a"></span>instrumentach <span class="_ _a"></span>kapitałowych, <span class="_ _4"></span>bio<span class="_ _1"></span>rąc <span class="_ _4"></span>pod <span class="_ _a"></span>uwagę <span class="_ _4"></span>jedynie </div><div class="t m0 x29 h7 y78e ff2 fs3 fc0 sc0 ls0 ws0">warunki <span class="_ _1"></span>rynkowe <span class="_ _1"></span>i <span class="_ _1"></span>warunki <span class="_ _1"></span>inne <span class="_ _1"></span>niż <span class="_ _1"></span>warunki <span class="_ _1"></span>nabycia <span class="_ _1"></span>(non<span class="_ _4"></span><span class="ff3">-</span>vesting <span class="_ _1"></span>condition) <span class="_ _1"></span>co <span class="_ _1"></span>oznacza, <span class="_ _1"></span>że <span class="_ _1"></span>warunki <span class="_ _1"></span>świadczenia <span class="_ _1"></span>usługi </div><div class="t m0 x29 h7 y5a6 ff3 fs3 fc0 sc0 ls0 ws0">(vesting condition) i war<span class="ff2">u<span class="_ _1"></span>nki nierynkowe wpływają na wycenę wzrostu w kapitale własnym poprzez skorygowan<span class="_ _1"></span>ie liczby </span></div><div class="t m0 x29 h7 y78f ff2 fs3 fc0 sc0 ls0 ws0">praw <span class="_ _a"></span>do <span class="_ _a"></span>objęcia <span class="_ _a"></span>i/lub <span class="_ _4"></span>n<span class="_ _1"></span>abycia <span class="_ _4"></span>akcji <span class="_ _a"></span>Spółki <span class="_ _a"></span>na <span class="_ _a"></span>podstawie <span class="_ _a"></span>danych<span class="_ _1"></span> <span class="_ _4"></span>szacu<span class="_ _1"></span>nkowych <span class="_ _a"></span>w<span class="_ _4"></span><span class="ff3"> </span>zakresie <span class="_ _4"></span>wy<span class="_ _1"></span>ników, <span class="_ _a"></span>które <span class="_ _a"></span>mają <span class="_ _a"></span>zostać </div><div class="t m0 x29 h7 y398 ff2 fs3 fc0 sc0 ls0 ws0">spełnione.<span class="ff3"> </span></div><div class="t m0 x29 h11 y790 ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _0"></span>jednego prawa <span class="_ _5"></span>do objęcia <span class="_ _5"></span>i/lub nabycia <span class="_ _0"></span>akcji <span class="_ _5"></span>Sp<span class="_ _1"></span>ółki <span class="_ _5"></span>jest wyceniana <span class="_ _0"></span>tylko <span class="_ _0"></span>raz, <span class="_ _0"></span>na <span class="_ _5"></span>d<span class="_ _1"></span>zień <span class="_ _0"></span>przyznania. <span class="_ _0"></span>Na każ<span class="_ _0"></span>dy <span class="_ _0"></span>dzień </div><div class="t m0 x29 h7 y791 ff3 fs3 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _1"></span>, <span class="_ _4"></span>a<span class="_ _1"></span> <span class="ff2">docelowo <span class="_ _4"></span>na <span class="_ _a"></span>dzień <span class="_ _a"></span>rozliczenia <span class="_ _a"></span>wartość <span class="_ _4"></span>g<span class="_ _1"></span>odziwa <span class="_ _a"></span>ujętego <span class="_ _a"></span>wzrostu <span class="_ _a"></span>w <span class="_ _4"></span>kapitale <span class="_ _4"></span>własn<span class="_ _1"></span>ym <span class="_ _a"></span>może <span class="_ _4"></span>po<span class="_ _1"></span>dlegać </span></div><div class="t m0 x29 h7 y5ee ff3 fs3 fc0 sc0 ls0 ws0">przeszacowan<span class="_ _1"></span>iu <span class="_ _e"> </span>w <span class="_ _e"> </span>wynik<span class="ff2">u <span class="_ _e"> </span>skorygowania <span class="_ _e"> </span>liczb<span class="_ _1"></span>y <span class="_ _e"> </span>praw <span class="_ _10"> </span>d<span class="_ _1"></span>o <span class="_ _10"> </span>o<span class="_ _1"></span>bjęcia <span class="_ _e"> </span>i/lub <span class="_ _e"> </span>nabycia <span class="_ _e"> </span>akcji <span class="_ _e"> </span>Spółki. <span class="_ _e"> </span>Przeszacowan<span class="_ _1"></span>ie <span class="_ _e"> </span>dotyczy </span></div><div class="t m0 x29 h7 y792 ff2 fs3 fc0 sc0 ls0 ws0">rozpoznanej <span class="_ _4"></span>części <span class="_ _4"></span>wzrostu <span class="_ _4"></span>w <span class="_ _4"></span>kapitale <span class="_ _4"></span>własnym <span class="_ _4"></span>do <span class="_ _4"></span>dnia <span class="_ _4"></span>nabycia <span class="_ _4"></span>up<span class="_ _1"></span>rawnień. <span class="_ _4"></span>Pełna <span class="_ _4"></span>wartość <span class="_ _1"></span>wzro<span class="_ _1"></span>stu <span class="_ _4"></span>w<span class="_ _4"></span><span class="ff3"> </span>kapitale <span class="_ _4"></span>własnym </div><div class="t m0 x29 h11 y793 ff2 fs3 fc0 sc0 ls0 ws0">podlega <span class="_ _e"> </span>przeszacowaniu <span class="_ _e"> </span>od <span class="_ _10"> </span>d<span class="_ _1"></span>nia <span class="_ _e"> </span>nabycia <span class="_ _e"> </span>uprawnień <span class="_ _e"> </span>do <span class="_ _10"> </span>d<span class="_ _1"></span>nia <span class="_ _e"> </span>rozliczenia. <span class="_ _e"> </span>Skumu<span class="_ _1"></span>lowany <span class="_ _10"> </span>koszt <span class="_ _e"> </span>netto <span class="_ _e"> </span>oraz <span class="_ _e"> </span>kwoty <span class="_ _e"> </span>ujęte </div><div class="t m0 x29 h7 y794 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">rachunku<span class="_ _1"></span> zysków i strat, <span class="_ _1"></span>które ostatecznie zo<span class="_ _1"></span>staną ujęte w związku<span class="_ _1"></span> z transakcją, <span class="_ _1"></span>będą równe iloczynowi <span class="_ _1"></span>nabytych praw </span></div><div class="t m0 x29 h7 y1b0 ff2 fs3 fc0 sc0 ls0 ws0">do <span class="_ _5"></span>ob<span class="_ _1"></span>jęcia <span class="_ _5"></span>i/lub <span class="_ _0"></span>nabycia <span class="_ _0"></span>akcji <span class="_ _5"></span>Spółki <span class="_ _0"></span>oraz <span class="_ _5"></span>wartości <span class="_ _0"></span>jednego <span class="_ _0"></span>prawa <span class="_ _5"></span>do <span class="_ _5"></span>o<span class="_ _1"></span>bjęcia <span class="_ _5"></span>i/<span class="_ _4"></span>lub <span class="_ _5"></span>naby<span class="_ _1"></span>cia <span class="_ _5"></span>akcji <span class="_ _5"></span>Spó<span class="_ _1"></span>łki <span class="_ _5"></span>na <span class="_ _0"></span>dzień <span class="_ _5"></span>pr<span class="_ _1"></span>zyznania.<span class="ff3"> </span></div><div class="t m0 x29 h11 y71d ff2 fs3 fc0 sc0 ls0 ws0">Efekty <span class="_ _0"></span>korekty <span class="_ _5"></span>wyceny <span class="_ _5"></span>wzro<span class="_ _1"></span>stu <span class="_ _5"></span>w <span class="_ _5"></span>kap<span class="_ _1"></span>itale <span class="_ _5"></span>własnym <span class="_ _5"></span>w <span class="_ _0"></span>okresie <span class="_ _5"></span>nabywan<span class="_ _1"></span>ia <span class="_ _5"></span>uprawnień <span class="_ _0"></span>są <span class="_ _5"></span>ujmowane <span class="_ _5"></span>n<span class="_ _1"></span>atychmiast <span class="_ _5"></span>w <span class="_ _0"></span>rachunku </div><div class="t m0 x29 h7 y795 ff2 fs3 fc0 sc0 ls0 ws0">zysków <span class="_ _a"></span>i <span class="_ _a"></span>strat <span class="_ _a"></span>(w <span class="_ _a"></span>o<span class="_ _1"></span>dpowiedniej <span class="_ _a"></span>pozy<span class="_ _1"></span>cji <span class="_ _a"></span>kosztów) <span class="_ _a"></span>w <span class="_ _a"></span>zakresie, <span class="_ _11"></span>w <span class="_ _a"></span>jakim <span class="_ _a"></span>doty<span class="_ _1"></span>czą <span class="_ _4"></span>p<span class="_ _1"></span>rzeszłych <span class="_ _a"></span>usług, <span class="_ _a"></span>a<span class="_ _4"></span><span class="ff3"> <span class="_ _1"></span>w zakresie, <span class="_ _a"></span>w <span class="_ _a"></span>jakim </span></div><div class="t m0 x29 h7 y796 ff2 fs3 fc0 sc0 ls0 ws0">dotyczą przyszły<span class="_ _1"></span>ch usług e<span class="_ _1"></span>fekt korekty wy<span class="_ _1"></span>ceny jest rozkładany <span class="_ _1"></span>na pozostały okres n<span class="_ _1"></span>abywania uprawnień.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y797 ff2 fs3 fc0 sc0 ls0 ws0">Oznacza <span class="_ _a"></span>to, <span class="_ _a"></span>że<span class="_ _1"></span> <span class="_ _a"></span>w <span class="_ _a"></span>okresie <span class="_ _a"></span>pr<span class="_ _1"></span>zeszacowania <span class="_ _a"></span>m<span class="_ _1"></span>oże <span class="_ _a"></span>wystąpić <span class="_ _11"></span>korek<span class="_ _1"></span>ta <span class="_ _a"></span>uzupełniająca <span class="_ _a"></span>d<span class="_ _1"></span>otycząca <span class="_ _a"></span>liczby <span class="_ _a"></span>p<span class="_ _1"></span>raw <span class="_ _a"></span>do <span class="_ _a"></span>o<span class="_ _1"></span>bjęcia <span class="_ _a"></span>i/lub </div><div class="t m0 x29 h11 y19c ff2 fs3 fc0 sc0 ls0 ws0">nabycia <span class="_ _4"></span>akcji <span class="_ _1"></span>Spółki <span class="_ _4"></span>za <span class="_ _1"></span>poprzednie <span class="_ _4"></span>okresy, <span class="_ _1"></span>tak<span class="_ _1"></span> <span class="_ _1"></span>aby <span class="_ _4"></span>ujęty <span class="_ _1"></span>wzrost <span class="_ _4"></span>w <span class="_ _1"></span>kapitale <span class="_ _4"></span>własnym <span class="_ _4"></span>na <span class="_ _1"></span>każdy <span class="_ _1"></span>dzień<span class="_ _1"></span> <span class="_ _1"></span>spr<span class="_ _1"></span>awozdawczy <span class="_ _1"></span>był </div><div class="t m0 x29 h7 y6af ff2 fs3 fc0 sc0 ls0 ws0">równy całkowitej war<span class="_ _1"></span>tości<span class="ff3"> </span>g<span class="_ _1"></span>odziwej wzrostu w k<span class="_ _1"></span>apitale własnym.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y798 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień<span class="_ _1"></span> <span class="_ _4"></span>b<span class="_ _1"></span>ilansowy <span class="_ _a"></span>3<span class="ff3">1<span class="_ _1"></span> <span class="_ _4"></span>gr<span class="_ _1"></span>udnia <span class="_ _4"></span></span>20<span class="_ _1"></span>23 <span class="_ _a"></span>r. <span class="_ _4"></span>Spó<span class="_ _1"></span>łka <span class="_ _4"></span>dok<span class="_ _1"></span>onała <span class="_ _4"></span>korek<span class="_ _1"></span>ty <span class="_ _4"></span>liczb<span class="_ _1"></span>y <span class="_ _a"></span>praw <span class="_ _4"></span>do<span class="_ _1"></span> <span class="_ _4"></span>ob<span class="_ _1"></span>jęcia <span class="_ _4"></span>i/lub <span class="_ _a"></span>nabycia <span class="_ _a"></span>akcji <span class="_ _a"></span>Spółki, <span class="_ _a"></span>dla </div><div class="t m0 x29 h11 y319 ff2 fs3 fc0 sc0 ls0 ws0">których  na  podstawie  wewnętrzny<span class="_ _1"></span>ch  szacunków  Spółki  nastąpiło  nabycie  uprawn<span class="_ _1"></span>ień,  a  tym  samym  przeszacowała </div><div class="t m0 x29 h11 y799 ff2 fs3 fc0 sc0 ls0 ws0">odpowiad<span class="_ _1"></span>ający <span class="_ _26"> </span>im <span class="_ _26"> </span>wzrost <span class="_ _16"> </span>w <span class="_ _26"> </span>k<span class="_ _1"></span>apitale <span class="_ _26"> </span>własnym. <span class="_ _26"> </span>Dec<span class="_ _1"></span>yzja <span class="_ _16"> </span>d<span class="_ _1"></span>otycząca <span class="_ _29"> </span>ostatecznej <span class="_ _26"> </span>ilości <span class="_ _26"> </span>u<span class="_ _1"></span>prawnień <span class="_ _26"> </span>naby<span class="_ _1"></span>tych <span class="_ _26"> </span>przez </div><div class="t m0 x29 h11 y79a ff2 fs3 fc0 sc0 ls0 ws0">uczestników <span class="_ _4"></span>programu <span class="_ _1"></span>zo<span class="_ _1"></span>stanie <span class="_ _1"></span>podjęta <span class="_ _4"></span>w <span class="_ _1"></span>mo<span class="_ _1"></span>mencie <span class="_ _1"></span>wystąp<span class="_ _1"></span>ienia <span class="_ _1"></span>o<span class="_ _1"></span>kreślonych <span class="_ _4"></span>w <span class="_ _1"></span>Regulaminie <span class="_ _4"></span>zdarzeń <span class="_ _1"></span>dając<span class="_ _1"></span>ych <span class="_ _1"></span>osob<span class="_ _1"></span>om </div><div class="t m0 x29 h7 y79b ff2 fs3 fc0 sc0 ls0 ws0">uprawnionym<span class="_ _1"></span> prawo do objęcia i/lub <span class="_ _1"></span>nabycia akcji Spó<span class="_ _1"></span>łki.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y79c ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>go<span class="_ _1"></span>dziwa <span class="_ _1"></span>u<span class="_ _1"></span>prawnienia <span class="_ _4"></span>do <span class="_ _1"></span>objęcia <span class="_ _4"></span>i/lub <span class="_ _1"></span>nabycia <span class="_ _4"></span>akcji <span class="_ _1"></span>Spółk<span class="_ _1"></span>i <span class="_ _1"></span>na <span class="_ _4"></span>dzień <span class="_ _1"></span>przyznan<span class="_ _1"></span>ia <span class="_ _1"></span>jest <span class="_ _1"></span>ustalana <span class="_ _4"></span>w <span class="_ _1"></span>op<span class="_ _1"></span>arciu <span class="_ _4"></span>o<span class="_ _4"></span><span class="ff3"> model </span></div><div class="t m0 x29 h7 y679 ff3 fs3 fc0 sc0 ls0 ws0">Blacka-Scholes&apos;a-<span class="ff2">Merto<span class="_ _1"></span>na, <span class="_ _10"> </span>gd<span class="_ _1"></span>zie <span class="_ _10"> </span>instrumen<span class="_ _1"></span>tem <span class="_ _10"> </span>bazo<span class="_ _1"></span>wym <span class="_ _10"> </span>jest <span class="_ _11"></span>ce<span class="_ _1"></span>na <span class="_ _10"> </span>ryn<span class="_ _1"></span>kowa <span class="_ _10"> </span>akcji <span class="_ _10"> </span>DataWalk <span class="_ _e"> </span>S.A. <span class="_ _10"> </span>Nabycie <span class="_ _10"> </span>u<span class="_ _1"></span>prawnień </span></div><div class="t m0 x29 h11 y79d ff2 fs3 fc0 sc0 ls0 ws0">nastąpi nieodpłatnie. <span class="_ _0"></span>Realizacja <span class="_ _0"></span>uprawnień nabytych <span class="_ _5"></span>p<span class="_ _1"></span>rzez <span class="_ _0"></span>uczestnika <span class="_ _0"></span>będzie polegać <span class="_ _5"></span>n<span class="_ _1"></span>a <span class="_ _0"></span>objęciu <span class="_ _0"></span>lub <span class="_ _0"></span>nabyciu a<span class="_ _0"></span>kcji <span class="_ _0"></span>po <span class="_ _0"></span>cenie </div><div class="t m0 x29 h11 y79e ff2 fs3 fc0 sc0 ls0 ws0">nominalnej,<span class="_ _1"></span> <span class="_ _5"></span>k<span class="_ _1"></span>tóra <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>przyznania wynosiła <span class="_ _5"></span>0<span class="_ _1"></span>,10 zł <span class="_ _5"></span>za <span class="_ _0"></span>akcję. <span class="_ _0"></span>Uprawnien<span class="_ _1"></span>ia <span class="_ _0"></span>do <span class="_ _0"></span>objęcia i/l<span class="_ _0"></span>ub <span class="_ _0"></span>nabycia akcji <span class="_ _5"></span>spółk<span class="_ _1"></span>i <span class="_ _5"></span>n<span class="_ _1"></span>ie <span class="_ _0"></span>dają </div><div class="t m0 x29 h11 y79f ff2 fs3 fc0 sc0 ls0 ws0">prawa do d<span class="_ _1"></span>ywidendy w zwią<span class="_ _1"></span>zku z czy<span class="_ _1"></span>m ocz<span class="_ _1"></span>ek<span class="_ _1"></span>iwana stopa <span class="_ _1"></span>dywidendy wyno<span class="_ _1"></span>si 0. W ramach<span class="_ _1"></span> wyceny p<span class="_ _1"></span>raw do objęcia<span class="_ _1"></span> i/lub </div><div class="t m0 x29 h11 y542 ff2 fs3 fc0 sc0 ls0 ws0">nabycia <span class="_ _4"></span>ak<span class="_ _1"></span>cji <span class="_ _4"></span>w <span class="_ _4"></span>Prog<span class="_ _1"></span>ramie <span class="_ _4"></span>nie <span class="_ _4"></span>występu<span class="_ _1"></span>ją <span class="_ _4"></span>inne <span class="_ _4"></span>war<span class="_ _1"></span>unki <span class="_ _4"></span>ry<span class="_ _1"></span>nkowe. <span class="_ _4"></span>Natomiast <span class="_ _4"></span>ca<span class="_ _1"></span>łkowity <span class="_ _4"></span>ko<span class="_ _1"></span>szt <span class="_ _4"></span>progr<span class="_ _1"></span>amu <span class="_ _4"></span>i <span class="_ _4"></span>odpo<span class="_ _1"></span>wiadający </div><div class="t m0 x29 h7 y7a0 ff2 fs3 fc0 sc0 ls0 ws0">mu <span class="_ _0"></span>wzrost <span class="_ _5"></span>w <span class="_ _0"></span>kapitale <span class="_ _5"></span>własny<span class="_ _1"></span>m <span class="_ _5"></span>po<span class="_ _1"></span>winien <span class="_ _0"></span>być <span class="_ _5"></span>ustalany <span class="_ _5"></span>n<span class="_ _1"></span>a <span class="_ _5"></span>każdy <span class="_ _0"></span>dzień <span class="_ _5"></span>b<span class="_ _1"></span>ilan<span class="_ _1"></span><span class="ff3">sowy <span class="_ _5"></span>z <span class="_ _1"></span><span class="ff2">uwzględnieniem<span class="_ _1"></span> <span class="_ _5"></span>pozo<span class="_ _1"></span>stałych <span class="_ _5"></span>cz<span class="_ _1"></span>ynników </span></span></div><div class="t m0 x29 h7 yb5 ff3 fs3 fc0 sc0 ls0 ws0">nierynkowych<span class="_ _1"></span>. </div><div class="t m0 x29 h11 y3d0 ff2 fs3 fc0 sc0 ls0 ws0">Oczekiwana <span class="_ _a"></span>zm<span class="_ _1"></span>ienność <span class="_ _a"></span>kursu <span class="_ _a"></span>została <span class="_ _a"></span>określona <span class="_ _a"></span>w <span class="_ _a"></span>oparciu <span class="_ _a"></span>o <span class="_ _a"></span>odchy<span class="_ _1"></span>lenie <span class="_ _4"></span>stan<span class="_ _1"></span>dardowe <span class="_ _a"></span>w <span class="_ _a"></span>ujęciu <span class="_ _a"></span>ro<span class="_ _1"></span>cznym <span class="_ _4"></span>stop<span class="_ _1"></span>y <span class="_ _a"></span>zwrotu <span class="_ _4"></span>z </div><div class="t m0 x29 h11 y7a1 ff2 fs3 fc0 sc0 ls0 ws0">akcji  przy  zastosowaniu  obserwacji  dziennych.  Stopa  zwrotu  wyrażona  została  jako <span class="_ _8"> </span>roczna  stopa  procentowa  przy </div><div class="t m0 x29 h11 y469 ff2 fs3 fc0 sc0 ls0 ws0">kapitalizacji  ciągłej  (roczna <span class="_ _8"> </span>ciąg<span class="_ _1"></span>ła  stopa  procentowa).  Z<span class="_ _0"></span>godnie  z  MSSF <span class="_ _8"> </span>2,  szacując <span class="_ _8"> </span>oczekiwan<span class="_ _1"></span>ą  zmienność <span class="_ _8"> </span>Spółka </div><div class="t m0 x29 h7 y7a2 ff2 fs3 fc0 sc0 ls0 ws0">rozważyła:<span class="ff3"> </span></div><div class="t m0 x29 h7 y46a ff2 fs3 fc0 sc0 ls0 ws0">a) zmienno<span class="_ _1"></span>ść stosowaną dla opcji na <span class="_ _1"></span>akcje Spółki będ<span class="_ _1"></span>ących przedmiotem<span class="_ _1"></span> obrotu na giełdzie z uwagi n<span class="_ _1"></span>a ich dostępność;<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y7a3 ff2 fs3 fc0 sc0 ls0 ws0">b) <span class="_ _a"></span>h<span class="_ _1"></span>istoryczną <span class="_ _a"></span>zmienn<span class="_ _1"></span>ość <span class="_ _a"></span>cen <span class="_ _a"></span>akcji <span class="_ _11"></span>w <span class="_ _11"></span>możliwie <span class="_ _a"></span>ostatnim <span class="_ _11"></span>okresie <span class="_ _a"></span>cz<span class="_ _1"></span>asu, <span class="_ _a"></span>k<span class="_ _1"></span>tórego <span class="_ _a"></span>długość <span class="_ _a"></span>jest <span class="_ _11"></span>generalnie <span class="_ _11"></span>współmierna <span class="_ _a"></span>z </div><div class="t m0 x29 h7 y7a4 ff3 fs3 fc0 sc0 ls0 ws0">oczekiwany<span class="_ _1"></span>m okresem trwan<span class="_ _1"></span>ia opcji; </div><div class="t m0 x29 h11 y2e1 ff2 fs3 fc0 sc0 ls0 ws0">c) czas, przez jaki akcje jednostki są przedm<span class="_ _1"></span>iotem publicznego obrotu, tj. <span class="_ _4"></span>od 20.07.2012 r., dlatego też Spółka nie traktuje </div><div class="t m0 x29 h7 y7a5 ff2 fs3 fc0 sc0 ls0 ws0">się <span class="_ _5"></span>jak<span class="_ _1"></span>o <span class="_ _5"></span>po<span class="_ _1"></span>dmiot <span class="_ _5"></span>nowo <span class="_ _0"></span>notowany, <span class="_ _0"></span>a <span class="_ _5"></span>historyczn<span class="_ _1"></span>a <span class="_ _5"></span>zmienność z<span class="_ _0"></span>ostała <span class="_ _5"></span>u<span class="_ _1"></span>znana <span class="_ _0"></span>za <span class="_ _5"></span>względn<span class="_ _1"></span>ie <span class="_ _5"></span>stabilną <span class="_ _0"></span>w<span class="_ _1"></span><span class="ff3"> </span>dłuższym <span class="_ _0"></span>okresie <span class="_ _0"></span>czasu;<span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf3f" class="pf w0 h0" ><div class="pc pc3f w0 h0"><img class="bi x29 y7a6 w8a h84" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">63</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">d) <span class="_ _10"> </span>właściwe <span class="_ _10"> </span>i <span class="_ _10"> </span>r<span class="_ _1"></span>egularne <span class="_ _10"> </span>przedziały <span class="_ _10"> </span>cz<span class="_ _1"></span>asowe <span class="_ _10"> </span>dla <span class="_ _10"> </span>obserwac<span class="_ _1"></span>ji <span class="_ _11"></span>ce<span class="_ _1"></span>n, <span class="_ _10"> </span>które <span class="_ _10"> </span>w <span class="_ _10"> </span>ocen<span class="_ _1"></span>ie <span class="_ _10"> </span>Spółki <span class="_ _11"></span>są <span class="_ _10"> </span>spó<span class="_ _1"></span>jne <span class="_ _10"> </span>z <span class="_ _10"> </span>okresu <span class="_ _10"> </span>na <span class="_ _10"> </span>ok<span class="_ _1"></span>res <span class="_ _8"> </span><span class="ff3">- </span></div><div class="t m0 x29 h11 y223 ff2 fs3 fc0 sc0 ls0 ws0">jednostka <span class="_ _4"></span>wykorzy<span class="_ _1"></span>stuje <span class="_ _4"></span>cenę <span class="_ _1"></span>zamknięcia<span class="_ _1"></span> <span class="_ _4"></span>z <span class="_ _1"></span>każdego <span class="_ _4"></span>dnia <span class="_ _4"></span>tygodnia. <span class="_ _4"></span>Obserwowane <span class="_ _4"></span>ceny <span class="_ _4"></span>są <span class="_ _1"></span>wy<span class="_ _1"></span>rażone <span class="_ _4"></span>w <span class="_ _1"></span>walu<span class="_ _1"></span>cie, <span class="_ _4"></span>w <span class="_ _1"></span>któ<span class="_ _1"></span>rej </div><div class="t m0 x29 h7 y7a7 ff3 fs3 fc0 sc0 ls0 ws0">ustalona jest cena <span class="_ _1"></span>wykonania<span class="_ _1"></span>, tj. PLN. </div><div class="t m0 x29 h11 y7a8 ff2 fs3 fc0 sc0 ls0 ws0">Średni <span class="_ _2a"> </span>roczny <span class="_ _2a"> </span>procent  prze<span class="_ _1"></span>padków <span class="_ _2a"> </span>dla  up<span class="_ _1"></span>rawnień  d<span class="_ _1"></span>o  objęcia <span class="_ _2a"> </span>i/lub <span class="_ _2a"> </span>nabycia <span class="_ _2a"> </span>akcji <span class="_ _33"> </span>Spółk<span class="_ _1"></span>i,  na <span class="_ _2a"> </span>podstawie <span class="_ _2a"> </span>oczekiwań </div><div class="t m0 x29 h11 y772 ff2 fs3 fc0 sc0 ls0 ws0">dotyczących  np.  liczby  pracowników  i  współpracowników  odchodzących  ze  Spółki <span class="_ _8"> </span>przed  datą  nabycia  uprawnień, </div><div class="t m0 x29 h7 y1a7 ff2 fs3 fc0 sc0 ls0 ws0">założono <span class="_ _8"> </span>na <span class="_ _e"> </span>poziomie <span class="_ _8"> </span>0%. <span class="_ _e"> </span>Spółka <span class="_ _e"> </span>o<span class="_ _1"></span>kresowo<span class="_ _1"></span><span class="ff3"> <span class="_ _8"> </span>weryfikuje <span class="_ _e"> </span>te <span class="_ _e"> </span>szacu<span class="_ _1"></span>nki <span class="_ _e"> </span>i <span class="_ _8"> </span>w <span class="_ _e"> </span>pr<span class="_ _1"></span>zypadku <span class="_ _e"> </span></span>wy<span class="_ _1"></span>stąpienia<span class="ff3"> <span class="_ _8"> </span>istotnych <span class="_ _8"> </span></span>odchyleń<span class="ff3 ls15">, </span></div><div class="t m0 x29 h7 y773 ff3 fs3 fc0 sc0 ls0 ws0">dokonuje ich<span class="_ _1"></span> aktualizacji. </div><div class="t m0 x29 h11 y774 ff2 fs3 fc0 sc0 ls0 ws0">Przyznanie <span class="_ _2a"> </span>Uprawnień <span class="_ _2a"> </span>pracownikom<span class="_ _1"></span>  i <span class="_ _2a"> </span>współpracown<span class="_ _1"></span>ikom  Spółki, <span class="_ _2a"> </span>którzy  p<span class="_ _1"></span>rzystąpili  do<span class="_ _1"></span>  Progr<span class="_ _1"></span>amu  Mo<span class="_ _1"></span>tywacyjnego </div><div class="t m0 x29 h7 y454 ff3 fs3 fc0 sc0 ls3 ws0">od<span class="ls0"> <span class="ff2">początku jego obo<span class="_ _1"></span>wiązywania do dnia b<span class="_ _1"></span>ilansowego 3<span class="_ _1"></span></span>1 grudn<span class="_ _1"></span>ia <span class="ff2">2023 r. nastąp<span class="_ _1"></span>iło w ramach </span>trze<span class="_ _1"></span>ch transz. </span></div><div class="t m0 x29 h7 y63 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rezentuje parametry <span class="_ _1"></span>przyjęte w mod<span class="_ _1"></span>elu wyceny Uprawnienia d<span class="_ _1"></span>la <span class="_ _1"></span>poszczeg<span class="_ _1"></span>ólnych<span class="ff3"> tr<span class="_ _1"></span>ansz Programu. </span></div></div><div class="c x29 y7a9 wa8 h85"><div class="t m0 x30 h1a y4ee ff5 fsc fc0 sc0 ls0 ws0">Parametry przyjęte w modelu wyceny<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xa8 y7a9 wa9 h85"><div class="t m0 x34 h1a y4ee ff4 fsc fc0 sc0 ls0 ws0">Transza I </div></div><div class="c xa9 y7a9 waa h85"><div class="t m0 x63 h1a y4ee ff4 fsc fc0 sc0 ls0 ws0">Transza II </div></div><div class="c xaa y7a9 wa1 h85"><div class="t m0 x60 h1a y4ee ff4 fsc fc0 sc0 ls0 ws0">Transza III </div></div><div class="c x29 y475 wa8 h85"><div class="t m0 x5 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">Strona transakcji </div></div><div class="c xa8 y475 wa9 h85"><div class="t m0 x32 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">DataWalk S.A. </div></div><div class="c xa9 y475 waa h85"><div class="t m0 x32 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">DataWalk S.A. </div></div><div class="c xaa y475 wa1 h85"><div class="t m0 x32 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">DataWalk S.A. </div></div><div class="c x29 y7aa wa8 h85"><div class="t m0 x5 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">Data wyceny Programu (Grant Date)<span class="_ _1"></span> </div></div><div class="c xa8 y7aa wa9 h85"><div class="t m0 x4e h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">01.10.2022 r. </div></div><div class="c xa9 y7aa waa h85"><div class="t m0 x4e h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">01.01.2023 <span class="ls7">r.</span> </div></div><div class="c xaa y7aa wa1 h85"><div class="t m0 x4e h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">01.07.2023 <span class="ls7">r.</span> </div></div><div class="c x29 y7ab wa8 h19"><div class="t m0 x5 h1d yca ff3 fsc fc0 sc0 ls0 ws0">Model wyceny </div></div><div class="c xa8 y7ab wa9 h19"><div class="t m0 xab h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Blacka-Scholes&apos;a-</div><div class="t m0 x53 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Me</span><span class="fc4 sc0">r</span><span class="fc4 sc0">to</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span></div></div><div class="c xa9 y7ab waa h19"><div class="t m0 xab h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Blacka-Scholes&apos;a-</div><div class="t m0 x53 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Me</span><span class="fc4 sc0">r</span><span class="fc4 sc0">to</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xaa y7ab wa1 h19"><div class="t m0 xab h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Blacka-Scholes&apos;a-</div><div class="t m0 x53 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Me</span><span class="fc4 sc0">r</span><span class="fc4 sc0">to</span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y7ac wa8 h19"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Ilość przyznanych Uprawnień </div><div class="t m0 x5 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">wy</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ik</span><span class="fc4 sc0">ająca</span><span class="fc4 sc0"> </span><span class="fc4 sc0">z </span><span class="fc4 sc0">Um</span><span class="fc4 sc0">ó</span><span class="fc4 sc0">w </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">Ucze</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tn</span><span class="_ _1"></span><span class="fc4 sc0">i</span><span class="fc4 sc0">ctwo</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xa8 y7ac wa9 h19"><div class="t m0 x29 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">275 518 szt. </div></div><div class="c xa9 y7ac waa h19"><div class="t m0 x29 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">118 710 szt. </div></div><div class="c xaa y7ac wa1 h19"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">12<span class="ls0"> 450 szt. </span></div></div><div class="c x29 y7ad wa8 h85"><div class="t m0 x5 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">Cena akcji  </div></div><div class="c xa8 y7ad wa9 h85"><div class="t m0 x29 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">136,26 PLN </div></div><div class="c xa9 y7ad waa h85"><div class="t m0 xa h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">91,35 PLN </div></div><div class="c xaa y7ad wa1 h85"><div class="t m0 xa h1d y4ee ff3 fsc fc0 sc0 ls3 ws0">60<span class="ls0">,<span class="ls9">00</span> PLN </span></div></div><div class="c x29 y4be wa8 h85"><div class="t m0 x5 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">Cena wykonania </div></div><div class="c xa8 y4be wa9 h85"><div class="t m0 x95 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">0,10 PLN </div></div><div class="c xa9 y4be waa h85"><div class="t m0 x95 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">0,10 PLN </div></div><div class="c xaa y4be wa1 h85"><div class="t m0 x95 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">0,10 PLN </div></div><div class="c x29 y1df wa8 h86"><div class="t m0 x5 h1d y4ee ff2 fsc fc0 sc0 ls0 ws0">Oczekiwana zmienność ku<span class="_ _1"></span>rsu<span class="ff3"> </span></div></div><div class="c xa8 y1df wa9 h86"><div class="t m0 x99 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">4,16% </div></div><div class="c xa9 y1df waa h86"><div class="t m0 x99 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">4,13% </div></div><div class="c xaa y1df wa1 h86"><div class="t m0 x2a h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">3,<span class="ls3">56</span>% </div></div><div class="c x29 y7ae wa8 h23"><div class="t m0 x5 h20 y673 ff2 fsc fc0 sc0 ls0 ws0">Średni okres trwania ży<span class="_ _1"></span>cia prawa </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls3 ws0"><span class="fc4 sc0">do</span><span class="ls0"><span class="fc4 sc0"> </span><span class="ff2"><span class="fc4 sc0">o</span><span class="fc4 sc0">b</span><span class="fc4 sc0">jęcia </span><span class="fc4 sc0">ak</span><span class="fc4 sc0">cji</span></span><span class="fc4 sc0"> </span></span></div></div><div class="c xa8 y7ae wa9 h23"><div class="t m0 x56 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">5 lat </div></div><div class="c xa9 y7ae waa h23"><div class="t m0 x56 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">5 lat </div></div><div class="c xaa y7ae wa1 h23"><div class="t m0 x56 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">5 lat </div></div><div class="c x29 y7af wa8 h85"><div class="t m0 x5 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">Stopa wolna od ryzyka </div></div><div class="c xa8 y7af wa9 h85"><div class="t m0 x99 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">7,14% </div></div><div class="c xa9 y7af waa h85"><div class="t m0 x99 h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">6,05% </div></div><div class="c xaa y7af wa1 h85"><div class="t m0 x2a h1d y4ee ff3 fsc fc0 sc0 ls0 ws0">5,4<span class="ls3">5%</span> </div></div><div class="c x29 y676 wa8 h86"><div class="t m0 x5 h1d y98 ff2 fsc fc0 sc0 ls0 ws0">Wartość godziwa<span class="ff3"> </span></div></div><div class="c xa8 y676 wa9 h86"><div class="t m0 x29 h1d y98 ff3 fsc fc0 sc0 ls0 ws0">136,19 PLN </div></div><div class="c xa9 y676 waa h86"><div class="t m0 xa h1d y98 ff3 fsc fc0 sc0 ls0 ws0">91,28 PLN </div></div><div class="c xaa y676 wa1 h86"><div class="t m0 xa h1d y98 ff3 fsc fc0 sc0 ls3 ws0">59<span class="ls0">,<span class="ls9">92</span> PLN </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y169 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y7b0 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _15"> </span>dalszym<span class="_ _1"></span> <span class="_ _15"> </span>etapie <span class="_ _16"> </span>trwania <span class="_ _15"> </span>Prog<span class="_ _1"></span>ramu <span class="_ _15"> </span>Moty<span class="_ _1"></span>wacyjnego <span class="_ _15"> </span>uprawn<span class="_ _1"></span>ione <span class="_ _15"> </span>organy <span class="_ _15"> </span>m<span class="_ _1"></span>ogą <span class="_ _15"> </span>wskazać <span class="_ _16"> </span>kolejnych <span class="_ _16"> </span>Uczestników </div><div class="t m0 x29 h7 y7b1 ff2 fs3 fc0 sc0 ls0 ws0">Programu<span class="_ _1"></span> <span class="_ _5"></span>Motywac<span class="_ _1"></span>yjnego <span class="_ _0"></span>i <span class="_ _5"></span>zaofero<span class="_ _1"></span>wać <span class="_ _0"></span>im <span class="_ _5"></span>określoną liczbę <span class="_ _5"></span>Uprawnień w <span class="_ _5"></span>limicie <span class="_ _0"></span>określonym <span class="_ _0"></span>Uchwałą <span class="_ _0"></span>ZWZ, <span class="_ _5"></span>tj.<span class="_ _4"></span><span class="ff3"> </span>w <span class="_ _0"></span>łącznej </div><div class="t m0 x29 h11 y7b2 ff2 fs3 fc0 sc0 ls0 ws0">liczbie <span class="_ _8"> </span>nie <span class="_ _8"> </span>przekraczającej <span class="_ _8"> </span>430.000 <span class="_ _8"> </span>(słownie:  czter<span class="_ _0"></span>ysta <span class="_ _8"> </span>trzydzieści <span class="_ _8"> </span>tysięcy) <span class="_ _8"> </span>akcji <span class="_ _8"> </span>Spółki. <span class="_ _8"> </span>Spółka <span class="_ _8"> </span>poinformuje <span class="_ _8"> </span>o <span class="_ _8"> </span>tych<span class="_ _0"></span> </div><div class="t m0 x29 h7 y7b3 ff3 fs3 fc0 sc0 ls0 ws0">zdarzeniach<span class="_ _1"></span> w osobnych komunikatac<span class="_ _1"></span>h. </div><div class="t m0 x29 h7 y104 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y5b7 ff5 fs3 fc3 sc0 ls0 ws0">Ujęcie Program<span class="_ _1"></span>u w okresie od 1 <span class="_ _1"></span>stycznia 2023 r. do 3<span class="_ _4"></span><span class="ff4">1 grudnia 2023 r.<span class="ff8"> </span></span></div><div class="t m0 x29 h7 y3af ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _e"> </span>tabela <span class="_ _e"> </span>prezen<span class="_ _1"></span>tuje <span class="_ _e"> </span>liczbę <span class="_ _e"> </span>przyzn<span class="_ _1"></span>anych <span class="_ _e"> </span>Uprawnień <span class="_ _e"> </span>do <span class="_ _e"> </span>objęcia <span class="_ _e"> </span>ak<span class="_ _1"></span>cji <span class="_ _e"> </span>Spółki <span class="_ _e"> </span>na <span class="_ _e"> </span>3<span class="_ _1"></span><span class="ff3">1 <span class="_ _e"> </span>g<span class="_ _1"></span>rudnia <span class="_ _e"> </span>2023 <span class="_ _e"> </span>r. <span class="_ _e"> </span>w<span class="_ _1"></span> podziale </span></div><div class="t m0 x29 h7 y7b4 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">warunki nabycia u<span class="_ _1"></span>prawnień i stopień ich<span class="_ _1"></span> realizacji.</span> </span></div></div><div class="c x29 y7b5 wab h87"><div class="t m0 x27 h1a y5c4 ff5 fsc fc0 sc0 ls0 ws0">Warunki nabycia<span class="_ _1"></span> uprawnień<span class="ff4"> </span></div></div><div class="c xac y7b5 wac h87"><div class="t m0 xb h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0">Przyznane </div><div class="t m0 x8 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">uprawnienia  </div><div class="t m0 x3f h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c xad y7b5 wad h87"><div class="t m0 x3f h2f y7b7 ff5 fsc fc0 sc0 ls0 ws0">Stopień </div><div class="t m0 x16 h1a y7b8 ff4 fsc fc0 sc0 ls0 ws0">realizacji </div><div class="t m0 xb h2f y7b9 ff5 fsc fc0 sc0 ls0 ws0">warunków </div><div class="t m0 x3f h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">nabycia </div></div><div class="c x9b y7b5 wae h87"><div class="t m0 x43 h2f y7b7 ff5 fsc fc0 sc0 ls0 ws0">Ilość </div><div class="t m0 x16 h1a y7b8 ff4 fsc fc0 sc0 ls0 ws0">nabytych </div><div class="t m0 xb h1a y7b9 ff5 fsc fc0 sc0 ls0 ws0">uprawnień <span class="ff4"> </span></div><div class="t m0 x57 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x90 y7b5 wad h87"><div class="t m0 x2b h1a y7ba ff4 fsc fc0 sc0 ls0 ws0">Szacowana </div><div class="t m0 x6b h2f y7bb ff5 fsc fc0 sc0 ls0 ws0">ilość </div><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0">nabytych </div><div class="t m0 x5 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">uprawnień na </div><div class="t m0 x3b h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">dzień </div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">bilansowy </div><div class="t m0 x3f h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w s</span><span class="fc4 sc0">zt</span><span class="fc4 sc0">.</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c xae y7b5 wae h87"><div class="t m0 x16 h1a y7bb ff4 fsc fc0 sc0 ls0 ws0">Pozostaje </div><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0">w trakcie </div><div class="t m0 xb h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">nabywania </div><div class="t m0 xb h1a y4ba ff5 fsc fc0 sc0 ls0 ws0">uprawnień<span class="ff4"> </span></div><div class="t m0 x57 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x29 y7bc wab h54"><div class="t m0 x5 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">Nabyte uprawnien<span class="_ _1"></span>ia (vested)<span class="ff1"> </span> </div></div><div class="c xac y7bc wac h54"><div class="t m0 x5d h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">316<span class="ls0"> 626 </span></div></div><div class="c xad y7bc wad h54"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x9b y7bc wae h54"><div class="t m0 x5d h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">316<span class="ls0"> 626 </span></div></div><div class="c x90 y7bc wad h54"><div class="t m0 x45 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae y7bc wae h54"><div class="t m0 x25 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y7bd wab h88"><div class="t m0 x5 h1d y4d4 ff2 fsc fc0 sc0 ls0 ws0">Świadczenie usług do 30.06.2024<span class="ff3"> </span></div></div><div class="c xac y7bd wac h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">6 050 </div></div><div class="c xad y7bd wad h88"><div class="t m0 x48 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">50%<span class="ls0"> </span></div></div><div class="c x9b y7bd wae h88"><div class="t m0 x25 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y7bd wad h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">3 036 </div></div><div class="c xae y7bd wae h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">3 014 </div></div><div class="c x29 y293 wab h54"><div class="t m0 x5 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Świadczenie usług do 31.12.2024<span class="ff3"> </span></div></div><div class="c xac y293 wac h54"><div class="t m0 xa1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">52<span class="ls0"> 810 </span></div></div><div class="c xad y293 wad h54"><div class="t m0 x48 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">50%<span class="ls0"> </span></div></div><div class="c x9b y293 wae h54"><div class="t m0 x25 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y293 wad h54"><div class="t m0 xa1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">26<span class="ls0"> 319 </span></div></div><div class="c xae y293 wae h54"><div class="t m0 xa1 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">26<span class="ls0"> 491 </span></div></div><div class="c x29 y7be wab h88"><div class="t m0 x5 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Świadczenie usług do 30.06.202<span class="_ _1"></span><span class="ff3">5 </span></div></div><div class="c xac y7be wac h88"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">6 050 </div></div><div class="c xad y7be wad h88"><div class="t m0 x48 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">25%<span class="ls0"> </span></div></div><div class="c x9b y7be wae h88"><div class="t m0 x25 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y7be wad h88"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 520 </div></div><div class="c xae y7be wae h88"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">4 530 </div></div><div class="c x29 y7bf wab h55"><div class="t m0 x5 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Świadczenie usług do 31.12.2025<span class="ff3"> </span></div></div><div class="c xac y7bf wac h55"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 500 </div></div><div class="c xad y7bf wad h55"><div class="t m0 x48 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">33%<span class="ls0"> </span></div></div><div class="c x9b y7bf wae h55"><div class="t m0 x25 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x90 y7bf wad h55"><div class="t m0 x35 h1d y4cf ff3 fsc fc0 sc0 ls3 ws0">500<span class="ls0"> </span></div></div><div class="c xae y7bf wae h55"><div class="t m0 x46 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">1 000 </div></div><div class="c x29 y7c0 wab h54"><div class="t m0 xa h1a y4cf ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c xac y7c0 wac h54"><div class="t m0 x5d h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">383<span class="ls0"> 036 </span></div></div><div class="c xad y7c0 wad h54"><div class="t m0 x32 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">91%<span class="ls0"> </span></div></div><div class="c x9b y7c0 wae h54"><div class="t m0 x5d h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">316<span class="ls0"> 626 </span></div></div><div class="c x90 y7c0 wad h54"><div class="t m0 xa1 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">31<span class="ls0"> 375 </span></div></div><div class="c xae y7c0 wae h54"><div class="t m0 xa1 h1a y4cf ff4 fsc fc0 sc0 ls3 ws0">35<span class="ls0"> 035 </span></div></div></div><div class="pi" ></div></div><div id="pf40" class="pf w0 h0" ><div class="pc pc40 w0 h0"><img class="bi x29 y7c1 w8a h89" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">64</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _5"></span>tabela <span class="_ _0"></span>prezentuje <span class="_ _5"></span>liczb<span class="_ _1"></span>ę <span class="_ _5"></span>Up<span class="_ _1"></span>rawnień, <span class="_ _5"></span>d<span class="_ _1"></span>la <span class="_ _5"></span>których <span class="_ _5"></span>szacu<span class="_ _1"></span>je <span class="_ _5"></span>się, <span class="_ _0"></span>że <span class="_ _5"></span>warunki <span class="_ _5"></span>n<span class="_ _1"></span>abycia <span class="_ _5"></span>zostały <span class="_ _5"></span>wy<span class="_ _1"></span>pełnione,<span class="_ _1"></span> <span class="_ _5"></span>a<span class="_ _1"></span><span class="ff3"> tym <span class="_ _0"></span>samy<span class="_ _0"></span>m </span></div><div class="t m0 x29 h7 y223 ff2 fs3 fc0 sc0 ls0 ws0">uznaje się, że u<span class="_ _1"></span>sługi zostały wyświadczo<span class="_ _1"></span>ne wraz z ujęciem<span class="_ _1"></span> w kosztach wg śred<span class="_ _1"></span>niej ważonej wartości god<span class="_ _1"></span>ziwej.<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y7c2 waf h6a"><div class="t m0 x7b h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x5a y7c2 wb0 h6a"><div class="t m0 x34 h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Ilość<span class="ff4"> </span></div></div><div class="c xaf y7c2 wb1 h6a"><div class="t m0 xb h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">Średnia ważona </div><div class="t m0 x2b h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">wartość godziwa <span class="ff4"> </span></div><div class="t m0 x12 h1a yca ff4 fsc fc0 sc0 ls0 ws0">(w PLN) </div></div><div class="c x4d y7c2 wb2 h6a"><div class="t m0 x8 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Koszt wg średniej </div><div class="t m0 x1c h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">ważonej wartości </div><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">godziwej  </div><div class="t m0 x3f h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w ty</span><span class="fc4 sc0">s</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">P</span><span class="fc4 sc0">L</span><span class="fc4 sc0">N)</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y7c3 waf h19"><div class="t m0 x5 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Szacowana ilość nabytych Uprawnień na dzień </div><div class="t m0 x5 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x5a y7c3 wb0 h19"><div class="t m0 x28 h1a y92 ff4 fsc fc0 sc0 ls3 ws0">232<span class="ls0"> 418 </span></div></div><div class="c xaf y7c3 wb1 h19"><div class="t m0 x45 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">136,19 </div></div><div class="c x4d y7c3 wb2 h19"><div class="t m0 x45 h1a y92 ff4 fsc fc0 sc0 ls3 ws0">31<span class="ls0"> 653 </span></div></div><div class="c x29 y7c4 waf h19"><div class="t m0 x5 h8a y93 ffa fsc fc0 sc0 ls0 ws0">Szacowana ilość nabytych Up<span class="_ _1"></span>rawnień w okresie </div><div class="t m0 x5 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0">yn</span><span class="fc4 sc0">ika</span><span class="fc4 sc0">ją</span><span class="fc4 sc0">ce </span><span class="fc4 sc0">z</span><span class="fc4 sc0"> </span><span class="fc4 sc0">u</span><span class="fc4 sc0">mó</span><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="_ _1"></span><span class="ff8"><span class="fc4 sc0">Uczes</span><span class="fc4 sc0">tn</span><span class="fc4 sc0">ic</span><span class="fc4 sc0">tw</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></span></div></div><div class="c x5a y7c4 wb0 h19"><div class="t m0 x28 h1d yca ff3 fsc fc0 sc0 ls3 ws0">120<span class="ls0"> 502<span class="ff8"> </span></span></div></div><div class="c xaf y7c4 wb1 h19"><div class="t m0 x45 h1d yca ff3 fsc fc0 sc0 ls0 ws0">103,21<span class="ff8"> </span></div></div><div class="c x4d y7c4 wb2 h19"><div class="t m0 x45 h1d yca ff3 fsc fc0 sc0 ls3 ws0">12<span class="ls0"> 437<span class="ff8"> </span></span></div></div><div class="c x29 yc7 waf h8b"><div class="t m0 x5 h28 y510 ffa fsc fc0 sc0 ls0 ws0">Ilość utraconych Uprawnień w okresie<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x5a yc7 wb0 h8b"><div class="t m0 x25 h1d y510 ff3 fsc fc0 sc0 ls0 ws0">-4 <span class="ls3">919</span><span class="ff8"> </span></div></div><div class="c xaf yc7 wb1 h8b"><div class="t m0 x45 h1d y510 ff3 fsc fc0 sc0 ls0 ws0">104,31<span class="ff8"> </span></div></div><div class="c x4d yc7 wb2 h8b"><div class="t m0 x17 h1d y510 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">513</span><span class="ff8"> </span></div></div><div class="c x29 y7c5 waf h23"><div class="t m0 x5 h2f y141 ff5 fsc fc0 sc0 ls0 ws0">Szacowana ilość nabytych Uprawnień na dzień </div><div class="t m0 x5 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x5a y7c5 wb0 h23"><div class="t m0 x28 h1a y7c6 ff4 fsc fc0 sc0 ls3 ws0">348<span class="ls0"> 001 </span></div></div><div class="c xaf y7c5 wb1 h23"><div class="t m0 x45 h1a y7c6 ff4 fsc fc0 sc0 ls0 ws0">125,22 </div></div><div class="c x4d y7c5 wb2 h23"><div class="t m0 x45 h1a y7c6 ff4 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> 576 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y62c ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rzedstawia ujęcie k<span class="_ _1"></span>osztów Prog<span class="_ _1"></span>ramu w poszczególn<span class="_ _1"></span>ych <span class="_ _1"></span><span class="ff3">pozycjach<span class="_ _1"></span> sprawozdania f<span class="_ _1"></span>inansowego.<span class="_ _1"></span> </span></div></div><div class="c x29 ya2 wb3 h19"><div class="t m0 x7a h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Element sprawozdania<span class="_ _1"></span> finansowego </div></div><div class="c x5a ya2 wb4 h19"><div class="t m0 x4e h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c xa7 ya2 wb4 h19"><div class="t m0 x22 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Średnia ważona wartość </div><div class="t m0 xb0 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">g</span><span class="fc4 sc0">o</span><span class="fc4 sc0">dziwa</span><span class="fc4 sc0"> </span><span class="fc4 sc0">(</span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">s</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">P</span><span class="fc4 sc0">L</span><span class="fc4 sc0">N)</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y7c7 wb3 h19"><div class="t m0 x5 h1d yca ff2 fsc fc0 sc0 ls0 ws0">Rachunek zysków i strat / Koszty operacyjne<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x5a y7c7 wb4 h19"><div class="t m0 x19 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Świadczenia pracownicze <span class="_ _1"></span>–<span class="ff3"> </span></div><div class="t m0 x57 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Płatn</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ci </span><span class="fc4 sc0">w </span><span class="fc4 sc0">f</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">m</span><span class="fc4 sc0">ie </span><span class="fc4 sc0">ak</span><span class="fc4 sc0">cji</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xa7 y7c7 wb4 h19"><div class="t m0 xb1 h1d yca ff3 fsc fc0 sc0 ls3 ws0">11<span class="ls0"> 923 </span></div></div><div class="c x29 y7c8 wb3 h19"><div class="t m0 x5 h1d y92 ff2 fsc fc0 sc0 ls0 ws0">Kapitał własny<span class="ff3"> </span></div></div><div class="c x5a y7c8 wb4 h19"><div class="t m0 x27 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Niepodzielony wynik z lat </div><div class="t m0 x35 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">u</span><span class="fc4 sc0">b</span><span class="fc4 sc0">ieg</span><span class="fc4 sc0">ł</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xa7 y7c8 wb4 h19"><div class="t m0 xb1 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">31<span class="ls0"> 653 </span></div></div><div class="c x29 y7c9 wb3 h8c"><div class="t m0 x5 h1d y7ca ff2 fsc fc0 sc0 ls0 ws0">Kapitał własny<span class="ff3"> </span></div></div><div class="c x5a y7c9 wb4 h8c"><div class="t m0 x5d h1d y7ca ff2 fsc fc0 sc0 ls0 ws0">Kapitał rezerwowy<span class="ff3"> </span></div></div><div class="c xa7 y7c9 wb4 h8c"><div class="t m0 xb1 h1d y7ca ff3 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> 576 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y286 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _29"> </span>ok<span class="_ _1"></span>resie <span class="_ _29"> </span>o<span class="_ _1"></span>bjętym <span class="_ _28"> </span>sprawozdan<span class="_ _1"></span>iem <span class="_ _28"> </span>nie <span class="_ _28"> </span>wystąpiło <span class="_ _28"> </span>umorzenie <span class="_ _28"> </span>ani <span class="_ _28"> </span>wyg<span class="_ _1"></span>aśnięcie <span class="_ _28"> </span>Uprawnień. <span class="_ _28"> </span>W <span class="_ _28"> </span>okresie <span class="_ _28"> </span>objętym </div><div class="t m0 x29 h7 y2a3 ff2 fs3 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _1"></span>iem <span class="_ _1"></span>nie <span class="_ _4"></span>wystąp<span class="_ _1"></span>iły <span class="_ _1"></span>Upr<span class="_ _1"></span>awnienia, <span class="_ _4"></span>które <span class="_ _4"></span>zostały <span class="_ _a"></span><span class="ff3">wykonane, <span class="_ _4"></span>jak </span>równ<span class="_ _1"></span>ież <span class="_ _1"></span>na <span class="_ _4"></span>dzień <span class="_ _4"></span>bilansowy<span class="_ _1"></span> <span class="_ _1"></span>3<span class="_ _1"></span><span class="ff3">1 <span class="_ _4"></span>grudnia <span class="_ _4"></span>2023 <span class="_ _4"></span>r. </span></div><div class="t m0 x29 h7 y7cb ff2 fs3 fc0 sc0 ls0 ws0">nie wystąpiły Up<span class="_ _1"></span>rawnienia możliwe <span class="_ _1"></span>do<span class="_ _1"></span><span class="ff3"> wykonania. </span></div><div class="t m0 x29 h11 y7cc ff2 fs3 fc0 sc0 ls0 ws0">Wg <span class="_ _2a"> </span>stanu <span class="_ _2a"> </span>na <span class="_ _2a"> </span>d<span class="_ _1"></span>zień <span class="_ _2a"> </span>bilanso<span class="_ _1"></span>wy, <span class="_ _2a"> </span>jak <span class="_ _2a"> </span>i <span class="_ _2a"> </span>na <span class="_ _15"> </span>dzień <span class="_ _2a"> </span>zatwier<span class="_ _1"></span>dzenia <span class="_ _2a"> </span>do <span class="_ _2a"> </span>publikac<span class="_ _1"></span>ji <span class="_ _2a"> </span>niniejszego <span class="_ _2a"> </span>sp<span class="_ _1"></span>rawozdania <span class="_ _2a"> </span>finan<span class="_ _1"></span>sowego </div><div class="t m0 x29 h11 y7cd ff2 fs3 fc0 sc0 ls0 ws0">Uprawnienia <span class="_ _1"></span>wynikające z realizacji Programu nie by<span class="_ _1"></span>ły możliwe do wykonania, z uwag<span class="_ _1"></span>i na to, że nie doszło do transakcji </div><div class="t m0 x29 h7 y7ce ff2 fs3 fc0 sc0 ls0 ws0">Sprzedaży.<span class="_ _1"></span><span class="ff3">  <span class="_ _a"></span>Dodatkowo<span class="_ _1"></span> <span class="_ _a"></span>Kierow</span>nictwo <span class="_ _a"></span>Gr<span class="_ _1"></span>upy <span class="_ _a"></span>nie <span class="_ _a"></span>po<span class="_ _1"></span>djęło <span class="_ _a"></span>żadnych <span class="_ _a"></span>działań<span class="_ _1"></span>, <span class="_ _a"></span>jak <span class="_ _a"></span>równ<span class="_ _1"></span>ież <span class="_ _4"></span>nie <span class="_ _11"></span>było <span class="_ _a"></span>w<span class="_ _4"></span><span class="ff3"> </span>posiadaniu <span class="_ _a"></span>ża<span class="_ _1"></span>dnych </div><div class="t m0 x29 h7 y7cf ff2 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _4"></span>wsk<span class="_ _1"></span>azujących <span class="_ _4"></span>na <span class="_ _4"></span>wysok<span class="_ _1"></span>ie <span class="_ _4"></span>prawdopo<span class="_ _1"></span>dobieństwie <span class="_ _4"></span>zaistnienia <span class="_ _a"></span>zdarzeń, <span class="_ _4"></span>w <span class="_ _a"></span>wyniku <span class="_ _4"></span>których<span class="_ _1"></span>, <span class="_ _4"></span>w<span class="_ _4"></span><span class="ff3"> okresie <span class="_ _4"></span>kolejnych </span></div><div class="t m0 x29 h11 y612 ff2 fs3 fc0 sc0 ls0 ws0">12 <span class="_ _11"></span>miesięcy <span class="_ _11"></span>mogłoby <span class="_ _11"></span>dojść <span class="_ _11"></span>do <span class="_ _11"></span>zawarcia <span class="_ _11"></span>Tr<span class="_ _1"></span>ansakcji <span class="_ _11"></span>Sprzedaży<span class="_ _1"></span>, <span class="_ _11"></span>a <span class="_ _11"></span>tym <span class="_ _11"></span>samy<span class="_ _1"></span>m <span class="_ _a"></span>ro<span class="_ _1"></span>zpoczęcia <span class="_ _a"></span>p<span class="_ _1"></span>rocesu <span class="_ _11"></span>realizacji <span class="_ _11"></span>Programu </div><div class="t m0 x29 h7 y3ca ff3 fs3 fc0 sc0 ls0 ws0">(emisji akcji).<span class="_ _1"></span> </div><div class="t m0 x29 h7 y7d0 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf41" class="pf w0 h0" ><div class="pc pc41 w0 h0"><img class="bi x28 y7d1 w6c h8d" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">65</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y622 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _8"> </span>tabela <span class="_ _8"> </span>prezentuje <span class="_ _8"> </span>rozliczenie <span class="_ _8"> </span>Uprawnień <span class="_ _8"> </span>w <span class="_ _e"> </span>ramach  Programu <span class="_ _e"> </span>wg <span class="_ _8"> </span>statusu <span class="_ _8"> </span>ich <span class="_ _8"> </span>wykonania <span class="_ _e"> </span>o<span class="_ _1"></span>raz <span class="_ _8"> </span>ich <span class="_ _e"> </span>wartości </div><div class="t m0 x29 h7 y74d ff2 fs3 fc0 sc0 ls0 ws0">godziwej na dzień<span class="_ _1"></span> 3<span class="ff3">1 g<span class="_ _1"></span>rudnia 2023 r. </span></div></div><div class="c x29 y42c wb5 h6a"><div class="t m0 x49 h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xb2 y42c wb6 h6a"><div class="t m0 x2b h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">Ilość jednostek<span class="ff4"> </span></div></div><div class="c xb3 y42c w48 h6a"><div class="t m0 x19 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">%  Programu </div></div><div class="c xb4 y42c w48 h6a"><div class="t m0 x30 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">W<span class="ff5">artość godziwa</span> </div><div class="t m0 x43 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">(w PLN) </div></div><div class="c xb5 y42c w49 h6a"><div class="t m0 x3b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Koszt wg  </div><div class="t m0 x43 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x43 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">godziwej  </div><div class="t m0 x27 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w ty</span><span class="fc4 sc0">s</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">P</span><span class="fc4 sc0">L</span><span class="fc4 sc0">N)</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y7d2 wb5 h19"><div class="t m0 x5 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Maksymalna liczba Uprawnień </div><div class="t m0 x5 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">P</span><span class="fc4 sc0">ro</span><span class="fc4 sc0">g</span><span class="fc4 sc0">ra</span><span class="fc4 sc0">mie,</span><span class="fc4 sc0"> </span><span class="fc4 sc0">w ty</span><span class="fc4 sc0">m:</span><span class="fc4 sc0"> </span></div></div><div class="c xb2 y7d2 wb6 h19"><div class="t m0 x31 h1a yca ff4 fsc fc0 sc0 ls3 ws0">430<span class="ls0"> 000 </span></div></div><div class="c xb3 y7d2 w48 h19"><div class="t m0 x29 h1a yca ff4 fsc fc0 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c xb4 y7d2 w48 h19"><div class="t m0 x99 h1a yca ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y7d2 w49 h19"><div class="t m0 x99 h1a yca ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y7d3 wb5 h19"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">- Uprawnienia przyznan<span class="_ _1"></span>e w ramach </div><div class="t m0 xb h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Um</span><span class="fc4 sc0">ó</span><span class="fc4 sc0">w </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">Ucze</span><span class="fc4 sc0">s</span><span class="fc4 sc0">tn</span><span class="fc4 sc0">ictwo</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xb2 y7d3 wb6 h19"><div class="t m0 x31 h1d yca ff3 fsc fc0 sc0 ls3 ws0">406<span class="ls0"> 678 </span></div></div><div class="c xb3 y7d3 w48 h19"><div class="t m0 xa h1d yca ff3 fsc fc0 sc0 ls3 ws0">95%<span class="ls0"> </span></div></div><div class="c xb4 y7d3 w48 h19"><div class="t m0 x4e h1d yca ff3 fsc fc0 sc0 ls0 ws0">120,75 </div></div><div class="c xb5 y7d3 w49 h19"><div class="t m0 x4e h1d yca ff3 fsc fc0 sc0 ls3 ws0">49<span class="ls0"> 105 </span></div></div><div class="c x29 y7d4 wb5 h51"><div class="t m0 x5 h1d y4ba ff3 fsc fc0 sc0 ls0 ws0">- Transza z dnia 01.10.2022<span class="_ _1"></span> </div><div class="t m0 xb h20 y93 ff2 fsc fc0 sc0 ls0 ws0">uwzględniająca zawarte </div><div class="t m0 xb h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">zu</span><span class="fc4 sc0">m</span><span class="fc4 sc0">ien</span><span class="fc4 sc0">ia z </span><span class="fc4 sc0">d</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ia 0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">0</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c xb2 y7d4 wb6 h51"><div class="t m0 x31 h1d y93 ff3 fsc fc0 sc0 ls3 ws0">275<span class="ls0"> 518 </span></div></div><div class="c xb3 y7d4 w48 h51"><div class="t m0 xa h1d y93 ff3 fsc fc0 sc0 ls3 ws0">64%<span class="ls0"> </span></div></div><div class="c xb4 y7d4 w48 h51"><div class="t m0 x4e h1d y93 ff3 fsc fc0 sc0 ls0 ws0">136,19 </div></div><div class="c xb5 y7d4 w49 h51"><div class="t m0 x4e h1d y93 ff3 fsc fc0 sc0 ls3 ws0">37<span class="ls0"> 523 </span></div></div><div class="c x29 y37b wb5 h8e"><div class="t m0 x5 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">- Transza z dnia 01.01.2023<span class="_ _1"></span> </div></div><div class="c xb2 y37b wb6 h8e"><div class="t m0 x31 h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">118<span class="ls0"> 710 </span></div></div><div class="c xb3 y37b w48 h8e"><div class="t m0 xa h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">28%<span class="ls0"> </span></div></div><div class="c xb4 y37b w48 h8e"><div class="t m0 x45 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">91,28 </div></div><div class="c xb5 y37b w49 h8e"><div class="t m0 x4e h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">10<span class="ls0"> 836 </span></div></div><div class="c x29 y7d6 wb5 h8f"><div class="t m0 x5 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">- Transza z dnia 01.0<span class="_ _1"></span>7.2023 </div></div><div class="c xb2 y7d6 wb6 h8f"><div class="t m0 x4e h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">12<span class="ls0"> 450 </span></div></div><div class="c xb3 y7d6 w48 h8f"><div class="t m0 x95 h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">3%<span class="ls0"> </span></div></div><div class="c xb4 y7d6 w48 h8f"><div class="t m0 x45 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">59,92 </div></div><div class="c xb5 y7d6 w49 h8f"><div class="t m0 x26 h1d y7d5 ff3 fsc fc0 sc0 ls3 ws0">746<span class="ls0"> </span></div></div><div class="c x29 y7d7 wb5 h90"><div class="t m0 x5 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">- <span class="ff2">Ilość utraconych up<span class="_ _1"></span>rawnień</span> </div></div><div class="c xb2 y7d7 wb6 h90"><div class="t m0 x35 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">23</span> 642 </div></div><div class="c xb3 y7d7 w48 h90"><div class="t m0 x24 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">5%</span> </div></div><div class="c xb4 y7d7 w48 h90"><div class="t m0 x4e h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">108,79 </div></div><div class="c xb5 y7d7 w49 h90"><div class="t m0 x28 h1d y7d5 ff3 fsc fc0 sc0 ls0 ws0">-2 <span class="ls3">572</span> </div></div><div class="c x29 y7d8 wb5 h19"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">- <span class="ff2">Liczba Uprawnień do<span class="_ _1"></span> przyznania </span></div><div class="t m0 xb h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="ff2"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zy</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zły</span><span class="fc4 sc0">ch</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0">k</span><span class="fc4 sc0">r</span><span class="fc4 sc0">esach</span></span><span class="fc4 sc0"> </span></div></div><div class="c xb2 y7d8 wb6 h19"><div class="t m0 x4e h1d yca ff3 fsc fc0 sc0 ls3 ws0">46<span class="ls0"> 964 </span></div></div><div class="c xb3 y7d8 w48 h19"><div class="t m0 xa h1d yca ff3 fsc fc0 sc0 ls3 ws0">11%<span class="ls0"> </span></div></div><div class="c xb4 y7d8 w48 h19"><div class="t m0 x99 h1d yca ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y7d8 w49 h19"><div class="t m0 x99 h1d yca ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y7d9 wb5 h90"><div class="t m0 x5 h1d y68c ff1 fsc fc0 sc0 ls0 ws0"> <span class="ff3"> </span></div></div><div class="c xb2 y7d9 wb6 h90"><div class="t m0 x99 h1a y7d5 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y7d9 w48 h90"><div class="t m0 x99 h1a y7d5 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y7d9 w48 h90"><div class="t m0 x99 h1a y7d5 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y7d9 w49 h90"><div class="t m0 x99 h1a y7d5 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y7da wb5 h19"><div class="t m0 x5 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Uprawnienia przyznane w rama<span class="_ _1"></span>ch </div><div class="t m0 x5 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Umó</span><span class="fc4 sc0">w </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">Ucze</span><span class="fc4 sc0">s</span><span class="fc4 sc0">t</span><span class="fc4 sc0">nict</span><span class="fc4 sc0">wo</span><span class="fc4 sc0">,</span><span class="fc4 sc0"> </span><span class="fc4 sc0">w </span><span class="fc4 sc0">ty</span><span class="fc4 sc0">m:</span><span class="_ _1"></span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c xb2 y7da wb6 h19"><div class="t m0 x31 h1a yca ff4 fsc fc0 sc0 ls3 ws0">406<span class="ls0"> 678 </span></div></div><div class="c xb3 y7da w48 h19"><div class="t m0 x25 h1a yca ff4 fsc fc0 sc0 ls3 ws0">95%<span class="ls0"> </span></div></div><div class="c xb4 y7da w48 h19"><div class="t m0 x4e h1a yca ff3 fsc fc0 sc0 ls0 ws0">120,75<span class="ff4"> </span></div></div><div class="c xb5 y7da w49 h19"><div class="t m0 x4e h1a yca ff4 fsc fc0 sc0 ls3 ws0">49<span class="ls0"> 105 </span></div></div><div class="c x29 y7db wb5 h19"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">- <span class="ff2">Nastąpiło nabycie u<span class="_ _1"></span>prawnień </span></div><div class="t m0 xb h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">v</span><span class="fc4 sc0">ested</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c xb2 y7db wb6 h19"><div class="t m0 x31 h1d yca ff3 fsc fc0 sc0 ls3 ws0">316<span class="ls0"> 626 </span></div></div><div class="c xb3 y7db w48 h19"><div class="t m0 xa h1d yca ff3 fsc fc0 sc0 ls3 ws0">74%<span class="ls0"> </span></div></div><div class="c xb4 y7db w48 h19"><div class="t m0 x4e h1d yca ff3 fsc fc0 sc0 ls0 ws0">136,19 </div></div><div class="c xb5 y7db w49 h19"><div class="t m0 x4e h1d yca ff3 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> 121 </span></div></div><div class="c x29 y77b wb5 h25"><div class="t m0 x5 h1d ye8 ff3 fsc fc0 sc0 ls0 ws0">- Pozostaje w trakcie nabywan<span class="_ _1"></span>ia </div><div class="t m0 xb h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">u</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">awn</span><span class="fc4 sc0">ień</span><span class="fc4 sc0">,</span><span class="fc4 sc0"> </span><span class="fc4 sc0">w </span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">m</span><span class="fc4 sc0">:</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xb2 y77b wb6 h25"><div class="t m0 x4e h1d y92 ff3 fsc fc0 sc0 ls3 ws0">66<span class="ls0"> 410 </span></div></div><div class="c xb3 y77b w48 h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">15%<span class="ls0"> </span></div></div><div class="c xb4 y77b w48 h25"><div class="t m0 x4e h1d y92 ff3 fsc fc0 sc0 ls0 ws0">120,75 </div></div><div class="c xb5 y77b w49 h25"><div class="t m0 x45 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">8 019 </div></div><div class="c x29 y7dc wb5 h23"><div class="t m0 x16 h8a y673 ffa fsc fc0 sc0 ls0 ws0">a) dla których szacuje się ze </div><div class="t m0 x16 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">w</span><span class="fc4 sc0">a</span><span class="fc4 sc0">r</span><span class="fc4 sc0">u</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ki </span><span class="fc4 sc0">n</span><span class="fc4 sc0">a</span><span class="fc4 sc0">b</span><span class="fc4 sc0">ycia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">z</span><span class="fc4 sc0">o</span><span class="fc4 sc0">s</span><span class="fc4 sc0">ta</span><span class="fc4 sc0">ły</span><span class="fc4 sc0"> </span><span class="fc4 sc0">s</span><span class="fc4 sc0">p</span><span class="fc4 sc0">ełn</span><span class="fc4 sc0">i</span><span class="fc4 sc0">o</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="_ _1"></span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c xb2 y7dc wb6 h23"><div class="t m0 x4e h28 y674 ff8 fsc fc0 sc0 ls3 ws0">31<span class="ls0"> 375 </span></div></div><div class="c xb3 y7dc w48 h23"><div class="t m0 x95 h28 y674 ff8 fsc fc0 sc0 ls3 ws0">7%<span class="ls0"> </span></div></div><div class="c xb4 y7dc w48 h23"><div class="t m0 x45 h28 y674 ff8 fsc fc0 sc0 ls0 ws0">14,51 </div></div><div class="c xb5 y7dc w49 h23"><div class="t m0 x26 h28 y674 ff8 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x29 y7dd wb5 h90"><div class="t m0 x5 h1d y7de ff3 fsc fc0 sc0 ls0 ws0">- <span class="ff2">Ilość utraconych up<span class="_ _1"></span>rawnień</span> </div></div><div class="c xb2 y7dd wb6 h90"><div class="t m0 x4e h1d y7de ff3 fsc fc0 sc0 ls3 ws0">23<span class="ls0"> 642 </span></div></div><div class="c xb3 y7dd w48 h90"><div class="t m0 x95 h1d y7de ff3 fsc fc0 sc0 ls3 ws0">5%<span class="ls0"> </span></div></div><div class="c xb4 y7dd w48 h90"><div class="t m0 x4e h1d y7de ff3 fsc fc0 sc0 ls0 ws0">108,79 </div></div><div class="c xb5 y7dd w49 h90"><div class="t m0 x45 h1d y7de ff3 fsc fc0 sc0 ls0 ws0">2 572 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y7df ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y658 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień bilan<span class="_ _1"></span>sowy 3<span class="ff3">1 <span class="_ _1"></span>grudnia 202<span class="_ _1"></span>3 r. Program motywacy<span class="_ _1"></span>jny pozostaje w<span class="_ _1"></span> trakcie <span class="_ _1"></span>realizacji. </span></div><div class="t m0 x29 h18 y76 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y7e0 ff4 fsb fc1 sc0 ls0 ws0">Nota 19 <span class="ff5">Zobowi<span class="_ _0"></span>ązania z tytułu l<span class="_ _0"></span>easingów (długoterm<span class="_ _0"></span>inowe<span class="ff4"> </span>i krótkoterminow<span class="_ _0"></span>e<span class="ff4">) </span></span></div><div class="t m0 x29 h2b y7e1 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y465 ff2 fs3 fc0 sc0 ls0 ws0">Opłaty <span class="_ _a"></span>leasin<span class="_ _1"></span>gowe <span class="_ _11"></span>są <span class="_ _a"></span>p<span class="_ _1"></span>rzez <span class="_ _a"></span>Spółkę<span class="_ _1"></span><span class="ff3"> <span class="_ _a"></span>dyskon<span class="_ _1"></span>towane <span class="_ _a"></span>przy<span class="_ _1"></span> <span class="_ _a"></span>zastosowaniu<span class="_ _1"></span> <span class="_ _a"></span></span>kr<span class="_ _1"></span>ańcowej <span class="_ _a"></span>stop<span class="_ _1"></span>y <span class="_ _a"></span>procentowej,<span class="_ _1"></span><span class="ff3"> <span class="_ _a"></span></span>k<span class="_ _1"></span>tórej <span class="_ _a"></span>war<span class="_ _1"></span>tość <span class="_ _a"></span>jest<span class="ff3"> </span></div><div class="t m0 x29 h7 y7e2 ff3 fs3 fc0 sc0 ls0 ws0">szacowana <span class="ff2">na bazie <span class="_ _0"></span>wartości stopy <span class="_ _0"></span>wolnej od <span class="_ _5"></span>r<span class="_ _1"></span>yzyka oraz <span class="_ _5"></span>p<span class="_ _1"></span>remii za <span class="_ _5"></span>r<span class="_ _1"></span>yzyko kredytowe <span class="_ _0"></span>Spółki.<span class="_ _1"></span><span class="ff3"> </span>Niektóre spośród zawartyc<span class="_ _0"></span>h </span></div><div class="t m0 x29 h7 y7e3 ff2 fs3 fc0 sc0 ls3 ws0">umów<span class="ff3 ls0"> leasingowych <span class="ff2">zawierają <span class="_ _0"></span>opcje przedłużenia lub <span class="_ _0"></span>wypowiedzenia leasingu. Zarząd <span class="_ _0"></span>dokonuje osądu, aby <span class="_ _5"></span>u<span class="_ _1"></span>stalić okres, </span></span></div><div class="t m0 x29 h7 y320 ff2 fs3 fc0 sc0 ls0 ws0">co do którego m<span class="_ _1"></span>ożna z wystarczającą pewn<span class="_ _1"></span>ością założy<span class="_ _1"></span>ć, że takie umowy b<span class="_ _1"></span>ędą trwać. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x41 h7 y38e ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y7e4 ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _e"> </span>dzień <span class="_ _8"> </span>3<span class="ff3">1 <span class="_ _e"> </span>grudnia <span class="_ _e"> </span><span class="ls3">20</span>23 <span class="_ _8"> </span></span>r. <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _e"> </span>była <span class="_ _8"> </span>stroną <span class="_ _e"> </span>umowy <span class="_ _e"> </span>leasingu <span class="_ _8"> </span>powierzchni <span class="_ _e"> </span>biurowej<span class="_ _1"></span><span class="ff3"> <span class="_ _8"> </span></span>oraz <span class="_ _e"> </span>leasingu <span class="_ _8"> </span>samochodów<span class="ff3 ls15">, </span></div><div class="t m0 x29 h7 y7e5 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">przyp<span class="_ _1"></span>adku któ</span>rych <span class="ff2">jest leasin<span class="_ _1"></span>gobiorcą. </span> </div></div><div class="c x29 y7e6 w80 h1b"><div class="t m0 x2a h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu lea<span class="_ _1"></span>singów<span class="ff4"> </span></div></div><div class="c x9b y7e6 w5e h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y7e6 w5f h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y7e7 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Długoterminowe<span class="ff3"> </span></div></div><div class="c x9b y7e7 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x9c y7e7 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">556<span class="ls0"> </span></div></div><div class="c x29 y7e8 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Krótkoterminowe<span class="ff3"> </span></div></div><div class="c x9b y7e8 w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">604<span class="ls0"> </span></div></div><div class="c x9c y7e8 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">547<span class="ls0"> </span></div></div><div class="c x29 y7e9 w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y7e9 w5e h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">637<span class="ls0"> </span></div></div><div class="c x9c y7e9 w5f h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 103 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y24a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y7ea ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y7eb ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf42" class="pf w0 h0" ><div class="pc pc42 w0 h0"><img class="bi x29 y2e0 w8a h91" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">66</span> </div></div><div class="c x29 y7ec w80 h1b"><div class="t m0 x36 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x9b y7ec w5e h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y7ec w5f h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y7ed w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytuły leasingu <span class="ff3">p<span class="_ _1"></span>owierzchni biurowej </span></div></div><div class="c x9b y7ed w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">542<span class="ls0"> </span></div></div><div class="c x9c y7ed w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">956<span class="ls0"> </span></div></div><div class="c x29 y7ee w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">do 12 miesięcy</span> </div></div><div class="c x9b y7ee w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">542<span class="ls0"> </span></div></div><div class="c x9c y7ee w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x29 y7ef w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 12 miesięcy</span> </div></div><div class="c x9b y7ef w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y7ef w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">501<span class="ls0"> </span></div></div><div class="c x29 y7f0 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytuły leasingu samochodó<span class="_ _1"></span>w<span class="ff3"> </span></div></div><div class="c x9b y7f0 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x9c y7f0 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">147<span class="ls0"> </span></div></div><div class="c x29 y7f1 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">do 12 miesięcy</span> </div></div><div class="c x9b y7f1 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">62<span class="ls0"> </span></div></div><div class="c x9c y7f1 w5f h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">92<span class="ls0"> </span></div></div><div class="c x29 y7f2 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 12 miesięcy</span> </div></div><div class="c x9b y7f2 w5e h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x9c y7f2 w5f h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x29 y7f3 w80 h1b"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y7f3 w5e h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">637<span class="ls0"> </span></div></div><div class="c x9c y7f3 w5f h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 103 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y717 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y2c5 ff4 fs3 fc3 sc0 ls0 ws0">Leasing powierzch<span class="_ _1"></span>ni biurowej<span class="_ _1"></span> </div><div class="t m0 x29 h7 y608 ff2 fs3 fc0 sc0 ls0 ws0">Na  dzień  <span class="ff3">3<span class="_ _1"></span>1  grudnia  <span class="ls3">20</span>23  </span>r.  przyszłe  minimaln<span class="_ _1"></span>e  opłaty  z  tytułu <span class="_ _2a"> </span><span class="ff3">leasing<span class="_ _1"></span>u  powierzchni  biurowej<span class="_ _1"></span>  </span>przedstawiają  się </div><div class="t m0 x29 h7 y7f4 ff2 fs3 fc0 sc0 ls0 ws0">następująco:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y6f8 w80 h1b"><div class="t m0 x36 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x9b y6f8 w5e h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y6f8 w5f h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y1d9 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przyszłe minimalne płatności l<span class="_ _1"></span>easingowe, w tym:<span class="ff3"> </span></div></div><div class="c x9b y1d9 w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">57<span class="ls0">1 </span></div></div><div class="c x9c y1d9 w5f h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 057 </div></div><div class="c x29 y436 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls8">w </span><span class="ffa">okresie krótszym niż 1 rok</span> </div></div><div class="c x9b y436 w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5<span class="ls3">71</span> </div></div><div class="c x9c y436 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">528<span class="ls0"> </span></div></div><div class="c x29 y7f5 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- w okresie 1<span class="_ _1"></span>-2 lat </div></div><div class="c x9b y7f5 w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y7f5 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">528<span class="ls0"> </span></div></div><div class="c x29 y7c8 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie dłuższym niż 2 lata<span class="_ _1"></span></span> </div></div><div class="c x9b y7c8 w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y7c8 w5f h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y7f6 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Przyszłe koszty odsetkowe<span class="ff3"> </span></div></div><div class="c x9b y7f6 w5e h1b"><div class="t m0 x56 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">29</span> </div></div><div class="c x9c y7f6 w5f h1b"><div class="t m0 x55 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">101</span> </div></div><div class="c x29 y7f7 w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wartość bieżąca zobowiązań z tytułu leas<span class="_ _1"></span>ingu, w tym:<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y7f7 w5e h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">542<span class="ls0"> </span></div></div><div class="c x9c y7f7 w5f h1b"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">956<span class="ls0"> </span></div></div><div class="c x29 y7f8 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie krótszym niż 1 rok<span class="_ _1"></span></span> </div></div><div class="c x9b y7f8 w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">542<span class="ls0"> </span></div></div><div class="c x9c y7f8 w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">455<span class="ls0"> </span></div></div><div class="c x29 y346 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- w okresie 1<span class="_ _1"></span>-<span class="ls3">2 </span>lat </div></div><div class="c x9b y346 w5e h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y346 w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">501<span class="ls0"> </span></div></div><div class="c x29 y7f9 w80 h1f"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie dłuższym niż 2 lata<span class="_ _1"></span></span> </div></div><div class="c x9b y7f9 w5e h1f"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y7f9 w5f h1f"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y7fa ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h92 y318 ff3 fsd fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y7fb ff2 fs3 fc0 sc0 ls0 ws0">Pod  koniec  2022  r.  Spół<span class="_ _0"></span>ka  zawarła  anek<span class="_ _1"></span>s  przedłużający<span class="ff3">  najem  powierzchni  biurowej  </span>o  kolejne  2  lata, <span class="_ _8"> </span>począwszy </div><div class="t m0 x29 h7 y77e ff3 fs3 fc0 sc0 ls3 ws0">od<span class="ls0"> 01.01.2023  r<span class="_ _1"></span>.  <span class="ff2">zach<span class="_ _1"></span>owując  ty<span class="_ _1"></span>m  samym <span class="_ _2a"> </span>ciągłość <span class="_ _2a"> </span>trwania  um<span class="_ _1"></span>owy.  Ma<span class="_ _1"></span>jąc  na  u<span class="_ _1"></span>wadze  po<span class="_ _1"></span>wyższe,  Spó<span class="_ _1"></span>łka  dokonała </span></span></div><div class="t m0 x29 h7 y7fc ff2 fs3 fc0 sc0 ls0 ws0">stosownego p<span class="_ _1"></span>rzeliczenia zobowiązania <span class="_ _1"></span>z tyt. leasingu<span class="_ _1"></span> <span class="_ _1"></span><span class="ff3">czego efektem <span class="_ _1"></span></span><span class="ls3">był</span><span class="ff3"> wzrost salda na 31.12.2022 r<span class="_ _1"></span>.  </span></div><div class="t m0 x29 h7 y7fd ff2 fs3 fc0 sc0 ls0 ws0">Efektywna <span class="_ _1"></span>stopa procentowa z tytułu <span class="_ _1"></span>leasingu <span class="_ _1"></span>powierzchni biuro<span class="_ _1"></span>wej na dzień 3<span class="_ _1"></span><span class="ff3">1 grudnia </span>202<span class="_ _1"></span>3 r. wynosiła 10,29%.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y7fe ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y338 ff5 fs3 fc3 sc0 ls0 ws0">Leasing samochodó<span class="_ _1"></span>w<span class="ff4"> </span></div><div class="t m0 x29 h7 y7ff ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="_ _1"></span><span class="ff3">31 grudnia <span class="ls9">20<span class="_ _1"></span></span>23 </span>r. przyszłe <span class="_ _1"></span>minimalne opłaty<span class="_ _1"></span> z tytułu <span class="_ _1"></span>leasingu samo<span class="_ _1"></span>chodów<span class="ff3"> </span>pr<span class="_ _1"></span>zedstawiają się następująco:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y800 w80 h1f"><div class="t m0 x36 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x9b y800 w5e h1f"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y800 w5f h1f"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y801 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Przyszłe minimalne płatno<span class="_ _1"></span>ści leasingowe, w tym:<span class="ff3"> </span></div></div><div class="c x9b y801 w5e h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">01</span> </div></div><div class="c x9c y801 w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">154<span class="ls0"> </span></div></div><div class="c x29 y802 w80 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie krótszym niż 1 rok<span class="_ _1"></span></span> </div></div><div class="c x9b y802 w5e h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">67<span class="ls0"> </span></div></div><div class="c x9c y802 w5f h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">97<span class="ls0"> </span></div></div><div class="c x29 y803 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- w okresie 1<span class="_ _1"></span>-2 lat </div></div><div class="c x9b y803 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">34<span class="ls0"> </span></div></div><div class="c x9c y803 w5f h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">57<span class="ls0"> </span></div></div><div class="c x29 y804 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie dłuższym niż 2 lata<span class="_ _1"></span></span> </div></div><div class="c x9b y804 w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y804 w5f h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y4e0 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przyszłe koszty odsetkowe<span class="ff3"> </span></div></div><div class="c x9b y4e0 w5e h1b"><div class="t m0 x15 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-6 </div></div><div class="c x9c y4e0 w5f h1b"><div class="t m0 x15 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-7 </div></div><div class="c x29 y5a1 w80 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wartość bieżąca zobowiązań z tytułu leas<span class="_ _1"></span>ingu, w tym:<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y5a1 w5e h1b"><div class="t m0 x1b h1a y9e ff4 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x9c y5a1 w5f h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">147<span class="ls0"> </span></div></div><div class="c x29 y805 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ls8">w </span><span class="ffa">okresie krótszym niż 1 rok</span> </div></div><div class="c x9b y805 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">62 </div></div><div class="c x9c y805 w5f h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">92<span class="ls0"> </span></div></div><div class="c x29 y408 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- w okresie 1<span class="_ _1"></span>-2 lat </div></div><div class="c x9b y408 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x9c y408 w5f h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x29 y806 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">w okresie dłuższym niż 2 lata<span class="_ _1"></span></span> </div></div><div class="c x9b y806 w5e h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y806 w5f h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y807 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y808 ff2 fs3 fc0 sc0 ls0 ws0">Efektywna stopa procentowa z tytułu powyższego leasingu samochodów na dzień 3<span class="_ _1"></span><span class="ff3">1 grudnia </span>2023 r. wynosiła<span class="ff3">: 3,35% lub </span></div><div class="t m0 x29 h7 y809 ff2 fs3 fc0 sc0 ls0 ws0">5.69% lub 10<span class="_ _1"></span>,03% w zależności od pod<span class="_ _1"></span>pisanej umowy.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y80a ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf43" class="pf w0 h0" ><div class="pc pc43 w0 h0"><img class="bi x28 y80b w6c h93" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">67</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff4 fs3 fc3 sc0 ls0 ws0">Koszty <span class="_ _1"></span>leasingu <span class="ff5">ujęte </span>w ok<span class="_ _1"></span>resie sprawozdawczym<span class="_ _1"></span> </div><div class="t m0 x29 h7 y80c ff3 fs3 fc0 sc0 ls0 ws0">W okresie <span class="_ _1"></span>od <span class="_ _1"></span>1 <span class="_ _1"></span>stycznia <span class="_ _1"></span>20<span class="_ _1"></span>23 r.<span class="_ _1"></span> do <span class="_ _1"></span>3<span class="_ _1"></span>1 gru<span class="_ _1"></span>dnia <span class="ls3">20</span>23 <span class="_ _1"></span><span class="ff2">r. <span class="_ _1"></span>kwoty k<span class="_ _1"></span>osztów wy<span class="_ _1"></span>nikających<span class="_ _1"></span> z <span class="_ _1"></span>leasingu u<span class="_ _1"></span>jęte w <span class="_ _1"></span>rachu<span class="_ _1"></span>nku zysk<span class="_ _1"></span>ów </span></div><div class="t m0 x29 h7 y306 ff2 fs3 fc0 sc0 ls0 ws0">i strat wraz ze sprawo<span class="_ _1"></span>zdaniem z całk<span class="_ _1"></span>owitych dochodó<span class="_ _1"></span>w wyniosły:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y34f w80 h19"><div class="t m0 x36 h1a yca ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x9b y34f w5e h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y34f w5f h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y80d w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszt amortyzacji aktywó<span class="_ _1"></span>w z tytułu prawa do u<span class="_ _1"></span>żytkowania<span class="ff3"> </span></div></div><div class="c x9b y80d w5e h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">621<span class="ls0"> </span></div></div><div class="c x9c y80d w5f h1b"><div class="t m0 x1d h7 y9e ff3 fsc fc0 sc0 ls3 ws0">682<span class="fs3 ls0"> </span></div></div><div class="c x29 y78e w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszty odsetek od zobowiązań z tytu<span class="_ _1"></span>łu leasingu<span class="ff3"> </span></div></div><div class="c x9b y78e w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x9c y78e w5f h1b"><div class="t m0 x1b h7 y9e ff3 fsc fc0 sc0 ls3 ws0">46<span class="fs3 ls0"> </span></div></div><div class="c x29 y4c2 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszty leasingów krótko<span class="_ _1"></span>terminowych<span class="ff3"> </span></div></div><div class="c x9b y4c2 w5e h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">12<span class="ls0"> </span></div></div><div class="c x9c y4c2 w5f h1b"><div class="t m0 x1b h7 y9e ff3 fsc fc0 sc0 ls3 ws0">13<span class="fs3 ls0"> </span></div></div><div class="c x29 y1ab w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszty leasingu aktywów o niskiej wartoś<span class="_ _1"></span>ci<span class="ff3"> </span></div></div><div class="c x9b y1ab w5e h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y1ab w5f h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y80e w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y80e w5e h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">720<span class="ls0"> </span></div></div><div class="c x9c y80e w5f h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">741<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y80f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y810 ff2 fs3 fc0 sc0 ls0 ws0">Całkowity wypły<span class="_ _1"></span>w środków pieniężn<span class="_ _1"></span>ych z tytułu leasing<span class="_ _1"></span>u w 202<span class="_ _4"></span><span class="ff3">3 </span>r. wyniósł <span class="ff3 ls3">682<span class="ls0"> tys. PLN, a w 20<span class="_ _1"></span>22 roku </span>714<span class="ls0"> tys. PLN.<span class="ff4 fc1"> </span></span></span></div><div class="t m0 x29 h2b y811 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y812 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="ls3">20</span> <span class="ff5">Zob<span class="_ _0"></span>owiązania z tytu<span class="_ _0"></span>łu program<span class="_ _0"></span>u motywacyjnego<span class="ff4">  </span></span></div><div class="t m0 x29 h2b y813 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y126 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"></span>realizuje <span class="_ _a"></span>pro<span class="_ _1"></span>gram <span class="_ _a"></span>motywacy<span class="_ _1"></span>jny <span class="_ _11"></span>z <span class="_ _a"></span>wykorzystaniem <span class="_ _11"></span>transakcji <span class="_ _11"></span>płatności <span class="_ _a"></span>w <span class="_ _11"></span>formie <span class="_ _a"></span>ak<span class="_ _1"></span>cji <span class="_ _a"></span>rozliczan<span class="_ _1"></span>ych <span class="_ _a"></span>w<span class="_ _a"></span><span class="ff3"> </span>środkach </div><div class="t m0 x29 h11 y814 ff2 fs3 fc0 sc0 ls0 ws0">pieniężnych. Program jest <span class="_ _0"></span>oparty o <span class="_ _0"></span>pochodne instrumenty fi<span class="_ _0"></span>nansowe, uprawniające do <span class="_ _0"></span>uzyskania zapłaty kwoty <span class="_ _0"></span>pieniężnej </div><div class="t m0 x29 h7 y128 ff2 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>wysokości <span class="_ _4"></span>i <span class="_ _a"></span>na <span class="_ _4"></span>warunka<span class="_ _1"></span>ch <span class="_ _4"></span>określonych <span class="_ _4"></span>w <span class="_ _a"></span>Regulaminie <span class="_ _4"></span>oraz <span class="_ _4"></span>w <span class="_ _4"></span>Umo<span class="_ _1"></span>wie <span class="_ _4"></span>o<span class="_ _1"></span><span class="ff3"> Uczestn<span class="_ _1"></span>ictwo <span class="_ _4"></span>(tzw. <span class="_ _4"></span>Restricted <span class="_ _a"></span>Stock <span class="_ _4"></span>Units, </span></div><div class="t m0 x29 h7 y815 ff2 fs3 fc0 sc0 ls0 ws0">dalej „Jednostki RSU”)<span class="_ _1"></span>. Program ten <span class="_ _1"></span>jest ujmowany<span class="_ _1"></span> w<span class="_ _1"></span><span class="ff3"> sprawozdaniu finansowy<span class="_ _1"></span>m zgodnie z MSSF 2. <span class="_ _1"></span> </span></div><div class="t m0 x29 h11 y68a ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"></span>celu wypełnienia <span class="_ _0"></span>postanowień <span class="_ _0"></span>MSSF2 <span class="_ _5"></span>Sp<span class="_ _1"></span>ółka <span class="_ _0"></span>w <span class="_ _5"></span>o<span class="_ _1"></span>kresie <span class="_ _0"></span>nabywan<span class="_ _1"></span>ia <span class="_ _0"></span>uprawnień <span class="_ _0"></span>ujmuje <span class="_ _0"></span>kwotę <span class="_ _5"></span>dla otrzymywanych <span class="_ _0"></span>usług, </div><div class="t m0 x29 h11 y12b ff2 fs3 fc0 sc0 ls0 ws0">wykorzy<span class="_ _1"></span>stując <span class="_ _10"> </span>najlepsze <span class="_ _e"> </span>dostępne <span class="_ _10"> </span>szacunki <span class="_ _e"> </span>dotyczące <span class="_ _10"> </span>liczby <span class="_ _10"> </span>instrum<span class="_ _1"></span>entów <span class="_ _10"> </span>kapitałowy<span class="_ _1"></span>ch, <span class="_ _10"> </span>dla <span class="_ _10"> </span>których<span class="_ _1"></span> <span class="_ _10"> </span>nastąpi <span class="_ _10"> </span>n<span class="_ _1"></span>abycie </div><div class="t m0 x29 h7 y77c ff2 fs3 fc0 sc0 ls0 ws0">uprawnień<span class="_ _1"></span>. <span class="_ _5"></span>Jednostka <span class="_ _0"></span>dokonuje,<span class="ff3"> <span class="_ _0"></span><span class="ff2">jeśli <span class="_ _3"></span>to<span class="_ _1"></span> <span class="_ _5"></span>kon<span class="_ _1"></span>ieczne, <span class="_ _5"></span>k<span class="_ _1"></span>orekty <span class="_ _5"></span>tych <span class="_ _0"></span>szacunków, <span class="_ _0"></span>jeśli <span class="_ _5"></span>późniejsze <span class="_ _5"></span>info<span class="_ _1"></span>rmacje <span class="_ _5"></span>wsk<span class="_ _1"></span>azują, <span class="_ _5"></span>że <span class="_ _0"></span>liczba </span></span></div><div class="t m0 x29 h11 y816 ff2 fs3 fc0 sc0 ls0 ws0">instrumentów <span class="_ _10"> </span>kapitałowych, <span class="_ _11"></span>d<span class="_ _1"></span>o <span class="_ _11"></span>których <span class="_ _10"> </span>nastąpi <span class="_ _11"></span>nabycie <span class="_ _10"> </span>uprawnień,<span class="_ _1"></span> <span class="_ _11"></span>różni <span class="_ _10"> </span>się <span class="_ _11"></span>od <span class="_ _11"></span>wcześniejszych<span class="_ _1"></span> <span class="_ _11"></span>oszaco<span class="_ _1"></span>wań. <span class="_ _11"></span>Na <span class="_ _11"></span>d<span class="_ _1"></span>zień </div><div class="t m0 x29 h11 y817 ff2 fs3 fc0 sc0 ls0 ws0">nabycia <span class="_ _4"></span>u<span class="_ _1"></span>prawnień <span class="_ _a"></span>jednostka <span class="_ _4"></span>kor<span class="_ _1"></span>yguje <span class="_ _4"></span>szacunek <span class="_ _a"></span>do <span class="_ _4"></span>p<span class="_ _4"></span>oziomu <span class="_ _4"></span>liczby <span class="_ _a"></span>instrumentów <span class="_ _a"></span>kapitałowych, <span class="_ _a"></span>do <span class="_ _4"></span>których <span class="_ _a"></span>ostatecznie </div><div class="t m0 x29 h7 y818 ff2 fs3 fc0 sc0 ls0 ws0">zostały naby<span class="_ _1"></span>te uprawnienia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y819 ff2 fs3 fc0 sc0 ls0 ws0">Ujmowanie <span class="_ _1"></span>pr<span class="_ _1"></span>ogramu <span class="_ _1"></span>motywacyjnego <span class="_ _1"></span>wy<span class="_ _1"></span>maga <span class="_ _1"></span>wykonania <span class="_ _1"></span>analizy, <span class="_ _4"></span>która wiąże <span class="_ _4"></span>się z <span class="_ _1"></span>przyjmowan<span class="_ _1"></span>iem <span class="_ _1"></span>pewnych <span class="_ _1"></span>za<span class="_ _1"></span>łożeń i </div><div class="t m0 x29 h11 y2ab ff2 fs3 fc0 sc0 ls0 ws0">stosowaniem <span class="_ _4"></span>pr<span class="_ _1"></span>ofesjonalnego <span class="_ _4"></span>osąd<span class="_ _1"></span>u, <span class="_ _4"></span>w <span class="_ _4"></span>szczegó<span class="_ _1"></span>lności <span class="_ _4"></span>w <span class="_ _4"></span>zak<span class="_ _1"></span>resie <span class="_ _4"></span>liczby <span class="_ _4"></span>in<span class="_ _1"></span>strumentów <span class="_ _4"></span>k<span class="_ _1"></span>apitałowych, <span class="_ _4"></span>d<span class="_ _1"></span>o <span class="_ _4"></span>których <span class="_ _4"></span>nastąpi </div><div class="t m0 x29 h11 y81a ff2 fs3 fc0 sc0 ls0 ws0">nabycie <span class="_ _4"></span>u<span class="_ _1"></span>prawnień <span class="_ _a"></span>w <span class="_ _4"></span>trak<span class="_ _1"></span>cie <span class="_ _4"></span>okre<span class="_ _1"></span>su <span class="_ _a"></span>sprawozdawczego <span class="_ _a"></span>jak <span class="_ _4"></span>i <span class="_ _a"></span>wyceny <span class="_ _a"></span>Jednostki <span class="_ _a"></span>RSU. <span class="_ _4"></span>Na <span class="_ _a"></span>każdy<span class="_ _1"></span> <span class="_ _4"></span>dzień <span class="_ _4"></span>b<span class="_ _1"></span>ilansowy <span class="_ _a"></span>Spółka </div><div class="t m0 x29 h11 y81b ff2 fs3 fc0 sc0 ls0 ws0">szacuje <span class="_ _10"> </span>ilość <span class="_ _10"> </span>instru<span class="_ _1"></span>mentów <span class="_ _10"> </span>fi<span class="_ _1"></span>nansowy<span class="_ _1"></span>ch, <span class="_ _10"> </span>dla <span class="_ _e"> </span>których <span class="_ _10"> </span>nastąpi <span class="_ _10"> </span>nab<span class="_ _1"></span>ycie <span class="_ _10"> </span>uprawnień<span class="_ _1"></span> <span class="_ _10"> </span>oraz <span class="_ _e"> </span>ich <span class="_ _11"></span>war<span class="_ _1"></span>tość <span class="_ _10"> </span>god<span class="_ _1"></span>ziwą <span class="_ _10"> </span>w <span class="_ _10"> </span>ok<span class="_ _1"></span>resie </div><div class="t m0 x29 h11 y1eb ff2 fs3 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _1"></span>m <span class="_ _14"> </span>celem <span class="_ _14"> </span>ujęcia <span class="_ _14"> </span>w <span class="_ _13"> </span>sprawozdaniu <span class="_ _14"> </span>finan<span class="_ _1"></span>sowym <span class="_ _14"> </span>odpowiedni<span class="_ _4"></span>ch <span class="_ _14"> </span>zobowiązań <span class="_ _14"> </span>oraz <span class="_ _14"> </span>ko<span class="_ _1"></span>sztów <span class="_ _14"> </span>Spółki </div><div class="t m0 x29 h7 y81c ff2 fs3 fc0 sc0 ls0 ws0">wynikających<span class="_ _1"></span> z realizacji programu mo<span class="_ _1"></span>tywacyjnego.<span class="_ _1"></span><span class="ff3 fc1"> </span></div><div class="t m0 x41 h7 y4f9 ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h4a y81d ff5 fs3 fc3 sc0 ls0 ws0">Charakter <span class="_ _4"></span>i <span class="_ _4"></span>zasady <span class="_ _1"></span>funk<span class="_ _1"></span>cjonowania <span class="_ _4"></span>długoterm<span class="_ _1"></span>inowego <span class="_ _1"></span>Pro<span class="_ _1"></span>gramu <span class="_ _4"></span>Motywacyjnego <span class="_ _4"></span>Grupy <span class="_ _4"></span>Kapitałowej <span class="_ _4"></span>DataWalk </div><div class="t m0 x29 h2b y81e ff5 fs3 fc3 sc0 ls0 ws0">rozliczanego <span class="_ _1"></span>w środkach pieniężnych<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y81f ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _16"> </span>dniu <span class="_ _26"> </span>30 <span class="_ _16"> </span><span class="ff2">cz<span class="_ _1"></span>erwca <span class="_ _16"> </span>2020 <span class="_ _26"> </span>r. <span class="_ _16"> </span>Walne <span class="_ _26"> </span>Zgromadzenie <span class="_ _26"> </span>DataWalk <span class="_ _16"> </span>S.A. <span class="_ _26"> </span>podjęło <span class="_ _26"> </span>uchwałę <span class="_ _16"> </span>o<span class="_ _1"></span> <span class="_ _16"> </span>wprowad<span class="_ _1"></span>zeniu <span class="_ _16"> </span>Programu </span></div><div class="t m0 x29 h11 y820 ff2 fs3 fc0 sc0 ls0 ws0">Motywacyjneg<span class="_ _1"></span>o <span class="_ _35"> </span>(„Program”) <span class="_ _35"> </span>skierowan<span class="_ _1"></span>ego <span class="_ _31"> </span>do <span class="_ _35"> </span>członkó<span class="_ _1"></span>w <span class="_ _35"> </span>kluczowego <span class="_ _35"> </span>personelu <span class="_ _35"> </span>będącego <span class="_ _35"> </span>Pracown<span class="_ _1"></span>ikiem, </div><div class="t m0 x29 h11 y821 ff2 fs3 fc0 sc0 ls0 ws0">Współpracownik<span class="_ _1"></span>iem <span class="_ _5"></span>albo<span class="_ _1"></span> <span class="_ _5"></span>członkiem <span class="_ _0"></span>Zarządu <span class="_ _5"></span>(„Osob<span class="_ _1"></span>y <span class="_ _5"></span>Upr<span class="_ _1"></span>awnione”) <span class="_ _5"></span>Gr<span class="_ _1"></span>upy. <span class="_ _5"></span>Reg<span class="_ _4"></span>ulamin <span class="_ _0"></span>Programu <span class="_ _5"></span>został <span class="_ _5"></span>uch<span class="_ _1"></span>walony <span class="_ _0"></span>przez </div><div class="t m0 x29 h7 y822 ff2 fs3 fc0 sc0 ls0 ws0">Zarząd Spółk<span class="_ _1"></span>i a następnie zatwierdzon<span class="_ _1"></span>y przez Radę Nad<span class="_ _1"></span>zorcza uchwałą z dnia 18<span class="_ _1"></span>.03.2022 r.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y823 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y824 ff2 fs3 fc0 sc0 ls0 ws0">Postanowienia <span class="_ _a"></span>Program<span class="_ _1"></span>u <span class="_ _a"></span>obowiązują <span class="_ _4"></span>od<span class="_ _1"></span> <span class="_ _4"></span>dn<span class="_ _1"></span>ia <span class="_ _4"></span>pr<span class="_ _1"></span>zyjęcia <span class="_ _4"></span>Reg<span class="_ _1"></span>ulaminu <span class="_ _a"></span>przez <span class="_ _a"></span>Radę <span class="_ _4"></span>Nad<span class="_ _1"></span>zorczą <span class="_ _a"></span>i <span class="_ _4"></span>pozo<span class="_ _1"></span>stają <span class="_ _4"></span>w <span class="_ _a"></span>mocy<span class="_ _1"></span> <span class="_ _4"></span>do<span class="_ _1"></span> <span class="_ _4"></span>dnia </div><div class="t m0 x29 h11 y825 ff2 fs3 fc0 sc0 ls0 ws0">jego <span class="_ _a"></span>zakończenia <span class="_ _a"></span>przez <span class="_ _a"></span>Zarząd <span class="_ _4"></span>ze <span class="_ _a"></span>skutkam<span class="_ _1"></span>i, <span class="_ _4"></span>o <span class="_ _a"></span>których <span class="_ _4"></span>mowa <span class="_ _a"></span>w <span class="_ _a"></span>Regulaminie. <span class="_ _a"></span>Zarząd <span class="_ _a"></span>może <span class="_ _a"></span>w <span class="_ _4"></span>każ<span class="_ _1"></span>dym <span class="_ _4"></span>czasie, <span class="_ _a"></span>za <span class="_ _a"></span>zgodą </div><div class="t m0 x29 h7 y14e ff2 fs3 fc0 sc0 ls0 ws0">Rady Nadzor<span class="_ _1"></span>czej, postanowić o zak<span class="_ _1"></span>ończen<span class="_ _1"></span>iu realizacji Programu <span class="_ _1"></span>lub dokonaniu jego<span class="_ _1"></span> zmian.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y566 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y826 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y827 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y828 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf44" class="pf w0 h0" ><div class="pc pc44 w0 h0"><img class="bi x29 y74c w8a hf" alt="" 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QGACw6yO0P7DrAOBRB0l8dNXFIbSYfH8bQqKIy2RqWIWiaKDk7F+S99k4piaRkLI4AZaQCyxoCMlTWBjFIAoFRRS8uDinUK1p2hW8YdEIp8trWx7ow2UlvjnLYOZIzVxmptlKFA0APPfCgYzTRj6WKQtuutIQvCIEkai29//zqEXSk6Y5VMXdRYSKUbhAWCrYYVDcGEnBINRo5DBACshnXaobFoSmmV0aMRwiQqFB9WtmxsKNA0cLxVIq21c4BFg1Roh1JjNJshRKVnBNtI5a9jz/M87/ZJ/aqsrLNC4OKL3w9pOQunw1EQBEmSMKfm5ruv/cNXbG1PYg4lC0EGUDvD4YAGdBiK8WhbcLt68NqLL7q41wqcldoabZy0IB50F/dvTpoKIMaM1jtZvzMdzxEsQTrEcR6numqOtnsFoxtIXYPqOiYPtbPZ2uHvymj54Mi898Of0xyGeCM1eJjPGq0MjJUskI4ZZQFopdO4M63kdkmiu6fi/a2Z3F7fFCKcX9xFPGy0cRAUxNvDHCxWlhuWNDZywCn7U6ObuNWpbKQpZDyVedVKheOQlFkehll/xrqVDUWMqmyObE8vvfLrWnSsY4LE085+4nBcWRdD87oGi1HISjPUUocJU7bpz6Go66CbWEGWKQYwgmG2YWGUdjcnzpEEJ2Pddu7ibk9aFUbi2p/9JA794oae53nebSJuPfWbupW1lIIsG9bqMcdcEMtqJqebS7uXVg/fcOGFr9jc2pBZ0IpCaxtOxyeWE+BYo1Qry+pilrU6L3nhiwYn//BdH/9HcGYts9YSWNGwpLvw1Kf/4RcvfVM7CayasSAALI6tQ4MOAc1RmWPPyvz7/+a3V1IXWIqBUY1Hn/fixWQ4q+7X76/wrFsDstbtOKsqlbRbZOFgLYymgJwJARG3GwBB1LB22QS6qWyUdftLeZErI0EiabXzUsnSZYN+adFYnoRQoAiQpWRqJl3FWbI5C8Le/GSyDkAatNvzR2+8UcStBmTieQMMBr0wxKhE0pmvp6WLVBgiS/Yyx8DJWNy4Pt213JVQjTPD6fZ8Gq1vrodJyCJbjCY9VghygpHhqhJghtpdchowVDvR6tGRvBmEKiV76imnNErzQPhL2fM8z7sdav1Bf15K3ekt8zhbWTlBVTURT7OMJ/FouN7pZSGjO+87IY2Cqpw6a+jm3+w4wIIgqqWKQg5bX/qBvz7/3DM4B+ecCeEcWWvHpbU8/en1B+IEs3zGBN+J+5uH1jMgcYzXOl87spiih3xgt5Mc+2L80xXv3dcWYTo/nNSXXHrVrEEYR4WCpGDUoGDIGds2IgdcykGYTRuDaKbR6u6iIOvP7+ZBWirSFFCcilY4kUAc5FbkFusFdMhGGoajKJoEtoU6SaJc2i///b80DZIodUDAMdke717uPOEJvx5mCx+87BuTKSo5O7xetdO2c5SmNJ6uG+C6g9vDyuYGQ4Pucme9qDcKTlHS6fQtdNYO4IqNzSNByjiqCDKAdMxKRlqTNIA2iFouCCYOIo1c2FaGGmMD7iPf8zzPu51q/eFwyIP2iSfe6eBN48M3HGBhQg7lbNrpRU4128OfziZjSkKtNDkW8BAgAuAYwAAqpU1ama6nAdlXXnjBNUdhjDLGcBaQJTJOuaDW9p73PCOvsZCmQAPYncOCOUJTQuhev7VXRGUXsNU4izPZICS0GD78rvfe46lf1rPtu+/pJRG2C8UQhAke+ugXQrBGFeni0rXXH7nb/PIXP/yO+bnOUONpT7/w0GRRJHu21rc+dtm1X7/odc/77ec853nPaAp89IqvXHbFlXGr0xiyYMqRMfbLn3lHp6z7if7Sp959r6e93dHiTAlFSOLWeFY99fkv7iUPdNVGvzMVQVeVo34HsWVzYTIrqKnqjM127e1MGiycsOvDH/r8ZZ/4lmQo7Ha3G43W85f99gvOfvqvzfOonYjJtNq9e+/aZCacC47NbBCSUq2alGM8qeejwXaJB5/9urhVBMV/LQj5P770T077GX2e53ne7VTr9wfzrSy69ic/a5RKu10HJoSIWqnRUslSSTCwYlI0lcxaXUYBOQ4bwgVwApaLIBiXtSWWj7YTgfve/a5ay6aprHNEjpFL2gMDceOho2DgLNBaAvj5WfTdFBbp9kgOx2WhkURMba+FqZusIRVgje51O3c55ZS6zK++9mgrDVyAhzzuZeFgv2wtR7tOPVwn++/3qBnrP/HpL//6t3+8tl1ZCqOoxYkt9nqL7WzPne/hwsCF+NhVX7j0yi+V1HHtla0miJdOLnlf9E/82Ge/tbjQTRKWaEtWOhKV5gooirLfTopyZmcTkhtt4TiL2+3FsoKcrWchvvT5/2uyua7l1pUff42IUQGXXPFPI52NkfL+yki1esv3ef9lP372c1+hdXTddUcXBvNHD24Ll3ATcMsDGzmbWdeLgmx1C732/OEjo6u+8B3RPmEqw2xu99Oeef5kUjO/Uo/neZ53e6W+NvqNb3hzdzCXJq1yljtAyppglJIX/rcLwwgwrt3uBDyy0tSFhAuw87k5BwcYhzCJtdLZ/FxeFJvbP06TxMI5ZzmIEeKspzWiJBUceZELIXBsIf1j4/qbEpJ01IsGKx0rwNg0GOhm41B3HsTd4lxajUejzY2A4w1veP1M6of85rlxb9da4XK0b5qYKpr/6eHZ2MQ2Hvz0+uuWlxJiARxlSTLe2hhvrF53cMMG6bVH8L7L/gFJX7QXDqzPWHvp+rW8ZO2thl16+deVBVQxiFnMnLMszgaKAJasDSeMYS6Le7FkjKZb0+mkjIULs0A30KU5+YQ97Y7LHWa1ftxZL21YS8V9kw5GOtiq+Ux2Zs3gyJq6/ONfOvnEfVur9crSKbIQwmbcCLKA68IOOMXdLopaLu9ZuejiT+UqDLKla25aO/+857fSmHzqe57nebdX6jPGwiSejMdVVYVJIoLA5hMmhGzKVisoS9PO2nAIechEEATRLXENwMEROIFxBmuDKHRAp9MWQhARETlnR0fW0nZXGfu5L/xj1srwS4vM8hCImwqT0m6PmlWFLbBptDtCC40sFIbdTjuJhKyrgHHGxP6TTl7fnhqKC8s/+YXXP+XJD0LY5q1BLu17P3hVZXHOOU8PgsAoGQn+6792xssvfPVJp99nZTdYlLGoNSk1b/U++rFXJd3F0vAgG0DE733vByCwsXbw3Mc+IM2yWurHP+HFUcrbvW4Yhvl4SLpsJ0mUJFGUKF2DdMgRBeHRI4caOdPApz/9WUOComwmsbL/lM9d+fpHP+HsQoowWZqf228dbawjayWzsWolc9xEsAQLZ1PYtK5lIBDH2aMed05vbqWSpAz/7j9/dSaVs9D+g3ue53ne7ZX6lkptKYyWKehrUxgMWSdVZRAHu51iWQIWSFDNQglILgwgQZJIESliKrC6BRu4Gk2eCB4AcdyWJpQurVxWo8vYLNLj+Yi1BScLVzuYgDlBYDt737YMbNUBWyyrcDFaZrj/SJ02CtMjbpyKbHGy8jvn0tFIXr/roX8/3PWBf//xt0dMBEunV6O1D7/0rvLwXz5lZfTJ58mqXs/uT/Gd9yr88RPv1i22tNVxXD/oLnj5kxfucXp2+m/9xeH5hxyiU1987sN/+I5nPpxv/+Cih/3ps0+Zrv/HtCo/8K0bZzRYXhJ72zMRbawyVS/O5w45YdXMO9rXc9Xzn3zXKN2eVXNn/+Y73HhlLLCaFmHv1At+6/zTCTqdu767/2DGs/CGb77xsb9RV586/55m80vD3ncP20iADXbNkvb2srwubLaLSDpqwKtQXHtCdQ1r2pbwzvd/o44ePjNZlBx6+XPvLY9gFwsiBj+Zz/M8z7vdUv/m08j9QhVuAYAsiB07dvbIO7b+/fGDyICBcQCNMqMJRqNtZgyDdVoGZNM0revaAQ94wAOboqJfXIcfAgiQB64OjYkApk09HHFTzEUgY2Ewz/utIozHMpFSrx69c0dmtFlMD/GQDE8lOqMKRmQ14GJYDhNYJYxiQlLauDZ0Osez/XHJ1v+Fz/4jCpr5E5fzXHWWT9gc16edfJ92a4FsJBsOFxfTZroxzrpL21u5Nnj4w5/V6a6IgL7y5Y+bupxuHG61olnTqIB+4/Hn8DgqptshIyddVo7D1R/1y4MfvPiNYQRZsy0V/ce/XBlYpyiWJBoSNbiiRLFUUmKIax5IFkqWiDBXDoe2iiPbqzwxDONHPOiMU3ZDFo44HLS/jj3P87zb4tbrRAKH+/nId4B1ZOHgsLN6rbj51F/qn9+p3l3IQjDunAgjFNNpGnVBypoiJNOAE1Ge51k7iAJhVc4Ccew+AyAHznJB49BVsbGxQayC1vxeSdsaqxAjZPPX/Nt4We5mps7K4o+f8OD/ftaDK8djLd7zoU/V/UVlbTlLVDiojSmTZtNu8bBVhk3FhcMgpzamosvVD658w4aueRD+6399/08++JEonp+Y+PK/u2lU8y6PColIRK5sHvnrD7noS581M5fFJ/znD250tHs6brVEmRdVHLP5ASk5FHODsQ6qsKNN0+Zyec+8gXvl0896xTmPrxy/YW38F5d93YZBofDxT329E4RrfGlGyYTElKIZdQuaZ2xTCq4ZFbxT0nyP/+ySy7/6te//i+0vV0x94WNv3R9u8nJMCI1NHEuAtr+UPc/zvNsh9QHO3M11PI5vYmcd2Z0HLP3vOgwcUSVlFCZKNpbzUCAIROAMbM2ZDkzdas/b6bDT6fAQWpMQAY7PCtjpNKgpq1kqKRZUOwdjGCmaccdZZAMup8NvXr1Zubm4mN1l7xJXakzmaS/+o1DPy7y1UefObFb1Vt66G5hzbelCpmEdb4ikc1DEkQpX5QF1rvzoFW+95MN7TztDisUD6wcoXdBxq2YmKyw5KwTK9ck9T90bViMR9g4f2freTw61F07ZqhGEo7Jc70Ux5YcUX9py+MrVR1abKEnsnp4482H7Ss4iaSMVPvYxvzNKVo5Gg7LTZVS3uz2Tb1mWGXADbWAtRQapo8iQNUSGuEHqHLvy8/9c0ny2cp/h6tFnPfNVP/30G6JqA3Frlhetno98z/M87zZht/mMmz8gZnHLXL2fW0Lv//7pnIyFUdZaYgfXYB2UlkY1jIGIjK45cwcO3ggHqdXx8QICjm2iUwENBooSTdAcLOEu4CzoT5BsyJR19h2k2Sobl23zpve/dpslD372K7634UZsblawrkt7AZ168txC23EhVV7GyAR4pG3s8ghjziqwoe2lByp86Ms/G5z4+MOryfVXH00Z67Zw4onz6XwsEhOkVlrbmkut1f0or6eH7n3/ew+V2ZrNNHennb5/18JcyNW/f/V9odAySP/2099O5vZFIjx4zfdVzQ5W9UXv/8RjnvUXpne/AruEaDE5E2b2mY9cKLUOrA1hA5QR6sCqwNrQSgEZYha4Sljt0JlNiah/3dVrgi2W01TVMZquyqN2d29e+x5+z/M873ar9Wmnpx1kQcfH8o+nPsDYz/3wy6ypApICCYuzw9v6Fa98o3UJgRmQsY6IqXrWEu70e9+9kWhHAaB3pv4zgiMH52AZ2ZQAYiURnMuVtuBxaZKW6Bw8Curyumpmzcy28d5P/v0aWwr2nnTTofVz7323N7z8KXG/PlhFj3/eRQvhXBct1bAwDGINp3PO8xDFsFpzvHvPR/xOOH/GZFPt64T/9Z0/rRUKjr++4h9/dNU1KTnLCs0VUsDIb3zhz848+40/O/DT/ac/gnUCgj3l5F0CTCsZhVDV1HZ3//jIuJrJbD7av9TLIgcR1+mdDmjZNELr7Que/WtPO/u+tYYDYupIU8fOpGgSVLGrI9sQKuEkoYxspV2lKVlYWFrfmLbTJdLU7u370Ce+87JzHxIYKIM0zvx17Hme590+tT7tJDpZ2sl2sg5wBAe2U43TLbP43PHD3HwkwmWCN02Rl1V/Lji6OQILRdwCExK8caIVAqp865svTAJYe+z5lm7uUrCRQWRUZIsQ4wi14EUScViEtq1y9toL39MY1+sGQZSPG5RKGaYHahAAABDbSURBVDaocxfw+p1/9pS97So01d4BMTVtEbmaR0IwQ6FhkVUhSkay1x3Uqukt3N0Fe0/Yc+qznnxGz2KX3liqm4FkJ/GBRlWribK6UDlISg2BWdRPP/eNf5KwylUpq6d5HrCQW8x10q1JUdoU/T1yVn3tc++OFViNz3zmW1U0X0b8m//48heedY8TceRkNptXiJo+dyqACWAELIfirhZOMWcFpEATuMaFbjq+6Ztf+v3dnYLMsLDmkqv+riRoDsWlQeOvY8/zPO92S31GXDeSEWyeh2HYbre5tdbCuOCss57aVBUBTVURuSKfOisJlshqVVflTFUFoGXdpGn63e8f6PR3SSNEEFvLkk5f8UDNhokwnRaUhhAA3PH7CQBgRN0A9exoJ7Xc5BHISltsVTELA+Jf/+q/3nTtalQLtbn+kqc9NNN6gUeRDEOedSIT8xFaV4t0ul6AQZBjxKJKoTFIk27ARN1oiMy5zr9853BLDCLDtg9d86LnnJlv/nsYbQyQL0g3yDMhhLaWeCJ5XMqGmSbkZns8Y61+rU3IecgBy4EwAkKoKE0MxSh0SwRyCjGrlzmoUspIg4kD2vwIx4G42TzrES/mtg9GjSKGVqE0iEdpxDhvLKsVgQuRBJUbfe4zb+kzfO7Dz0n4qgnVgbqZRJgFKMyYQfrr2PM8z7t9Uh/Af3vVS5IkCqOAkqgpi+nqqgHT2rznr957xZVXxVEiyyZOkmKSO2ObstJNMxuPheBpHIIAKTvdufWR+e73fjCuHES0PRxH7c7a0VVDbLkfPelxZ3ZDhMzMplNjDG6ZzecAlA5xBzM5M6J1cKhJLCfd+anElZ/9wdv/+nOL+0/uUdpnLm2KPbGJxkUrD3gRbq5NplqC0VZePOdFr3e8Z8AL6yZASRiWpXZhq3PS2upkW2aHV9e2Dh11k+1+TAYmXdolrZC8f+UV/5yvSm7jiHe2SoAthVG/E0SPeegjV1ZO1ipeGOzWeS2c7nbmjWQJ4eQTdgnmtNSwlFjTa4O3w3yjJjVtRyYK3HACpZgcNzVlNukXCLZnUx20pkgQLCSDhbXppHCkbNJQZ6bp4OphHrh5jtgc6cIstMvN0dF0z/4znvRHB8ZlLOLGlf469jzP826f1K/rmRCY5VvWKZdPeRiwdjtOM1CQz4ooxKUf/miYRkqZopFZt5e0OzyK272+1GacFyJILaJZaeI2v+yq78TtBePCLOtUs+n8yi4umJpuziV2/WgTwMUR54IDcMc+L0BwKAgTrsuk23T2n/vSt5/x2Nfe/RFvOfOsd7/vs9+ahO2b8jzf3uxE7rnnPgq6WBCtBTFHTXew/GtDWvjucPHyrw5HeV+hs7o9ksK6GHWIdK6nEAxnwaWfv+HNf3vFvnuesrxrYZCEsOx9H//29dh7WJx2p0c/d8jb6UKfy3A+W+KOVYCq0WKYT9PxqOHB4PDVN8yF6XlPfQwc4ELSeND99yRCd2OWMX3O4+/nNCAn2UrsaDzcPNw0/FV/ePlBtVL0HvbY333L0SgbRXUw32uoLkwy0dEPr78x7GfxYI5F4bCIbNRePv1kUxmlVFJPl2L1mAff56Q7nTKeWGn7g0H6nz+9JqDYX8ee53nebXHrs/lCweBMIEKnq3RxUNYF50lVN7AszfoveOGrf+OB99QETWywOL8xnM0N2tOiqqqy086y7oJsZBi2GosnPvN1or1y/eo0m1vhDFkabK0fXFoc7O90nvHkxy6mCKzmgVBNzaP02Gs7AKiBMhQzJ2YyO7y5sTe9swoHKuTboxuWF5e3N8fzA3ziitdEaOzmVl7LfFSFS/Obs+m9HvPnSS+BZqlJYGnXUl/r9QawFuPpKgvb/cFuV8Rf/t73jNPro0MLnZNB7Us+ef2ffeKfnc5PPP0RqzeNQnkgqrVURUggYDazaz+7LjalMKyYVXda3mW3b+BKGyF42JrMGluVcnrUxf35lPUCEcUotXJU/fbvnvP2S39Qms4Pr+O/cc5HsnazVXabULh05nKw4MSYoz+Ya/VauZuN8vF4ikE3cURr2zfuSxYzBGnaaYbThSzePLgetxa3bjpw+cf+7cXn/Rqh9tex53med/vU+kwwbamqrrFat1otaGnyXICSrDMZF1/4wpfv/YCH3PfXH19ZuvbQhKJYAjaI+wsLDdj6rGwEH2p87LPfODi0Bzebk067txBRMRqinnaFpmJr9YarY2hmIMsczgr+i39SBATM8ZAjClqDeZZ2hmWlGKIszvO1+bno6U+5RwiUpqytPu85T+h0I9ls9vqtpZW7FM2JxSx+19telNipHB9gzTAFugz/+tWLKV8bH70mcGVdl51d81/92uuVXm9141kpwvg01rvLgY3Rc55/n3hp3CW50k1U7QgYdOO73XU/lSWqcUvoVA0XxLSXCs5RTMtuL0oDuTLgvaAU5bqQuVYKYXTD7LA0paw3W7EQfODCfRO9q0b2xU/9fhisMT7+5EeuqiaYra8NUgt5dK5l5xNEDvVkvRsXbNp0A9hSCwqefe7DF9M4mI3PPO2ul7370zHBWb8kr+d5nnc7pT5grW7qBiwQm4cPsjDkWQYRGUNMxLKxn/rC59PByoMe/bRde7u5FQ1QWF4DNYvSdqo4f82br7joA/9AnRMGe0+/+urryqqe62ZytnHaCXOxy7/2xU90EmHqUjCLpvzlJX8GbrZicrF1bTD56bw4EtZX322v69iDXXXTY+635+8+9JLfO+83EyDkLF1a0Hr8hS+eF9N/tc13qwP/eGrH/ffzH3K/O+NF59xjX9KsxOa3HvUwPpv1gN97zoP2ZuNEXmuPHBJ5s5jgnHNOlLP/PHVJZ6MDS/n6v131eyhXx6vfZNXR6dpP//6Ln8pnYHqM4uAFv/PofbuErQ72xEbfHZHlaJYXSScDYOpqunmtnR1K7HYW1Jvbh0fDrX3t/U9/6qOe8ZT7p3RdbH48Rwc75Y3/9slXtiUWi8PLySiu1lcinJjFHbPeam7s2g2eO7thdoV1D0eCalRNDEsDTZITBkG+iw/lkR8sRA1pcMb8dex5nufdFuScu7VzhqqOK5m+6z2XvOtvLhlNJ1G4aPNIVbbbt5PRDXd/5KM//+UPnn32S6RsXvDCcx/2sEct9LE+tL2M3XR461Wv/rPVUdRePv36DRm2l+qyjly1byFmzXo+OvS0pzzgz178VF0rlW/1OrHTktK2pciAAxDWEYDmwDDvmoX+zCGlJpIiCvhajl4bwmiMJBO167WYm7V0U5i5WRxvGbTpxkWZBsFSbuogjJwkLUGBSyIni3GKjEXhUMKmmNcojbURVWga48yML3fCOkfcQuUaJhqmOqZscmpEp91zm2F1ZNz0DqcnNhynC/DNg6LfqZsgjlJVl1KIMo5ygw6D2trYvZDCigM3jRZPWq6BbakGYcAtqEJTy/5cOJo12+3ozgo8RxGjdChSTKeTe1QCWesAV4gDMcPutirzH1h0y+iEOghbCukMSYwSeZQKDj+073me5926W+8cVk0pdZglkFKOtrZEGmutiWeDpf5o67q0P/fDH1wdBHj3X7/l/Oe94oMf+szHP/mVra31Xr8znU4Gg36lk7izuD4q23N7J4Xr9OaFHG6uHmiLWT+LL/jdpy4v7ls7fENrfiDzYdhKrJSIop2XdgRywMahbto2BeJg2g7XwEM0C3tCcD1DXvBWv5zMUiSWAjiZhHqMqssP78UNCIHm3j0eVPJIwvfmhcnmk9HGaj+LYRs0ph/pCgqrvXTR1Wad+LDLXbuboc7CWoNEmDZKTZnoUGrCQBSoGVWwo16cbkUgYLK9vjyAMjIMEwfHGOI40IBwEA69Qc8hN7nb11l2xm7nN+7qktVbHRbDhQg6OEQLg2WJhkmOomy1OlzZQlf7OxG0xNrB+TvtVoCEBaZxahgT0ukINnUqCQOAV+XRON0Fn/qe53ne7VTr66bRURhPZnpx174wbIdxbzyus858VUrGg1a9XWs9LH7UcJz5mN9reOKyuZmNtEjBW3UN3dgo5NBNgLod2hiz0EzOO+vM33nW4y5601v//E9f7ZvB8zzP834Fbn1IeJbPGGOOkLXFeHxESjmZjBi56WhbhKKZDg2ksmWc7OcBvvaVd4VBMx0eWB6IyE6GR3/UT+v9K3GIMcxWJ5VGbjblhq62f/v8xwUMhw4d9m3geZ7neXeU1M+yLAj41tZwc3MSBjjxpP2mqdvdNozizHWXFktX7tq3sLB7kLFdzOHTV7zjFc9/5OFrvtPlWyutAvnPto9+N2FHFjvTenptFoy/+Xdv+9yn/iZmuNO+/Sfvm/dt4Hme53m/Grfew690abQDE2EYFQUuesc73nnxh2RtO92FzdU1kXadXTV1GbSiwfLS+sbqwdWjSQTHUEqIEE8692WIw/ufccYfvOwZBsjHGKRocSy224v97Cc//EF7sOCbwfM8z/PuEKkPqLwoWq3OeFLGSeYIrXA+7iwmScdamhVV2kY+HmaDTr6+GmRJGIkLfveFf/Da1xqj41g0QMVQS6MkWjHvCLz1zW9519suCqxaO3hjGIUUt3wzeJ7ned4dIvWtq5wjYtxYzhirGwQR5genzfJahIlWFhBRry2LWbfb0k0l61knSbWUoeAfeP/7H/LYB9+4uXHSCYuz3N1p3z5YS0rOdzsvfeELfv+1v6/G42Ch55vB8zzP8+4QqW9sScTLqo6T7MDB1T2790xnKoiCU06912Q4bXd7RdmO2q1iMiZnXFNEYVgXs6XB3NZwfWV+12a5zdNAN02jVK/d3t5c67ayb3z1K/e652l1XqX9BJFvBc/zPM+7g6Q+KiV1EIbWsroxXERhQFIBhG5nTxCE2p3oiNDUQgSMnFGSg7hznDFYJ11tuQ44k6qG1XP97gUXnP+SF1zQ7sJJUABKfSt4nud53h0j9S1qgAACmAXX2gWCNdI0DQFq3747S7knTVtNI+M4LqZT6xgjHgZhUyupqixNtMq1kVkSCWHX17/Hdn4Zjn/1q8h7nud53q8Eu23n3BzUEIK0gZJNErMw4Ndf/7PXvOa5o82fWLVRVRtxxkQC8GY2WzesCvtp4xoLs7DQHxfrh49+r2rgOByHE9YJ5YT0beB5nud5d5zUv6U2Z0BTN4IjjqMggJRy0I9f+5oXanf4gWfeuWoO19VhEjMT5Eik6JPEOGprw4oXvfTs7eGhIEaSAUw5VlrKDXKNwreB53me5/1q3JYefvPz8a+UCoOwquooio3RSukkkUSBNI7xZJqXj3jsWTccOEhcFKPJwY3DgUMnRJ7XnSyu8lHWDgnaQTtYC+eAEIu+GTzP8zzvDpH6Gu6W/n0AQFEUWSvTRgMQXFT1YW3JOt5uzUnjwMNG6QOHD52wd08l63acWq1DRuRkwB2gOIODs4ADHFiAvm8Gz/M8z/sVuE09/A4ERzh+e9A0DcHBmqYqZ9OxtUE77bXiTl1V5BACgdV3PXFfNdlcTGNnSiKjdR0HARyMtHAhuYQhY+gQOr4NPM/zPO+OU+sfv0Fwx57BQGWZA0jT1FrbGC2YkI1JksgZcI4ir+KEcwbZlNoRwsgppeqKHLq9PizfudvYuZFg3LeC53me590hU7+RdRLFWkshRFkWaZooK4yBIDDAWRiJIHRkNQLIfMI7XRA3SoZB2OQ1KRe2WgB2eg4cQH6VHs/zPM+7g6S+53me53n//8D8W+B5nud5PvU9z/M8z/Op73me53meT33P8zzP83zqe57neZ73f9j/BABlKdkCfcnQAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">68</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y622 ff2 fs3 fc0 sc0 ls0 ws0">Celem <span class="_ _4"></span>Program<span class="_ _1"></span>u <span class="_ _4"></span>jest <span class="_ _4"></span>pozyskanie <span class="_ _4"></span>oraz <span class="_ _4"></span>długoterm<span class="_ _1"></span>inowe <span class="_ _4"></span>utrzymanie <span class="_ _4"></span>członków <span class="_ _4"></span>kluczoweg<span class="_ _1"></span>o <span class="_ _4"></span>personelu <span class="_ _4"></span>zarówno <span class="_ _4"></span>dla <span class="_ _4"></span>Spółki </div><div class="t m0 x29 h11 y74d ff2 fs3 fc0 sc0 ls0 ws0">jak i/lub<span class="_ _1"></span> <span class="_ _1"></span>jej <span class="_ _1"></span>Spółek <span class="_ _1"></span>Zależnych <span class="_ _1"></span>poprzez <span class="_ _1"></span>stworzenie <span class="_ _1"></span>dod<span class="_ _1"></span>atkowych, atrak<span class="_ _1"></span>cyjnych <span class="_ _1"></span>na <span class="_ _1"></span>rynku <span class="_ _1"></span>narzędzi <span class="_ _1"></span>pozwalających <span class="_ _1"></span>na <span class="_ _1"></span>pełne </div><div class="t m0 x29 h7 y829 ff2 fs3 fc0 sc0 ls0 ws0">utożsamienie <span class="_ _10"> </span>i <span class="_ _11"></span>identyfikację<span class="_ _1"></span><span class="ff3"> <span class="_ _11"></span></span>kluczoweg<span class="_ _1"></span>o <span class="_ _11"></span>personelu <span class="_ _10"> </span>z <span class="_ _11"></span>Grupą, <span class="_ _11"></span>jej <span class="_ _10"> </span>celami <span class="_ _11"></span>długoterminowym<span class="_ _1"></span>i, <span class="_ _11"></span>motywując <span class="_ _11"></span>d<span class="_ _1"></span>o <span class="_ _11"></span>szczególnej </div><div class="t m0 x29 h11 y69f ff2 fs3 fc0 sc0 ls0 ws0">dbałości <span class="_ _1"></span>o <span class="_ _1"></span>d<span class="_ _1"></span>ługoterminowe <span class="_ _1"></span>wynik<span class="_ _1"></span>i <span class="_ _1"></span>Grupy, <span class="_ _1"></span>utrzyman<span class="_ _1"></span>ie <span class="_ _1"></span>dynamicznego <span class="_ _1"></span>wzr<span class="_ _1"></span>ostu <span class="_ _1"></span>jej <span class="_ _1"></span>wartości <span class="_ _1"></span>oraz <span class="_ _1"></span>związa<span class="_ _1"></span>nie <span class="_ _1"></span>interesów <span class="_ _1"></span>tych </div><div class="t m0 x29 h11 y82a ff2 fs3 fc0 sc0 ls0 ws0">osób <span class="_ _8"> </span>z <span class="_ _e"> </span>interesem <span class="_ _e"> </span>Gr<span class="_ _1"></span>upy, <span class="_ _8"> </span>a <span class="_ _10"> </span>w <span class="_ _8"> </span>konsekwencji <span class="_ _8"> </span>interesem <span class="_ _e"> </span>jej <span class="_ _8"> </span>a<span class="_ _1"></span>kcjonariuszy, <span class="_ _8"> </span>a <span class="_ _e"> </span>tym <span class="_ _8"> </span>samym <span class="_ _e"> </span>powiązanie <span class="_ _8"> </span>długoterminowej </div><div class="t m0 x29 h7 y82b ff2 fs3 fc0 sc0 ls0 ws0">wartości Grupy<span class="_ _1"></span> z długoletnim<span class="_ _1"></span>i celami osób wchodzący<span class="_ _1"></span>ch w skład kluczowego <span class="_ _1"></span>personelu.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y82c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y82d ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _10"> </span>przy<span class="_ _1"></span>padku <span class="_ _e"> </span>Programu <span class="_ _10"> </span>po<span class="_ _1"></span>dmiotem <span class="_ _e"> </span>zobowiązanym <span class="_ _e"> </span>do <span class="_ _10"> </span>rozliczenia <span class="_ _e"> </span>programu <span class="_ _e"> </span>jest <span class="_ _10"> </span>ta <span class="_ _e"> </span>spółka, <span class="_ _e"> </span>która <span class="_ _10"> </span>jest <span class="_ _e"> </span>odbiorcą <span class="_ _e"> </span>usług </div><div class="t m0 x29 h11 y9a ff2 fs3 fc0 sc0 ls0 ws0">rozliczanych<span class="_ _1"></span> <span class="_ _11"></span>w <span class="_ _11"></span>ramach <span class="_ _11"></span>Programu <span class="_ _11"></span>i <span class="_ _11"></span>zawar<span class="_ _1"></span>ła <span class="_ _11"></span>z <span class="_ _11"></span>uczestnikie<span class="_ _1"></span>m <span class="_ _11"></span>prog<span class="_ _1"></span>ramu <span class="_ _11"></span>odpowiednią <span class="_ _11"></span>u<span class="_ _1"></span>mowę <span class="_ _11"></span>uczestnictwa. <span class="_ _11"></span>Jedno<span class="_ _1"></span>stkowe </div><div class="t m0 x29 h7 y18d ff3 fs3 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _1"></span>ie <span class="_ _10"></span>fin<span class="_ _1"></span>ansowe <span class="_ _10"></span>DataWalk <span class="_ _e"> </span>S.A. <span class="_ _e"> </span><span class="ff2">zostało <span class="_ _e"> </span>sporządzo<span class="_ _1"></span>ne <span class="_ _e"> </span>w <span class="_ _10"> </span>opar<span class="_ _1"></span>ciu <span class="_ _10"> </span>o <span class="_ _e"> </span>wycenę <span class="_ _e"> </span>i <span class="_ _10"> </span>u<span class="_ _1"></span>jęcie <span class="_ _10"> </span>kosztu <span class="_ _e"> </span>oraz <span class="_ _e"> </span>zobowiązania </span></div><div class="t m0 x29 h7 y40c ff2 fs3 fc0 sc0 ls0 ws0">wynikającego<span class="_ _1"></span> z umów zawartych <span class="_ _1"></span>Umów o Uczestnictwo, k<span class="_ _1"></span>tórych stroną jest Emiten<span class="_ _1"></span>t.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y431 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y40e ff2 fs3 fc0 sc0 ls0 ws0">Maksymalna <span class="_ _2a"> </span>liczba  Jedno<span class="_ _1"></span>stek  RSU,  jaka  może<span class="_ _1"></span>  zostać  łącznie  p<span class="_ _1"></span>rzyznana  w <span class="_ _2a"> </span>ramach  Programu<span class="_ _1"></span>  wszystkim  Osobom </div><div class="t m0 x29 h11 y82e ff2 fs3 fc0 sc0 ls0 ws0">Uprawnion<span class="_ _1"></span>ym, <span class="_ _1"></span>nie <span class="_ _4"></span>może <span class="_ _1"></span>przekracza<span class="_ _1"></span>ć <span class="_ _1"></span>1 <span class="_ _4"></span>120 <span class="_ _1"></span>000 <span class="_ _4"></span>szt. <span class="_ _1"></span>Maksymalny<span class="_ _1"></span> <span class="_ _1"></span>czas <span class="_ _4"></span>trwania <span class="_ _1"></span>pr<span class="_ _1"></span>awa <span class="_ _1"></span>do<span class="_ _1"></span> <span class="_ _1"></span>realizacji <span class="_ _1"></span>Jed<span class="_ _1"></span>nostek <span class="_ _4"></span>RSU <span class="_ _1"></span>prze<span class="_ _1"></span>z </div><div class="t m0 x29 h7 y39b ff3 fs3 fc0 sc0 ls0 ws0">Osoby <span class="_ _11"></span>Uprawnione <span class="_ _11"></span>wynosi <span class="_ _a"></span>10 <span class="_ _11"></span>lat <span class="_ _a"></span>od <span class="_ _11"></span>moment<span class="_ _1"></span><span class="ff2">u <span class="_ _a"></span>podp<span class="_ _1"></span>isania <span class="_ _a"></span>umowy <span class="_ _11"></span>Uczestnictwa <span class="_ _a"></span>w <span class="_ _11"></span>Programie,<span class="_ _1"></span> <span class="_ _a"></span>w <span class="_ _a"></span>ram<span class="_ _1"></span>ach <span class="_ _a"></span>której <span class="_ _11"></span>Osoba </span></div><div class="t m0 x29 h11 y4b4 ff2 fs3 fc0 sc0 ls0 ws0">Uprawnion<span class="_ _1"></span>a <span class="_ _e"> </span>staje <span class="_ _e"> </span>się <span class="_ _10"> </span>up<span class="_ _1"></span>rawniona <span class="_ _e"> </span>do <span class="_ _e"> </span>otrzyman<span class="_ _1"></span>ia <span class="_ _e"> </span>środków <span class="_ _e"> </span>pieniężnych<span class="_ _1"></span> <span class="_ _10"> </span>po<span class="_ _1"></span> <span class="_ _e"> </span>spełnieniu <span class="_ _e"> </span>określony<span class="_ _1"></span>ch <span class="_ _e"> </span>warunków <span class="_ _e"> </span>nabycia </div><div class="t m0 x29 h7 y82f ff2 fs3 fc0 sc0 ls0 ws0">uprawnień<span class="_ _1"></span>. <span class="ff3"> </span></div><div class="t m0 x29 h7 y29c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y29d ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>tran<span class="_ _1"></span>sakcjach <span class="_ _10"> </span>płatności <span class="_ _10"> </span>w <span class="_ _10"> </span>formie <span class="_ _10"> </span>akcji <span class="_ _10"> </span>Spółk<span class="_ _1"></span>a <span class="_ _10"> </span>otrzymuje <span class="_ _11"></span>u<span class="_ _1"></span>sługi <span class="_ _10"> </span>od <span class="_ _10"> </span>Osób <span class="_ _10"> </span>Uprawnionych <span class="_ _10"> </span>i <span class="_ _10"> </span>zaciąga <span class="_ _10"> </span>zobo<span class="_ _1"></span>wiązanie <span class="_ _10"> </span>do </div><div class="t m0 x29 h7 y830 ff2 fs3 fc0 sc0 ls0 ws0">wydania śro<span class="_ _1"></span>dków pieniężnych, któ<span class="_ _1"></span>re są oparte na <span class="_ _1"></span>cenie (lub wartości) akcji Spółk<span class="_ _1"></span>i jako wynagrodzenie.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y29f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 yf8 ff2 fs3 fc0 sc0 ls0 ws0">Osobom <span class="_ _13"> </span>Uprawnionym <span class="_ _13"> </span>zaproponowane <span class="_ _13"> </span>zostało <span class="_ _13"> </span>zawarcie <span class="_ _14"> </span>u<span class="_ _1"></span>mów <span class="_ _14"> </span>d<span class="_ _1"></span>otyczących <span class="_ _14"> </span>udziału<span class="_ _1"></span> <span class="_ _14"> </span>w <span class="_ _13"> </span>Program<span class="_ _1"></span>ie <span class="_ _14"> </span>(„Umowa </div><div class="t m0 x29 h7 y236 ff3 fs3 fc0 sc0 ls0 ws0">o <span class="ff2">Uczestnictwo”),<span class="_ _1"></span> <span class="_ _2a"> </span>określający<span class="_ _1"></span>ch <span class="_ _2a"> </span>warun<span class="_ _1"></span>ki <span class="_ _2a"> </span>nabycia <span class="_ _15"> </span>uprawnień <span class="_ _2a"> </span>do <span class="_ _2a"> </span>o<span class="_ _1"></span>trzymania <span class="_ _15"> </span>przez <span class="_ _2a"> </span>Osoby <span class="_ _15"> </span>Uprawnione <span class="_ _15"> </span>pochodnych </span></div><div class="t m0 x29 h7 y831 ff2 fs3 fc0 sc0 ls0 ws0">instrumentów <span class="_ _1"></span>finansowych w r<span class="_ _1"></span>ozumieniu<span class="_ _1"></span> ustawy z dnia 2<span class="_ _1"></span>9 <span class="_ _1"></span><span class="ff3">lipca <span class="_ _1"></span>2005 r<span class="_ _1"></span>. o obrocie instrumentami f<span class="_ _1"></span>inansowym<span class="_ _1"></span>i (Dz.U. Nr </span></div><div class="t m0 x29 h7 y832 ff2 fs3 fc0 sc0 ls0 ws0">183,  poz.  1538 <span class="_ _8"> </span>z  późn.  zm.) <span class="_ _8"> </span>uprawniających<span class="_ _1"></span> <span class="_ _8"> </span>do  uzyskania  zapłaty  kwoty  pieniężnej <span class="_ _8"> </span>w<span class="_ _4"></span><span class="ff3"> </span>wysokości  i  na <span class="_ _8"> </span>warunkac<span class="_ _1"></span>h </div><div class="t m0 x29 h7 y75e ff2 fs3 fc0 sc0 ls0 ws0">określonych w Reg<span class="_ _1"></span>ulaminie oraz w Um<span class="_ _1"></span>owie o Uczestn<span class="_ _1"></span>ictwo (tzw. Restricted Sto<span class="_ _1"></span>ck Units, dal<span class="_ _4"></span>ej „Jedno<span class="_ _1"></span>stki RSU”).<span class="ff3"> </span></div><div class="t m0 x29 h7 y75f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y656 ff2 fs3 fc0 sc0 ls0 ws0">Warunki <span class="_ _8"> </span>nabycia <span class="_ _e"> </span>Jednostek<span class="_ _1"></span> <span class="_ _e"> </span>RSU <span class="_ _8"> </span>oznaczają <span class="_ _e"> </span>sp<span class="_ _1"></span>ełnienie <span class="_ _8"> </span>założonych <span class="_ _e"> </span>ce<span class="_ _1"></span>lów <span class="_ _e"> </span>indywidu<span class="_ _1"></span>alnych, <span class="_ _8"> </span>jeśli <span class="_ _e"> </span>zostały <span class="_ _e"> </span>p<span class="_ _1"></span>rzewidziane </div><div class="t m0 x29 h7 y7df ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">Umowie <span class="_ _1"></span>o <span class="_ _1"></span>Ucz<span class="_ _1"></span>estnictwo <span class="_ _1"></span>i/lub<span class="_ _1"></span> <span class="_ _1"></span>utrzymanie <span class="_ _1"></span>statusu<span class="_ _1"></span> <span class="_ _1"></span>Pracownika <span class="_ _1"></span>i/lub <span class="_ _1"></span>Współp<span class="_ _1"></span>racownika <span class="_ _1"></span>i/lub <span class="_ _1"></span>Człon<span class="_ _1"></span>ka <span class="_ _1"></span>Zarządu <span class="_ _1"></span>w <span class="_ _1"></span>Sp<span class="_ _1"></span>ółce </span></div><div class="t m0 x29 h7 y658 ff2 fs3 fc0 sc0 ls0 ws0">przez czas ok<span class="_ _1"></span>reślony w Umowie o <span class="_ _1"></span>Uczestnictwo<span class="_ _1"></span> i na zasadach o<span class="_ _1"></span>kreślonych w<span class="_ _1"></span><span class="ff3"> Regu<span class="_ _1"></span>laminie.  </span></div><div class="t m0 x29 h7 y833 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y834 ff2 fs3 fc0 sc0 ls0 ws0">Warunki związane ze spełnieniem założonych celów indywidualnych (performance vesting conditions) nie są <span class="_ _0"></span>uzależnione </div><div class="t m0 x29 h7 y7b1 ff2 fs3 fc0 sc0 ls0 ws0">od ceny rynko<span class="_ _1"></span>wej instrumentów kapitało<span class="_ _1"></span>wych Spółki i dlatego <span class="_ _1"></span>zostały zakwalifikowan<span class="_ _1"></span>e jako warunki n<span class="_ _1"></span>ierynkowe.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y835 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y3e2 ff2 fs3 fc0 sc0 ls0 ws0">Warunki <span class="_ _a"></span>związane <span class="_ _a"></span>z <span class="_ _4"></span>utrzy<span class="_ _1"></span>maniem <span class="_ _4"></span>statusu <span class="_ _a"></span>Pracown<span class="_ _1"></span>ika <span class="_ _a"></span>i/lub <span class="_ _4"></span>Współpraco<span class="_ _1"></span>wnika <span class="_ _4"></span>i/lub<span class="_ _1"></span> <span class="_ _4"></span>Członk<span class="_ _1"></span>a <span class="_ _4"></span>Zarządu <span class="_ _a"></span>w <span class="_ _4"></span>Sp<span class="_ _1"></span>ółce <span class="_ _a"></span>(service </div><div class="t m0 x29 h11 y3e3 ff2 fs3 fc0 sc0 ls0 ws0">period <span class="_ _4"></span>v<span class="_ _1"></span>esting <span class="_ _4"></span>con<span class="_ _1"></span>dition) <span class="_ _4"></span>są <span class="_ _a"></span>zawierane <span class="_ _a"></span>na <span class="_ _4"></span>okr<span class="_ _1"></span>es <span class="_ _4"></span>do <span class="_ _4"></span>4 <span class="_ _a"></span>lat, <span class="_ _4"></span>przy <span class="_ _a"></span>czym <span class="_ _a"></span>uwzględnia <span class="_ _a"></span>się <span class="_ _4"></span>okres <span class="_ _a"></span>świadczenia <span class="_ _a"></span>usług <span class="_ _a"></span>dla <span class="_ _4"></span>Spó<span class="_ _1"></span>łki </div><div class="t m0 x29 h7 y3e4 ff3 fs3 fc0 sc0 ls0 ws0">przed zatwierd<span class="_ _1"></span>zeniem Regul<span class="_ _1"></span><span class="ff2">aminu. Nabywanie u<span class="_ _1"></span>prawnień następuje w <span class="_ _1"></span>okresach rocznych.<span class="_ _4"></span></span> </div><div class="t m0 x29 h7 y1bd ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y11 ff3 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _2a"> </span>z  MSSF  2  war<span class="_ _1"></span>unki <span class="_ _2a"> </span><span class="ff2">naby<span class="_ _1"></span>cia  uprawn<span class="_ _1"></span>ień,  inne  n<span class="_ _1"></span>iż  warunki  r<span class="_ _1"></span>ynkowe,  nie <span class="_ _2a"> </span>powinny  b<span class="_ _1"></span>yć  uwzg<span class="_ _1"></span>lędniane  przy </span></div><div class="t m0 x29 h11 y3e6 ff2 fs3 fc0 sc0 ls0 ws0">szacowaniu <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>wyceny <span class="_ _5"></span>wartości godziwej <span class="_ _5"></span>akcji lub <span class="_ _5"></span>opcji <span class="_ _5"></span>na akcje. <span class="_ _5"></span>Zamiast <span class="_ _0"></span>tego <span class="_ _0"></span>warunki <span class="_ _0"></span>nabycia <span class="_ _0"></span>uprawnień <span class="_ _0"></span>powinny </div><div class="t m0 x29 h11 y836 ff2 fs3 fc0 sc0 ls0 ws0">zostać <span class="_ _1"></span>uwzględ<span class="_ _1"></span>nione <span class="_ _1"></span>poprzez k<span class="_ _1"></span>orektę <span class="_ _1"></span>liczby <span class="_ _1"></span>instrumen<span class="_ _1"></span>tów kap<span class="_ _4"></span>itałowych, <span class="_ _1"></span>która <span class="_ _1"></span>jest <span class="_ _1"></span>wykorzystywan<span class="_ _1"></span>a <span class="_ _1"></span>w <span class="_ _1"></span>wycenie <span class="_ _1"></span>wartości </div><div class="t m0 x29 h11 y837 ff2 fs3 fc0 sc0 ls0 ws0">całej <span class="_ _8"> </span>transakcji, <span class="_ _8"> </span>tak <span class="_ _8"> </span>aby <span class="_ _8"> </span>wartość <span class="_ _8"> </span>ujętych <span class="_ _8"> </span>usług <span class="_ _8"> </span>w <span class="_ _8"> </span>zamian <span class="_ _e"> </span>za  przyznane <span class="_ _8"> </span>instrumenty <span class="_ _8"> </span>kapitałowe <span class="_ _8"> </span>uwzględniała  liczb<span class="_ _0"></span>ę </div><div class="t m0 x29 h7 y838 ff2 fs3 fc0 sc0 ls0 ws0">instrumentów,<span class="_ _1"></span> do których ostatecznie zo<span class="_ _1"></span>staną naby<span class="_ _1"></span>te uprawnienia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y839 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y83a ff2 fs3 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _11"></span>Realizacji <span class="_ _11"></span>płatn<span class="_ _1"></span>ości <span class="_ _a"></span>wy<span class="_ _1"></span>nikających<span class="_ _1"></span> <span class="_ _11"></span>z <span class="_ _a"></span>postan<span class="_ _1"></span>owień <span class="_ _11"></span>Programu <span class="_ _11"></span>jest <span class="_ _11"></span> <span class="_ _11"></span>spełnienie <span class="_ _11"></span>łącznie <span class="_ _11"></span>Warun<span class="_ _1"></span>ków <span class="_ _11"></span>Przyznania </div><div class="t m0 x29 h7 y83b ff2 fs3 fc0 sc0 ls0 ws0">(vesting conditiod<span class="_ _1"></span>s) oraz realizacji Transakcji Sp<span class="_ _1"></span>rzedaży (non v<span class="_ _1"></span>esting condition).<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y83c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y83d ff2 fs3 fc0 sc0 ls0 ws0">Transakcja Spr<span class="_ _1"></span>zedaży oznacza sytuac<span class="_ _1"></span>ję, w której nastąpią <span class="_ _1"></span>wszystkie poniższe <span class="_ _1"></span>przesłanki:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y21d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y580 ff2 fs3 fc0 sc0 ls0 ws0">(i) <span class="_ _1"></span>podmio<span class="_ _1"></span>t <span class="_ _1"></span>lub <span class="_ _1"></span>grupa <span class="_ _1"></span>pod<span class="_ _1"></span>miotów działający<span class="_ _1"></span>ch <span class="_ _1"></span>w <span class="_ _1"></span>po<span class="_ _1"></span>rozumieniu, <span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>którym <span class="_ _1"></span>mowa <span class="_ _4"></span>w ar<span class="_ _1"></span>t. <span class="_ _1"></span>87 <span class="_ _1"></span>Ustawy <span class="_ _1"></span>o <span class="_ _4"></span>Ofercie, <span class="_ _1"></span>przekr<span class="_ _1"></span>oczy </div><div class="t m0 x29 h11 y83e ff2 fs3 fc0 sc0 ls0 ws0">50% <span class="_ _a"></span>ogólnej <span class="_ _a"></span>liczby <span class="_ _a"></span>głosów <span class="_ _a"></span>w <span class="_ _a"></span>Spółce <span class="_ _11"></span>w <span class="_ _4"></span>wyn<span class="_ _1"></span>iku <span class="_ _a"></span>ogłoszenia <span class="_ _a"></span>wezwania <span class="_ _a"></span>do <span class="_ _a"></span>zapisywan<span class="_ _1"></span>ia <span class="_ _4"></span>się <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _a"></span>sprzedaż <span class="_ _a"></span>wszystkich <span class="_ _a"></span>akcji </div><div class="t m0 x29 h11 y83f ff2 fs3 fc0 sc0 ls0 ws0">Spółki, <span class="_ _1"></span>o <span class="_ _1"></span>k<span class="_ _1"></span>tórym <span class="_ _1"></span>mowa <span class="_ _1"></span>w <span class="_ _1"></span>art. <span class="_ _1"></span>7<span class="_ _1"></span>4 <span class="_ _1"></span>ust. <span class="_ _1"></span>1 <span class="_ _1"></span>lub <span class="_ _1"></span>2<span class="_ _1"></span> <span class="_ _1"></span>lub <span class="_ _1"></span>art. <span class="_ _1"></span>91 <span class="_ _1"></span>ust. <span class="_ _1"></span>5 <span class="_ _1"></span>Ustawy <span class="_ _1"></span>o <span class="_ _1"></span>Ofer<span class="_ _1"></span>cie, <span class="_ _1"></span>przy <span class="_ _1"></span>czym <span class="_ _1"></span>do <span class="_ _4"></span>celów <span class="_ _1"></span>obliczania <span class="_ _1"></span>ogólnej </div><div class="t m0 x29 h7 y840 ff2 fs3 fc0 sc0 ls0 ws0">liczby głosów w Spółce uwzględnia się sumę liczby głosów posiadanych<span class="_ _1"></span> –<span class="ff3"> </span>bez względu na tytuł prawny <span class="ff3">- przez wszystkie </span></div><div class="t m0 x29 h11 y841 ff2 fs3 fc0 sc0 ls0 ws0">podmioty <span class="_ _4"></span>wch<span class="_ _1"></span>odzące <span class="_ _4"></span>w <span class="_ _a"></span>skład <span class="_ _4"></span>tej <span class="_ _4"></span>samej<span class="_ _1"></span> <span class="_ _4"></span>grup<span class="_ _1"></span>y <span class="_ _4"></span>kapita<span class="_ _4"></span>łowej <span class="_ _4"></span>oraz <span class="_ _4"></span>liczbę <span class="_ _4"></span>g<span class="_ _1"></span>łosów <span class="_ _4"></span>z <span class="_ _4"></span>akcji,<span class="_ _1"></span> <span class="_ _4"></span>nawet <span class="_ _4"></span>jeżeli <span class="_ _4"></span>wyk<span class="_ _1"></span>onywan<span class="_ _1"></span>ie <span class="_ _4"></span>z <span class="_ _4"></span>nich </div><div class="t m0 x29 h11 y842 ff2 fs3 fc0 sc0 ls0 ws0">prawa <span class="_ _e"> </span>głosu <span class="_ _e"> </span>jest <span class="_ _e"> </span>ograniczone <span class="_ _e"> </span>lub <span class="_ _e"> </span>wyłączone <span class="_ _e"> </span>z <span class="_ _e"> </span>mocy <span class="_ _e"> </span>statutu <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _e"> </span>lub <span class="_ _10"> </span>um<span class="_ _1"></span>owy <span class="_ _e"> </span>lub <span class="_ _e"> </span>przepisów <span class="_ _e"> </span>prawa <span class="_ _e"> </span>lub <span class="_ _e"> </span>dojdzie <span class="_ _10"> </span>do </div></div></div><div class="pi" ></div></div><div id="pf45" class="pf w0 h0" ><div class="pc pc45 w0 h0"><img class="bi x29 y74c w8a hf" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">69</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h11 y622 ff2 fs3 fc0 sc0 ls0 ws0">przekształcenia,<span class="_ _1"></span> <span class="_ _11"></span>połączenia <span class="_ _10"> </span>lub <span class="_ _11"></span>podziału <span class="_ _10"> </span>Spółki, <span class="_ _10"> </span>które <span class="_ _11"></span>nie <span class="_ _11"></span>będzie <span class="_ _10"> </span>wymag<span class="_ _1"></span>ać <span class="_ _11"></span>ogłoszenia <span class="_ _11"></span>wezwan<span class="_ _1"></span>ia <span class="_ _11"></span>na <span class="_ _10"> </span>podstawie <span class="_ _10"> </span>art. <span class="_ _11"></span>92 </div><div class="t m0 x29 h7 y74d ff3 fs3 fc0 sc0 ls0 ws0">Ustawy o Ofercie; <span class="_ _1"></span>oraz </div><div class="t m0 x29 h7 y829 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y69f ff2 fs3 fc0 sc0 ls0 ws0">(ii) <span class="_ _2a"> </span>FGP <span class="_ _2a"> </span>Venture <span class="_ _15"> </span>dokon<span class="_ _1"></span>a <span class="_ _2a"> </span>zbycia <span class="_ _2a"> </span>co<span class="_ _1"></span> <span class="_ _2a"> </span>najmniej <span class="_ _2a"> </span>[<span class="_ _1"></span>587 <span class="_ _2a"> </span>500] <span class="_ _2a"> </span>(słown<span class="_ _1"></span>ie: <span class="_ _2a"> </span>[pięćset <span class="_ _2a"> </span>osiemd<span class="_ _1"></span>ziesiąt <span class="_ _15"> </span>siedem <span class="_ _2a"> </span>tysięcy <span class="_ _2a"> </span>p<span class="_ _1"></span>ięćset]) </div><div class="t m0 x29 h11 y82a ff2 fs3 fc0 sc0 ls0 ws0">posiadanych <span class="_ _11"></span>ak<span class="_ _1"></span>cji <span class="_ _11"></span>Spółki <span class="_ _11"></span>lub <span class="_ _a"></span>ich<span class="_ _1"></span> <span class="_ _11"></span>ekwiwalentu <span class="_ _11"></span>otrzyman<span class="_ _1"></span>ego <span class="_ _a"></span>w <span class="_ _11"></span>wy<span class="_ _1"></span>niku <span class="_ _11"></span>przekształcenia, <span class="_ _11"></span>połączenia <span class="_ _11"></span>lu<span class="_ _1"></span>b <span class="_ _a"></span>p<span class="_ _1"></span>odziału <span class="_ _11"></span>Spółki </div><div class="t m0 x29 h7 y82b ff3 fs3 fc0 sc0 lsa ws0">(w<span class="ls0"> odpowiedzi <span class="_ _a"></span>na <span class="_ _4"></span>wezwan<span class="_ _1"></span>ie, <span class="_ _4"></span>o <span class="_ _a"></span>kt<span class="_ _1"></span><span class="ff2">órym <span class="_ _4"></span>mowa <span class="_ _a"></span>w <span class="_ _4"></span>pu<span class="_ _1"></span>nkcie <span class="_ _4"></span>(i) <span class="_ _a"></span>lub <span class="_ _4"></span>niezależn<span class="_ _1"></span>ie <span class="_ _4"></span>od <span class="_ _a"></span>tego <span class="_ _a"></span>wezwania) <span class="_ _4"></span>lub <span class="_ _a"></span>podmiot <span class="_ _a"></span>(działający </span></span></div><div class="t m0 x29 h11 y82c ff2 fs3 fc0 sc0 ls0 ws0">samodzielnie, <span class="_ _1"></span>pop<span class="_ _1"></span>rzez g<span class="_ _1"></span>rupę kapitało<span class="_ _1"></span>wą <span class="_ _1"></span>lub <span class="_ _1"></span>w <span class="_ _1"></span>porozumieniu <span class="_ _1"></span>z <span class="_ _1"></span>innymi <span class="_ _1"></span>podmiotam<span class="_ _1"></span>i), in<span class="_ _1"></span>ny niż <span class="_ _1"></span>wspó<span class="_ _1"></span>lnicy <span class="_ _1"></span>FGP <span class="_ _1"></span>Venture <span class="_ _1"></span>na </div><div class="t m0 x29 h7 y82d ff2 fs3 fc0 sc0 ls0 ws0">dzień 30 czerwca<span class="_ _1"></span> 2020 r., osiągnie po<span class="_ _1"></span>wyżej 50% udziałów w FG<span class="_ _1"></span><span class="ff3">P Ven<span class="_ _1"></span>ture, </span></div><div class="t m0 x29 h7 y9a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y18d ff2 fs3 fc0 sc0 ls0 ws0">(iii) <span class="_ _a"></span>nieza<span class="_ _1"></span>leżnie <span class="_ _a"></span>o<span class="_ _1"></span>d <span class="_ _a"></span>powy<span class="_ _1"></span>ższego, <span class="_ _a"></span>dana <span class="_ _11"></span>transakcja <span class="_ _a"></span>n<span class="_ _1"></span>ie <span class="_ _a"></span>będ<span class="_ _1"></span>zie <span class="_ _a"></span>stanowić <span class="_ _11"></span>Transakcji <span class="_ _11"></span>Sprzedaży, <span class="_ _11"></span>jeśli <span class="_ _a"></span>nie <span class="_ _11"></span>będzie <span class="_ _11"></span>skutkować </div><div class="t m0 x29 h11 y40c ff2 fs3 fc0 sc0 ls0 ws0">zmianą <span class="_ _11"></span>kontroli <span class="_ _a"></span>w <span class="_ _11"></span>rozumieniu <span class="_ _a"></span>Arty<span class="_ _1"></span>kułu <span class="_ _a"></span>409A, <span class="_ _11"></span>tj. <span class="_ _a"></span>a) <span class="_ _a"></span>przekroczen<span class="_ _1"></span>iem <span class="_ _a"></span>przez <span class="_ _11"></span>podmiot <span class="_ _11"></span>lub <span class="_ _4"></span>g<span class="_ _1"></span>rupę <span class="_ _a"></span>podmiotó<span class="_ _1"></span>w <span class="_ _a"></span>działających </div><div class="t m0 x29 h7 y431 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">porozumien<span class="_ _1"></span>iu <span class="_ _1"></span>50% <span class="_ _4"></span>ogólnej <span class="_ _1"></span>liczb<span class="_ _1"></span>y <span class="_ _1"></span>g<span class="_ _1"></span>łosów <span class="_ _1"></span>w <span class="_ _4"></span>Spółce <span class="_ _1"></span>lub <span class="_ _4"></span>własności <span class="_ _1"></span>50% <span class="_ _4"></span>aktywów <span class="_ _4"></span>Spółki, <span class="_ _1"></span>lub <span class="_ _1"></span>b)<span class="_ _1"></span> <span class="_ _1"></span>osiągniecia <span class="_ _4"></span>faktycznej </span></div><div class="t m0 x29 h11 y40e ff2 fs3 fc0 sc0 ls0 ws0">kontroli <span class="_ _4"></span>nad <span class="_ _1"></span>Spółką <span class="_ _4"></span>rozumianej <span class="_ _1"></span>jako <span class="_ _4"></span>osiągniecie <span class="_ _4"></span>co <span class="_ _1"></span>najmniej <span class="_ _4"></span>30% <span class="_ _1"></span>og<span class="_ _1"></span>ólnej <span class="_ _4"></span>liczby <span class="_ _1"></span>głosów <span class="_ _4"></span>lub <span class="_ _1"></span>c) <span class="_ _4"></span>nabycie <span class="_ _1"></span>akty<span class="_ _1"></span>wów <span class="_ _1"></span>Spółki </div><div class="t m0 x29 h7 y82e ff2 fs3 fc0 sc0 ls0 ws0">stanowiących co<span class="_ _1"></span> najmniej 40% wartości r<span class="_ _1"></span>ynkowej <span class="_ _1"></span>brut<span class="_ _1"></span>to wszystkich aktywó<span class="_ _1"></span>w Spółki;<span class="ff3"> </span></div><div class="t m0 x29 h7 y39b ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y4b4 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z Regulam<span class="_ _1"></span>inem <span class="_ _1"></span>Programu, jedno<span class="_ _1"></span>razowa płatn<span class="_ _1"></span>ość wynik<span class="_ _1"></span>ająca z <span class="_ _1"></span>wykonan<span class="_ _1"></span>ia jednostek RSU <span class="_ _1"></span>zostanie <span class="_ _1"></span>rozliczon<span class="_ _1"></span>a w </div><div class="t m0 x29 h11 y82f ff2 fs3 fc0 sc0 ls0 ws0">ciągu <span class="_ _a"></span>90 <span class="_ _4"></span>dni <span class="_ _4"></span>od<span class="_ _1"></span> <span class="_ _4"></span>wystąpienia <span class="_ _4"></span>T<span class="_ _1"></span>ransakcji <span class="_ _a"></span>Sprzedaży, <span class="_ _a"></span>ale <span class="_ _4"></span>nie <span class="_ _4"></span>p<span class="_ _1"></span>óźniej <span class="_ _4"></span>niż <span class="_ _a"></span>14 <span class="_ _4"></span>mar<span class="_ _1"></span>ca <span class="_ _4"></span>roku <span class="_ _4"></span>następująceg<span class="_ _1"></span>o <span class="_ _4"></span>po <span class="_ _a"></span>roku, <span class="_ _a"></span>w <span class="_ _4"></span>którym </div><div class="t m0 x29 h7 y29c ff2 fs3 fc0 sc0 ls0 ws0">wystąpiła Transak<span class="_ _1"></span>cja Sprzedaży<span class="_ _1"></span>.<span class="ff3"> </span></div><div class="t m0 x29 h7 y29d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y830 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>MSSF2 <span class="_ _1"></span>Tran<span class="_ _1"></span>sakcji Sp<span class="_ _1"></span>rzedaży <span class="_ _1"></span>jest <span class="_ _1"></span>ro<span class="_ _1"></span>zumiana <span class="_ _1"></span>jako war<span class="_ _1"></span>unek <span class="_ _1"></span>inny <span class="_ _1"></span>niż <span class="_ _1"></span>warunki <span class="_ _1"></span>nabywan<span class="_ _1"></span>ia <span class="_ _1"></span>uprawnień <span class="_ _1"></span>(tzw. <span class="_ _1"></span>non<span class="_ _4"></span><span class="ff3">-</span></div><div class="t m0 x29 h7 y29f ff3 fs3 fc0 sc0 ls0 ws0">vesting con<span class="_ _1"></span>dition). </div><div class="t m0 x29 h7 yf8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y236 ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _5"></span>u<span class="_ _1"></span>wagi <span class="_ _5"></span>n<span class="_ _1"></span>a <span class="_ _5"></span>fakt, <span class="_ _0"></span>że <span class="_ _5"></span>za<span class="_ _1"></span>istnienie <span class="_ _5"></span>Transakcji Sprzedaży <span class="_ _5"></span>jest <span class="_ _5"></span>prawdop<span class="_ _1"></span>odobnym <span class="_ _0"></span>zdarzeniem <span class="_ _0"></span>przyszłym, <span class="_ _5"></span>jednakże <span class="_ _0"></span>uzależnionym </div><div class="t m0 x29 h7 y831 ff2 fs3 fc0 sc0 ls0 ws0">od czynnikó<span class="_ _1"></span>w nie wypełni kontrolowany<span class="_ _1"></span>ch przez Spółkę, oraz nie zależy od ceny rynko<span class="_ _1"></span>wej akcji Spółki <span class="_ _4"></span>–<span class="ff3"> </span>nie zostało ono </div><div class="t m0 x29 h7 y832 ff2 fs3 fc0 sc0 ls0 ws0">ujęte w szacunk<span class="_ _1"></span>ach wy<span class="_ _1"></span>ceny wartości Jednostki RSU.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y75e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y75f ff2 fs3 fc0 sc0 ls0 ws0">Realizacja <span class="_ _10"> </span>Jednostek <span class="_ _11"></span>RSU<span class="_ _1"></span> <span class="_ _11"></span>poleg<span class="_ _1"></span>a <span class="_ _11"></span>na <span class="_ _10"> </span>jednoraz<span class="_ _1"></span>owej <span class="_ _11"></span>wy<span class="_ _1"></span>płacie <span class="_ _11"></span>przez <span class="_ _10"> </span>Spółkę <span class="_ _10"> </span>kwoty <span class="_ _11"></span>p<span class="_ _1"></span>ieniężnej <span class="_ _11"></span>w <span class="_ _10"> </span>wysokości <span class="_ _11"></span>stano<span class="_ _1"></span>wiącej </div><div class="t m0 x29 h11 y656 ff2 fs3 fc0 sc0 ls0 ws0">iloczyn liczby przyznanych Jednostek RSU i wartości Jednostki <span class="_ _0"></span>RSU określonej w Regulaminie, która będzie uzależniona </div><div class="t m0 x29 h11 y7df ff2 fs3 fc0 sc0 ls0 ws0">od wartości/ceny <span class="_ _0"></span>akcji <span class="_ _0"></span>z <span class="_ _0"></span>Transak<span class="_ _1"></span>cji <span class="_ _0"></span>Sprzedaży, pomniejszonej <span class="_ _0"></span>o <span class="_ _0"></span>obowiązkowe potrącenia <span class="_ _0"></span>zaliczek <span class="_ _0"></span>na podatek <span class="_ _0"></span>dochodowy, </div><div class="t m0 x29 h11 y658 ff2 fs3 fc0 sc0 ls0 ws0">składki <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>ubezpieczenie <span class="_ _4"></span>społeczne, <span class="_ _1"></span>zdrowotn<span class="_ _1"></span>e <span class="_ _1"></span>czy <span class="_ _1"></span>jakiekolwiek <span class="_ _4"></span>inne <span class="_ _1"></span>należności <span class="_ _1"></span>p<span class="_ _1"></span>ublicznoprawne <span class="_ _1"></span>w <span class="_ _4"></span>części <span class="_ _1"></span>obciążającej </div><div class="t m0 x29 h11 y833 ff2 fs3 fc0 sc0 ls0 ws0">Uczestnika, <span class="_ _a"></span>które <span class="_ _a"></span>Spółka <span class="_ _a"></span>jako <span class="_ _4"></span>płatnik<span class="_ _1"></span> <span class="_ _4"></span>jest <span class="_ _a"></span>zobowią<span class="_ _4"></span>zana <span class="_ _4"></span>po<span class="_ _1"></span>trącić <span class="_ _4"></span>na <span class="_ _a"></span>mocy<span class="_ _1"></span> <span class="_ _4"></span>obowiązu<span class="_ _1"></span>jących <span class="_ _4"></span>p<span class="_ _1"></span>rzepisów. <span class="_ _a"></span>Po <span class="_ _4"></span>zr<span class="_ _1"></span>ealizowaniu </div><div class="t m0 x29 h11 y834 ff2 fs3 fc0 sc0 ls0 ws0">Jednostki <span class="_ _1"></span>RSU, <span class="_ _1"></span>tj. <span class="_ _1"></span>co <span class="_ _1"></span>d<span class="_ _1"></span>o k<span class="_ _1"></span>tórych <span class="_ _1"></span>nastąpiła <span class="_ _1"></span>wypłata <span class="_ _1"></span>należn<span class="_ _1"></span>ej kwo<span class="_ _1"></span>ty <span class="_ _1"></span>pieniężnej, <span class="_ _1"></span>Uczestnik<span class="_ _1"></span> <span class="_ _1"></span>nie jest <span class="_ _1"></span>u<span class="_ _1"></span>prawniony <span class="_ _1"></span>do <span class="_ _1"></span>żadny<span class="_ _1"></span>ch </div><div class="t m0 x29 h7 y7b1 ff2 fs3 fc0 sc0 ls0 ws0">dodatkowych<span class="_ _1"></span> świadczeń pieniężnych<span class="_ _1"></span> czy niepieniężnych<span class="_ _1"></span> od Spółki w ramach<span class="_ _1"></span> <span class="_ _1"></span><span class="ff3">Progr<span class="_ _1"></span>amu. </span></div><div class="t m0 x29 h7 y835 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y3e2 ff2 fs3 fc0 sc0 ls0 ws0">Jeśli Transakcja <span class="_ _1"></span>Sprzed<span class="_ _1"></span>aży nie n<span class="_ _1"></span>astąpi w <span class="_ _1"></span>okresie wsk<span class="_ _1"></span>azanym w <span class="_ _1"></span>Umowie <span class="_ _1"></span>o Uczestn<span class="_ _1"></span>ictwo zawartej <span class="_ _1"></span>z d<span class="_ _1"></span>anym Ucz<span class="_ _1"></span>estnikiem </div><div class="t m0 x29 h11 y3e3 ff2 fs3 fc0 sc0 ls0 ws0">prawa do <span class="_ _1"></span>otrzymania <span class="_ _1"></span>Jednostek RSU, <span class="_ _1"></span>wobec <span class="_ _1"></span>braku możliwości <span class="_ _1"></span>spełnienia <span class="_ _1"></span>Warunków <span class="_ _1"></span>Realizacji, Umowa <span class="_ _1"></span>o Uczestn<span class="_ _1"></span>ictwo </div><div class="t m0 x29 h7 y3e4 ff3 fs3 fc0 sc0 ls0 ws0">ulega <span class="_ _4"></span>auto<span class="_ _1"></span>matycznemu <span class="_ _4"></span>i <span class="_ _a"></span>natychmia<span class="ff2">stowem<span class="_ _1"></span>u <span class="_ _4"></span>rozwiąza<span class="_ _1"></span>niu <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>ob<span class="_ _1"></span>ejmującym<span class="_ _1"></span> <span class="_ _4"></span>dane <span class="_ _4"></span>Jednostki <span class="_ _4"></span>RSU, <span class="_ _4"></span>bez <span class="_ _a"></span>obowiązk<span class="_ _1"></span>u </span></div><div class="t m0 x29 h11 y1bd ff2 fs3 fc0 sc0 ls0 ws0">spełnienia <span class="_ _e"> </span>jakiegoko<span class="_ _1"></span>lwiek <span class="_ _e"> </span>świadczenia <span class="_ _e"> </span>przez <span class="_ _e"> </span>Spółkę <span class="_ _e"> </span>lub <span class="_ _e"> </span>Spółkę <span class="_ _10"> </span>Zależną.<span class="_ _1"></span> <span class="_ _e"> </span>Uczestnikowi <span class="_ _e"> </span>nie <span class="_ _e"> </span>będą <span class="_ _10"> </span>przy<span class="_ _1"></span>sługiwać <span class="_ _e"> </span>żadne </div><div class="t m0 x29 h11 y11 ff2 fs3 fc0 sc0 ls0 ws0">roszczenia <span class="_ _29"> </span>o <span class="_ _29"> </span>zapłatę,<span class="_ _1"></span> <span class="_ _29"> </span>w <span class="_ _29"> </span>tym <span class="_ _26"> </span>jakiek<span class="_ _1"></span>olwiek <span class="_ _29"> </span>roszczenia <span class="_ _29"> </span>odszkodowawcz<span class="_ _1"></span>e <span class="_ _28"> </span>względem <span class="_ _29"> </span>Spółk<span class="_ _1"></span>i, <span class="_ _29"> </span>Spółki <span class="_ _29"> </span>Zależnej, <span class="_ _29"> </span>ich </div><div class="t m0 x29 h7 y3e6 ff2 fs3 fc0 sc0 ls0 ws0">akcjonariu<span class="_ _1"></span>szy czy członków organ<span class="_ _1"></span>ów. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y836 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y837 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"> </span>przypadku, <span class="_ _e"> </span>gdy <span class="_ _e"> </span>Tran<span class="_ _1"></span>sakcja <span class="_ _e"> </span>Sprzedaży <span class="_ _e"> </span>nastąpi <span class="_ _e"> </span>prze<span class="_ _1"></span>d <span class="_ _e"> </span>ziszczeniem <span class="_ _e"> </span>się <span class="_ _e"> </span>określonych<span class="_ _1"></span> <span class="_ _10"> </span>Warun<span class="_ _1"></span>ków <span class="_ _e"> </span>Przyzn<span class="_ _1"></span>ania, <span class="_ _e"> </span>Umowa </div><div class="t m0 x29 h7 y838 ff3 fs3 fc0 sc0 ls0 ws0">o <span class="ff2">Uczestnictwo <span class="_ _4"></span>zostaje <span class="_ _4"></span>rozwiązan<span class="_ _1"></span>a <span class="_ _4"></span>w <span class="_ _1"></span>za<span class="_ _1"></span>kresie <span class="_ _4"></span>obejmującym <span class="_ _4"></span>dane <span class="_ _4"></span>Jednostki <span class="_ _4"></span>RSU, <span class="_ _1"></span>a <span class="_ _4"></span>Ucz<span class="_ _1"></span>estnik <span class="_ _4"></span>traci <span class="_ _4"></span>możliwość <span class="_ _4"></span>dalszego </span></div><div class="t m0 x29 h7 y839 ff2 fs3 fc0 sc0 ls0 ws0">udziału <span class="_ _4"></span>w <span class="_ _4"></span>Programie <span class="_ _4"></span>w <span class="_ _4"></span>ww. <span class="_ _4"></span>zakresie,<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>prawo <span class="_ _4"></span>do <span class="_ _4"></span>przyznania <span class="_ _4"></span>i <span class="_ _4"></span>realizacji <span class="_ _4"></span>danych <span class="_ _4"></span>Jednostek <span class="_ _4"></span>RSU. <span class="_ _4"></span>Uczestnikowi <span class="_ _4"></span>nie </span></div><div class="t m0 x29 h11 y83a ff2 fs3 fc0 sc0 ls0 ws0">będą przysługiwać żadne roszczenia o zapłatę, w tym jakiekolwiek roszczenia odszkodowawcze względem Spółk<span class="_ _1"></span>i, Spółki </div><div class="t m0 x29 h11 y83b ff2 fs3 fc0 sc0 ls0 ws0">Zależnej, <span class="_ _4"></span>ich <span class="_ _1"></span>akcjon<span class="_ _1"></span>ariuszy <span class="_ _1"></span>czy<span class="_ _1"></span> <span class="_ _1"></span>człon<span class="_ _1"></span>ków <span class="_ _1"></span>org<span class="_ _1"></span>anów. <span class="_ _1"></span>Jedn<span class="_ _1"></span>akże, <span class="_ _1"></span>je<span class="_ _4"></span>śli <span class="_ _1"></span>Warun<span class="_ _1"></span>ki <span class="_ _1"></span>Przy<span class="_ _1"></span>znania <span class="_ _4"></span>danego <span class="_ _1"></span>Uczestn<span class="_ _1"></span>ika <span class="_ _1"></span>ob<span class="_ _1"></span>ejmowały </div><div class="t m0 x29 h11 y83c ff2 fs3 fc0 sc0 ls0 ws0">jedynie <span class="_ _1"></span>utrzyman<span class="_ _1"></span>ie <span class="_ _1"></span>statusu <span class="_ _1"></span>Pracown<span class="_ _1"></span>ika <span class="_ _1"></span>i/lub <span class="_ _1"></span>Współp<span class="_ _1"></span>racownika <span class="_ _1"></span>i/lub <span class="_ _1"></span>Człon<span class="_ _1"></span>ka <span class="_ _1"></span>Zarząd<span class="_ _1"></span>u <span class="_ _1"></span>w Spó<span class="_ _1"></span>łce <span class="_ _1"></span>i/lub <span class="_ _1"></span>Spółce <span class="_ _4"></span>Zależnej <span class="_ _1"></span>na </div><div class="t m0 x29 h11 y83d ff2 fs3 fc0 sc0 ls0 ws0">zasadach <span class="_ _0"></span>określonych <span class="_ _0"></span>w <span class="_ _5"></span>Regulaminie <span class="_ _0"></span>przez <span class="_ _5"></span>czas <span class="_ _0"></span>określony <span class="_ _0"></span>w <span class="_ _3"></span>Um<span class="_ _1"></span>owie <span class="_ _0"></span>o <span class="_ _5"></span>Uczestnictwo, z <span class="_ _5"></span>wyłączen<span class="_ _1"></span>iem <span class="_ _0"></span>dodatkowych <span class="_ _5"></span>celó<span class="_ _1"></span>w </div><div class="t m0 x29 h11 y21d ff2 fs3 fc0 sc0 ls0 ws0">indywidualnych<span class="_ _1"></span>, <span class="_ _11"></span>o <span class="_ _10"> </span>których <span class="_ _10"> </span>mowa <span class="_ _10"> </span>w <span class="_ _11"></span>Regu<span class="_ _1"></span>laminie, <span class="_ _10"> </span>przy <span class="_ _11"></span>jednoczesny<span class="_ _1"></span>m <span class="_ _11"></span>b<span class="_ _1"></span>raku <span class="_ _11"></span>wystąp<span class="_ _1"></span>ienia <span class="_ _10"> </span>Przyczyny, <span class="_ _10"> </span>Uczestnikowi <span class="_ _10"> </span>na </div><div class="t m0 x29 h11 y580 ff2 fs3 fc0 sc0 ls0 ws0">dzień <span class="_ _1"></span>Tran<span class="_ _1"></span>sakcji <span class="_ _1"></span>Sprzedaży<span class="_ _1"></span> <span class="_ _1"></span>zostaną <span class="_ _1"></span>przyzn<span class="_ _1"></span>ane <span class="_ _1"></span>Jednostki <span class="_ _1"></span>RSU <span class="_ _1"></span>w <span class="_ _1"></span>tak<span class="_ _1"></span>iej <span class="_ _1"></span>ilości, <span class="_ _4"></span>jak <span class="_ _1"></span>gdyb<span class="_ _1"></span>y Tran<span class="_ _1"></span>sakcja <span class="_ _1"></span>Sprzed<span class="_ _1"></span>aży <span class="_ _1"></span>wystąpiła </div><div class="t m0 x29 h7 y83e ff3 fs3 fc0 sc0 ls0 ws0">po <span class="_ _1"></span>up<span class="_ _1"></span><span class="ff2">ływie ww.<span class="_ _1"></span> <span class="_ _1"></span>wymagan<span class="_ _1"></span>ego minim<span class="_ _1"></span>alnego <span class="_ _1"></span>okresu<span class="_ _1"></span> utrzy<span class="_ _1"></span>mania <span class="_ _1"></span>statusu <span class="_ _1"></span>Pracownik<span class="_ _1"></span>a <span class="_ _1"></span>i/lub <span class="_ _1"></span>Współpracown<span class="_ _1"></span>ika <span class="_ _1"></span>i/lub <span class="_ _1"></span>Członka </span></div><div class="t m0 x29 h11 y83f ff2 fs3 fc0 sc0 ls0 ws0">Zarządu <span class="_ _0"></span>w <span class="_ _5"></span>Spółce <span class="_ _5"></span>i/lu<span class="_ _1"></span>b <span class="_ _5"></span>Spółce <span class="_ _5"></span>Z<span class="_ _1"></span>ależnej. <span class="_ _5"></span>Um<span class="_ _1"></span>owa <span class="_ _5"></span>o <span class="_ _0"></span>Uczestnictwo <span class="_ _5"></span>mo<span class="_ _1"></span>że <span class="_ _5"></span>odm<span class="_ _1"></span>iennie <span class="_ _5"></span>regulować <span class="_ _5"></span>sku<span class="_ _1"></span>tki <span class="_ _5"></span>wystąp<span class="_ _1"></span>ienia <span class="_ _5"></span>Tran<span class="_ _1"></span>sakcji </div><div class="t m0 x29 h7 y840 ff2 fs3 fc0 sc0 ls0 ws0">Sprzedaży przed<span class="_ _1"></span> spełnieniem Warunk<span class="_ _1"></span>ów <span class="_ _1"></span>Przyznania.<span class="ff3"> </span></div><div class="t m0 x29 h7 y841 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y842 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf46" class="pf w0 h0" ><div class="pc pc46 w0 h0"><img class="bi x29 y74c w8a hf" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">70</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff5 fs3 fc3 sc0 ls0 ws0">Założenia przyjęt<span class="_ _1"></span>e do wyceny Prog<span class="_ _1"></span>ramu<span class="ff4"> </span></div><div class="t m0 x29 h11 y80c ff2 fs3 fc0 sc0 ls0 ws0">Usługi  pracownicze <span class="_ _8"> </span>otrzymane  w <span class="_ _e"> </span>formie  płatności <span class="_ _8"> </span>w <span class="_ _8"> </span>formie  akcji <span class="_ _8"> </span>rozliczanej  w<span class="_ _0"></span> <span class="_ _8"> </span>środkach  pieniężnych <span class="_ _8"> </span>wycenia  si<span class="_ _0"></span>ę </div><div class="t m0 x29 h11 y306 ff2 fs3 fc0 sc0 ls0 ws0">pośrednio <span class="_ _8"> </span>w <span class="_ _8"> </span>wartości <span class="_ _8"> </span>godziwej <span class="_ _8"> </span>zobowiązania <span class="_ _8"> </span>na <span class="_ _8"> </span>dzień <span class="_ _e"> </span>przy<span class="_ _1"></span>znania. <span class="_ _8"> </span>Początkowa <span class="_ _8"> </span>wycena <span class="_ _8"> </span>zobowiązania <span class="_ _8"> </span>opiera <span class="_ _8"> </span>się <span class="_ _e"> </span>n<span class="_ _1"></span>a </div><div class="t m0 x29 h11 y843 ff2 fs3 fc0 sc0 ls0 ws0">wartości <span class="_ _2e"> </span>godziwej <span class="_ _2e"> </span>instrumen<span class="_ _1"></span>tów <span class="_ _2e"> </span>bazowy<span class="_ _1"></span>ch<span class="_ _1"></span>. <span class="_ _2e"> </span>Pomiar <span class="_ _2e"> </span>zobowiązania <span class="_ _2e"> </span>uwzg<span class="_ _1"></span>lędnia <span class="_ _2e"> </span>zakres, <span class="_ _2e"> </span>w <span class="_ _2e"> </span>jakim <span class="_ _2e"> </span>usługi <span class="_ _2e"> </span>zostały </div><div class="t m0 x29 h7 y844 ff2 fs3 fc0 sc0 ls0 ws0">wyświadczone.<span class="ff3"> </span></div><div class="t m0 x29 h7 y845 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y846 ff2 fs3 fc0 sc0 ls0 ws0">Jednostka ustala wartość godziwą zobo<span class="_ _1"></span>wiązania rozliczanego w środkac<span class="_ _1"></span>h pieniężnych, biorąc pod uwagę jedynie warunki </div><div class="t m0 x29 h7 y847 ff2 fs3 fc0 sc0 ls0 ws0">rynkowe <span class="_ _1"></span>i <span class="_ _1"></span>warunk<span class="_ _1"></span>i <span class="_ _1"></span>inne <span class="_ _1"></span>niż <span class="_ _1"></span>warunki <span class="_ _1"></span>nabycia <span class="_ _1"></span>(non<span class="_ _4"></span><span class="ff3">-</span>vesting <span class="_ _1"></span>condition) <span class="_ _1"></span>co <span class="_ _1"></span>oznacza, <span class="_ _1"></span>że <span class="_ _1"></span>warunki <span class="_ _1"></span>świad<span class="_ _1"></span>czenia <span class="_ _1"></span>usług<span class="_ _1"></span>i (vesting </div><div class="t m0 x29 h7 y848 ff3 fs3 fc0 sc0 ls0 ws0">condition) <span class="_ _a"></span>i <span class="_ _a"></span>warunki <span class="_ _a"></span>n<span class="_ _1"></span><span class="ff2">ierynkowe <span class="_ _a"></span>wpływają <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _4"></span>wyce<span class="_ _1"></span>nę <span class="_ _4"></span>zobowiązan<span class="_ _1"></span>ia <span class="_ _a"></span>poprzez <span class="_ _a"></span>skorygowanie <span class="_ _a"></span>liczb<span class="_ _1"></span>y <span class="_ _4"></span>p<span class="_ _1"></span>raw <span class="_ _a"></span>do <span class="_ _a"></span>otrzymania </span></div><div class="t m0 x29 h7 y849 ff2 fs3 fc0 sc0 ls0 ws0">środków p<span class="_ _1"></span>ieniężnych na podstawie dany<span class="_ _1"></span>ch szacunkowy<span class="_ _1"></span>ch w zakresie wyników,<span class="_ _1"></span> które mają zostać spełnio<span class="_ _1"></span>ne.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y84a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y84b ff2 fs3 fc0 sc0 ls0 ws0">Na  każdy  dzień <span class="_ _8"> </span>sprawozdawczy,  a  docelowo  na <span class="_ _8"> </span>dzień  r<span class="_ _0"></span>ozliczenia,  wartość  godziwa  ujętego  zobowiązania  podlega<span class="_ _0"></span> </div><div class="t m0 x29 h11 y353 ff2 fs3 fc0 sc0 ls0 ws0">ponown<span class="_ _1"></span>ej wycen<span class="_ _1"></span>ie. Po<span class="_ _1"></span>nowna wy<span class="_ _1"></span>cena <span class="_ _1"></span>dotyczy <span class="_ _1"></span>rozpozn<span class="_ _1"></span>anej części <span class="_ _1"></span>zob<span class="_ _1"></span>owiązania <span class="_ _1"></span>do <span class="_ _1"></span>dnia <span class="_ _1"></span>nabycia <span class="_ _1"></span>uprawn<span class="_ _1"></span>ień. <span class="_ _1"></span>Pełna k<span class="_ _1"></span>wota </div><div class="t m0 x29 h7 y84c ff3 fs3 fc0 sc0 ls0 ws0">podlega p<span class="_ _1"></span>onownej <span class="_ _1"></span>wycenie od d<span class="_ _1"></span>nia nab<span class="_ _1"></span><span class="ff2">y<span class="_ _1"></span>cia uprawnień d<span class="_ _1"></span>o dnia <span class="_ _1"></span>rozliczenia. <span class="_ _1"></span>Skumulowany <span class="_ _1"></span>koszt n<span class="_ _1"></span>etto oraz <span class="_ _1"></span>kwoty ujęte <span class="_ _1"></span>w </span></div><div class="t m0 x29 h11 y84d ff2 fs3 fc0 sc0 ls0 ws0">rachunku <span class="_ _a"></span>zysków <span class="_ _a"></span>i <span class="_ _a"></span>strat, <span class="_ _4"></span>któ<span class="_ _1"></span>re <span class="_ _4"></span>ostatecznie <span class="_ _a"></span>zostaną <span class="_ _a"></span>ujęte <span class="_ _a"></span>w <span class="_ _a"></span>związku<span class="_ _1"></span> <span class="_ _4"></span>z <span class="_ _a"></span>transakcją,<span class="_ _1"></span> <span class="_ _4"></span>będ<span class="_ _1"></span>ą <span class="_ _4"></span>r<span class="_ _1"></span>ówne <span class="_ _4"></span>kwo<span class="_ _1"></span>cie <span class="_ _4"></span>za<span class="_ _1"></span>płaconej <span class="_ _a"></span>w <span class="_ _a"></span>celu </div><div class="t m0 x29 h7 y84e ff2 fs3 fc0 sc0 ls0 ws0">uregulowania zo<span class="_ _1"></span>bowiązania.<span class="ff3"> </span></div><div class="t m0 x29 h7 y84f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y590 ff2 fs3 fc0 sc0 ls0 ws0">Efekty <span class="_ _e"> </span>p<span class="_ _1"></span>onownej <span class="_ _e"> </span>wy<span class="_ _1"></span>ceny <span class="_ _e"> </span>w <span class="_ _e"> </span>o<span class="_ _1"></span>kresie <span class="_ _e"> </span>nab<span class="_ _1"></span>ywania <span class="_ _e"> </span>upr<span class="_ _1"></span>awnień <span class="_ _e"> </span>są <span class="_ _e"> </span>ujm<span class="_ _1"></span>owane <span class="_ _e"> </span>n<span class="_ _1"></span>atychmiast <span class="_ _e"> </span>w <span class="_ _e"> </span>r<span class="_ _1"></span>achunku <span class="_ _8"> </span>zysków <span class="_ _e"> </span>i <span class="_ _e"> </span>strat <span class="_ _8"> </span>(w </div><div class="t m0 x29 h11 y850 ff2 fs3 fc0 sc0 ls0 ws0">odpowiedniej <span class="_ _4"></span>pozycji <span class="_ _1"></span>kosztów) <span class="_ _4"></span>w <span class="_ _1"></span>zak<span class="_ _1"></span>resie, <span class="_ _1"></span>w <span class="_ _1"></span>jak<span class="_ _1"></span>im <span class="_ _1"></span>dotyczą <span class="_ _1"></span>p<span class="_ _1"></span>rzeszłych <span class="_ _1"></span>u<span class="_ _1"></span>sług, <span class="_ _1"></span>a <span class="_ _4"></span>w <span class="_ _1"></span>zakresie, <span class="_ _1"></span>w <span class="_ _1"></span>jak<span class="_ _1"></span>im <span class="_ _1"></span>dotycz<span class="_ _1"></span>ą <span class="_ _1"></span>przyszłych </div><div class="t m0 x29 h7 y851 ff2 fs3 fc0 sc0 ls0 ws0">usług efekt pon<span class="_ _1"></span>ownej wyceny jest r<span class="_ _1"></span>ozkładan<span class="_ _1"></span>y na pozostały okres n<span class="_ _1"></span>abywania uprawnień<span class="_ _1"></span>.<span class="ff3"> </span></div><div class="t m0 x29 h7 y6fc ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y852 ff2 fs3 fc0 sc0 ls0 ws0">Oznacza <span class="_ _16"> </span>to, <span class="_ _16"> </span>że <span class="_ _16"> </span>w <span class="_ _15"> </span>o<span class="_ _1"></span>kresie <span class="_ _15"> </span>pr<span class="_ _1"></span>zeszacowania <span class="_ _16"> </span>występu<span class="_ _1"></span>je <span class="_ _16"> </span>korekta <span class="_ _16"> </span>uzupełniająca <span class="_ _16"> </span>za <span class="_ _16"> </span>poprzednie <span class="_ _16"> </span>okresy, <span class="_ _16"> </span>tak <span class="_ _16"> </span>aby <span class="_ _15"> </span>ujęte </div><div class="t m0 x29 h7 y853 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ie na każdy dzień sprawo<span class="_ _1"></span>zdawczy było <span class="_ _1"></span>równe całkowitej wartości g<span class="_ _1"></span>odziwej zobowiązan<span class="_ _1"></span>ia.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y2a2 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y854 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="_ _0"></span>bilansowy 31 grudnia <span class="_ _0"></span>2023 r., <span class="_ _0"></span>Spółka do<span class="_ _0"></span>konała wyceny Jednostek RSU, <span class="_ _0"></span>dla który<span class="_ _0"></span>ch na p<span class="_ _0"></span>odstawie wewnętrznych </div><div class="t m0 x29 h11 y7cb ff2 fs3 fc0 sc0 ls0 ws0">szacunków <span class="_ _a"></span>Spółki <span class="_ _a"></span>nastąpiło <span class="_ _a"></span>nabycie <span class="_ _a"></span>upr<span class="_ _1"></span>awnień. <span class="_ _4"></span>Decy<span class="_ _1"></span>zja <span class="_ _4"></span>dotycz<span class="_ _1"></span>ąca <span class="_ _4"></span>o<span class="_ _1"></span>statecznej <span class="_ _a"></span>ilości <span class="_ _4"></span>przy<span class="_ _1"></span>znanych <span class="_ _a"></span>Jednostek<span class="_ _1"></span> <span class="_ _4"></span>RSU <span class="_ _a"></span>oraz </div><div class="t m0 x29 h11 y855 ff2 fs3 fc0 sc0 ls0 ws0">ich <span class="_ _a"></span>war<span class="_ _1"></span>tości <span class="_ _a"></span>nie <span class="_ _11"></span>została <span class="_ _11"></span>pod<span class="_ _1"></span>jęta <span class="_ _a"></span>do <span class="_ _11"></span>dnia <span class="_ _11"></span>sporządzenia <span class="_ _11"></span>sprawozdania <span class="_ _a"></span>fin<span class="_ _1"></span>ansowego, <span class="_ _11"></span>ponieważ <span class="_ _a"></span>nie <span class="_ _11"></span>wystąpiły <span class="_ _11"></span>określone <span class="_ _11"></span>w </div><div class="t m0 x29 h11 y19d ff2 fs3 fc0 sc0 ls0 ws0">Regulaminie  zdarzenia  dające <span class="_ _8"> </span>Osobom  Uprawnionym  prawo  do <span class="_ _8"> </span>przyznania  oraz <span class="_ _8"> </span>czerpania  korzyści  z <span class="_ _8"> </span>przyznanych </div><div class="t m0 x29 h7 y856 ff3 fs3 fc0 sc0 ls0 ws0">Jednostek RSU. </div><div class="t m0 x29 h7 y857 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y858 ff2 fs3 fc0 sc0 ls0 ws0">Wartość go<span class="_ _1"></span>dziwa Jed<span class="_ _1"></span>nostek <span class="_ _1"></span>RSU na d<span class="_ _1"></span>zień bilanso<span class="_ _1"></span>wy 31 <span class="_ _1"></span>grudnia 2<span class="_ _1"></span>023 r. <span class="_ _1"></span>została u<span class="_ _1"></span>stalona w op<span class="_ _1"></span>arciu o <span class="_ _1"></span>cenę rynk<span class="_ _1"></span>ową akcji </div><div class="t m0 x29 h7 y859 ff2 fs3 fc0 sc0 ls0 ws0">DataWalk <span class="_ _e"> </span>S.A.<span class="_ _1"></span> <span class="_ _e"> </span>Z<span class="_ _1"></span>godnie <span class="_ _8"> </span>z <span class="_ _e"> </span>za<span class="_ _1"></span>łożeniami <span class="_ _8"> </span>Regulaminu <span class="_ _8"> </span>wartość <span class="_ _e"> </span>jedn<span class="_ _1"></span>ostki <span class="_ _8"> </span>RSU <span class="_ _e"> </span>będzie <span class="_ _8"> </span>określana <span class="_ _8"> </span>w<span class="_ _1"></span><span class="ff3"> o<span class="_ _1"></span>parciu <span class="_ _8"> </span>o </span>cenę <span class="_ _8"> </span>akcji<span class="_ _0"></span> </div><div class="t m0 x29 h7 y211 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">Transakcji <span class="_ _29"> </span>Sprzedaży. <span class="_ _29"> </span>Przyznan<span class="_ _1"></span>ie <span class="_ _26"> </span>jed<span class="_ _1"></span>nostek <span class="_ _29"> </span>RSU <span class="_ _26"> </span>nas<span class="_ _1"></span>tąpi <span class="_ _29"> </span>bez <span class="_ _26"> </span>p<span class="_ _1"></span>onoszenia <span class="_ _29"> </span>dodatkowych <span class="_ _29"> </span>kosztów <span class="_ _29"> </span>przez <span class="_ _26"> </span>Osoby </span></div><div class="t m0 x29 h11 y73f ff2 fs3 fc0 sc0 ls0 ws0">Uprawnion<span class="_ _1"></span>e. Jedn<span class="_ _1"></span>ostki RSU <span class="_ _1"></span>nie <span class="_ _1"></span>dają p<span class="_ _1"></span>rawa d<span class="_ _1"></span>o d<span class="_ _1"></span>ywidendy <span class="_ _1"></span>w <span class="_ _4"></span>związku <span class="_ _1"></span>z czy<span class="_ _1"></span>m ocz<span class="_ _1"></span>ekiwana <span class="_ _1"></span>stopa <span class="_ _1"></span>dywidend<span class="_ _1"></span>y wy<span class="_ _1"></span>nosi 0. <span class="_ _1"></span>W </div><div class="t m0 x29 h7 y2f5 ff2 fs3 fc0 sc0 ls0 ws0">ramach <span class="_ _0"></span>wyceny <span class="_ _0"></span>jednostki <span class="_ _5"></span>RSU <span class="_ _0"></span>w <span class="_ _0"></span>Programie <span class="_ _5"></span>n<span class="_ _1"></span>ie <span class="_ _5"></span>wy<span class="_ _1"></span>stępują <span class="_ _0"></span>inne <span class="_ _5"></span>warunki r<span class="_ _0"></span>ynkowe. <span class="_ _0"></span>W<span class="ff3"> tak<span class="_ _1"></span>iej <span class="_ _5"></span>sytuacji wycena <span class="_ _5"></span>jednostki R<span class="_ _0"></span>SU </span></div><div class="t m0 x29 h11 y213 ff2 fs3 fc0 sc0 ls0 ws0">na <span class="_ _11"></span>dany <span class="_ _11"></span>d<span class="_ _1"></span>zień <span class="_ _11"></span>bilansowy<span class="_ _1"></span> <span class="_ _11"></span>powinna <span class="_ _11"></span>b<span class="_ _1"></span>yć <span class="_ _11"></span>równa <span class="_ _11"></span>war<span class="_ _1"></span>tości <span class="_ _11"></span>godziwej <span class="_ _11"></span>ak<span class="_ _1"></span>cji <span class="_ _11"></span>Spółk<span class="_ _1"></span>i <span class="_ _a"></span>n<span class="_ _1"></span>a <span class="_ _11"></span>ten <span class="_ _11"></span>dzień. <span class="_ _e"> </span>Natomiast <span class="_ _10"> </span>całkowity <span class="_ _11"></span>ko<span class="_ _1"></span>szt </div><div class="t m0 x29 h7 y2f7 ff2 fs3 fc0 sc0 ls0 ws0">programu <span class="_ _10"> </span>powin<span class="_ _1"></span>ien <span class="_ _10"> </span>być <span class="_ _10"> </span>ustalany <span class="_ _e"> </span>na <span class="_ _11"></span>k<span class="_ _1"></span>ażdy <span class="_ _10"> </span>dzień <span class="_ _10"> </span>bilan<span class="_ _1"></span>sowy <span class="_ _10"> </span>z<span class="_ _4"></span><span class="ff3"> </span>uwzględnieniem <span class="_ _e"> </span>pozostałych <span class="_ _10"> </span>czynnikó<span class="_ _1"></span>w <span class="_ _10"> </span>nierynkowych. </div><div class="t m0 x29 h7 y79e ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"></span>wy<span class="_ _1"></span>konała <span class="_ _11"></span>p<span class="_ _1"></span>rzykładową <span class="_ _11"></span>sym<span class="_ _1"></span>ulację <span class="_ _11"></span>wyce<span class="_ _1"></span>ny <span class="_ _11"></span>jedno<span class="_ _1"></span>stki <span class="_ _11"></span>RSU <span class="_ _11"></span>przy <span class="_ _10"> </span>wykorzystaniu <span class="_ _10"> </span>modelu <span class="_ _11"></span>Black<span class="_ _1"></span>a<span class="_ _4"></span><span class="ff3">-Scholesa <span class="_ _10"></span>w <span class="_ _11"></span>celu </span></div><div class="t m0 x29 h7 y2f9 ff3 fs3 fc0 sc0 ls0 ws0">potwierdzen<span class="_ _1"></span>ia <span class="_ _16"> </span><span class="ff2">zasadności <span class="_ _16"> </span>takiego <span class="_ _15"> </span>pod<span class="_ _1"></span>ejścia, <span class="_ _16"> </span>a <span class="_ _15"> </span>wynik <span class="_ _16"> </span>wyceny <span class="_ _16"> </span>potwierdza, <span class="_ _16"> </span>że <span class="_ _15"> </span>przy <span class="_ _16"> </span>ww. <span class="_ _15"> </span>za<span class="_ _1"></span>łożeniach <span class="_ _16"> </span>zasadne <span class="_ _16"> </span>jest </span></div><div class="t m0 x29 h7 y784 ff2 fs3 fc0 sc0 ls0 ws0">przyjmowan<span class="_ _1"></span>ie wyceny jednostki RSU na po<span class="_ _1"></span>ziomie warto<span class="_ _1"></span>ści godziwej akcji.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y172 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y59e ff2 fs3 fc0 sc0 ls0 ws0">Średni <span class="_ _11"></span>r<span class="_ _1"></span>oczny <span class="_ _11"></span>procent <span class="_ _10"> </span>przepadków <span class="_ _11"></span>dla <span class="_ _11"></span>Jed<span class="_ _1"></span>nostek <span class="_ _10"> </span>RSU, <span class="_ _11"></span>na <span class="_ _11"></span>pod<span class="_ _1"></span>stawie <span class="_ _11"></span>oczekiwań <span class="_ _10"> </span>dotyczących <span class="_ _11"></span>np. <span class="_ _10"> </span>liczby <span class="_ _11"></span>pracown<span class="_ _1"></span>ików </div><div class="t m0 x29 h7 y85a ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">współpracown<span class="_ _1"></span>ików odchodzących <span class="_ _1"></span>ze Spółki przed datą nabycia uprawnień<span class="_ _1"></span>, założono na poziomie 0%. <span class="_ _4"></span>Spółka okresowo </span></div><div class="t m0 x29 h7 y85b ff3 fs3 fc0 sc0 ls0 ws0">weryfikuje <span class="_ _1"></span>te szacunki i <span class="_ _1"></span><span class="ff2">w przypadku wy<span class="_ _1"></span>stąpienia istotnych odchy<span class="_ _1"></span>leń, dokonuje ich aktualizacji<span class="_ _1"></span></span>. </div><div class="t m0 x29 h7 y85c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y85d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y85e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y326 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y85f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y860 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y861 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y862 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf47" class="pf w0 h0" ><div class="pc pc47 w0 h0"><img class="bi x29 y863 w6c h94" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">71</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff5 fs3 fc3 sc0 ls0 ws0">Ujęcie Program<span class="_ _1"></span>u w okresie od 1 <span class="_ _1"></span>stycznia 2023 r. do 3<span class="_ _1"></span>1 grudnia 2023 r.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y80c ff2 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _10"> </span>tabela <span class="_ _e"> </span>prezentuje <span class="_ _10"> </span>li<span class="_ _1"></span>czbę <span class="_ _10"> </span>pr<span class="_ _1"></span>zyznanych <span class="_ _e"> </span>Jednostek <span class="_ _10"> </span>RSU <span class="_ _10"> </span>na <span class="_ _10"> </span>31<span class="_ _1"></span> <span class="_ _10"> </span>grud<span class="_ _1"></span>nia <span class="_ _10"> </span>202<span class="_ _1"></span>3 <span class="_ _10"> </span>r. <span class="_ _10"> </span>w<span class="_ _4"></span><span class="ff3"> podziale<span class="_ _1"></span> <span class="_ _10"></span>na <span class="_ _10"></span>waru<span class="_ _1"></span>nki <span class="_ _10"></span>nabycia </span></div><div class="t m0 x29 h7 y306 ff2 fs3 fc0 sc0 ls0 ws0">uprawnień<span class="_ _1"></span> i stopień ich realizacji.<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y864 wb7 h87"><div class="t m0 x22 h1a y5c4 ff5 fsc fc0 sc0 ls0 ws0">Warunki nabycia<span class="_ _1"></span> uprawnień<span class="ff4"> </span></div></div><div class="c xa3 y864 wb8 h87"><div class="t m0 xb h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0">Przyznane </div><div class="t m0 x8 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">uprawnienia  </div><div class="t m0 x3f h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x5a y864 wb9 h87"><div class="t m0 x3f h2f y865 ff5 fsc fc0 sc0 ls0 ws0">Stopień </div><div class="t m0 x16 h1a y866 ff4 fsc fc0 sc0 ls0 ws0">realizacji </div><div class="t m0 xb h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">warunków </div><div class="t m0 x22 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">nabycia </div></div><div class="c xa0 y864 wb8 h87"><div class="t m0 x43 h2f y865 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">I</span><span class="fc4 sc0">lo</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ć </span></div><div class="t m0 x16 h1a y866 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">na</span><span class="fc4 sc0">by</span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch </span></div><div class="t m0 xb h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">u<span class="fc4 sc0">pra</span><span class="fc4 sc0">wnie</span>ń </div><div class="t m0 x3f h1a y5c2 ff4 fsc fc0 sc0 ls7 ws0">(w<span class="ls0"> szt.) </span></div></div><div class="c xa7 y864 wb9 h87"><div class="t m0 x2b h1a y7ba ff4 fsc fc0 sc0 ls0 ws0">Sz<span class="fc4 sc0">a</span><span class="fc4 sc0">co</span><span class="fc4 sc0">wa</span>na </div><div class="t m0 x6b h2f y7bb ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ilo</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ć </span></div><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">na</span><span class="fc4 sc0">by</span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch </span></div><div class="t m0 x5 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">upr<span class="fc4 sc0">a</span><span class="fc4 sc0">wnień</span> na </div><div class="t m0 x3b h2f y4ba ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">dzień </span></div><div class="t m0 x19 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">b<span class="fc4 sc0">ila</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span>y  </div><div class="t m0 x3f h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w s</span><span class="fc4 sc0">zt</span><span class="fc4 sc0">.</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c x4 y864 wb8 h87"><div class="t m0 x16 h1a y7bb ff4 fsc fc0 sc0 ls0 ws0">Pozostaje </div><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0">w trakcie </div><div class="t m0 x2b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">nabywania </div><div class="t m0 xb h1a y4ba ff5 fsc fc0 sc0 ls0 ws0">uprawnień<span class="ff4"> </span></div><div class="t m0 x3f h1a y93 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x29 y867 wb7 h88"><div class="t m0 x5 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">Nabyte uprawnien<span class="_ _1"></span>ia (vested) </div></div><div class="c xa3 y867 wb8 h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">2 000 </div></div><div class="c x5a y867 wb9 h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c xa0 y867 wb8 h88"><div class="t m0 x46 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">2 000 </div></div><div class="c xa7 y867 wb9 h88"><div class="t m0 x45 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4 y867 wb8 h88"><div class="t m0 x45 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y868 wb7 h88"><div class="t m0 x5 h1d y4d4 ff2 fsc fc0 sc0 ls0 ws0">Świadczenie usług do 31.12.2024<span class="ff3"> </span></div></div><div class="c xa3 y868 wb8 h88"><div class="t m0 x34 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">46<span class="ls0"> 000 </span></div></div><div class="c x5a y868 wb9 h88"><div class="t m0 x32 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">41%<span class="ls0"> </span></div></div><div class="c xa0 y868 wb8 h88"><div class="t m0 x45 h1d y4d4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xa7 y868 wb9 h88"><div class="t m0 xa1 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">18<span class="ls0"> 640 </span></div></div><div class="c x4 y868 wb8 h88"><div class="t m0 xa1 h1d y4d4 ff3 fsc fc0 sc0 ls3 ws0">27<span class="ls0"> 360 </span></div></div><div class="c x29 y869 wb7 h95"><div class="t m0 x24 h1a y4d4 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c xa3 y869 wb8 h95"><div class="t m0 x34 h1a y4d4 ff4 fsc fc0 sc0 ls3 ws0">48<span class="ls0"> 000 </span></div></div><div class="c x5a y869 wb9 h95"><div class="t m0 x32 h1a y4d4 ff4 fsc fc0 sc0 ls3 ws0">43%<span class="ls0"> </span></div></div><div class="c xa0 y869 wb8 h95"><div class="t m0 x46 h1a y4d4 ff4 fsc fc0 sc0 ls0 ws0">2 000 </div></div><div class="c xa7 y869 wb9 h95"><div class="t m0 xa1 h1a y4d4 ff4 fsc fc0 sc0 ls3 ws0">18<span class="ls0"> 640 </span></div></div><div class="c x4 y869 wb8 h95"><div class="t m0 xa1 h1a y4d4 ff4 fsc fc0 sc0 ls3 ws0">27<span class="ls0"> 360 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y86a ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y86b ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _4"></span>MSSF <span class="_ _1"></span>2, <span class="_ _4"></span>Spółka <span class="_ _1"></span>dokonała <span class="_ _4"></span>aktualizacji <span class="_ _1"></span>warto<span class="_ _1"></span>ści <span class="_ _1"></span>godziwej <span class="_ _4"></span>jednostek <span class="_ _1"></span>RSU <span class="_ _4"></span>na <span class="_ _1"></span>dzień <span class="_ _4"></span>bilansowy <span class="_ _1"></span>31 <span class="_ _4"></span>grudnia <span class="_ _1"></span>2023 </div><div class="t m0 x29 h7 y86c ff3 fs3 fc0 sc0 ls0 ws0">r.  </div><div class="t m0 x29 h7 y86d ff3 fs3 fc0 sc0 ls0 ws0">W <span class="ff2">związku z p<span class="_ _1"></span>owyższym, <span class="_ _1"></span>Spółka ustaliła następujące<span class="_ _1"></span> zdarzenia mające <span class="_ _1"></span>wpływ na szacunki:<span class="_ _4"></span></span> </div><div class="t m0 x29 ha y86e ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">wartość god<span class="_ _1"></span>ziwa na dzień<span class="_ _1"></span> 31 grudnia 2<span class="_ _1"></span>023 r. <span class="_ _1"></span>ró<span class="_ _1"></span>żniła się od wartości u<span class="_ _1"></span>zyskanej n<span class="_ _1"></span>a poprzedn<span class="_ _1"></span>i dzień bilan<span class="_ _1"></span>sowy (różnica </span></span></div><div class="t m0 x33 h7 y86f ff2 fs3 fc0 sc0 ls0 ws0">wynikająca ze <span class="_ _1"></span>zmiany kursu akcji Spółki)<span class="_ _1"></span>,<span class="ff3"> </span></div><div class="t m0 x29 ha y870 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff2 fs3 fc0">należało wyce<span class="_ _1"></span>nić i ująć kolejne jed<span class="_ _1"></span>nostki RSU, dla któ<span class="_ _1"></span>rych szacuje się, że<span class="_ _4"></span><span class="ff3"> </span>warunki naby<span class="_ _1"></span>cia zostały spełnion<span class="_ _1"></span>e<span class="ff3">. </span></span></span></div><div class="t m0 x29 h7 y871 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y872 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa  tabela  przedstawia  pozycje  wpływające  na  zamianę <span class="_ _8"> </span>wartości  zobowiązania  oraz  kosztu <span class="_ _8"> </span>Programu  ujętych </div><div class="t m0 x29 h7 y873 ff3 fs3 fc0 sc0 ls0 ws0">w sprawozd<span class="_ _1"></span>aniu finansowy<span class="_ _1"></span>m. </div></div><div class="c x29 y874 wba h96"><div class="t m0 xa h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x3a y874 w54 h96"><div class="t m0 x46 h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">Ilość<span class="ff4"> </span></div></div><div class="c x9a y874 wbb h96"><div class="t m0 x22 h2f y7b9 ff5 fsc fc0 sc0 ls0 ws0">Średnia ważona </div><div class="t m0 x27 h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">wartość godziwa <span class="ff4"> </span></div><div class="t m0 x63 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">(w PLN) </div></div><div class="c x7f y874 wbc h96"><div class="t m0 x19 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Koszt wg średniej </div><div class="t m0 x16 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">ważonej wartości </div><div class="t m0 x63 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">godziwej  </div><div class="t m0 x43 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w ty</span><span class="fc4 sc0">s</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">P</span><span class="fc4 sc0">L</span><span class="fc4 sc0">N)</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y799 wba h19"><div class="t m0 x5 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Szacowana ilość nabytych uprawnień na </div><div class="t m0 x5 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">dzień </span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y799 w54 h19"><div class="t m0 x1 h2b y875 ff4 fs3 fc0 sc0 ls0 ws0">1 <span class="ls3">702</span><span class="fsc"> </span></div></div><div class="c x9a y799 wbb h19"><div class="t m0 x1 h2b y875 ff4 fs3 fc0 sc0 ls0 ws0">91,35<span class="fsc"> </span></div></div><div class="c x7f y799 wbc h19"><div class="t m0 x1a h2b y875 ff4 fs3 fc0 sc0 ls3 ws0">155<span class="fsc ls0"> </span></div></div><div class="c x29 y702 wba h19"><div class="t m0 x5 h8a y93 ffa fsc fc0 sc0 ls0 ws0">Szacowana liczba nabytych uprawn<span class="_ _1"></span>ień na </div><div class="t m0 x5 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">z</span><span class="fc4 sc0">ień</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0"> </span><span class="fc4 sc0">g</span><span class="fc4 sc0">r</span><span class="fc4 sc0">u</span><span class="fc4 sc0">d</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span><span class="fc4 sc0">r</span><span class="fc4 sc0">.</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y702 w54 h19"><div class="t m0 x17 h47 yca ff8 fs3 fc0 sc0 ls0 ws0">1 702*<span class="fsc"> </span></div></div><div class="c x9a y702 wbb h19"><div class="t m0 x25 h47 yca ff8 fs3 fc0 sc0 ls0 ws0">-55,05**<span class="fsc"> </span></div></div><div class="c x7f y702 wbc h19"><div class="t m0 x55 h47 yca ff8 fs3 fc0 sc0 ls0 ws0">-<span class="ls3">94</span><span class="fsc"> </span></div></div><div class="c x29 y876 wba h19"><div class="t m0 x5 h8a y93 ffa fsc fc0 sc0 ls0 ws0">Szacowana liczba nabytych uprawn<span class="_ _1"></span>ień w </div><div class="t m0 x5 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">czter</span><span class="fc4 sc0">ech</span><span class="fc4 sc0"> </span><span class="fc4 sc0">kwa</span><span class="fc4 sc0">r</span><span class="fc4 sc0">t</span><span class="fc4 sc0">a</span><span class="fc4 sc0">ła</span><span class="fc4 sc0">ch</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span><span class="fc4 sc0">r</span><span class="fc4 sc0">.</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y876 w54 h19"><div class="t m0 x17 h47 y875 ff8 fs3 fc0 sc0 ls3 ws0">18<span class="ls0"> 938<span class="fsc"> </span></span></div></div><div class="c x9a y876 wbb h19"><div class="t m0 x1 h47 y875 ff8 fs3 fc0 sc0 ls0 ws0">36,30<span class="fsc"> </span></div></div><div class="c x7f y876 wbc h19"><div class="t m0 x1a h47 y875 ff8 fs3 fc0 sc0 ls3 ws0">687<span class="fsc ls0"> </span></div></div><div class="c x29 y877 wba h19"><div class="t m0 x5 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">Liczba <span class="ffa">u<span class="_ _1"></span>traconych uprawnień w czterech </span></div><div class="t m0 x5 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">kwa</span><span class="fc4 sc0">r</span><span class="fc4 sc0">ta</span><span class="fc4 sc0">ła</span><span class="fc4 sc0">c</span><span class="fc4 sc0">h</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span><span class="fc4 sc0">r</span><span class="fc4 sc0">.</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y877 w54 h19"><div class="t m0 x1b h47 y875 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x9a y877 wbb h19"><div class="t m0 x1b h47 y875 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x7f y877 wbc h19"><div class="t m0 x1b h47 y875 ff8 fs3 fc0 sc0 ls0 ws0">0<span class="fsc"> </span></div></div><div class="c x29 y878 wba h19"><div class="t m0 x5 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Szacowana ilość nabytych uprawnień na </div><div class="t m0 x5 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">dzień </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x3a y878 w54 h19"><div class="t m0 x17 h2b y875 ff4 fs3 fc0 sc0 ls3 ws0">20<span class="ls0"> 640<span class="fsc"> </span></span></div></div><div class="c x9a y878 wbb h19"><div class="t m0 x1 h2b y875 ff4 fs3 fc0 sc0 ls0 ws0">36,30<span class="fsc"> </span></div></div><div class="c x7f y878 wbc h19"><div class="t m0 x1a h2b y875 ff4 fs3 fc0 sc0 ls3 ws0">749<span class="fsc ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h8a y6d4 ffa fsc fc0 sc0 ls0 ws0">* <span class="_ _11"></span>Sza<span class="_ _1"></span>cowana <span class="_ _11"></span>ilość <span class="_ _10"> </span>nabytych <span class="_ _11"> </span>uprawnień<span class="_ _1"></span> <span class="_ _10"> </span>na <span class="_ _11"></span>dzień<span class="_ _1"></span> <span class="_ _11"></span>31 <span class="_ _10"> </span>grudnia <span class="_ _11"></span>2022 <span class="_ _10"> </span>r. <span class="_ _10"> </span>uwzględnia <span class="_ _11"></span>korektę <span class="_ _10"> </span>o <span class="_ _11"></span>liczbę <span class="_ _11"> </span> <span class="_ _10"> </span>szacowanych <span class="_ _e"> </span>uprawnień, </div><div class="t m0 x29 h28 y879 ff8 fsc fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ffa">których utracono prawo w roku bieżącym.</span> </span></div><div class="t m0 x29 h28 y802 ffa fsc fc0 sc0 ls0 ws0">** <span class="_ _13"> </span>Różnica <span class="_ _14"> </span>pomiędzy <span class="_ _13"> </span>średnimi <span class="_ _14"> </span>ważonymi <span class="_ _13"> </span>wartościami <span class="_ _13"> </span>godziwymi <span class="_ _13"> </span>jednostek <span class="_ _14"> </span>RSU <span class="_ _13"> </span>na <span class="_ _14"> </span>dzień <span class="_ _13"> </span>31 <span class="_ _14"> </span>g<span class="_ _1"></span>rudnia <span class="_ _14"> </span>2022 <span class="_ _13"> </span>r. <span class="_ _4"></span><span class="ff8"> </span></div><div class="t m0 x29 h28 y445 ff8 fsc fc0 sc0 ls0 ws0">oraz 31 grudnia 2023 r. </div><div class="t m0 x29 h7 y87a ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _10"> </span>okr<span class="_ _1"></span>esie <span class="_ _10"> </span>ob<span class="_ _1"></span>jętym <span class="_ _e"> </span>sprawozdaniem <span class="_ _10"> </span>n<span class="_ _1"></span>ie <span class="_ _10"> </span>wy<span class="_ _1"></span>stąpiło <span class="_ _10"> </span>umo<span class="_ _1"></span>rzenie <span class="_ _10"> </span>ani <span class="_ _e"> </span>wygaśnięcie <span class="_ _e"> </span>Jednostek <span class="_ _10"> </span>RSU. <span class="_ _e"> </span>Ponadto,<span class="_ _1"></span> <span class="_ _10"> </span>nie<span class="_ _4"></span><span class="ff3"> </span>wystąp<span class="_ _1"></span>iły </div><div class="t m0 x29 h7 y87b ff2 fs3 fc0 sc0 ls0 ws0">Jednostki <span class="_ _1"></span>RSU, któr<span class="_ _1"></span>e zostały<span class="_ _1"></span> wykonan<span class="_ _1"></span>e, jak<span class="_ _1"></span><span class="ff3"> </span>również <span class="_ _1"></span>na d<span class="_ _1"></span>zień bilanso<span class="_ _1"></span>wy 31 gr<span class="_ _1"></span>udnia 202<span class="_ _1"></span>3 r. <span class="_ _1"></span>nie<span class="_ _1"></span><span class="ff3"> </span>wystąpiły <span class="_ _1"></span>Jednostki <span class="_ _1"></span>RSU </div><div class="t m0 x29 h7 y2ff ff2 fs3 fc0 sc0 ls0 ws0">możliwe do<span class="_ _1"></span><span class="ff3"> wykonan<span class="_ _1"></span>ia. </span></div><div class="t m0 x29 h11 y10f ff2 fs3 fc0 sc0 ls0 ws0">Całkowity <span class="_ _11"></span>k<span class="_ _1"></span>oszt <span class="_ _11"></span>Prog<span class="_ _1"></span>ramu <span class="_ _11"></span>ujęty <span class="_ _11"></span>w <span class="_ _10"> </span>sprawozd<span class="_ _1"></span>aniu <span class="_ _11"></span>finansowym <span class="_ _11"></span>za<span class="_ _1"></span> <span class="_ _11"></span>okres <span class="_ _11"></span>12 <span class="_ _10"> </span>miesięcy <span class="_ _11"></span>zakoń<span class="_ _1"></span>czonym <span class="_ _11"></span>31 <span class="_ _10"> </span>grudnia <span class="_ _11"></span>2023 <span class="_ _11"></span>r<span class="_ _1"></span>. </div><div class="t m0 x29 h7 y87c ff2 fs3 fc0 sc0 ls0 ws0">oszacowany <span class="_ _1"></span>wg nabytych uprawnień wy<span class="_ _1"></span>niósł 594 tys. PLN.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y87d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y87e ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf48" class="pf w0 h0" ><div class="pc pc48 w0 h0"><img class="bi x28 y2e0 w6c h91" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">72</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rezentuje ujęcie k<span class="_ _1"></span>osztów Progr<span class="_ _1"></span>amu w poszczególny<span class="_ _1"></span>ch pozycjach sprawozdan<span class="_ _1"></span>ia finanso<span class="_ _1"></span>wego<span class="_ _4"></span><span class="ff3">. </span></div></div><div class="c x29 y87f wbd h97"><div class="t m0 xa h1a y7de ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xb6 y87f wbe h97"><div class="t m0 x25 h1a y7de ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x3e y87f wbf h97"><div class="t m0 x32 h1a y7de ff4 fsc fc0 sc0 ls0 ws0">DataWalk S.A. </div></div><div class="c x29 y880 wbd h19"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Szacowana ilość nabyty<span class="_ _1"></span>ch uprawnień na dzień </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span><span class="fc4 sc0">(</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zt.)</span><span class="fc4 sc0"> </span></div></div><div class="c xb6 y880 wbe h19"><div class="t m0 x2f h1d y92 ff3 fsc fc0 sc0 ls0 ws0">- </div></div><div class="c x3e y880 wbf h19"><div class="t m0 x18 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">20<span class="ls0"> 640 </span></div></div><div class="c x29 y627 wbd h19"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Rachunek zysków i strat / Koszty operacyjne </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">s</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">PLN)</span><span class="fc4 sc0"> </span></div></div><div class="c xb6 y627 wbe h19"><div class="t m0 x5 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Świadczenia pracownicze <span class="_ _1"></span>–<span class="ff3"> </span></div><div class="t m0 x5 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Płatn</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ci </span><span class="fc4 sc0">w </span><span class="fc4 sc0">f</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">m</span><span class="fc4 sc0">ie </span><span class="fc4 sc0">ak</span><span class="fc4 sc0">cji</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x3e y627 wbf h19"><div class="t m0 x91 h1d yca ff3 fsc fc0 sc0 ls3 ws0">594<span class="ls0"> </span></div></div><div class="c x29 y881 wbd h19"><div class="t m0 x5 h1d y92 ff2 fsc fc0 sc0 ls0 ws0">Kapitał własny (tys. PLN)<span class="ff3"> </span></div></div><div class="c xb6 y881 wbe h19"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Niepodzielony wynik z lat </div><div class="t m0 x5 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">u</span><span class="fc4 sc0">b</span><span class="fc4 sc0">ieg</span><span class="fc4 sc0">ł</span><span class="fc4 sc0">y</span><span class="fc4 sc0">ch</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x3e y881 wbf h19"><div class="t m0 x91 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x29 y864 wbd h19"><div class="t m0 x5 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">Pasywa <span class="ff2">krótkoterminowe (tys.<span class="_ _1"></span> PLN)</span> </div></div><div class="c xb6 y864 wbe h19"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tyt. Programu </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x3e y864 wbf h19"><div class="t m0 x91 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">749<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y882 ff2 fs3 fc0 sc0 ls0 ws0">Łączna warto<span class="_ _1"></span>ść bilansowa zobowiązań <span class="_ _1"></span>z<span class="ff3"> </span>ty<span class="_ _1"></span>tułu Programu na<span class="_ _1"></span><span class="ff3"> </span>dzień 31 grudn<span class="_ _1"></span>ia 2023 r. wyniosła 74<span class="_ _1"></span>9 tys. PLN.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y883 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _10"> </span>odniesieniu <span class="_ _e"> </span>do <span class="_ _10"> </span>zobowiązań <span class="_ _10"> </span>wynikających<span class="_ _1"></span> <span class="_ _10"> </span>z <span class="_ _10"> </span>Programu, <span class="_ _10"> </span>Spółka <span class="_ _e"> </span>zd<span class="_ _1"></span>ecydowała <span class="_ _10"> </span>się <span class="_ _10"> </span>za<span class="_ _1"></span>prezentować <span class="_ _10"> </span>zobowiązania <span class="_ _e"> </span>z<span class="ff3"> tyt. </span></div><div class="t m0 x29 h11 y776 ff2 fs3 fc0 sc0 ls0 ws0">Programu jako krótkoterminowe. Charakter programu ani zasady jego realizacji <span class="_ _0"></span>nie uległy zmianie. Powody zastosowania </div><div class="t m0 x29 h7 y884 ff2 fs3 fc0 sc0 ls0 ws0">zmiany pr<span class="_ _1"></span>ezentacyjnej zostały opisan<span class="_ _1"></span>e w pkt „Zmiany<span class="_ _1"></span> stosowanych zasad<span class="_ _1"></span> rachunkowości”.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y124 ff2 fs3 fc0 sc0 ls0 ws0">Wg <span class="_ _2a"> </span>stanu <span class="_ _2a"> </span>na <span class="_ _2a"> </span>d<span class="_ _1"></span>zień <span class="_ _2a"> </span>bilanso<span class="_ _1"></span>wy, <span class="_ _2a"> </span>jak <span class="_ _2a"> </span>i <span class="_ _2a"> </span>na <span class="_ _15"> </span>dzień <span class="_ _2a"> </span>zatwier<span class="_ _1"></span>dzenia <span class="_ _2a"> </span>do <span class="_ _2a"> </span>publikac<span class="_ _1"></span>ji <span class="_ _2a"> </span>niniejszego <span class="_ _2a"> </span>sp<span class="_ _1"></span>rawozdania <span class="_ _2a"> </span>finan<span class="_ _1"></span>sowego </div><div class="t m0 x29 h7 y885 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ia <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>Programu <span class="_ _4"></span>nie <span class="_ _4"></span>były <span class="_ _4"></span>wymagaln<span class="_ _1"></span>e, <span class="_ _4"></span>z <span class="_ _1"></span>uwag<span class="_ _1"></span>i <span class="_ _4"></span>na <span class="_ _4"></span>to, <span class="_ _4"></span>że <span class="_ _4"></span>nie <span class="_ _4"></span>doszło <span class="_ _4"></span>do <span class="_ _4"></span>transakcji <span class="_ _4"></span>Sprze<span class="_ _1"></span>daży.<span class="_ _4"></span><span class="ff3"> Dodatkowo </span></div><div class="t m0 x29 h11 y886 ff2 fs3 fc0 sc0 ls0 ws0">Kierownictwo <span class="_ _4"></span>Spółk<span class="_ _1"></span>i <span class="_ _1"></span>nie <span class="_ _4"></span>podjęło <span class="_ _4"></span>żad<span class="_ _1"></span>nych <span class="_ _1"></span>d<span class="_ _1"></span>ziałań, <span class="_ _4"></span>jak <span class="_ _1"></span>ró<span class="_ _1"></span>wnież <span class="_ _1"></span>nie <span class="_ _4"></span>było <span class="_ _4"></span>w <span class="_ _1"></span>p<span class="_ _1"></span>osiadaniu <span class="_ _4"></span>żadnych <span class="_ _4"></span>informacji <span class="_ _4"></span>wskazujących </div><div class="t m0 x29 h7 y887 ff2 fs3 fc0 sc0 ls0 ws0">na wysokie prawdopodobieństwie <span class="_ _0"></span>zaistnienia zdarzeń, w <span class="_ _0"></span>wyniku<span class="_ _1"></span> których, <span class="_ _0"></span>w<span class="_ _1"></span><span class="ff3"> </span>okresie kolejnych 12 miesięcy <span class="_ _0"></span>mogłoby dojść<span class="_ _0"></span> </div><div class="t m0 x29 h7 y888 ff2 fs3 fc0 sc0 ls0 ws0">do zawarcia <span class="_ _1"></span>Transakcji Sprzedaży, a <span class="_ _1"></span>tym samym rozpocz<span class="_ _1"></span>ęcia<span class="_ _1"></span><span class="ff3"> </span>procesu r<span class="_ _1"></span>ealizacji Programu (rozlicz<span class="_ _1"></span>ania pieniężneg<span class="_ _1"></span>o).<span class="ff3"> </span></div><div class="t m0 x29 h7 y71e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y889 ff2 fs3 fc0 sc0 ls0 ws0">Na dzień bilan<span class="_ _1"></span>sowy 31 grudnia 20<span class="_ _1"></span>23 r.<span class="_ _1"></span><span class="ff8"> <span class="ff3">Program<span class="_ _1"></span> motywacyjny pozostaje w<span class="_ _1"></span> trakcie <span class="_ _1"></span>realizacji. <span class="fs2"> </span></span></span></div><div class="t m0 x29 h2b y88a ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y88b ff4 fsb fc1 sc0 ls0 ws0">Nota 21 <span class="ff5">Zobowi<span class="_ _0"></span>ązania z tytułu d<span class="_ _0"></span>ostaw i usług<span class="ff4"> </span></span></div></div><div class="c x29 y88c w80 h1b"><div class="t m0 x17 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i<span class="_ _1"></span><span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x9b y88c w5e h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y88c w5f h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y88d w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Wobec powiązanych jednostek<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y88d w5e h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 955 </div></div><div class="c x9c y88d w5f h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y266 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wobec pozostałych jednostek, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y266 w5e h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 430 </div></div><div class="c x9c y266 w5f h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x29 y88e w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">zobowiązania zafakturowane<span class="_ _1"></span></span> </div></div><div class="c x9b y88e w5e h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 430 </div></div><div class="c x9c y88e w5f h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x29 y88f w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">zobowiązania niezafakturowane<span class="_ _1"></span></span> </div></div><div class="c x9b y88f w5e h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y88f w5f h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y65a w80 h1b"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y65a w5e h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">4 385 </div></div><div class="c x9c y65a w5f h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y890 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y891 ff4 fsb fc1 sc0 ls0 ws0">Nota 21.1 Struktur<span class="_ _0"></span>a <span class="ff5">wym<span class="_ _0"></span>agalności<span class="ff4"> </span>zobowiązań z tytuł<span class="_ _0"></span>u dostaw i usłu<span class="_ _0"></span>g<span class="ff4"> </span></span></div></div><div class="c x29 y892 wc0 h1b"><div class="t m0 x17 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i<span class="_ _1"></span><span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x8f y892 wc1 h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9c y892 wc2 h1b"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y893 wc0 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">do miesiąca</span> </div></div><div class="c x8f y893 wc1 h1e"><div class="t m0 x99 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 382 </div></div><div class="c x9c y893 wc2 h1e"><div class="t m0 x99 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">3 650 </div></div><div class="c x29 y894 wc0 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej miesiąca do 3 miesięcy<span class="_ _1"></span></span> </div></div><div class="c x8f y894 wc1 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y894 wc2 h1b"><div class="t m0 x1d h28 y9e ff8 fsc fc0 sc0 ls3 ws0">315<span class="ls0"> </span></div></div><div class="c x29 y895 wc0 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 3 miesięcy do 6 miesięcy</span> </div></div><div class="c x8f y895 wc1 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y895 wc2 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y896 wc0 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 6 miesięcy do 1 roku</span> </div></div><div class="c x8f y896 wc1 h1b"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y896 wc2 h1b"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y897 wc0 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">powyżej 1 roku </span> </div></div><div class="c x8f y897 wc1 h1e"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y897 wc2 h1e"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y898 wc0 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- przeterminowane </div></div><div class="c x8f y898 wc1 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x9c y898 wc2 h1b"><div class="t m0 x1d h28 y9e ff8 fsc fc0 sc0 ls3 ws0">258<span class="ls0"> </span></div></div><div class="c x29 y899 wc0 h1b"><div class="t m0 x92 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> Razem </div></div><div class="c x8f y899 wc1 h1b"><div class="t m0 x99 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">4 <span class="ls0">385 </span></div></div><div class="c x9c y899 wc2 h1b"><div class="t m0 x99 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y89a ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf49" class="pf w0 h0" ><div class="pc pc49 w0 h0"><img class="bi x28 y89b w6c h98" alt="" 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vmP9npqTBUnSWPc3MKy0m5jpq+8+ttCwjgAEFKAuZ1D/h5wHgUQdJfHTVyyNpKOiONpVbAw2hqVMmrZKDo4lRe+6I06ipXjPIwAbpUFmLMWzDpVMzCrNQBoXdTKiaDinYJ3Z+iWcQcMRT7b2lj31lhlnPXeOA9mrTPWGWO1ZYFk9zvnQeBsZjhPF4O0XW8NeRAGSdI4fOv71yPsKtkZ62Tqo8ZBadMgLBBsNbxoGGwoWGLAmReQAQBn4LzxaByaUjltzWiEMIkKLYaVKxsXSjQNvGiVSGvjPeDQIJXGozQYzWYIUZkZg2uUpk2ZEELIyWx/VVbOOylxySXvg3KCh9PhKAiCJEm413Pz3df8/su2tiexgFaFZBbQO4fJAQOYMJTj0bYUbvXgdZdcfEmvFXinjLPGeuXARNBd3L85aSqAcW6N2Sn+zsl6nsExKI84zuPUVM3Rdq/g7Eamr0V1PVeH2tls7fB3VLR8cGTf86HPGgHLRKMMRJjPGqMtrFM8UJ5b7QAYbdK4M63Udslkd08l+lsztb2+KWU4v7iLibAx1kOyIN4e5uCxdsLypHGRB87Yn1rTxK1O5SLDQi5SlVetVHoBxTInwjDrz3i3cqGMUZXNke3pZVd9zciO81wy+ZRzHzccV87HMKKuwWMUqjIctTJhwrVr+nMo6jroJk4yxzUHOIPlruFhlHY3J94zBcGs89u5j7s95XQYyet+9pM4pAsjEkIIOVHyhNrf1K2spTVU2fBWj3vug1hVMzXdXNq9tHr4xpe//GWbWxsqC1pR6Fwj2PGTzxngeaN1K8vqYpa1Oi+86PmD03/4zo/9PQR3jjvnGHjR8KS78OSn/v4XLntjOwmcnvEgAByOXb0GHQY0R1WOPSvz7/ur31xJfeBYDIxqPOKCFywmw1l1735/RWTdGlC1acdZVemk3WIOHs7BGhYwb0NAxu0GQBA1vF02gWkqF2Xd/lJe5NoqMJm02nmpVemzQb90aJxIQmiwCFCl4nqmfCV4sjkLwt78ZLIOQFm02/NHb7pJxq0GzMbzFhgMemGIUYmkM19PSx/pMESW7OWeQzDrcNP6dNdyV0E33g6n2/NptL65HiYhj1wxmvR4IZmXnFmhKwluWbvLvAEsq71s9diRvBmEOmXuzDPOaLQRgaStmRBCyEmb9w/680qZTm9ZxNnKyim6qhkTaZaJJB4N1zu9LOTs9vtOSaOgKqfeWXbLP+4FwIMgqpWOQgFXX/b+v7zw/LOFgBCCS+k9c86NS+dE+tMbDsQJZvmMS7ET/VsOuWdA4rmoTb52ZDFFD/nAbSc59sX4hyvfs68tw3R+OKkvvezqWYMwjgoNxYJRg4Ij53zbyhzwqQDDbNpYRDODVncXC7L+/G4RpKVmhgUsTmUrnCggDnInc4f1AibkIwMrUBRNAtdCnSRRrtyX/vafmgZJlHogEJhsj3cvdx772F8Ns4UPXP71yRSVmh1er9pp23uWpmw8XbfA9Qe3h5XLLYYW3eXOelFvFIJFSafTdzBZO4AvNjaPBCkXqCKoAMpzpzgzhikLGIuo5YNg4iHTyIdtbVljXSAo/IQQQk7qvH84HIqgfeqptzt48/jwjQd4mDCPcjbt9CKvm+3hT2eTMUtCow3zPBAhwBgAzwEOsFK5pJWZehow94qXv+Tao7BWW2sFD5hjzHrtg9q4u93t7LzGQpoCDeB2Hg7cMzQlpOn1W3tlVHYBV42zOFMNQoYWx4fe+Z67PvlLZrZ9lz29JMJ2oTmCMMGDHnERJG90kS4uXXfDkTvPL3/hQ2+fn+sMDZ7y1JcfmizKZM/W+tZHL7/uaxe/9jm/+axnPedpTYGPXPnly6+8Km51GsscuPbMWvelT7+9U9b9xHzxk++6+1Pe5tniTEvNkMSt8ax68nNf0Evu56uNfmcqg64uR/0OYsfnwmRWsKaqMz7btbczabBwyq4PffBzl3/8m4qjcNvdbjRaz1/8m88796m/Mi+idiIn02r37r1rk5n0Pjh2xoNULDW6SQXGk3o+GmyXeMC5r41bRVD8+4JU/+OL/+ANne9HCCHkpM77+4P5VhZd95OfNVqn3a4Hl1JGrdQapVWpFTh4MSmaSmWtLmcB8wIuhA/gJZyQQTAua8d4PtpOJO51lzsZo5qmct4z5jnzSXtgIW86dBQcggfGKAA/f6Z9N4VDuj1Sw3FZGCQR19trYeona0gleGN63c4dzzijLvNrrjvaSgMf4IGPfnE42K9ay9GuMw/Xyf57P3zG+4976ku/9q0fr21XjoVR1BKML/Z6i+1sz+3v6sPAh/jo1Z+/7Kovlqzj2ytbTRAvnV6Kvuyf+tHPfHNxoZskPDGOOeWZrIzQQFGU/XZSlDM3mzC10ZZe8LjdXiwrqNl6FuKLn/s/JpvrRm1d9bFXyxgVcOmV/zAy2Rip6K+MdKu3fM/3Xf7jZz77ZcZE119/dGEwf/TgtvSJsIFwInCRd5nzvSjIVrfQa88fPjK6+vPflu1TpirM5nY/5ekXTiY1p+v7EEIIObntN9a84fVv6g7m0qRVznIPKFUzWK3Vy//by8MIsL7d7gQicsrWhYIPsPMJOw8PWI8wiY022fxcXhSb2z9Ok8TBe+8EGGeIs54xiJJUCuRFLqXEsQvyHzvev6mgmIl60WCl4yQ4nwYD02wc6s6DCb84l1bj0WhzIxB4/etfN1Pmgb9+ftzbtVb4HO2bJ7aK5n96eDa2sYsHP73h+uWlhPEAnmVJMt7aGG+sXn9wwwXpdUfw3sv/DklfthcOrM94e+mGtbzk7a2GX3bF17QDdDGIecy9dzzOBpoBPFkbTjjHXBb3YsU5m25Np5Mylj7MAtPAlPb0U/a0Oz73mNXm0U94UcNbOu7bdDAywVYtZqozawZH1vQVH/vi6afu21qtV5bOUIWULhNWMgf4LtxAsLjbRVGr5T0rF1/yyVyHQbZ07c1rF17w3FYaM2o/IYSQk9t+znmYxJPxuKqqMElkELh8wqVUTdlqBWVp21kbHqEIuQyCILo12gA8PINg4ILDuSAKPdDptKWUjDHGmPdudGQtbXe1dZ/9/N9nrQz/4TK1IgTipsKkdNujZlVjC3wa7Y7QQqMKjWG3004iqeoq4IJzuf+009e3p5bFhROf+PzrnvTE+yNsi9YgV+49H7i6cjjvvKcGQWC1iqT41V85+6Uvf9VpZ91zZTd4lPGoNSmNaPU+8tFXJt3F0oogG0DG73nP+yGxsXbw/EfdN82yWpnHPPYFUSravW4Yhvl4yEzZTpIoSaIo0aYGM6FAFIRHjxxq1MwAn/rUZyyTLMpmCiv7z/jsVa97xGPPLZQMk6X5uf3Os411ZK1kNtatZE7YCI7BwbsULq1rFUjEcfbwR5/Xm1upFNNWfOcfvzJT2jsY+ogfIYSQk9t+x0rjWBgts6BvbGEx5J1Ul0Ec7PaaZwl4oMBqHipACWkBBaYY04xpxnXgTAsu8DWaPJEiAOK4rWyofFr5rEaX81lkxvMRb0vBHHztYQPuJQPfuatuy8JVHfDFsgoXo2WO+4z0HUZhesSPU5ktTlZ+63x2NFI37HrQ3w53vf9ff/ytEZfB0lnVaO1DL7qTOvznT1oZfeI5qqrXs/uw+PZ7Nf7wcXfuFlvGmTiu739HvPSJC3c9KzvrN/7s8PwDD7EzX3D+Q3749qc/RGz/4OIH//Ezz5iuf3dale//5k0zNlheknvbMxltrHJdL87nHjnDqp33bF/PV8994p2idHtWzZ3762/345WxxGpahL0zX/IbF57FYNK5G7r7D2YiC2/8xhse9Wt19ckL72Y3vzjsfeewiyT4YNcsaW8vq+vDZruIlGcNRBXK606pruVN2zG8431fr6OHzGwWJYde+ux7qCPYxYOIg071I4QQcpLbf8szmf+FGbkDAObA+LHHzn33jl1H//iDMQsOLgA02o4mGI22ubUczhsVMJemaV3XHrjvfe/XFBX7xev5QwIB8sDXobURwI2thyNhi7kIzDpYzIt+qwjjsUqUMqtHb99RGdsspodEyKxIFTqjClZmNeBjOAEbOC2t5lKxtPFtmHROZPvjkq//k5h9Nwqa+VOX81x3lk/ZHNd3OP2e7dYCc5FqBHxcTJvpxjjrLm1v5cbiIQ95Rqe7IgP25S99zNbldONwqxXNmkYH7Ncec56Io2K6HXLmlc/Kcbj6o3558AOXvCGMoGq+paPv/tNVgfOaxYrJhskaQrNE81SxxDJhRKB4qHgiw1x7HNoqjmyvisRyjB96/7PP2A1VeCbgYWhTJoQQcoJOaMLIIOB/PvwecJ45eHjsXP9W3vLU/7BivzOT9yEPwYX3MoxQTKdp1AXTzhYhsw0EYyzP86wdRIF0OueBPLa3ATAPwXPJxqGvYutii1gHrfm9im0brEKOkM1f+y/jZbWb2zoriz987AP++xMeUHkRG/nuD36y7i9q58pZosNBbW2ZNJtuS4StMmwqIT0GOWtjKrtC/+Cq12+YWgThP//79//oAx+O4vmJja/4m5tHteiKqFCIZOTL5mG/+sCLv/gZO/NZfMq//eAmz3ZPx62WLPOiimM+P2BaDeXcYGyCKuwY27SFWt4zb+Ff8dQnvOy8x1Re3Lg2/rPLv+bCoND42Ce/1gnCNbE0Y8mEySmLZqxbsHnON5UUhrNCdEo23xM/u/SKr3z1+//k+ssV15//6Fv2h5uiHDOE1iWeJ0CbtmZCCCEnrf2A4P6WOT2O3xjPeeZ2vuDY/936gWesUioKE60aJ0QoEQQy8BauFtwEtm6159102Ol0RAhjmJQBjp8tsLOAULOs5qlisWS197CWM81mwgseuUCo6fAb12xWfi4uZnfcuyS0HjP7lBf8QWjmVd7aqHNvN6t6K2/dGdz7tvIhN3BeNIwp76GZQCp9lQesc9VHrnzLpR/ae4ezlVw8sH6ApQsmbtXcZoVj3kmJcn1ytzP3htVIhr3DR7a+95ND7YUztmoE4ags13tRzPJDWixteXz5miOrTZQkbk9PnvPgfaXgkXKRDh/1yN8aJStHo0HZ6XJWt7s9m285nlkIC2PhHIssUs8iy5xlzDJhkXrPr/rcP5ZsPlu553D16DOe/sqffur1UbWBuDXLi1aPwk8IIeRE8f+VJ93yUTKHW8/k+7nL7/1fv1ww62C1c47xg2twHtooqxvOwRizphbcHzh4EzyU0cePIDDg2C15KqDBQLPEMBgBnggfCB70J0g2VMo7+w6y2Sofl237xve9ZpsnD3jmy7634Ud8blbwrk97ATvz9LmFthdS6byMkUmIyLjY5xHGglfgQ9dLD1T44Jd+Njj1MYdXkxuuOZpy3m3h1FPn0/lYJjZInXKuNZc6Z/pRXk8P3eM+9xhquzWbGeHvcNb+XQtzodD/+pX3htKoIP3rT30rmdsXyfDgtd/XNT9Y1Re/7+OPfMaf2d69C+ySssXVTNrZpz/8cmVM4FwIF6CMUAdOB86FTkmoELPAV9IZj85syhjrX3/NmuSL5TTVdYymq/Oo3d2b17TmTwgh5CTP+9nO2juYAzt+jP94+wHOf+4v/5GzVcCURMLj7PC2edkr3uB8wsAtmHWeMa7rWUv6s+5xl0ahHQWA2fl4AGfwzMN7OM5cygDGS8bgfa6Ng4hLm7Rk5+BRsK6oq2bWzFwb7/nE367xpWDvaTcfWj//Hnd+/UufFPfrg1X0mOdcvBDOddHSDQ/DIDbwJhciD1EMqzUvund76G+F82dPNvW+Tvjv3/7jWqMQ+Msr//5HV1+bMu94YYRGClj19c//yTnnvuFnB366/6yH8k7A4M44fZcEN1pFIXQ1dd3dPz4yrmYqm4/2L/WyyEPGdXq7A0Y1jTRm+yXP/JWnnHuv2sADMesoW8fepmgSVLGvI9cwVNIrhjJylfGVYcnCwtL6xrSdLjHD2r19H/z4t198/gMDC22RxhltyoQQQk7mvJ/tdJ05tlN45jzgGTz4zsyc3XqOnz/+sLc8EukzKZqmyMuqPxcc3RyBhzJugUsF0XjZCsTdAq0AACAASURBVAFdvuVNL08COHfs9Y7dsrzgIovI6sgVIcYRaimKJBJwCF1b5/w1L393Y32vGwRRPm5Qam35oM59IOp3/MmT9rar0FZ7B4zraYsxX4tISm5ZaHnkdIiSM9XrDmrd9Bbu4oO9p+w58xlPPLvnsMtsLNXNQPHTxMCgqvVEO1PoHEwpA4lZ1E8/+/V/UHDaVymvp3ke8FA4zHXSrUlRuhT9PWpWffWz74o1eI1Pf/qbVTRfRuIbf//Si55w11Nx5HQ+m9eImr7wOoANYCWcgBa+ll5z7ySURBP4xod+Or75G1/83d2dgtlh4eylV/9NyWAEtFAWDW3KhBBCTnL7OROmUZzB5XkYhu12WzjnHKwPnvCEJzdVxYCmqhjzRT71TjE4xpzRdVXOdFUARtVNmqbf+f6BTn+XslIGsXM86fS1CPRsmEjbaUEbSAnAH9+rAADOWDdAPTvaSZ2weQTmlCu2qpiHARNf+8o/33zdalRLvbn+wqc8KDNmQUSRCkORdSIbixFa18h0ul6AQzLPGY8qjcYiTboBl3VjIDPvO//07cMtOYgs3z507fOfdU6++a9htDFAvqD8IM+klMY5JhIl4lI13DahsNvjGW/1a2NDIUIBOAGEERBCR2liWYzCtGSgppCzelmAVVpbZTHxQFscETgQN5tPeOgLhOuDs0YzjlahDZiI0ogL0TheawYhZRJUfvTZT7+5z/HZDz0rEas21AfqZhJhFqCwYw5FmzIhhJCT2X4A/+2VL0ySKIwClkRNWUxXVy24Mfbdf/GeK6+6Oo4SVTZxkhST3FvXlJVpmtl4LKVI4xAMUKrTnVsf2e987wfjykNG28Nx1O6sHV21jC/3o8c/+pxuiJDb2XRqrcWt5/p5AKVH3MFMzaxsHRwaJpeT7vxU4arP/OBtf/nZxf2n91ja5z5tij2xjcZFKw9EEW6uTaZGgbOtvHjW81/nRc9CFM5PgJJhWJbGh63OaWurk22VHV5d2zp01E+2+zGzsOnSLuWkEv2rrvzHfFUJF0eis1UCfCmM+p0geuSDHraycrrR8cJgt8lr6U23M28VTxhOP2WX5N4oA8cSZ3ttiHaYb9RMT9uRjQI/nEBrrsZNzTKX9AsE27OpCVpTJAgWksHC2nRSeKZd0rDOzLCDq4dF4OcFYnukC7vQLjdHR9M9+89+/B8cGJexjBtf0qZMCCHkZLa/rmdSYpZvOa99PhVhwNvtOM3AgnxWRCEu+9BHwjTS2haNyrq9pN0RUdzu9ZWx47yQQeoQzUobt8XlV387bi9YH2ZZp5pN51d2Ccn1dHMucetHmwA+joSQAoA/9pkCBo+CYSJMmXSbzv7zX/S2sx/1mrs89M3nPOFd7/3MNydh++Y8z7c3O5F/9vkPhykWZGtBzrGmO1j+lSFb+M5w8YqvDEd5X6Ozuj1S0vkYdYh0rqcRDGfBZZ+78U1/feW+u52xvGthkIRw/L0f+9YN2HtY3uF2j3j2ULTThb5Q4Xy2JDyvAF2jxTGfpuNRI4LB4WtunAvTC578SHjAh8zg/vfZk0jTjXnGzXmPubc3gJpkK7Fn4+Hm4aYRr/z9Kw7qlaL34Ef99puPRtkoqoP5XsPqwiYTE/3whpvCfhYP5ngUDovIRe3ls063ldVaJ/V0KdaPfMA9T7vdGeOJU64/GKT/9tNrAxbTpkwIIeQEndC5fqHk8DaQoTdVujgo60KIpKobOJ5m/edd9Kpfu9/dDINhfLA4vzGczQ3a06KqqrLTzrLugmpUGLYah8c9/bWyvXLD6jSbWxEcWRpsrR9cWhzs73Se9sRHLaYInBGB1E0tovTY9/YAUANlKGdezlR2eHNjb3p7HQ50KLZHNy4vLm9vjucH+PiVr47QuM2tvFb5qAqX5jdn07s/8k+TXgLDU5vAsV1LfWPWG8A5jKerPGz3B7t9EX/pe9+z3qyPDi10TgdrX/qJG/7k4//oTX7qWQ9dvXkUqgNRbZQuQgYGzGZu7WfXx7aUlhez6nbLu9z2jUIbK6UIW5NZ46pSTY/6uD+f8l4goxil0Z5Vv/nb573tsh+UtvPD68WvnffhrN1sld0mlD6d+Rw8ODUW6A/mWr1W7mejfDyeYtBNPGNr2zftSxYzBGnaaYbThSzePLgetxa3bj5wxUf/5QUX/ApDTZsyIYSQkznv55Ibx6rqWmdMq9WCUTbPJViSdSbj4vOf/9I97vvAe/3qYyrHrjs0YVGsABfE/YWFBnx9VjZSDA0++pmvHxy6g5vNaXe4h5RRMRqinnalYcXW6o3XxDDcQpU5vJPiF3+qCAi4F6FAFLQG8zztDMtKc0RZnOdr83PRU5901xAobVk7c8GzHtvpRqrZ7PVbSyt3LJpTi1n8zrc+P3FTNT7Am2EKdDn++SuXsHxtfPTawJd1XXZ2zX/lq6/TZr3VjWelDOM78N4dD2yMnvXce8ZL4y5TK91E154Bg2585zvtZ2WJatySJtXDBTntpVIIFNOy24vSQK0MRC8oZbkuVW60RhjdODusbKnqzVYspRj4cN/E7KqRfeGTvxsGa1yMP/Hhq6sJZutrg9RBHZ1rufkEkUc9We/GBZ823QCuNJIFzzz/IYtpHMzG59zhTpe/61Mxg3d0UV9CCCEntf2Ac6apG/BAbh4+yMNQZBlkZC3jMlaN++TnP5cOVu7/iKfs2tvNnWyAwokaqHmUtlMtxKvfdOXF7/871jllsPesa665vqzquW6mZht3OGUu9vlXv/DxTiJtXUru0JT/8UJBAz9bsbncui6Y/HReHgnra+6813fcwa6++ZH33vM3H3zh71zw6wkQCp4uLRgz/vwXLojZv7ftd6oDf39mx//3Cx9479vj+efddV/SrMT2Nx7+YDGb9YDfedb992bjRF3njhySebOY4LzzTlWzfztzyWSjA0v5+r9c/TsoV8er3+DV0enaT//2C5/MZ+BmjOLgS37rEft2SVcd7MmNvj+iytEsL5JOBsDW1XTzOjc7lLjtLKg3tw+Phlv72vuf+uSHP+1J90nZ9bH98Rw72Clv+pdPvKKtsFgcXk5GcbW+EuHULO7Y9VZzU9dtiNy7DbsrrHs4ElSjamJ5GhimBMMgyHeJoTryg4WoYQaCc9qUCSGEnCDmvT+Bpw11HVcqfee7L33nX106mk6icNHlka5ct+8moxvv8rBHfO5LHzj33Bcq1TzvovMf/OCHL/SxPnS9jN98eOuVr/qT1VHUXj7rhg0Vtpfqso58tW8h5s16Pjr0lCfd909e8GRTa51v9TqxN4qlbcciCwFAOs8ANAeGedcu9GceKWsiJaNArOXotSGtwUhxWftei/tZyzSFnZvF8ZZFm920qNIgWMptHYSRV8wosMAnkVfFOEXGo3Co4FLMG5TWuYhVaBrr7Uwsd8I6R9xC5RsuG647tmxy1shOu+c3w+rIuOkdTk9tBM6SEJsHZb9TN0EcpboulZRlHOUWHQ69tbF7IYWTB24eLZ62XAPbSg/CQDiwCk2t+nPhaNZst6Pba4gcRYzSo0gxnU7uWklkrQNCIw7kDLvbusx/4NAto1PqIGxppDMkMUrkUSoF6JA/IYSQE3JCa8W6KZUJswRKqdHWlkxjYwwT2WCpP9q6Pu3P/fAH1wQB3vWXb77wOS/7wAc//bFPfHlra73X70ynk8GgX5kk7iyuj8r23N5J4Tu9eamGm6sH2nLWz+KX/PaTlxf3rR2+sTU/UPkwbCVOKUTRzrf2DMwDG4e6adsWiINpO1yDCNEs7AkhzAx5IVr9cjJLkTgWwKskNGNUXXF4L25ECDT36ImgUkcSsTcvbDafjDZW+1kM16Cx/chU0FjtpYu+tutMDLvCt7sZ6iysDZgM00brKZcdltowkAVqziq4US9OtyIwYLK9vjyAtioMEw/POeI4MID0kB69Qc8jt7nf11n21m3nN+3qMme2OjyGDxF0cIgtDJYVGq4EirLV6gjtClPt70QwCmsH52+3WwMKDpjGqeVcKm8iuNTrJAwAUZVH43QXqP2EEEJO6rzfNI2JwngyM4u79oVhO4x743GddearUnERtOrt2phh8aNG4JxH/k4jEp/NzVxkZArRqmuYxkWhgGkC1O3QxZiFdnLBE875rWc8+uI3vuVP//hVNBKEEELIL8cJHSee5TPOuWfI2nI8PqKUmkxGnPnpaFuGspkOLZR2ZZzsFwG++uV3hkEzHR5YHsjITYZHf9RP6/0rcYgx7FYnVVZtNuWGqbZ/88JHBxyHDh2mYSCEEEJuW+3PsiwIxNbWcHNzEgY49bT9tqnb3TasFtx3lxZLX+7at7Cwe5DxXdzjU1e+/WXPfdjha7/dFVsrrQL5z7aPfifhRxY703p6XRaMv/E3b/3sJ/8q5rjdvv2n75unYSCEEEJ+aU5ozV+b0hoPLsMwKgpc/Pa3v+OSD6radboLm6trMu16t2rrMmhFg+Wl9Y3Vg6tHkwieo1SQIR5//osRh/c5++zfe/HTLJCPMUjRElhstxf72U9++IP2YIFGghBCCLkNtR/QeVG0Wp3xpIyTzDO0wvm4s5gkHefYrKjSNvLxMBt08vXVIEvCSL7kty/6vde8xloTx7IBKo5aWa3QikVH4i1vevM733px4PTawZvCKGRxi0aCEEIIuQ213/nKe8a4sE5wzusGQYT5wR1meS3DxGgHyKjXVsWs222ZplL1rJOkRqlQive/730PfNQDbtrcOO2UxVnub7dvH5xjWs13Oy+66Hm/+5rf1eNxsNCjkSCEEEJuQ+23rmRMlFUdJ9mBg6t7du+ZznQQBWeceffJcNru9oqyHbVbxWTMvPVNEYVhXcyWBnNbw/WV+V2b5bZIA9M0jda9dnt7c63byr7+lS/f/W53qPMq7SeIaCAIIYSQ21T7UWllgjB0jteNFTIKA6Y0wNDt7AmC0PhTPWNoaikDzrzVSoAJ7wXncF752gkTCK50DWfm+t2XvOTCFz7vJe0uvAILwFIaCEIIIeS21H6HGmAAA7iDMMYHkjfKNg0D9L59t1dqT5q2mkbFcVxMp85zzkQYhE2tla6yNDE6N1ZlSSSlW1//Ht/5x3D8T7oaPSGEEPLLwk/4abfkGlIyY6FVk8Q8DMQNN/zs1a9+9mjzJ05vVNVGnHGZAKKZzdYtr8J+2vjGwS4s9MfF+uGj36saeAEv4KXzUnupaBgIIYSQ21r7b52nc6CpGykQx1EQQCk16MevefVFxh++3zm3r5rDdXWYyZkNciRK9pnCOGoby4vnv+jc7eGhIEaSAVx7XjqWW+QGBQ0DIYQQ8ktzgmv+9ud3ArTWYRBWVR1FsbVGa5MkirFAWc9FMs3Lhz7qCTceOMiELEaTgxuHA49OiDyvO1lc5aOsHTIYD+PhHLwHQizSSBBCCCG3ofYb+FtX/AEARVFkrcxYA0AKWdWHjWPOi3ZrTlkPETbaHDh86JS9eypVt+PUGRNyxrwKhAe04PDwDvCABw/Qp5EghBBCfjlOdM3fg8EzHN9PaJqGwcPZpipn07FzQTvtteJOXVXMIwQCZ+506r5qsrmYxt6WjFlj6jgI4GGVgw+ZTzgyjg5Dh4aBEEIIua3N+4/vKfhjL+JgZZkDSNPUOddYI7lUjU2SyFsIgSKv4kQIDtWUxjOEkdda1xXz6Pb6cGJnt2Nnd4ILGghCCCHkNtz+RtVJFBujpJRlWaRpop20FpKBA97BKgShZ84ggMonotMFE1arMAibvGbah60WgJ1VBA8wurYPIYQQcptqPyGEEEL+t8HpLSCEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBC/j/F2P5n07tACCGE0LyfEEIIIdR+QgghhFD7CSGEEPKfC/Pe07tACCGE0LyfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQ8v8veemll9K7QAghhNC8nxBCCCH/m877AVx00UX0RhBCblMuvfRS+l/Tf6LBopT85xovmvcTQggh/7VQ+wkhhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEkP/a2Hvf+97vfve79EYQQggh/xXc6173onk/IYQQ8l8LtZ8QQgj5r0X+n+3ZMW7kRhCG0SLASyhb32yd1DV0Dv6Jj+ZQt3A5oKEFJjQNmMN+LxkyrQL6E1tVdRyHQQC3kqS7zeFdllVV9vVG+/LdDwBr0X4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8AWMd2HIcpAIDvfgDgmfaq6m6DAG4liaPpjZYlJe+1L9/9ALAW7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFgbdtxHKYAAL77AYBn2ququw0CuJUkjqY3WpaUvNe+fPcDwFq0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtB4C1bcdxmAIA+O4HAJ5pr6ruNgjgVpI4mt5oWVLyXvvy3Q8Aa9F+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfAFjHdhyHKQCA734A4KHf/TNjCgDgux8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwD+C9v246cpAIDvfgBA+wEA7QcAtB8AuK9tZkwBAHz3AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA/6/9/EliFgDwbN39q/3f7wA3lMQZZUdc39H54M4fANai/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCsbZuZqkry9fVlHADwVB8fH93tux8AlqP9ALCW/fvp8/PTOIB7SnLeVWJHXNmR734AWJH2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AMA6tpmpqiRmAQDP1t1Vtb+8A9xQEmeUHXF9R+eDO38AWIv2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9ALC2bWaqKolZAMCzdXdV7S/vADeUxBllR1zf0fngzh8A1qL9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKxtm5mqSmIWAPBs3V1V+8s7wA0lcUbZEdd3dD648weAtWg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGvbZsYUAGAd+/mTxCwA4Nm6+1f7v98BbiiJM8qOuL6j88H/+wFgLdoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDwNq2mamqJGYBAM/W3VW1v7wD3FASZ5QdcX1H54M7fwBYi/YDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AsLZtZqoqiVkAwLN1d1XtL+8AN5TEGWVHXN/R+eDOHwDWov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AsI5tZqoqiVkAwLN196/2AwCLcOcPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDAKvYth8/TQEAfPcDANoPAGg/APBetpkxBQDw3Q8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AcGf7P38C/Pa7WQDAs/315x+++wFgOdoPAGvZZsYUAMB3PwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/APBv7OdPErMAgGfr7l/t/34HuKEkzig74vqOzgd3/gCwFu0HAO0HALQfANB+AED7AQDtBwC0Sicn6gAABXZJREFUHwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBYG3bzFRVkq+vL+MAgKf6+Pjobt/9ALAc7QeAtezfT5+fn8YB3FOS864SO+LKjnz3A8CKtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QeAtW0zU1VJzAIAnq27q2p/eQe4oSTOKDvi+o7OB3f+ALAW7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wGAdWwzU1VJzAIAnq27q2p/eQe4oSTOKDvi+o7OB3f+ALAW7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFgbdvMVFUSswCAZ+vuqtpf3gFuKIkzyo64vqPzwZ0/AKxF+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBY2zYzVZXELADg2bq7qvaXd4AbSuKMsiOu7+h8cOcPAGvRfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwBYxzYzVZXELADg2bq7qvaXd4AbSuKMsiOu7+h8cOcPAGvRfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDWts1MVSUxCwB4tu6uqv3lHeCGkjij7IjrOzof3PkDwFq0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtB4C1bTNTVUnMAgCerburan95B7ihJM4oO+L6js4Hd/4AsBbtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AWBt28xUVRKzAIBn6+6q2l/eAW4oiTPKjri+o/PBnT8ArEX7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AGAd28xUVRKzAIBn6+6q2l/eAW4oiTPKjri+o/PBnT8ArEX7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AFjbNjNVlcQsAODZuruq9pd3gBtK4oyyI67v6Hxw5w8Aa9F+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfAFjHNjNVlcQsAODZuruq/gb+vL4oh8k6RQAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">73</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 21.2 <span class="ff5">Struktur<span class="_ _0"></span>a walutowa z<span class="_ _0"></span>obowiązań ty<span class="_ _0"></span>tułu dostaw <span class="_ _0"></span>i usług<span class="ff4"> </span></span></div></div><div class="c x29 y69f wc0 h1b"><div class="t m0 x17 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i<span class="_ _1"></span><span class="ff4"> </span>usług<span class="ff4"> </span></div></div><div class="c x84 y69f wc3 h1b"><div class="t m0 x5d h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x9c y69f wc4 h1b"><div class="t m0 x5d h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y6a0 wc0 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nominowane w PLN </div></div><div class="c x84 y6a0 wc3 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 306 <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x9c y6a0 wc4 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 735<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y6a1 wc0 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nominowane w USD </div></div><div class="c x84 y6a1 wc3 h1b"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 023 </div></div><div class="c x9c y6a1 wc4 h1b"><div class="t m0 x56 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">319<span class="ls0"> </span></div></div><div class="c x29 y6a2 wc0 h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Nominowane w EUR </div></div><div class="c x84 y6a2 wc3 h1e"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">56<span class="ls0"> </span></div></div><div class="c x9c y6a2 wc4 h1e"><div class="t m0 x56 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">168<span class="ls0"> </span></div></div><div class="c x29 y6a3 wc0 h1b"><div class="t m0 x9d h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x84 y6a3 wc3 h1b"><div class="t m0 x1a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 385 </div></div><div class="c x9c y6a3 wc4 h1b"><div class="t m0 x1a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y3d8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y89c ff4 fsb fc1 sc0 ls0 ws0">Nota 22 <span class="ff5">Pozostałe zo<span class="_ _0"></span>bowiązania (kr<span class="_ _0"></span>ótkotermin<span class="_ _0"></span>owe)<span class="ff4"> </span></span></div></div><div class="c x29 y89d w80 h1b"><div class="t m0 x29 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Pozostałe zobowiązania <span class="_ _1"></span>(krótkoterminowe)<span class="ff4"> </span></div></div><div class="c x9b y89d w5e h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y89d w5f h1b"><div class="t m0 x60 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y756 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wobec jednostek powiązanych<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y756 w90 h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y756 w5f h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y89e w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">a) inne </div></div><div class="c x6a y89e w90 h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y89e w5f h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y412 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wobec pozostałych jednostek<span class="ff3"> </span></div></div><div class="c x6a y412 w90 h1b"><div class="t m0 x9e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">570<span class="ls0"> </span></div></div><div class="c x9c y412 w5f h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">697<span class="ls0"> </span></div></div><div class="c x29 y4bb w80 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">a<span class="ffa">) tytułu podatków<span class="_ _1"></span> i innych świadczeń publiczno<span class="_ _1"></span></span>-prawnych </div></div><div class="c x6a y4bb w90 h1e"><div class="t m0 x9e h28 y6 ff8 fsc fc0 sc0 ls3 ws0">306<span class="ls0"> </span></div></div><div class="c x9c y4bb w5f h1e"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">363<span class="ls0"> </span></div></div><div class="c x29 y86e w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">b) wynagrodzenia </div></div><div class="c x6a y86e w90 h1b"><div class="t m0 x9e h28 y9e ff8 fsc fc0 sc0 ls3 ws0">262<span class="ls0"> </span></div></div><div class="c x9c y86e w5f h1b"><div class="t m0 x1d h28 y9e ff8 fsc fc0 sc0 ls3 ws0">334<span class="ls0"> </span></div></div><div class="c x29 y89f w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">c) inne </div></div><div class="c x6a y89f w90 h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x9c y89f w5f h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8a0 w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6a y8a0 w90 h1b"><div class="t m0 x9e h1a y9e ff4 fsc fc0 sc0 ls3 ws0">570<span class="ls0"> </span></div></div><div class="c x9c y8a0 w5f h1b"><div class="t m0 x1d h1a y9e ff4 fsc fc0 sc0 ls3 ws0">697<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y3fb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8a1 ff4 fsb fc1 sc0 ls0 ws0">Nota 23<span class="ls1f">.1<span class="_ _1"></span></span> <span class="ff5">Pozostałe <span class="_ _0"></span>rezerwy (krótkoter<span class="_ _0"></span>minowe)<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y8a2 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y8a3 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _2d"> </span><span class="ff3">oszac<span class="ls3">ow</span>uje <span class="_ _27"> </span>w</span>ar<span class="_ _1"></span>tość<span class="ff3"> <span class="_ _27"> </span></span>zo<span class="_ _1"></span>bowiązań <span class="_ _2d"> </span>w <span class="_ _27"> </span>o<span class="_ _1"></span>parciu <span class="_ _27"> </span>o <span class="_ _27"> </span>p<span class="_ _1"></span>rzyjęte <span class="_ _2d"> </span>założenia <span class="_ _27"> </span>i <span class="_ _27"> </span>meto<span class="_ _1"></span>dologię <span class="_ _2d"> </span>dokonując <span class="_ _2d"> </span>oceny </div><div class="t m0 x29 h7 y8a4 ff2 fs3 fc0 sc0 ls0 ws0">prawdopodobień<span class="_ _1"></span>stwa  wypływu <span class="_ _8"> </span>ze <span class="_ _8"> </span>Spółki<span class="ff3">  </span>środków <span class="_ _8"> </span><span class="ff3">finansowych  </span>zawierających <span class="_ _8"> </span>w <span class="_ _8"> </span>sobie <span class="_ _8"> </span>korzyści  ekonomiczne.<span class="ff3">  Jako<span class="_ _0"></span> </span></div><div class="t m0 x29 h11 y539 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>ia <span class="_ _e"> </span>uznaje <span class="_ _e"> </span>te <span class="_ _e"> </span>kwoty, <span class="_ _e"> </span>których <span class="_ _e"> </span>prawdop<span class="_ _1"></span>odobieństwo <span class="_ _e"> </span>i <span class="_ _e"> </span>czas <span class="_ _e"> </span>wydatkowan<span class="_ _1"></span>ia <span class="_ _e"> </span>na <span class="_ _e"> </span>dzień <span class="_ _e"> </span>bilansowy<span class="_ _1"></span> <span class="_ _e"> </span>jest <span class="_ _e"> </span>wysokie. </div><div class="t m0 x29 h7 y8a5 ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _a"></span>na <span class="_ _a"></span><span class="ff2">prowizje <span class="_ _a"></span>od <span class="_ _a"></span>sprzedaży<span class="_ _1"></span></span> <span class="_ _4"></span><span class="lsd">w <span class="_ _a"></span></span><span class="ff2">większości <span class="_ _a"></span>uzależn<span class="_ _1"></span>ione <span class="_ _a"></span>są</span> <span class="_ _a"></span><span class="ff2">od <span class="_ _a"></span>szacowań <span class="_ _a"></span>doty<span class="_ _1"></span>czących <span class="_ _4"></span>war<span class="_ _1"></span>tości <span class="_ _4"></span>o<span class="_ _1"></span>siągniętych <span class="_ _a"></span>przez </span></div><div class="t m0 x29 h7 y8a6 ff2 fs3 fc0 sc0 ls0 ws0">Spółkę przych<span class="_ _1"></span>odów ze sprzedaży.<span class="ff3"> </span></div><div class="t m0 x41 h7 y4da ff3 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y488 w80 h1e"><div class="t m0 x17 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Pozostałe rezerwy (krótkoterminowe)<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y488 w5e h1e"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y488 w5f h1e"><div class="t m0 x60 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y8a7 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Rezerwy na <span class="ff2">świadczenia emerytalne i <span class="_ _1"></span>podobne, w tym:</span> </div></div><div class="c x6a y8a7 w90 h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2<span class="ls3">18</span> </div></div><div class="c x9c y8a7 w5f h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x29 y8a8 w80 h1f"><div class="t m0 x14 h28 y725 ff8 fsc fc0 sc0 ls0 ws0">a) na niewykorzystane urlopy </div></div><div class="c x6a y8a8 w90 h1f"><div class="t m0 x9e h28 y725 ff8 fsc fc0 sc0 ls0 ws0">2<span class="ls3">18</span> </div></div><div class="c x9c y8a8 w5f h1f"><div class="t m0 x1d h28 y725 ff8 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x29 y1ee w80 h1b"><div class="t m0 x14 h1d y6 ffa fsc fc0 sc0 ls0 ws0">b) na odprawy dla odchodzących pracowników<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y1ee w90 h1b"><div class="t m0 x2c h1d y6 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff3"> </span></div></div><div class="c x9c y1ee w5f h1b"><div class="t m0 x2c h1d y6 ff8 fsc fc0 sc0 ls0 ws0">0<span class="ff3"> </span></div></div><div class="c x29 y8a9 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe rezerwy, w tym:<span class="ff3"> </span></div></div><div class="c x6a y8a9 w90 h1b"><div class="t m0 x9e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">954<span class="ls0"> </span></div></div><div class="c x9c y8a9 w5f h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 395 </div></div><div class="c x29 y8aa w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">a) rezerwa na audyt sprawozdania finansowego<span class="_ _1"></span> </div></div><div class="c x6a y8aa w90 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">62<span class="ls0"> </span></div></div><div class="c x9c y8aa w5f h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x29 y36f w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">b) rezerwa na <span class="ffa">sp<span class="_ _1"></span>rawozdanie finansowe i usługi księgowe<span class="_ _1"></span></span> </div></div><div class="c x6a y36f w90 h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">90<span class="ls0"> </span></div></div><div class="c x9c y36f w5f h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x29 y7a1 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">c) rezerwa na prowizje od sprzedaży<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x6a y7a1 w90 h1b"><div class="t m0 x9e h28 y6 ff8 fsc fc0 sc0 ls3 ws0">582<span class="ls0"> </span></div></div><div class="c x9c y7a1 w5f h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">80<span class="ls0">7 </span></div></div><div class="c x29 y8ab w80 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">d) rezerwa na premie </div></div><div class="c x6a y8ab w90 h1e"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8ab w5f h1e"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">115<span class="ls0"> </span></div></div><div class="c x29 y8ac w80 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">e) usługi prawne i doradcze<span class="ff8"> </span></div></div><div class="c x6a y8ac w90 h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">62<span class="ls0"> </span></div></div><div class="c x9c y8ac w5f h1b"><div class="t m0 x1d h28 y9e ff8 fsc fc0 sc0 ls3 ws0">166<span class="ls0"> </span></div></div><div class="c x29 y8ad w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">f<span class="ffa">) pozostałe rezerwy</span> </div></div><div class="c x6a y8ad w90 h1b"><div class="t m0 x9e h28 y9e ff8 fsc fc0 sc0 ls3 ws0">158<span class="ls0"> </span></div></div><div class="c x9c y8ad w5f h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">88<span class="ls0"> </span></div></div><div class="c x29 y8ae w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y8ae w5e h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">172 </span></div></div><div class="c x9c y8ae w5f h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 663 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h47 y8af ff8 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h47 y8b0 ff8 fs3 fc0 sc0 ls0 ws0">R<span class="ffa">ezerwa na prowizje od<span class="_ _1"></span> sprzedaży<span class="_ _1"></span></span>  </div><div class="t m0 x29 h7 y8b1 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>tej <span class="_ _16"> </span>pozy<span class="_ _1"></span>cji <span class="_ _15"> </span>rezer<span class="_ _1"></span>w <span class="_ _16"> </span><span class="ff2">Spółka <span class="_ _15"> </span>u<span class="_ _1"></span>jmuje <span class="_ _15"> </span>sp<span class="_ _1"></span>odziewane <span class="_ _16"> </span>zobowiązania <span class="_ _16"> </span>dotyczące <span class="_ _16"> </span>prowizji <span class="_ _16"> </span>należnych <span class="_ _15"> </span>do<span class="_ _1"></span>stawcom <span class="_ _15"> </span>u<span class="_ _1"></span>sług </span></div><div class="t m0 x29 h7 y8b2 ff2 fs3 fc0 sc0 ls0 ws0">sprzedażowy<span class="_ _1"></span>ch<span class="ff3"> </span>i wdrożeniowych<span class="_ _1"></span><span class="ff3"> </span>w związku<span class="_ _1"></span> z realizowanymi na <span class="_ _1"></span>rzecz <span class="_ _1"></span>Spółki<span class="ff3"> procesami h<span class="_ _1"></span>andlowym<span class="_ _1"></span>i. </span></div></div></div><div class="pi" ></div></div><div id="pf4a" class="pf w0 h0" ><div class="pc pc4a w0 h0"><img class="bi x28 y48 wc5 h99" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAqoAAAQ3CAIAAAC/z9uaAAAACXBIWXMAAA9hAAAWJQEv3bWXAAAgAElEQVR42uzdZ5BlZ33v+98TVtxrx07TPTOakRAKiAzCIJuMyQaBEAIECIwJJho4BxvsA8YYbEAE2WCDAAsQCCEQIJIBG8wx4ICvMSYIhOLEzjuu+MTzomckCp977/iWLqXy+X9q10xN197T3ftZVd/1PGvttZj3Hv+vXAkA4GDwjHsAcDj2pwd8bbLAQwLMAb4GGggF6cEcwLxvMZ8BsAyOHXuNADhqAQ1oYABCCCGE/LLIE3saBxgYAwCw41+5be/ASVgP4cGYg2NACBbCM8+YA2dgOy/l7Fj4vQdjYBDHdyAIIYQQ8svDTmj2b+3x7jOAeeaPNZvtrAH4HEqACXAJzhzjLPQeHrCABQQzAbMAB4Kdb+Y9mAeYY7CABwtpJAghhJA72OzfC7Djs3QG5plnADz8sTUAxiaA8JAaAWOhYACD97Ae8PAwnmkADJp5AS/ZznKC5x4cOL6sQAghhJA7UP4B+OOr/v74QsCxf8MDIQsYBBBYSAdx7CABg2AW8MwbC8d3XuAtvIWXYMHOFxyDoHEghBBC7nD5Z/+7nQAGAN4DDKFOwITnAoxZAACH4mg4KqDRLLJIBDz3Fh5wHozBM7DAMzhQ/gkhhJBfKn5CM392/PQ89osrAp7BM8AIWMksExbc75zO5xkMoADtwA0Sh8ix4Ph33Dnjz4HdegCBEEIIIXeo2T9+fqV/53Q/7gHPmAM8A2cWDJ5Lw6AZnIdlERBJZAzKItCQHpL7iEExpgEGbjyDY8LR5J8QQgi5I87+ufXMgmkwDWbBLLjVVg+n+bSuHeBD70IxNqrmGGqsF7jwhe94xJN+94prflS71qwODTCcQTNoFzYNy2cFODOuVi63PqdhIIQQQn6ZTuiDfw7q2DK/dwCU1mGYjso6Tdt5Y0QkG+2CgF/60c9c+rGvyHRJyE4xtZ1WTxdNGsbGT2bFkSsue0svbe2eg62Rxb4ot1rtmDNv4SL0aCQIIYSQO1r+6+NH+XdW/sX6cNLpL05qV2jb7UR/edU3//wvruBx1/JWkA7GUxMnvVhmunFwaEeNzg8GXiWB+9xVb15sQzWe+aYVuVJte6vn01NoJAghhJA7cv65gzQIc2MVF5zjwY9+5ix4gJBCwXfnFjaGI8elZ0HVmFarU5VNpPOu1II56Wvhi09d8YaFDNJDokm5ZqgDzNNIEEIIIb80/ISfJgAOSA/ZaK8duBSNw6/++kXTmhmdJNG8rfzhm26KmJ5tHQxFlUSqaDZ8WAfdxIWtiWZbjRi79PmvvvSvPvmN7RKMR8NpoRpLw0AIIYTcAWf/Fh6MOeaZhyi1ZyHfKHDehS9XPE46g9FWWhbjuUE7y4Kbbrlhac/KpNZ5Ay1iLxM4IZmwnjHGYonhxsFB1Hz3q3/CGyxGCFAzxDQShBBCyB0s/8eu9OcB5oHawAd407s+9T+/+6NDW1MepLvT+rOffoeuAIavfPlrf/6+K0sTdRdPnahQIR1VVX/3rrWNYbc3V1elV7OFxLrtm1964aMu/I0HLfdCJuizf4QQQk6U1vqmm26i9+H/g1NOOSUIgv9M/v1tl/tTwGPPe8GoFmgtXPjcJzz0Ufdd0VUYBsLZNIi0RVUDEf79p3j5ay4ZldJ04ibhpTJgEec8i4QdHTmp46LZge986b221Eka0JAQQgghd6zZP5qq1nprPJ1bWcm1+fwXv/ze91/2nIue+cTHn99OEQeoK8QJ3n3JJ6644mNf+9trGJdxgtFY9/vBQx/2JNFZPlqFLDtJxyszFUkeop72RBn5iam2v/GVNy8zWF22A9YUOTM+bM95CMvAAe48vNvyIpI6YZVSM2WRJAuF15KxCCyA8I3ZEq4js8BDehgHK72HYvCB59wGwAjMwM05Liz3YAVzcDrlgisGCJsefw882M9f2vD4Pg9KhhbAqhLNBJFDHA8baeNu6hFNchlKsLVN+CRZzkzsajPMpIdbMBolm1VV2E0iyW2VCx6Dxz5EwxvP1gNU0vfQzJtIWA1hwBvDY4nJBgZ9jUBKMAM9c0V7rRd0UXMkcgLTwGWIUyM8x4w3AqwFumsiIYSQE3Vip/4FgQP27NnDOZcyXN8cLi0tPe388zttvOMtF+/Zc/ZJe+/TEvv/6A/+8OabD5x80ml3Peueg9byXe5yV63wja9/9ilPfhJzjsNub62HkqmmTtO4qCsmZF5UH/jw3x44chSez2a5AMJ2+z9+/45EbKVEErFuqDOmg8S3Ahvnw8bWXPA0k5EAdOPqCuzYb8U8uAcHY8dOXWS3XrsYzpkw5Ko2EtCq2Hmmx/HbEh27zvFt+wHaKADeAcoDgSnrJI6t0U3VyCxDWbqi9girUgNg3GtTOSgIIODtflcEITjnkUQsHds5mLJz++Nw55xK6+EZZAweMTCFTgiulK1qA+Vs0OVh2AZCyBAOxisOwXfuuuzBwBnoysmEEEJu7/xPNjfDIJhMJgwIBbIkuvyjl3qGQXby29/+fudQ5w1YwMOkqbX1fLixGWWZafTuub2weO6zf/2kXYOImdP3rXiVt1NpdSNlWDf67ve8lwjFyu6V2rh2uy+T1FWVaepf+AGqdesmCjoQPk1sEhoWVIgsn+v0hOJ2ZOtm0tTTOGBxBKf08esTMMu4ZwAX4NKDO4adsgdSOq05mARaofRgP/8Adu5kcJtUCmu9ZhKdBfhEpv2irExVdNKonkyQ9UyUdpKlVtoG0Oi6K5PQwRZTP1oHgwLKxtWmcbYAjGBgkEDikcAnAJO8YazSVhtfejtFwjQqHtkgNCI008lGg3A0nNlp6RuVskSAcc+P3zYhoPwTQgi5/fPfXVgAkKRZo9wjHnXuhRdeyBh2De4EGUWtzmR9M+50427fgduyEiyQYdJKWq7RXATL86e8/c1/dvXH/vCCJ56zefD60NXVdGiNSlutxuK6mw99/JPfBhAnqfa8LmoeRTKKbpt4M4ChOyeixKPJfTFlITPaCA/bOF0oDyP6ohtliZDMG6g6iBiHY2A4NqeHh9i5uyAAwHM4bZqqqsJQGK3L2dAx/G8fxxYRmLemEoJZFmxObS3bm1Odxmk3DXRdiTiG5BxR6WXRABxRBF3NQsZEK2CDFAKVwXbtgzTjoYcwVQ3mGUMKtDwiMDR6k/MiCJRshWOjCqO9jBnHqNquXN2e6zpErWwg2m0mIq3qAIKD7dw4iQOUf0IIIbd//utiprUOAnHZZZd/7aufW9+cnLT3bC4SIaNiVsu4XeVlPZlyJnpLu0xVBpxNNzd9XcFZVRR/9o5L9izd/fnPePDuuYg145X5DpweT2fzy7u5jL1M7nL2I2aVMuAySiC4aSocn317AAxaH0JUIWWsHSNhCDTLoIUyEZBhY3yobpSUEs7YpoQz3B+7SSEDHINn3EH6235hF0opw1gr471PkmRnHf3neMBzeLBjX04EKxtlQxYtxlOOuNsdjSdtIVWVB0k0HOUqbE1KzIqmrhsW8m7SCj2DKkw1Lh2UgI+CCm5ab3GpkgTCQbiQ+8R7CSANAsnZrJgpL3wyKHhnra7HWlnGpcwmCgWQ1zB5jabOwkSC7/xozP/CXRgJIYSQ2yn/cZY5sMOH15717Gdy4KxT7lluTbxlaZgFImy12uBAGuumbJrq99/wqqNHrs+rI8psrR253uh1bhtWT977jvd85vJXp6zaXr25nUUQ/MjaVqF9Y/n+0+7OwpAx1I0BuAx+4YMA3Kf9I7Om4q2xi6dMjli4bTHlsYrDo5bLhb2OJQ4hPBPtlm1KwAh4gWPnAezcppCxnUsXOQY3mRVBHCKQMgkby4+f73es+hyewzHvmHcMhsEY1VRVNa5QABOPnxxRzHuYJgw4GFwQzXiSayCKZoZZo+AYtx5SyF53M4fl8AGKxrPAO1/asuIOwoF5ubMc0ShvDRc8nda8CmIrwsrPRcGgHS9UVmgeTRu0upCxgFHcMQnG/fG9I09zf0IIIf85J3Tmv1WFdVzEybgw8/39YWcBLJIOZVHBGs65yEJdzrj0q2vXxwGYh9G6kwVNaTiXjGNueW9Ruu3qyEOe+PoqXNiYud7iSlmXSSRUMZ2z1z/tSY942XMeJ8sqixk8PA8c4x6Me3Dvry39S1782uG2qJTrdFvW1o2yYdipvS3t6C1vf/2v7Yp29RI9ydtZBK8h4Jnw4MwL5plDAw5mY+YAUYMXjQ2H0ySMJQSqarLSzY6/HTt/OXY8rjucLnzYf9dHv/S2y/46yHrzif7WFX+qjl7X682xzoIG/uSDn/n6t8e3XP+Te9ypvuqDbxEmjmMBPl6flU9/8V/edDiKgtnLnn+fF55/TgCJogvRAocTfue3Na4IgkQbfumVX3/Xx764Pp3cef/i5z/yp9Ot8rnPf2WpI9/vfv49bzw5s4yVVoQ+SIRxzFgwriPhQef9E0IIub1n/yIIgihqGkShlK2u84GaVUo5NDpNWwCsLcJUbI+v77TgvXVWxSE4EASIIwQSR2/52etf+/I9i3d9xnn3N8V2r5NuDkeOyUNH1rwIrMx8wBsDHgbgwjrNYG+tr2dMZPxHh+KpPKtJ7nNwurBaLSA9ayPfZeKzxjjl997+qWf89puO5tBSggtn7c6yPfdg3sBpBsvgmPfwgLcAGsinP++lD3zMC5/wjFdd+YW/5d7tPBgcg2X+F48GcBlr47lk7cXdNpnbrtgH/+qT87v3MIH17Vnh8f3D1ZGR49nKRhNc/pkvSxnoxnqErD3YrHird1IcLaqaSQhvNDjHsSspOTAN1gjRsopLjrwxPt69cuoDplVkPfaspJVOTbgr1xgscHCFfCw4Y4DnHlyBKQaa/RNCCPn/If9gTGvDBd761ktM4432nfllaxG2O857yblvxqPtnzDAAWGAVirC0AMqkA5QRpeddvI/XvcaoSfPveCxXk+NqeIkaYybW1hW2m3M9JVXf0dIGAcAQgowt3P43wPOowCC7vK4iUvWRtIRcTytChZGW6NSRi0bRQen8qKXvFlHsXKchxHArbIAc9aCWadqBma1BgCti1o5EVS8U/DuDN0y7oChyGdbG+veGquMs94b58GsdcY6Y6y2LJDsAec8BJzNDOfpYpC2660hD8IgSRqHb3//BoRdJTtjnUx91DgobRqEBYKthhcNgw0FSww48wIyAOAMnDcejUNTKqetGY0QJlGhxbByZeNCiaaBF60SaW28BxwapNJ4lAaj2QwhKjNjcI3StCkTQgi5nfNflZXzTkpccskHoJzg4XQ4CoIgSRLu9dx893W//4qt7UksoFUhmQX0ziFzwAAmDOV4tC2FWz14/SUXX9JrBd4p46yxXjkwEXQX929OmgpgnFtjdqK/c+6eZ3AMyiOO8zg1VXO03Ss4u4np61DdwNWhdjZbO/xdFS0fHNn3feQaI2CZaJSBCPNZY7SFdYoHynOrHQCjTRp3ppXaLpns7qlEf2umttc3pQznF3cxETbGekgWxNvDHDzWTlieNC7ywGn7U2uauNWpXGRYyEWq8qqVSi+gWOZEGGb9Ge9WLpQxqrI5sj297KqvG9lxnksmn3reE4bjyvkYRtQ1eIxCVYajViZMuHZNfw5FXQfdxEnmuOYAZ7DcNTyM0u7mxHumIJh1fjv3cbennA4jef3PfhKHdNlEQggh/wnyhPLf1K2spTVU2fBWj3vug1hVMzXdXNq9tHr4ple+8hWbWxsqC1pR6Fwj2PHT0RngeaN1K8vqYpa1Oi9+wQsHp/7w3Z/4OwjuHHfOMfCi4Ul34SlP+/0vXvbmdhI4PeNBADgcu7ANOgxojqoce1bmP/CXv7mS+sCxGBjVeNSFL1pMhrPqvv3+isi6NaBq046zqtJJu8UcPJyDNSxg3oaAjNsNgCBqeLtsAtNULsq6/aW8yLVVYDJptfNSq9Jng37p0DiRhNBgEaBKxfVM+UrwZHMWhL35yWQdgLJot+eP3nyzjFsNmI3nLTAY9MIQoxJJZ76elj7SYYgs2cs9h2DW4eb16a7lroJuvB1Ot+fTaH1zPUxCHrliNOnxQjIvObNCVxLcsnaXeQNYVnvZ6rEjeTMIdcrc6aed1mgjAklbMyGEkNtz9j/ozytlOr1lEWcrKyfpqmZMpFkmkng0XO/0spCzO+87KY2Cqpx6Z9mt/7kXAA+CqFY6CgVcfdkH/+KiC84WAkIILqX3zDk3Lp0T6U9vPBAnmOUzLsVO9289/J4BieeiNvnakcUUPeQDt53k2Bfj76983762DNP54aS+9LKrZw3COCo0FAtGDQqOnPNtK3PApwIMs2ljEc0MWt1dLMj687tFkJaaGRawOJWtcKKAOMidzB3WC5iQjwysQFE0CVwLdZJEuXJf/pt/bBokUeqBQGCyPd693Hn84381zBY+dPk3JlNUanZ4vWqnbe9ZmrLxdN0CNxzcHlYutxhadJc760W9UQgWJZ1O38Fk7QC+2Ng8EqRcoIqgAijPneLMGKYsYCyilg+CiYdMIx+2tWWNdYGg9hNCCLm9Z//D4VAE7ZNPvtPBW8aHbzrAw4R5lLNppxd53WwPfzqbjFkSGm2Y54EIAcYAeA5wgJXKJa3M1NOAuVe98mXXHYW12loreMAcY9ZrH9TG3eMeZ+c1FtIUaAC383DgnqEpIU2v39oro7ILuGqcxZlqEDK0OD7y7vfd/SlfNrPtu+3pJRG2C80RhAke8qgXQPJGF+ni0vU3Hrnr/PIXP/LO+bnO0OCpT3vlocmiTPZsrW99/PLrv37x65/7m89+9nOf3hT42JVfufzKq+JWp7HMgWvPrHVf/uw7O2XdT8yXPv2eez71HZ4tzrTUDEncGs+qpzzvRb3kAb7a6HemMujqctTvIHZ8LkxmBWuqOuOzXXs7kwYLJ+36yIc/f/knv6U4Crfd7Uaj9fylv/n88572K/MiaidyMq127967NplJ74NjZz9IxVKjm1RgPKnno8F2iQed9/q4VQTFvy9I9T+/9Pfe0Ol/hBBCbu/Zf38w38qi63/ys0brtNv14FLKqJVao7QqtQIHLyZFU6ms1eUsYF7AhfABvIQTMgjGZe0Yz0fbicR97naWMappKuc9Y54zn7QHFvLmQ0fBIXhgjALw8+fed1M4pNsjNRyXhUEScb29FqZ+soZUgjem1+3c5bTT6jK/9vqjrTTwAR782JeGg/2qtRztOv1wney/7yNnvP+Ep73869/+8dp25VgYRS3B+GKvt9jO9tz57j4MfIiPX/2Fy676Usk6vr2y1QTx0qml6Mv+yR//3LcWF7pJwhPjmFOeycoIDRRF2W8nRTlzswlTG23pBY/b7cWygpqtZyG+9Pn/a7K5btTWVZ94rYxRAZde+fcjk42Riv7KSLd6y/f+wOU/ftZzXmFMdMMNRxcG80cPbkufCBsIJwIXeZc534uCbHULvfb84SOjq7/wHdk+aarCbG73U59x0WRSc7r0DyGEkNs9/8aaN73xLd3BXJq0ylnuAaVqBqu1euV/e2UYAda3251ARE7ZulDwAXY+dufhAesRJrHRJpufy4tic/vHaZI4eO+dAOMMcdYzBlGSSoG8yKWUOHbR/mPH/jcVFDNRLxqsdJwE59NgYJqNQ915MOEX59JqPBptbgQCb3zjG2bKPPjXL4h7u9YKn6N9y8RW0fxPD8/GNnbx4Kc33rC8lDAewLMsScZbG+ON1RsObrggvf4I3n/53yLpy/bCgfUZby/duJaXvL3V8Muu+Lp2gC4GMY+5947H2UAzgCdrwwnnmMviXqw4Z9Ot6XRSxtKHWWAamNKeetKedsfnHrPaPPbclzS8peO+TQcjE2zVYqY6s2ZwZE1f8YkvnXryvq3VemXpNFVI6TJhJXOA78INBIu7XRS1Wt6zcvEln851GGRL192ydtGFz2ulMaP8E0IIud3zzzkPk3gyHldVFSaJDAKXT7iUqilbraAsbTtrwyMUIZdBEES3dRuAh2cQDFxwOBdEoQc6nbaUkjHGGPPejY6spe2utu6aL/xd1srwH65jK0IgbipMSrc9alY1tsCn0e4ILTSq0Bh2O+0kkqquAi44l/tPOXV9e2pZXDjxqS+84clPeiDCtmgNcuXe96GrK4fzz39aEARWq0iKX/2Vs1/+yteccua9V3aDRxmPWpPSiFbvYx9/ddJdLK0IsgFk/L73fRASG2sHL3jM/dMsq5V53ONfFKWi3euGYZiPh8yU7SSJkiSKEm1qMBMKREF49MihRs0M8JnPfM4yyaJsprCy/7RrrnrDox5/XqFkmCzNz+13nm2sI2sls7FuJXPCRnAMDt6lcGldq0AijrNHPvb83txKpZi24rv/8NWZ0t7B0Of+CCGE3O75d6w0joXRMgv6xhYWQ95JdRnEwW6veZaABwqs5qEClJAWUGCKMc2YZlwHzrTgAl+jyRMpAiCO28qGyqeVz2p0OZ9FZjwf8bYUzMHXHjbgXjLwnVvwtixc1QFfLKtwMVrmuN9InzEK0yN+nMpscbLyWxewo5G6cddD/ma464P/8uNvj7gMls6sRmsfeclZ6vCfPXll9Knnqqpez+7H4jvv1fgfT7hrt9gyzsRx/cC74OVPWrj7mdmZv/Gnh+cffIid/qILHvbDdz7jYWL7Bxc/9I+eddp0/V+nVfnBb908Y4PlJbm3PZPRxirX9eJ87pEzrNp5z/b1fPW8J50Vpduzau68X3+nH6+MJVbTIuyd/rLfuOhMBpPO3djdfzATWXjTN9/0mF+rq09fdA+7+aVh77uHXSTBB7tmSXt7Wd0QNttFpDxrIKpQXn9SdR1v2o7hXR/4Rh09bGazKDn08ufcSx3BLh5EHHTmHyGEkNs//7c+k/lfmJc7AGAOjB977Nyh79i19o8/GLPg4AJAo+1ogtFom1vL4bxRAXNpmtZ17YH73/8BTVGxX7zmPyQQIA98HVobAdzYejgStpiLwKyDxbzot4owHqtEKbN69M4dlbHNYnpIhMyKVKEzqmBlVgM+hhOwgdPSai4VSxvfhknnRLY/Lvn6P4rZv0ZBM3/ycp7rzvJJm+P6jFPv3W4tMBepRsDHxbSZboyz7tL2Vm4sHvawZ3a6KzJgX/nyJ2xdTjcOt1rRrGl0wH7tceeLOCqm2yFnXvmsHIerP+qXBz90yZvCCKrmWzr613+8KnBes1gx2TBZQ2iWaJ4qllgmjAgUDxVPZJhrj0NbxZHtVZFYjvHDH3j2abuhCs8EPAxtyoQQQk7cCU0bGQT8z7ffA84zBw+PnQvkyluf+h+W7nfm8z7kIbjwXoYRiuk0jbpg2tkiZLaBYIzleZ61gyiQTuc8kMd2OADmIXgu2Tj0VWxdbBHroDW/V7Ftg1XIEbL56/55vKx2c1tnZfE/Hv+g/37ugyovYiPf++FP1/1F7Vw5S3Q4qK0tk2bTbYmwVYZNJaTHIGdtTGVX6B9c9cYNU4sg/Kd///4ffuijUTw/sfEVf33LqBZdERUKkYx82TziVx988Zc+Z2c+i0/6tx/c7Nnu6bjVkmVeVHHM5wdMq6GcG4xNUIUdY5u2UMt75i38q5527ivOf1zlxU1r4z+9/OsuDAqNT3z6650gXBNLM5ZMmJyyaMa6BZvnfFNJYTgrRKdk8z3xs0uv+OrXvv+Prr9ccf2Fj79tf7gpyjFDaF3ieQK0aWsmhBBye+YfENzfOrPH8VvoOc/czhcc+39aRfCMVUpFYaJV44QIJYJABt7C1YKbwNat9rybDjudjghhDJMywPEzB3aWEWqW1TxVLJas9h7WcqbZTHjBIxcINR1+89rNys/Fxewue5eE1mNmn/qiPwjNvMpbG3Xu7WZVb+Wtu4J731Y+5AbOi4Yx5T00E0ilr/KAda762JVvu/Qje884W8nFA+sHWLpg4lbNbVY45p2UKNcn9zh9b1iNZNg7fGTrez851F44batGEI7Kcr0XxSw/pMXSlsdXrj2y2kRJ4vb05DkP3VcKHikX6fAxj/6tUbJyNBqUnS5ndbvbs/mW45mFsDAWzrHIIvUsssxZxiwTFqn3/KrP/0PJ5rOVew9Xjz7zGa/+6WfeGFUbiFuzvGj1qP2EEEL+E/h/5km3fr7M4bYT+37u4nz/9y8XzDpY7Zxj/OAanIc2yuqGczDGrKkF9wcO3gwPZfTxQwkMOHbnngpoMNAsMQxGgCfCB4IH/QmSDZXyzr6DbLbKx2XbvvkDr9vmyYOe9YrvbfgRn5sVvOvTXsBOP3Vuoe2FVDovY2QSIjIu9nmEseAV+ND10gMVPvzlnw1Oftzh1eTGa4+mnHdbOPnk+XQ+lokNUqeca82lzpl+lNfTQ/e6372G2m7NZkb4M87cv2thLhT6X776/lAaFaR/9ZlvJ3P7IhkevO77uuYHq/riD3zy0c/8U9u7b4FdUra4mkk7++xHX6mMCZwL4QKUEerA6cC50CkJFWIW+Eo649GZTRlj/RuuXZN8sZymuo7RdHUetbt785oW/wkhhNz+s3+2swgP5sCOH+8/nn+A85/7x3/kbBUwJZHwODu8bV7xqjc5nzBwC2adZ4zretaS/sx73a1RaEcBYHY+MMAZPPPwHo4zlzKA8ZIxeJ9r4yDi0iYt2Tl4FKwr6qqZNTPXxvs+9TdrfCnYe8oth9YvuNdd3/jyJ8f9+mAVPe65Fy+Ec120dMPDMIgNvMmFyEMUw2rNi+49Hv5b4fzZk029rxP++3f+qNYoBP7iyr/70dXXpcw7XhihkQJWfeMLf3zOeW/62YGf7j/z4bwTMLjTTt0lwY1WUQhdTV1394+PjKuZyuaj/Uu9LPKQcZ3e6YBRTSON2X7Zs37lqefdpzbwQMw6ytaxtymaBFXs68g1DJX0iqGMXGV8ZViysLC0vjFtp0vMsHZv34c/+Z2XXvDgwEJbpHFGmzIhhJDbefbPdtLOHNuJPHMe8AwefGd+zm475c8ff9hbH4n0mRRNU+Rl1Z8Ljm6OwEMZt8ClgqUSBdYAACAASURBVGi8bIWALt/2llcmAZw79nrHbl1kcJFFZHXkihDjCLUURRIJOISurXP+ule+t7G+1w2CKB83KLW2fFDnPhD1u/74yXvbVWirvQPG9bTFmK9FJCW3LLQ8cjpEyZnqdQe1bnoLd/PB3pP2nP7MJ53dc9hlNpbqZqD4KWJgUNV6op0pdA6mlIHELOqn13zj7xWc9lXK62meBzwUDnOddGtSlC5Ff4+aVV+75j2xBq/x2c9+q4rmy0h88+9e/oJz734yjpzKZ/MaUdMXXgewAayEE9DC19Jr7p2EkmgC3/jQT8e3fPNLv7u7UzA7LJy99Oq/LhmMgBbKoqFNmRBCyO2ff86EaRRncHkehmG73RbOOQfrg3PPfUpTVQxoqooxX+RT7xSDY8wZXVflTFcFYFTdpGn63e8f6PR3KStlEDvHk05fi0DPhom0nRa0gZQA/PEdCwDgjHUD1LOjndQJm0dgTrliq4p5GDDx9a/+0y3Xr0a11JvrL37qQzJjFkQUqTAUWSeysRihda1Mp+sFOCTznPGo0mgs0qQbcFk3BjLzvvOP3znckoPI8u1D173w2efkm/8SRhsD5AvKD/JMSmmcYyJRIi5Vw20TCrs9nvFWvzY2FCIUgBNAGAEhdJQmlsUoTEsGago5q5cFWKW1VRYTD7TFEYEDcbN57sNfJFwfnDWacbQKbcBElEZciMbxWjMIKZOg8qNrPvvWPsc1H3l2IlZtqA/UzSTCLEBhxxyKNmVCCCG3c/4B/LdXvzhJojAKWBI1ZTFdXbXgxtj3/vn7rrzq6jhKVNnESVJMcm9dU1amaWbjsZQijUMwQKlOd259ZL/7vR+MKw8ZbQ/HUbuzdnTVMr7cj5742HO6IUJuZ9OptRa3nfrnAZQecQczNbOydXBomFxOuvNThas+94N3/MU1i/tP7bG0z33aFHtiG42LVh6IItxcm0yNAmdbefHsF77Bi56FKJyfACXDsCyND1udU9ZWJ9sqO7y6tnXoqJ9s92NmYdOlXcpJJfpXXfkP+aoSLo5EZ6sE+FIY9TtB9OiHPGJl5VSj44XBbpPX0ptuZ94qnjCcetIuyb1RBo4lzvbaEO0w36iZnrYjGwV+OIHWXI2bmmUu6RcItmdTE7SmSBAsJIOFtemk8Ey7pGGdmWEHVw+LwM8LxPZIF3ahXW6OjqZ79p/9xD84MC5jGTe+pE2ZEELI7Zz/up5JiVm+5bz2+VSEAW+34zQDC/JZEYW47CMfC9NIa1s0Kuv2knZHRHG711fGjvNCBqlDNCtt3BaXX/2duL1gfZhlnWo2nV/ZJSTX0825xK0fbQL4OBJCCgD+2KcMGDwKhokwZdJtOvsveMk7zn7M6+728Leec+573v+5b03C9i15nm9vdiL/nAseCVMsyNaCnGNNd7D8K0O28N3h4hVfHY7yvkZndXukpPMx6hDpXE8jGM6Cyz5/01v+6sp99zhtedfCIAnh+Ps/8e0bsfewPONOj3rOULTThb5Q4Xy2JDyvAF2jxTGfpuNRI4LB4WtvmgvTC5/yaHjAh8zggffbk0jTjXnGzfmPu683gJpkK7Fn4+Hm4aYRr/79Kw7qlaL30Mf89luPRtkoqoP5XsPqwiYTE/3wxpvDfhYP5ngUDovIRe3lM0+1ldVaJ/V0KdaPftC9T7nTaeOJU64/GKT/9tPrAhbTpkwIIeTEndCpf6Hk8DaQoTdVujgo60KIpKobOJ5m/ee/4DW/9oB7GAbD+GBxfmM4mxu0p0VVVWWnnWXdBdWoMGw1Dk94xutle+XG1Wk2tyI4sjTYWj+4tDjY3+k8/UmPWUwROCMCqZtaROmx7+0BoAbKUM68nKns8ObG3vTOOhzoUGyPblpeXN7eHM8P8MkrXxuhcZtbea3yURUuzW/Opvd89J8kvQSGpzaBY7uW+sasN4BzGE9XedjuD3b7Iv7y975nvVkfHVronArWvvRTN/7xJ//Bm/zkMx++essoVAei2ihdhAwMmM3c2s9uiG0pLS9m1Z2Wd7ntm4Q2VkoRtiazxlWlmh71cX8+5b1ARjFKoz2rfvO3z3/HZT8obeeHN4hfO/+jWbvZKrtNKH068zl4cHIs0B/MtXqt3M9G+Xg8xaCbeMbWtm/elyxmCNK00wynC1m8eXA9bi1u3XLgio//84su/BWGmjZlQgght/Psn0tuHKuq65wxrVYLRtk8l2BJ1pmMiy984cv3uv+D7/Orj6scu/7QhEWxAlwQ9xcWGvD1WdlIMTT4+Oe+cXDoDm42p5xxLymjYjREPe1Kw4qt1ZuujWG4hSpzeCfFL/5UERBwL0KBKGgN5nnaGZaV5oiyOM/X5ueipz357iFQ2rJ25sJnP77TjVSz2eu3llbuUjQnF7P43W9/YeKmanyAN8MU6HL801cvYfna+Oh1gS/ruuzsmv/q196gzXqrG89KGcZn8N5dDmyMnv28e8dL4y5TK91E154Bg25817P2s7JENW5Jk+rhgpz2UikEimnZ7UVpoFYGoheUslyXKjdaI4xumh1WtlT1ZiuWUgx8uG9idtXIvvjp3w2DNS7Gn/ro1dUEs/W1Qeqgjs613HyCyKOerHfjgk+bbgBXGsmCZ13wsMU0Dmbjc8446/L3fCZm8I6u+ksIIeT2zj/gnGnqBjyQm4cP8jAUWQYZWcu4jFXjPv2Fz6eDlQc+6qm79nZzJxugcKIGah6l7VQL8dq3XHnxB/+WdU4a7D3z2mtvKKt6rpup2cYZJ83FPv/aFz/ZSaStS8kdmvI/XkNo4GcrNpdb1weTn87LI2F97V33+o472NW3PPq+e/76wy/+nQt/PQFCwdOlBWPGX/jihTH797b9bnXg707v+P9+0YPve2e88Py770ualdj+xiMfKmazHvA7z37g3mycqOvdkUMybxYTnH/+yWr2b6cvmWx0YClf/+erfwfl6nj1m7w6Ol376d988dP5DNyMURx82W89at8u6aqDPbnR90dUOZrlRdLJANi6mm5e72aHEredBfXm9uHRcGtfe//TnvLIpz/5fim7IbY/nmMHO+XN//ypV7UVFovDy8kortZXIpycxR273mpu7roNkXu3YXeFdQ9HgmpUTSxPA8OUYBgE+S4xVEd+sBA1zEBwTpsyIYSQE8e89yfwtKGu40ql737vpe/+y0tH00kULro80pXr9t1kdNPdHvGoz3/5Q+ed92Klmue/4IKHPvSRC32sD10v47cc3nr1a/54dRS1l8+8cUOF7aW6rCNf7VuIebOejw499cn3/+MXPcXUWudbvU7sjWJp27HIQgCQzjMAzYFh3rUL/ZlHyppIySgQazl6bUhrMFJc1r7X4n7WMk1h52ZxvGXRZjcvqjQIlnJbB2HkFTMKLPBJ5FUxTpHxKBwquBTzBqV1LmIVmsZ6OxPLnbDOEbdQ+YbLhuuOLZucNbLT7vnNsDoybnqH05MbgTMlxOZB2e/UTRBHqa5LJWUZR7lFh0NvbexeSOHkgVtGi6cs18C20oMwEA6sQlOr/lw4mjXb7ejOGiJHEaP0KFJMp5O7VxJZ64DQiAM5w+62LvMfOHTL6KQ6CFsa6QxJjBJ5lEoBOvxPCCHkRJ3QorFuSmXCLIFSarS1JdPYGMNENljqj7ZuSPtzP/zBtUGA9/zFWy967is+9OHPfuJTX9naWu/1O9PpZDDoVyaJO4vro7I9t3dS+E5vXqrh5uqBtpz1s/hlv/2U5cV9a4dvas0PVD4MW4lTClG08609A/PAxqFu2rYF4mDaDtcgQjQLe0IIM0NeiFa/nMxSJI4F8CoJzRhVVxzei5sQAs29eiKo1JFE7M0Lm80no43VfhbDNWhsPzIVNFZ76aKv7ToTw67w7W6GOgtrAybDtNF6ymWHpTYMZIGaswpu1IvTrQgMmGyvLw+grQrDxMNzjjgODCA9pEdv0PPIbe73dZa9ddv5zbu6zJmtDo/hQwQdHGILg2WFhiuBomy1OkK7wlT7OxGMwtrB+Tvt1oCCA6ZxajmXypsILvU6CQNAVOXRON0Fyj8hhJDbe/ZvmsZEYTyZmcVd+8KwHca98bjOOvNVqbgIWvV2bcyw+FEjcM6jf6cRic/mZi4yMoVo1TVM46JQwDQB6nboYsxCO7nw3HN+65mPvfjNb/uTP3oNjQQhhBDyS3NCx4xn+Yxz7hmythyPjyilJpMRZ3462pahbKZDC6VdGSf7RYCvfeXdYdBMhweWBzJyk+HRH/XTev9KHGIMu9VJlVWbTblhqu3fvOixAcehQ4dpGAghhJA7XP6zLAsCsbU13NychAFOPmW/bep2tw2rBffdpcXSl7v2LSzsHmR8F/f4zJXvfMXzHnH4uu90xdZKq0D+s+2j3034kcXOtJ5enwXjb/7126/59F/GHHfat//UffM0DIQQQsgv0wkt/mtTWuPBZRhGRYGL3/nOd13yYVW7Tndhc3VNpl3vVm1dBq1osLy0vrF6cPVoEsFzlAoyxBMveCni8H5nn/17L326BfIxBilaAovt9mI/+8kPf9AeLNBIEEIIIXes/AM6L4pWqzOelHGSeYZWOB93FpOk4xybFVXaRj4eZoNOvr4aZEkYyZf99gt+73Wvs9bEsWyAiqNWViu0YtGReNtb3vrut18cOL128OYwClncopEghBBC7lj5d77ynjEurBOc87pBEGF+cMYsr2WYGO0AGfXaqph1uy3TVKqedZLUKBVK8cEPfODBj3nQzZsbp5y0OMv9nfbtg3NMq/lu5yUveP7vvu539XgcLPRoJAghhJA7Vv6tKxkTZVXHSXbg4Oqe3XumMx1EwWmn33MynLa7vaJsR+1WMRkzb31TRGFYF7OlwdzWcH1lftdmuS3SwDRNo3Wv3d7eXOu2sm989Sv3vMcZdV6l/QQRDQQhhBByR8s/Kq1MEIbO8bqxQkZhwJQGGLqdPUEQGn+yZwxNLWXAmbdaCTDhveAczitfO2ECwZWu4cxcv/uyl1304ue/rN2FV2ABWEoDQQghhNzB8u9QAwxgAHcQxvhA8kbZpmGA3rfvzkrtSdNW06g4jovp1HnOmQiDsKm10lWWJkbnxqosiaR06+vf4zv/GY7/SVesJ4QQQn6J+Ak/7dZiQ0pmLLRqkpiHgbjxxp+99rXPGW3+xOmNqtqIMy4TQDSz2brlVdhPG9842IWF/rhYP3z0e1UDL+AFvHReai8VDQMhhBByB8z/bbN1DjR1IwXiOAoCKKUG/fh1r32B8YcfcM6dq+ZwXR1mcmaDHImSfaYwjtrG8uKFLzlve3goiJFkANeel47lFrlBQcNACCGE/DKd4OK//fn9AK11GIRVVUdRbK3R2iSJYixQ1nORTPPy4Y8596YDB5mQxWhycONw4NEJked1J4urfJS1QwbjYTycg/dAiEUaCUIIIeSOlX8Df9vSPwCgKIqslRlrAEghq/qwccx50W7NKeshwkabA4cPnbR3T6Xqdpw6Y0LOmFeB8IAWHB7eAR7w4AH6NBKEEELIL82JLv57MHiG47sKTdMweDjbVOVsOnYuaKe9Vtypq4p5hEDgzFkn76smm4tp7G3JmDWmjoMAHlY5+JD5hCPj6DB0aBgIIYSQO+Ds//jOgj/2Ig5WljmANE2dc401kkvV2CSJvIUQKPIqToTgUE1pPEMYea11XTGPbq8PJ3b2PHb2KLiggSCEEELu2PlvVJ1EsTFKSlmWRZom2klrIRk44B2sQhB65gwCqHwiOl0wYbUKg7DJa6Z92GoB2FlL8ACjy/4QQgghd7T8E0IIIeS/Ek5vASGEEEL5J4QQQgjlnxBCCCGUf0IIIYRQ/gkhhBBC+SeEEEII5Z8QQgghlH9CCCGEUP4JIYQQQvknhBBCCOWfEEIIIZR/QgghhFD+CSGEEEL5J4QQQgjlnxBCCCGUf0IIIYTyTwghhBDKPyGEEEIo/4QQQgih/BNCCCGE8k8IIYQQyj8hhBBCKP+EEEIIofwTQgghhPJPCCGEEMo/IYQQQij/hBBCCKH8E0IIIYTyTwghhBDKPyGEEEIo/4QQQgjlnxBCCCGUf0IIIYRQ/gkhhBDyXwBj+59D7wIhhBDyfw5382U0+yeEEEL+j0P5J4QQQij/hBBCCPmvjnnv6V0ghBBCaPZPCCGEEMo/IYQQQij/hBBCCKH8E0IIIYTyTwghhBDKPyGEEEIo/4QQQgih/BNCCCGE8k8IIYQQyj8hhBBCKP+EEEIIofwTQgghhPJPCCGEEMo/IYQQQvmnt4AQQgih/BNCCCGE8k8IIYQQyj8hhBBCKP+EEEIIofwTQgghhPJPCCGEEMo/IYQQQij/hBBCCKH8E0IIIYTyTwghhBDKPyGEEEIo/4QQQgih/BNCCCGE8k8IIYQQyj8hhBBC+SeEEEII5Z8QQgghlH9CCCGEUP4JIYQQQvknhBBCCOWfEEIIIZR/QgghhFD+CSGEEEL5J4QQQgjlnxBCCCGUf0IIIYRQ/gkhhBBC+SeEEEII5Z8QQgghlH9CCCGE8k8IIYQQyj8hhBBCKP+EEEIIofwTQgghhPJPCCGEEMo/IYQQQij/hBBCCKH8E0IIIYTyTwghhBDKPyGEEEIo/4QQQgih/BNCCCGE8k8IIYQQyj8hhBBCKP+EEEII5Z8QQgghlH9CCCGEUP4JIYQQQvknhBBCCOWfEEIIIZR/QgghhFD+CSGEEEL5J4QQQgjlnxBCCCGUf0IIIYRQ/gkhhBBC+SeEEEII5Z8QQgghlH9CCCGEUP4JIYQQyj8hhBBCKP+EEEIIofwTQgghhPJPCCGEEMo/IYQQQij/hBBCCKH8E0IIIYTyTwghhBDKPyGEEEIo/4QQQgih/BNCCCGE8k8IIYQQyj8hhBBCKP+EEEIIofwTQgghlH9CCCGEUP4JIYQQQvknhBBC/hd79x0QxbX3f/xQpEhvKgoKir0LVhSMIikm9hZjiQ1b8Jqo0URvYrwSNSbRqImKMcYkRkFsaMQauxhpggqIBXQBBakuTVh2fn+c5+5vH0BjjLk3j75ff9w7zp45O/PdyXx2zs4MIP4BAMD/YcZCiODgYAoBAMALIiAgwFg3RTkgBQcHsz9QMcpFxSjXc1wiweA/AAAvIOIfAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH88z7Zv3z58+PCNGzfqz9RqtWvWrImMjKzePjc3d9KkSRMmTMjIyNCff+PGjQ8//LB6e61W+8knn/j4+AQHBz+mkxqblZaWvvfee3369Nm/fz+fFACdEydO+Pv7T5kypaioSH/+0aNHN23aVOMi1Q9r8fHx/fv3HzlyZJWjmRQSEvLSSy+99957FRUVjzlg1tjJN99807t37+XLl/+BTVIUZePGjQrwb3/p/nDu3LkGDRpUVFQ0a9Zs3759cmZycnKPHj2EEBEREdUX8ff3/+abb7Zt2+bl5VVZWakoikaj+fzzz83Nzbt27Vq9fVBQkG73PnTo0KM6qbHZW2+9JeeYmZllZGT8HSrGDgYq9l8v15UrV0xNTeXBITAwUM7Mz8+fOHGiEGL+/PnVF6l+WMvPz3dycpKddOvWrUr7s2fP6o5ICxYseNQBs8ZO9L9/7Nq16wlLxNk//qO+/PLLli1bGhsbt2jRYuXKlUKIsrKy06dP5+Tk1Nj+ypUrR44cadeuXcuWLaOjo0+cOCGEOHfu3P3790tLS6u3r6ysPH78+Lp165o0aSKE2LJlS42d1NgsKSnJ29v7zp077dq1KysrO3XqFJ8XACHEvn37kpKSNmzYIIQ4fPiwnHnkyJFHHbhqPKxt3bp1ypQp77zzjhDiwoULycnJ+q9u3rx51apV/fr10x2RajxgVu+ksrLy5s2b9+7de/vtt/VXj8F//L0cO3bM3NxcCGFlZRUZGVlWVmZmZjZlypQ+ffo8qr0Qwtzc3MrKSo6/CSF8fHzefffdGtunpqZu3rx55syZX3/9tRDi3r17NXZSYzMrK6vp06e7urpOnz5dtufzAiCEGDdunLu7+9SpU+vWras7MowYMWL06NE1tq/xsNa6deugoKC1a9d269ZNd9jReeutt2bPnh0aGmpmZpadna3Vams8YFbvpKioaOHChXXr1p0/f/4fOnAR/3hKv/7666hRo6ZNmxYeHt60adOFCxfK+bm5uYGBgV26dHnttdfu37+vv0h6enphYaGRkZEQwtDQsLKyUvf9V86s8exfvmpoaKj752Pae3h4uLm5CSE6dOgghGjQoEGNndTYzMXFRXZSVFTk4uLi7+/Ppww8Z+7cuTN+/PhRo0adOnWqc+fOr7766sOHD4UQWq126dKlL7/8cseOHS9evFhlKXlwUBSlpKREDvg//kBU46t+fn5yQv+wo9O3b18hhK2trZubm7Ozs6GhYY0HzOqd2NjYWFpaygOXkZHRuHHjiH/8tfr06XPo0KEffvjhxIkTlpaWn376aXp6uhBizJgx7u7uu3fvjoiIqHJpXmZmpu4/CQMDAyFEVlbW499Ft8gTttdRq9VCiJdeeunxneg3k8rKynbs2PHGG2/Url2bTxl4zjRs2LCwsDAkJGT16tXNmjU7dOhQWFiYEGLlypUXL148dOhQcXGx7hqgKsLCwrRa7euvv/4n10GtVru4uDRt2vRRr1Y5cNV4wKzeyffff9++ffuWLVsS//jLWVpampiYrFy5Up4op6SkKIpy5MgRebmKEOLq1avVI1mSe3OVa2gfleJP3l4nLi7OxsZm5MiRj+9Ev5kQQqPReHt7x8TErF+/fu/evXzEwHN54BJCfPjhh2PGjBFCXLt2TQhx+PDhc+fOGRgYODs737hxo7y8vHr2v/nmm8XFxUOHDv2TKxAXFxcQEFDjS9nZ2ZmZmVOnTv3dA2aVTv7xj398/fXXsbGxH3zwAfGP/wQzMzNjY+NatWrJ82YDA4Pp06e/+uqr8r8o/dtXhBBy7F2Sv2yZmJj8zg7670WesL3O/v37P/zwQ/lj/2M60W8mhDA2Nj569GiXLl2E3tU3AJ4/VlZWugOXEGLMmDEjR44sLCyUZ9hVjl1CiGHDhm3ZssXAwODSpUtxcXFP/b63bt3Kzc2dPXt2ja8eOHDglVde6dWr1+MPmNU7+eKLL6ZNm/aHDlzEP54ZuYOuW7euVq1an3/+uRBCURT9Bvb29lUa29jYPL5P3SJP2F7KzMy8cuWK7r+NR3VSpZmu8c8//2xoaFjjjbkAnssD18SJEydOnDh69GgZsVWOXdLYsWPlL+t/5uCwevXqzz//XHfKoU9RlODg4DVr1vzuAbN6J8bGxuvWrWvcuPGDBw+ecJSU+Mcztn79+k8++WTdunXVX2rSpImBgYFGo9HtzY/69UvHw8NDCKHRaJ6wvfTZZ5+tX7/exMQkIyMjKyvrUZ1Uaaa/nt26datfvz6fJvCCiImJeemllz7//HP90K1OXhbw1AeH9PT0u3fvyh8dYmJiqry6a9euYcOGyeNVbGzsow6Yj+rEyMho1KhRVlZW8tcN4h//UeXl5QsWLOjRo4eZmVn1Vy0tLdu0aVNSUiL3ZmdnZ2dnZ93XXv2Wq1atGjJkiFar7d69uxCipKRE7v2dOnWqsX12dnavXr0OHTokhLhx40ZkZGRkZOSqVavGjx9vbW1dYyfVm2VlZT148EB26Orq6uXlxQcKvCAWLlxoY2PzqOvmrl+/rjsyWFlZNW/evMYD0alTp3r06KFSqWp8VQjx0UcfeXh4rF69evHixfLRom+++aZ8BJlGo1mxYoWhoeHq1aunTJmSlZX1qANmlU7Kysp07/iHDlzGfOp4ahqNRn4zrayslP+8e/fugwcPjh079u677xoaGqrV6jt37jRs2FC3yJgxY3788UchxL1793QX3MlsFkLIO3Bk/KtUqqtXr77yyisODg53794tLy83MzMbNGhQje0PHDhw9uzZTZs2vfLKK++///7FixflrTv16tUzNzevsZPqzd588820tLTTp09bW1urVCr5SAAAz9+BS/6v7sAlhLh27VpGRsbcuXMTExOFEFevXu3atatsf+nSpY4dO37//ffjx49PTEycOXOmhYVFjQeizZs3R0ZG7t27NzAwsPqrly5d2rp1qzwJEUJs2LDh1q1bO3bssLe3X7hw4TfffBMdHR0dHS1fnTt3bo0HzOqdbNiw4eOPPz579mzbtm0TExPl3f+c/eMvdPjw4ezs7Ly8vEOHDsnnTO3atcvV1bVNmzalpaV9+/b18fFRqVRVHm0RGBhobm6+YMGCgoKCjz76SH5B3rx5s/wivGrVKrn3t27d2srKytXVtXbt2mvXrl29evWKFSu++OKLunXrCiESEhIWLVokhLh8+fKqVavKy8tbtWplYGDQunXrM2fO7NmzR/d2jRs3FkJU76TGZm3bto2Pj/fy8hozZszChQsdHBz4lIHnTFpa2pkzZ4QQe/bskQeBEydO5Ofnv/rqq4aGhhYWFjNnzhRC6N/6X69ePScnp4kTJ44cOfLw4cMff/yxnH/kyBF5krBz5055o1Dr1q2FEK1atarxsDZnzhxdbMvDTr169RwcHFq3bl1YWLh48eL/H8yGhvLBJNUPmNU7ad68eWlpqY+Pz/jx452dnV9++eUnrQUPlMazfWL2w4cPi4uLFUUpLy8vLCys3qCsrCwyMrKkpOQxnajVapVKpfvnzZs3r1279vj3TUlJ0Wg0j2nwJJ0kJSWdO3dOrj+PZOcJ9lTsxSmXVqvNz8+X07m5uVVeLSwsPHfu3PXr1x/fiXwyzx9634yMjBqPk3/ogJmRkXHmzJmsrKw/VCIG//GMmZiYyEtna9WqJe+rqcLU1FQ+rvIxLC0t9a9ekWfnj/e7VwU+mV828gAAIABJREFUSSctWrTgEwReQAYGBra2tnK6+tV/1tbW8u/3/M5wuqGh7rKAJ/S7VxE+yQGzfv36T3E1IoP/AAC8cIh/AACIfwAA8LwzUBTlk08+oRAAALwInJ2dAwICOPsHAOCFY6z7IkAtIAUHB7M/UDHKRcUo13NcIsFv/wAAvICIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AAHjR419RlMLCwqdbNj8//8+vgFarffDgwaNeLSgoUBSFXQcAQPw/MwkJCT179tyyZctTLHvt2jV3d/fKyso/swIXL17s0qXL7t27a3z1q6++cnd3f/jwIbsOAID4/8MKCgpqnN+wYUMjI6On67NevXpjx4596sUlDw8PrVb7qFc9PT0fteb/lXIBAPB/Kf6///77Gufb2tq6uLg8XZ82NjZr1679kytmb2//mBXo1KnT36pcAAD8n4n/Y8eOxcfHP3KdDP/LP0k8ZgX+K+v2+HIBAPBs4v/KlStjx46dNm2avJLut99++/LLL2/cuDF69OgdO3YIIb744ou33norJyenxvbnz59fs2ZNaGjoggULgoKCli5devbsWSHEkSNHgoKC4uLipk6dGh8fv3TpUiHE7du3582bN27cuHPnzlVZjdu3b8+dOzcvL2/y5MmrV6+WM7Va7WeffTZ06NCwsLAq7e/duzd79uwqM8+cObNt27aIiIiRI0eeP39eN3/r1q3jxo1bvny5bqg/PT09MDBw9uzZ+tf9RUZGTp48OTAwMC8vTzczPz9/0qRJCxYs0Gg0QoizZ89+9dVXCQkJw4cPP3bs2O+up1RYWBgUFBQUFKRSqb799tulS5du3LhRCLFnz56goCDdOmRkZOjKtXbt2qVLl27btk0Ice3ataCgoAsXLmRkZLz33nvFxcWzZs1atGiRECIiImLw4MFRUVGyh4kTJ96/f599HQCgY1x9llqtXrVq1XfffRcYGDh+/Pgvv/wyMDDQ1tY2Ozu7QYMGEyZMyM3N1Wg0KSkpy5Yt++KLL6q0X7ly5TvvvOPg4GBlZRUbG/v222+vX79exlLLli1DQkLc3d2HDx+enJw8aNAgIcSgQYP27NmTlpY2atQolUqlW42ioqK5c+dGRkYqiuLq6jpv3rwBAwY0btz4yy+/9Pb2Hjp0aMeOHd3c3Ly8vGT78vLyBQsWhIWF6b4oCCEuXbo0YcKELl26ZGVlqVSq119/XaVSWVhYbN26NS8vb8uWLW+88UZRUdHSpUsrKyvfeuutbdu2qdXqdu3ajRs3TgiRlJS0bt26H3/8cfny5QMHDjxz5ozsduHChUVFRd9//72dnd3AgQMDAwPr1q2bnJxsZWU1efLktLQ0IcSj1lPHxsamoqLiwIEDCxcufO211xo1ahQZGSmEaN68+W+//WZtbS2bWVhY6MqVk5Pz0ksvXb16VTY7e/bsrFmzpk6deuTIEQcHh8aNGy9cuNDGxub+/fvm5ubTpk2LiYkpKSn54YcfJkyY4OTkxO4OAPgfiqJs3LhR0bNx48ajR48qinLp0iUDA4Pc3Ny1a9f26NFDvlqnTp3t27crihISEuLr61tj+y+//LJdu3aKohQUFOTm5pqamt6/f19RlH379h08eFBRlFWrVo0fP15RlIqKCnNz88rKypKSEiFESUmJoihvvfXWqlWrFEWJioqysrLKyclRFKVr165hYWGVlZWjRo2SazJo0KB//OMf+mt+7do1CwsL5X+bO3euj4+PRqPJzMysVavWjz/+qChKkyZN1Gq1oijHjh2ztrYuKSk5ePDgpEmT5CKenp5btmxRFGXChAm//PKLoihqtdrMzOzs2bOlpaVCiMTEREVR3n///caNGyuKsnLlSm9vb61WW1xcbGBgkJOT8/j11Ll586a1tbVGo1EUpVevXiEhIYqihIaGyv51dOVSFKVTp067du1SFCUvL++DDz5QFOXy5cu1a9fOy8tTFGXEiBFTp05VFCUrK8vQ0FD2HBUVpdVqlSdWZX8AFaNcVIxyPX8lqmHw/9y5c3LcfuvWrf7+/g8ePDA1NXV2dpavOjo6urq6CiHs7OyKi4trbF+rVq22bdvKE1x7e/vevXvL++hOnTrVu3fv/zX4YGwcHx9vaGgYEREhz+D1XzUzM7O2tnZwcBBC1KlTp7i4+Pbt2/Hx8QsWLFiwYIG5ubmjo6N++1q1alXfHCMjo86dOxsZGTk7O8tT52vXrj148MDS0lII0bt379LS0osXL+7atatNmzZyEd2lfxEREW5ubkIIS0vL7t276wb23d3d5aD6rVu3ysrKzMzM3NzcDAwMateubWlp+bvrqdO4cWN7e/vo6Gi5nocPHxZCJCcnt2zZ8lFf14YPHy5/TTh69Ki/v78QwtTU1Nzc3M7Orsqno9Vqy8rKhBBeXl4GBgZ80wUAPG7w/+7du0uXLu3SpYtujn54GBgYyIfe6Caqt69i2LBhO3bsCAgIKCsrMzc3r/Kqra3tjBkzRo4cKYciHtWJoaGhVqu9e/eum5vb8uXLa2zzuyHXpEmT/Pz81NRU3RsZGRk5OjrevXv31q1b3t7e+o3Lysru3buna1mvXr27d+/qN5DfDHJzc//oeurz8/P79ddf3d3dmzZtKr8DPX4rhg0b9umnn5aVlZ0/f37lypWP+XQeX08AwIushrN/ExOTlJQUOa3VauWw/GP8bvtBgwadPXv23LlzzZo1q/KSRqPp37//+++/7+vr+ySrq/9eQoiioqI/tLWWlpZ16tSpXbt2fn6+7oo/GxsbKyurhw8fVglyExMTY2Nj3eWNsln1Lxy2trZ/Zj379u17/Pjx/fv3L168uLi4+ODBg3Jo4VE8PDwaN2588OBBjUZT42gHAABPE/+NGjXaunWrnD5x4oRarX58F7/b3tHRsVevXjNmzHj11VernKYnJCSo1Wp5Gv0kGjVqdPPmTXkfgRAiPDz8SZbSnQTn5OQ0a9asRYsW8koFOVOtVnfq1Klhw4ZyEF63iKGhYfPmzWNiYuScBw8eeHp66nerUqlatGhhYWHxZ9azb9++kZGRaWlp9evX79OnzwcffODn5/f4UY3hw4d/8skn7dq1Y/cFADyz+Jd3r82ePXvv3r0//vhj3bp1KyoqdOfKWq1WTmu1Wvl43erttVptlcfiDhs2rKioSHf2b2ZmlpGRERcXV1BQkJ6enpOTs337diHEhQsXysrKNBqNvKGuvLxc9wRfrVar0WicnJx8fX3Hjh0bFhb2wQcfVPlNvaKiosYn/mZkZMiJuLi4wYMH16lTp1+/fvJyhPT09BYtWjg7Ow8aNGjfvn1XrlwpLy+/detWdna2RqMZM2aMbKYoSkpKyuuvvy77kX+SICwsbPr06U+4nrm5uT179rx27VqVdXNycmratKn85b5fv35CiLp161ZpoyuXHEUYNmxYQkKC7rvUoz4dIYRcqyFDhmRnZ7OvAwD+15lx9eskR40aJYQwNzc/e/ZsZmamr69v/fr1z58/HxYWZmxsPGbMmBs3bgwcONDc3FxeGK/f/tatW126dLG1tT18+LCuw/T09BkzZuj+mZycbGpqOmnSpPLy8mbNmllaWoaGhjo7O8sb3F1cXLp165acnDx58mRDQ8Off/75zJkzDg4O/fr1u3v3ru6muAEDBuivc2VlZWBgoBBi06ZN+vPnz5/v7u6+atWqwMDAdevWyZlXr151cXH5+OOPBw8enJycLO9B8PHxMTc37927t7e3t7+/v0qlKi4u7ty588SJEydOnLhz505FUbRa7YQJE9q2bbtw4cLx48drNBqVStWjRw9XV9eLFy9+8803Qoh//OMflZWVVdbzwoULQoi5c+dWvwhzzpw5t27dUhTl1q1bc+bMqd5AVy7dnIEDB8oJjUYzffp0AwODLVu2xMbGNm7c2NPTMzk5Wd5p+dFHHxUXFxsbG1+4cIHrZrnSmHJRMcoFXYnEo4oVHR2dnp7+5N09vv3Jkyf379+vP6ewsFDejVZSUpKfn68oSnZ29hPen3b//v3IyMjKysonaTx//vw5c+Zcu3bt+vXr+vMLCgrOnz9fVFSkm1NRUXH+/Hm1Wn3jxg39mZGRkfIaQP07DOPi4v7Qemq12sTExIULF1Zvlp2drZvOysqqsStduRRFKS0tXbRo0ZN/NFVuI+Q/Hg43lIuKUS5KZPyoUYEqv3P/rse3P3bs2IIFC/Tn6B5rY25uLm8HePLn0jg6Oj7qVrpHqX7VoY2NTffu3fXnGBsbyznynkDdzG7duv1ub7+7ngYGBhqNpsb7I/Q3vE6dOjV2pSuXEOL48eMvvfTSk2/7Y24jBAC8mIz/6jeYP39+aWmpRqOp8RK5/wDdz+H/XZmZmWfOnJkxY8af6WTHjh0RERE5OTn79+9n3wUA/H3j/8qVK9euXTt58uR/ZfMSEhKOHTtWWVl5+fJl+SSi/5Y6der8yewXQqhUql27du3Zs+e//leRAAD/pxkoihIcHEwhAAB4QQQEBBjrpigHpODgYPYHKka5qBjleo5LJB71B38BAMBzjPgHAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAE/NQFGU4OBgCgEAwAsiICDAWDdFOSAFBwezP1AxykXFKNdzXCLB4D8AAC8g4h8AAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAIBnx0BRlODgYAoBAMALIiAgwFg3RTkgBQcHsz9QMcpFxSjXc1wiweA/AAAvIOIfAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADx/ySKior+us7Lysry8/PZGwAAxP/fhUqlGjFixODBg//QUlqt9glbXrly5euvvx43bty9e/fYIQAAxP/fgqura+fOnTt27Pjki2RnZ9evX1+j0fxuy8rKysWLF7/77rs+Pj7+/v4xMTHsEwCA557x/4m1TEhIeOONN568vaWlpa+vr7Hx72/d/v3727VrZ2hoOG/evNu3bzs6OrJPAAA4+/9biI2N9fLyevL2tWvXDgkJeZKW33//vY+Pj5xet25do0aN2CcAAC9o/JeUlOzevfvu3bupqalCiLS0tPj4+OLi4n379hUXFwshFEVJSkq6c+dOeXl5VFSUXOrhw4f79+/Pz88/ffq0ECI9PV2lUsmX0tLShBCVlZUXLlzQvUtUVNTRo0fldEFBQfK/ZWRkyJkVFRUHDx5UqVTZ2dmNGzeWM5OSki5cuJCamirXraSkRPZ569at+Ph42ebWrVspKSm6Nzp58mRqampUVJRardbNLCsrCwsL++WXX+zt7YUQOTk5ckMqKyujoqJKSkoKCgp+/fVXXfsqWyeEuHHjhkqlqqysjIiIqKiokDPj4+OPHTsm101KTU0NDw+XddNoNLpylZeXZ2ZmCiESExMLCgrkTEVRTp06pSuLoignT57cs2ePXLzG0gEA8Gzif+LEiQ0bNpwzZ87hw4ejoqIGDBiwffv2ZcuWbdq0acaMGUKIvXv3du/ePSMjY9KkSbNnz5bpOHXqVGdn5w8//HDRokXR0dH9+/f/8ccfZYbNmzdPCHH37t0hQ4YIIbRa7fTp0zMzM5OTkxcvXiyEWLp0act/O3DggBCitLR0xowZDRo0mDNnTocOHeSK7d69Ozw8/Pr168OGDUtNTc3MzHzzzTc/+uijK1euDBs2bNKkSUKI48eP+/r66lJ20aJFarX64MGDfn5+JiYmum3Myck5e/ZsvXr1YmNjk5KSRo4cGRwcrNFoFi1a5Ovrq9Foxo8f7+/vX1hYWH3rhBC7du1q06aNSqWaP3/+6NGjDx8+LISIiYlZv369sbFxnz595Lts2LAhJCTE1tZ26NChiqJ8/PHHPj4+8rLEnTt3yi8uq1ev3rFjh9zkadOmWVpabty4MSIiQlGUgQMHZmZmWllZNW3atEOHDufPn69eOgAAnkH8K4py4cIFLy+vd955p0mTJp07d3Zzc7t9+/aSJUuWLVt28OBBIcTgwYOtrKwKCgoGDx7s5+cnhJg3b96ECRO8vLy0Wq2Xl5eXl9fixYtv3Lgh8/i3334TQri4uIwdO1YIERQUVKdOnYEDB06fPn3t2rVCCFdX19zc3Pz8/KVLl06dOlUIMXPmzAkTJrRv397Dw0OO/N++fXvr1q3z58/38/OLi4vz9PSsX79+r169vLy8Tp06tWnTJkNDQyFE3759bW1tPT095dcFExOTN954w97evkmTJqamprrNdHFx6dq1a48ePd5+++2WLVu2atXK09PT2Nh46NChHTp02LNnz08//WRhYWFkZFR964QQQ4YMMTc3LywsfPvtt3v27CnfOiIiolOnTr179x4/frwQ4tSpUyEhIQsWLPDx8SkpKUlISAgKCmrWrFl6eroQYv369fKkPzAw0NLSUm7yuHHjPD097ezsysrKQkJC8vPzR48e7efnZ2RktHz5ck9Pz+qlAwDgGcS/gYGBHBhv1aqVvN4+NjZ2/PjxhoaGGo1GnrlmZ2fb29ur1eohQ4Z88skn6enpMTExvr6+Qgi1Wi2j183NTd5Kd+fOHd3YdbNmzQoLCz///HOZ8RqNJi8vr6ioaPLkyfb29seOHZPfD65evZqYmNijRw8hREZGhkzcFStWBAQEyLdo0qSJjY2NECI+Pl6tVo8YMeLKlSvt2rWTZ+oZGRnNmjVTFCUoKGjmzJn6a6UvISGhbdu2cjo+Pr5Tp05ywtXV1c3NLS8vz8nJydLSssatu3Xrlqurq1qtbtOmje6tHR0dv/76a61WO2bMGDnwIFdYCFFeXi5/CpFliY2NdXZ2lvGfmpr68ssvJycnX79+3dvb+86dO7Gxsa+88srhw4flKIJWq83Ly3N3dy8rK6teOnZiAMAziH8hxOTJk+fOnWtubu7o6Hjv3r2ysjJ/f38Z5B4eHkKIqKgorVbbu3dv2X7btm0DBgzQZapMawcHh/z8/NTUVHd3dyMjo8rKysjISG9v70OHDrVo0aJ+/fpCiMzMzFq1allYWFhYWKSnp2u12oYNGwohNm/ePGrUKDkUceLECU9Pz4qKivDw8Jdffln/LYQQ0dHRDRs2dHJyiomJkcF86dKl1q1bGxoaXrx4sU6dOg4ODlUW0Y//Nm3ayHy9fPmyjPDo6OiioiJfX19dhzVuXXR0tFqtfumll/Ly8kpLS11cXIQQw4cPT0tLCw4O9vDwuHfv3sWLF1977TW5YGZmpq2tra4scXFxvr6+Mv5zc3OdnJx+/vlnHx+fiIiIuXPnhoaGmpuba7VaKysrIURMTIyjo2OTJk1qLB07MQDg2cT/+++/X1JSsn37dpk9vXv3loPbZ8+eld8DLl686OnpWadOHdn+yJEjPXv2FEKkpKSoVKpmzZoJIaytrdVq9a+//tq7d28bG5vCwsLU1NQWLVrExcXpkvj8+fOdOnUyMDAQQoSFhY0YMULXYdeuXYUQx44dKy0tdXNzu3DhQsuWLeW9fLt375Y9qNXqlJQU+UQg3d0B0dHR8jxet1aVlZXh4eHV4//y5cvy7D8pKalhw4ZmZmZycXmBgq7DGrcuOjq6Z8+eTk5OsbGxunEFBweHDz74YPny5fJbiIeHhxyiUKlUWVlZ7du3l2VJS0uzt7e3s7MrKChISEjo0qWLLEVeXp6trW1oaGiTJk2EEAEBAeHh4UlJSf/85z83b95sbGz8qNIBAPCn4v/hw4fnzp2ztraeNWuWvMRddxKs1WoPHDggL6+LiooaPny4bqkbN27I099vvvmmY8eOMpPMzc0LCgpMTEwMDAzs7OyOHTsmr+ArKiqS569CiH379o0cOVIIsWvXrqFDh8quhBCpqamurq5CiP3798t3171FWlrawYMH5czY2Nh27dp5eHhotdrExESZ5VFRUZ6enlqtVrfI/v37s7KydOP8UkFBQWFhobyhQLdIeXl5YmKi7vuEp6enoig1bl10dPSwYcP0mx0/flwIMWvWrPz8/Dt37uhvZnh4+CuvvCJP5c3NzcPCwvr37y/jPy4urnXr1kKInJwcf3//7t27CyFKSkqEEN7e3v7+/nFxcSEhIfICixpLBwDAn43/tLS02NhYIUT79u2dnZ3143/Hjh3+/v5ubm4y83S3ywshKioqVCrViRMnioqK2rVrJy/dNzU1LSgokI/rsbOzi4qKatWqlRCiefPmDx8+FELcvn376tWrU6dOTU9PP3fu3LVr1w4dOhQWFiaEMDY2Tk9P3759e+3atdu0abNz5075FuXl5YcOHTIyMjI0NExLS4uOjpY/B6SkpLi6usp74eLi4hwdHU+cOCEXycjIiIuLa968+dGjRxVF0T/19/T0lFkeFxfXpk2bHTt2yPEAeStgbGysRqO5d+9e9a1TFCUhIaFv376yWaNGjc6dO7dv3z6tVlu7du2WLVs6ODjoNlOj0Xz33XdLliyR72tmZta5c2cTExM7O7uTJ0/KQQ4hhLu7+549e4QQWVlZW7duFUL89NNPJSUlo0ePlkMINZaOPRgA8AziPzU1defOnUeOHPnll1+mT58u4z8sLGzLli2HDx9esWKFbGNnZyfPZSU/P7/+/funpKS4ubmdOHFC/qAuhBg7dqz8wdvFxWXWrFm6mZGRkeHh4UuWLAkPD69du/aMGTNWrVrVr1+/V1991dzcXAgxcOBAf39/+eP3oUOH+vTp4+Pjc/r06d69ew8dOlStVkdFRbm5ucXExMiR89zcXJVKJc+MCwoK9u/f37dvXz8/v08++eTjjz/u27evSqUyMzPTHypPSEjo1auXbiQgNDS0f//+ug4VRcnLy8vIyHB2dq6+ddevX2/QoIG8XD83N/f06dM9e/a8efNmUFBQaGjo66+/bmFh0bZtWxcXl61bty5YsGDJkiVy5F9+K5KxbWdnN2jQoBYtWsj57777bkhISLt27T777LMpU6bIc/1ly5Y1btx40aJF8i8SVS8dezAA4GkoirJx40bl3/Lz87Va7dWrV4uKihRFuXv3rru7e3Z29rVr15RHKysrS01NVRSlqKgoJydHNz83N1dO5OXlVWmflJSk0Wge0+Ht27dlh/n5+XJmWlpaaWmpoijyJX1arTYjI0NOZ2Rk6Hq+du2aVqutrKxUqVRVFpkyZcr58+d1W/3gwYMqDXSLPGrrpHv37pWXl8tOcnNzb9y4ob9WycnJJSUl+u11NXn48GFxcbH+S/fv35dvpChKcnLyihUrEhMTFy1a1KhRI29v7ycs3Z+nvz+AilEuKka5nssSVX0qvjxZl6P08tS/U6dOTk5OTk5Oj/kOYWpqKn8UkNfw6+bLUXR5plulve6s91EdylsA9HvTPZFXvqTPwMBA96O4bkIIIS/TMzAwkD/e68vLy+vWrZv+VlehW+RRWyfVrVtXvxPdJsv3bd68eZX2ugYmJib6jyESQjg6Our+6MD777//3XffOTg4/Otf//rwww9btmz5hKUDAOAPD/5XERkZqXvi3vMhLy/vl19+uXXrVr9+/f7Ol81nZWXl5ubK6bKyMnnrAQAAz8Tj/ibe2bNnf/jhh27dumVkZDRo0OD52OCsrKzNmzf7+PjorkX4e1q1atXMmTM7dOhgYmJSUlLyxRdfsLMCAP4T8e/l5ZWYmCiEkJfjPR9atmy5Y8eOKqPuf0Pdu3c/evRoUVGRmZnZk/zlYgAAnpyBoijBwcEUAgCAF0RAQICxbopyQAoODmZ/oGKUi4pRrue4ROJ3L/0DAADPH+IfAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAMDfOf7z8/PLysqe141/+PBheXn5n++nuLiYPQkA8JzEf2hoaERExKBBg7Ra7d95G55i9bRa7eLFi21sbP5ocld5r4KCgsDAwPbt2z/zNQQA4L8Q/6mpqefPnx89erSVldWgQYP+ztvg6ekZExPzxzbb0PCtt95ycXGxs7N78qX27t1bpRS2trZ+fn7t2rX7Q0sBAPA3jf+vvvpqyJAhQoj58+d36tTp77wN3t7ejo6Of3SpuLi4zp07/6FFXFxcqpfi0qVLnp6ef3QpAAD+i4xrnFtRUbFr164VK1YIIby8vLy8vP7O27Bu3bqnWComJuaPxn+NpYiKigoMDPyjSwEA8Pc6+8/NzV28eLGtrW1eXl5lZWVcXNz9+/eFECUlJRcuXBBC3Lp1Kz4+Xtf+4cOH+/fvz8/PP336tBCisrIyKiqqpKSkoKDg119/1TU7cuRIQkJCamqqfnAePXpUTms0mqioKDldXl6emZkphEhMTCwoKJAzi4uLDxw4kJCQUGVtc3JydAvqHD9+XP7cXlxcLLsSQsTHxx87dky3AjExMW3atNFqtenp6UlJSXLm7du35cWAiqKcPHlyz549uosD9EtR5WtE27Ztk5OTk5OT5Xvpb2mVpRRFOXXqlG6rhRCXL18ODQ1NT0/X7zOrhltbAAAgAElEQVQ1NTU8PFy+9e9WpnqfAAD84fhPSUlJSEhwcHBITEz89ttvO3XqJFPnzTff/Oijj65cuTJs2LBJkybpsn/q1KnOzs4ffvjhokWLNBrNokWLfH19NRrN+PHj/f39CwsLhRBr1qy5c+fO8ePHFy5cKITQarXTp0/PzMxMTk5evHixoigff/yxj4+PzOydO3fK7xmrV6/esWOHXKX58+c3a9Zs+PDh+fn5ulVNSkoaOXJkcHCw/vr/9NNPb7zxxrVr14QQW7du/eKLL2RIr1+/3tjYuE+fPrJZXFyc/NYyduzYxYsXy5ldu3YtKytTFGXgwIGZmZlWVlZNmzbt0KHD+fPndaXQf6+MjAxTU1M7O7s1a9b861//ys/Pr7Kl+kuVlpZOmzbN0tJy48aNERERQoiVK1d+++23HTt27NevX4cOHdasWSOE2LBhQ0hIiK2t7dChQ3+3MtX7BADgaeK/e/fu9evXHzlyZN++fYcNG1a3bt0GDRrUr1+/V69eXl5ep06d2rRpk6Hh/yw4b968CRMmeHl5abVaLy8vY2PjoUOHdujQYc+ePT/99JOFhYWRkZEQIjw83MfHJzAwsHXr1kKIoKCgOnXqDBw4cPr06WvXrjUwMAgKCmrWrJk8CV6/fr08tQ0MDLS0tKyoqJgwYcKnn37arFkz8b+vom/ZsmWrVq30f3rXaDTNmzevVatW3bp1hRCRkZHy1YiIiE6dOvXu3Xv8+PHy7NnCwmLZsmXXr19//fXXZeObN29aW1tbW1uHhITk5+ePHj3az8/PyMho+fLlnp6eulLo1yo6OtrT01Or1bq6um7btq1169ZVtlR/qZkzZ44bN87T09POzq6srOz27dtBQUFBQUFNmzb18vIaMmTI2LFjT506FRISsmDBAh8fn5KSkoSEhMdUpnqf7NAAgKeMfyFEQkJC27ZthRDx8fG6y9bi4+PVavWIESOuXLkir3VPT0+PiYnx9fUVQqjVahm08fHxrq6ubm5ueXl5Tk5OMqUcHR3XrFljbGw8cuTIwsLCzz//fOrUqTKt8/LyioqKhBBubm737t2LjY11dnaWIZeamvryyy9v2bKld+/e1tbWe/fu7dy5s4ODg/6q6q+hEMLY2Nje3t7a2tre3l4IceLECfm7u6Oj49dff63VaseMGZOenj59+nRvb29LS8tu3bpdunRJ3rn366+/ysaHDx+WgwRarTYvL8/d3d3U1LTKG+ni38vLa9WqVfPmzZNz9LdUf/WSk5OvX7/u7e19586d2NjYV1555eTJk+3bt5f1ycnJqVu3rp2d3aJFiwICAmRX5eXlKpXqMZWp3ic7NADgKeNfUZSrV6+2adNGCBEVFaU7t46Ojm7YsKGTk1NMTIycuW3btgEDBui+McjsjI6OLioq8vX11TUTQkyePHnDhg1Xr1718PA4dOhQixYt6tevL4TIzMysVauWhYWFEMLBwSE/Pz8uLs7X11eGXG5urpOT008//dStW7f169cfPHiwyji/Vqu9fPlylfvu4uLi5JqcP39erVY3bdpUCDF8+PC0tLTg4GAPDw8jI6MuXbroLsfTtd+5c6dcYa1Wa2VlJYSIiYlxdHRs0qRJlVLox398fPz3339vbGxcfUv1l/r55599fHwiIiLmzp0bGhpqbm6ue5fy8vKoqChfX9979+5dvHjxtddek11lZmba2to+pjLV+2SHBgA8Zfynpqba2NjI4ImOjpYnr2q1OiUlZfDgwUKI2NhYmZdHjhzp2bOnECIlJUWlUsnB+ejoaHnHoK6ZEMLPz8/Pz2/lypX6cSsTulOnTgYGBkIIa2vrtLQ0e3t7Ozu7goKChISELl26aLXaCxcupKWl+fn5BQcH165dW39Vk5KSGjZsaGZmViX+5SX9hw4d0nXu4ODwwQcfLF++XAjh7Oysu+y/tLT0zp07rVu3jo2Nzc7OlisWEBAQHh6elJT0z3/+c/PmzTLadaXQFxMTM3PmzLy8PLVaXX1L9Zc6f/58Xl6era1taGio/D4xaNCgtLS0mJiYuXPnzp07t0WLFpcuXfLw8LCxsRFCqFSqrKwsOSxRY2Vq7BMAgKeM/4SEhA4dOshpefKq1WpjY2PbtWvn4eGh1WoTExPlTwM3btxwcXERQnzzzTcdO3Y0MDAoLy9PTEzUfUvw9PRUFOX48eNCiEWLFslbA4qKiuSpvxBi3759cpBcCGFubh4WFta/f38ZcnFxca1bt37w4EFFRcWYMWPkSXxJSYn+qupWr8r6d+rUKS4urrS0VEavXIFZs2bl5+ffuXNHUZS4uLgOHTrIbWnVqpWxsXFiYmJhYWHHjh2FEN7e3v7+/nFxcSEhIX5+fo96r9u3b5uZmfXq1atVq1aXL1+uvqX6S+Xk5Pj7+3fv3l23FXZ2dkuWLDl+/Pi8efMWLFhQpTLh4eGvvPKKHB6osTJCiOp9AgDwlPF/+fJleWacn59fWFiYkpKSlZUVHR398ssvyxN9V1dXeZtZRUWFSqU6ceJEUVFRu3btDhw4cPny5bZt28rf3WNjYzUazb179/bs2SOEaN++vbOzsxCiefPmDx8+lPF59epVeRGAEMLMzKxz584mJiZ2dnYnT57s2rWrEMLGxsbOzk728Ntvv506darKiX6bNm3kNfA6KSkpLi4u58+f12g0TZo0OXbs2L59+7Rabe3atVu2bOng4JCamuro6Hj27NmSkpKUlJRmzZqFh4c3a9ZMq9WeOXNGq9X+9NNPJSUlo0ePlifiVUqheyN53Z8QokOHDjExMaGhoVW2VH8pd3d3+WpWVtbWrVuFELdu3dqwYcPs2bNdXV1lh7rKaDSa7777bsmSJY+pjBCiep8AADz92X+vXr2EEAUFBWq1OisrS46WywHn3NxclUolT1L9/Pz69++fkpLi5uZ24sSJNm3a6JopipKXl5eRkWFraxsREfHzzz9/9dVXH330kRBi7NixkZGR4eHhS5YsCQ8P143nm5qayq8CdnZ2gwYNatGihRDCwMBg/vz506ZN69mzZ0JCwquvvqq/qgUFBaGhof3799efWbt27QkTJowePTo/P3/v3r2+vr43b94MCgoKDQ19/fXXLSwsCgsLVSpVWVmZpaVl7dq1Q0JC7t+/X6dOnezsbENDQ0NDw6KiomXLljVu3HjRokXyPkP9UujeKCYmRo4u9OzZc9myZS1atKiypfpLvfvuuyEhIaampsuWLZsyZYoQory8/OjRo/Xq1Zs0aVJycrIQom3bti4uLlu3bl2wYMGSJUt0f0qgxsoIIWSf7dq1++yzz2SfAAA8EUVRNm7cqOjx9PR8+PChnL59+7byv2m12oyMDDldVlaWmpqqKEpRUVFOTk6VliqVSlGUhw8fFhcXp6amZmVl6V4qKytLSkrSaDT67XNzc+WEXET/pZs3b1bvX1GU/Pz8Bw8eVJl59+5duf65ubmyn/z8/Nzc3Bs3blRZN0VRKisr5c8BiqLIieTk5BUrViQmJi5atKhRo0be3t6PKoWORqPJzMyscUv1l/rll19+/PFHOV1SUjJv3rzU1NQ1a9Z07tzZ2tpabqBWq01OTi4pKXnCyty/f19+BM9Qlf0BVIxyUTHK9fyVqOpDf/Pz8zt06GBiYiL/2bBhwyoNDAwMdL9Pm5qaurm5CSEsLCzk1fv65GUBJiYmJiYmspmOqamp7hRWR/5koFtE/6XGjRvX+N1FXp9YRb169ap0KJvp/qlbNyGEoaGhbuxdTrz//vvfffedg4PDv/71rw8//LBly5aPKoWOkZGRHBWovqW6pdRq9e7du7/99lv5zw0bNnTt2tXNzS0wMDAwMHDAgAE3b950cHAwMDBo3rz5k1fG0dHxKf7eAQDgBff/4z8uLq5WrVpxcXGzZ89+kSuSlZWVm5srny5QVlYmb2348/bs2WNjY1NZWSmfg5SVlaX7wqQoirm5ubzTEgCA/2j8x8TEJCUleXl5veA5tGrVqpkzZ8ohkJKSEvnM4D/PyckpPDx80KBB8rqK9957b8qUKbGxsXXq1CkoKJg7d26VexoBAPjrGCiKUuVZOgAA4DkWEBBgrJuiHJCCg4PZH6gY5aJilOs5LpF41DP/AQDAc4z4BwCA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AADwYsZ/UVER1QcA4EWJf5VKNWLEiMGDBz+qQVlZ2fHjx/lsAAD4ixj/59/S1dW1c+fO9+/ff1SDX3/9dfTo0QUFBXw8AAA8J2f/QoiEhAQvL69Hvdq9e/cVK1bw2QAA8FzFf2xs7GPi387OburUqXw2AAD8RWoe/C8pKTl06FD37t3Lysrc3d3T0tIKCws9PDyOHTvm5+dnYWGhKEpycrKFhUW9evXi4+Pbt29/69YtuayRkVHTpk2FEIqinD59ury8vF+/fvKlioqKo0ePtm3bNjs7u3HjxnJmUlJSYWFh3bp1hRANGjSo0k9SUlL9+vVtbGzy8vLu37/fvHlzPjMAAP6Ss/+JEyc2bNhwzpw5hw8fjoqKGjBgwPbt25ctW7Zp06YZM2YIIfbu3du9e/eMjIxJkybNnj37yJEjLf/to48+EkKUlpZOmzbN0tJy48aNERERcs6MGTMaNGgwZ86cDh06yDfavXt3eHj49evXhw0blpqaWqWfkJCQvn37HjhwQAixb9++WbNm8YEBAPCXnP0rinLhwgUvL6933nmnuLi4c+fObm5ut2/f3rZt29WrV/v06SOEGDx48KxZswoKCgYPHhwfH5+Tk3Pnzh0rK6sff/xx9OjRQoiZM2dOmjTJ09PTzs6urKxMzpk8eXL79u09PDwURRFC3L59e+vWrfv27bt79+748eM9PT337Nmj34+Dg8P169dv3LghhBg6dOjly5f5wAAA+Evi38DAoKysLCwszM/PT6PRCCFiY2O//fZbQ0NDjUaj1WqFENnZ2fb29mq1esSIEUOGDCkuLrawsEhKSvLw8HBwcEhOTr5+/bq3t/edO3diY2PXrFlz9erVxMTEHj16CCEyMjIGDBgghFixYkVAQIAQQq1WN2nSxMbGZvjw4fr9CCFcXV2jo6OFEKampp6ennxgAAD8eTUP/k+ePHnu3Lnm5uaOjo737t0rKyvz9/cXQty5c8fDw0MIERUVpdVqe/fuLdtbWFhUVlYeOXLk1VdfFUL8/PPPPj4+ERERc+fODQ0NNTc337x586hRo+TQwokTJzw9PSsqKsLDw19++WWhdyNAlX6EELa2tvn5+UKI8PBw3UwAAPDs4//9998vKSnZvn27ECImJqZ3796GhoZCiLNnz8rvARcvXvT09KxTp45ukZ9++mns2LFy+vz583l5eba2tqGhoU2aNBFCHDlypGvXrkKIY8eOlZaWurm5XbhwoWXLlsbGxkKI3bt3624E0O9Hxn9BQYGiKA8ePLC3t+cDAwDg2cf/w4cPz507Z21tPWvWrNOnT8v4l6PuWq32wIEDkyZNkmf/w4cP1y2VlJRUr149e3v7jIyM0tLSnJwcf3//7t27CyFKSkqEEKmpqa6urkKI/fv3y95u3Ljh4uIihEhLSzt48KCcWaUfIYSNjU1hYeEvv/zy2muv8WkBAPCXxH9aWlpsbKwQon379s7Ozvrxv2PHDn9/fzc3NyFEbGysj4+PXKSysnLt2rVGRkZHjx5dtWqVubm5u7v7nj17hBBZWVlbt24VQhgbG6enp2/fvr127dpt2rTZuXNnRUWFSqUqLy8/dOiQkZGRoaHhzZs3q/Qjz/5zcnJyc3PlygAAgGcf/6mpqTt37jxy5Mgvv/wyffp0Gf9hYWFbtmw5fPiwfBhfamqqnZ2dlZWVXOSrr75av359v379/P39b968KYR49913Q0JC2rVr99lnn02ZMkUIMXDgQH9/f61Wa2VldejQoT59+vj4+Jw+fbp3795Dhw5Vq9VRUVH79u2r0o+M//v37w8cOJCPCgCAZ6Xqlf/dunU7depUUlLSF198YWFhce/ePRMTk6CgoPz8/AkTJsg27u7uSUlJukXee++99957T78THx+fjIyMoqIiOVQghNi0adPSpUsbNmxYXFw8c+ZMW1tbeVNf3bp1zczMbty40bBhQ9lVlfXRarWffvqpra0tHxUAAH9V/MugbdWqlfxnTExMp06dnJycnJyc/lC/jo6Ojo6Oun+amprKgLewsNDNbNSokZyQL9Vo7969kydP5nMCAOAvjP8qIiMjdU/o+w/79ttvXV1dO3XqJG86AAAAz8rjkvXs2bM//PBDQkJCRkbGf3i1FEWZN29eenr6f+vLBwAAL+jZv5eXV2JiohBCXoT/n2RgYHD//n35VAAAAPCMc1ZRlODgYAoBAMALIiAgwFg3RTkgBQcHsz9QMcpFxSjXc1wi8fjf/gEAwHOJ+AcAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAODZMVAUJTg4mEIAAPCCCAgIMNZNUQ5IwcHB7A9UjHJRMcr1HJdIMPgPAMALiPgHAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAE/NQFGU4OBgCgEAwAsiICDAWDdFOSAFBwezP1AxykXFKNdzXCLB4D8AAC8g4h8AAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAIBnx0BRlODgYAoBAMALIiAgwFg3RTkgBQcHsz9QMcpFxSjXc1wiweA/AAAvIOIfAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwCAZ8dAUZTg4GAKAQDACyIgIMBAURQKAQDAC4XBfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAg/gEAwAvGWP5fcHAwtQAA4MWKfyFEQEAA5YBOcHAwuwS1olzUilo9r+Vi8B8AgBcO8Q8AAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAxD8AACD+AQD/r707D4zp3v8//kkyzY5EQoSEIEQqEiRqqaWIpaWttdS1VCnd0qJSinKvSq/S1tIFaVFaSuyhosi1L5VNFkREEtkkskxismdmzu+Pz+873/kmkdLqcnk+/mjHmc/nc855z3Fec7YBEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/ONRptPpFi9ePH78+DNnzhhPv3v37ptvvllVVVW7S0xMzLhx4wIDA2u8e+zYsW+++aZ2+8LCwqlTp/r7+589e9YwsaCgYNq0aVOnTs3KypJT9Hr9v/71r759+wYHB9ffF8Dj7NatW+PGjRs+fHhSUpLx9OTk5AULFtyrV40dVP37ltjY2GHDho0bN86wg6pz11fnIHX2/XWKoiiKsmHDBgUw8sdtEh9//PFLL72UlZXVsGHDjIwMOfHw4cOurq5CiPLy8hrt1Wq1k5PT1atXX3vttdmzZxsmvvrqq0KIefPm1Z7FoEGD5ObdoEGDO3fuyImDBw/++uuvt23b5ufnp9PpFEUJCgoy/EU4cuRIPX3/qlqxaVErivCX16qsrKxdu3Zyt9CpUyc5UavVfvrpp1ZWVt27d6/dpc4dVD37FrVa3aRJE/lujx496tn11R6kzr73Uy6O/vFnH/qvXr3a29u7efPmQogNGzYIIW7evJmampqbm1tnlx9++KGgoMDT09PT03P9+vUajUYIcfTo0fz8/Drbx8TENGrUaMWKFVZWVhqNZs+ePUKIhISEo0ePent7e3p6RkZGnjhxQqfThYeHf/nll23bthVCbN68+V59ATzO9u7du2nTpl9++cXGxiY+Pv727dtCiHPnzuXl5ZWXl9fZpfYOqv59y5YtW1577bW3335bCHHx4sXExMQ6d311DlJn3/uh4qPFnyk+Pv7OnTtWVlby2+uJEyeEEG3btn3zzTe/+OKLOjfc48ePG9qXl5f/8ssv/v7+L730kqIooaGhtdsXFRXt2LHDzMyssLBw+fLlOTk5chAhhJWVVYMGDYQQJ06caNWq1caNG93c3Nzd3YcOHSqb1dkXwOOsX79+Li4uQojhw4eHhIRYWloKIfr27evh4fHJJ5/U2aX2Dqr+fUvHjh3fffddIURkZOTFixdzcnI6dOhQe9dnZmZWe5A6+97PenH0j9/uyy+/HD9+/Nq1a//5z3+2adNm//79cnpsbOyUKVM8PT3ffvttRVGMuyQkJAghzMzMhBCmpqbyj5KcWFtCQoKhvWGEetr3799fvtW5c2chRIsWLYznaxjE3d3dzc2tRrM6+wJ4NGi12nfffXf8+PGhoaFjxozp1KnTjRs35Fu7du0aO3Zsu3btNm3aVKOXzH4hRElJyYgRI+zt7evfBdX5bv37Fn9/f/mixl6rxq6vzkHq7Ev844/Vu3fvnTt3BgUFWVpa5uXlBQYGyr8hgwYNevfddxcuXPjVV19t377duEt2drbhL4aJiUlxcXFlZWX9c8nOzja0F0Lc6xpBbfIyQf/+/Y3nW3sQ42b1TwTwX02lUrVu3Xrnzp0LFy7s2LFjQkLCihUrhBAXLlyYOXNmSEhIv379ZsyYkZ6eXrtvWlrayZMnx48f/zuXof59i0ajcXFxkbca1LPru9dey9CX+Mcfy9bWVgjh5+c3f/78J5988ubNmzqdLjo6Oi8v79y5c/JL6JUrV2pv+pLcpktKSuqZhU6nM1xdu5/2xmJiYgYMGODu7m4839qDyMtp48aNu1dfAI/YXmvy5Mnz588XQly/fl0IcezYMbVanZCQ0KJFC51OV/sqZHJysq+vb2lp6auvvpqZmfl7FqD+fUtMTMyMGTN+dddX5yCGvsQ//iTyavoTTzyhKEplZaWPj89zzz3Xs2dP+fequrr6/2xwpv+7yen1eiGEubl5PYObmJjITf8+2xsPHhYWZri33zDf2oMcPHhwwYIFci3q7Avg0dtrPfHEE0KIiooKIcSwYcOGDBnSsmXL5OTk2nstIYS7u/vJkycbN25cWlq6a9eu3zzf+vctKSkpBQUFs2bNqn/XV+cgxn2Jf/wF9Hp9o0aNDhw4sHXr1tOnTwshalz7b9y4sXFjMzMzGxub+jZQU9NGjRoZ/x0w/LF++/fvHzBgQI8ePWrMt8Yg2dnZCQkJNf7O1OgL4BHeZQkhfH19t27dOmnSpOLi4tp7LalTp06fffaZEOLBnq2vd79Uw+rVqz/99FN5KFLPrq/OQYz7Ev/4y0ycODEvL6/O01DybJVWq5XbdNu2bY3PB9TJ3d3d0F4IcT9XtvR6/caNGz/99FMhRFRUlPF8awyyYsWKdevWmZubZ2VlyUtrtfsCeLQVFxf36dNn2LBhfn5+9TQbP368mZmZfGj5t33VqGffkpmZefv27YkTJxrvtWrv+uocpHbf+8GDf3jILl68uHPnzjp/jE8I0b17d1NT07KyMrkdd+3a1fBWjW/cL7/8speX18KFC3v27BkbG2v4O2DoUqP9qVOnPvjgg507d7q6uv7www/W1tbfffdddXV1dHT0jz/+2LNnTyFEWVmZfGhHDpKcnHzhwgU3N7fz58//9NNPBw8eFELU7stnCjza1q1bl5SUNHDgwB9++KH2uykpKa1atTIzM7O0tHR0dDR8RaixC7pz587o0aMXLlw4dOjQOk8h1N63rFq16syZM7t37zY1NV28eLG7u/vq1auLiorkCYk6d3117qBq9yX+8ceS30zlf3U6nXwtL/lv3LixWbNmQoiCgoLc3FwnJyfZxdHRcciQIbdv366uri4sLDS+jVZ+J6isrLS0tExJSdmxY0fjxo0XLlz4j3/844svvigoKMjJyenSpYuHh0eN9vKPGzduvHDhwv79+6dNm7Zw4cLMzMzdu3fLL+xCiKFDhzo4ONy+fbuqqsrS0nLEiBFCiPfff//SpUuXLl0SQjRr1szKyqqsrKx2XwCP3l7LsMsS/3MD4JIlS+StytevXx86dKhKpZIp7uvrO2rUqG+//TYvL69du3Z9+/atcxd06NChs0OXSCsAACAASURBVGfPfvPNNzL+a7xb575l1apVGRkZV65c0el0W7ZskTEvhFi/fr0Qovaur85BLl++XLvv/eDkP367rVu3CiEuXLhw6tQp+ddmz549ffr0sbGxKSgoWLBggb29/enTp+UBt8Hnn39+4sSJgICAUaNGvfjii0KI3Nzcjz/+OC0tTQgxb968jIyMZs2aOTg4dOzYUZ4wePPNN2fNmhUaGmrYso8ePfrVV18JIXbt2iV/b0A2fvLJJz/77DPjW3PbtGkjhLC2tv7iiy9Wr179ySeffPbZZ05OTmfOnNm3b1+NZnX2BfDIZL98FHnfvn3yr39ycnJcXJwM7OLi4qCgIFNT0wsXLsjsF0KYmJh4eXlt2rSpf//+s2bN+u677+T0uLi4RYsWCSHi4+NXrVpVVVX15JNPmpiYyB1R7R1UnfuWjh07NmjQwNXV9b333jPkt+Hd2ru+Ogeps+994Zel8dB/QPvu3bvV1dWKomg0moqKitoNCgoKIiIi6h8kKyuruLjY8Mfo6Ojc3Nx62svHdeof8+bNm9evX+eH2fkde2pFrWooLCw0vNDr9cZvVVdXR0REREVFyX8rpB5JSUlarfb+Z6rRaAz/7sm9/Oqu7zeXi5P/ePgMd5/KR2xra9y4sfEjAHWqcX9Nly5dfuVElqmp4brAvXA0D6BOht/yM7wwUKlU9d8SaHD/P7lj2EPeayd5/7u+34yT/wAAPHaIfwAAiH8AAPCoM5HPJgYHB8t/wxgAADzanJ2dOfoHAOCx8793/i9ZsoRywCA4OPiB/vEoakUdKBe1olb/ReXi6B8AgMcO8Q8AAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEvxBCqNXqP7ljDUVFRfW8pSgKWw8AgPh/aPLz86dMmTJt2rTf1r1jx46RkZG/ZwGys7PHjRs3e/bsOt9ds2ZN69atKysr2XoAAMT/Qzu8trS0bN68uV6v/23DTpgwoWXLlr9nwRo0aNC0adN7Hd/7+vrWc2Lgzy8XAAD/TfH/3Xff1Tnd1ta2devWv3nYTz/9tGnTpr8z/utZgK5du/6tygUAwH9N/Ofn52/ZsuWei2X6F1+VqGcB/pJlO378eGxsLNsrAOCPjf+ioqJZs2aNHz/+8uXLQoisrKw5c+aUlpa+8847ixYtEkKEhYWNHDkyIiJCtk9ISJg0adLrr78u77xLT08PDAyMj4+fNGnS6tWrly1btm3bNiHE9evXg4KCzpw58+qrr6alpS1btuzWrVu3bt0KDAycPHnyuXPnaizGrVu35s6dW1hYOH369NWrVxumHzhwYPTo0UFBQTVO0VdUVAQFBSUlJRlPTEtL+/e//52cnDx+/PjNmzcbpm/ZsmXy5MnLly83XGioqqpatGjRzJkzr169amh24cKF6dOnBwQEFBYWGiaq1epp06bNnz9fq9X+huU0+PLLL5ctW3bu3Lljx44tW7ZsxYoVxcXF0dHRy5YtS0hIkG2ysrJmzpwZGxu7bNmy0NDQZcuWffbZZ1VVVXfv3l25cuXOnTt/9dNZuXLlqVOn2NwBAJLqXm/Mmzdv6dKlJ06cGDJkyLVr1wIDA48ePerg4NCmTZuFCxc2atQoLy/Pysrq9ddfj4qK0mg0q1at2rRpU0BAwJQpU3788cfAwMBz585VVVUdOHDgueeemz179pUrV4QQHh4eZ8+enTNnzpQpU6KiokaMGOHo6Ni7d+99+/alpaWNHz8+IyPDsAwlJSVz5869cOGCoiiurq6BgYEvvPBCmzZtLly4cP369R9++KFXr15WVlZz5swxdNm8efOHH344ZMgQw5S8vLw33njjzp07EREReXl5r776qoeHR69evbZs2VJYWLh58+bnn3++pKRk2bJlQoj33ntv8ODBAwcO7Ny5c69evYQQ165d+/LLL7///vvly5e/+OKLZ86ckcMuXLiwpKTku+++s7e3f+uttx50OQ28vLz69++v0Wisra3fe++9yZMnN2rUqGvXrkuXLv3ggw9kGxsbm7FjxyYmJo4YMaJ58+ZTp0796KOPzM3Nzc3Nk5KSnn/++fo/HSHE3r17Kyoq+vXrxxYPABBCCEVRFEXZsGGDYiQxMXHRokXytZ2d3b59++Lj462trQsLCxVFeemll2bOnKkoSm5urqmpqVar3bBhw7FjxxRFuXz5somJSUFBQXR0tLm5eXZ2tnxGrmvXrnv27FEUpbCw8IMPPlAUJSYmplWrVoqiVFdXW1lZ6XS6srIyIURZWZmiKN98882LL76oKEpERESDBg3y8/MVRenevfvu3bsVRZk0aVJ5ebmiKKtXr/bx8VH+L2dn54iICOMphw4datKkSXZ2tk6n8/HxmTZtmqIobdu21Wg0iqIcP368YcOGZWVlarXay8tLdnnvvfemTJmiKMrUqVN/+uknRVE0Go2lpeXZs2fLy8uFEFevXlUU5f3332/Tps1vW04DV1fXS5cuKYry4YcfvvHGG7Kw69atM26zatUquTyKosyZMycgIEC+lh9E/Z+OoihJSUlqtVp5EDU2CVArykWtqNWjVK66j/7Pnz8fERExf/58IUSfPn1MTU0tLCysrKzs7e2FEI6Ojs2bNxdC2Nvb6/X6ioqKc+fORUZGHj9+vKqqavDgwXfv3n3iiSeaNGni7OwsBxw7duzu3btHjRp17NixwYMH/5/zDypVbGysqalpWFiYPP1uZWVleNfS0rJhw4YODg5CiKZNm5aWlgohoqKi/vnPfwohCgsL27dvX2Phn3jiiRpTzMzMWrZsKRdm3LhxoaGh169fv3v3rq2trRDimWeeKS8vv3TpUkZGRtu2bWUXFxeX/Px8eRZ97ty5QghbW9uePXseP37c19dXCCHvDXz11VdXrFhRUVHxG5bTYODAgf/5z3+6detmZmb2888/CyHCw8P9/f3v1X7s2LFjxoxZs2bNnTt35ErV/+nY2Ni0a9eOb7oAgF85+X/79u0BAwa8//77hinJycmG1yYmJvJKtomJiTx/cPv27WXLlj311FOGNobr1tKYMWM+/vjjioqK8+fPr1y5ssbs7Ozs3nzzzXHjxsnR7rWspqam8iJ9dnb28uXL79VMLtW9tG3bVq1Wp6amGmZkZmbm6Oh4+/btlJSURo0aGTeuqKjIyckxtGzWrNnt27eNG7i5uQkhCgoKfsNyGvj7+2/dunXevHnyUsXNmzdv3rz58ssv36t99+7dTU1Nz507l5KSIi9zGK9y7U+HrRwAUDNS65wqLyob/lhSUlL/KMbt9Xq9PI1vzN3dvU2bNocPH9ZqtTWOzrVa7bBhw95///37vzKt1WozMzPvc9lqsLW1bdq0qbW1tVqtNtzx16hRowYNGlRWVtYIcnNzc5VKJU8DGJrV/rZhZ2f3e5Zz4MCB586dS0hIePLJJ/v37//zzz/X/w3GxMRk1KhRISEhkZGRxl+5AAD4XfHfqlWrPXv2yMS6e/fuyZMn6x+lVatWhqf4Tpw4odFoarcZO3bsv/71L29v7xrH6HFxcRqNRh5G36eWLVsaHoIPDQ29ny6Gg+D8/Pz27dt36NBB3qkgJ2o0mq5du7Zs2TI6OtrwnUBRFFNTUw8PD3n3nCyFPPNvkJGR0aFDBxsbm9+znM2aNXNzc1uyZMmzzz47aNCg9evX1z5XX+MLgbyYYmJi8pc/IQkAeHTi/9lnn9VqtSNHjjx06NDMmTN79epVXV1tyEW9Xi9fy//qdLqxY8ceP3581qxZ+/fv//77752cnPR6fY2fxR0zZkxcXNyzzz4r/2hpaVlQUJCXl5eQkJCZmZmfn//jjz8KIS5evFhRUaHVauUDdVVVVTqdzjBfOXHs2LFBQUFfffXVxo0bU1NTayx8dXW1oYvB7du35TeAkydPTp48uWnTpoMGDdq7d68QIjMzs0OHDs7OzsOHD79z586mTZuEENeuXbtz545Wq504caJsJm+gGz58uBywuLhYCLF79+433njj/pdz3LhxISEhtQvu7+9fXV1ta2s7aNCgK1euDBw4sEYDS0vLrKysmJgY+Z2sV69eJiYmfn5+hlWu59MRQixevDg8PJzNHQDwv4fFdd4z+fXXX8sjzs8++0yr1b7xxhsmJiabN2+Ojo5u06aNr6+vfDpARouiKOPHjxdCWFlZyXvjJ02aJIT45JNPjMeUN/NLVVVV7dq18/LyKi4ubt++va2tbUhIiLOz88yZM+/cuTNw4EAHB4fw8PDp06ebmppu3779zJkzDg4OgwYNun37dmFhoaenpxCidevW8mZ7g507d5qYmEydOrWystIwMSwszMHBYfbs2WvXrp00aZKceOXKFRcXlyVLlowcOTIxMVFO/OCDD0xMTLy9vceOHduuXbszZ86UlpZ269bt1VdfffXVV3ft2qUoil6vnzp1aqdOnRYuXDhlyhStVltZWXk/y6nT6aytrf38/GrfhHnw4MFNmzbJ16NGjardIDEx0cLCQj6zIM2YMSM3N1dRlPv5dHr16rV8+XJuo+WWY8pFragVZLlEPYW7ceNGQkLC/Q8XGRmZmZl5r3fLy8sNDxMaplRUVCiKIh+6UxTlzp07er3+fuYlHzeQT+79qrCwMF9f35ycnMjISOPpRUVF58+fLykpMZ54+fLlrKysjIwMuWzy0cQLFy7IewANrl+/HhMT86DLee3atfnz59dZHEMbGeq1FRcXGxfnvffeu/+P5tatW6WlpfxdYr9DuagVtUJ9D/5J7u7uD3QiocZ18RrCw8P79+9f44S2fGFlZSUf9mvSpMl9zsvCwkL+LM/9c3JycnJyMp7SqFGjnj171mjm4+NTY4pKperRo0eNifU8yFfPcrZp00Y+HFj73L7h9b3+wYKGDRsaXqvV6nvdb3ivuxA40QUA+N9o+xPmsWPHjrCwsPz8/IMHD/4lK2m4HP7X0ul0X3zxxYwZM37PIFevXl2wYIG8sMLmCwD4bf6M+8YzMjL27Nkza9asv+Q29dzc3G3btiUlJR0+fPgvrrWp6axZs4wP4n8DjUZz6NChbt26eXh4sPkCAH6b//8TMcHBwdQCAIDHxP+e/P+dJ6XxiAkODmaToFaUi1pRq0e1XPxoDAAAjx3iHwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAgIfHRFEUqgAAwGNFJf8XHBxMLQAAeLziXwgxY8YMygGD4OBgNglqRbmoFbV6VMvFtX8AAB47xD8AAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAAAPj4miKEKI4OBgagEAwGNCZXg1Y8YMygGD4OBgNglqRbmoFbV6VMvFyX8AAB47xD8AAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOL/PlVUVOh0uj9ocL1en5OTwwYBACD+/y6qqqoWLFjg5OSk1+sfKNHvs+Xdu3eXLl3673//+/Dhw2wTAADi/2/B3Nx85MiRHh4eTzzxxP338vX1jYqKup+WCxYsmDZtmr+//+zZs++zCwAA/71U/y0LGhcX5+fn90Bdnn76aUdHx19tlpeXl5yc7Orq6urq+vPPP99PFwAAiP8/Q3R09IPG/5dffnk/zbZt29ajR48H6gIAwH+1+k7+Hz16NC4uLjU1VQhRUFBw9uxZRVGOHDmSnp4uG2RlZcXFxQkhzp07J6dUVlYePHhQrVafPn1aCKHRaBISEuRb6enp8mL8+fPnFUWRE1NTU0NDQ0tLS4UQVVVVif/jxo0bhsU4e/bs9evXo6OjfX195ZQ7d+4cPny4sLAwJiZGCFFWVnbx4kUhREpKSmxsrGyTn58fERFhGOTatWsXL15MTU2Vq2Nw6dKlzz//3NnZubq62rhLcnJyRkaGTqcLCwurrq42tD958mRqampERIRGo5FnDuLj44UQFy5cMNw5GBsbe/z4ceMZGa+mbFBeXi5fp6WlyaW9fv26nKIoyqlTp44dO2boHh8fHxISkpmZabzkNcYEAOAhxP/atWvT09PDw8MXLlyYmZn5+uuvf/TRR59++unhw4efeeYZnU4XFRX1/PPP//TTTxs3buzTp09lZWVlZeXMmTOdnZ0XLFiwaNGi27dvT506dc6cOXLAjz76qKioSAjxyiuvyKhbv379zp077ezsRo8eLb9teP6PxYsXy14ffvhhaWnpzp07b9y40bFjRxnMixcvbty48ejRo/ft25ednf3yyy8vXrw4ISFhzJgx06ZNk2E/bty44OBgOcjevXtDQ0Nv3LgxZsyYGvF/9uzZ3NzcgoKChIQEQ5c9e/Z4eXllZGTMmzdvwoQJP//8s2y8aNEijUZz+PBhf39/c3Pz6Ojo3r17Hzx4cPv27S+//PKnn34qhIiKilq3bp1KpRowYIDsVWM1d+zYMWDAAPnFJT09fe3atXLdlyxZIoQoLy9//fXXbW1tN2zYEBYWJoRYuXLlt99+26VLl0GDBnXu3Fm2rzEmAAAPJ/5DQ0P79u0bEBDQsWNHFxeXnj175ubmTpw4ce3atcXFxYmJib6+vh4eHi1btmzUqNFLL71kYWERGBg4depUPz8/vV7v5+fn7Oz8zTffJCcnCyHUavWOHTtk/AcEBNja2p46dWrnzp3z58/v27dvWVlZbGxsfn5+enq6Wq1eu3atPAm/detWKyurIUOG9OjRo127diqVSq/Xv/766x9//HGPHj2ys7P9/PyaN2/ep08fPz+/U6dOffPNN6ampkIIT0/PJ598Up4tuHXr1pYtW+bNm+fv7x8TE2M4hSC9/PLLdnZ2CxYs6NKli6HLqFGjrKysiouLX3nlld69e8sx9+7da25u/vzzzzdu3Lht27YWFhZdu3Zt165dq1atVCpVQECAbBYWFta1a9dnnnlmypQpQojaqzl+/PiJEyfKsgQHB+fn5wshxo8f36ZNGyHEW2+9NXnyZF9fX3t7+4qKilu3bgUFBQUFBbVr187Pz2/UqFGTJk2qPSbbMQDg4cS/o6Pj2rVrVSrVuHHjhBDR0dFDhw51dnYWQmi1WnkaPy4urqSkZMyYMTt27MjMzIyKiurXr58QQqPRyBy1t7cvKysTQhw+fLhLly4y/q2trV1cXBYtWjRjxgw5r6qqqoyMjLFjx7q6ut6+fdvd3d3BwaGqqmrp0qVvvvmmECIrK0te+N+9e3eXLl0aN25sPJfY2FiNRvPSSy8lJCR4e3vLMWNjY7t27SqE+OSTT+SMNBpN27ZtGzVqZLyacXFxnTp1qtElJSXF1dVVo9F4eXnJMRVFCQoKeuutt4znK7vcvXvXeNaOjo5fffWVXq+fOHGiPGFQYzWFEG5ubjk5OZWVlYWFhbImeXl5vXr1klc9nn766fT0dFnwkydP+vj42NraCiHy8/OdnJzs7e3rHBMAgIcQ/9OnT1+/fv2VK1fc3d2FEJGRkS+//LIQori4uKSkpHXr1hqNpqCgoEOHDrL9tm3bXnjhBUOmGm7Ts7a2Li8vr66ubtq0aVFRUUlJScOGDXNyci5duvTcc8/JNtnZ2XZ2djY2Njqd7ujRo88++6wQ4siRI15eXnZ2dkKI8PBwmbibN28eM2aMzEIhRIsWLeSytWzZskmTJlFRUbKZXq+Pj4/39vaurq4ODQ0dMmSIuMezA3FxcV5eXsZd5IAajaZ///6FhYXl5eUuLi6XLl1q2rSpg4OD8Ti5ubl3795t3769EMIw67Fjx6alpQUHB7u7u9e5mkIIBwcHtVp96NChf/zjHzL+jx49OnTo0O3bt/ft2zcsLGzu3LkhISFWVlZ6vb5BgwYy5iMiIvr163evMQEAeAjx7+/v7+/vv3LlSnm8q1arfXx8hBBnz57t1auXra1tZGSklZVV3759ZfujR4/27t1bCJGUlJSRkSFDUQjRsGHDvXv3Dhw40N7evqio6Oeff37hhRcuX77s7u4uD8QzMjJyc3Pl4D/88MOkSZMMA3bv3l0IoVarDxw44OfnV1VVdfHiRRm9e/fulXGr0WiSkpJGjhwpjJ4OuHbtWsuWLS0tLS9evOjp6alSqWSX2vEfHx8vj/4NXWT89+7du0mTJob7DQ1rp9PpQkND5TiRkZH29vb9+/evqKjIzMz08PCQ0f7BBx8sX75cCHGv1WzYsKEsqZubW1FRUUVFhY2NjUqlOn/+fGFhoZ2dXUhISNu2bYUQI0aMSEtLi4qKmjt37ty5czt06HCvMQEA+L3xHx4eLoRYtGiRvIE/Jiamc+fO8q09e/bMnDlTCBERETFmzBgTExM5PTk52cXFRQjx9ddfd+nSxTDdysoqKSnJ1dXV3t4+IyPDxMTEwsKipKSkefPmskFoaOjQoUMbNGhw7dq1Zs2aNW7cOCsrq7y8PDU11dXVVQhx+PBhc3NzT0/PrKwsOzs7MzMznU4XHBwsgzk6Otrb29vd3V2v11+9elVmeUREhK+vr16vNyxVWlra4cOHa1z4l4fyctUMXWSuy3MMMv4VRTGMc/DgwdzcXDmXyMjIkSNHmpqaylMIJiYmsm7vvPOOWq1OT0+vczVlTc6cOePn5ye/Eu3fv3/48OHylMbgwYN79uwphJAXTezt7ZcuXRoeHh4YGDh//nwhxL3GBADg98b/vn37hBA+Pj7yYr/hzHZaWtq1a9fkVYBLly7179/f0KW6ujojI+PEiRMlJSXe3t6HDh2S0y0tLZ9++mmZZCEhITLnPDw8KisrhRBarXbTpk1Lly7V6XRffPGFmZnZsWPHVq1aZWVlpVKpMjMzY2Njc3Nz27Ztu3v37urq6sLCwrKyss2bNzs6Orq7u4eHh0dGRspz+/JLhnxeLiYmxsvLa8eOHXKpqqqqjhw5YmZmZmpqKh+0k7RabWpqqsxyQxdFUeLi4gYOHCjjv1WrVufOnZPjZGVlxcTEeHh4HDt2TFEUw6yjo6M7d+586NChAwcO6PV6a2trT09PBweH2qtpqImNjU3nzp2tra3v3r2rUqnMzc2FEK1bt5aVz83N3bJlixAiJSVl/fr1s2bNkt+E6iwdGzEA4CHEf3l5eVhY2Pbt29esWSMfwIuMjDx//vyOHTvmzZu3fft2MzMzw+GyoZe/v/+wYcOSkpLc3NxOnDghL6gLITw9PQcNGiTj/7333pM516lTJxcXly1btsyfP3/p0qU+Pj5r1qxZt27doEGDBg8efPPmTSHEiy+++OGHH27atKl79+43btxo1apV27ZtGzdu3KFDB29vb61Wu2/fvr59+0ZFRT311FNCiIKCgoyMDHlkXFRUFBISMmzYsL59+54+ffqZZ54ZPXq0RqOJiIhwc3MzLPP169c7d+4sF8nQ5caNGy1atJB32xUUFJw+fbp3797+/v7/+te/lixZMnDgwIyMDEtLSxMTk+joaMOsz5w58/TTT9+8eTMoKEh+y7Gxsam9mnK+KpVK3tIohOjZs+eoUaPk69mzZ+/cudPb23vFihWvvfaaEKKqqurYsWPNmjWbNm1aYmJinaVjIwYAPDBFURRF2bBhg/I/KisrS0tLU1NTc3Nz5RQPD49r167Fx8dXVVUp91BRUZGamqooSklJSX5+vmF6QUGBfFFYWGjcXq/XJyYmlpWVKfd248YN2TI7O1tOyc/Pz8vLUxQlJyenoqKixoBZWVnytVqtvnv3rnydlpZWXl6uKMqtW7dqjL9t27aPP/64dheDnJwcwypfv35dr9frdLqMjIwazUpKStRqtRykoKAgOTm5/tXUaDSVlZV1liUvL0+WUVGUsrKywMDA1NTUtWvXduvWrWHDhrKw91O63894kwC1olzUilo9YuWq40d/zc3Nzc3NDUfJGo2msLDQcIf/vVhYWMguNjY2NjY2hunyIT159G/c3sTERN4rVw/50IGJiYm8BiGEkPfeCyGcnJxqNDYxMTFcFDe+Gb5Vq1byRcuWLWt0iY6Ofvvtt2t3MTCei7yZ0cTERN4EYMywvnIQwyrfazXlqYU6y+Lo6Gj4RwfWr1/fvXt3Nze3gICAgICAF1544ebNmw4ODvdTOgAAHuzkfw2//PKL4WH6R8b333+v0+mMv+X8DcmfIzScpLGysjJcUgEA4Pf4lX/yJyUlZfny5Tk5OZcvXzbc/P8IXO/YvHnznTt33n333b/zcs6ZM+e1116Ljo6WP5kwd+5ca2trNlkAwB8e/66urvv37xdCyPvjHg0mJiZHjhz5+69R06ZNDxw4UFlZqdfrrays2FgBAA8tCuU/vmf413EAAMBjdPRv+Bl5QH4jZJOgVpSLWlGrR7VcplQBAIDHDfEPAADxDwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAOBvHv8VFRVqtfpRXX9FUUpLS3//OA9lEAAA/hbxn5CQ8NVXX02ePDknJ+dvnuK/odfevXubNm167NixB+ql1+uN/1hUVBQQEODj4/NAvQAA+JvGv06n++c//zl79uyuXbv6+PhoGE/rvwAAFr9JREFUtdq/7WrMnj37888/f9Beo0aNMjc39/Pzu/8u+/fvHzFihPEUOzs7f39/b2/vB+oFAMBfSFXPewcPHvT29jY1NZ03b15iYqJKpfrbrkbHjh2bNm36oL3u3Lmj1+tdXFzuv4uLi0vXrl1rTLx8+bKvr++D9gIA4O8Y/999992sWbOEENbW1jt37vw7r8Zrr732G3pFRUV169btgbr4+fnVPlsQEREREBDwoL0AAPir1H3yv6KiYvfu3T/99FPjxo2FECkpKUlJSUIInU4XERFRVlZWVFT0n//8x9C+srLy4MGDarX69OnTckpycnJGRoZOpwsLC6uurpYTY2Njjx8/npqaauiYmpoaGhoq75vTarURERFyelVVVXZ2thDi6tWrRUVFcqKiKKdOnap9qb68vNwwX+NoLygokL2Sk5PlxOzs7H379hUWFspbGWT8l5WVlZeXnz17VrbJy8szzDE+Pj4kJCQzM1P+UafTxcTE5OXl1Z5Xp06dEhMTExMT5WIbr2ntXleuXNm7d29lZWWdc6ldGTlgeXm5fJ2WliaEyM/Pv379ev2VAQDgAeI/Pz//7NmzzZo1i46ODg8P79evX0REhFarXbRoUb9+/bRa7ZQpUwYPHlxcXCyzf+bMmc7OzgsWLFi0aJEQYs+ePV5eXhkZGfPmzZswYcLPP/8sM3LdunUqlWrAgAFyLuvXr9+5c6ednd3o0aMVRVmyZEnfvn3lLXK7du26ePGiEGL16tU7duyQGf/666/b2tpu2LAhLCzMsKhqtXru3LnTpk0zXv7IyMixY8eGhIQIIa5duzZu3DghRFlZ2fTp09u3b9+7d28Z8NHR0efOnVOr1fPmzRs9erTs+9Zbb505c0YIsXLlym+//bZLly6DBg3q3Lnz2rVrv/32265du1ZVVRnPKysry8LCwt7efu3atR999JFara6xpjV6LV269Pr162lpaYsXL65zLjUqI4TYsWPHgAEDYmJihBDp6emyzdGjR5csWVJPZQAAeLD4d3Fx6d69e69evV555ZWBAwfa2dn5+vqqVKrRo0d37tx53759P/zwg42NjZmZmRAiMDBw6tSpfn5+er1enuIeNWqUlZVVcXHxK6+80rt3b1NTUyFEWFhY165dn3nmmSlTpgghTp06tXPnzvnz5/ft27esrCwuLi4oKKh9+/byIHjdunUyoQMCAmxtbWUqT5482dfX197evqKiwrCo9vb2AwYMqHHpXavVenl5OTk5CSEuXLgg342Ojrazs+vYsePkyZNbt25dVVUVERHxySeflJaWPv/887Kxof2tW7eCgoKCgoLatWvn5+c3atSoSZMmjRkzxsnJqUWLFjW+avj6+ur1eldX123btnXs2LHGmhr32rp1q0qlGjVqlJOTU0VFRZ1zqVGZ2NjY8ePHT5w4UZ7DCA4Ozs/PF0KMHz++TZs29VQGAIAHi38hRFxcXKdOneTBfVZWVvv27YUQsbGxrq6ubm5uhYWFTZo0sbW1zczMjIqK6tevnxBCo9HIoE1JSXF1ddVoNF5eXgkJCfKueEdHx6+++kqv10+cOFEIsWjRohkzZsh5VVVVZWRkCCHc3NxycnKio6OdnZ1l/Kempg4ZMiQxMfHGjRtPP/10enp6dHT00KFDjRc1Nja2xo11PXr0iImJkQ/j/ec//5FfShwdHfft25eRkTFmzBiVSvX222/rdDofH5/27dunp6fLxjdu3NDpdM2bNz958qSPj4/85pGfn+/k5GRvb197RjL+/fz8Vq1aFRgYKKfUWFNDL61Wu2zZsoCAgOrq6g0bNkyfPr3OudRTmcrKysLCQlmZvLy8Xr161V8ZAAAeOP69vLyEEJcvX+7YsaM8go+MjCwpKenXr19UVJRM+m3btr3wwguGLjJoIyMjNRpN//79CwsLy8vL5a31Y8eOTUtLCw4Odnd3z8nJuXTp0nPPPSc7Zmdn29nZCSEcHBzUanVMTEy/fv1kyBUUFDRp0mT79u19+/YNCwubO3duSEiIlZWV8aJGRETUOPrPz88vLS1t27ZtSUlJWFiYfLdDhw6+vr6BgYHu7u4VFRXG5wxiYmLkku/atUtO1Ov1DRo0kAEcEREhv9/UnpFc2djY2O+++87wZITxmhr3On36tLOzc0pKytSpUxcuXNipU6fac6m/MocOHfrHP/4hK3P06NGhQ4fWXxkAAB4s/uPj4+XRf2RkpOGQNzIyctSoUUKI6OhomZdHjx7t3bu3ECIpKSkjI0OeJIiMjOzdu3eTJk2io6MNeeng4PDBBx8sX75cfqVwd3dv1KiRECIjIyM3N1cefDds2DAtLa1x48b29vZFRUVxcXFPPfWUEOL8+fOFhYV2dnYhISFt27atsahRUVE1DsoNcX7kyBFzc3O5IkKIlStX7tq1KyUlxcbGJikpyXDbf0xMTLdu3eQthLLjiBEj0tLSoqKi5s6dO3fu3A4dOtQohfHc33rrrcLCQo1GU3tNjXudP3/e1NQ0MzNz48aNQ4YMqXMu9VRGo9Go1Wo3N7eioqKKigobGxuVSlV/ZQAAeID4LyoqKi4ulpeW5cGrXq+vqqq6evXqyJEjZfz7+vrKm+rlwf3XX3/dpUsXExMTGXhjxowxbhYeHi6EeOedd9RqdXp6eklJSfPmzeW8QkNDhw4dKg+Craysdu/ePWzYMBn/MTExHTt2lEfzgwcP7tmzpxCirKzMeFHT0tJsbW1lXhqfuujatWtpaWlGRkaLFi3Mzc0vXLhQVlbWs2fP/v37y5v8IyIi/Pz8dDqdoihXrlzp3LnzoUOHGjduLKPa3t5+6dKl4eHhgYGB8+fPNz7NYPz7fbdu3bK0tOzTp8+TTz4ZHx9fe02Ne+Xn53t7ew8bNszCwkKn01VVVdWeSz2VOXPmjJ+fn6zM/v37hw8fXn9lAAB4sPiPj4/39fWVWR4TE+Po6HjixAl5PkA+ChgdHa3VanNycqqrqzMyMk6cOFFSUuLt7X3o0CFFUeLi4gYOHCibtWrV6ty5cwcOHNDr9dbW1p6eng4ODh4eHvKxN61Wu2nTpqVLl8r5WlpaduvWzdzc3N7e/uTJk927d5fTW7duvW/fPiFEbm7uli1bahzo+/j4bNu2zXhiUlJSu3btNm7c6OLi4uXlFRoaGhcXd/PmTSGEj4+Ps7OzECI2NtbKyiouLi4nJ6dhw4bZ2dlPPPHEtWvXTExMUlJSUlJS1q9fP2vWLFdXVzmmWq0uLi5OSkrKzc01zEje9yeE6Ny5c1RUVEhISI01Ne7VunXrI0eOlJeXV1dXr1mzRqfT1Z5LPZWxsbHp3LmztbX13bt3VSqVubl5/ZUBAODB4j8uLq5Pnz6GMwEHDx4cOHBgVFSUPBWvKEphYWFWVpazs7O/v/+wYcOSkpLc3NxOnDjh5eV148aNFi1ayNvZCgoKTp8+3bt375s3bwYFBYWEhAwfPtzGxqZTp04uLi5btmyZP3/+0qVLDT+Yb2FhMXPmTHnwPWLECHnKXQgxe/bsnTt3ent7r1ixosYv/BQVFf3yyy/yJIGBtbX1ggULnn766dLS0tOnT3fq1On27dufffbZsWPHiouL5VeT4uLisLCwLl26WFhYZGdnL1++fMSIEWq1OjIysk2bNlVVVceOHWvWrNm0adMSExPljDQaTW5urvz2IBmuO/Tu3fvf//53586da6ypca8JEyaUl5c3btx4yJAhEyZMsLKyqj2Xe1VGpVK9+eab8nXPnj3lJZj6KwMAwD0piqIoyoYNGxQjr7322vnz5+XrrKwsrVar/F8ZGRnyRUVFRWpqqqIoJSUl+fn5NZrl5ORUVVUpiqJWqwsKCpKTkw1v6fX6xMTEsrIy4/YFBQXyRWVlZWlpqfFbeXl5ckY1VFdXZ2dn15io0WjkUJWVlTk5OXIBysvLExISDOuSkZGh1+vl67S0NOOJZWVlgYGBqampa9eu7datW8OGDeWq3bp1S7kHrVYrF6P2mhr3Sk9PnzdvnpzvveZSZ2U0Gk1lZaV8XVhYeD+V+Z1qbBKgVpSLWlGrR6lcdf/ob2FhYY8ePeRrw6VoY4bfybewsHBzcxNC2NjY2NjY1GhmeJhe3r4uLxxIJiYmHh4eNdobGpibm8uT2waOjo6Ojo61l0SlUhkfjkvy3IMcRy6DXADjkwTGP/XfqlUr44nr16/v3r27m5tbQEBAQEDACy+8cPPmTQcHh5YtW97rW5SZmZlcjNpratxr0aJF69evl1dV7jWXOitjWCN5auR+KgMAwL2oaqT+hQsXPD09Bw0aJCPq8ZSbm2v4KqMoipWVlXwG8ndKT09PSEgwfK35g+YCAMCDxX9ubu7GjRv79u37zjvvPM5FmTNnzmuvvRYdHd20adOioqK5c+daW1v//mEtLCzy8/M3bNggr+L/QXMBAOBXmSiKIoQIDg6mFgAAPHZH/4YfmgXkN0I2CWpFuagVtXpUy2VKFQAAeNwQ/wAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AABA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAiH8AAED8AwBA/AMAAOIfAAAQ/wAAgPgHAADEPwAAIP4BAADxDwAAHtv4Lykp4QMAAOBxif+MjIyXXnpp5MiR9bQ5fPiwXq/nEwIA4BGJf1dX127dunXp0uVeDUpLS4cPHx4XF8cnBADAIxL/Qoi4uDg/P797vWtjY/P55597enryCQEA8OjEf3R0dD3xL4SYNWuWhYUFnxAAAA+dqp73jh492qxZswYNGrRu3bqgoODatWtPP/30zz///OSTT7Zs2VIIkZWVVVBQ4O3tfe7cuW7duqWkpMiOZmZm7dq1k6+vXLly/fr1YcOGySyvrq4+duxYp06d7ty506ZNG9nm2rVrxcXFTk5OQojWrVsnJydrtVr5VuvWrVNSUpo3b96oUaPCwsK8vDwPDw8+NgAA/pCj/7Vr16anp4eHhy9cuDAzM/P111//6KOPPv3008OHDz/zzDM6nS4qKur555//6aefNm7c2KdPn59++snzfyxevFgOsnTp0uvXr6elpckp5eXlb775ZosWLd57773OnTvLNnv37g0NDb1x48aYMWNSU1Pv3r3r4eEhxxk+fPjOnTsHDhx46NAhIcSBAwfeeecdPjMAAP6oo//Q0NCvv/66TZs2n3zyiYuLS8+ePbdu3Tpx4kRnZ+dt27YlJib6+vp6eHi0bNnSwsLipZdeKi4uTk9Pb9Cgwffffz9hwgQhxNatW1Uq1ahRo7Zt23br1i0hxFtvvTV9+nQfHx93d3dFUYQQt27d2rJly4EDB27fvj1lyhRfX9+oqKhz58516NDhl19+sbGx6d27d3p6enJyshBi9OjR8fHxfGYAAPxRR/+Ojo5r165VqVTjxo0TQkRHRw8dOtTZ2VkIodVq5SN5cXFxJSUlY8aM2bFjx9ixY11dXW/fvu3u7u7g4KDVapctWxYQEFBdXb1hw4bp06dfuXLl6tWrvXr1EkJkZWXJC/+ffPLJjBkzhBAajaZt27aNGjV66qmnevToYWFhkZKS0rt3byGEq6trfn6+EMLCwsLX15fPDACAPyr+p0+fvn79+itXrri7uwshIiMjX375ZSFEcXFxSUlJ69atNRpNQUFBhw4dZHsbGxudTnf06NFnn31WCHH69GlnZ+eUlJSpU6cuXLiwU6dOGzduHD9+vBBCUZQTJ074+vpWV1eHhoYOGTJEGD0IYGNjI4TYsmXLlClT5Mh2dnZqtVqekJCDAwCAPyT+/f39/f39V65cKQ/N1Wq1j4+PEOLs2bO9evWytbWNjIy0srLq27evocsPP/wwadIk+fr8+fOmpqaZmZkbN26UAX/06NHu3bsLIY4fP15eXu7m5nbx4kVPT0+VSiWE2Lt3r+FBgF9++cXb29va2toQ/0VFRYqi3L17t3HjxnxmAAD8IfEfHh4uhFi0aNHp06eFEDExMYY79fbs2TNz5kwhRERExJgxY0xMTOT0a9euNWvWrHHjxllZWeXl5fn5+d7e3vKGf51OV1VVlZqa6urqKoQ4ePCgPIefnJzs4uIihEhLSzt8+LCcWF5eHhMTI68R3Lx5UwjRqFGj4uLin3766bnnnuMDAwDgj4r/ffv2CSF8fHzkxf6oqCiZzWlpadeuXZNXAS5dutS/f3/ZXqfTffHFF2ZmZseOHVu1apWVlVXr1q2PHDlSXl5eXV29Zs0anU6nUqkyMzN//PFHa2trLy+vXbt2VVdXZ2RkVFVVHTlyxMzMzNTUNC0tbcWKFS1atDh+/Pjy5ct1Op08+s/Pzy8oKJALAwAAHn78l5eXh4WFbd++fc2aNfKBvcjIyPPnz+/YsWPevHnbt283MzOTR/+GG/HWrFmzbt26QYMGDR48WB6yT5gwoby83NPTc8KECRMmTLCysnrxxRcHDx6s1+sbNGhw5MiRAQMG9O3b9/Tp088888zo0aM1Gk1ERER+fv7SpUtfeOGFQYMGrVixQv54gJ2dXV5e3osvvsinBQDAQ1HHg39mZmbx8fF37tzx9/dv2rSpPPrfv3+/VqsdPXr0E088IZvJZ/mkOXPmzJkzx3iQJk2ayCf+O3ToIC8QfPPNN8uWLWvZsmVpaelbb71lZ2fn4OBw48YNJycnS0vL5ORk+VNC8ojfmF6v//jjj+3s7Pi0AAD4o+Lf3Nzc3Nzczc1N/lGj0RQWFhru8L9/VlZWxj/ab2FhIQNe3tsvtWrVSr6Qb9Vp//7906dP56MCAOAPjP8a5H34f8nCffvtt66url27djU1NeWjAgDgYfmVWE1JSVm+fHlOTs7ly5f/5CVTFCUwMDAzM9Pw0AEAAPgzjv5dXV33798vhDA3N/+Tl8zExCQvL0/+KgAAAHiYISt/ez84OJhaAADw2B39y9/eB6Tg4GA2CWpFuagVtXpUy8UtdQAAPHaIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAB4eE0VRhBDBwcHUAgCAx4TK8GrGjBmUAwbBwcFsEtSKclEravWolouT/wAAPHaIfwAAiH8AAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AADwm5koiiKECA4OphYAADwmVIZXM2bMoBwwCA4OZpOgVpSLWlGrR7VcnPwHAOCxQ/wDAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AADw8JgoiiKECA4OphYAADwmVIZXM2bMoBwwCA4OZpOgVpSLWlGrR7VcnPwHAOCxQ/wDAED8AwAA4h8AABD/AACA+AcAAMQ/AAAg/gEAAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAPEPAACIfwAAQPwDAADiHwAAEP8AAID4BwAAxD8AACD+AQAA8Q8AAIh/AADw8JgoiiKECA4OphYAADwm/h9PUUfMAWUY0wAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">74</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 23<span class="ff5">.2 Zmian<span class="_ _0"></span>a stanu pozostałych r<span class="_ _0"></span>ezerw (krótk<span class="_ _0"></span>oterminow<span class="_ _0"></span>ych)<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>23 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>23 </div></div><div class="c x29 y227 wc6 h19"><div class="t m0 x12 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xb8 y227 wc7 h19"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></span></div></div><div class="c x97 y227 wc8 h19"><div class="t m0 xb h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c xa9 y227 wc9 h19"><div class="t m0 x30 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Wykorzystanie </div></div><div class="c xb9 y227 wc7 h19"><div class="t m0 x2b h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Rozwiązanie<span class="ff4"> </span></div></div><div class="c xae y227 wca h19"><div class="t m0 x3f h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x8 h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls3"><span class="fc4 sc0">12</span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y8b3 wc6 h25"><div class="t m0 x14 h20 ye8 ff2 fsc fc0 sc0 ls0 ws0">Rezerwy na świadczenia </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">em</span><span class="fc4 sc0">er</span><span class="fc4 sc0">y</span><span class="fc4 sc0">taln</span><span class="fc4 sc0">e i </span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">b</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e, </span><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">ty</span><span class="fc4 sc0">m</span><span class="fc4 sc0">:</span><span class="_ _1"></span><span class="fc4 sc0"> </span></div></div><div class="c xb8 y8b3 wc7 h25"><div class="t m0 x45 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x97 y8b3 wc8 h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">37<span class="ls0"> </span></div></div><div class="c xa9 y8b3 wc9 h25"><div class="t m0 xa h1d y92 ff3 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c xb9 y8b3 wc7 h25"><div class="t m0 x95 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae y8b3 wca h25"><div class="t m0 x4e h1d y92 ff3 fsc fc0 sc0 ls3 ws0">218<span class="ls0"> </span></div></div><div class="c x29 ye wc6 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">a) na niewykorzystane urlopy </div></div><div class="c xb8 ye wc7 h1b"><div class="t m0 x45 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x97 ye wc8 h1b"><div class="t m0 xa h28 y9e ff8 fsc fc0 sc0 ls3 ws0">37<span class="ls0"> </span></div></div><div class="c xa9 ye wc9 h1b"><div class="t m0 xa h28 y9e ff8 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c xb9 ye wc7 h1b"><div class="t m0 x95 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae ye wca h1b"><div class="t m0 x4e h28 y9e ff8 fsc fc0 sc0 ls3 ws0">218<span class="ls0"> </span></div></div><div class="c x29 y49b wc6 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe rezerwy, w tym:<span class="ff3"> </span></div></div><div class="c xb8 y49b wc7 h1b"><div class="t m0 x35 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 395 </div></div><div class="c x97 y49b wc8 h1b"><div class="t m0 x35 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">5 648<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xa9 y49b wc9 h1b"><div class="t m0 x35 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">735<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></div></div><div class="c xb9 y49b wc7 h1b"><div class="t m0 x45 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">354<span class="ls0"> </span></div></div><div class="c xae y49b wca h1b"><div class="t m0 x4e h1d y9e ff3 fsc fc0 sc0 ls3 ws0">954<span class="ls0"> </span></div></div><div class="c x29 y8b4 wc6 h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">a) rezerwa na audyt </div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">a</span><span class="fc4 sc0">w</span><span class="fc4 sc0">o</span><span class="fc4 sc0">z</span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0">fin</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">s</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c xb8 y8b4 wc7 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x97 y8b4 wc8 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c xa9 y8b4 wc9 h19"><div class="t m0 x45 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">12<span class="ls0">8 </span></div></div><div class="c xb9 y8b4 wc7 h19"><div class="t m0 x95 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae y8b4 wca h19"><div class="t m0 x45 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">62<span class="ls0"> </span></div></div><div class="c x29 y1d8 wc6 h23"><div class="t m0 x14 h28 y141 ff8 fsc fc0 sc0 ls0 ws0">b) rezerwa na sprawozdanie </div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">fin</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">s</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="ffa"><span class="fc4 sc0">i </span><span class="fc4 sc0">u</span><span class="fc4 sc0">s</span><span class="fc4 sc0">łu</span><span class="fc4 sc0">g</span><span class="fc4 sc0">i </span><span class="fc4 sc0">księg</span><span class="fc4 sc0">o</span><span class="_ _1"></span><span class="fc4 sc0">w</span><span class="fc4 sc0">e</span></span><span class="fc4 sc0"> </span></div></div><div class="c xb8 y1d8 wc7 h23"><div class="t m0 x45 h28 yca ff8 fsc fc0 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x97 y1d8 wc8 h23"><div class="t m0 x45 h28 yca ff8 fsc fc0 sc0 ls3 ws0">477<span class="ls0"> </span></div></div><div class="c xa9 y1d8 wc9 h23"><div class="t m0 x45 h28 yca ff8 fsc fc0 sc0 ls3 ws0">474<span class="ls0"> </span></div></div><div class="c xb9 y1d8 wc7 h23"><div class="t m0 xa h28 yca ff8 fsc fc0 sc0 ls3 ws0">37<span class="ls0"> </span></div></div><div class="c xae y1d8 wca h23"><div class="t m0 x45 h28 yca ff8 fsc fc0 sc0 ls3 ws0">90<span class="ls0"> </span></div></div><div class="c x29 y8b5 wc6 h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">c) rezerwa na p<span class="_ _1"></span>rowizje od </div><div class="t m0 x14 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">z</span><span class="fc4 sc0">ed</span><span class="fc4 sc0">a</span><span class="fc4 sc0">ż</span><span class="fc4 sc0">y</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c xb8 y8b5 wc7 h19"><div class="t m0 x45 h28 yca ff8 fsc fc0 sc0 ls3 ws0">807<span class="ls0"> </span></div></div><div class="c x97 y8b5 wc8 h19"><div class="t m0 x35 h28 yca ff8 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">536 </span></div></div><div class="c xa9 y8b5 wc9 h19"><div class="t m0 x35 h28 yca ff8 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">761 </span></div></div><div class="c xb9 y8b5 wc7 h19"><div class="t m0 x95 h28 yca ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae y8b5 wca h19"><div class="t m0 x4e h28 yca ff8 fsc fc0 sc0 ls3 ws0">582<span class="ls0"> </span></div></div><div class="c x29 y8b6 wc6 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">d) rezerwa na pr<span class="_ _1"></span>emie </div></div><div class="c xb8 y8b6 wc7 h1e"><div class="t m0 x45 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">115<span class="ls0"> </span></div></div><div class="c x97 y8b6 wc8 h1e"><div class="t m0 x45 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c xa9 y8b6 wc9 h1e"><div class="t m0 x95 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xb9 y8b6 wc7 h1e"><div class="t m0 x45 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">215<span class="ls0"> </span></div></div><div class="c xae y8b6 wca h1e"><div class="t m0 x24 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8b7 wc6 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">e<span class="ffa">) usługi prawne i doradcze</span> </div></div><div class="c xb8 y8b7 wc7 h1b"><div class="t m0 x45 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">166<span class="ls0"> </span></div></div><div class="c x97 y8b7 wc8 h1b"><div class="t m0 x45 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">547<span class="ls0"> </span></div></div><div class="c xa9 y8b7 wc9 h1b"><div class="t m0 x45 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">564<span class="ls0"> </span></div></div><div class="c xb9 y8b7 wc7 h1b"><div class="t m0 xa h28 y9e ff8 fsc fc0 sc0 ls3 ws0">86<span class="ls0"> </span></div></div><div class="c xae y8b7 wca h1b"><div class="t m0 x45 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">62<span class="ls0"> </span></div></div><div class="c x29 y8b8 wc6 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">f) pozostałe rezerwy<span class="ff8"> </span></div></div><div class="c xb8 y8b8 wc7 h1b"><div class="t m0 xa h28 y9e ff8 fsc fc0 sc0 ls3 ws0">88<span class="ls0"> </span></div></div><div class="c x97 y8b8 wc8 h1b"><div class="t m0 x35 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">2 <span class="ls0">893 </span></div></div><div class="c xa9 y8b8 wc9 h1b"><div class="t m0 x35 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">2 <span class="ls0">808 </span></div></div><div class="c xb9 y8b8 wc7 h1b"><div class="t m0 xa h28 y9e ff8 fsc fc0 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c xae y8b8 wca h1b"><div class="t m0 x4e h28 y9e ff8 fsc fc0 sc0 ls3 ws0">158<span class="ls0"> </span></div></div><div class="c x29 y1db wc6 h1b"><div class="t m0 x47 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c xb8 y1db wc7 h1b"><div class="t m0 x35 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 663 </div></div><div class="c x97 y1db wc8 h1b"><div class="t m0 x35 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">5 684<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xa9 y1db wc9 h1b"><div class="t m0 x35 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">822 </span></div></div><div class="c xb9 y1db wc7 h1b"><div class="t m0 x45 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">354<span class="ls0"> </span></div></div><div class="c xae y1db wca h1b"><div class="t m0 x48 h1a y9e ff4 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">172 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y8b9 ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y8ba ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2022 do 31<span class="_ _1"></span>.12.2022 </div></div><div class="c x29 y8bb wcb h19"><div class="t m0 xb0 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x4f y8bb w92 h19"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">0</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></span></div></div><div class="c x97 y8bb w8c h19"><div class="t m0 x2b h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Zwiększenia<span class="ff4"> </span></div></div><div class="c x65 y8bb w89 h19"><div class="t m0 x30 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Wykorzystanie </div></div><div class="c xba y8bb w8c h19"><div class="t m0 x2b h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Rozwiązanie<span class="ff4"> </span></div></div><div class="c x98 y8bb w89 h19"><div class="t m0 x57 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">na</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y2a5 wcb h23"><div class="t m0 x14 h20 y673 ff2 fsc fc0 sc0 ls0 ws0">Rezerwy na świadczenia </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">em</span><span class="fc4 sc0">er</span><span class="fc4 sc0">y</span><span class="fc4 sc0">taln</span><span class="fc4 sc0">e i </span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">b</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e, </span><span class="fc4 sc0">w</span><span class="fc4 sc0"> </span><span class="fc4 sc0">ty</span><span class="fc4 sc0">m</span><span class="fc4 sc0">:</span><span class="_ _1"></span><span class="fc4 sc0"> </span></div></div><div class="c x4f y2a5 w92 h23"><div class="t m0 x29 h1d yca ff3 fsc fc0 sc0 ls3 ws0">303<span class="ls0"> </span></div></div><div class="c x97 y2a5 w8c h23"><div class="t m0 x29 h1d yca ff3 fsc fc0 sc0 ls3 ws0">398<span class="ls0"> </span></div></div><div class="c x65 y2a5 w89 h23"><div class="t m0 x29 h1d yca ff3 fsc fc0 sc0 ls3 ws0">129<span class="ls0"> </span></div></div><div class="c xba y2a5 w8c h23"><div class="t m0 x29 h1d yca ff3 fsc fc0 sc0 ls3 ws0">303<span class="ls0"> </span></div></div><div class="c x98 y2a5 w89 h23"><div class="t m0 x29 h1d yca ff3 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x29 y2f1 wcb h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">a) na niewykorzystane urlopy </div></div><div class="c x4f y2f1 w92 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">303<span class="ls0"> </span></div></div><div class="c x97 y2f1 w8c h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">398<span class="ls0"> </span></div></div><div class="c x65 y2f1 w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">129<span class="ls0"> </span></div></div><div class="c xba y2f1 w8c h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">303<span class="ls0"> </span></div></div><div class="c x98 y2f1 w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c x29 y6cd wcb h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe rezerwy, w tym:<span class="ff3"> </span></div></div><div class="c x4f y6cd w92 h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">722<span class="ls0"> </span></div></div><div class="c x97 y6cd w8c h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6 008<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x65 y6cd w89 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 086<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xba y6cd w8c h1b"><div class="t m0 x29 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">249<span class="ls0"> </span></div></div><div class="c x98 y6cd w89 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 395 </div></div><div class="c x29 y799 wcb h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">a) rezerwa na audyt </div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">a</span><span class="fc4 sc0">w</span><span class="fc4 sc0">o</span><span class="fc4 sc0">z</span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span><span class="fc4 sc0">fin</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">s</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x4f y799 w92 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">38<span class="ls0"> </span></div></div><div class="c x97 y799 w8c h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x65 y799 w89 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">38<span class="ls0"> </span></div></div><div class="c xba y799 w8c h19"><div class="t m0 x95 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 y799 w89 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x29 y8bc wcb h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">b) rezerwa na sprawozdanie </div><div class="t m0 x14 h28 y94 ff8 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">fin</span><span class="fc4 sc0">a</span><span class="fc4 sc0">n</span><span class="fc4 sc0">s</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">e</span><span class="fc4 sc0"> </span><span class="ffa"><span class="fc4 sc0">i </span><span class="fc4 sc0">u</span><span class="fc4 sc0">s</span><span class="fc4 sc0">łu</span><span class="fc4 sc0">g</span><span class="fc4 sc0">i </span><span class="fc4 sc0">księg</span><span class="fc4 sc0">o</span><span class="_ _1"></span><span class="fc4 sc0">w</span><span class="fc4 sc0">e</span></span><span class="fc4 sc0"> </span></div></div><div class="c x4f y8bc w92 h19"><div class="t m0 xa h28 y92 ff8 fsc fc0 sc0 ls3 ws0">42<span class="ls0"> </span></div></div><div class="c x97 y8bc w8c h19"><div class="t m0 x29 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">363<span class="ls0"> </span></div></div><div class="c x65 y8bc w89 h19"><div class="t m0 x29 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">280<span class="ls0"> </span></div></div><div class="c xba y8bc w8c h19"><div class="t m0 x95 h28 y92 ff8 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x98 y8bc w89 h19"><div class="t m0 x29 h28 y92 ff8 fsc fc0 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x29 y8bd wcb h19"><div class="t m0 x14 h28 y93 ff8 fsc fc0 sc0 ls0 ws0">c) rezerwa na p<span class="_ _1"></span>rowizje od </div><div class="t m0 x14 h28 y94 ffa fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">z</span><span class="fc4 sc0">ed</span><span class="fc4 sc0">a</span><span class="fc4 sc0">ż</span><span class="fc4 sc0">y</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x4f y8bd w92 h19"><div class="t m0 x29 h28 yca ff8 fsc fc0 sc0 ls3 ws0">336<span class="ls0"> </span></div></div><div class="c x97 y8bd w8c h19"><div class="t m0 x35 h28 yca ff8 fsc fc0 sc0 ls0 ws0">1 790 </div></div><div class="c x65 y8bd w89 h19"><div class="t m0 x35 h28 yca ff8 fsc fc0 sc0 ls0 ws0">1 174 </div></div><div class="c xba y8bd w8c h19"><div class="t m0 x29 h28 yca ff8 fsc fc0 sc0 ls3 ws0">145<span class="ls0"> </span></div></div><div class="c x98 y8bd w89 h19"><div class="t m0 x29 h28 yca ff8 fsc fc0 sc0 ls3 ws0">807<span class="ls0"> </span></div></div><div class="c x29 y781 wcb h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">d) rezerwa na pr<span class="_ _1"></span>emie </div></div><div class="c x4f y781 w92 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">305<span class="ls0"> </span></div></div><div class="c x97 y781 w8c h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">432<span class="ls0"> </span></div></div><div class="c x65 y781 w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">585<span class="ls0"> </span></div></div><div class="c xba y781 w8c h1b"><div class="t m0 xa h28 y6 ff8 fsc fc0 sc0 ls3 ws0">38<span class="ls0"> </span></div></div><div class="c x98 y781 w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">115<span class="ls0"> </span></div></div><div class="c x29 y8be wcb h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">e<span class="ffa">) usługi </span>prawne i do<span class="_ _1"></span>radcze </div></div><div class="c x4f y8be w92 h1b"><div class="t m0 x95 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x97 y8be w8c h1b"><div class="t m0 x35 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 038 </div></div><div class="c x65 y8be w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">815<span class="ls0"> </span></div></div><div class="c xba y8be w8c h1b"><div class="t m0 xa h28 y6 ff8 fsc fc0 sc0 ls3 ws0">57<span class="ls0"> </span></div></div><div class="c x98 y8be w89 h1b"><div class="t m0 x29 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">166<span class="ls0"> </span></div></div><div class="c x29 y34b wcb h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">f) pozostałe rezerwy<span class="ff8"> </span></div></div><div class="c x4f y34b w92 h1b"><div class="t m0 x95 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 </div></div><div class="c x97 y34b w8c h1b"><div class="t m0 x35 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 289 </div></div><div class="c x65 y34b w89 h1b"><div class="t m0 x35 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">2 195 </div></div><div class="c xba y34b w8c h1b"><div class="t m0 x95 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">8 </div></div><div class="c x98 y34b w89 h1b"><div class="t m0 xa h28 y6 ff8 fsc fc0 sc0 ls3 ws0">88<span class="ls0"> </span></div></div><div class="c x29 y8bf wcb h1f"><div class="t m0 x47 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4f y8bf w92 h1f"><div class="t m0 x35 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">1 025 </div></div><div class="c x97 y8bf w8c h1f"><div class="t m0 x35 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">6 406<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x65 y8bf w89 h1f"><div class="t m0 x35 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">5 216 </div></div><div class="c xba y8bf w8c h1f"><div class="t m0 x29 h1a y725 ff4 fsc fc0 sc0 ls3 ws0">552<span class="ls0"> </span></div></div><div class="c x98 y8bf w89 h1f"><div class="t m0 x35 h1a y725 ff4 fsc fc0 sc0 ls0 ws0">1 663 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y726 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8c0 ff4 fsb fc1 sc0 ls0 ws0"> <span class="_ _36"> </span> </div></div></div><div class="pi" ></div></div><div id="pf4b" class="pf w0 h0" ><div class="pc pc4b w0 h0"><img class="bi x28 y8c1 w6c h9a" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">75</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 24<span class="ff5">.1 Przychod<span class="_ _0"></span>y ze sprzedaży<span class="ff4"> </span>–<span class="ff4"> </span>we<span class="_ _0"></span>dług rodzaju<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y5e5 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>realizuje <span class="_ _0"></span>zobowiązania <span class="_ _5"></span>d<span class="_ _1"></span>o <span class="_ _0"></span>wykonania świadczeń<span class="ff3">, <span class="_ _5"></span><span class="ff2">pośród kt<span class="_ _0"></span>órych <span class="_ _0"></span>część, <span class="_ _5"></span>w s<span class="_ _0"></span>zczególności<span class="_ _1"></span><span class="ff3"> <span class="_ _0"></span><span class="ff2">związana <span class="_ _0"></span>z<span class="ff3"> </span>wypełnianiem<span class="ff3"> </span></span></span></span></span></div><div class="t m0 x29 h7 y5e6 ff2 fs3 fc0 sc0 ls0 ws0">kontraktów  <span class="ff3">w obszar<span class="_ _1"></span>ze </span>wdrażania<span class="ff3">  oprogram<span class="_ _1"></span>owania  DataWalk<span class="ls5">,  </span>jest  wyceniana  zgodnie  ze  s<span class="_ _0"></span>topniem  zaawansowan<span class="_ _1"></span>ia </span></div><div class="t m0 x29 h7 y5e7 ff2 fs3 fc0 sc0 ls0 ws0">realizacji <span class="_ _2a"> </span>usługi<span class="_ _1"></span><span class="ff3 ls5">. <span class="_ _2a"> </span></span>Sporządzenie <span class="_ _2a"> </span>tego <span class="_ _2a"> </span>typu <span class="_ _2a"> </span>wyce<span class="_ _1"></span>ny<span class="ff3"> <span class="_ _2a"> </span></span>wymaga <span class="_ _2a"> </span>o<span class="_ _1"></span>szacowania <span class="_ _2a"> </span>pozostałych <span class="_ _2a"> </span>do <span class="_ _2a"> </span>poniesienia <span class="_ _2a"> </span>k<span class="_ _1"></span>osztów <span class="_ _15"> </span><span class="ff3">oraz </span></div><div class="t m0 x29 h7 y30a ff2 fs3 fc0 sc0 ls0 ws0">przychodó<span class="_ _1"></span>w <span class="ff3">celem <span class="_ _5"></span>wykon<span class="_ _1"></span>ania <span class="_ _0"></span>pomiaru stopnia <span class="_ _0"></span>zaawansowania prac w <span class="_ _5"></span>ramach<span class="_ _1"></span> <span class="_ _5"></span>d<span class="_ _1"></span>anego kon<span class="_ _0"></span>traktu<span class="_ _1"></span><span class="ls5">. <span class="_ _0"></span><span class="ff2 ls0">Stopień zaawansowania<span class="_ _0"></span> </span></span></span></div><div class="t m0 x29 h11 y5e8 ff2 fs3 fc0 sc0 ls0 ws0">kontraktu <span class="_ _0"></span>może <span class="_ _5"></span>być <span class="_ _0"></span>ustalony <span class="_ _5"></span>na <span class="_ _5"></span>dwa <span class="_ _0"></span>sposoby: <span class="_ _0"></span>a) <span class="_ _5"></span>według <span class="_ _0"></span>udokumentowanego <span class="_ _0"></span>zaawansowania <span class="_ _5"></span>prac<span class="_ _1"></span> <span class="_ _5"></span>na <span class="_ _0"></span>kontrakcie <span class="_ _5"></span>(mo<span class="_ _1"></span>żliwe </div><div class="t m0 x29 h11 y11d ff2 fs3 fc0 sc0 ls0 ws0">dokumenty: <span class="_ _4"></span>protokoły <span class="_ _1"></span>o<span class="_ _1"></span>dbioru <span class="_ _1"></span>kolejn<span class="_ _1"></span>ych <span class="_ _1"></span>etap<span class="_ _1"></span>ów <span class="_ _1"></span>pr<span class="_ _1"></span>acy, <span class="_ _1"></span>rozliczenie <span class="_ _4"></span>czasów <span class="_ _1"></span>p<span class="_ _1"></span>racy <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>ko<span class="_ _1"></span>ntrakcie), <span class="_ _4"></span>b) <span class="_ _1"></span>w <span class="_ _4"></span>przypadku <span class="_ _1"></span>b<span class="_ _1"></span>raku </div><div class="t m0 x29 h11 y8c2 ff2 fs3 fc0 sc0 ls0 ws0">możliwości oceny <span class="_ _0"></span>stopnia zaa<span class="_ _0"></span>wansowania prac <span class="_ _0"></span>możliwe jest<span class="_ _0"></span> <span class="_ _0"></span>przyjęc<span class="_ _1"></span>ie założenia, <span class="_ _0"></span>że <span class="_ _0"></span>stopień <span class="_ _0"></span>zaawansowania kontraktu <span class="_ _0"></span>jest </div><div class="t m0 x29 h7 y8c3 ff2 fs3 fc0 sc0 ls0 ws0">proporcjon<span class="_ _1"></span>alny <span class="_ _8"> </span>do <span class="_ _8"> </span>poniesionych <span class="_ _8"> </span>w <span class="_ _8"> </span>danym <span class="_ _8"> </span>okresie <span class="_ _8"> </span>kosztów.  Sporząd<span class="_ _1"></span>zenie <span class="_ _8"> </span>w<span class="ff3">ycen<span class="_ _1"></span>y <span class="_ _8"> </span></span>i <span class="_ _8"> </span>wynikające <span class="_ _8"> </span>z <span class="_ _8"> </span><span class="ff3">niej <span class="_ _8"> </span>rozpo<span class="_ _1"></span>znanie </span></div><div class="t m0 x29 h7 y8c4 ff2 fs3 fc0 sc0 ls0 ws0">przychodu <span class="_ _4"></span>każ<span class="_ _1"></span>dorazowo <span class="_ _4"></span>wymaga <span class="_ _4"></span>d<span class="_ _1"></span>okonania <span class="_ _4"></span>profesjonaln<span class="_ _1"></span>ego <span class="_ _4"></span>osądu <span class="_ _4"></span>oraz<span class="_ _4"></span><span class="ff3"> <span class="_ _4"></span>stosownych </span>szacunkó<span class="_ _1"></span>w.<span class="ff3"> <span class="_ _4"></span></span><span class="fca">Spółka <span class="_ _4"></span>nie <span class="_ _4"></span>jest <span class="_ _4"></span>stro<span class="_ _1"></span>ną </span></div><div class="t m0 x29 h7 y62b ff2 fs3 fca sc0 ls0 ws0">umów, na po<span class="_ _1"></span>dstawie których byłab<span class="_ _1"></span>y leasingodawcą.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x41 h7 y58e ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y8c5 w80 h19"><div class="t m0 xb7 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff4"> </span></div></div><div class="c x9b y8c5 wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8c5 wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y736 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Sprzedaż licencji<span class="ff3"> </span></div></div><div class="c x9b y736 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 467 </div></div><div class="c x9c y736 wcd h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">12 986 </div></div><div class="c x29 y887 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wdrożenia<span class="ff3"> </span></div></div><div class="c x9b y887 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 300 </div></div><div class="c x9c y887 wcd h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 536 </div></div><div class="c x29 y8c6 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Asysta techniczna </div></div><div class="c x9b y8c6 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 456 </div></div><div class="c x9c y8c6 wcd h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 899 </div></div><div class="c x29 y8c7 w80 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe <span class="ff3">przychody </span></div></div><div class="c x9b y8c7 wcc h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">58<span class="ls0"> </span></div></div><div class="c x9c y8c7 wcd h1e"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">740<span class="ls0"> </span></div></div><div class="c x29 y3fc w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y3fc wcc h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x9c y3fc wcd h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y8c8 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y2f1 ff4 fsb fc1 sc0 ls0 ws0">Nota 24.2 <span class="ff5">Przychod<span class="_ _0"></span>y ze sprzedaży –<span class="ff4"> <span class="_ _0"></span>struktura terytor<span class="_ _0"></span>ialna </span></span></div></div><div class="c x29 y8c9 w80 h19"><div class="t m0 xb7 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff4"> </span></div></div><div class="c x9b y8c9 wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8c9 wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y8ca w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Sprzedaż Polska                                                                                           <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span><span class="_ _4"></span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x9b y8ca wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6 860<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8ca wcd h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">10 449 </div></div><div class="c x29 y6e8 w80 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe regiony<span class="ff3"> </span></div></div><div class="c x9b y6e8 wcc h1e"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 561 </div></div><div class="c x9c y6e8 wcd h1e"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 005 </div></div><div class="c x29 y8cb w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Transakcje wewnątrzgrupowe<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y8cb wcc h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">9 <span class="ls0">860 </span></div></div><div class="c x9c y8cb wcd h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8 706 </div></div><div class="c x29 y8cc w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y8cc wcc h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x9c y8cc wcd h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y53e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8cd ff4 fsb fc1 sc0 ls0 ws0">Nota 24.3 <span class="ff5">Przychod<span class="_ _0"></span>y ze sprzedaży –<span class="ff4"> <span class="_ _0"></span><span class="ff5">grupy odbiorc<span class="_ _0"></span>ów<span class="ff4"> </span></span></span></span></div></div><div class="c x29 y8ce w80 h19"><div class="t m0 xb7 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff4"> </span></div></div><div class="c x9b y8ce wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8ce wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y323 w80 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Sektor rządowy<span class="ff3"> </span></div></div><div class="c x9b y323 wcc h1e"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6 243 </div></div><div class="c x9c y323 wcd h1e"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">11 085 </div></div><div class="c x29 y7e5 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Sektor prywatny </div></div><div class="c x9b y7e5 wcc h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 178 </div></div><div class="c x9c y7e5 wcd h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 370 </div></div><div class="c x29 y8cf w80 h1b"><div class="t m0 x14 h1a y9e ff2 fsc fc0 sc0 ls0 ws0">Transakcje wewnątrzgrupowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y8cf wcc h1b"><div class="t m0 x2a h1a y9e ff3 fsc fc0 sc0 ls0 ws0">9 860<span class="ff4"> </span></div></div><div class="c x9c y8cf wcd h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">8 706 </div></div><div class="c x29 y8d0 w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y8d0 wcc h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x9c y8d0 wcd h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y8d1 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4c" class="pf w0 h0" ><div class="pc pc4c w0 h0"><img class="bi x28 y8d2 w6c h9b" alt="" 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PeCx3g9NaaKk6Qxbm5hWWm3MdNXXfMdIWEcAAgpwNzOIX8POI8CCLrL4yYuWRtJR8TxtCpYGG2NShm1bBQdnMqLXvwmHcXKcR5GALfKAsxZC2adqhmY1RoAtC5q5URQ8U7BuzN0y7gDhiKfbW2se2usMs56b5wHs9YZ64yx2rJAsvuf+2BwNjOcp4tB2q63hjwIgyRpHL79/RsQdpXsjHUy9VHjoLRpEBYIthpeNAw2FCwx4MwLyACAM3DeeDQOTamctmY0QphEhRbDypWNCyWaBl60SqS18R5waJBK41EajGYzhKjMjME1StOmTAgh5GS2vyor552UuPTS90M5wcPpcBQEQZIk3Ou5+e5rf//lW9uTWECrQjIL6J3D5IABTBjK8WhbCrd68PpLL7m01wq8U8ZZY71yYCLoLu7fnDQVwDi3xuwUf+dkPc/gGJRHHOdxaqrmaLtXcHYT09ehuoGrQ+1stnb4uypaPjiy7/3w54yAZaJRBiLMZ43RFtYpHijPrXYAjDZp3JlWartksrunEv2tmdpe35QynF/cxUTYGOshWRBvD3PwWDthedK4yANn7E+taeJWp3KRYSEXqcqrViq9gGKZE2GY9We8W7lQxqjK5sj29PKrv25kx3kumXzqeY8fjivnYxhR1+AxClUZjlqZMOHaNf05FHUddBMnmeOaA5zBctfwMEq7mxPvmYJg1vnt3MfdnnI6jOT1P/tJHNKFEQkhhJwoeULtb+pW1tIaqmx4q8c990Gsqpmabi7tXlo9fNMrXvHyza0NlQWtKHSuEez4yecM8LzRupVldTHLWp0XXfyCwek/fNfH/x6CO8edcwy8aHjSXXjK037/i5e/qZ0ETs94EAAOx65egw4DmqMqx56V+ff/1W+upD5wLAZGNR554QsXk+Gsuk+/vyKybg2o2rTjrKp00m4xBw/nYA0LmLchION2AyCIGt4um8A0lYuybn8pL3JtFZhMWu281Kr02aBfOjROJCE0WASoUnE9U74SPNmcBWFvfjJZB6As2u35ozffLONWA2bjeQsMBr0wxKhE0pmvp6WPdBgiS/ZyzyGYdbh5fbpruaugG2+H0+35NFrfXA+TkEeuGE16vJDMS86s0JUEt6zdZd4AltVetnrsSN4MQp0yd6czzmi0EYGkrZkQQshJm/cP+vNKmU5vWcTZysopuqoZE2mWiSQeDdc7vSzk7I77TkmjoCqn3ll263/uBcCDIKqVjkIBV1/+gb+86IJzhIAQgkvpPXPOjUvnRPrTGw/ECWb5jEuxE/1bD7lnQOK5qE2+dmQxRQ/5wG0nOfbF+Ier3ruvLcN0fjipL7v8mlmDMI4KDcWCUYOCI+d828oc8KkAw2zaWEQzg1Z3Fwuy/vxuEaSlZoYFLE5lK5woIA5yJ3OH9QIm5CMDK1AUTQLXQp0kUa7cl//2n5oGSZR6IBCYbI93L3ce97hfDbOFD17xjckUlZodXq/aadt7lqZsPF23wA0Ht4eVyy2GFt3lznpRbxSCRUmn03cwWTuALzY2jwQpF6giqADKc6c4M4YpCxiLqOWDYOIh08iHbW1ZY10gKPyEEEJO6rx/OByKoH3qqXc4eMv48E0HeJgwj3I27fQir5vt4U9nkzFLQqMN8zwQIcAYAM8BDrBSuaSVmXoaMPfKV7z0uqOwVltrBQ+YY8x67YPauLvf/Zy8xkKaAg3gdh4O3DM0JaTp9Vt7ZVR2AVeNszhTDUKGFseH3/Xeuz3ly2a2fdc9vSTCdqE5gjDBgx95MSRvdJEuLl1/45G7zC9/8cPvmJ/rDA2e+rRXHJosymTP1vrWx664/uuXvO65v/nsZz/36U2Bj171lSuuujpudRrLHLj2zFr35c+8o1PW/cR86VPvvsdT3+7Z4kxLzZDErfGsesrzXthL7u+rjX5nKoOuLkf9DmLH58JkVrCmqjM+27W3M2mwcMquD3/o81d84luKo3Db3W40Ws9f8pvPP+9pvzIvonYiJ9Nq9+69a5OZ9D44dsaDVCw1ukkFxpN6Phpsl3jgea+LW0VQ/MeCVP/tS//gDZ3vRwgh5KTO+/uD+VYWXf+TnzVap92uB5dSRq3UGqVVqRU4eDEpmkplrS5nAfMCLoQP4CWckEEwLmvHeD7aTiTufdezjVFNUznvGfOc+aQ9sJA3HzoKDsEDYxSAnz/TvpvCId0eqeG4LAySiOvttTD1kzWkErwxvW7nzmecUZf5tdcfbaWBD/Cgx7wkHOxXreVo150O18n++zxixvuPf9rLvv7tH69tV46FUdQSjC/2eovtbM8d7+bDwIf42DVfuPzqL5Ws49srW00QL51eir7sn/qxz35rcaGbJDwxjjnlmayM0EBRlP12UpQzN5swtdGWXvC43V4sK6jZehbiS5//vyab60ZtXf3x18gYFXDZVf8wMtkYqeivjHSrt3yv91/x42c95+XGRDfccHRhMH/04Lb0ibCBcCJwkXeZ870oyFa30GvPHz4yuuYL35HtU6YqzOZ2P/UZF00mNafr+xBCCDm57TfWvPENb+4O5tKkVc5yDyhVM1it1Sv+yyvCCLC+3e4EInLK1oWCD7DzCTsPD1iPMImNNtn8XF4Um9s/TpPEwXvvBBhniLOeMYiSVArkRS6lxLEL8h873r+poJiJetFgpeMkOJ8GA9NsHOrOgwm/OJdW49FocyMQeMMbXj9T5kG/fkHc27VW+BztWya2iuZ/eng2trGLBz+98YblpYTxAJ5lSTLe2hhvrN5wcMMF6fVH8L4r/g5JX7YXDqzPeHvpxrW85O2thl9+5de1A3QxiHnMvXc8zgaaATxZG044x1wW92LFOZtuTaeTMpY+zALTwJT29FP2tDs+95jV5jFPfHHDWzru23QwMsFWLWaqM2sGR9b0lR//0umn7ttarVeWzlCFlC4TVjIH+C7cQLC420VRq+U9K5dc+qlch0G2dN0taxdd+LxWGjNqPyGEkJPbfs55mMST8biqqjBJZBC4fMKlVE3ZagVladtZGx6hCLkMgiC6LdoAPDyDYOCCw7kgCj3Q6bSllIwxxpj3bnRkLW13tXWf+8LfZ60M/+kytSIE4qbCpHTbo2ZVYwt8Gu2O0EKjCo1ht9NOIqnqKuCCc7n/tNPXt6eWxYUTn/zC65/8pAcgbIvWIFfuvR+8pnI4//ynBUFgtYqk+NVfOedlr3j1aWfda2U3eJTxqDUpjWj1PvqxVyXdxdKKIBtAxu997wcgsbF28IJH3y/NslqZxz7uhVEq2r1uGIb5eMhM2U6SKEmiKNGmBjOhQBSER48catTMAJ/+9GctkyzKZgor+8/43NWvf+TjziuUDJOl+bn9zrONdWStZDbWrWRO2AiOwcG7FC6taxVIxHH2iMec35tbqRTTVnz3H786U9o7GPqIHyGEkJPbfsdK41gYLbOgb2xhMeSdVJdBHOz2mmcJeKDAah4qQAlpAQWmGNOMacZ14EwLLvA1mjyRIgDiuK1sqHxa+axGl/NZZMbzEW9LwRx87WED7iUD37mrbsvCVR3wxbIKF6NljvuO9JmjMD3ix6nMFicrv3UBOxqpG3c9+G+Huz7wrz/+9ojLYOmsarT24RefrQ7/+ZNXRp98rqrq9ey+LL7jXo0/fPxdusWWcSaO6wfcGS970sLdzsrO+o0/Ozz/oEPsTi+84KE/fMczHiq2f3DJQ/74WWdM1/9tWpUf+NbNMzZYXpJ72zMZbaxyXS/O5x45w6qd92xfz1fPe9LZUbo9q+bO+/V3+PHKWGI1LcLenV76GxedxWDSuRu7+w9mIgtv+uYbH/1rdfWpi+5uN7807H33sIsk+GDXLGlvL6sbwma7iJRnDUQVyutPqa7jTdsxvPP936ijh85sFiWHXvace6oj2MWDiINO9SOEEHKS23/rM5n/hRm5AwDmwPixx859945dR//4gzELDi4ANNqOJhiNtrm1HM4bFTCXpmld1x643/3u3xQV+8Xr+UMCAfLA16G1EcCNrYcjYYu5CMw6WMyLfqsI47FKlDKrR+/YURnbLKaHRMisSBU6owpWZjXgYzgBGzgtreZSsbTxbZh0TmT745Kv/5OY/VsUNPOnLue57iyfsjmuzzz9Xu3WAnORagR8XEyb6cY46y5tb+XG4qEPfWanuyID9pUvf9zW5XTjcKsVzZpGB+zXHnu+iKNiuh1y5pXPynG4+qN+efCDl74xjKBqvqWjf/unqwPnNYsVkw2TNYRmieapYollwohA8VDxRIa59ji0VRzZXhWJ5Rg/7AHnnLEbqvBMwMPQpkwIIeQEndCEkUHA/3z4PeA8c/Dw2Ln+rbz1qf9pxX5nJu9DHoIL72UYoZhO06gLpp0tQmYbCMZYnudZO4gC6XTOA3lsbwNgHoLnko1DX8XWxRaxDlrzexXbNliFHCGbv+5fxstqN7d1VhZ/+LgH/tcnPrDyIjbyPR/6VN1f1M6Vs0SHg9raMmk23ZYIW2XYVEJ6DHLWxlR2hf7B1W/YMLUIwn/+j+//0Qc/EsXzExtf+Te3jGrRFVGhEMnIl83Df/VBl3zps3bms/iUf//BzZ7tno5bLVnmRRXHfH7AtBrKucHYBFXYMbZpC7W8Z97Cv/JpT3z5+Y+tvLhpbfxnV3zdhUGh8fFPfb0ThGtiacaSCZNTFs1Yt2DznG8qKQxnheiUbL4nfnbZlV/92vf/yfWXK66/8LG37g83RTlmCK1LPE+ANm3NhBBCTlr7AcH9rXN6HL8xnvPM7XzBsf+n9QPPWKVUFCZaNU6IUCIIZOAtXC24CWzdas+76bDT6YgQxjApAxw/W2BnAaFmWc1TxWLJau9hLWeazYQXPHKBUNPhN6/drPxcXMzuvHdJaD1m9qkv/IPQzKu8tVHn3m5W9Vbeugu4923lQ27gvGgYU95DM4FU+ioPWOfqj1711ss+vPfMc5RcPLB+gKULJm7V3GaFY95JiXJ9cvc77Q2rkQx7h49sfe8nh9oLZ2zVCMJRWa73opjlh7RY2vL4yrVHVpsoSdyenjz3IftKwSPlIh0++lG/NUpWjkaDstPlrG53ezbfcjyzEBbGwjkWWaSeRZY5y5hlwiL1nl/9+X8s2Xy2cq/h6tFnPuNVP/30G6JqA3FrlhetHoWfEELIieL/M0+69aNkDredyfdzl9/7v3+5YNbBaucc4wfX4Dy0UVY3nIMxZk0tuD9w8GZ4KKOPH0FgwLFb8lRAg4FmiWEwAjwRPhA86E+QbKiUd/YdZLNVPi7b9k3vf+02Tx74rJd/b8OP+Nys4F2f9gJ2p9PnFtpeSKXzMkYmISLjYp9HGAtegQ9dLz1Q4UNf/tng1MceXk1uvPZoynm3hVNPnU/nY5nYIHXKudZc6pzpR3k9PXTP+95zqO3WbGaEP/Os/bsW5kKh//Wr7wulUUH615/+djK3L5Lhweu+r2t+sKovef8nHvXMP7O9+xTYJWWLq5m0s8985BXKmMC5EC5AGaEOnA6cC52SUCFmga+kMx6d2ZQx1r/h2jXJF8tpqusYTVfnUbu7N69pzZ8QQshJnveznbV3MAd2/Bj/8fYDnP/cP/4zZ6uAKYmEx9nhbfPyV77R+YSBWzDrPGNc17OW9Gfd866NQjsKALPz8QDO4JmH93CcuZQBjJeMwftcGwcRlzZpyc7Bo2BdUVfNrJm5Nt77yb9d40vB3tNuObR+wT3v8oaXPTnu1wer6LHPvWQhnOuipRsehkFs4E0uRB6iGFZrXnTv/rDfCufPmWzqfZ3wP77zx7VGIfCXV/39j665LmXe8cIIjRSw6htf+JNzz3vjzw78dP9ZD+OdgMGdcfouCW60ikLoauq6u398ZFzNVDYf7V/qZZGHjOv0DgeMahppzPZLn/UrTz3v3rWBB2LWUbaOvU3RJKhiX0euYaikVwxl5CrjK8OShYWl9Y1pO11ihrV7+z70ie+85IIHBRbaIo0z2pQJIYSczHk/2+k6c2yn8Mx5wDN48J2ZObvtHD9//GFvfSTSZ1I0TZGXVX8uOLo5Ag9l3AKXCqLxsvlfgdgAACAASURBVBUCunzrm1+RBHDu2Osdu3V5wUUWkdWRK0KMI9RSFEkk4BC6ts75a1/xnsb6XjcIonzcoNTa8kGd+0DU7/yTJ+9tV6Gt9g4Y19MWY74WkZTcstDyyOkQJWeq1x3Uuukt3NUHe0/Zc6dnPumcnsMus7FUNwPFTxMDg6rWE+1MoXMwpQwkZlE//dw3/kHBaV+lvJ7mecBD4TDXSbcmRelS9PeoWfW1z7071uA1PvOZb1XRfBmJb/79yy5+4t1OxZHT+WxeI2r6wusANoCVcAJa+Fp6zb2TUBJN4Bsf+un4lm9+6Xd3dwpmh4Wzl13zNyWDEdBCWTS0KRNCCDnJ7edMmEZxBpfnYRi2223hnHOwPnjiE5/SVBUDmqpizBf51DvF4BhzRtdVOdNVARhVN2mafvf7Bzr9XcpKGcTO8aTT1yLQs2EibacFbSAlAH98rwIAOGPdAPXsaCd1wuYRmFOu2KpiHgZMfP2r/3zL9atRLfXm+oue+uDMmAURRSoMRdaJbCxGaF0r0+l6AQ7JPGc8qjQaizTpBlzWjYHMvO/803cOt+Qgsnz70HUvePa5+ea/htHGAPmC8oM8k1Ia55hIlIhL1XDbhMJuj2e81a+NDYUIBeAEEEZACB2liWUxCtOSgZpCzuplAVZpbZXFxANtcUTgQNxsPvFhLxSuD84azThahTZgIkojLkTjeK0ZhJRJUPnR5z7zlj7H5z787ESs2lAfqJtJhFmAwo45FG3KhBBCTmb7AfyXV70oSaIwClgSNWUxXV214MbY9/zFe6+6+po4SlTZxElSTHJvXVNWpmlm47GUIo1DMECpTndufWS/+70fjCsPGW0Px1G7s3Z01TK+3I+e8JhzuyFCbmfTqbUWt53r5wGUHnEHMzWzsnVwaJhcTrrzU4WrP/uDt//l5xb3n95jaZ/7tCn2xDYaF608EEW4uTaZGgXOtvLi2S94vRc9C1E4PwFKhmFZGh+2OqetrU62VXZ4dW3r0FE/2e7HzMKmS7uUk0r0r77qH/NVJVwcic5WCfClMOp3guhRD374ysrpRscLg90mr6U33c68VTxhOP2UXZJ7owwcS5zttSHaYb5RMz1tRzYK/HACrbkaNzXLXNIvEGzPpiZoTZEgWEgGC2vTSeGZdknDOjPDDq4eFoGfF4jtkS7sQrvcHB1N9+w/5wl/cGBcxjJufEmbMiGEkJPZ/rqeSYlZvuW89vlUhAFvt+M0AwvyWRGFuPzDHw3TSGtbNCrr9pJ2R0Rxu9dXxo7zQgapQzQrbdwWV1zznbi9YH2YZZ1qNp1f2SUk19PNucStH20C+DgSQgoA/thnChg8CoaJMGXSbTr7L3jx28959Gvv+rC3nPvEd7/vs9+ahO1b8jzf3uxE/jkXPAKmWJCtBTnHmu5g+VeGbOG7w8Urvzoc5X2Nzur2SEnnY9Qh0rmeRjCcBZd//qY3//VV++5+xvKuhUESwvH3ffzbN2LvYXnmHR75nKFopwt9ocL5bEl4XgG6RotjPk3Ho0YEg8PX3jQXphc+5VHwgA+ZwQPuuyeRphvzjJvzH3sfbwA1yVZiz8bDzcNNI171+1ce1CtF7yGP/u23HI2yUVQH872G1YVNJib64Y03h/0sHszxKBwWkYvay2edbiurtU7q6VKsH/XAe512hzPGE6dcfzBI//2n1wUspk2ZEELICTqhc/1CyeFtIENvqnRxUNaFEElVN3A8zfrPv/jVv3b/uxsGw/hgcX5jOJsbtKdFVVVlp51l3QXVqDBsNQ6Pf8brZHvlxtVpNrciOLI02Fo/uLQ42N/pPP1Jj15METgjAqmbWkTpse/tAaAGylDOvJyp7PDmxt70jjoc6FBsj25aXlze3hzPD/CJq14ToXGbW3mt8lEVLs1vzqb3eNSfJr0Ehqc2gWO7lvrGrDeAcxhPV3nY7g92+yL+8ve+Z71ZHx1a6JwO1r7skzf+ySf+0Zv81LMetnrLKFQHotooXYQMDJjN3NrPbohtKS0vZtUdlne57ZuENlZKEbYms8ZVpZoe9XF/PuW9QEYxSqM9q37zt89/++U/KG3nhzeIXzv/I1m72Sq7TSh9OvM5eHBqLNAfzLV6rdzPRvl4PMWgm3jG1rZv3pcsZgjStNMMpwtZvHlwPW4tbt1y4MqP/csLL/wVhpo2ZUIIISdz3s8lN45V1XXOmFarBaNsnkuwJOtMxsUXvvDle97vQff+1cdWjl1/aMKiWAEuiPsLCw34+qxspBgafOyz3zg4dAc3m9POvKeUUTEaop52pWHF1upN18Yw3EKVObyT4hd/qggIuBehQBS0BvM87QzLSnNEWZzna/Nz0dOefLcQKG1ZO3Phsx/X6Uaq2ez1W0srdy6aU4tZ/K63vSBxUzU+wJthCnQ5/vmrl7J8bXz0usCXdV12ds1/9Wuv12a91Y1npQzjM3nvzgc2Rs9+3r3ipXGXqZVuomvPgEE3vsvZ+1lZohq3pEn1cEFOe6kUAsW07PaiNFArA9ELSlmuS5UbrRFGN80OK1uqerMVSykGPtw3MbtqZF/81O+GwRoX409+5Jpqgtn62iB1UEfnWm4+QeRRT9a7ccGnTTeAK41kwbMueOhiGgez8blnnn3Fuz8dM3hHF/UlhBByUtsPOGeaugEP5ObhgzwMRZZBRtYyLmPVuE994fPpYOUBj3zqrr3d3MkGKJyogZpHaTvVQrzmzVdd8oG/Y51TBnvPuvbaG8qqnutmarZx5ilzsc+/9sVPdBJp61Jyh6b8zxcKGvjZis3l1vXB5Kfz8khYX3uXvb7jDnb1LY+6z56/+dCLfufCX0+AUPB0acGY8Re+eGHM/qNtv1sd+Ps7dfx/vehB97kjXnD+3fYlzUpsf+MRDxGzWQ/4nWc/YG82TtT17sghmTeLCc4//1Q1+/c7LZlsdGApX/+Xa34H5ep49Zu8Ojpd++nffvFT+QzcjFEcfOlvPXLfLumqgz250fdHVDma5UXSyQDYuppuXu9mhxK3nQX15vbh0XBrX3v/057yiKc/+b4puyG2P55jBzvlzf/yyVe2FRaLw8vJKK7WVyKcmsUdu95qbu66DZF7t2F3hXUPR4JqVE0sTwPDlGAYBPkuMVRHfrAQNcxAcE6bMiGEkBPEvPcn8LShruNKpe96z2Xv+qvLRtNJFC66PNKV6/bdZHTTXR/+yM9/+YPnnfcipZrnX3zBQx7yiIU+1oeul/FbDm+96tV/sjqK2stn3bihwvZSXdaRr/YtxLxZz0eHnvrk+/3JC59iaq3zrV4n9kaxtO1YZCEASOcZgObAMO/ahf7MI2VNpGQUiLUcvTakNRgpLmvfa3E/a5mmsHOzON6yaLObF1UaBEu5rYMw8ooZBRb4JPKqGKfIeBQOFVyKeYPSOhexCk1jvZ2J5U5Y54hbqHzDZcN1x5ZNzhrZaff8ZlgdGTe9w+mpjcBZEmLzoOx36iaIo1TXpZKyjKPcosOhtzZ2L6Rw8sAto8XTlmtgW+lBGAgHVqGpVX8uHM2a7XZ0Rw2Ro4hRehQpptPJ3SqJrHVAaMSBnGF3W5f5Dxy6ZXRKHYQtjXSGJEaJPEqlAB3yJ4QQckJOaK1YN6UyYZZAKTXa2pJpbIxhIhss9UdbN6T9uR/+4NogwLv/8i0XPfflH/zQZz7+ya9sba33+p3pdDIY9CuTxJ3F9VHZnts7KXynNy/VcHP1QFvO+ln80t9+yvLivrXDN7XmByofhq3EKYUo2vnWnoF5YONQN23bAnEwbYdrECGahT0hhJkhL0SrX05mKRLHAniVhGaMqisO78VNCIHmnj0RVOpIIvbmhc3mk9HGaj+L4Ro0th+ZChqrvXTR13adiWFX+HY3Q52FtQGTYdpoPeWyw1IbBrJAzVkFN+rF6VYEBky215cH0FaFYeLhOUccBwaQHtKjN+h55Db3+zrL3rrt/OZdXebMVofH8CGCDg6xhcGyQsOVQFG2Wh2hXWGq/Z0IRmHt4PwddmtAwQHTOLWcS+VNBJd6nYQBIKryaJzuArWfEELISZ33m6YxURhPZmZx174wbIdxbzyus858VSougla9XRszLH7UCJz7qN9pROKzuZmLjEwhWnUN07goFDBNgLoduhiz0E4ufOK5v/XMx1zyprf+6R+/mkaCEEII+eU4oePEs3zGOfcMWVuOx0eUUpPJiDM/HW3LUDbToYXSroyT/SLA177yrjBopsMDywMZucnw6I/6ab1/JQ4xht3qpMqqzabcMNX2b170mIDj0KHDNAyEEELI7av9WZYFgdjaGm5uTsIAp5623zZ1u9uG1YL77tJi6ctd+xYWdg8yvot7fPqqd7z8eQ8/fN13umJrpVUg/9n20e8m/MhiZ1pPr8+C8Tf/5m2f+9RfxRx32Lf/9H3zNAyEEELIL80JrflrU1rjwWUYRkWBS97xjnde+iFVu053YXN1TaZd71ZtXQataLC8tL6xenD1aBLBc5QKMsQTLngJ4vC+55zzey95ugXyMQYpWgKL7fZiP/vJD3/QHizQSBBCCCG3o/YDOi+KVqsznpRxknmGVjgfdxaTpOMcmxVV2kY+HmaDTr6+GmRJGMmX/vbFv/fa11pr4lg2QMVRK6sVWrHoSLz1zW9519suCZxeO3hzGIUsbtFIEEIIIbej9jtfec8YF9YJznndIIgwPzhzltcyTIx2gIx6bVXMut2WaSpVzzpJapQKpfjA+9//oEc/8ObNjdNOWZzl/g779sE5ptV8t/Pii5//u6/9XT0eBws9GglCCCHkdtR+60rGRFnVcZIdOLi6Z/ee6UwHUXDGne4xGU7b3V5RtqN2q5iMmbe+KaIwrIvZ0mBua7i+Mr9rs9wWaWCaptG6125vb651W9k3vvqVe9z9zDqv0n6CiAaCEEIIuV21H5VWJghD53jdWCGjMGBKAwzdzp4gCI0/1TOGppYy4MxbrQSY8F5wDueVr50wgeBK13Bmrt996UsvetHzX9ruwiuwACylgSCEEEJuT+13qAEGMIA7CGN8IHmjbNMwQO/bd0el9qRpq2lUHMfFdOo850yEQdjUWukqSxOjc2NVlkRSuvX17/Gd/wzH/6Sr0RNCCCG/LPyEn3ZrriElMxZaNUnMw0DceOPPXvOa54w2f+L0RlVtxBmXCSCa2Wzd8irsp41vHOzCQn9crB8++r2qgRfwAl46L7WXioaBEEIIub21/7Z5OgeaupECcRwFAZRSg3782tdcbPzh+597x6o5XFeHmZzZIEeiZJ8pjKO2sbx4wYvP2x4eCmIkGcC156VjuUVuUNAwEEIIIb80J7jmb39+J0BrHQZhVdVRFFtrtDZJohgLlPVcJNO8fNijn3jTgYNMyGI0ObhxOPDohMjzupPFVT7K2iGD8TAezsF7IMQijQQhhBByO2q/gb9txR8AUBRF1sqMNQCkkFV92DjmvGi35pT1EGGjzYHDh07Zu6dSdTtOnTEhZ8yrQHhACw4P7wAPePAAfRoJQggh5JfjRNf8PRg8w/H9hKZpGDycbapyNh07F7TTXivu1FXFPEIgcObsU/dVk83FNPa2ZMwaU8dBAA+rHHzIfMKRcXQYOjQMhBBCyO1t3n98T8EfexEHK8scQJqmzrnGGsmlamySRN5CCBR5FSdCcKimNJ4hjLzWuq6YR7fXhxM7ux07uxNc0EAQQgght+P2N6pOotgYJaUsyyJNE+2ktZAMHPAOViEIPXMGAVQ+EZ0umLBahUHY5DXTPmy1AOysIniA0bV9CCGEkNtV+wkhhBDyfwxObwEhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQ8r8UY/ufQ+8CIYQQQvN+QgghhFD7CSGEEELtJ4QQQsj/Xpj3nt4FQgghhOb9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIQSQO39ddtll9F4QQggh/8e7+OKLad5PCCGE/P9y3r+zI0BvByHk9umyy/57e/cfW1V9P378fduqgC1F8Be/MgIVRUGIomOoYzA0Lmrm/LFC/JHZheuyaCTuD1Ay3JZopoJU5i+OQzFxUyMohE0RnODUqdmw/iCxsVBx8kOIQpEWUdp7vn+cpLvpvb2g9fuh9j4e/3jvfZ+e3JzXuM+e03vvIq9RZkTXZ5TccN4PAMVF+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0H+Bb8NFHH1VXV1988cUffPBB9uNr1qx5+OGHO/upDqvvvPPORRddVF1dvXXr1tyN864+8cQTV1555aJFi9of2bVr13XXXTd16tRXX321/cG1a9decMEFM2bMaG5uLtoZffHFFzfffPOUKVNWrlyZ/fjnn3/+61//+quvvsr7Ux1WM5nM73//+x/+8IdRFOVunHf1s88+++Uvf3nddde1Dy7vZoWnfxjEcRzH8aJFi2KA7uowvkbt27fvpJNOSl4wx4wZkzy4e/fumpqaEMKsWbNyfyR3dffu3ccdd1yykwkTJuRun7v62muvDR48+MCBAyNHjlyxYkXy4Pnnn59sVlFRsXPnzjiON2zYcNRRRyUP3njjjcU5oziOr7rqquQg9OrVa+vWrcmDzz333NChQ5PfDHJ/JHf19ttvb4/jqlWrOmyfd/WCCy544IEH/vKXv4wfP76trS3vZoWn/388o2RMzvsBCnnmmWceeeSRN9988+ijj37vvfe2b98eQli9evWnn37a2Y/krj722GMzZsy44YYbQghvvPFGfX39QVfvueeeUaNGlZWVnXLKKXfffXcIoa6urrKy8q677urdu/fevXuXLVsWQlixYsX777//0EMPhRBeeOGF4pzR+++/f8455/z3v/89/fTT9+/f//LLL4cQNm3a9OGHH+7YsSPvj+SutrW1/eMf/7jvvvtGjBgRQnj00Uezt8+7umHDhtWrV59++umjRo36z3/+s3bt2rybFZ6+836AbndO+fHHHyc3qqurU6nUrl27krtPPvlkZ+f9uatr1qxJbkyYMCG5Sp+9cd7VysrKSy65JDmjLS0t/eKLL1566aXW1tY4jmfPnh1CuO2227Kf3gknnDB27Ngin9GDDz4YQnj22Wfbl0455ZTOzvs7rDY0NHz44YdxHK9atSqEMGnSpOwt864uWLAghLB+/fqGhoYQwpw5c/JuVnj6zvsBup0hQ4YkN5qbmy+99NJjjjkmuVtaWlrgpzqsTp06Nbkxbty4EMLgwYMLr27ZsmXPnj3JTkpKStra2urr6ydPnpw8kr2T5Oklf5tI/tBQ5DMaMmTIBRdc0NkgCoypqqpq2LBhnc0o7+qGDRuSnZSUlCR3825WePqHhfYDHNzmzZvXrVs3bdq0Lu5n7969Q4YMaX8DQWer27Ztay9TKpUKIWRfnd67d28IYfLkye2PLF26NJPJXHzxxcU8o/379z/55JOXXHJJnz59ujijDoe3s9X2MR3KjA46fe0H6EY2btx45plntrS01NTUbNmypSu7qqurS6fTB11NypFIupL9Hv66uropU6ZUVVW1h3/69OktLS2XX3550c6otbX1nHPOWb9+/YMPPrh8+fIuzqiysrK6uvqgq+1jyjuj3J0Unr72A3QjVVVV69at69+/f0tLy9NPP/2N99PY2PjZZ5/NnDnzoKvJNeREJpMJIRx55JHtd59//vnsN5NfccUVjz76aCqVevvtt+vq6opzRmVlZWvWrDn77LNDztv0vq6VK1feeuutFRUVB11tH1OHGeXdSeHpaz9AtzNmzJj58+eHELry+eza2tp58+Z1FpXs1f79+3dof2VlZXJ3+fLlU6ZMSd411u6aa6659tpru/j0vuv69+//17/+taSkpCsHYdu2bRs2bOis0B1W28fUYUZ5d1J4+toP0B1NmzattLR00KBB3+zHt2zZsn379quvvjqEsH79+sKrI0aMSKVSra2t7V1J/kicyWQWL148b9683J0kH3D/xk+vZxgxYsSECRO6chDuuuuuBx988Mgjj9y6dWvu5wM7rCZ/dmltbc2eUd6dFJ7+YbhM4t8zQAGNjY3f+973SktLe/Xqdeyxx44fPz55PI7j7M127tx5+eWXz5kz58ILL8xdDSHMnTu3qqqqtra2qakphHDmmWcuWLDglVdeWbp0aUlJSe7q6NGj9+3bl/R+4MCBAwcODCE8/vjjffr0WbJkyYEDB956660nnniioaEhSc7QoUMrKipOPvnkIpzRjh07evfu3bdv3+Q4nHrqqe1LHQYxffr00aNHz5kzJ+/qxo0bX3/99WHDhv3rX//6+9//vnLlypdffvmWW2556qmnhg4dmrv6gx/8IISwb9++Xr16hRDOOOOMvDvJO/3DfMh8vh/w+f7OZDKZfv361dTUZDKZHTt2nHvuue1LS5YsCSHMnDkzubt48eIQwmWXXZZ3ta6uLvtP+A899FAcx8mXyr377rt5V++8887Ro0fHcTxp0qRkPy0tLe0fZkuuQyR/3V+yZEkcx8uWLZs9e3Zxfr7/pz/96dixY/fs2RPH8cSJEz/99NP2peQTd01NTXEcb9q0KblQn3c1juOf/exn7Yf3xBNPjOP4mmuuCSEsXLgw72pLS8uAAQOWLl26du3aXr16ffLJJ3k3yzvfw/v5fuf9AJ1KpVKjR49+5JFHNm3aNGjQoKToIYTVq1fff//9IYSnn3560qRJl1566amnnppKpU477bS8q7/5zW+Sy8KJ4cOHhxBOO+20pqamoUOHXn755bmrN95449KlS2fPnt3U1DR37twQwvz587M/ZTB8+PATTzzxuOOOq6mpee655/r163fvvfcW55jGjBmzYsWK8ePHn3322XPmzBkwYEByMWDx4sWbN28OIcyaNWvOnDknnnjigAEDkqsCuaubN29+9tlnc2cUQjj11FNfeeWV3NU+ffr86U9/qq2tLS8vnz9//gknnJB3s7zTP8z/w06ueERR1E0+eACQ6zC+RrW2tr799tslJSXjxo3LPnvL1dDQMHz48MJfJpOtubm5qakp+1S+gy+//LKurm7s2LG9e/fubJvPP/98w4YNxx9/fPtH/opwRiGE+vr6Xbt2jRs3rvCH+7dt21ZeXp78deBQZDKZhoaGwn9JaWxsbG1tHTly5Hfi31EIIZ1OO+8HKKSsrKz9b/yFfd3vbCkvLy8vLy+wwVFHHdXh/fy5+vbtO3HiRGNKvp33oL7u2wBLSkoO+haK7nAe/3V5nz8AFBftBwDtBwB6rv+91687fNsAAPD/SfK9Aul02nk/ABQX7QeA4vK/z/gtWrTI4QC6J99BYkZ8KzNy3g8AxUj7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AChuqTiOQwhRFDkWANDjpdNp5/0AUFzKsn8RcDiA7imKIq9RZkTXZ5TccN4PAMVF+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgDQfgCgeKTiOA4hRFHkWABAj5dOp533A0BxKcv+RcDhALqnKIq8RpkRXZ9RcsN5PwAUF+0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBoLil4jgOIURR5FgAQI+XTqed9wNAcSnL/kXA4QC6pyiKvEaZEV2fUXLDeT8AFBftBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AaC4cdiUpAAAFrJJREFUpeI4DiFEUeRYAECPl06nnfcDQHEpy/5FwOEAuqcoirxGmRFdn1Fyw3k/ABQX7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wFA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wGguKXiOA4hRFHkWABAj5dOp533A0BxKcv+RcDhALqnKIq8RpkRXZ9RcsN5PwAUF+0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBgOKRiuM4hBBFkWMBAD1eOp123g8AxaUs+xcBhwPonqIo8hplRnR9RskN5/0AUFy0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtB4DilorjOIQQRZFjAQA9Xjqddt4PAMWlLPsXAYcD6J6iKPIaZUZ0fUbJDef9AFBctB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QeA4paK4ziEEEWRYwEAPV46nXbeDwDFpSz7FwGHA+ieoijyGmVGdH1GyQ3n/QBQXLQfALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAO0HAIpHKo7jEEIURY4FAPR46XTaeT8AFOV5PwBQJJz3A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QDA/41UatgvHAUAcN4PAGg/AKD9AMB3SyqOY0cBAJz3AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMAh1dZ8p8oihwLAOjZ0un0/9rffh+gG4qiyGuUGdH1GSU3XPMHgOKi/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaD/AteOCBB370ox/98Y9/zH4wk8ksXLjw9ddfz/sjuatPPfXU5MmTb7755gMHDuRun7va1tY2d+7cadOmvfLKK4V3kvfpFZuPPvqourr64osv/uCDD7IfX7NmzcMPP9zZT3VYfeeddy666KLq6uqtW7fmbpx39YknnrjyyisXLVrU/siuXbuuu+66qVOnvvrqq4c4/cMgjuM4jhctWhQDdFeH8TUquw3Lli1LHqyvr584cWII4fnnn8/9kdzV7AzMnj27w/Z5V++4446f//znW7du7du378cff9zZZnmfXrHNaN++fSeddFJyEMaMGZM8uHv37pqamhDCrFmzcn8kd3X37t3HHXdcspMJEybkbp+7+tprrw0ePPjAgQMjR45csWJF8uD555+fbFZRUbFz586DTv+wzMh5P0Cn2traNm3a9Mknn/ziF78IIbzwwgshhP379//zn//89NNP8/5I3tXFixcvWLAgqcKjjz7a4UdyV9va2mpra08//fRBgwaFEJLTyryb5T69IvTMM8888sgjb7755tFHH/3ee+9t3749hLB69erOZpR39bHHHpsxY8YNN9wQQnjjjTfq6+sPunrPPfeMGjWqrKzslFNOufvuu0MIdXV1lZWVd911V+/evffu3bts2bKDTt95P0D3Oqdsamrau3dvHMfvv/9+COGmm25qX/rVr37V2Xl/7uqLL76YnDv26tUrlUq1tbVlb5y7WldXF0KYP39+HMeDBw8+55xz8m5W4OkV1Xl/cl0kjuPq6upUKrVr167k7pNPPtnZeX/u6po1a5IbEyZMCCGsXbs2e+O8q5WVlZdcckkcx1dddVVpaekXX3zx0ksvtba2xnE8e/bsEMJtt9120Ok77wfoXiorK8vLy0MIzc3NpaWl1157bftSaWlpgR/ssPrjH/84hNCvX79hw4YNHDiwpKSk8OqGDRvad9J+N3ezAk+vqAwZMiS50dzcfOmllx5zzDHfYEZTp05NbowbNy6EMHjw4MKrW7Zs2bNnT/uM2tra6uvrJ0+enDySvZPC0z8stB/g4JYsWTJ27NhRo0Z1cT979+6dPHnyQVe3bdvWHqdUKrVnz54vv/yywE6+raf3nbZ58+Z169ZNmzat6zMaMmRI+xsIOlvtMKMQwo4dO7I3CyF0GFPh6Ws/QDdy00033X///W+99dYtt9zSlf3s3Llz27Zt119//UFXk3Ikkq40Nzd3tpNv6+l9p23cuPHMM89saWmpqanZsmVLV3ZVV1eXTqcPulpgRslmU6ZMqaqqOsTpaz9A9zJ//vzk7/ddfKPW3/72twsvvPC888476Gr2ZeFMJhNCOPLIIzvbybf19L7Tqqqq1q1b179//5aWlqeffvob76exsfGzzz6bOXPmQVcLzCiTyTz//PO33377oU9f+wG6l7Kysvvuu2/48OGff/559rnd1xLHcRRFCxcuPJTV/v37Z3eltLT06KOP7mwn38rT6wHGjBkzf/78EELeT+cfotra2nnz5lVUVBx0tcOMQgiVlZXJ3eXLl0+ZMiV5V+ChTF/7Abqj0tLSadOmVVRUJO+t+waWLVt2xRVXJBeB33rrrcKryY3W1takKyNGjEjOMjvbSdefXs8wbdq00tLS5IOR38CWLVu2b99+9dVXhxDWr19feHXEiBGpVKp9RiGE5C0CmUxm8eLF8+bNy95J4elrP0A3sn///o8//ji5PXTo0PHjx2efyWVv+fLLL0+cOLF94w6rra2td955Z0lJSW1t7YwZM5I3hU2fPj25LJy7+v3vf7+kpGTfvn1JS84444y8mxV4ekWlsbGxra0thNCrV69jjz22/Th0mMLOnTvPO++8VatW5V0NIcydO7eqqqq2tvZ3v/vdypUrQwgLFiy47LLLkrR3WC0vLx89enT7jAYOHDhw4MAQwuOPP96nT58lS5bcfffdyW8Aead/mPl8P+Dz/Z1ZsGBB375933333TiOb7zxxlWrVrUvJV+ns3z58uTuNddcE0JYuHBh3tV77703+4W3vr5+06ZNyXXjvKtxHP/kJz+54YYbvvrqqyOOOCLZT+5mBZ5e8cwok8n069evpqYmk8ns2LHj3HPPbV9asmRJCGHmzJnJ3cWLF4cQLrvssryrdXV12X/Cf+ihh+I4Hjp0aAjh3Xffzbt65513jh49Oo7jSZMmJftpaWlp/8Bhch2is/ke3hlpP6D9nXruueeOOOKIfv36XXvttXfccUd7bP785z8PGDAghDBp0qR///vfcRwnX6f/4osv5q42NTW1f+I8hFBSUrJ///6WlpYBAwacd955eVeTr+s57bTTrr/++urq6uRbhnI3y/v0ivC7fc4999zkaE+fPn3jxo3Jgy+88MJZZ50VQhg8ePCzzz4bx/Hrr7+eSqV++9vf5l2dMmVKdqFXr14dx/GFF15YUVGxe/fuvKv79u0766yzZs2aNXbs2OQLhf7whz9kb3brrbd2Nt/DO6NUctEjiqICH2kAOLwO42vUtm3bGhsbR44cefzxxxfYLJPJNDQ0nHzyyV9rz+Xl5X379u1sg127djU2Nha+kn+IT69nz6i1tfXtt98uKSkZN25c4W/OaWhoGD58eOHv/MnW3Nzc1NSUfSrfwZdffllXVzd27NjevXt/h/4dlXlNAShg0KBBh/LesZKSkq8V/mTPhTfo379/9pvJu/L0eraysrJDfK9DZ9/Y05ny8vLCb5886qijst/P/13hvX4AUFy0HwC0HwDouf73Xr/k//AYAOiRBg4cmLzXz3k/ABQX7QeA4vK/z/jddtttDgfQPfkOEjPiW5mR834AKEbaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A0BxS8VxHEKIosixAICeLZ1OhxDKOtwH6IaiKPIaZUZ0fUbJDdf8AaC4aD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AFI9UHMchhCiKHAsA6NnS6XQIoazDfYBuKIoir1FmRNdnlNxwzR8Aiov2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AFDcUnEchxCiKHIsAKBnS6fTIYSyDvcBuqEoirxGmRFdn1FywzV/ACgu2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gNAcUvFcRxCiKLIsQCAni2dTocQyjrcB+iGoijyGmVGdH1GyQ3X/AGguGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPANoPABSPVBzHIYQoihwLAOjZ0ul0CKGsw32AbiiKIq9RZkTXZ5TccM0fAIqL9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QBQ3FJxHIcQoihyLACgZ0un0yGEsg73AbqhKIq8RpkRXZ9RcsM1fwAoLtoPANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDQHFLxXEcQoiiyLEAgJ4tnU6HEMo63AfohqIo8hplRnR9RskN1/wBoLhoPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDFLRXHcQghiiLHAgB6tnQ6HUIo63AfoBuKoshrlBnR9RklN1zzB4Diov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AUDxScRyHEKIociwAoGdLp9MhhLIO9wG6oSiKvEaZEV2fUXLDNX8AKC7aDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A0BxS8VxHEKIosixAICeLZ1OhxDKOtwH6IaiKPIaZUZ0fUbJDdf8AaC4aD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AxS0Vx3EIIYoixwIAerZ0Oh1CKOtwH6AbiqLIa5QZ0fUZJTdc8weA4qL9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AGg/AFA8UnEchxCiKHIsAKBnS6fTIYT/B2QucPmzSe0nAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">76</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="_ _11"></span>24.4 <span class="_ _11"></span><span class="ff5">Przychody <span class="_ _11"></span>ze <span class="_ _11"></span>s<span class="_ _1"></span>przedaży <span class="_ _a"></span>–<span class="_ _1"></span></span> <span class="_ _11"></span><span class="ff5">według <span class="_ _11"></span>sposobu <span class="_ _11"></span>ujęcia <span class="_ _11"></span>w <span class="_ _11"></span>rachunku <span class="_ _10"></span>zysków<span class="_ _0"></span> </span></div><div class="t m0 x29 h18 y8d3 ff4 fsb fc1 sc0 ls0 ws0">i strat </div></div><div class="c x29 y772 wce h19"><div class="t m0 xb7 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff4"> </span></div></div><div class="c x6a y772 w9a h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x5c y772 wcf h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y8d4 wce h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Z tytułu dóbr i usług przekazanych w ok<span class="_ _1"></span>reślonym momencie, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y8d4 w9a h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">7 525 </div></div><div class="c x5c y8d4 wcf h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">16 070 </div></div><div class="c x29 y8d5 wce h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">sprzedaży </span>licen<span class="_ _1"></span>cji </div></div><div class="c x6a y8d5 w9a h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">7 467 </div></div><div class="c x5c y8d5 wcf h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">12 986 </div></div><div class="c x29 y15e wce h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">sprzedaży usług (wdrożenia i asysta techniczna)<span class="_ _1"></span></span> </div></div><div class="c x6a y15e w9a h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y15e wcf h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 344 </div></div><div class="c x29 y8d6 wce h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">pozostałych przychodów</span> </div></div><div class="c x6a y8d6 w9a h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">58<span class="ls0"> </span></div></div><div class="c x5c y8d6 wcf h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">740<span class="ls0"> </span></div></div><div class="c x29 y8d7 wce h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Z tytułu dóbr i usług przekazywanych<span class="_ _1"></span> w miarę upływu czasu, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y8d7 w9a h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">11 756 </div></div><div class="c x5c y8d7 wcf h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 091 </div></div><div class="c x29 y8d8 wce h1f"><div class="t m0 x14 h28 y108 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">sprzedaży licencji</span> </div></div><div class="c x6a y8d8 w9a h1f"><div class="t m0 x2c h28 y108 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y8d8 wcf h1f"><div class="t m0 x2c h28 y108 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8d9 wce h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">sprzedaży usług <span class="_ _1"></span>(wdrożenia i asysta techniczna)</span> </div></div><div class="c x6a y8d9 w9a h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">11 756 </div></div><div class="c x5c y8d9 wcf h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">8 091 </div></div><div class="c x29 y4cc wce h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">pozostałych przychodów</span> </div></div><div class="c x6a y4cc w9a h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y4cc wcf h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8da wce h1b"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6a y8da w9a h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x5c y8da wcf h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y2eb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y8db ff4 fs3 fc3 sc0 ls0 ws0">P<span class="ff5">ozostałe zo<span class="_ _1"></span>bowiązania do wyko<span class="_ _1"></span>nania świadczenia<span class="_ _1"></span></span> </div><div class="t m0 x29 h7 y8dc ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _e"> </span>dzień <span class="_ _8"> </span><span class="ff3">31 <span class="_ _e"> </span>gr<span class="_ _1"></span>udnia <span class="_ _e"> </span><span class="ls3">20</span>23 <span class="_ _8"> </span>r. <span class="_ _10"></span></span>Sp<span class="_ _1"></span>ółka <span class="_ _8"> </span>dokonała <span class="_ _e"> </span>analizy<span class="_ _1"></span> <span class="_ _e"> </span>łączn<span class="_ _1"></span><span class="ff3 ls13">ej<span class="ls0"> <span class="_ _e"> </span>kwoty<span class="_ _1"></span> <span class="_ _e"> </span></span></span>ceny <span class="_ _8"> </span>transakcyjnej <span class="_ _e"> </span>przypisan<span class="_ _1"></span>ej <span class="_ _e"> </span>do <span class="_ _8"> </span>zobowiązań </div><div class="t m0 x29 h7 y8dd ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">wykonania  świadczenia, <span class="_ _8"> </span>które <span class="_ _8"> </span>pozostały  w <span class="_ _e"> </span>ca<span class="_ _1"></span>łości</span>  <span class="ff2">lu<span class="_ _0"></span>b <span class="_ _8"> </span>częściowo <span class="_ _8"> </span>niespełnione  na <span class="_ _e"> </span>d<span class="_ _1"></span>zień  bila<span class="_ _0"></span>nsowy<span class="_ _1"></span><span class="ff3"> <span class="_ _8"> </span>i </span>postanowiła </span></span></div><div class="t m0 x29 h11 y8de ff2 fs3 fc0 sc0 ls0 ws0">skorzystać <span class="_ _e"> </span>z <span class="_ _e"> </span>wyjątku <span class="_ _e"> </span>praktycznego<span class="_ _1"></span> <span class="_ _10"> </span>do<span class="_ _1"></span>tyczącego <span class="_ _e"> </span>zobowiązań <span class="_ _e"> </span>do <span class="_ _e"> </span>wykonania <span class="_ _e"> </span>świadcz<span class="_ _1"></span>enia <span class="_ _e"> </span>stanowiących <span class="_ _e"> </span>część <span class="_ _e"> </span>umowy, </div><div class="t m0 x29 h7 y8df ff2 fs3 fc0 sc0 ls0 ws0">której<span class="ff3"> </span>p<span class="_ _1"></span>rzewidywany  pierwotny  okres  obowiązywania  wynosi <span class="_ _2a"> </span>do  12  miesięcy<span class="ff3">.  <span class="ls14">W  </span>wyniku<span class="_ _1"></span>  przeprowadzonej <span class="_ _2a"> </span>analizy </span></div><div class="t m0 x29 h7 y8e0 ff2 fs3 fc0 sc0 ls0 ws0">określono<span class="_ _1"></span>, <span class="_ _1"></span>ż<span class="ff3">e <span class="_ _1"></span></span>na <span class="_ _1"></span>dzień <span class="_ _1"></span><span class="ff3">31 <span class="_ _1"></span>g<span class="_ _1"></span>rudnia <span class="_ _1"></span><span class="ls3">20</span>23 <span class="_ _1"></span>r. <span class="_ _1"></span></span>wszystkie <span class="_ _1"></span>zob<span class="_ _1"></span>owiązania <span class="_ _1"></span>do <span class="_ _1"></span>wykon<span class="_ _1"></span>ania świad<span class="_ _1"></span>czenia <span class="_ _1"></span>wycen<span class="_ _1"></span>iane <span class="_ _1"></span>według <span class="_ _1"></span>stopn<span class="_ _1"></span>ia </div><div class="t m0 x29 h7 y6ae ff3 fs3 fc0 sc0 ls0 ws0">zaawansowania prac wynika<span class="ff2">ją z <span class="_ _0"></span>umów kończących się <span class="_ _0"></span>przed <span class="ff3">dniem 31 <span class="_ _0"></span>grudnia 2024 <span class="_ _0"></span><span class="ff2">r. W <span class="_ _0"></span>przypadku umów <span class="_ _0"></span>na utrzymanie<span class="_ _0"></span> </span></span></span></div><div class="t m0 x29 h7 y8e1 ff3 fs3 fc0 sc0 ls0 ws0">systemu DataWa<span class="_ _1"></span>lk (mainten<span class="_ _1"></span>ance)<span class="_ _1"></span> <span class="ff2">znaczącą więk<span class="_ _1"></span>szość stan<span class="_ _1"></span>owią umowy<span class="_ _1"></span> na<span class="_ _1"></span></span> <span class="ff2">czas nieok<span class="_ _1"></span>reślony z terminem<span class="_ _1"></span> wypowied<span class="_ _1"></span>zenia </span></div><div class="t m0 x29 h7 y8e2 ff2 fs3 fc0 sc0 ls0 ws0">krótszym <span class="_ _28"> </span>niż <span class="_ _28"> </span>12 <span class="_ _28"> </span>miesięcy, <span class="_ _2e"> </span><span class="ff3">dlatego <span class="_ _28"> </span></span>Spółka <span class="_ _28"> </span>uznaje <span class="_ _28"> </span>wynikając<span class="_ _1"></span>e <span class="_ _29"> </span>z <span class="_ _28"> </span>nich<span class="_ _1"></span> <span class="_ _28"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _29"> </span>z <span class="_ _28"> </span>wyk<span class="_ _1"></span>onania <span class="_ _28"> </span>świadczenia </div><div class="t m0 x29 h7 y8e3 ff3 fs3 fc0 sc0 ls13 ws0">za<span class="ls0"> <span class="ff2">krótkotermin<span class="_ _1"></span>owe </span>i <span class="ff2">postan<span class="_ _1"></span>owiła skorzystać z wy<span class="_ _1"></span>jątku praktycznego, o<span class="_ _1"></span> którym mowa powyżej<span class="_ _4"></span></span>. </span></div><div class="t m0 x29 h7 y8e4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8bc ff4 fsb fc1 sc0 ls0 ws0">Nota 25 <span class="ff5">Podział ko<span class="_ _0"></span>sztów<span class="ff4"> </span></span></div></div><div class="c x29 y8e5 w80 h19"><div class="t m0 x7d h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Koszty według rodzaju<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x9b y8e5 wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8e5 wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y8e6 w80 h1e"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6a y8e6 w9a h1e"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 566 </div></div><div class="c x9c y8e6 wcd h1e"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 058 </div></div><div class="c x29 y36a w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zużycie materiałów i energii<span class="ff3"> </span></div></div><div class="c x6a y36a w9a h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls3 ws0">207<span class="ls0"> </span></div></div><div class="c x9c y36a wcd h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">605<span class="ls0"> </span></div></div><div class="c x29 y638 w80 h1f"><div class="t m0 x14 h1d y108 ff2 fsc fc0 sc0 ls0 ws0">Usługi obce<span class="ff3"> </span></div></div><div class="c x6a y638 w9a h1f"><div class="t m0 x1 h1d y108 ff3 fsc fc0 sc0 ls0 ws0">28 153 </div></div><div class="c x9c y638 wcd h1f"><div class="t m0 x1 h1d y108 ff3 fsc fc0 sc0 ls0 ws0">23 396 </div></div><div class="c x29 y8e7 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Podatki i opłaty<span class="ff3"> </span></div></div><div class="c x6a y8e7 w9a h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">18<span class="ls0"> </span></div></div><div class="c x9c y8e7 wcd h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">90<span class="ls0"> </span></div></div><div class="c x29 y8e8 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Wynagrodzenia, w tym: </div></div><div class="c x6a y8e8 w9a h1b"><div class="t m0 x1 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 614 </div></div><div class="c x9c y8e8 wcd h1b"><div class="t m0 x1 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">33 842 </div></div><div class="c x29 y8e9 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- koszty programu mo<span class="_ _1"></span>tywacyjnego </div></div><div class="c x6a y8e9 w9a h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">12 517 </div></div><div class="c x9c y8e9 wcd h1b"><div class="t m0 x1 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">29 037 </div></div><div class="c x29 y6f0 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Ubezpieczenia społeczn<span class="_ _1"></span>e i inne świadczenia<span class="ff3"> </span></div></div><div class="c x6a y6f0 w9a h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls3 ws0">914<span class="ls0"> </span></div></div><div class="c x9c y6f0 wcd h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">851<span class="ls0"> </span></div></div><div class="c x29 y2fe w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe koszty rodzajowe<span class="ff3"> </span></div></div><div class="c x6a y2fe w9a h1b"><div class="t m0 x9e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">803<span class="ls0"> </span></div></div><div class="c x9c y2fe wcd h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">748<span class="ls0"> </span></div></div><div class="c x29 y8ea w80 h1b"><div class="t m0 x9 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Koszty według rodzaju razem<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x6a y8ea w9a h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">51 274 </div></div><div class="c x9c y8ea wcd h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">62 591 </div></div><div class="c x29 y8eb w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Koszt własny sprzedaży, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6a y8eb w9a h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8eb wcd h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8ec w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">wartość sprzedanych towarów i materiałów<span class="_ _1"></span></span> </div></div><div class="c x6a y8ec w9a h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8ec wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8ed w80 h1b"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6a y8ed w9a h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">51 274 </div></div><div class="c x9c y8ed wcd h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">62 591 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y8ee ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y645 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4d" class="pf w0 h0" ><div class="pc pc4d w0 h0"><img class="bi x28 y8ef w6c h9c" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">77</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 26 <span class="ff5">Pozostałe </span>p<span class="_ _0"></span>rzychody oper<span class="_ _0"></span>acyjne </div></div><div class="c x29 y8f0 w80 h25"><div class="t m0 x99 h1a y92 ff5 fsc fc0 sc0 ls0 ws0">Pozostałe przychody <span class="_ _1"></span><span class="ff4">operacyjne </span></div></div><div class="c x9b y8f0 wcc h25"><div class="t m0 x61 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8f0 wcd h25"><div class="t m0 x61 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 yc w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zysk ze zbycia niefinansowych<span class="_ _1"></span> aktywów trwałych<span class="ff3"> </span></div></div><div class="c x9b yc wcc h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">41<span class="ls0"> </span></div></div><div class="c x9c yc wcd h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y5e7 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Inne przychody operacyjn<span class="_ _1"></span>e, w tym: </div></div><div class="c x9b y5e7 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 144 </div></div><div class="c x9c y5e7 wcd h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">373<span class="ls0"> </span></div></div><div class="c x29 y32e w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- przychody z najmu </div></div><div class="c x9b y32e wcc h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">398<span class="ls0"> </span></div></div><div class="c x9c y32e wcd h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">340<span class="ls0"> </span></div></div><div class="c x29 y8f1 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- dotacje </div></div><div class="c x9b y8f1 wcc h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">380<span class="ls0"> </span></div></div><div class="c x9c y8f1 wcd h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">32<span class="ls0"> </span></div></div><div class="c x29 y8f2 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">przychody z usług <span class="_ _1"></span>wewnątrzgrupowych</span> </div></div><div class="c x9b y8f2 wcc h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">347<span class="ls0"> </span></div></div><div class="c x9c y8f2 wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8f3 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">pozostałe</span> </div></div><div class="c x9b y8f3 wcc h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x9c y8f3 wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 </div></div><div class="c x29 y8f4 w80 h1e"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y8f4 wcc h1e"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 1<span class="ls9">85</span> </div></div><div class="c x9c y8f4 wcd h1e"><div class="t m0 x1d h1a y6 ff4 fsc fc0 sc0 ls3 ws0">373<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y89d ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _2a"> </span>jest  b<span class="_ _1"></span>eneficjentem<span class="_ _1"></span>  dotacji <span class="_ _2a"> </span>na <span class="_ _2a"> </span>dofin<span class="_ _1"></span>ansowanie  k<span class="_ _1"></span>osztów  związan<span class="_ _1"></span>ych <span class="_ _2a"> </span>z <span class="_ _33"> </span>u<span class="_ _1"></span>zyskaniem<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>  </span>och<span class="_ _1"></span>rony  pr<span class="_ _1"></span>aw  własności </div><div class="t m0 x29 h7 y811 ff2 fs3 fc0 sc0 ls0 ws0">przemysłowej <span class="_ _15"> </span>w<span class="ff3"> </span>trybie <span class="_ _2a"> </span>międzyn<span class="_ _1"></span>arodowym <span class="_ _2a"> </span>(patenty),<span class="_ _1"></span><span class="ff3">  <span class="_ _2a"> </span>udzielon<span class="_ _1"></span>ej <span class="_ _2a"> </span>w <span class="_ _2a"> </span>ramach <span class="_ _2a"> </span></span>poddziała<span class="_ _1"></span>nia <span class="_ _2a"> </span>2.3.4. <span class="_ _2a"> </span>Ochrona <span class="_ _15"> </span>Własności </div><div class="t m0 x29 h7 y67 ff2 fs3 fc0 sc0 ls0 ws0">Przemysłowej <span class="_ _11"></span>Prog<span class="_ _1"></span>ramu <span class="_ _11"></span>Operacyjnego <span class="_ _11"></span>Intelig<span class="_ _1"></span>entny <span class="_ _a"></span>Rozwó<span class="_ _1"></span>j, <span class="_ _11"></span>2014<span class="_ _4"></span><span class="ff3">-</span>2020. <span class="_ _a"></span>O <span class="_ _11"></span>zawar<span class="_ _1"></span>ciu <span class="_ _a"></span>umó<span class="_ _1"></span>w <span class="_ _11"></span>z <span class="_ _11"></span>PARP <span class="_ _a"></span>o<span class="_ _1"></span><span class="ff3"> d<span class="_ _1"></span>ofinansowanie </span></div><div class="t m0 x29 he y204 ff2 fs3 fc0 sc0 ls0 ws0">projektów <span class="_ _1"></span>Spółka informowała w rap<span class="_ _1"></span>orcie bieżącym E<span class="_ _1"></span>SPI 7/2018.<span class="_ _1"></span><span class="ff3 fs6"> </span></div><div class="t m0 x29 h7 y233 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>ok<span class="_ _1"></span>resie <span class="_ _10"></span>12 <span class="_ _10"></span><span class="ff2">miesięcy <span class="_ _10"> </span>zako<span class="_ _1"></span>ńczony<span class="_ _1"></span>ch <span class="_ _11"></span>31<span class="_ _1"></span> <span class="_ _10"> </span>grudnia <span class="_ _10"> </span>202<span class="_ _1"></span></span>3 <span class="_ _10"></span><span class="ff2">r. <span class="_ _11"></span>spółka <span class="_ _10"> </span>otrzy<span class="_ _1"></span>mała <span class="_ _10"> </span></span><span class="ls3">35</span> <span class="_ _10"></span>tys. <span class="_ _10"></span>PLN  <span class="_ _10"></span><span class="ff2">dofin<span class="_ _1"></span>ansowania <span class="_ _10"> </span>związanego </span></div><div class="t m0 x29 h7 y234 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">rozliczeniem<span class="_ _1"></span> <span class="_ _a"></span>ko<span class="_ _1"></span>sztów <span class="_ _a"></span>pr<span class="_ _1"></span>ojektu.</span> <span class="_ _11"></span><span class="ff2">Dod<span class="_ _1"></span>atkowo <span class="_ _a"></span>spó<span class="_ _1"></span>łka <span class="_ _a"></span>ro<span class="_ _1"></span>zpoznała <span class="_ _a"></span>przy<span class="_ _1"></span>chody <span class="_ _11"></span>z <span class="_ _a"></span>tytu<span class="_ _1"></span>łu <span class="_ _a"></span>dotacji <span class="_ _11"></span>należnych<span class="_ _1"></span> <span class="_ _a"></span>za <span class="_ _11"></span>2023<span class="_ _1"></span> <span class="_ _a"></span>rok, <span class="_ _11"></span>ale </span></div><div class="t m0 x29 h7 y235 ff2 fs3 fc0 sc0 ls0 ws0">jeszcze nieotrzy<span class="_ _1"></span>manych na dzień bilanso<span class="_ _1"></span>wy w wysokości 345 <span class="_ _1"></span>tys. PLN.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y236 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8f5 ff4 fsb fc1 sc0 ls0 ws0">Nota 27 <span class="ff5">Pozostałe k<span class="_ _0"></span>oszty oper<span class="_ _0"></span>acyjne<span class="ff4"> </span></span></div></div><div class="c x29 y7dd w80 h19"><div class="t m0 x56 h1a yca ff5 fsc fc0 sc0 ls0 ws0">Pozostałe koszty operacyjne<span class="ff4"> </span></div></div><div class="c x9b y7dd wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y7dd wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y8f6 w80 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Strata ze zbycia niefinanso<span class="_ _1"></span>wych aktywów trwałych<span class="ff3"> </span></div></div><div class="c x9b y8f6 wcc h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 </div></div><div class="c x9c y8f6 wcd h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8f7 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">A<span class="ff2">ktualizacja wartości niefinan<span class="_ _1"></span>sowych aktywów trwałych<span class="_ _1"></span></span> </div></div><div class="c x9b y8f7 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">9 029 </div></div><div class="c x9c y8f7 wcd h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 205 </div></div><div class="c x29 y8f8 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Inne koszty operacyjn<span class="_ _1"></span>e, w tym: </div></div><div class="c x9b y8f8 wcc h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">373<span class="ls0"> </span></div></div><div class="c x9c y8f8 wcd h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">44<span class="ls0"> </span></div></div><div class="c x29 y8f9 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">koszty usług wewnątrzgrupowych<span class="_ _1"></span></span> </div></div><div class="c x9b y8f9 wcc h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">341<span class="ls0"> </span></div></div><div class="c x9c y8f9 wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8fa w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- kary i grzywny </div></div><div class="c x9b y8fa wcc h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8fa wcd h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">39<span class="ls0"> </span></div></div><div class="c x29 y8fb w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">pozostałe</span> </div></div><div class="c x9b y8fb wcc h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">32<span class="ls0"> </span></div></div><div class="c x9c y8fb wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">5 </div></div><div class="c x29 y338 w80 h1e"><div class="t m0 x91 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y338 wcc h1e"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 405 </div></div><div class="c x9c y338 wcd h1e"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">5 249 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y8fc ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>wy<span class="_ _1"></span>niku <span class="_ _10"> </span>przepr<span class="_ _1"></span>owadzonych <span class="_ _10"> </span>testów <span class="_ _11"></span>za<span class="_ _1"></span> <span class="_ _11"></span>r<span class="_ _1"></span>ok <span class="_ _10"> </span>202<span class="_ _1"></span><span class="ff3">3<span class="_ _1"></span> <span class="_ _10"></span>Zarz</span>ą<span class="ff3">d <span class="_ _11"></span>po<span class="_ _1"></span>dj</span><span class="ls13">ął</span><span class="ff3"> <span class="_ _10"></span>decyzj</span>ę<span class="ff3"> <span class="_ _10"></span>o <span class="_ _1"></span>dokonaniu <span class="_ _11"></span>o<span class="_ _1"></span>dpisu <span class="_ _10"></span>aktualizu<span class="_ _1"></span>j</span>ą<span class="ff3">cego <span class="_ _10"></span>warto</span><span class="ls18">ść<span class="_ _1"></span></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">aktywów <span class="_ _27"> </span>niematerialnych <span class="_ _2b"> </span>alokowan<span class="_ _1"></span>ych <span class="_ _2b"> </span>do <span class="_ _27"> </span>oś<span class="ff3">rodka <span class="_ _27"> </span>w<span class="_ _0"></span>ypracowu<span class="_ _1"></span>j<span class="ff2">ą</span>cego <span class="_ _2b"> </span>pr<span class="_ _1"></span>zep<span class="ff2">ł</span>ywy <span class="_ _27"> </span>pieni<span class="ff2 ls13">ęż</span>ne <span class="_ _2b"> </span>odpowiedzialn<span class="_ _1"></span>ego </span></div><div class="t m0 x29 h7 y442 ff3 fs3 fc0 sc0 ls13 ws0">za<span class="ls0"> tworzenie <span class="_ _10"></span>i <span class="_ _11"></span>rozwijan<span class="_ _1"></span>ie <span class="_ _11"></span>platformy<span class="_ _1"></span> <span class="_ _11"></span>DataWalk <span class="_ _10"></span>oraz <span class="_ _11"></span>spr<span class="_ _1"></span>zeda<span class="ff2">ż</span> <span class="_ _10"></span>licencji <span class="_ _11"></span>na<span class="_ _1"></span> oprogramowan<span class="_ _1"></span>ie <span class="_ _11"></span>DataWalk, <span class="_ _11"></span>b<span class="_ _1"></span><span class="ff2">ę</span>d<span class="_ _1"></span><span class="ff2">ą</span>cego <span class="_ _10"></span>cz</span><span class="ff2">ęś</span>ci<span class="ff2 ls0">ą<span class="ff3"> </span></span></div><div class="t m0 x29 h7 y8fd ff3 fs3 fc0 sc0 ls0 ws0">segmentu <span class="_ _11"></span>operacyjnego <span class="_ _11"></span>DataWalk <span class="_ _a"></span>S.A.,<span class="_ _1"></span> <span class="_ _11"></span><span class="ff2">a <span class="_ _a"></span>tak<span class="_ _1"></span>że <span class="_ _a"></span>odpisu <span class="_ _11"></span>aktualizującego<span class="_ _1"></span> <span class="_ _a"></span>warto<span class="_ _1"></span>ść <span class="_ _a"></span>środków <span class="_ _11"></span>trwałych<span class="_ _1"></span></span>, <span class="_ _11"></span>w <span class="ff2 ls12">łą</span>czn<span class="_ _1"></span>ej <span class="_ _a"></span>kwocie <span class="_ _a"></span><span class="ls9">9 </span></div><div class="t m0 x29 h7 y407 ff3 fs3 fc0 sc0 ls3 ws0">029<span class="ls0"> tys. z<span class="ff2">ł</span>.  </span></div><div class="t m0 x29 h7 y8fe ff2 fs3 fc0 sc0 ls0 ws0">Szczegółowe  dane <span class="_ _e"> </span>doty<span class="_ _1"></span>czące <span class="_ _8"> </span>odpisu <span class="_ _8"> </span>aktualizującego  zostały <span class="_ _e"> </span>prze<span class="_ _1"></span>dstawione  <span class="ff3 lsd">w <span class="_ _8"> </span><span class="ls0">nocie <span class="_ _8"> </span>3<span class="ls3">1 <span class="_ _8"> </span></span></span></span>–<span class="ff3"> <span class="_ _8"> </span></span>„Testy <span class="_ _8"> </span>na <span class="_ _8"> </span>utratę <span class="_ _8"> </span>wartości<span class="_ _0"></span> </div><div class="t m0 x29 h7 y786 ff2 fs3 fc0 sc0 ls0 ws0">aktywów”<span class="ff3"> <span class="_ _1"></span>do niniejszego<span class="_ _1"></span> sprawozdania f<span class="_ _1"></span>inansowego. </span></div><div class="t m0 x29 h38 y8ff ff4 fs0 fcb sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y900 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y341 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf4e" class="pf w0 h0" ><div class="pc pc4e w0 h0"><img class="bi x28 y901 w6c h9d" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">78</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 28 Przychody f<span class="_ _0"></span>inansowe </div></div><div class="c x29 y8f0 w80 h25"><div class="t m0 x10 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c x9b y8f0 wcc h25"><div class="t m0 x61 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y8f0 wcd h25"><div class="t m0 x61 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 yc w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Odsetki, w tym: </div></div><div class="c x9b yc wcc h1b"><div class="t m0 x2a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 242 </div></div><div class="c x9c yc wcd h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">930<span class="ls0"> </span></div></div><div class="c x29 y5e7 w80 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Od pozostałych jednostek, w tym:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9b y5e7 wcc h1b"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 242 </div></div><div class="c x9c y5e7 wcd h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">930<span class="ls0"> </span></div></div><div class="c x29 y32e w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odsetki od pożyczek</span> </div></div><div class="c x9b y32e wcc h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y32e wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8f1 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odsetki od lokat i rachunków bankowych<span class="_ _1"></span></span> </div></div><div class="c x9b y8f1 wcc h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 242 </div></div><div class="c x9c y8f1 wcd h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">930<span class="ls0"> </span></div></div><div class="c x29 y8f2 w80 h1b"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">odsetki niezapłacone</span> </div></div><div class="c x9b y8f2 wcc h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8f2 wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y8f3 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Inne, w tym: </div></div><div class="c x9b y8f3 wcc h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8f3 wcd h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls3 ws0">509<span class="ls0"> </span></div></div><div class="c x29 y8f4 w80 h1e"><div class="t m0 x14 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">różnice kursowe</span> </div></div><div class="c x9b y8f4 wcc h1e"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y8f4 wcd h1e"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">509<span class="ls0"> </span></div></div><div class="c x29 y902 w80 h1f"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y902 wcc h1f"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 242 </div></div><div class="c x9c y902 wcd h1f"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 439 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y903 ff4 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y7aa ff4 fsb fc1 sc0 ls0 ws0">Nota 29 Koszty fin<span class="_ _0"></span>ansowe </div></div><div class="c x29 y904 w80 h19"><div class="t m0 x36 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c x9b y904 wcc h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 -     </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x9c y904 wcd h19"><div class="t m0 x61 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 -      </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="ls9"><span class="fc4 sc0">12</span><span class="_ _1"></span></span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y905 w80 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Odsetki, w tym: </div></div><div class="c x9b y905 wcc h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x9c y905 wcd h1b"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">47<span class="ls0"> </span></div></div><div class="c x29 y906 w80 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Od pozostałych jednostek, w <span class="_ _1"></span><span class="ff3">tym: </span></div></div><div class="c x9b y906 wcc h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x9c y906 wcd h1e"><div class="t m0 x1b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">47<span class="ls0"> </span></div></div><div class="c x29 y8df w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- odsetki leasing </div></div><div class="c x9b y8df wcc h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">87<span class="ls0"> </span></div></div><div class="c x9c y8df wcd h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">47<span class="ls0"> </span></div></div><div class="c x29 y907 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- odsetki inne </div></div><div class="c x9b y907 wcc h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x9c y907 wcd h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y908 w80 h1f"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Aktualizacja wartości inwesty<span class="_ _1"></span>cji<span class="ff3"> </span></div></div><div class="c x9b y908 wcc h1f"><div class="t m0 x1 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 848 </div></div><div class="c x9c y908 wcd h1f"><div class="t m0 x1 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">16 920 </div></div><div class="c x29 y537 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Inne, w tym </div></div><div class="c x9b y537 wcc h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">46<span class="ls0"> </span></div></div><div class="c x9c y537 wcd h1b"><div class="t m0 x2c h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y3a7 w80 h1b"><div class="t m0 x14 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">różnice kursowe</span> </div></div><div class="c x9b y3a7 wcc h1b"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">46<span class="ls0"> </span></div></div><div class="c x9c y3a7 wcd h1b"><div class="t m0 x2c h28 y9e ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y23b w80 h1b"><div class="t m0 x91 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9b y23b wcc h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">16 982 </div></div><div class="c x9c y23b wcd h1b"><div class="t m0 x1 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">16 967 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y909 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y834 ff3 fs3 fc0 sc0 ls0 ws0">W 2<span class="_ _1"></span>023 <span class="_ _1"></span><span class="ff2">r. <span class="_ _1"></span>Spółka <span class="_ _1"></span>wniosła <span class="_ _1"></span>dopłaty <span class="_ _1"></span>do <span class="_ _1"></span>kap<span class="_ _1"></span>itału <span class="_ _1"></span>w <span class="_ _1"></span>jednostce <span class="_ _1"></span>zależnej <span class="_ _1"></span>na <span class="_ _1"></span>łączną <span class="_ _1"></span>kwotę <span class="_ _1"></span>16<span class="_ _4"></span></span> <span class="ls9">848</span> <span class="_ _1"></span><span class="ff2">tys. <span class="_ _1"></span>zł, <span class="_ _1"></span>w <span class="_ _1"></span>tym <span class="_ _1"></span>wartość <span class="_ _1"></span>dopłat </span></div><div class="t m0 x29 h7 y90a ff2 fs3 fc0 sc0 ls0 ws0">wniesionych <span class="_ _10"> </span>w <span class="_ _11"></span>środkach <span class="_ _10"> </span>pieniężnych <span class="_ _10"> </span>wyniosła <span class="_ _10"> </span><span class="ff3">10 <span class="_ _11"></span>470 <span class="_ _10"></span></span>tys. <span class="_ _11"></span>PLN, <span class="_ _11"></span>n<span class="_ _1"></span>atomiast <span class="_ _11"></span>dop<span class="_ _1"></span>łaty <span class="_ _11"></span>w <span class="_ _11"></span>kwocie <span class="_ _10"> </span><span class="ff3">6 <span class="_ _10"></span>378 <span class="_ _11"></span></span>tys. <span class="_ _10"> </span>PLN <span class="_ _11"></span>zostały </div><div class="t m0 x29 h7 y90b ff2 fs3 fc0 sc0 ls0 ws0">rozliczone <span class="_ _15"> </span>w  ram<span class="_ _1"></span>ach <span class="_ _2a"> </span>kompensaty <span class="_ _2a"> </span>wzajemny<span class="_ _1"></span>ch <span class="_ _2a"> </span>należności <span class="_ _2a"> </span>i <span class="_ _2a"> </span>zobowiązań.<span class="_ _1"></span> <span class="_ _2a"> </span>Na  d<span class="_ _1"></span>zień <span class="_ _2a"> </span>31 <span class="_ _2a"> </span>grudnia <span class="_ _2a"> </span>202<span class="_ _4"></span><span class="ff3">3 <span class="_ _2a"> </span>r. <span class="_ _2a"> </span>w <span class="_ _2a"> </span>wyniku </span></div><div class="t m0 x29 h7 y90c ff2 fs3 fc0 sc0 ls0 ws0">przeprowadzo<span class="_ _1"></span>nego <span class="_ _11"></span>testu <span class="_ _11"></span>na <span class="_ _11"></span>utratę <span class="_ _11"></span>wartości <span class="_ _11"></span>akty<span class="_ _1"></span>wów <span class="_ _11"></span>Spółka <span class="_ _11"></span>d<span class="_ _1"></span>okonała <span class="_ _11"></span>odp<span class="_ _1"></span>isów <span class="_ _11"></span>aktualizujących <span class="_ _11"></span>w<span class="_ _4"></span><span class="ff3"> k<span class="_ _1"></span>wocie <span class="_ _11"></span>wniesiony<span class="_ _1"></span>ch<span class="_ _0"></span> </span></div><div class="t m0 x29 h7 y90d ff2 fs3 fc0 sc0 ls0 ws0">dopłat.<span class="ff3"> </span></div><div class="t m0 x29 h11 y782 ff2 fs3 fc0 sc0 ls0 ws0">Szczegółowe <span class="_ _11"></span>informacje <span class="_ _11"></span>dotyczące <span class="_ _a"></span>pr<span class="_ _1"></span>zeprowadzonego<span class="_ _1"></span> <span class="_ _a"></span>przez <span class="_ _a"></span>Spó<span class="_ _1"></span>łkę <span class="_ _a"></span>testu <span class="_ _11"></span>zostały <span class="_ _11"></span>zaprezentowan<span class="_ _1"></span>e <span class="_ _a"></span>w <span class="_ _11"></span>nocie <span class="_ _a"></span>nr<span class="_ _1"></span> <span class="_ _a"></span>31 <span class="_ _11"></span>Testy </div><div class="t m0 x29 h7 y90e ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">utratę wartości ak<span class="_ _1"></span>tywów do niniejszego<span class="_ _1"></span> sprawozdania.<span class="_ _1"></span></span> </span></div><div class="t m0 x29 h7 y8cd ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _a"></span>dzień<span class="_ _1"></span> <span class="_ _a"></span>31 <span class="_ _a"></span>grudn<span class="_ _1"></span>ia <span class="_ _a"></span>202<span class="_ _1"></span><span class="ff3">2 <span class="_ _a"></span></span>r. <span class="_ _a"></span>Spółk<span class="_ _1"></span>a <span class="_ _a"></span>w <span class="_ _11"></span>wyniku <span class="_ _a"></span>przepro<span class="_ _1"></span>wadzonego <span class="_ _a"></span>testu <span class="_ _11"></span>na <span class="_ _a"></span>utratę <span class="_ _a"></span>war<span class="_ _1"></span>tości <span class="_ _a"></span>ak<span class="_ _1"></span>tywów <span class="_ _a"></span>dokon<span class="_ _1"></span>ała <span class="_ _a"></span>odpisów </div><div class="t m0 x29 h7 y90f ff2 fs3 fc0 sc0 ls0 ws0">aktualizujący<span class="_ _1"></span>ch w kwocie <span class="_ _1"></span><span class="ff3 fsc">16 920 </span>tys. PLN, któr<span class="_ _1"></span>a odpowiada<span class="ff3 fsc"> </span>całości war<span class="_ _1"></span>tości inwestycji <span class="_ _1"></span>w spółce zależn<span class="_ _1"></span>ej<span class="ff3"> <span class="_ _1"></span>DataWalk Inc. </span></div><div class="t m0 x29 h2b y910 ff4 fs3 fc7 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y911 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf4f" class="pf w0 h0" ><div class="pc pc4f w0 h0"><img class="bi x28 y912 w6c h9e" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">79</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="ls3">30</span> P<span class="_ _0"></span>odatek dochodowy </div><div class="t m0 x29 h2b y5e4 ff4 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e <span class="ff5">dotyczące sza<span class="_ _1"></span>cunków</span> </div><div class="t m0 x29 h7 y5e5 ff3 fs3 fc0 sc0 ls0 ws0">W sytuacji, gdy <span class="ff2">Spółka </span> <span class="ff2">uzna za prawdopodobne, że przyjęte podejście do w<span class="_ _0"></span>ybranej kwestii podatkowej lub grupy kwestii </span></div><div class="t m0 x29 h7 y5e6 ff2 fs3 fc0 sc0 ls0 ws0">podatkowych<span class="_ _1"></span> <span class="_ _a"></span>zostan<span class="_ _1"></span>ie <span class="_ _a"></span>zaak<span class="_ _1"></span>ceptowane <span class="_ _a"></span>p<span class="_ _1"></span>rzez <span class="_ _11"></span>organ <span class="_ _a"></span>podatkowy, <span class="_ _11"></span>wówczas <span class="_ _10"> </span>Spółka<span class="_ _1"></span><span class="ff3"> <span class="_ _a"></span></span>ok<span class="_ _1"></span>reśla <span class="_ _a"></span>do<span class="_ _1"></span>chód <span class="_ _a"></span>d<span class="_ _1"></span>o <span class="_ _a"></span>opo<span class="_ _1"></span>datkowania <span class="_ _11"></span>lub </div><div class="t m0 x29 h7 y5e7 ff2 fs3 fc0 sc0 ls0 ws0">stratę podatkową, podstawę opodatkowania, niewykorzystane straty podatkowe, niewykorzystane ulgi podatkowe i<span class="_ _1"></span><span class="ff3"> stawki </span></div><div class="t m0 x29 h11 y30a ff2 fs3 fc0 sc0 ls0 ws0">podatkowe <span class="_ _2d"> </span>z <span class="_ _2d"> </span>u<span class="_ _1"></span>względnieniem <span class="_ _2d"> </span>podejścia <span class="_ _2c"> </span>zastosowanego <span class="_ _2d"> </span>w <span class="_ _2d"> </span>swoim <span class="_ _2d"> </span>zeznaniu <span class="_ _2d"> </span>podatk<span class="_ _1"></span>owym. <span class="_ _2d"> </span>Określając <span class="_ _2d"> </span>takie </div><div class="t m0 x29 h7 y5e8 ff3 fs3 fc0 sc0 ls0 ws0">prawdop<span class="ff2">o<span class="_ _1"></span>dobieństwo, Spółka</span> <span class="_ _5"></span><span class="ff2">zakład<span class="_ _1"></span>a, <span class="_ _0"></span>że <span class="_ _0"></span>organy p<span class="_ _0"></span>odatkowe uprawnione <span class="_ _0"></span>do<span class="ff3"> <span class="ls3">pr</span>zeprowad<span class="_ _1"></span>zenia <span class="_ _0"></span>kontroli i <span class="_ _5"></span>zakwestion<span class="_ _1"></span>owania </span></span></div><div class="t m0 x29 h11 y11d ff2 fs3 fc0 sc0 ls0 ws0">sposobu <span class="_ _8"> </span>podejścia <span class="_ _e"> </span>do <span class="_ _8"> </span>danego <span class="_ _e"> </span>zagadnienia <span class="_ _8"> </span>podatkowego <span class="_ _8"> </span>przeprowadzą <span class="_ _e"> </span>taką <span class="_ _8"> </span>kontrolę <span class="_ _e"> </span>i <span class="_ _e"> </span>u<span class="_ _1"></span>zyskają <span class="_ _e"> </span>d<span class="_ _1"></span>ostęp <span class="_ _e"> </span>do<span class="_ _1"></span> <span class="_ _e"> </span>wszelkich </div><div class="t m0 x29 h7 y8c2 ff2 fs3 fc0 sc0 ls0 ws0">niezbędnych<span class="_ _1"></span> informacji.<span class="ff3"> </span></div><div class="t m0 x29 h7 y5eb ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>p<span class="_ _1"></span>rzypadku, <span class="_ _a"></span>gdy <span class="_ _11"></span><span class="ff2">Spółka</span> <span class="_ _a"></span><span class="ff2">uzna <span class="_ _a"></span>za <span class="_ _a"></span>prawdopodobne, <span class="_ _a"></span>że <span class="_ _a"></span>organ <span class="_ _a"></span>podatk<span class="_ _1"></span>owy <span class="_ _a"></span>nie <span class="_ _4"></span>za<span class="_ _1"></span>akceptuje <span class="_ _a"></span>podejścia <span class="_ _11"></span>Spó<span class="_ _1"></span>łki</span> <span class="_ _a"></span>do <span class="_ _a"></span>wybranej </div><div class="t m0 x29 h7 y5ec ff3 fs3 fc0 sc0 ls0 ws0">kwestii podatkowej lub grupy kwestii <span class="_ _0"></span>podatk<span class="_ _1"></span>owych, wtedy <span class="ff2">Spółka</span> <span class="ff2">ukazuje skutki takiej niepewności w ujęciu <span class="_ _0"></span>księgowym </span></div><div class="t m0 x29 h11 y5ed ff2 fs3 fc0 sc0 ls0 ws0">podatku <span class="_ _1"></span>w okresie, <span class="_ _1"></span>w <span class="_ _1"></span>którym dokonała <span class="_ _1"></span>takiego <span class="_ _1"></span>ustalenia. <span class="_ _1"></span>Szacując warto<span class="_ _1"></span>ść zobowiązan<span class="_ _1"></span>ia z ty<span class="_ _1"></span>tułu pod<span class="_ _1"></span>atku dochodo<span class="_ _1"></span>wego, </div><div class="t m0 x29 h7 y5ee ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> </span>wybiera najbardziej <span class="_ _0"></span>prawdopodobną wartość wy<span class="_ _0"></span>nikającą spośród <span class="_ _0"></span>scenariuszy, które <span class="_ _0"></span>zostały nakreślone, <span class="_ _0"></span>albo ustala<span class="_ _0"></span> </div><div class="t m0 x29 h11 y5ef ff2 fs3 fc0 sc0 ls0 ws0">wartość <span class="_ _10"> </span>oczekiwaną <span class="_ _10"> </span>takiego <span class="_ _10"> </span>zobowiązan<span class="_ _1"></span>ia, <span class="_ _11"></span>ok<span class="_ _1"></span>reślają<span class="_ _1"></span>c <span class="_ _10"> </span>ją <span class="_ _10"> </span>przy <span class="_ _11"></span>za<span class="_ _1"></span>stosowaniu <span class="_ _10"> </span>średniej <span class="_ _10"> </span>ważonej <span class="_ _10"> </span>(prawdopod<span class="_ _1"></span>obieństwem) </div><div class="t m0 x29 h7 y30f ff3 fs3 fc0 sc0 ls0 ws0">dla <span class="ff2">możliwy<span class="_ _1"></span>ch <span class="_ _4"></span>wyników. <span class="_ _a"></span>Wybór <span class="_ _4"></span>jednej <span class="_ _4"></span>z <span class="_ _4"></span>po<span class="_ _1"></span>wyższych <span class="_ _4"></span>metod <span class="_ _4"></span>zależy<span class="_ _1"></span> <span class="_ _4"></span>od <span class="_ _4"></span>tego, <span class="_ _4"></span>któ<span class="_ _1"></span>ra <span class="_ _4"></span>z <span class="_ _4"></span>nich <span class="_ _4"></span>trafniej <span class="_ _4"></span>oddaje <span class="_ _a"></span>sposób, <span class="_ _4"></span>w<span class="_ _4"></span></span> jaki </div><div class="t m0 x29 h7 y205 ff2 fs3 fc0 sc0 ls0 ws0">niepewność m<span class="_ _1"></span>oże się ziścić.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x41 h7 y913 ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y914 ff4 fs3 fc3 sc0 ls0 ws0">Uzgodnienie efek<span class="_ _1"></span>tywnej stawki poda<span class="_ _1"></span>tkowej<span class="_ _1"></span> </div><div class="t m0 x29 h11 y915 ff2 fs3 fc0 sc0 ls0 ws0">Uzgodnien<span class="_ _1"></span>ie <span class="_ _5"></span>podatku <span class="_ _5"></span>docho<span class="_ _1"></span>dowego <span class="_ _5"></span>o<span class="_ _1"></span>d <span class="_ _5"></span>zysku/(straty<span class="_ _1"></span>) <span class="_ _5"></span>brutto <span class="_ _5"></span>przed <span class="_ _5"></span>op<span class="_ _1"></span>odatkowaniem<span class="_ _1"></span> <span class="_ _5"></span>według <span class="_ _5"></span>ustawowej <span class="_ _0"></span>stawki <span class="_ _5"></span>pod<span class="_ _1"></span>atkowej, </div><div class="t m0 x29 h7 y916 ff2 fs3 fc0 sc0 ls0 ws0">z <span class="_ _a"></span>podatkiem<span class="_ _1"></span> <span class="_ _4"></span>do<span class="_ _1"></span>chodowym <span class="_ _a"></span>liczon<span class="_ _1"></span>ym <span class="_ _a"></span>według <span class="_ _a"></span>efektywn<span class="_ _1"></span>ej <span class="_ _a"></span>stawki <span class="_ _a"></span>podatkowej <span class="_ _10"> </span>Spółk<span class="_ _1"></span>i<span class="ff3"> <span class="_ _a"></span></span>za <span class="_ _a"></span>rok <span class="_ _a"></span>zako<span class="_ _1"></span>ńczony <span class="_ _a"></span>31<span class="_ _1"></span><span class="ff3"> grudnia <span class="_ _a"></span>2023 </span></div><div class="t m0 x29 h7 y917 ff3 fs3 fc0 sc0 ls0 ws0">roku i 31 grudnia <span class="_ _1"></span>2022<span class="_ _1"></span> <span class="ff2">roku przedstawia się następująco<span class="_ _1"></span>:</span> </div></div><div class="c x29 y918 wd0 h1b"><div class="t m0 x82 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c x8c y918 wd1 h1b"><div class="t m0 xb0 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x8d y918 wd2 h1b"><div class="t m0 xb0 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 y919 wd0 h1b"><div class="t m0 x14 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Zysk (strata) przed opo<span class="_ _1"></span>datkowaniem </div></div><div class="c x8c y919 wd1 h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-55 481 </div></div><div class="c x8d y919 wd2 h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-59 122 </div></div><div class="c x29 y2d0 wd0 h1b"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Stawka podatku stosowana przez Spó<span class="_ _1"></span>łkę<span class="ff3"> </span></div></div><div class="c x8c y2d0 wd1 h1b"><div class="t m0 x99 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">19%<span class="ls0"> </span></div></div><div class="c x8d y2d0 wd2 h1b"><div class="t m0 x99 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">19%<span class="ls0"> </span></div></div><div class="c x29 y636 wd0 h1b"><div class="t m0 x14 h1a y4cf ff5 fsc fc0 sc0 ls0 ws0">Podatek dochodowy wg s<span class="_ _1"></span>tawki krajowej Spółki <span class="ff4"> </span></div></div><div class="c x8c y636 wd1 h1b"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-10 541 </div></div><div class="c x8d y636 wd2 h1b"><div class="t m0 x17 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-11 233 </div></div><div class="c x29 y91a wd0 h1b"><div class="t m0 x14 h28 y4cf ff8 fsc fc0 sc0 ls0 ws0">Uzgodnienie podatku <span class="ffa">d<span class="_ _1"></span>ochodowego z tytułu:</span> </div></div><div class="c x8c y91a wd1 h1b"><div class="t m0 x7d h28 y6 ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8d y91a wd2 h1b"><div class="t m0 x7d h28 y6 ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y90b wd0 h1b"><div class="t m0 x14 h1d y4d4 ff2 fsc fc0 sc0 ls0 ws0">Stosowania innej stawk<span class="_ _1"></span>i podatkowej w spółkach Grupy (+/<span class="_ _1"></span><span class="ff3">-) </span></div></div><div class="c x8c y90b wd1 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y90b wd2 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y91b wd0 h1b"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Przychodów nie podlegający<span class="_ _1"></span>ch opodatkowaniu (<span class="_ _1"></span><span class="ff3">-) </span></div></div><div class="c x8c y91b wd1 h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">74</span> </div></div><div class="c x8d y91b wd2 h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">72</span> </div></div><div class="c x29 y7e1 wd0 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Kosztów trwale nie stan<span class="_ _1"></span>owiących kosztów uzyskania przychodów (+)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x8c y7e1 wd1 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 558 </div></div><div class="c x8d y7e1 wd2 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">9 412 </div></div><div class="c x29 y8e6 wd0 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wykorzystania uprzednio <span class="_ _1"></span>nierozpoznanych strat podatkowych (-)<span class="_ _1"></span> </div></div><div class="c x8c y8e6 wd1 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y8e6 wd2 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y91c wd0 h19"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Nierozpoznanego aktywa na podatek odroczony od <span class="_ _1"></span>ujemnych różnic </div><div class="t m0 x14 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zejścio</span><span class="fc4 sc0">wy</span><span class="fc4 sc0">ch</span><span class="fc4 sc0"> </span><span class="fc4 sc0">(</span><span class="fc4 sc0">+</span><span class="fc4 sc0">)</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x8c y91c wd1 h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">5 772 </div></div><div class="c x8d y91c wd2 h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">1 864 </div></div><div class="c x29 y1c0 wd0 h23"><div class="t m0 x14 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Odwrócenie odpisów na akty<span class="_ _1"></span>wo z tytułu odroczonego podatku </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ch</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">o</span><span class="fc4 sc0">weg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x8c y1c0 wd1 h23"><div class="t m0 x21 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y1c0 wd2 h23"><div class="t m0 x21 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y91d wd0 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Odwrócenie odpisu na ak<span class="_ _1"></span>tywo z tytułu <span class="ff3">straty pod<span class="_ _1"></span>atkowej </span></div></div><div class="c x8c y91d wd1 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8d y91d wd2 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2 879 </div></div><div class="c x29 y91e wd0 h1b"><div class="t m0 x14 h1d y4cf ff3 fsc fc0 sc0 ls0 ws0">Podatek dochodowy </div></div><div class="c x8c y91e wd1 h1b"><div class="t m0 x55 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">715<span class="ls0"> </span></div></div><div class="c x8d y91e wd2 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2 850 </div></div><div class="c x29 y91f wd0 h1b"><div class="t m0 x14 h1d y4cf ff2 fsc fc0 sc0 ls0 ws0">Zastosowana średnia stawka podatko<span class="_ _1"></span>wa<span class="ff3"> </span></div></div><div class="c x8c y91f wd1 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-1% </div></div><div class="c x8d y91f wd2 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-5% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h9f y920 ff3 fse fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h9f y48e ff3 fse fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h9f y921 ff3 fse fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y922 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y69b ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf50" class="pf w0 h0" ><div class="pc pc50 w0 h0"><img class="bi x28 y923 w6c ha0" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">80</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 31 <span class="ff5">Testy n<span class="_ _0"></span>a utratę wartości ak<span class="_ _0"></span>tywów<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Informacj<span class="_ _1"></span>e dotyczące szacunków<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h11 y924 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>MSR <span class="_ _1"></span>36 <span class="_ _1"></span>jednostka <span class="_ _1"></span>gospo<span class="_ _1"></span>darcza <span class="_ _1"></span>jest <span class="_ _1"></span>zobowiązana <span class="_ _1"></span>do <span class="_ _1"></span>oceny <span class="_ _1"></span>na <span class="_ _1"></span>każdy <span class="_ _1"></span>dzień <span class="_ _1"></span>bilansowy<span class="_ _1"></span> <span class="_ _1"></span>czy <span class="_ _1"></span>nastąpiły <span class="_ _1"></span>przesłanki </div><div class="t m0 x29 h11 y925 ff2 fs3 fc0 sc0 ls0 ws0">wskazujące, <span class="_ _4"></span>że <span class="_ _1"></span>mogła <span class="_ _1"></span>nastąpić <span class="_ _4"></span>utrata <span class="_ _4"></span>wartości <span class="_ _1"></span>któregokolwiek <span class="_ _4"></span>ze <span class="_ _1"></span>składnikó<span class="_ _1"></span>w <span class="_ _1"></span>aktywów. <span class="_ _1"></span>W <span class="_ _1"></span>raz<span class="_ _1"></span>ie <span class="_ _1"></span>stwierdze<span class="_ _1"></span>nia <span class="_ _1"></span>zaistnien<span class="_ _1"></span>ia </div><div class="t m0 x29 h11 y309 ff2 fs3 fc0 sc0 ls0 ws0">przesłanek, <span class="_ _a"></span>które <span class="_ _4"></span>mogły <span class="_ _a"></span>spowodować <span class="_ _4"></span>u<span class="_ _1"></span>tratę <span class="_ _4"></span>wartości <span class="_ _4"></span>ak<span class="_ _1"></span>tywów, <span class="_ _4"></span>kon<span class="_ _1"></span>ieczne <span class="_ _4"></span>jest <span class="_ _4"></span>przepro<span class="_ _1"></span>wadzenie <span class="_ _4"></span>testu <span class="_ _4"></span>na <span class="_ _a"></span>utratę <span class="_ _4"></span>wartości </div><div class="t m0 x29 h7 y926 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">celu oszaco<span class="_ _1"></span>wania ich war<span class="_ _1"></span>tości odzyskiwalnej. <span class="_ _1"></span></span> </div><div class="t m0 x29 h7 y927 ff2 fs3 fc0 sc0 ls0 ws0">Paragraf  10 <span class="_ _8"> </span>w/w <span class="_ _8"> </span>standardu  wprowadza <span class="_ _8"> </span>regulacje,  z <span class="_ _8"> </span>których <span class="_ _8"> </span>wynika,  że <span class="_ _8"> </span>bez <span class="_ _8"> </span>względu  na <span class="_ _8"> </span>to, <span class="_ _8"> </span>czy<span class="_ _4"></span><span class="ff3"> </span>istnieją  przesłanki, </div><div class="t m0 x29 h7 y928 ff2 fs3 fc0 sc0 ls0 ws0">które<span class="ff3"> </span>wskaz<span class="_ _1"></span>ują,  że <span class="_ _8"> </span>nastąpiła <span class="_ _8"> </span>utrata  wartości  a<span class="_ _0"></span>ktywów,  jednostka  g<span class="_ _0"></span>ospodarcza  jest  zo<span class="_ _0"></span>bowiązana  do <span class="_ _8"> </span>przeprowadzen<span class="_ _1"></span>ia </div><div class="t m0 x29 h7 y2c4 ff2 fs3 fc0 sc0 ls0 ws0">corocznego testu <span class="_ _5"></span>na utratę <span class="_ _5"></span>warto<span class="_ _1"></span>ści <span class="_ _0"></span>w<span class="ff3"> </span>odniesien<span class="_ _1"></span>iu <span class="_ _0"></span>do <span class="_ _0"></span>m.in. <span class="_ _0"></span>wartości <span class="_ _0"></span>niematerialnych o <span class="_ _5"></span>nieokreślony<span class="_ _1"></span>m <span class="_ _0"></span>okresie <span class="_ _0"></span>użytkowania </div><div class="t m0 x29 h7 y929 ff2 fs3 fc0 sc0 ls0 ws0">lub s<span class="_ _0"></span>kładnika wartości <span class="_ _5"></span>n<span class="_ _1"></span>iematerialnych, który<span class="ff3"> </span>nie jest <span class="_ _5"></span>jeszcze dostępny <span class="_ _0"></span>do <span class="_ _5"></span>u<span class="_ _1"></span>żytkowania, <span class="_ _0"></span>poprzez porównanie <span class="_ _0"></span>jego <span class="_ _5"></span>war<span class="_ _1"></span>tości </div><div class="t m0 x29 h7 y92a ff3 fs3 fc0 sc0 ls0 ws0">bilansowej z <span class="_ _1"></span><span class="ff2">wartością odzy<span class="_ _1"></span>skiwalną. </span> </div><div class="t m0 x29 h7 y84c ff2 fs3 fc0 sc0 ls0 ws0">Wartość odzyskiwaln<span class="_ _1"></span>ą ustala się dla p<span class="_ _1"></span>ojedyncz<span class="_ _1"></span>ego składnika akty<span class="_ _1"></span>wów, chyba że<span class="_ _4"></span><span class="ff3"> </span>składnik ten n<span class="_ _1"></span>ie wypraco<span class="_ _1"></span>wuje wpływów </div><div class="t m0 x29 h11 y6c7 ff2 fs3 fc0 sc0 ls0 ws0">środków  pie<span class="_ _0"></span>niężnych <span class="_ _8"> </span>w <span class="_ _8"> </span>znacznym <span class="_ _8"> </span>stopniu <span class="_ _8"> </span>niezależnych  o<span class="_ _0"></span>d <span class="_ _8"> </span>wpływów <span class="_ _8"> </span>środków <span class="_ _8"> </span>pieniężnych <span class="_ _8"> </span>pochodzących <span class="_ _8"> </span>z <span class="_ _8"> </span>innych </div><div class="t m0 x29 h11 y719 ff2 fs3 fc0 sc0 ls0 ws0">aktywów <span class="_ _4"></span>lub <span class="_ _1"></span>innych <span class="_ _1"></span>zesp<span class="_ _1"></span>ołów <span class="_ _1"></span>aktywó<span class="_ _1"></span>w. <span class="_ _4"></span>Jeśli <span class="_ _1"></span>taka <span class="_ _1"></span>sy<span class="_ _1"></span>tuacja <span class="_ _1"></span>ma <span class="_ _1"></span>miejsce, <span class="_ _4"></span>wartość <span class="_ _1"></span>odzy<span class="_ _1"></span>skiwalna <span class="_ _1"></span>ustalan<span class="_ _1"></span>a <span class="_ _1"></span>jest <span class="_ _4"></span>na p<span class="_ _1"></span>oziomie </div><div class="t m0 x29 h7 y650 ff2 fs3 fc0 sc0 ls0 ws0">ośrodka wypr<span class="_ _1"></span>acowującego środki p<span class="_ _1"></span>ieniężne, do któr<span class="_ _1"></span>ej dany składnik aktywów <span class="_ _1"></span>należy. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y92b ff2 fs3 fc0 sc0 ls0 ws0">Test sprawd<span class="_ _1"></span>zający <span class="_ _1"></span>może <span class="_ _1"></span>zostać p<span class="_ _1"></span>rzeprowadzo<span class="_ _1"></span>ny w <span class="_ _1"></span>dowolnym ter<span class="_ _1"></span>minie <span class="_ _1"></span>w ciągu<span class="_ _1"></span> okresu <span class="_ _1"></span>rocznego<span class="_ _1"></span>, pod<span class="_ _4"></span><span class="ff3"> <span class="_ _1"></span></span>warunkiem, że<span class="_ _1"></span> jest </div><div class="t m0 x29 h11 y92c ff2 fs3 fc0 sc0 ls0 ws0">on p<span class="_ _0"></span>rzeprowadzany każdego <span class="_ _5"></span>roku<span class="_ _1"></span> <span class="_ _0"></span>w <span class="_ _0"></span>tym <span class="_ _0"></span>samym <span class="_ _0"></span>terminie. <span class="_ _0"></span>Różne <span class="_ _0"></span>składniki <span class="_ _0"></span>wartości niematerialnych <span class="_ _0"></span>mogą <span class="_ _5"></span>b<span class="_ _1"></span>yć <span class="_ _0"></span>poddawane </div><div class="t m0 x29 h11 y6e2 ff2 fs3 fc0 sc0 ls0 ws0">testom <span class="_ _a"></span>na <span class="_ _a"></span>utratę <span class="_ _a"></span>wartości <span class="_ _a"></span>w <span class="_ _a"></span>ró<span class="_ _1"></span>żnych <span class="_ _a"></span>terminach. <span class="_ _a"></span>Jednak<span class="_ _1"></span>że, <span class="_ _4"></span>jeżeli <span class="_ _a"></span>taki <span class="_ _a"></span>sk<span class="_ _1"></span>ładnik <span class="_ _a"></span>wartości <span class="_ _a"></span>niematerialny<span class="_ _1"></span>ch <span class="_ _a"></span>został <span class="_ _a"></span>wstępnie </div><div class="t m0 x29 h11 y92d ff2 fs3 fc0 sc0 ls0 ws0">ujęty <span class="_ _1"></span>w <span class="_ _1"></span>ciągu<span class="_ _1"></span> <span class="_ _1"></span>bieżącego <span class="_ _1"></span>okr<span class="_ _1"></span>esu <span class="_ _1"></span>rocznego, <span class="_ _1"></span>sk<span class="_ _1"></span>ładnik <span class="_ _1"></span>ten <span class="_ _1"></span>poddaje <span class="_ _1"></span>się <span class="_ _1"></span>testowi <span class="_ _4"></span>sprawdzającem<span class="_ _1"></span>u, <span class="_ _1"></span>czy <span class="_ _1"></span>nie <span class="_ _4"></span>nastąpiła <span class="_ _1"></span>utrata <span class="_ _1"></span>jego </div><div class="t m0 x29 h7 y92e ff2 fs3 fc0 sc0 ls0 ws0">wartości przed<span class="_ _1"></span> końcem bieżącego<span class="_ _1"></span> okresu rocznego<span class="_ _1"></span><span class="ff3">. </span></div><div class="t m0 x29 h11 y163 ff2 fs3 fc0 sc0 ls0 ws0">MSR <span class="_ _e"> </span>36 <span class="_ _e"> </span>wskazuje, <span class="_ _e"> </span>że <span class="_ _e"> </span>w <span class="_ _e"> </span>ramach <span class="_ _e"> </span>testu <span class="_ _e"> </span>wycenia <span class="_ _e"> </span>się <span class="_ _e"> </span>wartość <span class="_ _e"> </span>odzyskiwalną <span class="_ _e"> </span>aktywa. <span class="_ _e"> </span>Warto<span class="_ _1"></span>ść <span class="_ _e"> </span>odzyskiwalna <span class="_ _e"> </span>odpowiada </div><div class="t m0 x29 h11 y92f ff2 fs3 fc0 sc0 ls0 ws0">wartości <span class="_ _4"></span>god<span class="_ _1"></span>ziwej <span class="_ _4"></span>pomn<span class="_ _1"></span>iejszonej <span class="_ _4"></span>o <span class="_ _4"></span>koszty <span class="_ _4"></span>do<span class="_ _1"></span>prowadzenia <span class="_ _4"></span>do <span class="_ _4"></span>sp<span class="_ _1"></span>rzedaży <span class="_ _4"></span>lub <span class="_ _a"></span>wartości <span class="_ _4"></span>użytkowej <span class="_ _a"></span>składnika <span class="_ _4"></span>aktywó<span class="_ _1"></span>w <span class="_ _4"></span>lub </div><div class="t m0 x29 h7 y930 ff2 fs3 fc0 sc0 ls0 ws0">ośrodka wypr<span class="_ _1"></span>acowującego środki p<span class="_ _1"></span>ieni<span class="_ _1"></span>ężne, zależnie <span class="_ _1"></span>od tego, która z nich <span class="_ _1"></span>jest wyższa.<span class="_ _1"></span><span class="ff3 fc8">  </span></div><div class="t m0 x29 h11 y931 ff2 fs3 fc0 sc0 ls0 ws0">Standard <span class="_ _10"> </span>d<span class="_ _1"></span>efiniuje <span class="_ _10"> </span>war<span class="_ _1"></span>tość <span class="_ _10"> </span>użytkową <span class="_ _e"> </span>jako <span class="_ _10"> </span>„bieżącą,<span class="_ _1"></span> <span class="_ _10"> </span>szacowaną <span class="_ _10"> </span>warto<span class="_ _1"></span>ść <span class="_ _10"> </span>przyszłych<span class="_ _1"></span> <span class="_ _10"> </span>przepływów <span class="_ _e"> </span>pieniężnych, <span class="_ _10"> </span>k<span class="_ _1"></span>tórych </div><div class="t m0 x29 h11 y932 ff2 fs3 fc0 sc0 ls0 ws0">uzyskania <span class="_ _0"></span>oczekuje <span class="_ _5"></span>się <span class="_ _5"></span>z <span class="_ _0"></span>tytułu <span class="_ _5"></span>dalszego <span class="_ _0"></span>użytkowania <span class="_ _0"></span>składnika <span class="_ _5"></span>aktywów <span class="_ _0"></span>lub <span class="_ _5"></span>ośrodka <span class="_ _0"></span>wypracowującego <span class="_ _5"></span>środki <span class="_ _0"></span>pieniężne”. </div><div class="t m0 x29 h7 y933 ff3 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _a"></span>z <span class="_ _a"></span>paragrafem <span class="_ _a"></span>6 <span class="_ _a"></span>MSR <span class="_ _11"></span><span class="ff2">36 <span class="_ _4"></span>o<span class="_ _1"></span>środek <span class="_ _a"></span>wypracowujący <span class="_ _a"></span>środ<span class="_ _1"></span>ki <span class="_ _4"></span>p<span class="_ _1"></span>ieniężne <span class="_ _a"></span>jest <span class="_ _a"></span>najmniejszym <span class="_ _a"></span>możliwym<span class="_ _1"></span> <span class="_ _4"></span>do<span class="_ _1"></span> <span class="_ _4"></span>ok<span class="_ _1"></span>reślenia </span></div><div class="t m0 x29 h7 y934 ff2 fs3 fc0 sc0 ls0 ws0">zespołem <span class="_ _2e"> </span>ak<span class="_ _1"></span>tywów <span class="_ _2e"> </span>generującym <span class="_ _2e"> </span>wp<span class="_ _1"></span>ływy <span class="_ _2e"> </span>pieniężne <span class="_ _2e"> </span>w<span class="_ _1"></span><span class="ff3"> </span>znac<span class="_ _1"></span>znym <span class="_ _2e"> </span>stopniu <span class="_ _2e"> </span>n<span class="_ _1"></span>iezależne <span class="_ _2e"> </span>od <span class="_ _2e"> </span>wpływów <span class="_ _14"> </span>pieniężnych </div><div class="t m0 x29 h7 y935 ff2 fs3 fc0 sc0 ls0 ws0">pochodzący<span class="_ _1"></span>ch z in<span class="_ _0"></span>nych aktywów lub grup aktywów. Z<span class="ff3"> </span>określeniem, co stanowi<span class="ff3"> </span>ośrodek wypracowujący środki pieniężne, </div><div class="t m0 x29 h11 y210 ff2 fs3 fc0 sc0 ls0 ws0">wiąże <span class="_ _0"></span>się subiektywna <span class="_ _0"></span>ocena. <span class="_ _0"></span>Jeśli <span class="_ _0"></span>nie <span class="_ _0"></span>ma <span class="_ _0"></span>możliwości<span class="_ _1"></span> <span class="_ _0"></span>ustalenia wartości <span class="_ _0"></span>odzyskiwalnej pojedynczego <span class="_ _0"></span>składnika aktywów, </div><div class="t m0 x29 h7 y462 ff2 fs3 fc0 sc0 ls0 ws0">jednostka identyfikuje <span class="_ _5"></span>n<span class="_ _1"></span>ajmniejszy <span class="_ _0"></span>zbiór aktywów, <span class="_ _5"></span>k<span class="_ _1"></span>tóry <span class="_ _0"></span>wypracowuje w <span class="_ _5"></span>znaczn<span class="_ _1"></span>ym <span class="_ _0"></span>stopniu <span class="_ _0"></span>niezależne<span class="_ _4"></span><span class="ff3"> <span class="_ _0"></span><span class="ff2">wpływy pie<span class="_ _0"></span>niężne.<span class="ff3"> </span></span></span></div><div class="t m0 x29 h11 y936 ff2 fs3 fc0 sc0 ls0 ws0">Ocena <span class="_ _10"> </span>przesłanek <span class="_ _10"> </span>wskazu<span class="_ _1"></span>jących <span class="_ _10"> </span>ma <span class="_ _10"> </span>utratę <span class="_ _10"> </span>wartości, <span class="_ _10"> </span>jak <span class="_ _10"> </span>również <span class="_ _10"> </span>przep<span class="_ _1"></span>rowadzenie <span class="_ _10"> </span>testów <span class="_ _10"> </span>wymaga <span class="_ _10"> </span>do<span class="_ _1"></span>konania <span class="_ _10"> </span>szeroko </div><div class="t m0 x29 h11 y937 ff2 fs3 fc0 sc0 ls0 ws0">zakrojonych<span class="_ _1"></span> <span class="_ _28"> </span>szacu<span class="_ _1"></span>nków <span class="_ _28"> </span>o<span class="_ _1"></span>raz <span class="_ _28"> </span>pro<span class="_ _1"></span>fesjonalnego <span class="_ _2e"> </span>osądu, <span class="_ _28"> </span>w <span class="_ _2e"> </span>szczególności <span class="_ _2e"> </span>związanych <span class="_ _2e"> </span>z <span class="_ _28"> </span>o<span class="_ _1"></span>szacowaniem <span class="_ _2e"> </span>przyszłych </div><div class="t m0 x29 h7 y938 ff2 fs3 fc0 sc0 ls0 ws0">przepływó<span class="_ _1"></span>w z działalności operacy<span class="_ _1"></span>jnej, wart<span class="_ _1"></span>ości stopy<span class="_ _1"></span> dyskonta, czy też ko<span class="_ _1"></span>sztów doprowadzenia d<span class="_ _1"></span>o sprzedaży.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y939 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x41 h7 y93a ff3 fs3 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h4a y93b ff5 fs3 fc3 sc0 ls0 ws0">Utrata <span class="_ _14"> </span>wartości <span class="_ _14"> </span>aktywó<span class="_ _1"></span>w <span class="_ _2e"> </span>niefina<span class="_ _1"></span>nsowych <span class="_ _14"> </span>w <span class="_ _14"> </span>odniesieniu <span class="_ _14"> </span>do <span class="_ _14"> </span>ośrodka<span class="_ _1"></span> <span class="_ _14"> </span>wypracowującego <span class="_ _14"> </span>środk<span class="_ _1"></span>i <span class="_ _14"> </span>pieniężne </div><div class="t m0 x29 h4a y93c ff5 fs3 fc3 sc0 ls0 ws0">odpowiedzialnego <span class="_ _33"> </span>za<span class="_ _1"></span>  tworzenie <span class="_ _2a"> </span>i  rozwijanie <span class="_ _2a"> </span>platformy  Da<span class="_ _1"></span>taWalk  ora<span class="_ _1"></span>z  sprzedaż  licencj<span class="_ _1"></span>i  na  oprog<span class="_ _1"></span>ramo<span class="_ _1"></span>wanie </div><div class="t m0 x29 h2b y93d ff4 fs3 fc3 sc0 ls0 ws0">DataWalk </div><div class="t m0 x29 h11 y8e8 ff2 fs3 fc0 sc0 ls0 ws0">Ustalenie <span class="_ _4"></span>war<span class="_ _1"></span>tości <span class="_ _4"></span>od<span class="_ _1"></span>zyskiwalnej <span class="_ _a"></span>zostało <span class="_ _a"></span>przeprowad<span class="_ _1"></span>zone <span class="_ _4"></span>na <span class="_ _a"></span>poziomie <span class="_ _a"></span>ośrodka <span class="_ _a"></span>wypracowującego<span class="_ _1"></span> <span class="_ _4"></span>przepływy<span class="_ _1"></span> <span class="_ _4"></span>pieniężne </div><div class="t m0 x29 h11 y8aa ff2 fs3 fc0 sc0 ls0 ws0">(dalej <span class="_ _4"></span>„CGU”) <span class="_ _4"></span>p<span class="_ _1"></span>rzy <span class="_ _4"></span>zastosowaniu <span class="_ _4"></span>m<span class="_ _1"></span>odelu <span class="_ _4"></span>DCF. <span class="_ _4"></span>Określon<span class="_ _1"></span>a <span class="_ _1"></span>w <span class="_ _4"></span>r<span class="_ _1"></span>amach <span class="_ _4"></span>testu <span class="_ _4"></span>war<span class="_ _1"></span>tość <span class="_ _4"></span>odzyskiwalna <span class="_ _4"></span>CGU <span class="_ _4"></span>od<span class="_ _1"></span>powiada <span class="_ _4"></span>jego </div><div class="t m0 x29 h11 y93e ff2 fs3 fc0 sc0 ls0 ws0">wartości <span class="_ _16"> </span>użytk<span class="_ _1"></span>owej. <span class="_ _16"> </span>CGU <span class="_ _16"> </span>odpowied<span class="_ _1"></span>zia<span class="_ _1"></span>lne <span class="_ _16"> </span>za <span class="_ _16"> </span>tworzenie <span class="_ _16"> </span>i <span class="_ _16"> </span>rozwijan<span class="_ _1"></span>ie <span class="_ _16"> </span>platformy <span class="_ _26"> </span>DataWalk <span class="_ _16"> </span>oraz <span class="_ _16"> </span>sprzedaż<span class="_ _1"></span> <span class="_ _16"> </span>licencji </div><div class="t m0 x29 h7 y93f ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">oprogramowanie <span class="_ _1"></span>DataWalk,jest częścią segmen<span class="_ _1"></span>tu operac<span class="_ _1"></span>yjnego DataWalk S.A.<span class="_ _4"></span></span> </span></div><div class="t m0 x29 h7 y2b8 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf51" class="pf w0 h0" ><div class="pc pc51 w0 h0"><img class="bi x29 y940 w6c ha1" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">81</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rzestawia wartość b<span class="_ _1"></span>ilansową aloko<span class="_ _1"></span>wanych do testowan<span class="_ _1"></span>ego CGU akty<span class="_ _1"></span>wów na dzień 31 gru<span class="_ _1"></span>dnia 2023 r.<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x29 y941 wd3 h19"><div class="t m0 x36 h1a yca ff4 fsc fc0 sc0 ls0 ws0">Aktywo </div></div><div class="c x1f y941 wd3 h19"><div class="t m0 x32 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">Wartość testowana na dzień 31.1<span class="_ _1"></span>2.2023 <span class="ff4"> </span></div><div class="t m0 x16 h1a y94 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">przed </span><span class="fc4 sc0">u</span><span class="fc4 sc0">j</span><span class="fc4 sc0">ęciem </span><span class="fc4 sc0">o</span><span class="fc4 sc0">dpis</span><span class="fc4 sc0">u </span><span class="fc4 sc0">a</span><span class="fc4 sc0">ktua</span><span class="fc4 sc0">lizują</span><span class="fc4 sc0">ceg</span><span class="fc4 sc0">o</span><span class="_ _1"></span><span class="fc4 sc0"> </span><span class="fc4 sc0">w </span><span class="fc4 sc0">cią</span><span class="fc4 sc0">g</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0">kresu</span><span class="_ _1"></span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y942 wd3 h1b"><div class="t m0 x5 h7 y538 ff2 fs3 fc0 sc0 ls0 ws0">Wartość firmy<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x1f y942 wd3 h1b"><div class="t m0 x5f h1d y9e ff3 fsc fc0 sc0 ls3 ws0">0 <span class="fc8 ls0"> </span></div></div><div class="c x29 y943 wd3 h1b"><div class="t m0 x5 h7 y538 ff3 fs3 fc0 sc0 ls0 ws0">Prace rozwojo<span class="_ _1"></span>we w trakcie realizacji<span class="_ _1"></span> </div></div><div class="c x1f y943 wd3 h1b"><div class="t m0 xbb h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 945 <span class="fc8"> </span></div></div><div class="c x29 y944 wd3 h1b"><div class="t m0 x5 h7 y538 ff2 fs3 fc0 sc0 ls0 ws0">Prace rozwojo<span class="_ _1"></span>we zakończone<span class="ff3"> </span></div></div><div class="c x1f y944 wd3 h1b"><div class="t m0 xbc h1d y9e ff3 fsc fc0 sc0 ls0 ws0">24 179 <span class="fc8"> </span></div></div><div class="c x29 y945 wd3 h1b"><div class="t m0 x5 h1d y538 ff2 fs3 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _1"></span>trwałe<span class="ff3 fsc"> </span></div></div><div class="c x1f y945 wd3 h1b"><div class="t m0 xbd h1d y9e ff3 fsc fc0 sc0 ls3 ws0">58 <span class="fc8 ls0"> </span></div></div><div class="c x29 y946 wd3 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu prawa do u<span class="_ _1"></span>żytkowania<span class="ff3"> </span></div></div><div class="c x1f y946 wd3 h1b"><div class="t m0 xbe h1d y9e ff3 fsc fc0 sc0 ls3 ws0">120 <span class="fc8 ls0"> </span></div></div><div class="c x29 y947 wd3 h1b"><div class="t m0 x82 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1f y947 wd3 h1b"><div class="t m0 xbc h1a y9e ff4 fsc fc0 sc0 ls0 ws0">28 302 <span class="fc8"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y948 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y949 ff2 fs3 fc0 sc0 ls0 ws0">Przeprowad<span class="_ _1"></span>zając <span class="_ _0"></span>tegoroczny <span class="_ _5"></span>test <span class="_ _5"></span>na utratę <span class="_ _5"></span>wartości <span class="_ _0"></span>CGU, <span class="_ _5"></span>zidentyfikowan<span class="_ _1"></span>o <span class="_ _5"></span>i przypisano <span class="_ _0"></span>na <span class="_ _5"></span>rozsądnych <span class="_ _0"></span>i <span class="_ _5"></span>spó<span class="_ _1"></span>jnych <span class="_ _5"></span>zasad<span class="_ _1"></span>ach </div><div class="t m0 x29 h7 y94a ff2 fs3 fc0 sc0 ls0 ws0">aktywa <span class="_ _4"></span>wspóln<span class="_ _1"></span>e <span class="_ _4"></span>w <span class="_ _4"></span>postaci <span class="_ _a"></span>rzeczowych<span class="_ _1"></span> <span class="_ _4"></span>aktywów <span class="_ _a"></span>trwałych <span class="_ _4"></span>oraz <span class="_ _4"></span>aktywó<span class="_ _1"></span>w <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _a"></span>prawa <span class="_ _4"></span>do<span class="_ _4"></span><span class="ff3"> </span>użytkowan<span class="_ _1"></span>ia <span class="_ _4"></span>przyczyn<span class="_ _1"></span>iające </div><div class="t m0 x29 h7 y473 ff2 fs3 fc0 sc0 ls0 ws0">się do powstan<span class="_ _1"></span>ia przyszłych przepły<span class="_ _1"></span>wów pieniężnych<span class="_ _1"></span>, pochodzących z<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>testowanego <span class="_ _1"></span>CGU. </span></div><div class="t m0 x29 h7 y811 ff2 fs3 fc0 sc0 ls0 ws0">Do kalkulacji <span class="_ _1"></span>użyto następujących <span class="_ _1"></span>kluczowych za<span class="_ _1"></span>łożeń:<span class="ff3"> </span></div><div class="t m0 x29 h11 y94b ff2 fs3 fc0 sc0 ls0 ws0">Kierownictwo Spółki <span class="_ _0"></span>opracowało <span class="_ _0"></span>prognozy przepływów <span class="_ _0"></span>pieniężnych na <span class="_ _5"></span>okres 5 <span class="_ _5"></span>lat począwszy <span class="_ _5"></span>o<span class="_ _1"></span>d <span class="_ _0"></span>szacunków na <span class="_ _5"></span>ro<span class="_ _1"></span>k <span class="_ _0"></span>2024. </div><div class="t m0 x29 h11 y6f9 ff2 fs3 fc0 sc0 ls0 ws0">Przyjęte p<span class="_ _1"></span>rognozy <span class="_ _1"></span>przychodów <span class="_ _1"></span>oraz <span class="_ _1"></span>kosztów <span class="_ _1"></span>są zg<span class="_ _1"></span>odne <span class="_ _1"></span>z za<span class="_ _1"></span>łożeniami, <span class="_ _1"></span>w o<span class="_ _1"></span>parciu, <span class="_ _1"></span>o <span class="_ _1"></span>które został <span class="_ _1"></span>przygo<span class="_ _1"></span>towany <span class="_ _1"></span>budżet na </div><div class="t m0 x29 h11 y94c ff2 fs3 fc0 sc0 ls0 ws0">kolejne <span class="_ _16"> </span>lata. <span class="_ _15"> </span>Jed<span class="_ _1"></span>nocześnie<span class="_ _1"></span>, <span class="_ _15"> </span>powy<span class="_ _1"></span>ższe <span class="_ _16"> </span>wartości <span class="_ _15"> </span>odzwie<span class="_ _1"></span>rciedlają <span class="_ _16"> </span>dotychczasowe <span class="_ _16"> </span>doświadczenia <span class="_ _16"> </span>Zarządu <span class="_ _16"> </span>wynikające </div><div class="t m0 x29 h7 y94d ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">rozwijania za<span class="_ _1"></span>równo DataWalk S.A., <span class="_ _1"></span>jak i Grupy DataWalk<span class="_ _1"></span>.<span class="_ _1"></span></span> </div><div class="t m0 x29 h11 y94e ff2 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _0"></span>wpływów <span class="_ _0"></span>pieniężnych <span class="_ _0"></span>została <span class="_ _5"></span>sp<span class="_ _1"></span>orządzona p<span class="_ _0"></span>rzy <span class="_ _0"></span>zastosowaniu metody <span class="_ _5"></span>ostrożn<span class="_ _1"></span>ej <span class="_ _0"></span>wyceny, <span class="_ _5"></span>co <span class="_ _0"></span>oznacza <span class="_ _0"></span>że <span class="_ _5"></span> <span class="_ _0"></span>w <span class="_ _0"></span>okresie </div><div class="t m0 x29 h7 y94f ff2 fs3 fc0 sc0 ls0 ws0">prognozy <span class="_ _1"></span>zostały ujęte jedynie te wp<span class="_ _1"></span>ływy, które dotycz<span class="_ _1"></span>ą sprzedaży:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y950 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">usług main<span class="_ _1"></span>tenance od za<span class="_ _1"></span>instalowanej bazy klientów <span class="_ _1"></span>wg cen i<span class="ff3"> <span class="_ _1"></span>zakresu z 202<span class="_ _1"></span>3 r., </span></span></span></div><div class="t m0 x1 h7 y951 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">rozszerzeń<span class="_ _1"></span> <span class="_ _5"></span>do już<span class="_ _0"></span> <span class="_ _5"></span>sp<span class="_ _1"></span>rzedanych <span class="_ _0"></span>licencji <span class="_ _5"></span>w zakresie <span class="_ _5"></span>niewielkiej <span class="_ _0"></span>ilości <span class="_ _5"></span>do<span class="_ _1"></span>datkowych <span class="_ _0"></span>użytkowników <span class="_ _0"></span>wg <span class="_ _5"></span>cen i<span class="ff3"> zakresu </span></span></span></div><div class="t m0 x21 h7 y6ff ff3 fs3 fc0 sc0 ls0 ws0">z 2023 r., </div><div class="t m0 x1 h7 y8a1 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">kilku niewielkich nowych licen<span class="_ _1"></span>cji rocznie wg<span class="_ _1"></span> cen przyjętych na rok 2<span class="_ _1"></span>024. <span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x29 h11 y952 ff2 fs3 fc0 sc0 ls0 ws0">Projekcje <span class="_ _8"> </span>te <span class="_ _8"> </span>zostały <span class="_ _8"> </span>sporządzone <span class="_ _e"> </span>na <span class="_ _8"> </span>podstawie  da<span class="_ _0"></span>nych <span class="_ _8"> </span>historycznych <span class="_ _8"> </span>oraz <span class="_ _8"> </span>statystycznych <span class="_ _8"> </span>dotyczących <span class="_ _8"> </span>m.in. <span class="_ _e"> </span>stop<span class="_ _1"></span>nia </div><div class="t m0 x29 h11 y953 ff2 fs3 fc0 sc0 ls0 ws0">odnowień <span class="_ _16"> </span>usług <span class="_ _16"> </span>maintenance <span class="_ _16"> </span>przez <span class="_ _16"> </span>dotychczasowy<span class="_ _1"></span>ch <span class="_ _15"> </span>k<span class="_ _1"></span>lientów, <span class="_ _16"> </span>jak <span class="_ _15"> </span>równ<span class="_ _1"></span>ież <span class="_ _16"> </span>rozszerzania <span class="_ _16"> </span>licencji <span class="_ _16"> </span>o <span class="_ _15"> </span>dod<span class="_ _1"></span>atkowych </div><div class="t m0 x29 h7 y954 ff2 fs3 fc0 sc0 ls0 ws0">użytkown<span class="_ _1"></span>ików.  Mając <span class="_ _2a"> </span>na <span class="_ _2a"> </span>uwadze  f<span class="_ _1"></span>akt, <span class="_ _2a"> </span><span class="ls13">że</span><span class="ff3"> </span>obecna <span class="_ _2a"> </span>wersją <span class="_ _2a"> </span>oprogramowan<span class="_ _1"></span>ia  jest <span class="_ _2a"> </span>produktem <span class="_ _2a"> </span>gotowym<span class="_ _1"></span>  przynoszącym </div><div class="t m0 x29 h11 y955 ff2 fs3 fc0 sc0 ls0 ws0">określony strumień <span class="_ _5"></span>wpływów <span class="_ _0"></span>od <span class="_ _0"></span>klientów <span class="_ _0"></span>bez <span class="_ _5"></span>koniecz<span class="_ _1"></span>ności <span class="_ _5"></span>k<span class="_ _1"></span>ontynuowan<span class="_ _1"></span>ia <span class="_ _5"></span>istotn<span class="_ _1"></span>ych <span class="_ _5"></span>p<span class="_ _1"></span>rac <span class="_ _5"></span>ro<span class="_ _1"></span>zwojowych<span class="_ _1"></span> <span class="_ _5"></span>i inwestycyjnych, </div><div class="t m0 x29 h7 y956 ff2 fs3 fc0 sc0 ls0 ws0">przyszłe prze<span class="_ _1"></span>pływy pieniężne genero<span class="_ _1"></span>wane z<span class="_ _1"></span><span class="ff3"> </span>CGU zostały oszaco<span class="_ _1"></span>wane na po<span class="_ _1"></span>zio<span class="ff3">mie oper<span class="_ _1"></span>acyjnym.  </span></div><div class="t m0 x29 h11 y957 ff2 fs3 fc0 sc0 ls0 ws0">Kalkulacje <span class="_ _10"> </span>kosztowe <span class="_ _11"></span>zo<span class="_ _1"></span>stały <span class="_ _10"> </span>zbudowan<span class="_ _1"></span>e <span class="_ _11"></span>na <span class="_ _11"></span>b<span class="_ _1"></span>azie <span class="_ _11"></span>do<span class="_ _1"></span>świadczeń <span class="_ _10"> </span>Zarządu <span class="_ _10"> </span>oraz <span class="_ _11"></span>kluczowych <span class="_ _10"> </span>menedże<span class="_ _1"></span>rów <span class="_ _11"></span>i <span class="_ _11"></span>uwzg<span class="_ _1"></span>lędniają </div><div class="t m0 x29 h11 y8a6 ff2 fs3 fc0 sc0 ls0 ws0">zasoby <span class="_ _4"></span>niezbędne <span class="_ _4"></span>i <span class="_ _1"></span>współmierne <span class="_ _4"></span>do <span class="_ _1"></span>świad<span class="_ _1"></span>czenia <span class="_ _4"></span>usług <span class="_ _1"></span>i <span class="_ _4"></span>obsługi <span class="_ _1"></span>k<span class="_ _1"></span>lientów <span class="_ _4"></span>w <span class="_ _1"></span>zakresie <span class="_ _4"></span>spójnym<span class="_ _1"></span> <span class="_ _1"></span> <span class="_ _4"></span>z <span class="_ _1"></span>założen<span class="_ _1"></span>iami <span class="_ _1"></span>przy<span class="_ _1"></span>jętymi </div><div class="t m0 x29 h11 y598 ff2 fs3 fc0 sc0 ls0 ws0">dla <span class="_ _8"> </span>przychodów <span class="_ _8"> </span>z <span class="_ _e"> </span>CGU <span class="_ _8"> </span>oraz <span class="_ _e"> </span>ca<span class="_ _1"></span>łość <span class="_ _8"> </span>kosztów <span class="_ _8"> </span>ogólnego<span class="_ _1"></span> <span class="_ _e"> </span>zarząd<span class="_ _1"></span>u <span class="_ _8"> </span>związanych <span class="_ _8"> </span>prowadzeniem <span class="_ _e"> </span>działalno<span class="_ _1"></span>ści <span class="_ _e"> </span>o<span class="_ _1"></span>peracyjnej. </div><div class="t m0 x29 h11 y740 ff2 fs3 fc0 sc0 ls0 ws0">Projekcie  wypływów  pieniężnych  uwzględniają  zarówno  koszty <span class="_ _8"> </span>historyczne,<span class="_ _1"></span>  ja<span class="_ _0"></span>k  i <span class="_ _8"> </span>planowane,  spodziewane  zmiany </div><div class="t m0 x29 h11 y8e5 ff2 fs3 fc0 sc0 ls0 ws0">wynikające  z  rozwoju  branży  czy  zmiany  w  obszarach  warunkujących  funkcj<span class="_ _1"></span>o<span class="_ _1"></span>nowanie  działalności  gospodar<span class="_ _1"></span>czych </div><div class="t m0 x29 h7 y488 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">Polsce i na świecie, <span class="_ _1"></span>np. presję na wzr<span class="_ _1"></span>ost wynagrodzeń w <span class="_ _1"></span>branży IT.<span class="_ _1"></span></span> </div><div class="t m0 x29 h11 y34b ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>p<span class="_ _1"></span>rogno<span class="_ _1"></span>zach <span class="_ _a"></span>dotyczący<span class="_ _1"></span>ch <span class="_ _4"></span>wy<span class="_ _1"></span>pływów <span class="_ _a"></span>śro<span class="_ _1"></span>dków <span class="_ _a"></span>pieniężnych<span class="_ _1"></span> <span class="_ _a"></span>uwzględn<span class="_ _1"></span>iono <span class="_ _a"></span>niezbędne <span class="_ _a"></span>koszty <span class="_ _a"></span>o<span class="_ _1"></span>peracyjne <span class="_ _a"></span>bez<span class="_ _1"></span>pośrednio </div><div class="t m0 x29 h11 y958 ff2 fs3 fc0 sc0 ls0 ws0">związane <span class="_ _11"></span>z <span class="_ _10"> </span>bieżącym <span class="_ _11"></span>funkcjonowan<span class="_ _1"></span>iem <span class="_ _11"></span>testowan<span class="_ _1"></span>ej <span class="_ _11"></span>grupy <span class="_ _11"></span>aktywów <span class="_ _10"> </span>oraz <span class="_ _11"></span>koszty <span class="_ _10"> </span>pośrednie, <span class="_ _11"></span>które <span class="_ _11"></span>m<span class="_ _1"></span>ogą <span class="_ _11"></span>być <span class="_ _11"></span>przypisane </div><div class="t m0 x29 h7 y959 ff2 fs3 fc0 sc0 ls0 ws0">procesowi uży<span class="_ _1"></span>tkowania aktywów p<span class="_ _1"></span>rzypisa<span class="_ _1"></span><span class="ff3">nych do CGU.<span class="_ _1"></span> </span></div><div class="t m0 x29 h11 y95a ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _1"></span>regularnie an<span class="_ _1"></span>alizuje przyjęte <span class="_ _1"></span>cele b<span class="_ _1"></span>iznesowe, b<span class="_ _1"></span>udżet, aktualizuje <span class="_ _1"></span>prognozy <span class="_ _1"></span>finansowe i <span class="_ _1"></span>plany inwesty<span class="_ _1"></span>cyjne, dzięki </div><div class="t m0 x29 h7 y70a ff2 fs3 fc0 sc0 ls0 ws0">czemu może<span class="_ _1"></span> sprawnie reagować na <span class="_ _1"></span>wszelkie zmiany<span class="_ _1"></span> zarówno w organizacji jak<span class="_ _1"></span>i i w jej otoczeniu <span class="_ _1"></span>rynkowym.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y323 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf52" class="pf w0 h0" ><div class="pc pc52 w0 h0"><img class="bi x29 y95b w6c ha2" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">82</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">Informacje na <span class="_ _1"></span>temat metod zastosowanych<span class="_ _1"></span> do wyceny<span class="_ _1"></span> wartości przypisany<span class="_ _1"></span>ch poszczególnym kluczowy<span class="_ _1"></span>m założeniom:<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x29 y95c wd4 h6a"><div class="t m0 xab h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c xbf y95c w54 h6a"><div class="t m0 xb h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">Wartość w okresie </div><div class="t m0 x5d h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">prognozy  </div><div class="t m0 x22 h1a yca ff4 fsc fc0 sc0 ls0 ws0">(lata 2024-2028<span class="_ _1"></span>) </div></div><div class="c x83 y95c wd5 h6a"><div class="t m0 xb0 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x19 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">długoterminowa </div><div class="t m0 x6b h1a y93 ff4 fsc fc0 sc0 ls1d ws0">po<span class="ls0"> okresie </span></div><div class="t m0 x12 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">pro</span><span class="fc4 sc0">g</span><span class="fc4 sc0">no</span><span class="fc4 sc0">zy</span><span class="fc4 sc0"> </span></div></div><div class="c x8c y95c wd6 h6a"><div class="t m0 x24 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Metoda wyliczenia </div></div><div class="c x29 y95d wd4 ha3"><div class="t m0 x5 h1d y95e ff2 fsc fc0 sc0 ls0 ws0">Wartość sprzedaży<span class="ff3"> </span></div></div><div class="c xbf y95d w54 ha3"><div class="t m0 x5 h1d y95f ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _2a"> </span>Wyn<span class="_ _1"></span>iki <span class="_ _15"> </span>historyczne, </div><div class="t m0 x5 h20 y960 ff2 fsc fc0 sc0 ls0 ws0">uwzględniające </div><div class="t m0 x5 h20 y961 ff2 fsc fc0 sc0 ls0 ws0">sprzedaż <span class="_ _37"> </span>usług </div><div class="t m0 x5 h1d y962 ff3 fsc fc0 sc0 ls0 ws0">maintenance </div><div class="t m0 x5 h1d y963 ff3 fsc fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">obecnych klientów</span> </span></div><div class="t m0 x5 h1d y964 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _2a"> </span>Wyn<span class="_ _1"></span>iki <span class="_ _2a"> </span>historyczne, </div><div class="t m0 x5 h20 y965 ff2 fsc fc0 sc0 ls0 ws0">uwzględniające </div><div class="t m0 x5 h1d y966 ff2 fsc fc0 sc0 ls0 ws0">sprzedaż <span class="_ _2e"> </span>do<span class="ff3"> obecnych </span></div><div class="t m0 x5 h20 y967 ff2 fsc fc0 sc0 ls0 ws0">klientów <span class="_ _38"> </span>rozszerzeń </div><div class="t m0 x5 h1d y968 ff3 fsc fc0 sc0 ls0 ws0">licencji <span class="_ _39"> </span>w <span class="_ _39"> </span>zakresie </div><div class="t m0 x5 h1d y969 ff3 fsc fc0 sc0 ls0 ws0">nowych </div><div class="t m0 x5 h1d y96a ff2 fsc fc0 sc0 ls0 ws0">użytkowników<span class="ff3">, </span></div><div class="t m0 x5 h1d y96b ff3 fsc fc0 sc0 ls0 ws0">-  <span class="ff2">Założenie <span class="_ _33"> </span>sp<span class="_ _1"></span>rzedaży </span></div><div class="t m0 x5 h1d y96c ff3 fsc fc0 sc0 ls0 ws0">trzech <span class="_ _23"> </span>nowych </div><div class="t m0 x5 h1d y96d ff3 fsc fc0 sc0 ls0 ws0">niewielkich <span class="_ _3a"> </span>licencji </div><div class="t m0 x5 h1d y8a ff3 fsc fc0 sc0 ls0 ws0">rocznie. </div></div><div class="c x83 y95d wd5 ha3"><div class="t m0 x46 h1d y95e ff3 fsc fc0 sc0 ls3 ws0">0%<span class="ls0"> </span></div></div><div class="c x8c y95d wd6 ha3"><div class="t m0 x5 h1d y96e ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _27"> </span><span class="ff2">W<span class="_ _1"></span> <span class="_ _2d"> </span>przypadku <span class="_ _2d"> </span>części <span class="_ _27"> </span>klientów <span class="_ _2d"> </span>prognozy </span></div><div class="t m0 x5 h20 y96f ff2 fsc fc0 sc0 ls0 ws0">finansowe <span class="_ _3b"> </span>zakładają <span class="_ _3b"> </span>wzrost <span class="_ _3c"> </span>przychodów </div><div class="t m0 x5 h1d y970 ff3 fsc fc0 sc0 ls0 ws0">dla <span class="ff2">każdego okresu na <span class="_ _0"></span>poziomie 5% <span class="_ _0"></span>(indeksacja), </span></div><div class="t m0 x5 h20 y971 ff2 fsc fc0 sc0 ls0 ws0">w poz<span class="_ _0"></span>ostałych przypadkach <span class="_ _0"></span>złożono <span class="_ _0"></span>stały p<span class="_ _0"></span>oziom </div><div class="t m0 x5 h1d y972 ff3 fsc fc0 sc0 ls0 ws0">przychodu, </div><div class="t m0 x5 h1d y973 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _2b"> </span><span class="ff2">W<span class="_ _1"></span>artość <span class="_ _27"> </span>sprzedaży <span class="_ _2b"> </span>nowych <span class="_ _27"> </span>licencji <span class="_ _13"> </span>o<span class="_ _1"></span>raz </span></div><div class="t m0 x5 h20 y974 ff2 fsc fc0 sc0 ls0 ws0">rozszerzeń <span class="_ _2e"> </span>do<span class="_ _1"></span> <span class="_ _2e"> </span>tych <span class="_ _14"> </span>już <span class="_ _2e"> </span>sprzedanych <span class="_ _2e"> </span>zo<span class="_ _1"></span>stała </div><div class="t m0 x5 h20 y975 ff2 fsc fc0 sc0 ls0 ws0">przyjęta <span class="_ _3d"> </span>na <span class="_ _3d"> </span>poziomie <span class="_ _3d"> </span>wynikającym </div><div class="t m0 x5 h1d y95e ff3 fsc fc0 sc0 ls0 ws0">z <span class="ff2">najświeższych danych historycznych,<span class="_ _1"></span></span> </div><div class="t m0 x5 h1d y976 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _a"></span><span class="ff2">Przyjęty<span class="_ _1"></span> <span class="_ _11"></span>wzrost <span class="_ _11"></span>sprzedaży <span class="_ _11"></span>dla <span class="_ _11"></span>poszczególnych </span></div><div class="t m0 x5 h20 y977 ff2 fsc fc0 sc0 ls0 ws0">okresów <span class="_ _21"> </span>prognozy <span class="_ _21"> </span>szczegółowej <span class="_ _21"> </span>z<span class="_ _0"></span>ostał </div><div class="t m0 x5 h1d y978 ff3 fsc fc0 sc0 ls0 ws0">opracowany w<span class="_ _1"></span> wariancie konserwatywnym, </div><div class="t m0 x5 h1d y979 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _35"> </span><span class="ff2">Sp<span class="_ _1"></span>ółka <span class="_ _2f"> </span>założ<span class="_ _0"></span>yła, <span class="_ _2f"> </span>iż<span class="ff3"> z <span class="_ _35"> </span>aktualnej <span class="_ _2f"> </span>wersji<span class="_ _0"></span> </span></span></div><div class="t m0 x5 h20 y97a ff2 fsc fc0 sc0 ls0 ws0">oprogramowania, <span class="_ _28"> </span>b<span class="_ _1"></span>ędzie <span class="_ _28"> </span>w <span class="_ _2e"> </span>stanie <span class="_ _28"> </span>uzyskiwać </div><div class="t m0 x5 h20 y97b ff2 fsc fc0 sc0 ls0 ws0">stabilne <span class="_ _e"> </span>przychody <span class="_ _e"> </span>przez <span class="_ _e"> </span>okres <span class="_ _10"> </span>5<span class="_ _1"></span> <span class="_ _e"> </span>lat, <span class="_ _e"> </span>następnie </div><div class="t m0 x5 h1d y97c ff2 fsc fc0 sc0 ls0 ws0">przyjęła, <span class="_ _15"> </span>iż<span class="ff3"> <span class="_ _1"></span></span>wartość <span class="_ _15"> </span>rezydualna, <span class="_ _16"> </span>a <span class="_ _15"> </span>także <span class="_ _15"> </span>sto<span class="_ _1"></span>pa </div><div class="t m0 x5 h1d y2 ff3 fsc fc0 sc0 ls0 ws0">wzrostu po <span class="ff2">ok<span class="_ _1"></span>resie prognozy wynoszą 0.</span> </div></div><div class="c x29 y438 wd4 ha4"><div class="t m0 x5 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Ma</span><span class="fc4 sc0">r</span><span class="fc4 sc0">ża </span><span class="fc4 sc0">EB</span><span class="fc4 sc0">I</span><span class="fc4 sc0">T</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xbf y438 wd7 ha4"><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Dan</span><span class="fc4 sc0">e h</span><span class="fc4 sc0">is</span><span class="fc4 sc0">to</span><span class="fc4 sc0">r</span><span class="fc4 sc0">y</span><span class="fc4 sc0">czn</span><span class="fc4 sc0">e,</span><span class="fc4 sc0"> </span><span class="fc4 sc0">w o</span><span class="fc4 sc0">p</span><span class="_ _1"></span><span class="fc4 sc0">ar</span><span class="fc4 sc0">ciu</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">s</span><span class="fc4 sc0">zacu</span><span class="fc4 sc0">n</span><span class="fc4 sc0">k</span><span class="fc4 sc0">i </span><span class="fc4 sc0">k</span><span class="fc4 sc0">ier</span><span class="fc4 sc0">o</span><span class="fc4 sc0">w</span><span class="fc4 sc0">n</span><span class="fc4 sc0">ictwa.</span><span class="_ _1"></span><span class="fc4 sc0"> </span></div></div><div class="c x29 y97d wd4 ha5"><div class="t m0 x5 h1d y97e ff2 fsc fc0 sc0 ls0 ws0">Nakłady <span class="ff3">in<span class="_ _1"></span>westycyjne </span></div><div class="t m0 x5 h1d y97f ff3 fsc fc0 sc0 ls0 ws0">(CAPEX) </div></div><div class="c xbf y97d w54 ha5"><div class="t m0 x35 h1d y980 ff3 fsc fc0 sc0 ls0 ws0">-  </div></div><div class="c x83 y97d wd5 ha5"><div class="t m0 x48 h1d y980 ff3 fsc fc0 sc0 ls0 ws0">- </div></div><div class="c x8c y97d wd6 ha5"><div class="t m0 x5 h20 y981 ff2 fsc fc0 sc0 ls0 ws0">Spółka <span class="_ _3e"> </span>sporządziła <span class="_ _3e"> </span>prognozę <span class="_ _3e"> </span>zakładając </div><div class="t m0 x5 h1d y982 ff3 fsc fc0 sc0 ls0 ws0">w <span class="ff2">modelu <span class="_ _34"> </span>wyceny, <span class="_ _34"> </span>że <span class="_ _34"> </span>szacowane <span class="_ _34"> </span>wyd<span class="_ _1"></span>atki </span></div><div class="t m0 x5 h20 y980 ff2 fsc fc0 sc0 ls0 ws0">związane <span class="_ _26"> </span>wy<span class="_ _1"></span>łącznie <span class="_ _29"> </span>z <span class="_ _26"> </span>utrzymaniem <span class="_ _26"> </span>ak<span class="_ _1"></span>tualnej </div><div class="t m0 x5 h1d y673 ff2 fsc fc0 sc0 ls0 ws0">wersji <span class="_ _8"> </span>oprogramowania <span class="_ _8"> </span>są <span class="_ _e"> </span>odnoszone  w<span class="ff3"> koszty </span></div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0">k</span><span class="fc4 sc0">r</span><span class="fc4 sc0">esu</span><span class="fc4 sc0">.</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y386 wd4 h51"><div class="t m0 x5 h1d y4ba ff3 fsc fc0 sc0 ls0 ws0">Stopa dyskontowa </div><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">przed </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">atk</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wan</span><span class="fc4 sc0">iem</span><span class="fc4 sc0"> </span></div></div><div class="c xbf y386 w54 h51"><div class="t m0 x34 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">16,61% </div></div><div class="c x83 y386 wd5 h51"><div class="t m0 x5d h1d y93 ff3 fsc fc0 sc0 ls0 ws0">16,61% </div></div><div class="c x8c y386 wd6 h51"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls1b ws0">W <span class="ls0">oparciu o model CAPM. </span></div></div><div class="c x29 y6e7 wd4 h51"><div class="t m0 x5 h1d y4ba ff3 fsc fc0 sc0 ls0 ws0">Stopa dyskontowa </div><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">zastosowana </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zed</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c xbf y6e7 w54 h51"><div class="t m0 x34 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">15,30% </div></div><div class="c x83 y6e7 wd5 h51"><div class="t m0 x5d h1d y93 ff3 fsc fc0 sc0 ls0 ws0">15,30% </div></div><div class="c x8c y6e7 wd6 h51"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">W oparciu o model CAPM.<span class="_ _1"></span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y983 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y984 ff2 fs3 fc0 sc0 ls0 ws0">W wyniku <span class="_ _0"></span>przeprowad<span class="_ _1"></span>zonego <span class="_ _0"></span>testu, wartość <span class="_ _0"></span>odzyskiwaln<span class="_ _1"></span>a CGU <span class="_ _0"></span>na dzień <span class="_ _0"></span>bilansowy wyniosła <span class="_ _0"></span>19 273 tys. <span class="_ _0"></span>PLN. W<span class="_ _0"></span> efekcie </div><div class="t m0 x29 h7 y985 ff2 fs3 fc0 sc0 ls0 ws0">łączna kwota <span class="_ _5"></span>o<span class="_ _1"></span>dpisu aktualizującego <span class="_ _0"></span>w <span class="_ _0"></span>roku 2023 <span class="_ _5"></span>zo<span class="_ _1"></span>stała <span class="_ _0"></span>oszacowana na <span class="_ _0"></span>poziomie 9<span class="ff3"> </span>02<span class="_ _1"></span>9 <span class="_ _0"></span>tys. <span class="_ _0"></span>PLN <span class="_ _0"></span>i <span class="_ _0"></span>została <span class="_ _0"></span>w całości <span class="_ _5"></span>u<span class="_ _1"></span>jęta </div><div class="t m0 x29 h7 y986 ff2 fs3 fc0 sc0 ls0 ws0">w rachunku zy<span class="_ _1"></span>sków i strat w <span class="_ _1"></span>pozycji pozostałych k<span class="_ _1"></span>osztów operacy<span class="_ _1"></span>jnych. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y987 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rzedstawia kwoty d<span class="_ _1"></span>okonanego odpisu <span class="_ _1"></span>aktualizującego ujętego w ro<span class="_ _1"></span>ku 2023 w podziale na gru<span class="_ _1"></span>py </div><div class="t m0 x29 h7 y988 ff2 fs3 fc0 sc0 ls0 ws0">aktywów.<span class="ff3"> </span></div></div><div class="c x29 y989 wd8 ha5"><div class="t m0 xc0 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Aktywo </div></div><div class="c xbb y989 wd9 ha5"><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0"> <span class="ff5">Wartość testowana </span></div><div class="t m0 x16 h1a y5c4 ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> <span class="ff5">dzień 31.12.2023 </span> </span></div><div class="t m0 x2b h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">przed ujęciem odpisu </div><div class="t m0 x30 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">aktualizującego w ciągu </div><div class="t m0 x46 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0">kresu</span><span class="fc4 sc0"> </span></div></div><div class="c x65 y989 wda ha5"><div class="t m0 x3d h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0"> <span class="ff5">Wartość odpisu </span></div><div class="t m0 x30 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">aktualizującego ujętego </div><div class="t m0 x43 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">w ciągu okresu <span class="ff4"> </span></div></div><div class="c xc1 y989 wd9 ha5"><div class="t m0 x16 h1a y7b6 ff4 fsc fc0 sc0 ls0 ws0"> <span class="ff5">Wartość testowana </span></div><div class="t m0 x16 h1a y5c4 ff4 fsc fc0 sc0 ls1d ws0">na<span class="ls0"> <span class="ff5">dzień 31.12.2023 </span> </span></div><div class="t m0 x3d h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">po ujęciu odpisu </div><div class="t m0 x30 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">aktualizującego w ciągu </div><div class="t m0 x46 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0">kresu</span><span class="fc4 sc0"> </span></div></div><div class="c x29 y98a wd8 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wartość firmy<span class="ff3"> </span></div></div><div class="c xbb y98a wd9 h1b"><div class="t m0 x1e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">0 <span class="ls0"> </span></div></div><div class="c x65 y98a wda h1b"><div class="t m0 x1e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">0 <span class="ls0"> </span></div></div><div class="c xc1 y98a wd9 h1b"><div class="t m0 x1e h1d y6 ff3 fsc fc0 sc0 ls3 ws0">0 <span class="ls0"> </span></div></div><div class="c x29 y98b wd8 h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Prace rozwojowe w trakcie realizacji<span class="_ _1"></span> </div></div><div class="c xbb y98b wd9 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 945  </div></div><div class="c x65 y98b wda h1b"><div class="t m0 x56 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">371 </span> </div></div><div class="c xc1 y98b wd9 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 573  </div></div><div class="c x29 y98c wd8 h1e"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Prace <span class="ff2">rozwojowe zakończo<span class="_ _1"></span>ne</span> </div></div><div class="c xbb y98c wd9 h1e"><div class="t m0 x99 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">24 179  </div></div><div class="c x65 y98c wda h1e"><div class="t m0 x1a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-8 641  </div></div><div class="c xc1 y98c wd9 h1e"><div class="t m0 x99 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">15 538  </div></div><div class="c x29 y98d wd8 h1b"><div class="t m0 x5 h1d y538 ff2 fs3 fc0 sc0 ls0 ws0">Rzeczowe aktywa <span class="_ _1"></span>trwałe<span class="ff3 fsc"> </span></div></div><div class="c xbb y98d wd9 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">58 <span class="ls0"> </span></div></div><div class="c x65 y98d wda h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">5 </span> </div></div><div class="c xc1 y98d wd9 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">53 <span class="ls0"> </span></div></div><div class="c x29 y98e wd8 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Aktywa z tytułu prawa do u<span class="_ _1"></span>żytkowania<span class="ff3"> </span></div></div><div class="c xbb y98e wd9 h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">120 <span class="ls0"> </span></div></div><div class="c x65 y98e wda h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">11 </span> </div></div><div class="c xc1 y98e wd9 h1b"><div class="t m0 x1b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">109 <span class="ls0"> </span></div></div><div class="c x29 y681 wd8 h1b"><div class="t m0 x17 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c xbb y681 wd9 h1b"><div class="t m0 x99 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">28 302  </div></div><div class="c x65 y681 wda h1b"><div class="t m0 x1a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">-9 029  </div></div><div class="c xc1 y681 wd9 h1b"><div class="t m0 x99 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">19 273  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y3ed ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y24b ff2 fs3 fc0 sc0 ls0 ws0">Odpis został zastosowan<span class="_ _1"></span>y w całości d<span class="_ _1"></span>o segmentu<span class="_ _1"></span> operacyjnego, którem jest spó<span class="_ _1"></span>łka <span class="_ _4"></span><span class="ff3">DataWalk S.A. </span></div><div class="t m0 x29 h7 y98f ff2 fs3 fc0 sc0 ls0 ws0">Dokonany odpis aktualizujący <span class="_ _0"></span>ma charakter niepieniężny i <span class="_ _5"></span>pozo<span class="_ _1"></span>staje bez <span class="_ _0"></span>wpływu na bieżącą <span class="_ _5"></span>sy<span class="_ _1"></span>tuację finansową Emitenta.<span class="_ _1"></span><span class="ff3"> </span></div></div></div><div class="pi" ></div></div><div id="pf53" class="pf w0 h0" ><div class="pc pc53 w0 h0"><img class="bi x29 y95b w8a ha2" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">83</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff5 fs3 fc3 sc0 ls0 ws0">Inwestycje w jednostk<span class="_ _1"></span>ach zależny<span class="_ _1"></span>ch (długoterm<span class="_ _1"></span>inowe)<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y990 ff2 fs3 fc0 sc0 ls0 ws0">Spółka  po<span class="_ _1"></span>siada  długoter<span class="_ _1"></span>minowe  aktywa  finan<span class="_ _1"></span>sowe  w  p<span class="_ _1"></span>ostaci  akcji  w <span class="_ _15"> </span>jednostce  zale<span class="_ _1"></span>żnej  Data<span class="_ _1"></span>Walk  Inc.  z<span class="_ _1"></span><span class="ff3"> </span>siedzib<span class="_ _1"></span>ą </div><div class="t m0 x29 h7 y991 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">Stanach Zjed<span class="_ _1"></span>noczonych, co<span class="_ _1"></span> też zostało przedstawio<span class="_ _1"></span>ne w nocie nr<span class="_ _1"></span> 4.1 do<span class="_ _1"></span></span> n<span class="_ _1"></span>iniejszego sprawozdania f<span class="_ _1"></span>inansowego </div><div class="t m0 x29 h7 y992 ff2 fs3 fc0 sc0 ls0 ws0">Ustalenie  wartości  odzyskiwalnej  zostanie  przeprowadzone  na <span class="_ _8"> </span>poziomie  składnika  aktywów,  a<span class="_ _1"></span><span class="ff3"> </span>określona  w  ramach<span class="_ _0"></span> </div><div class="t m0 x29 h7 y993 ff2 fs3 fc0 sc0 ls0 ws0">niniejszego testu <span class="_ _5"></span>war<span class="_ _1"></span>tość <span class="_ _0"></span>odzyskiwalna odpowiada jego <span class="_ _5"></span>wartości użytkowej. <span class="_ _0"></span>Aktywem, któ<span class="_ _0"></span>re podlega <span class="_ _5"></span>testowan<span class="_ _1"></span>iu na<span class="_ _1"></span><span class="ff3"> </span>utratę </div><div class="t m0 x29 h7 y715 ff2 fs3 fc0 sc0 ls0 ws0">wartości <span class="_ _e"> </span>są <span class="_ _10"> </span>„Inwestycje <span class="_ _e"> </span>w <span class="_ _10"> </span>je<span class="_ _1"></span>d<span class="_ _1"></span>nostkach <span class="_ _e"> </span>zależnych”, <span class="_ _e"> </span>w<span class="ff3"> </span>k<span class="_ _1"></span>tórej <span class="_ _10"> </span>to <span class="_ _e"> </span>pozycji <span class="_ _e"> </span>bilansowej <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _10"> </span>ujmu<span class="_ _1"></span>je <span class="_ _10"> </span>in<span class="_ _1"></span>westycje <span class="_ _10"> </span>w<span class="_ _4"></span><span class="ff3"> </span>spółę </div><div class="t m0 x29 h7 y5e ff2 fs3 fc0 sc0 ls0 ws0">zależną DataWalk In<span class="_ _1"></span>c.<span class="ff3"> </span></div><div class="t m0 x29 h7 y994 ff2 fs3 fc0 sc0 ls0 ws0">Do kalkulacji <span class="_ _1"></span>użyto następujących <span class="_ _1"></span>kluczowych za<span class="_ _1"></span>łożeń:<span class="ff3"> </span></div><div class="t m0 x29 h7 y995 ff2 fs3 fc0 sc0 ls0 ws0">Kierownictwo DataWalk <span class="_ _5"></span>S.A. <span class="_ _0"></span>opraco<span class="_ _1"></span>wało <span class="_ _0"></span>prognozy <span class="_ _5"></span>prze<span class="_ _1"></span>pływów <span class="_ _0"></span>pieniężnych na <span class="_ _3"></span>o<span class="_ _1"></span>kres <span class="_ _0"></span>5 <span class="_ _5"></span>lat<span class="_ _1"></span><span class="ff3">, tj. <span class="_ _5"></span>na <span class="_ _0"></span>lata <span class="_ _5"></span>20<span class="_ _1"></span>24-202<span class="_ _1"></span>8<span class="ff2">. <span class="_ _5"></span>Prz<span class="_ _1"></span>yjęte </span></span></div><div class="t m0 x29 h7 y996 ff2 fs3 fc0 sc0 ls0 ws0">prognozy <span class="_ _4"></span>przychodów <span class="_ _4"></span>oraz <span class="_ _4"></span>kosztów <span class="_ _4"></span>są <span class="_ _4"></span>zgodne <span class="_ _4"></span>z <span class="_ _4"></span>założeniami, <span class="_ _4"></span>w<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span></span>oparciu, <span class="_ _4"></span>o <span class="_ _4"></span>które <span class="_ _4"></span>został <span class="_ _1"></span>p<span class="_ _1"></span>rzygotowan<span class="_ _1"></span>y <span class="_ _1"></span>bu<span class="_ _1"></span>dżet <span class="_ _4"></span>DataWalk </div><div class="t m0 x29 h7 y37a ff3 fs3 fc0 sc0 ls0 ws0">Inc. na <span class="ff2">kolejne lata. Jednocześnie, powy<span class="_ _1"></span>ższe wartości odzwierciedlają dotychcz<span class="_ _1"></span>asowe doświadczenia Zarządu wynikające </span></div><div class="t m0 x29 h7 y997 ff3 fs3 fc0 sc0 ls0 ws0">z rozwijania Da<span class="_ _1"></span><span class="ff2">taWalk Inc. <span class="_ _1"></span>od 201<span class="_ _1"></span>6 roku, tj. o<span class="_ _1"></span>d początku p<span class="_ _1"></span>owstania spółki zależn<span class="_ _1"></span>ej, jak ró<span class="_ _1"></span>wnież wy<span class="_ _1"></span>nikające z<span class="_ _4"></span></span> r<span class="_ _1"></span>ozwijania </div><div class="t m0 x29 h7 y998 ff3 fs3 fc0 sc0 ls0 ws0">DataWalk S.A. od 2<span class="_ _1"></span>011 roku.<span class="_ _1"></span> </div><div class="t m0 x29 h7 y1ae ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>zależna <span class="_ _1"></span>operuje <span class="_ _4"></span>w<span class="ff3"> </span>Stanach <span class="_ _4"></span>Zjednoczonych <span class="_ _1"></span>i <span class="_ _1"></span>po<span class="_ _1"></span>zostałych <span class="_ _1"></span>krajach <span class="_ _4"></span>Ameryk <span class="_ _1"></span>Północnej <span class="_ _4"></span>i<span class="_ _1"></span><span class="ff3"> </span>Połudn<span class="_ _1"></span>iowej<span class="ff3"> <span class="_ _4"></span>jako d<span class="_ _1"></span>ostawca </span></div><div class="t m0 x29 h7 y6de ff2 fs3 fc0 sc0 ls0 ws0">oprogramo<span class="_ _1"></span>wania <span class="_ _8"> </span>DataWalk, <span class="_ _e"> </span>będąceg<span class="_ _1"></span>o <span class="_ _e"> </span>platfo<span class="_ _1"></span>rmą <span class="_ _8"> </span>analityczną <span class="_ _e"> </span>zap<span class="_ _1"></span>rojektowaną <span class="_ _8"> </span>dla <span class="_ _8"> </span>szybkiego <span class="_ _e"> </span>łączen<span class="_ _1"></span>ia <span class="_ _8"> </span>dużych <span class="_ _e"> </span>i<span class="_ _4"></span><span class="ff3"> bardzo </span></div><div class="t m0 x29 h7 y999 ff2 fs3 fc0 sc0 ls0 ws0">dużych zbiorów <span class="_ _0"></span>danych oraz <span class="_ _5"></span>analizy sieci <span class="_ _5"></span>p<span class="_ _1"></span>owiązań między <span class="_ _0"></span>tymi <span class="_ _0"></span>danym<span class="_ _1"></span>i, <span class="_ _0"></span>a<span class="_ _1"></span><span class="ff3"> </span>więc obszarze <span class="_ _0"></span>szeroko <span class="_ _0"></span>pojętego tzw. <span class="_ _5"></span>Big Data.<span class="ff3"> </span></div><div class="t m0 x29 h47 y99a ff2 fs3 fc0 sc0 ls0 ws0">Według <span class="_ _e"> </span>inform<span class="_ _1"></span>acji <span class="_ _e"> </span>opublikowanych <span class="_ _e"> </span>przez <span class="_ _e"> </span>Fortune <span class="_ _e"> </span>Business <span class="_ _e"> </span>Insigh<span class="_ _1"></span>ts <span class="_ _e"> </span>w <span class="_ _10"> </span>r<span class="_ _1"></span>aporcie <span class="_ _e"> </span>zatytu<span class="_ _4"></span>łowan<span class="_ _1"></span>ym <span class="_ _e"> </span>„<span class="ff8">Big <span class="_ _e"> </span>Da<span class="_ _1"></span>ta <span class="_ _10"></span>An<span class="_ _1"></span>alytics </span></div><div class="t m0 x29 h47 y99b ff8 fs3 fc0 sc0 ls0 ws0">Market, <span class="_ _5"></span>202<span class="_ _1"></span>2-2029<span class="ff2">”,<span class="_ _1"></span> <span class="_ _5"></span>wielkość <span class="_ _5"></span>glo<span class="_ _1"></span>balnego <span class="_ _5"></span>ryn<span class="_ _1"></span>ku <span class="_ _5"></span>analityki <span class="_ _0"></span>Big <span class="_ _5"></span>Data <span class="_ _5"></span>w <span class="_ _0"></span>2021 <span class="_ _5"></span>r. <span class="_ _0"></span>wyniosła <span class="_ _5"></span>240,56 <span class="_ _0"></span>mld <span class="_ _5"></span>USD, <span class="_ _5"></span>co<span class="_ _1"></span> <span class="_ _5"></span>stanowi <span class="_ _0"></span>wzrost </span></div><div class="t m0 x29 h7 y99c ff2 fs3 fc0 sc0 ls0 ws0">o <span class="_ _4"></span>16,2% <span class="_ _4"></span>w <span class="_ _1"></span>stosun<span class="_ _1"></span>ku <span class="_ _1"></span>do <span class="_ _4"></span>2020 <span class="_ _1"></span>r<span class="_ _1"></span>. <span class="_ _4"></span>Analitycy <span class="_ _4"></span>przewidują, <span class="_ _4"></span>że <span class="_ _4"></span>wartość <span class="_ _1"></span>rynku<span class="_ _1"></span> <span class="_ _1"></span>uro<span class="_ _1"></span>śnie <span class="_ _1"></span>z<span class="_ _4"></span><span class="ff3"> 271,83 <span class="_ _4"></span>mld <span class="_ _4"></span>USD <span class="_ _4"></span>w <span class="_ _1"></span>2022 <span class="_ _4"></span>r. <span class="_ _4"></span>do 655,53 </span></div><div class="t m0 x29 h7 y99d ff2 fs3 fc0 sc0 ls0 ws0">mld <span class="_ _5"></span>USD <span class="_ _0"></span>w <span class="_ _5"></span>2029 <span class="_ _5"></span>r., <span class="_ _0"></span>osiągając <span class="_ _5"></span>tym <span class="_ _5"></span>samym<span class="_ _1"></span> <span class="_ _5"></span>CA<span class="_ _1"></span><span class="ff3">GR <span class="_ _5"></span>na <span class="_ _0"></span>poziomie <span class="_ _5"></span>13,4%</span></div></div><div class="c x0 y0 wdb h0"><div class="t m0 xa9 ha6 y5ac ff3 fsf fc0 sc0 ls0 ws0">1</div></div><div class="c x0 y0 w2 h0"><div class="t m0 xc2 h7 y99d ff3 fs3 fc0 sc0 ls0 ws0">. <span class="_ _5"></span>Z <span class="_ _5"></span>kolei <span class="_ _0"></span>wielko<span class="ff2 ls18">ść</span> <span class="_ _0"></span>globalnego <span class="_ _5"></span>rynku <span class="_ _5"></span>oprogram<span class="_ _1"></span>owania </div><div class="t m0 x29 h7 y99e ff3 fs3 fc0 sc0 ls0 ws0">do analityk<span class="_ _1"></span>i biznesowej zosta<span class="_ _1"></span><span class="ff2">ł</span>a wycenion<span class="_ _1"></span>a na 61,10 mld USD w<span class="_ _1"></span> <span class="ls3">2020</span> r. i przewiduje si<span class="ff2">ę<span class="_ _1"></span></span><span class="ls5">, </span><span class="ff2">ż</span>e osi<span class="ff2">ą</span>gnie 177,00 mld<span class="_ _1"></span> USD do </div><div class="t m0 x29 h7 y99f ff3 fs3 fc0 sc0 ls0 ws0">2030 r., przy <span class="_ _1"></span>wzro<span class="ff2">ś</span>cie CAGR n<span class="_ _1"></span>a poziomie 11<span class="_ _1"></span>,2% w latach<span class="_ _1"></span> 2021<span class="ff2">–</span>2030</div></div><div class="c x0 y0 wdb h0"><div class="t m0 x8f ha7 y9a0 ff3 fs10 fc0 sc0 ls0 ws0">2</div></div><div class="c x0 y0 w2 h0"><div class="t m0 x6a h7 y99f ff3 fs3 fc0 sc0 ls5 ws0">. <span class="ls0"> </span></div><div class="t m0 x29 h11 y9a1 ff2 fs3 fc0 sc0 ls0 ws0">Bazując <span class="_ _8"> </span>na <span class="_ _e"> </span>zdobytych, <span class="_ _8"> </span>wieloletnich <span class="_ _e"> </span>doświadcz<span class="_ _1"></span>eniach <span class="_ _e"> </span>o<span class="_ _1"></span>raz <span class="_ _e"> </span>w <span class="_ _8"> </span>oparciu <span class="_ _e"> </span>o <span class="_ _8"> </span>założenia <span class="_ _e"> </span>przyjętej <span class="_ _8"> </span>strategii <span class="_ _e"> </span>rozwo<span class="_ _1"></span>ju, <span class="_ _e"> </span>Zarząd </div><div class="t m0 x29 h11 y9a2 ff2 fs3 fc0 sc0 ls0 ws0">DataWalk <span class="_ _16"> </span>S.A. <span class="_ _16"> </span>pop<span class="_ _1"></span>rzez <span class="_ _16"> </span>spółkę <span class="_ _16"> </span>zależną <span class="_ _16"> </span>DataWalk <span class="_ _16"> </span>In<span class="_ _1"></span>c. <span class="_ _15"> </span>rea<span class="_ _1"></span>lizuje <span class="_ _16"> </span>działania <span class="_ _16"> </span>po<span class="_ _1"></span>legające <span class="_ _16"> </span>na <span class="_ _16"> </span>skalowaniu <span class="_ _16"> </span>działalno<span class="_ _1"></span>ści </div><div class="t m0 x29 h7 y9a3 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">szczególno<span class="_ _1"></span>ści <span class="_ _4"></span>na <span class="_ _1"></span>am<span class="_ _1"></span>erykańskim <span class="_ _4"></span>rynku <span class="_ _4"></span>IT. <span class="_ _4"></span>Skalowanie <span class="_ _4"></span>działalności <span class="_ _4"></span>odby<span class="_ _1"></span>wa <span class="_ _4"></span>się <span class="_ _1"></span>pr<span class="_ _1"></span>zez <span class="_ _1"></span>suk<span class="_ _1"></span>cesywne <span class="_ _4"></span>budowanie <span class="_ _4"></span>no<span class="_ _1"></span>wych </span></div><div class="t m0 x29 h7 y335 ff2 fs3 fc0 sc0 ls0 ws0">zespołów han<span class="_ _1"></span>dlowych, wdrożeniowy<span class="_ _1"></span>ch, jak również rozwó<span class="_ _1"></span>j sieci partnerów h<span class="_ _1"></span>andlowych (resellerów). <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y9a4 ff2 fs3 fc0 sc0 ls0 ws0">Prognozy <span class="_ _e"> </span>finansowe <span class="_ _e"> </span>zakładają <span class="_ _10"> </span>stopy <span class="_ _e"> </span>wzrostu <span class="_ _e"> </span>przychodów <span class="_ _e"> </span>dla <span class="_ _10"> </span>każd<span class="_ _1"></span>ego <span class="_ _10"> </span>okresu<span class="_ _1"></span> <span class="_ _10"> </span>wyższe <span class="_ _e"> </span>niż <span class="_ _10"> </span>szaco<span class="_ _1"></span>wane <span class="_ _e"> </span>tempo <span class="_ _10"> </span>rozwo<span class="_ _1"></span>ju </div><div class="t m0 x29 h11 y874 ff2 fs3 fc0 sc0 ls0 ws0">branży. <span class="_ _11"></span>W <span class="_ _4"></span>o<span class="_ _1"></span>cenie <span class="_ _a"></span>Zarządu, <span class="_ _a"></span>z <span class="_ _11"></span>uwagi <span class="_ _a"></span>na <span class="_ _a"></span>i) <span class="_ _11"></span>wczesny <span class="_ _a"></span>etap <span class="_ _a"></span>ro<span class="_ _1"></span>zwoju <span class="_ _a"></span>działaln<span class="_ _1"></span>ości <span class="_ _a"></span>w <span class="_ _a"></span>Stanach <span class="_ _11"></span>Zjedno<span class="_ _1"></span>czonych, <span class="_ _a"></span>ii) <span class="_ _a"></span>o<span class="_ _1"></span>siągnięcia </div><div class="t m0 x29 h11 y9a5 ff2 fs3 fc0 sc0 ls0 ws0">DataWalk  S.A.  pod  względem  technolog<span class="_ _1"></span>icznym  (liczne <span class="_ _8"> </span>patenty  w  USA <span class="_ _8"> </span>i  Europie),  iii) <span class="_ _8"> </span>osiągnięcia  DataWalk  Inc. </div><div class="t m0 x29 h7 y9a6 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">obszarze sp<span class="_ _1"></span>rzedażowym do klientó<span class="_ _1"></span>w z sektora pub<span class="_ _1"></span>licznego, jak również do odbio<span class="_ _1"></span>rców z sektora p<span class="_ _1"></span>rywatnego, o których </span></div><div class="t m0 x29 h11 y9a7 ff2 fs3 fc0 sc0 ls0 ws0">Emitent <span class="_ _a"></span>informuje <span class="_ _a"></span>w <span class="_ _4"></span>ramach <span class="_ _4"></span>rap<span class="_ _1"></span>ortów <span class="_ _4"></span>bieżą<span class="_ _1"></span>cych <span class="_ _4"></span>ESPI; <span class="_ _a"></span>a <span class="_ _a"></span>także <span class="_ _4"></span>iii) <span class="_ _11"></span>oper<span class="_ _1"></span>owanie <span class="_ _4"></span>na <span class="_ _a"></span>rozwijającym<span class="_ _1"></span> <span class="_ _4"></span>się <span class="_ _a"></span>rynku <span class="_ _a"></span>analizy <span class="_ _4"></span>sieci </div><div class="t m0 x29 h11 y9a8 ff2 fs3 fc0 sc0 ls0 ws0">powiązań wartym miliard<span class="_ _1"></span>y dolarów, przyjęte stopy wzrostu dla <span class="_ _0"></span>poszczegó<span class="_ _1"></span>lnych okresów zostały opracowane w wariancie </div><div class="t m0 x29 h7 y9a9 ff3 fs3 fc0 sc0 ls0 ws0">umiarkowanym<span class="_ _1"></span>. </div><div class="t m0 x29 h7 y7b3 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y9aa ff2 fs3 fc0 sc0 ls0 ws0">Szacowany wzr<span class="_ _1"></span>ost kosztów oper<span class="_ _1"></span>acyjnych jest wyn<span class="_ _1"></span>ikiem wzrostu kosztó<span class="_ _1"></span>w zmiennych <span class="_ _1"></span>zależnych od wielko<span class="_ _1"></span>ści sprzedaży, </div><div class="t m0 x29 h11 y9ab ff2 fs3 fc0 sc0 ls0 ws0">a także plan<span class="_ _1"></span>owanych inwestycji w bu<span class="_ _1"></span>dowę nowych<span class="_ _1"></span> zespołów sprzedażowy<span class="_ _1"></span>ch oraz rozwój sieci partner<span class="_ _1"></span>ów handlowych </div><div class="t m0 x29 h7 y9ac ff2 fs3 fc0 sc0 ls0 ws0">(resellerów). Spo<span class="_ _1"></span>dziewany wzrost il<span class="_ _1"></span>ości realizowan<span class="_ _1"></span>ych projektów h<span class="_ _1"></span>andlowych będzie <span class="_ _1"></span>implikować przed<span class="_ _1"></span>e wszystkim:<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y9ad ff3 fs3 fc0 sc0 ls13 ws0">a)<span class="ffc ls0"> <span class="_ _d"> </span><span class="ff2">zwiększenie k<span class="_ _1"></span>osztów zmien<span class="_ _1"></span>nych skorelo<span class="_ _1"></span>wanych ze wzrostem p<span class="_ _1"></span>rzychodów ze sprze<span class="_ _1"></span>daży, w tym<span class="_ _4"></span><span class="ff3"> m.in. </span>opłat </span></span></div><div class="t m0 x21 h11 y8bf ff2 fs3 fc0 sc0 ls0 ws0">licencyjnych<span class="_ _1"></span> odprowadzanych do<span class="_ _1"></span> jednostki dominującej D<span class="_ _1"></span>ataWalk S.A., pro<span class="_ _1"></span>wizji dla zespołu handlo<span class="_ _1"></span>wego oraz </div><div class="t m0 x21 h2 y9ae ff2 fs3 fc0 sc0 ls0 ws0">opłat doty<span class="_ _1"></span>czących licencji na oprogram<span class="_ _1"></span>owanie będące sk<span class="_ _1"></span>ładnikiem aplikacji Da<span class="_ _1"></span>taWalk,<span class="_ _1"></span><span class="ff1 fs0"> </span></div><div class="t m0 x1 h7 y9af ff3 fs3 fc0 sc0 ls3 ws0">b)<span class="ffc ls0"> <span class="_ _2c"> </span><span class="ff2">konieczność ro<span class="_ _1"></span>zbudowy zespołów <span class="_ _1"></span><span class="ff3">odpo<span class="_ _1"></span>wiedzialnych za pro<span class="_ _1"></span>ces go-</span>to<span class="_ _1"></span> market, co wpłynie <span class="_ _1"></span>na zwiększenie się </span></span></div><div class="t m0 x21 h2 y444 ff2 fs3 fc0 sc0 ls0 ws0">kosztów wyn<span class="_ _1"></span>agrodzeń czy usług o<span class="_ _1"></span>bcych.<span class="ff1 fs0"> </span></div><div class="t m0 x29 h11 y9b0 ff2 fs3 fc0 sc0 ls0 ws0">Wszelkie <span class="_ _15"> </span>k<span class="_ _1"></span>alkulacje <span class="_ _16"> </span>kosztowe <span class="_ _16"> </span>zostały<span class="_ _1"></span> <span class="_ _15"> </span>zb<span class="_ _1"></span>udowan<span class="_ _1"></span>e <span class="_ _16"> </span>na <span class="_ _15"> </span>bazie <span class="_ _16"> </span>do<span class="_ _1"></span>świadczeń <span class="_ _16"> </span>Zarządu <span class="_ _16"> </span>oraz <span class="_ _16"> </span>kluczo<span class="_ _1"></span>wych <span class="_ _15"> </span>m<span class="_ _1"></span>enedżerów, </div><div class="t m0 x29 h11 y175 ff2 fs3 fc0 sc0 ls0 ws0">uwzględniają <span class="_ _4"></span>zarówno koszty <span class="_ _1"></span>historycz<span class="_ _1"></span>ne, <span class="_ _1"></span>jak i <span class="_ _1"></span>p<span class="_ _1"></span>lanowane, dające <span class="_ _4"></span>się przewidzieć <span class="_ _1"></span>zm<span class="_ _1"></span>iany wy<span class="_ _1"></span>nikające <span class="_ _1"></span>z ro<span class="_ _1"></span>zwoju <span class="_ _1"></span>branży, </div><div class="t m0 x29 h7 y9b1 ff2 fs3 fc0 sc0 ls0 ws0">czy zmiany<span class="_ _1"></span> w obszarach warunkujący<span class="_ _1"></span>ch f<span class="_ _1"></span>unkcjonowanie d<span class="_ _1"></span>ziałalności gospodar<span class="_ _1"></span>czych w Stanach Zjednoczo<span class="_ _1"></span>nych.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y9b2 ff2 fs3 fc0 sc0 ls0 ws0">Zarząd  regular<span class="_ _1"></span>nie  analizu<span class="_ _1"></span>je  przyjęte  cele <span class="_ _2a"> </span>biznesowe,  b<span class="_ _1"></span>udżet,  aktualizu<span class="_ _1"></span>je  prognozy<span class="_ _1"></span>  finansowe  i  p<span class="_ _1"></span>lany  inwestycy<span class="_ _1"></span>jne </div><div class="t m0 x29 h7 y9b3 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">DataWalk Inc., dzięki <span class="_ _0"></span>czemu może sprawnie reagować na <span class="_ _5"></span>wszelk<span class="_ _1"></span>ie zmiany zarówno w <span class="_ _5"></span>o<span class="_ _1"></span>rganizacji jaki i <span class="_ _0"></span>w <span class="_ _0"></span>jej otoczeniu </span></div><div class="t m0 x29 h7 y9b4 ff3 fs3 fc0 sc0 ls0 ws0">rynkowym. </div><div class="t m0 xc3 h7 y9b5 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 wdb h0"><div class="t m0 x29 ha8 y9b6 ff1 fse fc0 sc0 ls0 ws0">1</div></div><div class="c x0 y0 w2 h0"><div class="t m0 x45 h10 y304 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="ff3 fs1">https://www.for<span class="_ _0"></span>tunebusinessinsi<span class="_ _0"></span>ghts.com/big-data-analytics-mar<span class="_ _0"></span>ket-106179<span class="_ _0"></span><span class="ff1 fs3"> </span></span></div></div><div class="c x0 y0 wdb h0"><div class="t m0 x29 ha8 y9b7 ff1 fse fc0 sc0 ls0 ws0">2</div></div><div class="c x0 y0 w2 h0"><div class="t m0 x45 ha8 y9b7 ff1 fse fc0 sc0 ls0 ws0"> </div><div class="t m0 x25 h3 y9b8 ff3 fs1 fc0 sc0 ls0 ws0">https://www.res<span class="_ _0"></span>earchandmar<span class="_ _0"></span>kets.com/reports/5<span class="_ _0"></span>504190/global-big-data-and-<span class="_ _0"></span>business-analytics-mar<span class="_ _0"></span>ket-</div><div class="t m0 x29 h3 y9b9 ff3 fs1 fc0 sc0 ls0 ws0">by?utm_source=<span class="_ _0"></span>BW&amp;utm_medium<span class="_ _0"></span>=PressRelea<span class="_ _0"></span>se&amp;utm_code<span class="_ _0"></span>=pjjz5t&amp;utm_camp<span class="_ _0"></span>aign=163650<span class="_ _0"></span>6+<span class="_ _1"></span>-</div><div class="t m0 x29 h10 y9ba ff3 fs1 fc0 sc0 ls0 ws0">+The+Worldwi<span class="_ _0"></span>de+Big+Data+<span class="_ _0"></span>and+Business+An<span class="_ _0"></span>alytics+I<span class="_ _0"></span>ndustry+is+Expe<span class="_ _0"></span>cted+to+Reach+%<span class="_ _0"></span>24<span class="_ _1"></span>448+Billion+by+2027&amp;<span class="_ _0"></span>utm_exec=jam<span class="_ _0"></span>u273prd<span class="ff1 fs3"> </span></div></div></div><div class="pi" ></div></div><div id="pf54" class="pf w0 h0" ><div class="pc pc54 w0 h0"><img class="bi x29 y9bb w8a ha9" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">84</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff2 fs3 fc0 sc0 ls0 ws0">Informacje na <span class="_ _1"></span>temat metod zastosowanych<span class="_ _1"></span> do wyceny<span class="_ _1"></span> wartości przypisany<span class="_ _1"></span>ch poszczególnym kluczowy<span class="_ _1"></span>m założeniom:<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x29 y1a5 wdc h51"><div class="t m0 x60 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c xc4 y1a5 wdd h51"><div class="t m0 x27 h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Wartość w okresie prog<span class="_ _1"></span>nozy <span class="ff4"> </span></div><div class="t m0 x49 h1a yca ff4 fsc fc0 sc0 ls0 ws0">(lata 2024-202<span class="_ _1"></span>8) </div></div><div class="c xc5 y1a5 wde h51"><div class="t m0 x5d h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x16 h2f y93 ff5 fsc fc0 sc0 ls0 ws0">długoterminowa </div><div class="t m0 x30 h1a y94 ff4 fsc fc0 sc0 ls1d ws0"><span class="fc4 sc0">po</span><span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0">kresie </span><span class="fc4 sc0">pro</span><span class="fc4 sc0">g</span><span class="fc4 sc0">no</span><span class="fc4 sc0">zy</span><span class="fc4 sc0"> </span></span></div></div><div class="c xc6 y1a5 wdf h51"><div class="t m0 x7a h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Metoda wyliczenia </div></div><div class="c x29 y99d wdc haa"><div class="t m0 x5 h1d y9bc ff2 fsc fc0 sc0 ls0 ws0">Wartość sprzedaży<span class="ff3"> </span></div></div><div class="c xc4 y99d wdd haa"><div class="t m0 x5 h1d y9bd ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls5">   </span>Wyniki historyczne, </div><div class="t m0 x5 h1d y9be ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _31"> </span>Realizacja <span class="_ _31"> </span>s<span class="_ _1"></span>trategii <span class="_ _35"> </span>rozwoju, </div><div class="t m0 x5 h1d y9bf ff3 fsc fc0 sc0 ls0 ws0">w <span class="ff2">szczególności <span class="_ _3f"> </span>koncentracja </span></div><div class="t m0 x5 h1d y9c0 ff3 fsc fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">skalowaniu <span class="_ _40"> </span>działalności </span></span></div><div class="t m0 x5 h1d y9c1 ff3 fsc fc0 sc0 ls0 ws0">i <span class="ff2">zwiększanie <span class="_ _2c"> </span>udziału <span class="_ _2c"> </span>w<span class="_ _1"></span></span> rynkach </div><div class="t m0 x5 h1d y9c2 ff3 fsc fc0 sc0 ls0 ws0">obu Ameryk; </div><div class="t m0 x5 h1d y9c3 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _2b"> </span><span class="ff2">Skalowan<span class="_ _1"></span>ie <span class="_ _2b"> </span>działalno<span class="_ _1"></span>ści <span class="_ _2b"> </span>przez </span></div><div class="t m0 x5 h1d y9bc ff3 fsc fc0 sc0 ls0 ws0">sukcesywne <span class="_ _31"> </span>budowanie <span class="_ _d"> </span>nowych </div><div class="t m0 x5 h20 y9c4 ff2 fsc fc0 sc0 ls0 ws0">zespołów <span class="_ _30"> </span>handlowych, <span class="_ _30"> </span>zespołu </div><div class="t m0 x5 h20 y9c5 ff2 fsc fc0 sc0 ls0 ws0">wdrożeniowego, ja<span class="_ _0"></span>k <span class="_ _0"></span>również <span class="_ _0"></span>rozwój </div><div class="t m0 x5 h20 y7ba ff2 fsc fc0 sc0 ls0 ws0">sieci <span class="_ _41"> </span>partnerów <span class="_ _41"> </span>handlowych </div><div class="t m0 x5 h1d y7bb ff2 fsc fc0 sc0 ls0 ws0">(resellerów).<span class="ff3"> </span></div><div class="t m0 x5 h1d y7b6 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _16"> </span><span class="ff2">Rozwój <span class="_ _26"> </span>światowego<span class="_ _1"></span> <span class="_ _16"> </span>rynku <span class="_ _26"> </span>Big </span></div><div class="t m0 x5 h20 y5c4 ff2 fsc fc0 sc0 ls0 ws0">Data, <span class="_ _29"> </span>którego<span class="_ _1"></span> <span class="_ _29"> </span>częścią <span class="_ _29"> </span>jest <span class="_ _28"> </span>rynek </div><div class="t m0 x5 h1d y4ba ff2 fsc fc0 sc0 ls0 ws0">analityki sieci powiązań.<span class="ff3"> </span></div></div><div class="c xc5 y99d wde haa"><div class="t m0 x34 h1d y9bc ff3 fsc fc0 sc0 ls0 ws0">1,85% </div></div><div class="c xc6 y99d wdf haa"><div class="t m0 x5 h1d y9c6 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _2c"> </span><span class="ff2">Prognozy <span class="_ _2c"> </span>finansowe <span class="_ _34"> </span>zakładają </span></div><div class="t m0 x5 h20 y9c7 ff2 fsc fc0 sc0 ls0 ws0">stopy <span class="_ _42"> </span>wzrostu <span class="_ _42"> </span>przychodów </div><div class="t m0 x5 h1d y9bd ff3 fsc fc0 sc0 ls0 ws0">dla <span class="ff2">każdego <span class="_ _43"> </span>okresu <span class="_ _43"> </span>wyższe <span class="_ _43"> </span>niż </span></div><div class="t m0 x5 h20 y9be ff2 fsc fc0 sc0 ls0 ws0">szacowane <span class="_ _28"> </span>tempo <span class="_ _28"> </span>rozwo<span class="_ _1"></span>ju <span class="_ _28"> </span>branży </div><div class="t m0 x5 h1d y9bf ff3 fsc fc0 sc0 ls0 ws0">z uwagi <span class="_ _11"></span>n<span class="_ _1"></span>a <span class="_ _11"></span>i) <span class="_ _11"></span>wczesny <span class="_ _10"></span>etap <span class="_ _11"></span>rozwoju </div><div class="t m0 x5 h1d y9c0 ff2 fsc fc0 sc0 ls0 ws0">działalności, <span class="ff3"> </span></div><div class="t m0 x5 h20 y9c1 ff2 fsc fc0 sc0 ls0 ws0">ii) <span class="_ _2a"> </span>osiągn<span class="_ _1"></span>ięcia <span class="_ _2a"> </span>DataWalk <span class="_ _15"> </span>S.A. <span class="_ _15"> </span>pod </div><div class="t m0 x5 h20 y9c2 ff2 fsc fc0 sc0 ls0 ws0">względem <span class="_ _30"> </span>techno<span class="_ _1"></span>logicznym; <span class="_ _30"> </span>iii) </div><div class="t m0 x5 h1d y9c3 ff2 fsc fc0 sc0 ls0 ws0">osiągnięcia <span class="_ _44"> </span>DataWalk <span class="_ _44"> </span>Inc<span class="ff3 ls5">. <span class="ls0"> </span></span></div><div class="t m0 x5 h1d y9bc ff2 fsc fc0 sc0 ls0 ws0">w <span class="_ _45"> </span>obszarze <span class="_ _45"> </span>sprzedażowym, <span class="ff3"> </span></div><div class="t m0 x5 h1d y9c4 ff2 fsc fc0 sc0 ls0 ws0">a <span class="_ _46"> </span>także <span class="_ _46"> </span>iii) <span class="_ _3d"> </span>o<span class="_ _1"></span>perowanie <span class="ff3"> </span></div><div class="t m0 x5 h20 y9c5 ff2 fsc fc0 sc0 ls0 ws0">na <span class="_ _2c"> </span>glob<span class="_ _1"></span>alnym, <span class="_ _2c"> </span>rozwijającym <span class="_ _2c"> </span>się </div><div class="t m0 x5 h20 y7ba ff2 fsc fc0 sc0 ls0 ws0">rynku analizy sieci po<span class="_ _1"></span>wiązań wartym </div><div class="t m0 x5 h1d y7bb ff2 fsc fc0 sc0 ls0 ws0">miliardy dolarów.<span class="ff3"> </span></div><div class="t m0 x5 h1d y7b6 ff3 fsc fc0 sc0 ls0 ws0">- <span class="_ _39"> </span><span class="ff2">Przyjęte <span class="_ _39"> </span>stop<span class="_ _1"></span>y <span class="_ _39"> </span>wzrostu <span class="_ _39"> </span>dla </span></div><div class="t m0 x5 h20 y5c4 ff2 fsc fc0 sc0 ls0 ws0">poszczególnych <span class="_ _28"> </span>okresów <span class="_ _28"> </span>prognozy </div><div class="t m0 x5 h20 y4ba ff2 fsc fc0 sc0 ls0 ws0">szczegółowej <span class="_ _2c"> </span>zostały <span class="_ _2c"> </span>opracowane </div><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">w wariancie umiarkowanym. </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x29 y99e wdc hab"><div class="t m0 x5 h1d ye9 ff2 fsc fc0 sc0 ls0 ws0">Marża EBIT<span class="ff3"> </span></div></div><div class="c xc4 y99e we0 hab"><div class="t m0 x5 h1d ye9 ff2 fsc fc0 sc0 ls0 ws0">Dane historyczne, w op<span class="_ _1"></span>arciu o szacunki kierownictwa Spółki.<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 y9c8 wdc h51"><div class="t m0 x5 h1d y4ba ff3 fsc fc0 sc0 ls0 ws0">Stopa dyskontowa </div><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">przed </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">d</span><span class="fc4 sc0">atk</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wan</span><span class="fc4 sc0">iem</span><span class="fc4 sc0"> </span></div></div><div class="c xc4 y9c8 wdd h51"><div class="t m0 xa h1d y93 ff3 fsc fc0 sc0 ls0 ws0">14,97% </div></div><div class="c xc5 y9c8 wde h51"><div class="t m0 xab h1d y93 ff3 fsc fc0 sc0 ls0 ws0">14,97% </div></div><div class="c xc6 y9c8 wdf h51"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">W oparciu o model CAPM.<span class="_ _1"></span> </div></div><div class="c x29 y7f9 wdc hac"><div class="t m0 x5 h1d y980 ff3 fsc fc0 sc0 ls0 ws0">Stopa dyskontowa </div><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">zastosowana </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">p</span><span class="fc4 sc0">o</span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">zed</span><span class="fc4 sc0">n</span><span class="fc4 sc0">i</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c xc4 y7f9 wdd hac"><div class="t m0 xa h1d y93 ff3 fsc fc0 sc0 ls0 ws0">14,97% </div></div><div class="c xc5 y7f9 wde hac"><div class="t m0 xab h1d y93 ff3 fsc fc0 sc0 ls0 ws0">14,97% </div></div><div class="c xc6 y7f9 wdf hac"><div class="t m0 x5 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">W oparciu o model CAPM.<span class="_ _1"></span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y9c9 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y9ca ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _8"> </span>przeprowad<span class="_ _1"></span>zonego <span class="_ _8"> </span>na <span class="_ _8"> </span>dzień <span class="_ _8"> </span>bilansowy <span class="_ _8"> </span>testu  wynika, <span class="_ _e"> </span>iż  w <span class="_ _e"> </span>odn<span class="_ _1"></span>iesieniu <span class="_ _8"> </span>do <span class="_ _8"> </span>przedmiotu  wyceny, <span class="_ _e"> </span>u<span class="_ _1"></span>zyskana  wartość </div><div class="t m0 x29 h7 y9cb ff2 fs3 fc0 sc0 ls0 ws0">odzyskiwalna <span class="_ _4"></span>była n<span class="_ _1"></span>iższa <span class="_ _1"></span>od<span class="ff3"> </span>wartości <span class="_ _1"></span>bilanso<span class="_ _1"></span>wej <span class="_ _1"></span>składnika <span class="_ _1"></span>aktywó<span class="_ _1"></span>w, <span class="_ _1"></span>zatem <span class="_ _4"></span>zachodzi <span class="_ _1"></span>przesłanka <span class="_ _1"></span>do <span class="_ _1"></span>utworze<span class="_ _1"></span>nia o<span class="_ _1"></span>dpisów </div><div class="t m0 x29 h7 y364 ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">trwałą <span class="_ _0"></span>utratę <span class="_ _5"></span>war<span class="_ _1"></span>tości, <span class="_ _0"></span>która <span class="_ _5"></span>od<span class="_ _1"></span>powiada cał<span class="_ _0"></span>ości <span class="_ _5"></span>war<span class="_ _1"></span>tości <span class="_ _0"></span>inwestycji <span class="_ _5"></span>w <span class="_ _0"></span>spółce <span class="_ _0"></span>zależnej <span class="_ _0"></span>DataWalk <span class="_ _0"></span>Inc., <span class="_ _0"></span>tym <span class="_ _0"></span>samym <span class="_ _0"></span>łączna </span></span></div><div class="t m0 x29 h7 y9cc ff2 fs3 fc0 sc0 ls0 ws0">wartość odp<span class="_ _1"></span>isów dokonanych w 202<span class="_ _1"></span><span class="ff3">3<span class="_ _1"></span> </span>r. wyniosła<span class="ff3"> <span class="ls3">16</span> 848 ty<span class="_ _1"></span>s. PLN. </span></div><div class="t m0 x29 h11 y2ab ff2 fs3 fc0 sc0 ls0 ws0">Nadrzędnym <span class="_ _a"></span>celem <span class="_ _4"></span>zaplano<span class="_ _1"></span>wanych <span class="_ _4"></span>działań<span class="_ _1"></span> <span class="_ _4"></span>inwestycyjnych <span class="_ _4"></span>w <span class="_ _4"></span>sp<span class="_ _1"></span>ółce <span class="_ _4"></span>zależnej <span class="_ _a"></span>jest <span class="_ _4"></span>zwięk<span class="_ _1"></span>szanie <span class="_ _4"></span>skali <span class="_ _4"></span>d<span class="_ _1"></span>ziałalności, <span class="_ _4"></span>a <span class="_ _4"></span>ty<span class="_ _1"></span>m </div><div class="t m0 x29 h11 y9cd ff2 fs3 fc0 sc0 ls0 ws0">samym <span class="_ _26"> </span>m<span class="_ _1"></span>aksymalizacja <span class="_ _29"> </span>wartości <span class="_ _26"> </span>przychodó<span class="_ _1"></span>w <span class="_ _26"> </span>ze <span class="_ _26"> </span>sprze<span class="_ _1"></span>daży. <span class="_ _26"> </span>Realizacja <span class="_ _29"> </span>tego <span class="_ _26"> </span>zadania <span class="_ _26"> </span>będ<span class="_ _1"></span>zie <span class="_ _26"> </span>wymag<span class="_ _1"></span>ała <span class="_ _26"> </span>dalszego </div><div class="t m0 x29 h7 y2ad ff3 fs3 fc0 sc0 ls0 ws0">reinwestowania <span class="_ _0"></span>wszystkich <span class="_ _5"></span>w<span class="_ _1"></span>ypracowany<span class="_ _1"></span><span class="ff2">ch<span class="_ _1"></span> <span class="_ _5"></span>przez <span class="_ _5"></span>jed<span class="_ _1"></span>nostkę <span class="_ _5"></span>zależną <span class="_ _0"></span>nadwyżek<span class="_ _1"></span> <span class="_ _5"></span>finansowych <span class="_ _5"></span>o<span class="_ _1"></span>raz <span class="_ _5"></span>w <span class="_ _0"></span>przypadku, <span class="_ _5"></span>gdy <span class="_ _0"></span>będzie </span></div><div class="t m0 x29 h7 y2ae ff3 fs3 fc0 sc0 ls0 ws0">uzasadnion<span class="_ _1"></span>e<span class="ff2">, <span class="_ _11"></span>udziela<span class="_ _1"></span>nia <span class="_ _10"> </span>dalszego <span class="_ _10"> </span>wsparcia <span class="_ _11"></span>fin<span class="_ _1"></span>ansowego <span class="_ _10"> </span>ze <span class="_ _11"></span>stron<span class="_ _1"></span>y <span class="_ _11"></span>Spó<span class="_ _1"></span>łki, <span class="_ _11"></span>jak<span class="_ _1"></span>o <span class="_ _11"></span>jednostki <span class="_ _10"> </span>do<span class="_ _1"></span>minującej. <span class="_ _10"> </span>Główny <span class="_ _10"> </span>wpływ<span class="_ _0"></span> </span></div><div class="t m0 x29 h7 y9ce ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">obniżenie <span class="_ _4"></span>wartości <span class="_ _4"></span>odzyskiwalnej <span class="_ _4"></span>aktywó<span class="_ _1"></span>w <span class="_ _4"></span>miało <span class="_ _4"></span>uwzględnienie <span class="_ _4"></span>ek<span class="_ _1"></span>onom<span class="_ _1"></span>icznych <span class="_ _4"></span>skutków <span class="_ _4"></span>zaplanowanych <span class="_ _4"></span>inwestycji </span></span></div><div class="t m0 x29 h7 y9cf ff2 fs3 fc0 sc0 ls0 ws0">w budżecie <span class="_ _1"></span>spółki zależnej, w oparciu<span class="_ _1"></span> o który wykonano test n<span class="_ _1"></span>a utratę warto<span class="_ _1"></span>ści.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y107 ff2 fs3 fc0 sc0 ls0 ws0">Powyższa oper<span class="_ _1"></span>acja ma charakter niep<span class="_ _1"></span>ieniężny i po<span class="_ _1"></span>zostaje bez wpływu <span class="_ _1"></span>na bieżącą sytuację finan<span class="_ _1"></span>sową Emitenta.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y81d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y9d0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y4c ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf55" class="pf w0 h0" ><div class="pc pc55 w0 h0"><img class="bi x28 y9d1 w6c had" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">85</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 32 <span class="ff5">Informacje <span class="_ _0"></span>dotyczące <span class="_ _0"></span>segmentów działaln<span class="_ _0"></span>ości<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">INFORMACJE O SEG<span class="_ _1"></span>MENTACH D<span class="_ _1"></span>LA CELÓW SPR<span class="_ _1"></span>AWOZDAWCZYCH<span class="_ _4"></span><span class="ff4"> </span></div><div class="t m0 x29 h7 y924 ff2 fs3 fc0 sc0 ls0 ws0">DataWalk <span class="_ _4"></span>S.A. <span class="_ _4"></span>działa <span class="_ _a"></span>na <span class="_ _4"></span>globalny<span class="_ _1"></span>m <span class="_ _4"></span>rynku <span class="_ _4"></span>informaty<span class="_ _1"></span>cznym <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>analizy<span class="_ _1"></span> <span class="_ _4"></span>danych <span class="_ _4"></span>(tzw. <span class="_ _11"></span><span class="ff3">Big <span class="_ _4"></span>D</span>ata)<span class="_ _1"></span> <span class="_ _4"></span>oferując <span class="_ _4"></span>firm<span class="_ _1"></span>om<span class="ff3"> </span></div><div class="t m0 x29 h7 y34f ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">instytucjom <span class="_ _16"> </span>unikatową <span class="_ _15"> </span>techn<span class="_ _1"></span>ologię, <span class="_ _15"> </span>po<span class="_ _1"></span>twierdzoną <span class="_ _16"> </span>europejskimi <span class="_ _15"> </span>i <span class="_ _15"> </span>amer<span class="_ _1"></span>ykańskim<span class="_ _1"></span>i<span class="_ _1"></span></span> <span class="_ _16"> </span>patentami, <span class="_ _15"> </span>w <span class="_ _16"> </span>postaci <span class="_ _15"> </span>p<span class="_ _1"></span>latformy </div><div class="t m0 x29 h7 y8d4 ff2 fs3 fc0 sc0 ls0 ws0">analitycznej DataWalk, którą tworzy, rozwija, sprzedaje i<span class="_ _0"></span> wdraża. Spółka <span class="_ _0"></span>dostarcza licenc<span class="_ _4"></span>je <span class="_ _0"></span>na własny produkt <span class="_ _0"></span>w<span class="ff3"> sekto<span class="_ _1"></span>rze </span></div><div class="t m0 x29 h7 y9d2 ff2 fs3 fc0 sc0 ls0 ws0">enterprise IT,<span class="_ _1"></span> wprowadzając metod<span class="_ _1"></span>yki zwinne do bardzo<span class="_ _1"></span> skomplikowanych<span class="_ _1"></span> i zaawansowanych<span class="_ _1"></span> środowisk analitycz<span class="_ _1"></span>nych.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y9d3 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y9d4 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _8"> </span>oparciu <span class="_ _8"> </span>o <span class="_ _8"> </span>definicję <span class="_ _e"> </span>za<span class="_ _1"></span>wartą <span class="_ _8"> </span>w <span class="_ _e"> </span>MSFF  8 <span class="_ _e"> </span>Spółka  została <span class="_ _e"> </span>zaprezen<span class="_ _1"></span>towana <span class="_ _8"> </span>w <span class="_ _8"> </span>nin<span class="_ _1"></span><span class="ff3">iejszym <span class="_ _8"> </span>sprawozdaniu <span class="_ _8"> </span>finansowym </span></div><div class="t m0 x29 h7 y9d5 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">ramach <span class="_ _1"></span>jednego segmentu oper<span class="_ _1"></span>acyjnego, ponieważ <span class="_ _1"></span>z uwagi na specy<span class="_ _1"></span>fikę prowadzon<span class="_ _1"></span>ej działalności:<span class="_ _4"></span></span> </div><div class="t m0 x1 ha y9d6 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3">nie <span class="_ _4"></span>są <span class="_ _a"></span>sporząd<span class="_ _1"></span>zane <span class="_ _4"></span>od<span class="_ _1"></span>dzielne <span class="_ _4"></span>inf<span class="_ _1"></span>ormacje <span class="_ _a"></span>finansowe <span class="_ _a"></span>dla <span class="_ _4"></span>poszcze<span class="_ _1"></span>gólnych <span class="_ _11"></span>grup<span class="_ _1"></span> <span class="_ _4"></span>produkto<span class="_ _1"></span>wych <span class="_ _4"></span>i <span class="_ _a"></span>usługowych,<span class="_ _1"></span> <span class="_ _a"></span><span class="ff3">czy </span></span></span></div><div class="t m0 x21 h2 y9d7 ff2 fs3 fc0 sc0 ls0 ws0">dla poszczeg<span class="_ _1"></span>ólnych kanałów dystry<span class="_ _1"></span>bucji<span class="_ _1"></span><span class="ff1 fs0">, </span></div><div class="t m0 x1 h7 y9d8 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">decyzje <span class="_ _2a"> </span>operacyjn<span class="_ _1"></span>e  podejmowane <span class="_ _2a"> </span>są <span class="_ _2a"> </span>na <span class="_ _33"> </span>p<span class="_ _1"></span>odstawie  wielu<span class="_ _1"></span>  szczeg<span class="_ _1"></span>ółowych <span class="_ _2a"> </span>a<span class="_ _1"></span>naliz, <span class="_ _2a"> </span>budżetów <span class="_ _2a"> </span>oraz <span class="_ _2a"> </span>regularnie </span></span></div><div class="t m0 x21 h11 y9d9 ff2 fs3 fc0 sc0 ls0 ws0">przeglądanych<span class="_ _1"></span> <span class="_ _2a"> </span>dan<span class="_ _1"></span>ych <span class="_ _15"> </span>finansowych <span class="_ _15"> </span>dotycz<span class="_ _1"></span>ących <span class="_ _15"> </span>sprzedaży <span class="_ _15"> </span>wszystkich<span class="_ _1"></span> <span class="_ _16"> </span>produk<span class="_ _1"></span>tów <span class="_ _15"> </span>i <span class="_ _15"> </span>usług <span class="_ _15"> </span>we <span class="_ _15"> </span>wszystkich </div><div class="t m0 x21 h7 y9da ff2 fs3 fc0 sc0 ls0 ws0">kanałach dystryb<span class="_ _1"></span>ucji,<span class="ff3"> </span></div><div class="t m0 x1 h7 ycc ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">Zarząd <span class="_ _4"></span>Emitenta <span class="_ _4"></span>podejmu<span class="_ _1"></span>je <span class="_ _4"></span>decyzje <span class="_ _4"></span>o <span class="_ _1"></span>alo<span class="_ _1"></span>kowaniu<span class="_ _1"></span> <span class="_ _4"></span>zasobów <span class="_ _1"></span>m.in. <span class="_ _4"></span>na <span class="_ _4"></span>podstawie <span class="_ _4"></span>osiągnięty<span class="_ _1"></span>ch <span class="_ _4"></span>i <span class="_ _1"></span>p<span class="_ _1"></span>rzewidywanych<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x21 h7 y9db ff2 fs3 fc0 sc0 ls0 ws0">wyników Sp<span class="_ _1"></span>ółki jako całości.<span class="ff3"> </span></div><div class="t m0 x21 h2 y196 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y9dc ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _14"> </span>okresie <span class="_ _14"> </span>ob<span class="_ _1"></span>jętym <span class="_ _14"> </span>sprawo<span class="_ _1"></span>zdaniem<span class="_ _1"></span> <span class="_ _14"> </span>finansowy<span class="_ _1"></span>m <span class="_ _14"> </span>Spółka <span class="_ _14"> </span>nie <span class="_ _14"> </span>d<span class="_ _1"></span>okonywała <span class="_ _13"> </span>zmian <span class="_ _14"> </span>jej <span class="_ _14"> </span>stru<span class="_ _1"></span>ktury <span class="_ _13"> </span>organizacyjnej,<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y9dd ff2 fs3 fc0 sc0 ls0 ws0">które<span class="ff3"> </span>spo<span class="_ _1"></span>wodowałyby konieczność zm<span class="_ _1"></span>iany podziału<span class="_ _1"></span> segmentów sprawozd<span class="_ _1"></span>awczych.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y9a0 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h38 y796 ff5 fs3 fc3 sc0 ls0 ws0">INFORMACJE DOTY<span class="_ _1"></span>CZĄCE OBSZARÓW <span class="_ _1"></span>GEOGRA<span class="_ _1"></span>FICZNYCH<span class="_ _1"></span><span class="ff4 fs0"> </span></div><div class="t m0 x29 h11 y535 ff2 fs3 fc0 sc0 ls0 ws0">Podział geograficzny przychodów ze <span class="_ _0"></span>sprzedaży został zaprezentowany według <span class="_ _0"></span>siedziby kraju kontrahenta, który <span class="_ _0"></span>dokonuje </div><div class="t m0 x29 h7 y9de ff3 fs3 fc0 sc0 ls13 ws0">za<span class="ls3">kupu:<span class="ls0"> </span></span></div></div><div class="c x29 y9df w80 h1e"><div class="t m0 x31 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Informacje dotyczące obs<span class="_ _1"></span>zarów geograficznych<span class="ff4"> </span></div></div><div class="c x9b y9df wcc h1e"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">01.01.2023 - 31.<span class="ls9">12<span class="_ _1"></span></span>.2023 </div></div><div class="c x9c y9df wcd h1e"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">01.01.2022 - 31.<span class="ls9">12<span class="_ _1"></span></span>.2022 </div></div><div class="c x29 y9e0 w80 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Sprzedaż na terenie Polski, w tym:<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x6a y9e0 w9a h1b"><div class="t m0 x1e h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y9e0 wcd h1b"><div class="t m0 x1e h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y935 w80 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Sprzedaż licencji<span class="ff8"> </span></div></div><div class="c x6a y935 w9a h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 101 </div></div><div class="c x9c y935 wcd h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">6 680 </div></div><div class="c x29 y2f4 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Usługi (wdrożen<span class="_ _1"></span>ie i asysta techniczna)<span class="ff8"> </span></div></div><div class="c x6a y2f4 w9a h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 719 </div></div><div class="c x9c y2f4 wcd h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">3 627 </div></div><div class="c x29 y9e1 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Pozostała działalność<span class="ff8"> </span></div></div><div class="c x6a y9e1 w9a h1b"><div class="t m0 x1b h28 y6 ff8 fsc fc0 sc0 ls3 ws0">40<span class="ls0"> </span></div></div><div class="c x9c y9e1 wcd h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">142<span class="ls0"> </span></div></div><div class="c x29 y2ac w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Razem sprzedaż na terenie Polski<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x6a y2ac w9a h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">6 860 </div></div><div class="c x9c y2ac wcd h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">10 449 </div></div><div class="c x29 y9e2 w80 h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y9e2 w9a h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y9e2 wcd h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y9e3 w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Sprzedaż w pozostały<span class="_ _1"></span>ch krajach, w tym:<span class="ff4"> </span></div></div><div class="c x6a y9e3 w9a h1b"><div class="t m0 x1e h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y9e3 wcd h1b"><div class="t m0 x1e h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y1bd w80 h1e"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Sprzedaż licencji<span class="ff8"> </span></div></div><div class="c x6a y1bd w9a h1e"><div class="t m0 x9e h28 y6 ff8 fsc fc0 sc0 ls3 ws0">221<span class="ls0"> </span></div></div><div class="c x9c y1bd wcd h1e"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">1 423 </div></div><div class="c x29 y9e4 w80 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Usługi (wdrożenie i asysta techniczna<span class="_ _1"></span>)<span class="ff8"> </span></div></div><div class="c x6a y9e4 w9a h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 327 </div></div><div class="c x9c y9e4 wcd h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">2 984 </div></div><div class="c x29 y9e5 w80 h1f"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Pozostała działalność<span class="ff8"> </span></div></div><div class="c x6a y9e5 w9a h1f"><div class="t m0 x1b h28 y9e ff8 fsc fc0 sc0 ls3 ws0">12<span class="ls0"> </span></div></div><div class="c x9c y9e5 wcd h1f"><div class="t m0 x1d h28 y9e ff8 fsc fc0 sc0 ls3 ws0">598<span class="ls0"> </span></div></div><div class="c x29 y9e6 w80 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Razem sprzedaż w pozo<span class="_ _1"></span>stałych krajach<span class="ff4"> </span></div></div><div class="c x6a y9e6 w9a h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">2 561 </div></div><div class="c x9c y9e6 wcd h1b"><div class="t m0 x2a h1a y9e ff4 fsc fc0 sc0 ls0 ws0">5 005 </div></div><div class="c x29 y2b4 w80 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y2b4 w9a h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y2b4 wcd h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y9e7 w80 h1b"><div class="t m0 x14 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Sprzedaż transakcje wewnątr<span class="_ _1"></span>zgrupowe<span class="ff4">, w ty<span class="_ _1"></span>m: </span></div></div><div class="c x6a y9e7 w9a h1b"><div class="t m0 x1e h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y9e7 wcd h1b"><div class="t m0 x1e h1a y9e ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y9e8 w80 h1b"><div class="t m0 x14 h28 y9e ffa fsc fc0 sc0 ls0 ws0">Sprzedaż licencji<span class="ff8"> </span></div></div><div class="c x6a y9e8 w9a h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">5 145 </div></div><div class="c x9c y9e8 wcd h1b"><div class="t m0 x2a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">4 928 </div></div><div class="c x29 y9e9 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Usługi (wdrożenie i asysta techniczna<span class="_ _1"></span>)<span class="ff8"> </span></div></div><div class="c x6a y9e9 w9a h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 709 </div></div><div class="c x9c y9e9 wcd h1b"><div class="t m0 x2a h28 y6 ff8 fsc fc0 sc0 ls0 ws0">3 778 </div></div><div class="c x29 y7e6 w80 h1b"><div class="t m0 x14 h28 y6 ffa fsc fc0 sc0 ls0 ws0">Pozostała działalność<span class="ff8"> </span></div></div><div class="c x6a y7e6 w9a h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">6 </div></div><div class="c x9c y7e6 wcd h1b"><div class="t m0 x2c h28 y6 ff8 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 y7bc w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Razem sprzedaż transa<span class="_ _1"></span>kcje wewnątrzgrupowe<span class="ff4"> </span></div></div><div class="c x6a y7bc w9a h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">9 860 </div></div><div class="c x9c y7bc wcd h1b"><div class="t m0 x2a h1a y6 ff4 fsc fc0 sc0 ls0 ws0">8 706 </div></div><div class="c x29 y274 w80 h1b"><div class="t m0 x14 h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y274 w9a h1b"><div class="t m0 x1e h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y274 wcd h1b"><div class="t m0 x1e h1a y6 ff4 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y72c w80 h1b"><div class="t m0 x14 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Razem przychody ze s<span class="_ _1"></span>przedaży<span class="ff4"> </span></div></div><div class="c x6a y72c w9a h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">19 281 </div></div><div class="c x9c y72c wcd h1b"><div class="t m0 x1 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">24 161 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y76d ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf56" class="pf w0 h0" ><div class="pc pc56 w0 h0"><img class="bi x28 y9ea w6c hae" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">86</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff5 fs3 fc3 sc0 ls0 ws0">INFORMACJE DOTY<span class="_ _1"></span>CZĄCE GŁÓWN<span class="_ _1"></span>YCH KLIEN<span class="_ _1"></span>TÓW<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x29 h2b y78a ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.20<span class="_ _1"></span>23 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.<span class="ls9">20<span class="_ _1"></span></span>23<span class="ff3"> </span></div><div class="t m0 x29 h7 y9eb ff3 fs3 fc0 sc0 ls0 ws0">Za <span class="_ _0"></span>okres <span class="_ _5"></span>od <span class="_ _0"></span>1 <span class="_ _5"></span>styczn<span class="_ _1"></span>ia <span class="_ _0"></span>do <span class="_ _5"></span>31 g<span class="_ _0"></span>rudnia <span class="_ _0"></span><span class="ls9">20<span class="ls0">23 <span class="_ _0"></span>r. <span class="_ _5"></span><span class="ff2">pr<span class="_ _1"></span>zychody <span class="_ _0"></span>z <span class="_ _5"></span>tytułu <span class="_ _0"></span>sprzedaży <span class="_ _5"></span>d<span class="_ _1"></span>o <span class="_ _0"></span><span class="ff3">jednego <span class="_ _0"></span>klienta <span class="_ _5"></span><span class="ff2">osiąg<span class="_ _1"></span>nęły<span class="ff3"> <span class="_ _0"></span>pojedynczo <span class="_ _5"></span>p<span class="_ _1"></span>oziom </span></span></span></span></span></span></div><div class="t m0 x29 h7 y9ec ff2 fs3 fc0 sc0 ls0 ws0">10% <span class="_ _4"></span>przy<span class="_ _1"></span>chodów <span class="_ _4"></span>ze<span class="_ _1"></span><span class="ff3"> </span>sprzedaży <span class="_ _4"></span>Spółk<span class="_ _1"></span>i<span class="ff3"> <span class="_ _4"></span><span class="ls12">i <span class="_ _4"></span></span></span>wy<span class="_ _1"></span>niosły <span class="_ _4"></span><span class="ff3">9 <span class="_ _a"></span>860 <span class="_ _1"></span>tys. <span class="_ _4"></span>PLN. <span class="_ _4"></span>Przycho<span class="_ _1"></span>dy <span class="_ _a"></span></span>te <span class="_ _4"></span>zostały <span class="_ _4"></span>wyg<span class="_ _1"></span>enerowane <span class="_ _4"></span>ze<span class="_ _1"></span><span class="ff3"> <span class="_ _4"></span></span>sprze<span class="_ _1"></span>daży <span class="_ _4"></span>do </div><div class="t m0 x29 h7 y9ed ff2 fs3 fc0 sc0 ls0 ws0">jednostki zależn<span class="_ _1"></span>ej <span class="ff3 ls12">i </span>stano<span class="_ _1"></span>wiły <span class="ff3 ls3">51</span>% wartości przycho<span class="_ _1"></span>dów ogółem <span class="_ _1"></span><span class="ff3">Emitenta.<span class="_ _1"></span>  </span></div><div class="t m0 x29 h2b y9ee ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2022 do 31.12.2022<span class="_ _1"></span> </div><div class="t m0 x29 h11 y9ef ff2 fs3 fc0 sc0 ls0 ws0">Za <span class="_ _1"></span>okres <span class="_ _1"></span>od <span class="_ _1"></span>1 <span class="_ _1"></span>stycznia <span class="_ _1"></span>d<span class="_ _1"></span>o 3<span class="_ _1"></span>1 g<span class="_ _1"></span>rudnia <span class="_ _1"></span>2022 <span class="_ _1"></span>r. <span class="_ _1"></span>przychody<span class="_ _1"></span> <span class="_ _1"></span>z tytu<span class="_ _1"></span>łu <span class="_ _1"></span>sprzedaży <span class="_ _1"></span>do <span class="_ _1"></span>dwó<span class="_ _1"></span>ch k<span class="_ _1"></span>lientów <span class="_ _1"></span>przekroczyły <span class="_ _1"></span>dla <span class="_ _1"></span>każd<span class="_ _1"></span>ego </div><div class="t m0 x29 h7 y9f0 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">nich <span class="_ _11"></span>pojedynczo <span class="_ _a"></span>po<span class="_ _1"></span>ziom <span class="_ _a"></span>10% <span class="_ _a"></span>p<span class="_ _1"></span>rzychodów <span class="_ _11"></span>ze<span class="_ _1"></span></span> <span class="ff2">sprzedaż<span class="_ _1"></span>y <span class="_ _4"></span>Spó<span class="_ _1"></span>łki. <span class="_ _a"></span>Prz<span class="_ _1"></span>ychody <span class="_ _a"></span>ze <span class="_ _11"></span>sprzedaży <span class="_ _a"></span>d<span class="_ _1"></span>o <span class="_ _a"></span>jednego <span class="_ _11"></span>z <span class="_ _a"></span>nich <span class="_ _a"></span>wy<span class="_ _1"></span>niosły </span></div><div class="t m0 x29 h7 y9f1 ff3 fs3 fc0 sc0 ls0 ws0">8 <span class="ls3">706</span> tys. PLN, <span class="_ _1"></span>natomiast <span class="_ _1"></span>do dru<span class="_ _1"></span>giego 5 <span class="_ _1"></span>259 <span class="ff2">ty<span class="_ _1"></span>s. PLN. Przych<span class="_ _1"></span>ody ze <span class="_ _1"></span>sprzedaży d<span class="_ _1"></span>o jednostki <span class="_ _1"></span>zależnej <span class="_ _1"></span>w 2022 r.<span class="_ _1"></span> wyniosły </span></div><div class="t m0 x29 h7 y9f2 ff3 fs3 fc0 sc0 ls0 ws0">8 <span class="ff2">706 tys. zł i stanowiły 36% wartości przycho<span class="_ _1"></span>dów ogółem Emitenta. Między Spółką a<span class="_ _4"></span></span> <span class="ff2">pozostałymi Klientami nie istniej<span class="_ _1"></span>ą</span> </div><div class="t m0 x29 h7 y9f3 ff2 fs3 fc0 sc0 ls0 ws0">inne powiąz<span class="_ _1"></span>ania formalne niż wynikając<span class="_ _1"></span>e ze stosu<span class="_ _1"></span>nków h<span class="_ _1"></span>andlowych.<span class="_ _1"></span><span class="ff3">  </span></div><div class="t m0 x29 h7 y9f4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y89e ff4 fsb fc1 sc0 ls0 ws0">Nota <span class="_ _5"></span>33 <span class="_ _5"></span><span class="ff5">Propozycja <span class="_ _5"></span>co <span class="_ _5"></span>do <span class="_ _5"></span>sposobu <span class="_ _5"></span>podziału <span class="_ _5"></span>zysku/pokrycia <span class="_ _3"></span>straty <span class="_ _5"></span>za <span class="_ _5"></span>ro<span class="_ _1"></span>k <span class="_ _5"></span>obrotowy<span class="ff4"> </span></span></div><div class="t m0 x29 h7 y9f5 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _11"></span>z <span class="_ _11"></span>propozy<span class="_ _1"></span>cją <span class="_ _11"></span>Zarządu <span class="_ _11"></span>Spółki <span class="_ _11"></span>strata <span class="_ _11"></span>netto <span class="_ _11"></span>w <span class="_ _11"></span>ro<span class="_ _1"></span>ku <span class="_ _11"></span>202<span class="_ _4"></span><span class="ff3">3 <span class="_ _11"></span></span>w <span class="_ _11"></span>całości <span class="_ _11"></span>winna <span class="_ _11"></span>zo<span class="_ _1"></span>stać <span class="_ _11"></span>pokryta <span class="_ _11"></span>zyskam<span class="_ _1"></span>i<span class="ff3">,<span class="_ _1"></span> <span class="_ _11"></span></span>jakie <span class="_ _11"></span>Spółka </div><div class="t m0 x29 h7 y9f6 ff2 fs3 fc0 sc0 ls0 ws0">osiągnie w<span class="ff3"> <span class="_ _1"></span></span>latach następny<span class="_ _1"></span>ch.<span class="ff3"> </span></div><div class="t m0 x29 h7 y9f7 ff2 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _e"> </span>z <span class="_ _10"> </span>uchwałą <span class="_ _10"> </span>n<span class="_ _1"></span>r <span class="_ _10"> </span>8 <span class="_ _10"> </span>Z<span class="_ _1"></span>wyczajnego <span class="_ _10"> </span>Waln<span class="_ _1"></span>ego <span class="_ _e"> </span>Zgromadzenia <span class="_ _10"> </span>Spółk<span class="_ _1"></span>i <span class="_ _10"> </span>z <span class="_ _10"> </span>dnia <span class="_ _8"> </span><span class="ff3 ls3">27<span class="ls0"> <span class="_ _10"></span>czerwca <span class="_ _10"></span>202<span class="_ _1"></span>3 <span class="_ _10"></span>r. <span class="_ _e"> </span>w <span class="_ _10"></span>sprawie <span class="_ _e"> </span>sposobu </span></span></div><div class="t m0 x29 h7 y6ab ff3 fs3 fc0 sc0 ls0 ws0">pokrycia straty netto <span class="_ _5"></span>za<span class="_ _1"></span> r<span class="_ _0"></span>ok obrotowy <span class="_ _0"></span>2022<span class="_ _1"></span>, strata <span class="_ _0"></span>netto <span class="_ _0"></span>w r<span class="_ _0"></span>oku 2022 <span class="_ _0"></span><span class="ff2">w całości <span class="_ _0"></span>winna zostać <span class="_ _0"></span>pokryta zyskami <span class="_ _0"></span>osiągniętymi </span></div><div class="t m0 x29 h7 y9f8 ff2 fs3 fc0 sc0 ls0 ws0">w latach następn<span class="_ _1"></span>ych.<span class="ff3"> </span></div><div class="t m0 x29 h7 y287 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y9f9 ff4 fsb fc1 sc0 ls0 ws0">Nota 34 <span class="ff5">Informacje <span class="_ _0"></span>o wspólnych pr<span class="_ _0"></span>zedsięwzięc<span class="_ _0"></span>iach<span class="ff4"> </span></span></div><div class="t m0 x29 h7 y9fa ff2 fs3 fc0 sc0 ls0 ws0">Brak wspólnych<span class="_ _1"></span> przedsięwzięć.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y9fb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8bc ff4 fsb fc1 sc0 ls0 ws0">Nota 35 <span class="ff5">Cele i za<span class="_ _0"></span>sady zarządzania ry<span class="_ _0"></span>zykiem finansowym<span class="ff4"> </span></span></div><div class="t m0 x29 h7 y9fc ff2 fs3 fc0 sc0 ls0 ws0">Działalność Spó<span class="_ _1"></span>łki może <span class="_ _1"></span>być narażona na następ<span class="_ _1"></span>ujące ryzyka finansowe: <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x1 h7 y9fd ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">ryzyko k<span class="_ _1"></span>redytowe,  </span></span></div><div class="t m0 x1 h7 y9fe ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2 fc0">ryzyko p<span class="_ _1"></span>łynności, <span class="ff3"> </span></span></span></div><div class="t m0 x1 h7 y11 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3 fc0">ryzyko rynk<span class="_ _1"></span>owe, w tym<span class="_ _1"></span> ryzyko walutowe<span class="_ _1"></span><span class="ls5">, </span>ryzyko stopy <span class="_ _1"></span>procentowej <span class="ls12">i <span class="_ _1"></span></span>inne ryzyko cen<span class="_ _1"></span>owe. </span></span></div><div class="t m0 x29 h2b y9ff ff4 fs3 fc0 sc0 ls0 ws0">Ryzyko kredytowe <span class="_ _0"></span><span class="ff2">–<span class="ff3"> <span class="_ _0"></span><span class="ff2">to <span class="_ _5"></span>ry<span class="_ _1"></span>zyko, <span class="_ _0"></span>które <span class="_ _0"></span>powstaje, <span class="_ _0"></span>gdy je<span class="_ _0"></span>dna ze<span class="_ _0"></span> <span class="_ _0"></span>stron instrumentu <span class="_ _5"></span>finansowego<span class="_ _1"></span> <span class="_ _0"></span>nie <span class="_ _0"></span>wywiązując <span class="_ _0"></span>się <span class="_ _0"></span>ze <span class="_ _0"></span>swoich </span></span></span></div><div class="t m0 x29 h11 y38d ff2 fs3 fc0 sc0 ls0 ws0">zobowiązań<span class="_ _1"></span> <span class="_ _16"> </span>na <span class="_ _26"> </span>rzecz <span class="_ _16"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _16"> </span>i <span class="_ _26"> </span>spowoduje <span class="_ _26"> </span>poniesienie <span class="_ _26"> </span>przez <span class="_ _26"> </span>nią <span class="_ _26"> </span>strat <span class="_ _16"> </span>finan<span class="_ _1"></span>sowych. <span class="_ _16"> </span>Ry<span class="_ _1"></span>zyko <span class="_ _26"> </span>kredytowe <span class="_ _26"> </span>powstaje </div><div class="t m0 x29 h7 y59e ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">przyp<span class="_ _1"></span>adku należności, środkó<span class="_ _1"></span>w pieniężnych <span class="_ _1"></span>i ich ekwiwalentów, d<span class="_ _1"></span>epozytów, wn<span class="_ _1"></span>iesionych kaucji. <span class="_ _4"></span></span> </div><div class="t m0 x29 h7 y8e9 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h11 y36f ff2 fs3 fc0 sc0 ls0 ws0">Sprzedaż <span class="_ _10"> </span>r<span class="_ _1"></span>ealizowana <span class="_ _10"> </span>przez <span class="_ _e"> </span>Spółkę <span class="_ _10"> </span>kiero<span class="_ _1"></span>wana <span class="_ _10"> </span>jest <span class="_ _10"> </span>w <span class="_ _10"> </span>zn<span class="_ _1"></span>acznym <span class="_ _10"> </span>stopn<span class="_ _1"></span>iu <span class="_ _10"> </span>do <span class="_ _10"> </span>grona <span class="_ _e"> </span>odbiorców <span class="_ _10"> </span>o <span class="_ _10"> </span>ugruntowan<span class="_ _1"></span>ej <span class="_ _10"> </span>pozycji </div><div class="t m0 x29 h11 y370 ff2 fs3 fc0 sc0 ls0 ws0">rynkowej <span class="_ _e"> </span>i <span class="_ _e"> </span>odbywa <span class="_ _e"> </span>się <span class="_ _e"> </span>na <span class="_ _e"> </span>w<span class="_ _1"></span>arunkach <span class="_ _e"> </span>od<span class="_ _1"></span>roczonego <span class="_ _e"> </span>terminu <span class="_ _e"> </span>płatności. <span class="_ _e"> </span>System<span class="_ _1"></span>atyczne <span class="_ _e"> </span>regu<span class="_ _1"></span>lowanie <span class="_ _e"> </span>zobowiązań<span class="_ _1"></span> <span class="_ _e"> </span>przez </div><div class="t m0 x29 h11 ya00 ff2 fs3 fc0 sc0 ls0 ws0">kontrahentów p<span class="_ _0"></span>owoduje, <span class="_ _0"></span>że <span class="_ _0"></span>ekspozycja na <span class="_ _3"></span>p<span class="_ _1"></span>ojedyncze <span class="_ _0"></span>ryzyko <span class="_ _0"></span>kredytowe <span class="_ _0"></span>jest <span class="_ _5"></span>relatywnie <span class="_ _0"></span>niskie. <span class="_ _0"></span>Spółka <span class="_ _0"></span>stosuje <span class="_ _5"></span>wewn<span class="_ _1"></span>ętrzne </div><div class="t m0 x29 h11 y372 ff2 fs3 fc0 sc0 ls0 ws0">procedury <span class="_ _11"></span>i <span class="_ _a"></span>mechan<span class="_ _1"></span>izmy <span class="_ _a"></span>ograniczających<span class="_ _1"></span> <span class="_ _a"></span>ten<span class="_ _1"></span> <span class="_ _a"></span>element <span class="_ _11"></span>ryzyka: <span class="_ _a"></span>od<span class="_ _1"></span>powiedni <span class="_ _a"></span>dobór <span class="_ _11"></span>klientów, <span class="_ _a"></span>system <span class="_ _11"></span>weryfik<span class="_ _1"></span>acji <span class="_ _a"></span>no<span class="_ _1"></span>wych </div><div class="t m0 x29 h11 ya01 ff2 fs3 fc0 sc0 ls0 ws0">klientów <span class="_ _1"></span>oraz bieżący<span class="_ _1"></span> monito<span class="_ _1"></span>ring należności. <span class="_ _1"></span>Spółka <span class="_ _1"></span>konsekwentn<span class="_ _4"></span>ie wind<span class="_ _1"></span>ykuje p<span class="_ _1"></span>rzeterminowane <span class="_ _1"></span>należności i <span class="_ _1"></span>na <span class="_ _1"></span>bieżąco </div><div class="t m0 x29 h11 ya02 ff2 fs3 fc0 sc0 ls0 ws0">dokonuje  odpisów  aktualizu<span class="_ _1"></span>jących  na  należności.  Do  wyliczenia  odpisów  Spółka  stosuje  metodę  macierzy<span class="_ _1"></span>  rezerw,<span class="_ _0"></span> </div><div class="t m0 x29 h7 ya03 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">ramach <span class="_ _11"></span>k<span class="_ _1"></span>tórej <span class="_ _11"></span>odpisy <span class="_ _11"></span>aktualizujące <span class="_ _11"></span>ustala <span class="_ _11"></span>się <span class="_ _11"></span>dla <span class="_ _11"></span>n<span class="_ _1"></span>ależno<span class="_ _1"></span>ści <span class="_ _11"></span>zaliczonych<span class="_ _1"></span> <span class="_ _11"></span>do <span class="_ _11"></span>różnych <span class="_ _a"></span>p<span class="_ _1"></span>rzedziałów <span class="_ _11"></span>p<span class="_ _1"></span>rzeterminowania.<span class="_ _4"></span></span> </div><div class="t m0 x29 h7 ya04 ff2 fs3 fc0 sc0 ls0 ws0">Metoda <span class="_ _2c"> </span>ta <span class="_ _2d"> </span>uwzględnia <span class="_ _2d"> </span>d<span class="_ _1"></span>ane <span class="_ _2d"> </span>history<span class="_ _1"></span>czne <span class="_ _2d"> </span>dotyczące <span class="_ _2d"> </span>strat <span class="_ _2c"> </span>kredytowych <span class="_ _2c"> </span>oraz <span class="_ _2d"> </span>wpływ <span class="_ _2d"> </span>istotny<span class="_ _1"></span>ch <span class="_ _2d"> </span>i<span class="_ _4"></span><span class="ff3"> </span>możliwych </div><div class="t m0 x29 h7 ya05 ff3 fs3 fc0 sc0 ls3 ws0">do<span class="ls0"> <span class="ff2">zidentyfikowan<span class="_ _1"></span>ia przyszłych czynnikó<span class="_ _1"></span>w (np. rynkowych<span class="_ _1"></span> lub makroekonomiczny<span class="_ _1"></span>ch).<span class="_ _1"></span></span> </span></div><div class="t m0 x29 h11 ya06 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"></span>lokuje <span class="_ _a"></span>po<span class="_ _1"></span>siadane <span class="_ _11"></span>środki <span class="_ _a"></span>pieniężn<span class="_ _1"></span>e <span class="_ _a"></span>w <span class="_ _11"></span>wiarygodnych <span class="_ _11"></span>(wybieranych <span class="_ _11"></span>na <span class="_ _a"></span>po<span class="_ _1"></span>dstawie <span class="_ _a"></span>ocen <span class="_ _11"></span>ratingowych<span class="_ _1"></span>) <span class="_ _a"></span>instytucjach </div><div class="t m0 x29 h7 ya07 ff2 fs3 fc0 sc0 ls0 ws0">finansowych<span class="_ _1"></span>. <span class="_ _0"></span>Powyższe działania<span class="ff3 ls21">  </span>realizowane przez <span class="_ _0"></span>Spółkę <span class="_ _0"></span>mają na <span class="_ _5"></span>ce<span class="_ _1"></span>lu w<span class="_ _0"></span> możliwie <span class="_ _0"></span>wysokim stopniu <span class="_ _5"></span>o<span class="_ _1"></span>graniczać ryzyko<span class="_ _0"></span> </div></div></div><div class="pi" ></div></div><div id="pf57" class="pf w0 h0" ><div class="pc pc57 w0 h0"><img class="bi x29 y6f2 w6c haf" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">87</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y622 ff3 fs3 fc0 sc0 ls0 ws0">kredytowe.<span class="_ _1"></span> <span class="_ _5"></span><span class="ff2">Mając <span class="_ _0"></span>na <span class="_ _5"></span>uwad<span class="_ _1"></span>ze <span class="_ _5"></span>poziom <span class="_ _5"></span>r<span class="_ _1"></span>atingów <span class="_ _0"></span>Spółka <span class="_ _5"></span>ocenia, <span class="_ _5"></span>że <span class="_ _0"></span>ryzyko <span class="_ _0"></span>kredytowe <span class="ff3">instytucji <span class="_ _3"></span>finan<span class="_ _1"></span>sowych, <span class="_ _0"></span>z <span class="ff2">usług <span class="_ _5"></span>k<span class="_ _1"></span>tórych </span></span></span></div><div class="t m0 x29 h7 y74d ff3 fs3 fc0 sc0 ls0 ws0">korzysta jest relaty<span class="_ _1"></span>wnie niewielkie. <span class="_ _1"></span> </div><div class="t m0 x29 h7 y829 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya08 we1 hb0"><div class="t m0 x19 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Nazwa instytucji finansowej </div></div><div class="c xc7 ya08 we2 hb0"><div class="t m0 x32 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Rating </div></div><div class="c xc8 ya08 we3 hb0"><div class="t m0 x43 h2f ya09 ff5 fsc fc0 sc0 ls0 ws0">Procent środków </div><div class="t m0 x1c h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">pieniężnych ulokowany </div><div class="t m0 x22 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w ramach instytucji </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">na</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c xc9 ya08 we3 hb0"><div class="t m0 x43 h2f ya09 ff5 fsc fc0 sc0 ls0 ws0">Procent środków </div><div class="t m0 x1c h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">pieniężnych ulokowany </div><div class="t m0 x22 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w ramach instytucji </div><div class="t m0 x60 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">na</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0">.</span><span class="fc4 sc0">1</span><span class="fc4 sc0">2</span><span class="fc4 sc0">.</span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 yc4 we1 h1b"><div class="t m0 xb h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Bank Polska Kasa Opieki S.A.<span class="_ _1"></span> </div></div><div class="c xc7 yc4 we2 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls8 ws0">BBB<span class="ls0"> </span></div></div><div class="c xc8 yc4 we3 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0% </div></div><div class="c xc9 yc4 we3 h1b"><div class="t m0 x4e h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4% </div></div><div class="c x29 yc5 we1 h1b"><div class="t m0 x22 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Santander Bank Polska S.A. </div></div><div class="c xc7 yc5 we2 h1b"><div class="t m0 x48 h1d y6 ff3 fsc fc0 sc0 ls8 ws0">BBB+<span class="ls0"> </span></div></div><div class="c xc8 yc5 we3 h1b"><div class="t m0 x31 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">100<span class="ls0">% </span></div></div><div class="c xc9 yc5 we3 h1b"><div class="t m0 x35 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">96% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3 ya0a ffa fs1 fc0 sc0 ls0 ws0">Źródła: <span class="ff3"> </span></div><div class="t m0 x29 h3b ya0b ff8 fs1 fc0 sc0 ls0 ws0">https://www.pek<span class="_ _0"></span>ao.com.pl/rel<span class="_ _0"></span>acje-inwestorskie/obligacje-i-o<span class="_ _0"></span>ceny/oceny-rati<span class="_ _0"></span>ngowe.html </div><div class="t m0 x29 h7 y9f2 ff3 fs3 fc0 sc0 ls0 ws0">https://www.santander<span class="_ _1"></span>.pl/relacje<span class="_ _1"></span>-inwestorskie/inf<span class="_ _1"></span>ormacje<span class="_ _1"></span>-o-spolce/rating<span class="_ _1"></span>#ratingi=2 </div><div class="t m0 x29 h7 y2f ff5 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _15"> </span>płynności<span class="_ _1"></span><span class="ff3"> <span class="_ _15"> </span><span class="ff2">–</span> <span class="_ _15"> </span><span class="ff2">to <span class="_ _15"> </span>ryzyko<span class="_ _1"></span>, <span class="_ _2a"> </span>któ<span class="_ _1"></span>re <span class="_ _15"> </span>powstaje, <span class="_ _15"> </span>gdy <span class="_ _15"> </span>Spółka <span class="_ _15"> </span>n<span class="_ _1"></span>apotka <span class="_ _15"> </span>trudności <span class="_ _15"> </span>w <span class="_ _15"> </span>wywiązaniu<span class="_ _1"></span> <span class="_ _15"> </span>się <span class="_ _15"> </span>z <span class="_ _15"> </span>zobowiązań </span></span></div><div class="t m0 x29 h7 ya0c ff2 fs3 fc0 sc0 ls0 ws0">finansowych<span class="_ _1"></span>. Spółka dba o utrzyman<span class="_ _1"></span>ie płynności na odpowied<span class="_ _1"></span>nim, bezpieczn<span class="_ _1"></span>ym poziomie.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 y356 ff2 fs3 fc0 sc0 ls0 ws0">Spółka  jest <span class="_ _8"> </span>narażona  na  ryzyko <span class="_ _8"> </span>utraty  płynności <span class="_ _8"> </span>finansowej,  które  wynika  z<span class="_ _0"></span>  faktu, <span class="_ _8"> </span>iż <span class="_ _8"> </span>DataWalk  S.A.  znajduje  s<span class="_ _0"></span>ię </div><div class="t m0 x29 h7 ya0d ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">wczesnym etap<span class="_ _1"></span>ie rozwoju, natomiast przychody ze<span class="_ _1"></span> sprzedaży podleg<span class="_ _1"></span>ają zmienności specyficzn<span class="_ _1"></span>ej dla firm usługowych. <span class="_ _1"></span></span> </span></div><div class="t m0 x29 h7 ya0e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya0f ff2 fs3 fc0 sc0 ls0 ws0">W opinii Zarząd<span class="_ _1"></span>u Spółki potencjaln<span class="_ _1"></span>e ryzyko wy<span class="_ _1"></span>stępuje z uwagi na takie <span class="_ _1"></span>czynniki, jak: <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x15 h7 y736 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">możliwość wy<span class="_ _1"></span>stąpienia trud<span class="_ _1"></span>ności w pozyskaniu nowy<span class="_ _1"></span>ch kontraktów,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 ya10 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">możliwość wy<span class="_ _1"></span>dłużenia się <span class="_ _1"></span>procesów sprzedażo<span class="_ _1"></span>wych,<span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 ya11 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">możliwość n<span class="_ _1"></span>iezrealizowania w ocz<span class="_ _1"></span>ekiwanym <span class="_ _1"></span>terminie kluczowych <span class="_ _1"></span>kontraktów,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 y99f ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">możliwość wy<span class="_ _1"></span>stąpienia opó<span class="_ _1"></span>źnień płatniczych,<span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x15 h7 ya12 ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">możliwość u<span class="_ _1"></span>trudnionego dostępu<span class="_ _1"></span> do finansowan<span class="_ _1"></span>ia zewnętrznego. <span class="_ _1"></span><span class="ff3"> </span></span></span></div><div class="t m0 x36 h7 ya13 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y417 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>opinii <span class="_ _11"></span>Zarządu<span class="_ _1"></span>, <span class="_ _a"></span>Spó<span class="_ _1"></span>łka <span class="_ _a"></span>monitoruje <span class="_ _11"></span>występo<span class="_ _1"></span>wanie <span class="_ _a"></span>powy<span class="_ _1"></span>ższych <span class="_ _a"></span>czyn<span class="_ _1"></span>ników <span class="_ _a"></span>w <span class="_ _11"></span>sposób,<span class="_ _1"></span> <span class="_ _a"></span>który <span class="_ _11"></span>pozwala <span class="_ _a"></span>n<span class="_ _1"></span>a<span class="_ _4"></span><span class="ff3"> odpowied<span class="_ _1"></span>nie </span></div><div class="t m0 x29 h7 y12b ff2 fs3 fc0 sc0 ls0 ws0">minimalizowan<span class="_ _1"></span>ie <span class="_ _5"></span>r<span class="_ _1"></span>yzyka <span class="_ _0"></span>utraty <span class="_ _5"></span>pły<span class="_ _1"></span>nności. <span class="_ _0"></span>DataWalk <span class="_ _5"></span>S.A. zarządza <span class="_ _5"></span>ryzykiem<span class="_ _1"></span> <span class="_ _5"></span>płyn<span class="_ _1"></span>ności dążąc <span class="_ _5"></span>do <span class="ff3">ut<span class="_ _0"></span>rzyman<span class="_ _1"></span>ia <span class="_ _5"></span>od<span class="_ _1"></span>powiedni<span class="ls11">ej</span> </span></div><div class="t m0 x29 h7 ya14 ff2 fs3 fc0 sc0 ls0 ws0">wielkoś<span class="ff3 ls13">ci<span class="ls0"> </span></span>kapitału <span class="_ _0"></span>obrotowego, monitorując stale <span class="_ _5"></span>p<span class="_ _1"></span>rognozowane i <span class="_ _5"></span>rze<span class="_ _1"></span>czywiste przepływy <span class="_ _0"></span>pieniężne oraz <span class="_ _0"></span>analizując <span class="_ _0"></span>profile </div><div class="t m0 x29 h7 ya15 ff2 fs3 fc0 sc0 ls0 ws0">zapadalno<span class="_ _1"></span>ści aktywów i zobowiązań<span class="_ _1"></span> finansowy<span class="_ _1"></span>ch. <span class="ff3"> </span></div><div class="t m0 x29 h7 ya16 ff2 fs3 fc0 sc0 ls0 ws0">Mając <span class="_ _1"></span>na<span class="ff3"> </span>u<span class="_ _1"></span>wadze <span class="_ _1"></span>powy<span class="_ _1"></span>ższe, <span class="_ _1"></span><span class="ff3">w <span class="_ _1"></span>trakcie <span class="_ _4"></span>przeprowad<span class="_ _1"></span>z</span>ania <span class="_ _1"></span>przez <span class="_ _1"></span>Zarząd<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>analizy<span class="_ _1"></span> <span class="_ _1"></span></span>okoliczności <span class="_ _1"></span>mając<span class="_ _1"></span>ych <span class="_ _1"></span>wpływ <span class="_ _4"></span>na zd<span class="_ _1"></span>olność </div><div class="t m0 x29 h7 y539 ff2 fs3 fc0 sc0 ls0 ws0">jednostki do<span class="_ _1"></span> kontynuacji działalnośc<span class="_ _1"></span><span class="ff3">i, </span>zid<span class="_ _1"></span>entyfikowano<span class="_ _1"></span> istotne niepewności doty<span class="_ _1"></span>czące zdarzeń i okoliczno<span class="_ _1"></span>ści, które mogą </div><div class="t m0 x29 h11 ya17 ff2 fs3 fc0 sc0 ls0 ws0">nasuwać <span class="_ _1"></span>wątp<span class="_ _1"></span>liwości <span class="_ _1"></span>co<span class="_ _1"></span> <span class="_ _1"></span>do<span class="_ _1"></span> <span class="_ _1"></span>zdoln<span class="_ _1"></span>ości <span class="_ _1"></span>jed<span class="_ _1"></span>nostki <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>kontynuacji <span class="_ _4"></span>działalności<span class="_ _4"></span>. <span class="_ _1"></span>Szczegóły<span class="_ _1"></span> <span class="_ _1"></span>do<span class="_ _1"></span>t. <span class="_ _1"></span>Powyższeg<span class="_ _1"></span>o <span class="_ _1"></span>zo<span class="_ _1"></span>stały <span class="_ _1"></span>o<span class="_ _1"></span>pisane </div><div class="t m0 x29 h7 y77 ff2 fs3 fc0 sc0 ls0 ws0">w  pkt <span class="_ _8"> </span>„Podstawa  sporządzen<span class="_ _1"></span>ia  sprawozdania  finansowego  –<span class="ff3">  </span>w  tym  opis <span class="_ _8"> </span>okoliczno<span class="_ _1"></span>ści <span class="_ _8"> </span>wskazujących<span class="_ _1"></span>  na <span class="_ _8"> </span>zagroże<span class="_ _1"></span>nie </div><div class="t m0 x29 h7 y3cb ff2 fs3 fc0 sc0 ls0 ws0">kontynuowan<span class="_ _1"></span>ia działalności” <span class="_ _1"></span>niniejszego sp<span class="_ _1"></span>rawozdania.<span class="ff3"> </span></div><div class="t m0 x29 h11 ya18 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tabela p<span class="_ _1"></span>rezentuje, w któr<span class="_ _1"></span>ych miejsca niniejszeg<span class="_ _1"></span>o sprawozd<span class="_ _1"></span>ania znajdują się in<span class="_ _1"></span>formacje dotyczące terminó<span class="_ _1"></span>w </div><div class="t m0 x29 h7 ya19 ff2 fs3 fc0 sc0 ls0 ws0">zapadalno<span class="_ _1"></span>ści aktywów finansowych<span class="_ _1"></span> oraz zobowiąz<span class="_ _1"></span>ań finansowych.<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 ya1a we4 h23"><div class="t m0 xca h1a ya1b ff4 fsc fc0 sc0 ls0 ws0">Pozycja </div></div><div class="c x71 ya1a we5 h23"><div class="t m0 x16 h2f y141 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">T</span><span class="fc4 sc0">erminy</span><span class="fc4 sc0"> </span><span class="fc4 sc0">za</span><span class="fc4 sc0">pa</span><span class="fc4 sc0">d</span><span class="fc4 sc0">a</span><span class="fc4 sc0">lno</span><span class="fc4 sc0">ś</span><span class="fc4 sc0">ci </span><span class="fc4 sc0">i</span><span class="fc4 sc0">ns</span><span class="_ _1"></span><span class="fc4 sc0">t</span><span class="fc4 sc0">ru</span><span class="fc4 sc0">mentó</span><span class="fc4 sc0">w </span></div><div class="t m0 x32 h1a ya1c ff4 fsc fc0 sc0 ls0 ws0">finansowych (nr noty) </div></div><div class="c x29 ya1d we4 h1b"><div class="t m0 xa2 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Aktywa finansowe </div></div><div class="c x71 ya1d we5 h1b"><div class="t m0 x56 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-  </div></div><div class="c x29 ya1e we4 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Należności długoterminowe<span class="ff3"> </span></div></div><div class="c x71 ya1e we5 h1e"><div class="t m0 x9e h1d y6 ff3 fsc fc0 sc0 ls0 ws0">6.1 </div></div><div class="c x29 y36e we4 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i <span class="_ _1"></span>usług<span class="ff3"> </span></div></div><div class="c x71 y36e we5 h1b"><div class="t m0 x9e h1d y9e ff3 fsc fc0 sc0 ls0 ws0">9.1 </div></div><div class="c x29 ya1f we4 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe należności będące aktywami finansowy<span class="_ _1"></span>mi<span class="ff3"> </span></div></div><div class="c x71 ya1f we5 h1b"><div class="t m0 x55 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">10.1 </div></div><div class="c x29 ya20 we4 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Lokaty bankowe pow. 3 miesięcy<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x71 ya20 we5 h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">11<span class="ls0"> </span></div></div><div class="c x29 y21b we4 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x71 y21b we5 h1b"><div class="t m0 x55 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">13.1 </div></div><div class="c x29 ya21 we4 h1b"><div class="t m0 x36 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania finansowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x71 ya21 we5 h1b"><div class="t m0 x7c h1a y9e ff4 fsc fc0 sc0 ls0 ws0">- </div></div><div class="c x29 ya22 we4 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x71 ya22 we5 h1b"><div class="t m0 x1d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">19 </div></div><div class="c x29 ya23 we4 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c x71 ya23 we5 h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">21 </div></div><div class="c x29 ya24 we4 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Pozostałe zobowiązania b<span class="_ _1"></span>ędące zobowiązaniami finansowymi<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x71 ya24 we5 h1b"><div class="t m0 x1d h1d y6 ff3 fsc fc0 sc0 ls0 ws0">22 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y7be ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf58" class="pf w0 h0" ><div class="pc pc58 w0 h0"><img class="bi x29 ya25 w8a hb1" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">88</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff4 fs3 fc0 sc0 ls0 ws0">Ryzyko rynko<span class="_ _1"></span>we <span class="ff2">–<span class="ff3"> </span>to<span class="_ _1"></span> ryzyko, które powstaje, gd<span class="_ _1"></span>y wartość godziwa instru<span class="_ _1"></span>mentu finansowego<span class="_ _1"></span> lub przyszłe przepły<span class="_ _1"></span>wy </span></div><div class="t m0 x29 h11 y74d ff2 fs3 fc0 sc0 ls0 ws0">środków p<span class="_ _1"></span>ieniężnych z nim związane <span class="_ _1"></span>będą ulegać wah<span class="_ _1"></span>aniom ze względ<span class="_ _1"></span>u na zmiany cen <span class="_ _1"></span>rynkowych. Ryzyko<span class="_ _1"></span> to obejmuje </div><div class="t m0 x29 h7 y829 ff3 fs3 fc0 sc0 ls0 ws0">trzy rodzaje ry<span class="_ _1"></span>zyka: ryzyko walutowe,<span class="_ _1"></span> ryzyko stop<span class="_ _1"></span>y <span class="_ _1"></span>procentowej, inne ryzy<span class="_ _1"></span>ko cenowe.  </div><div class="t m0 x29 h7 y74f ff8 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _0"></span>walutowe<span class="ff3"> <span class="_ _0"></span><span class="ff2">–<span class="ff3"> <span class="_ _5"></span><span class="ff2">to<span class="_ _1"></span> <span class="_ _5"></span>ryzyko,<span class="_ _1"></span> <span class="_ _5"></span>gdy<span class="_ _1"></span> <span class="_ _5"></span>war<span class="_ _1"></span>tość <span class="_ _5"></span>go<span class="_ _1"></span>dziwa <span class="_ _0"></span>instrumentu <span class="_ _5"></span>finansoweg<span class="_ _1"></span>o <span class="_ _0"></span>lub <span class="_ _5"></span>przyszłe <span class="_ _5"></span>p<span class="_ _1"></span>rzepływy <span class="_ _0"></span>środków <span class="_ _0"></span>pieniężnych </span></span></span></span></div><div class="t m0 x29 h7 ya26 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">nim <span class="_ _2a"> </span>związane <span class="_ _2a"> </span>będą <span class="_ _33"> </span>u<span class="_ _1"></span>legać  wah<span class="_ _1"></span>aniom <span class="_ _2a"> </span>ze <span class="_ _2a"> </span>względu <span class="_ _33"> </span>n<span class="_ _1"></span>a  zmiany<span class="_ _1"></span>  kursów <span class="_ _2a"> </span>wym<span class="_ _1"></span>iany <span class="_ _2a"> </span>walut.  Ze <span class="_ _2a"> </span>względu<span class="_ _1"></span>  na <span class="_ _2a"> </span>charakter </span></div><div class="t m0 x29 h7 ya27 ff3 fs3 fc0 sc0 ls0 ws0">prowadzonej <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _1"></span><span class="ff2">Sp<span class="_ _1"></span>ółkę <span class="_ _1"></span>działalności, <span class="_ _1"></span>w <span class="_ _4"></span>ramach <span class="_ _1"></span>której <span class="_ _4"></span>strumienie <span class="_ _1"></span>przychod<span class="_ _1"></span>ów <span class="_ _1"></span>są <span class="_ _1"></span>generowan<span class="_ _1"></span>e <span class="_ _1"></span>w <span class="_ _1"></span>trzech <span class="_ _1"></span>p<span class="_ _1"></span>odstawowych </span></div><div class="t m0 x29 h7 y11b ff2 fs3 fc0 sc0 ls0 ws0">walutach <span class="_ _11"></span>, <span class="_ _a"></span>tj. <span class="_ _11"></span>USD, <span class="_ _a"></span>EUR <span class="_ _11"></span>i <span class="_ _a"></span>P<span class="_ _1"></span>LN <span class="_ _a"></span>nato<span class="_ _1"></span>miast <span class="_ _a"></span> <span class="_ _11"></span>koszty <span class="_ _11"></span>ponoszone <span class="_ _11"></span>głównie <span class="_ _a"></span>w <span class="_ _11"></span>PLN <span class="_ _a"></span>i <span class="_ _11"></span>USD<span class="_ _4"></span><span class="ff3"> </span>tak <span class="_ _a"></span>długo <span class="_ _11"></span>jak <span class="_ _11"></span>stan <span class="_ _a"></span>ten<span class="_ _1"></span> <span class="_ _a"></span>będzie <span class="_ _11"></span>się </div><div class="t m0 x29 h7 ya28 ff2 fs3 fc0 sc0 ls0 ws0">utrzymywał jest ona narażona na ryzyko związane z gwałto<span class="ff3">wnymi zmiana</span>m<span class="_ _1"></span>i kursów walutowych, w<span class="ff3"> </span>tym w szczególności </div><div class="t m0 x29 h7 ya29 ff2 fs3 fc0 sc0 ls0 ws0">umocnien<span class="_ _1"></span>ia <span class="_ _5"></span>zło<span class="_ _1"></span>tego <span class="_ _0"></span>względem <span class="_ _5"></span>walu<span class="_ _1"></span>t <span class="_ _5"></span>o<span class="_ _1"></span>bcych.<span class="_ _1"></span> <span class="_ _5"></span>Równ<span class="_ _1"></span>ież <span class="_ _0"></span>utrzymywane <span class="_ _0"></span>zasoby <span class="_ _0"></span>pieniężne w <span class="_ _5"></span>walucie <span class="_ _0"></span>narażone <span class="_ _0"></span>są <span class="_ _5"></span>n<span class="_ _1"></span>a <span class="_ _0"></span>te <span class="_ _5"></span>ryzy<span class="_ _1"></span>ko.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y379 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya2a ff8 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _8"> </span>stopy <span class="_ _e"> </span>proce<span class="_ _1"></span>ntowej <span class="_ _8"> </span><span class="ff2">–<span class="ff3"> <span class="_ _8"> </span></span>to <span class="_ _e"> </span>ryzy<span class="_ _1"></span>ko, <span class="_ _e"> </span>k<span class="_ _1"></span>tóre <span class="_ _e"> </span>po<span class="_ _1"></span>wstaje, <span class="_ _8"> </span>gdy <span class="_ _e"> </span>wartość <span class="_ _8"> </span>godziwa <span class="_ _8"> </span>instrumentu <span class="_ _8"> </span>finansowego <span class="_ _8"> </span>lub <span class="_ _e"> </span>przyszłe </span></div><div class="t m0 x29 h11 y352 ff2 fs3 fc0 sc0 ls0 ws0">przepływy<span class="_ _1"></span> <span class="_ _2a"> </span>środków <span class="_ _15"> </span>pieniężnych <span class="_ _15"> </span>z <span class="_ _15"> </span>nim <span class="_ _2a"> </span>związa<span class="_ _1"></span>ne <span class="_ _2a"> </span>będą <span class="_ _15"> </span>ulegać <span class="_ _15"> </span>wahaniom<span class="_ _1"></span> <span class="_ _2a"> </span>ze <span class="_ _15"> </span>względu <span class="_ _2a"> </span>na <span class="_ _15"> </span>zmian<span class="_ _1"></span>y <span class="_ _2a"> </span>rynkowy<span class="_ _1"></span>ch <span class="_ _2a"> </span>stóp </div><div class="t m0 x29 h11 y7c5 ff2 fs3 fc0 sc0 ls0 ws0">procentowych<span class="_ _1"></span>. <span class="_ _4"></span>Spó<span class="_ _1"></span>łka <span class="_ _4"></span>lokuje <span class="_ _a"></span>nadwyżk<span class="_ _1"></span>i <span class="_ _4"></span>środkó<span class="_ _1"></span>w <span class="_ _4"></span>w <span class="_ _a"></span>oprocentowane <span class="_ _a"></span>akty<span class="_ _1"></span>wa <span class="_ _11"></span>(lokaty <span class="_ _a"></span>bankowe) <span class="_ _a"></span>o <span class="_ _a"></span>stałym <span class="_ _4"></span>o<span class="_ _1"></span>procentowaniu, </div><div class="t m0 x29 h7 y22e ff2 fs3 fc0 sc0 ls0 ws0">stąd nie jest narażo<span class="_ _1"></span>na na ryzyko związan<span class="_ _1"></span>e ze zmianami stóp pro<span class="_ _1"></span>centowych. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 ya2b ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya2c ff2 fs3 fc0 sc0 ls0 ws0">Główne <span class="_ _4"></span>ryzyko <span class="_ _1"></span>zm<span class="_ _1"></span>iany <span class="_ _1"></span>stóp <span class="_ _4"></span>procentowych <span class="_ _4"></span>związane <span class="_ _1"></span>jest <span class="_ _4"></span>z <span class="_ _1"></span>instrumen<span class="_ _1"></span>tami <span class="_ _1"></span>d<span class="_ _1"></span>łużnymi. <span class="_ _1"></span>W <span class="_ _4"></span>20<span class="_ _1"></span><span class="ff3">2<span class="_ _1"></span>3 <span class="_ _1"></span></span>roku<span class="_ _1"></span> <span class="_ _1"></span>Spółka <span class="_ _4"></span>nie <span class="_ _1"></span>korzystała </div><div class="t m0 x29 h7 y39d ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">zewnętrzny<span class="_ _1"></span>ch <span class="_ _a"></span>in<span class="_ _1"></span>strumentów <span class="_ _a"></span>dłużn<span class="_ _1"></span>ych <span class="_ _a"></span>o <span class="_ _11"></span>zmienn<span class="_ _1"></span>ym <span class="_ _a"></span>oprocentowan<span class="_ _1"></span>iu <span class="_ _a"></span>(kred<span class="_ _1"></span>yty <span class="_ _11"></span>i <span class="_ _a"></span>obligacje) <span class="_ _11"></span>i <span class="_ _a"></span>w <span class="_ _11"></span>związku <span class="_ _11"></span>z <span class="_ _a"></span>ty<span class="_ _1"></span>m <span class="_ _a"></span>n<span class="_ _1"></span>ie <span class="_ _a"></span>by<span class="_ _1"></span>ła </span></div><div class="t m0 x29 h7 ya2d ff2 fs3 fc0 sc0 ls0 ws0">istotnie narażon<span class="_ _1"></span>a na zmiany przepływó<span class="_ _1"></span>w pieniężnych<span class="_ _1"></span> w wyniku zmiany stóp p<span class="_ _1"></span>rocentowych. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 ya2e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y1b0 ff8 fs3 fc0 sc0 ls0 ws0">Inne <span class="_ _4"></span>ryzyka <span class="_ _4"></span>cenowe <span class="_ _4"></span><span class="ff2">–<span class="ff3"> <span class="_ _4"></span></span>to <span class="_ _4"></span>ryzyk<span class="_ _1"></span>a, <span class="_ _4"></span>które <span class="_ _4"></span>powstają, <span class="_ _4"></span>gdy <span class="_ _4"></span>wartość <span class="_ _4"></span>godziwa <span class="_ _4"></span>instrum<span class="_ _1"></span>entu <span class="_ _4"></span>finansowego <span class="_ _4"></span>lub <span class="_ _4"></span>przy<span class="_ _1"></span>szłe <span class="_ _4"></span>przepływy </span></div><div class="t m0 x29 h11 ya2f ff2 fs3 fc0 sc0 ls0 ws0">środków <span class="_ _1"></span>pieniężnych<span class="_ _1"></span> z n<span class="_ _1"></span>im związane <span class="_ _1"></span>będą <span class="_ _1"></span>ulegać<span class="_ _1"></span> wahaniom <span class="_ _1"></span>ze wzg<span class="_ _1"></span>lędu <span class="_ _1"></span>na zm<span class="_ _1"></span>iany cen<span class="_ _1"></span> rynko<span class="_ _1"></span>wych (inne <span class="_ _1"></span>niż <span class="_ _1"></span>wynikające </div><div class="t m0 x29 h7 ya30 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="_ _11"></span>ryzyka <span class="_ _10"></span>stopy <span class="_ _11"></span>pro<span class="_ _1"></span>centowej <span class="_ _11"></span>lub <span class="_ _11"></span>ryzy<span class="_ _1"></span>ka <span class="_ _11"></span>walutoweg<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff2">), <span class="_ _11"></span>niezależnie <span class="_ _10"> </span>od <span class="_ _11"></span>tego <span class="_ _10"> </span>czy <span class="_ _11"></span>zmiany <span class="_ _10"> </span>te <span class="_ _a"></span>sp<span class="_ _1"></span>owodowane <span class="_ _10"> </span>są <span class="_ _11"></span>czynnikami </span></div><div class="t m0 x29 h11 y7c9 ff2 fs3 fc0 sc0 ls0 ws0">charaktery<span class="_ _1"></span>stycznymi <span class="_ _5"></span>dla <span class="_ _0"></span>poszczególnych <span class="_ _5"></span>in<span class="_ _1"></span>strumentów <span class="_ _0"></span>finansowych <span class="_ _5"></span>lub <span class="_ _0"></span>dla <span class="_ _5"></span>ich <span class="_ _0"></span>emitenta, <span class="_ _5"></span>czy <span class="_ _5"></span>też <span class="_ _0"></span>czynnikami <span class="_ _5"></span>o<span class="_ _1"></span>dnoszącymi </div><div class="t m0 x29 h11 ya31 ff2 fs3 fc0 sc0 ls0 ws0">się <span class="_ _a"></span>do <span class="_ _11"></span>wszystkich<span class="_ _1"></span> <span class="_ _11"></span>podobnych <span class="_ _11"></span>instrumentów <span class="_ _11"></span>f<span class="_ _1"></span>inansowych <span class="_ _11"></span>będą<span class="_ _1"></span>cych<span class="_ _1"></span> <span class="_ _a"></span>przedmio<span class="_ _1"></span>tem <span class="_ _a"></span>o<span class="_ _1"></span>brotu <span class="_ _a"></span>na <span class="_ _11"></span>rynku. <span class="_ _11"></span>Spółka <span class="_ _11"></span>nie <span class="_ _11"></span>korzysta </div><div class="t m0 x29 h7 y3c6 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">instrumentó<span class="_ _1"></span>w finansowych, z któ<span class="_ _1"></span>rymi związan<span class="_ _1"></span>e jest ryzyko cenowe,<span class="_ _1"></span> dlatego nie jest narażona <span class="_ _1"></span>na inne ryzyko ceno<span class="_ _1"></span>we.<span class="_ _4"></span></span> </div><div class="t m0 x29 h7 ya32 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y2a6 ff5 fs3 fc3 sc0 ls0 ws0">ANALIZA WRAŻL<span class="_ _1"></span>IWOŚCI<span class="ff4"> </span></div><div class="t m0 x29 h2b ya33 ff4 fs3 fc3 sc0 ls0 ws0">Ryzyko waluto<span class="_ _1"></span>we 01.01.202<span class="_ _1"></span>3 <span class="ff5">–</span> 31.12.202<span class="_ _1"></span>3 </div></div><div class="c x29 ya34 we6 hb2"><div class="t m0 x19 h2f ya35 ff5 fsc fc0 sc0 ls0 ws0">Instrumenty finansowe według <span class="_ _1"></span>pozycji </div><div class="t m0 x17 h1a ya36 ff4 fsc fc0 sc0 ls0 ws0">bilansowych </div></div><div class="c xcb ya37 we7 h1b"><div class="t m0 x7a h1d y9e ff5 fsc fc0 sc0 ls0 ws0">Wartość wyrażona w walucie:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcc ya34 we8 hb2"><div class="t m0 x34 h2f ya35 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x3d h1a ya36 ff4 fsc fc0 sc0 ls1d ws0">po<span class="ls0"> przeliczeniu </span></div></div><div class="c xcb ya34 w54 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">EUR </div></div><div class="c x8f ya34 w94 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">USD </div></div><div class="c x29 ya38 we9 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Akt</span><span class="fc4 sc0">y</span><span class="fc4 sc0">wa</span><span class="fc4 sc0"> </span><span class="fc4 sc0">f</span><span class="fc4 sc0">ina</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">we</span><span class="fc4 sc0"> </span></div></div><div class="c xcb ya38 wea h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f ya38 web h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc ya38 wec h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y985 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług<span class="ff3"> </span></div></div><div class="c xcb y985 w54 h1b"><div class="t m0 x15 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8f y985 w94 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">999<span class="ls0"> </span></div></div><div class="c xcc y985 we8 h1b"><div class="t m0 x99 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">3 932 </div></div><div class="c x29 y213 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne, w tym:<span class="ff3"> </span></div></div><div class="c xcb y213 w54 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f y213 w94 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc y213 we8 h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya39 we6 h1b"><div class="t m0 x5 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">środki pieniężne w kasie i<span class="_ _1"></span> na rachunkach</span> </div></div><div class="c xcb ya39 w54 h1b"><div class="t m0 x56 h28 y9e ff8 fsc fc0 sc0 ls3 ws0">13<span class="ls0"> </span></div></div><div class="c x8f ya39 w94 h1b"><div class="t m0 x1a h28 y9e ff8 fsc fc0 sc0 ls0 ws0">3<span class="ls3">19</span> </div></div><div class="c xcc ya39 we8 h1b"><div class="t m0 x99 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">1 312 </div></div><div class="c x29 ya3a we9 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Z</span><span class="fc4 sc0">o</span><span class="fc4 sc0">bo</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">nia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">f</span><span class="fc4 sc0">ina</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">we</span><span class="_ _1"></span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c xcb ya3a wea h1b"><div class="t m0 xb7 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f ya3a web h1b"><div class="t m0 xb7 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc ya3a wec h1b"><div class="t m0 x10 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya3b we6 h1f"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c xcb ya3b w54 h1f"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">13</span> </div></div><div class="c x8f ya3b w94 h1f"><div class="t m0 x2a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">514</span> </div></div><div class="c xcc ya3b we8 h1f"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-2 079 </div></div><div class="c x29 ya3c we6 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Ekspozycja na ryzyko walutowe razem<span class="_ _1"></span> </div></div><div class="c xcb ya3c w54 h1b"><div class="t m0 x15 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8f ya3c w94 h1b"><div class="t m0 x1a h1a y6 ff4 fsc fc0 sc0 ls3 ws0">804<span class="ls0"> </span></div></div><div class="c xcc ya3c we8 h1b"><div class="t m0 x99 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">3 165 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b ya3d ff4 fs3 fc3 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y91e ff4 fs3 fc3 sc0 ls0 ws0">Ryzyko waluto<span class="_ _1"></span>we 01.01.202<span class="_ _1"></span>2 <span class="ff5">–</span> 31.12.202<span class="_ _1"></span>2 </div></div><div class="c x29 y271 we6 hb2"><div class="t m0 x19 h2f ya35 ff5 fsc fc0 sc0 ls0 ws0">Instrumenty finansowe według <span class="_ _1"></span>pozycji </div><div class="t m0 x17 h1a ya36 ff4 fsc fc0 sc0 ls0 ws0">bilansowych </div></div><div class="c xcb y3b3 we7 h1b"><div class="t m0 x7a h1d y9e ff5 fsc fc0 sc0 ls0 ws0">Wartość wyrażona w walucie:<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcc y271 we8 hb2"><div class="t m0 x34 h2f ya35 ff5 fsc fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x3d h1a ya36 ff4 fsc fc0 sc0 ls1d ws0">po<span class="ls0"> przeliczeniu </span></div></div><div class="c xcb y271 w54 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">EUR </div></div><div class="c x8f y271 w94 h1b"><div class="t m0 x46 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">USD </div></div><div class="c x29 ya3e we9 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Akt</span><span class="fc4 sc0">y</span><span class="fc4 sc0">wa</span><span class="fc4 sc0"> </span><span class="fc4 sc0">f</span><span class="fc4 sc0">ina</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">we</span><span class="fc4 sc0"> </span></div></div><div class="c xcb ya3e wea h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f ya3e web h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc ya3e wec h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya3f we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług<span class="ff3"> </span></div></div><div class="c xcb ya3f w54 h1b"><div class="t m0 x15 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x8f ya3f w94 h1b"><div class="t m0 x1a h1d y9e ff3 fsc fc0 sc0 ls3 ws0">303<span class="ls0"> </span></div></div><div class="c xcc ya3f we8 h1b"><div class="t m0 x99 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 334 </div></div><div class="c x29 ya40 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Środki p<span class="_ _1"></span>ieniężne, w tym:<span class="ff3"> </span></div></div><div class="c xcb ya40 w54 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f ya40 w94 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc ya40 we8 h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya41 we6 h1b"><div class="t m0 x5 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">- <span class="ffa">środki pieniężne w kasie i<span class="_ _1"></span> na rachunkach</span> </div></div><div class="c xcb ya41 w54 h1b"><div class="t m0 x15 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">4 </div></div><div class="c x8f ya41 w94 h1b"><div class="t m0 x1d h28 y6 ff8 fsc fc0 sc0 ls3 ws0">39<span class="ls0"> </span></div></div><div class="c xcc ya41 we8 h1b"><div class="t m0 x56 h28 y6 ff8 fsc fc0 sc0 ls3 ws0">188<span class="ls0"> </span></div></div><div class="c x29 y55 we9 h1f"><div class="t m0 x5 h1a y576 ff5 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">Z</span><span class="fc4 sc0">o</span><span class="fc4 sc0">bo</span><span class="fc4 sc0">wią</span><span class="fc4 sc0">z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">nia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">f</span><span class="fc4 sc0">ina</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">we</span><span class="_ _1"></span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c xcb y55 wea h1f"><div class="t m0 xb7 h1d y576 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x8f y55 web h1f"><div class="t m0 xb7 h1d y576 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c xcc y55 wec h1f"><div class="t m0 x10 h1d y576 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya42 we6 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c xcb ya42 w54 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">36</span> </div></div><div class="c x8f ya42 w94 h1b"><div class="t m0 x55 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">73</span> </div></div><div class="c xcc ya42 we8 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">487</span> </div></div><div class="c x29 y7eb we6 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Ekspozycja na ryzyko walutowe razem<span class="_ _1"></span> </div></div><div class="c xcb y7eb w54 h1b"><div class="t m0 x9 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">-<span class="ls3">32</span> </div></div><div class="c x8f y7eb w94 h1b"><div class="t m0 x1a h1a y6 ff4 fsc fc0 sc0 ls3 ws0">269<span class="ls0"> </span></div></div><div class="c xcc y7eb we8 h1b"><div class="t m0 x99 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 034 </div></div></div><div class="pi" ></div></div><div id="pf59" class="pf w0 h0" ><div class="pc pc59 w0 h0"><img class="bi x29 ya43 w6c hb3" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">89</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y622 ff5 fs3 fc3 sc0 ls0 ws0">Analiza wrażliwości na<span class="_ _1"></span> ryzyk<span class="_ _1"></span>o walutowe<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c x29 ya44 wed hb4"><div class="t m0 x32 h1a ye7 ff4 fsc fc0 sc0 ls0 ws0">Pozycja<span class="ff3"> </span></div></div><div class="c xcd ya44 wee hb4"><div class="t m0 x30 h1a ya45 ff4 fsc fc0 sc0 ls0 ws0">Wahania </div><div class="t m0 xb h1a ya46 ff4 fsc fc0 sc0 ls0 ws0">kursu<span class="ff3"> </span></div></div><div class="c xce ya47 wef h1b"><div class="t m0 x3b h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wpływ na wynik <span class="_ _1"></span>finansowy:<span class="ff4"> </span></div></div><div class="c x8a ya47 wf0 h1b"><div class="t m0 x61 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wpływ na kapitał <span class="_ _1"></span>własny:<span class="ff4"> </span></div></div><div class="c xce ya44 wf1 h1b"><div class="t m0 x2b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">EUR </div></div><div class="c x70 ya44 wf2 h1b"><div class="t m0 x57 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">USD </div></div><div class="c x6f ya44 wf3 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">razem </div></div><div class="c x8a ya44 wf1 h1b"><div class="t m0 x2b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">EUR </div></div><div class="c xc9 ya44 wf4 h1b"><div class="t m0 x3f h1a y9e ff4 fsc fc0 sc0 ls0 ws0">USD </div></div><div class="c x77 ya44 wf3 h1b"><div class="t m0 x22 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">razem </div></div><div class="c x29 y3d6 wed h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2023 </div></div><div class="c xcd y3d6 wee h1b"><div class="t m0 x49 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c xce y3d6 wf1 h1b"><div class="t m0 x34 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y3d6 wf2 h1b"><div class="t m0 x47 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6f y3d6 wf3 h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y3d6 wf1 h1b"><div class="t m0 x34 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 y3d6 wf4 h1b"><div class="t m0 x35 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x77 y3d6 wf3 h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y5d wed h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wzrost kursu walutowego </div></div><div class="c xcd y5d wee h1b"><div class="t m0 x61 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">10%<span class="ls0"> </span></div></div><div class="c xce y5d wf1 h1b"><div class="t m0 x60 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> 0 </div></div><div class="c x70 y5d wf2 h1b"><div class="t m0 xa1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">316<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x6f y5d wf3 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">316<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x8a y5d wf1 h1b"><div class="t m0 x60 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> 0 </div></div><div class="c xc9 y5d wf4 h1b"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">316<span class="ls5"> <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x77 y5d wf3 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">316<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x29 y228 wed h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Spadek kursu walutowego<span class="_ _1"></span> </div></div><div class="c xcd y228 wee h1b"><div class="t m0 x43 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">10%</span> </div></div><div class="c xce y228 wf1 h1b"><div class="t m0 x12 h1d y6 ff3 fsc fc0 sc0 ls5 ws0">  <span class="ls0">0</span>  <span class="fc4 sc0"> </span><span class="ls0"><span class="fc4 sc0"> </span></span></div></div><div class="c x70 y228 wf2 h1b"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">316<span class="ls5"> <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x6f y228 wf3 h1b"><div class="t m0 x4a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">316<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x8a y228 wf1 h1b"><div class="t m0 x60 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> 0<span class="ls5">  <span class="fc4 sc0"> </span></span><span class="fc4 sc0"> </span></div></div><div class="c xc9 y228 wf4 h1b"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">316<span class="ls5"> <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x77 y228 wf3 h1b"><div class="t m0 x4a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">316<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x29 ya48 wed h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2022 </div></div><div class="c xcd ya48 wee h1b"><div class="t m0 x49 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c xce ya48 wf1 h1b"><div class="t m0 x34 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x70 ya48 wf2 h1b"><div class="t m0 x47 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6f ya48 wf3 h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x8a ya48 wf1 h1b"><div class="t m0 x34 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c xc9 ya48 wf4 h1b"><div class="t m0 x35 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x77 ya48 wf3 h1b"><div class="t m0 x4e h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y4c8 wed h1b"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wzrost kursu walutowego </div></div><div class="c xcd y4c8 wee h1b"><div class="t m0 x61 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">10%<span class="ls0"> </span></div></div><div class="c xce y4c8 wf1 h1b"><div class="t m0 x3b h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> -<span class="ls3">15</span> </div></div><div class="c x70 y4c8 wf2 h1b"><div class="t m0 xa1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">119<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x6f y4c8 wf3 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">10</span>4<span class="ls5">  <span class="fc4 sc0"> </span></span><span class="fc4 sc0"> </span></div></div><div class="c x8a y4c8 wf1 h1b"><div class="t m0 x3b h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> -<span class="ls3">15</span> </div></div><div class="c xc9 y4c8 wf4 h1b"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">119<span class="ls5">  <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x77 y4c8 wf3 h1b"><div class="t m0 x7a h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">10</span>4<span class="ls5">  <span class="fc4 sc0"> </span></span><span class="fc4 sc0"> </span></div></div><div class="c x29 ya0b wed h1e"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Spadek kursu walutowego<span class="_ _1"></span> </div></div><div class="c xcd ya0b wee h1e"><div class="t m0 x43 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">10%</span> </div></div><div class="c xce ya0b wf1 h1e"><div class="t m0 x3b h1d y6 ff3 fsc fc0 sc0 ls5 ws0">  <span class="ls3">15<span class="ls0">  <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></span></div></div><div class="c x70 ya0b wf2 h1e"><div class="t m0 x34 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">119<span class="ls5"> <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x6f ya0b wf3 h1e"><div class="t m0 x4a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">10</span>4<span class="ls5">  <span class="fc4 sc0"> </span></span><span class="fc4 sc0"> </span></div></div><div class="c x8a ya0b wf1 h1e"><div class="t m0 x3b h1d y6 ff3 fsc fc0 sc0 ls5 ws0">  <span class="ls3">15<span class="ls0">  <span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></span></div></div><div class="c xc9 ya0b wf4 h1e"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">119<span class="ls5"> <span class="fc4 sc0"> </span></span></span><span class="fc4 sc0"> </span></div></div><div class="c x77 ya0b wf3 h1e"><div class="t m0 x4a h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">10</span>4<span class="ls5">  <span class="fc4 sc0"> </span></span><span class="fc4 sc0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y8d7 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y608 ff5 fs3 fc3 sc0 ls0 ws0">Klasyfika<span class="_ _1"></span>cja instrumentów finansowych wg<span class="_ _1"></span> <span class="_ _1"></span><span class="ff4">MSSF 9 </span></div></div><div class="c x29 ya49 we6 h6a"><div class="t m0 x5 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Aktywa finansowe w po<span class="_ _1"></span>dziale na kategorie <span class="_ _1"></span> </div><div class="t m0 x33 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">wg MSSF 9 </div></div><div class="c xcb ya49 wcf h6a"><div class="t m0 x19 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Aktywa finansowe </div><div class="t m0 x60 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">wyceniane </div><div class="t m0 x1c h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w zamortyzowanym </div><div class="t m0 xa1 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ko</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zcie</span><span class="fc4 sc0"> </span></div></div><div class="c x6a ya49 w90 h6a"><div class="t m0 x6b h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Poza MSSF9 </div></div><div class="c x5c ya49 wf5 h6a"><div class="t m0 xa1 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 y591 we6 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2023 </div></div><div class="c xcb y591 wcf h1b"><div class="t m0 x7d h28 y9e ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y591 w90 h1b"><div class="t m0 x7d h28 y9e ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y591 wf5 h1b"><div class="t m0 x7d h28 y9e ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya4a we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Aktywa trwałe:  <span class="ff4"> </span></div></div><div class="c xcb ya4a wcf h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a ya4a w90 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c ya4a wf5 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya4b we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności<span class="ff3"> </span></div></div><div class="c xcb ya4b wcf h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x6a ya4b w90 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c ya4b wf5 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x29 ya4c we6 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Aktywa obrotowe: </div></div><div class="c xcb ya4c wcf h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a ya4c w90 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c ya4c wf5 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya4d we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług<span class="ff3"> </span></div></div><div class="c xcb ya4d wcf h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">7 <span class="ls0">797 </span></div></div><div class="c x6a ya4d w90 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c ya4d wf5 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">7 797 </div></div><div class="c x29 ya4e we6 h1b"><div class="t m0 x5 h1d y9e ff3 fsc fc0 sc0 ls1d ws0">Po<span class="ff2 ls0">zostałe należności<span class="ff3"> </span></span></div></div><div class="c xcb ya4e wcf h1b"><div class="t m0 x56 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">56<span class="ls0"> </span></div></div><div class="c x6a ya4e w90 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 7<span class="ls9">06</span> </div></div><div class="c x5c ya4e wf5 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">762 </span></div></div><div class="c x29 ya4f we6 h1f"><div class="t m0 x5 h1d y576 ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcb ya4f wcf h1f"><div class="t m0 x53 h1d y576 ff3 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x6a ya4f w90 h1f"><div class="t m0 x21 h1d y576 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c ya4f wf5 h1f"><div class="t m0 x53 h1d y576 ff3 fsc fc0 sc0 ls0 ws0">10 446 </div></div><div class="c x29 ya50 we6 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Kategoria aktywów fina<span class="_ _1"></span>nsowych razem<span class="ff4"> </span></div></div><div class="c xcb ya50 wcf h1b"><div class="t m0 x53 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">18 4<span class="ls3">51</span> </div></div><div class="c x6a ya50 w90 h1b"><div class="t m0 x7b h1a y6 ff4 fsc fc0 sc0 ls0 ws0">1 7<span class="ls9">06</span> </div></div><div class="c x5c ya50 wf5 h1b"><div class="t m0 x53 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">20 <span class="ls0">158 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 ya51 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya52 we6 h6a"><div class="t m0 x5 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Aktywa finansowe w po<span class="_ _1"></span>dziale na kategorie <span class="_ _1"></span> </div><div class="t m0 x33 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">wg MSSF 9 </div></div><div class="c xcb ya52 wf6 h6a"><div class="t m0 x19 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Aktywa finansowe </div><div class="t m0 x60 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">wyceniane </div><div class="t m0 x1c h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w zamortyzowanym </div><div class="t m0 xa1 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ko</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zcie</span><span class="fc4 sc0"> </span></div></div><div class="c x6a ya52 wf7 h6a"><div class="t m0 x6b h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Poza MSSF9 </div></div><div class="c x5c ya52 wf6 h6a"><div class="t m0 x4a h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 y485 we6 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2022 </div></div><div class="c xcb y485 wf6 h1b"><div class="t m0 x7d h28 yee ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y485 wf7 h1b"><div class="t m0 x7d h28 yee ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y485 wf6 h1b"><div class="t m0 x7d h28 yee ff8 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y765 we6 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Aktywa trwałe:  <span class="ff4"> </span></div></div><div class="c xcb y765 wf6 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y765 wf7 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y765 wf6 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y1eb we6 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Należności<span class="ff3"> </span></div></div><div class="c xcb y1eb wf6 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x6a y1eb wf7 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y1eb wf6 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">152<span class="ls0"> </span></div></div><div class="c x29 y53e we6 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Aktywa obrotowe: </div></div><div class="c xcb y53e wf6 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y53e wf7 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y53e wf6 h1b"><div class="t m0 x7d h1d yee ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y5fb we6 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług<span class="ff3"> </span></div></div><div class="c xcb y5fb wf6 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x6a y5fb wf7 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y5fb wf6 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">8 510 </div></div><div class="c x29 ya53 we6 h27"><div class="t m0 x5 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">P<span class="ff2">ozostałe należności</span> </div></div><div class="c xcb ya53 wf6 h27"><div class="t m0 x7c h1d y6 ff3 fsc fc0 sc0 ls3 ws0">82<span class="ls0"> </span></div></div><div class="c x6a ya53 wf7 h27"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 391 </div></div><div class="c x5c ya53 wf6 h27"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 472 </div></div><div class="c x29 y216 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Środki pieniężne i ich <span class="_ _1"></span><span class="ff3">ekwiwalenty </span></div></div><div class="c xcb y216 wf6 h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">52<span class="ls0"> 274 </span></div></div><div class="c x6a y216 wf7 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y216 wf6 h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">52 274 </div></div><div class="c x29 y744 we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Kategoria aktywów fina<span class="_ _1"></span>nsowych razem<span class="ff4"> </span></div></div><div class="c xcb y744 wf6 h1b"><div class="t m0 x53 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">61 017 </div></div><div class="c x6a y744 wf7 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 391 </div></div><div class="c x5c y744 wf6 h1b"><div class="t m0 x53 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">62 408 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h1d ya54 ff3 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h1d y4d ff3 fsc fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5a" class="pf w0 h0" ><div class="pc pc5a w0 h0"><img class="bi x29 ya55 w6c hb5" alt="" 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x/n9cSYKk6SxriZuQWl3cpUX3n1d4WEcQAgpABzm4f8PeA8CiDoLoyauGRtJB0Rx5OqYGG0Nixl1LJRtHciz33ZW3UUK8d5GAHcKgswZy2YdapmYFZrANC6qJUTQcU7Be9O0S3jDhiKfLq2suytsco4671xHsxaZ6wzxmrLAskedNpDwdnUcJ7OB2m7XtvgQRgkSePwnR/eiLCrZGekk4mPGgelTYOwQLDW8KJhsKFgiQFnXkAGAJyB88ajcWhK5bQ1wyHCJCq02Khc2bhQomngRatEWhvvAYcGqTQepcFwOkWIykwZXKM0vY8JIYQczfZXZeW8kxIXXfRBKCd4ONkYBkGQJAn3ema2+/o3vHJtfRwLaFVIZgG9eZgcMIAJQzkarkvhDu294aILLuq1Au+UcdZYrxyYCLrzu1fHTQUwzq0xm8XfPFnPMzgG5RHHeZyaqjnY7hWc3cz09ahu5GpfO5su7f++ihb2Du3FH7vGCFgmGmUgwnzaGG1hneKB8txqB8Bok8adSaXWSya72yvRX5uq9eVVKcPZ+a1MhI2xHpIF8fpGDh5rJyxPGhd54OTdqTVN3OpULjIs5CJVedVKpRdQLHMiDLP+lHcrF8oYVdkcWJ9cetXXjew4zyWTTzvjiRujyvkYRtQ1eIxCVYajViZMuHZNfwZFXQfdxEnmuOYAZ7DcNTyM0u7q2HumIJh1fj33cbennA4jecMvfhaHdGFEQggh/wXy17e/qVtZS2uosuGtHvfcB7GqpmqyumXblkP7bz7//Feurq2oLGhFoXONYEdOPmeA543WrSyri2nW6rz0RS8enPjjC6/4JgR3jjvnGHjR8KQ7d+bT3/DFS9/aTgKnpzwIAIfDV69BhwHNQZVj++LsB//2+YupDxyLgWGNR5/zkvlkY1rdr99fFFm3BlRt2nFWVTppt5iDh3OwhgXM2xCQcbsBEEQNb5dNYJrKRVm3vyUvcm0VmExa7bzUqvTZoF86NE4kITRYBKhScT1VvhI8WZ0GYW92PF4GoCza7dmDt9wi41YDZuNZCwwGvTDEsETSma0npY90GCJLdnDPIZh1uGV5snWhq6Abbzcm67NptLy6HCYhj1wxHPd4IZmXnFmhKwluWbvLvAEsq71s9diBvBmEOmXuTief3GgjAklvZUIIIUdt3j/ozyplOr0FEWeLizt1VTMm0iwTSTzcWO70spCzk3btTKOgKifeWXbbd/YC4EEQ1UpHoYCrL/3Q+889+1QhIITgUnrPnHOj0jmR/vymPXGCaT7lUmxG/7ZD7hmQeC5qky8dmE/RQz5w60mOXTH+8cqLd7VlmM5ujOtLLr162iCMo0JDsWDYoODIOV+3Mgd8KsAwnTQW0dSg1d3Kgqw/u00EaamZYQGLU9kKxwqIg9zJ3GG5gAn50MAKFEWTwLVQJ0mUK/flv//npkESpR4IBMbro20LnSc84XfCbO7Dl31jPEGlpvuXq3ba9p6lKRtNli1w4971jcrlFhsW3YXOclGvFIJFSafTdzBZO4AvVlYPBCkXqCKoAMpzpzgzhikLGIuo5YNg7CHTyIdtbVljXSAo/IQQQo7qvH9jY0ME7eOOO2HvraP9N+/hYcI8yumk04u8btY3fj4dj1gSGm2Y54EIAcYAeA5wgJXKJa3M1JOAuVedf971B2GtttYKHjDHmPXaB7Vx97znqXmNuTQFGsBtPhy4Z2hKSNPrt3bIqOwCrhplcaYahAwtjo9dePE9zvyyma7ffXsvibBeaI4gTPDQR78Ikje6SOe33HDTgbvNLnzxY++enelsGDzt6efvG8/LZPva8tonL7vh6xf82fOe/5znPO8ZTYFPXPmVy668Km51GsscuPbMWvflz727U9b9xHzpM++919Pe5dn8VEvNkMSt0bQ68wUv6SUP8tVKvzORQVeXw34HseMzYTItWFPVGZ9u3dEZN5jbufVjH732sk99W3EUbr3bjYbL+cuf/8Iznv6AWRG1EzmeVNu27VgaT6X3weEzHqRiqdFNKjAa17PRYL3Eg8/4s7hVBMV/zEn1v770j97Q+X6EEEKO6ry/P5htZdENP/tFo3Xa7XpwKWXUSq1RWpVagYMX46KpVNbqchYwL+BC+ABewgkZBKOydoznw/VE4r53v6sxqmkq5z1jnjOftAcW8pZ9B8EheGCMAvDLZ9p3Uzik60O1MSoLgyTien0pTP14CakEb0yv27nLySfXZX7dDQdbaeADPORxLw8Hu1VrIdp6p/11svt+j5ry/hOf/oqvf+enS+uVY2EUtQTj873efDvbftI9fBj4EJ+8+guXXvWlknV8e3GtCeItJ5aiL/vHffLz356f6yYJT4xjTnkmKyM0UBRlv50U5dRNx0yttKUXPG6358sKarqchfjStf/PeHXZqLWrrnidjFEBl1z5j0OTjZCK/uJQt3oL9/ngZT999nNfaUx0440H5wazB/euS58IGwgnAhd5lznfi4Ls0Bp67dn9B4ZXf+G7sr1zosJsZtvTnnnueFxzur4PIYSQo9t+Y82b3/S27mAmTVrlNPeAUjWD1Vqd/5rzwwiwvt3uBCJyytaFgg+w+Qk7Dw9YjzCJjTbZ7ExeFKvrP02TxMF77wQYZ4iznjGIklQK5EUupcThC/IfPt6/qqCYiXrRYLHjJDifBAPTrOzrzoIJPz+TVqPhcHUlEHjTm944VeYhv3d23Nu6VPgc7VvHtopmf75/OrKxiwc/v+nGhS0J4wE8y5JktLYyWjl0494VF6Q3HMAHLvsHJH3ZntuzPOXtLTct5SVvrzX80su/rh2gi0HMY+6943E20AzgydLGmHPMZHEvVpyzydpkMi5j6cMsMA1MaU/cub3d8bnHtDaPe/LLGt7Scd+mg6EJ1moxVZ1pMziwpC+/4ksnHrdr7VC9uOVkVUjpMmElc4Dvwg0Ei7tdFLVa2L54wUWfyXUYZFuuv3Xp3HNe0EpjRu0nhBBydNvPOQ+TeDwaVVUVJokMApePuZSqKVutoCxtO2vDIxQhl0EQRLdHG4CHZxAMXHA4F0ShBzqdtpSSMcYY894NDyyl7a627povfDNrZfhPl6kVIRA3FcalWx82hzTWwCfRtggtNKrQ2Oh22kkkVV0FXHAudx9/4vL6xLK4cOLTX3jjU59yOsK2aA1y5S7+8NWVw1lnPT0IAqtVJMXvPODUV5z/2uNPuc/iNvAo41FrXBrR6n3ik69OuvOlFUE2gIwvvvhDkFhZ2nv2Yx+YZlmtzOOf8JIoFe1eNwzDfLTBTNlOkihJoijRpgYzoUAUhAcP7GvU1ACf/eznLZMsyqYKi7tPvuaqNz76CWcUSobJltmZ3c6zlWVkrWQ60q1kRtgIjsHBuxQurWsVSMRx9qjHndWbWawU01Z8/5++OlXaOxj6iB8hhJCj237HSuNYGC2woG9sYbHBO6kugzjY5jXPEvBAgdU8VIAS0gIKTDGmGdOM68CZFlzgazR5IkUAxHFb2VD5tPJZjS7n08iMZiPeloI5+NrDBtxLBr55V92Whas64PNlFc5HCxz3H+o7D8P0gB+lMpsfL/7B2exgpG7a+tC/39j6oX/96XeGXAZbTqmGSx972V3V/r9+6uLw089TVb2c3Z/FJ+3Q+J9PvFu3WDPOxHF9+l3wiqfM3eOU7JTf/6v9sw/Zx+70krMf/uN3P/PhYv1HFzzsL5598mT53yZV+aFv3zJlg4Utckd7KqOVQ1zX87O5R85wyM56tqvnqxc85a5Ruj6tZs74vXf70eJI4lBahL07nff7557CYNKZm7q792YiC2/+1psf+7t19Zlz72lXv7TR+/5+F0nwwdZp0l5fUDeGzXoRKc8aiCqUN+ysrudN2zG854PfqKOHT20WJfte8dx7qwPYyoOIg071I4QQcpTbf9vTmP+VGbkDAObA+OHH5n33Dl9H/8iDMQsOLgA02g7HGA7XubUczhsVMJemaV3XHnjgAx/UFBX71ev5QwIB8sDXobURwI2tN4bCFjMRmHWwmBX9VhHGI5UoZQ4dPKmjMrZaTPaJkFmRKnSGFazMasDHcAI2cFpazaViaePbMOmMyHbHJV/+ZzH9tyhoZo9byHPdWdi5OqrvfOJ92q055iLVCPi4mDSTlVHW3bK+lhuLhz/8WZ3uogzYV758ha3Lycr+ViuaNo0O2O8+/iwRR8VkPeTMK5+Vo/DQT/rl3g9f9OYwgqr5mo7+7Z+vCpzXLFZMNkzWEJolmqeKJZYJIwLFQ8UTGebaY99acWD9kEgsx+gRp5968jaowjMBD0PvY0IIIXfcr58zMgj4Xw6/B5xnDh4em9e/lbc99T+t2G/O5H3IQ3DhvQwjFJNJGnXBtLNFyGwDwRjL8zxrB1Egnc55IA/vbQDMQ/BcslHoq9i62CLWQWt2h2LrBocgh8hmr/+X0YLaxm2dlcX/fMKD/8eTH1x5ERv5vo9+pu7Pa+fKaaLDQW1tmTSrbk2ErTJsKiE9BjlrYyK7Qv/oqjetmFoE4ff+44d//uGPR/Hs2MaX/92tw1p0RVQoRDLyZfPI33nIBV/6vJ36LN757z+6xbNtk1GrJcu8qOKYzw6YVhtyZjAyQRV2jG3aQi1sn7Xwr3r6k1951uMrL25eGv3VZV93YVBoXPGZr3eCcElsmbJkzOSERVPWLdgs56tKCsNZITolm+2JX1xy+Ve/9sN/dv2FiusvfPIdu8NVUY4YQusSzxOgTW9lQgghR639gOD+tjk9jtwYz3nmNr/g2P9p8cAzVikVhYlWjRMilAgCGXgLVwtuAlu32rNustHpdEQIY5iUAY6cLbC5gFCzrOapYrFktfewljPNpsILHrlAqMnGt65brfxMXEzvsmOL0HrE7NNe8qehmVV5a6XOvV2t6rW8dTdw79vKh9zAedEwpryHZgKp9FUesM5Vn7jyHZd8bMedT1Vyfs/yHpbOmbhVc5sVjnknJcrl8T3vtCOshjLs7T+w9oOf7WvPnbxWIwiHZbnci2KW79Niy5rHV647cKiJksRt78nTHrarFDxSLtLhYx/zB8Nk8WA0KDtdzup2t2fzNcczC2FhLJxjkUXqWWSZs4xZJixS7/lV1/5TyWazxftsHDr4rGe++ueffVNUrSBuTfOi1aPwE0II+S/gd/gZt32UzOH2M/l+6fJ7/98vF8w6WO2cY3zvEpyHNsrqhnMwxqypBfd79t4CD2X0kSMIDDh8S54KaDDQLDEMRoAnwgeCB/0xkhWV8s6uvWx6iI/Ktn3rB1+/zpMHP/uVP1jxQz4zLXjXp72A3enEmbm2F1LpvIyRSYjIuNjnEUaCV+AbrpfuqfDRL/9icNzj9x9KbrruYMp5t4XjjptNZ2OZ2CB1yrnWTOqc6Ud5Pdl37/vfe0PbtenUCH/nU3ZvnZsJhf7Xr34glEYF6Uc++51kZlckw73X/1DXfG9VX/DBTz3mWX9le/crsFXKFldTaaef+/j5ypjAuRAuQBmhDpwOnAudklAhpoGvpDMenemEMda/8bolyefLSarrGE1X51G7uyOvac2fEELIUZ73s821dzAHduQY/5H2A5z/0l/+M2ergCmJhMfZ/nXzyle92fmEgVsw6zxjXNfTlvSn3PvujUI7CgCz+fEAzuCZh/dwnLmUAYyXjMH7XBsHEZc2acnO3oNgXVFXzbSZujYu/vTfL/EtwY7jb923fPa97/amVzw17td7q+jxz7tgLpzpoqUbHoZBbOBNLkQeotiolrzo3vMRfxDOnjpe1bs64X989y9qjULg/Vd+8ydXX58y73hhhEYKWPWNL7zltDPe/Is9P999yiN4J2BwJ5+4VYIbraIQupq47rafHhhVU5XNRru39LLIQ8Z1esIeo5pGGrN+3rMf8LQz7lsbeCBmHWXr2NsUTYIq9nXkGoZKesVQRq4yvjIsmZvbsrwyaadbmGHt3q6Pfuq7Lz/7IYGFtkjjjN7HhBBCjua8n212nTm2WXjmPOAZPPjmzJzdfo6fP/Kwtz0S6TMpmqbIy6o/ExxcHYKHMm6BSwXReF0CxHcAACAASURBVNkKAV2+423nJwGcO/x6x25bXnCRRWR15IoQowi1FEUSCTiErq1z/vrz39dY3+sGQZSPGpRaWz6ocx+I+j1veeqOdhXaaseAcT1pMeZrEUnJLQstj5wOUXKmet1BrZve3N19sGPn9js96ymn9hy2mpUtdTNQ/HgxMKhqPdbOFDoHU8pAYhr102u+8Y8KTvsq5fUkzwMeCoeZTro2LkqXor9dTauvXfPeWIPX+Nznvl1Fs2UkvvXNV7zoyfc4DgdO5NNZjajpC68D2ABWwglo4WvpNfdOQkk0gW986CejW7/1pT/e1imY3SicveTqvysZjIAWyqKh9zEhhJCj3H7OhGkUZ3B5HoZhu90WzjkH64MnP/nMpqoY0FQVY77IJ94pBseYM7quyqmuCsCouknT9Ps/3NPpb1VWyiB2jiedvhaBnm4k0nZa0AZSAvBH9ioAgDPWDVBPD3ZSJ2wegTnlirUq5mHAxNe/+r1bbzgU1VKvLr/0aQ/NjJkTUaTCUGSdyMZiiNZ1Mp0sF+CQzHPGo0qjsUiTbsBl3RjIzPvOP393f0sOIsvX913/4ueclq/+axitDJDPKT/IMymlcY6JRIm4VA23TSjs+mjKW/3a2FCIUABOAGEEhNBRmlgWozAtGagJ5LReEGCV1lZZjD3QFgcE9sTN6pMf8RLh+uCs0YyjVWgDJqI04kI0jteaQUiZBJUfXvO5t/c5rvnYcxJxyIZ6T92MI0wDFHbEoeh9TAgh5Gi2H8BrXv3SJInCKGBJ1JTF5NAhC26Mfd/fXHzlVVfHUaLKJk6SYpx765qyMk0zHY2kFGkcggFKdbozy0P7/R/8aFR5yGh9YxS1O0sHD1nGF/rRkx53WjdEyO10MrHW4vZz/TyA0iPuYKqmVrb2bhgmF5Lu7EThqs//6F3vv2Z+94k9lva5T5tie2yjUdHKA1GEq0vjiVHgbC0vnvPiN3rRsxCF82OgZNgoS+PDVuf4pUPjdZXtP7S0tu+gH6/3Y2Zh0y1blZNK9K+68p/yQ0q4OBKdtRLgW8Ko3wmixzz0kYuLJxodzw22mbyW3nQ7s1bxhOHEnVsl90YZOJY422tDtMN8pWZ60o5sFPiNMbTmatTULHNJv0CwPp2YoDVBgmAuGcwtTcaFZ9olDetMDdt7aL8I/KxAbA90Yefa5erwYLp996lP+tM9ozKWceNLeh8TQgg5mu2v66mUmOZrzmufT0QY8HY7TjOwIJ8WUYhLP/aJMI20tkWjsm4vaXdEFLd7fWXsKC9kkDpE09LGbXHZ1d+N23PWh1nWqaaT2cWtQnI9WZ1J3PLBJoCPIyGkAOAPf6aAwaNgGAtTJt2ms/vsl73r1Me+/u6PePtpT37vBz7/7XHYvjXP8/XVTuSfe/ajYIo52ZqTM6zpDhYesMHmvr8xf/lXN4Z5X6NzaH2opPMx6hDpTE8j2JgGl15789s+cuWue568sHVukIRw/ANXfOcm7Ngv73zCo5+7IdrpXF+ocDbbIjyvAF2jxTGbpqNhI4LB/utungnTc858DDzgQ2Zw+v23J9J0Y55xc9bj7+cNoMbZYuzZaGN1f9OIV7/h8r16seg97LF/+PaDUTaM6mC217C6sMnYRD++6Zawn8WDGR6FG0XkovbCKSfaymqtk3qyJdaPefB9jj/h5NHYKdcfDNJ///n1AYvpfUwIIeSO+/Xn+oWSw9tAht5U6fygrAshkqpu4Hia9V/4otf+7oPuaRgM44P52ZWN6cygPSmqqio77SzrzqlGhWGrcXjiM/9MthdvOjTJZhYFR5YGa8t7t8wPdnc6z3jKY+dTBM6IQOqmFlF6+Gd7AKiBMpRTL6cq27+6siM9SYcDHYr14c0L8wvrq6PZAT515esiNG51La9VPqzCLbOr08m9HvOXSS+B4alN4NjWLX1jlhvAOYwmh3jY7g+2+SL+8g9+YL1ZHu6b65wI1r7k0ze95VP/5E1+3CmPOHTrMFR7otooXYQMDJhO3dIvboxtKS0vptUJC1vd+s1CGyulCFvjaeOqUk0O+rg/m/JeIKMYpdGeVc//w7PedemPStv58Y3id8/6eNZu1spuE0qfTn0OHhwXC/QHM61eK/fTYT4aTTDoJp6xpfVbdiXzGYI07TQbk7ksXt27HLfm127dc/kn/+Ul5zyAoab3MSGEkKM57+eSG8eq6npnTKvVglE2zyVYknXGo+ILX/jyvR/4kPv+zuMrx27YN2ZRrAAXxP25uQZ8eVo2UmwYfPLz39i74fauNsff+d5SRsVwA/WkKw0r1g7dfF0Mwy1UmcM7KX71V4qAgHsRCkRBazDL085GWWmOKIvzfGl2Jnr6U+8RAqUta2fOec4TOt1INau9fmvL4l2K5rhiGl/4zhcnbqJGe3izkQJdju999SKWL40OXh/4sq7LztbZr37tjdost7rxtJRhfGfeu8ueleFzXnCfeMuoy9RiN9G1Z8CgG9/trrtZWaIataRJ9cacnPRSKQSKSdntRWmgFgeiF5SyXJYqN1ojjG6e7le2VPVqK5ZSDHy4a2y21si++Jk/DoMlLkaf/vjV1RjT5aVB6qAOzrTcbILIox4vd+OCT5puAFcayYJnn/3w+TQOpqPT7nzXy9772ZjBO7qoLyGEkKPafsA509QNeCBX9+/lYSiyDDKylnEZq8Z95gvXpoPF0x/9tK07urmTDVA4UQM1j9J2qoV43duuvOBD/8A6Owc7TrnuuhvLqp7pZmq6cuedM7HPv/bFT3USaetScoem/M8XChr46aLN5doNwfjns/JAWF93tx2+4/Z29a2Pud/2v/voS//onN9LgFDwdMucMaMvfPGcmP1H236/2vPNO3X8/zj3Ifc7CS8+6x67kmYxtr//qIeJ6bQH/NFzTt+RjRJ1gzuwT+bNfIKzzjpOTf/9TltMNtyzJV/+l6v/COWh0aFv8ergZOnnf//Fz+RTcDNCsfe8P3j0rq3SVXt7cqXvD6hyOM2LpJMBsHU1Wb3BTfclbj0L6tX1/cONtV3t3U8/81HPeOr9U3ZjbH86w/Z2ylv+5dOvaivMF/sXkmFcLS9GOC6LO3a51dzSdSsi927Fbg3rHg4E1bAaW54GhinBMAjyrWJDHfjRXNQwA8E5vY8JIYTcccx7/+ues6HruFLphe+75MK/vWQ4GUfhvMsjXblu342HN9/9kY++9ssfPuOMlyrVvPBFZz/sYY+a62N5w/Uyfuv+tVe/9i2HhlF74ZSbVlTY3lKXdeSrXXMxb5bz4b6nPfWBb3nJmabWOl/rdWJvFEvbjkUWAoB0ngFo9mzkXTvXn3qkrImUjAKxlKPXhrQGQ8Vl7Xst7qct0xR2ZhrHaxZtdsu8SoNgS27rIIy8YkaBBT6JvCpGKTIehRsKLsWsQWmdi1iFprHeTsVCJ6xzxC1UvuGy4bpjyyZnjey0e341rA6Mmt7+9LhG4BQJsbpX9jt1E8RRqutSSVnGUW7R4dBrK9vmUji559bh/PELNbCu9CAMhAOr0NSqPxMOp816OzpJQ+QoYpQeRYrJZHyPSiJr7REacSCn2NbWZf4jh24Z7ayDsKWRTpHEKJFHqRSgQ/6EEELuqF+/XKybUpkwS6CUGq6tyTQ2xjCRDbb0h2s3pv2ZH//ouiDAe9//9nOf98oPf/RzV3z6K2try71+ZzIZDwb9yiRxZ355WLZndowL3+nNSrWxemhPW077WXzeH565ML9raf/NrdmByjfCVuKUQhRt/mjPwDywsq+btm2BOJi0wyWIEM3c9hDCTJEXotUvx9MUiWMBvEpCM0LVFft34GaEQHPvnggqdSARO/LCZrPJcOVQP4vhGjS2H5kKGod66byv7TITG13h290MdRbWBkyGaaP1hMsOS20YyAI1ZxXcsBenaxEYMF5fXhhAWxWGiYfnHHEcGEB6SI/eoOeR29zv6ix469bzW7Z2mTNrHR7Dhwg62MfmBgsKDVcCRdlqdYR2hal2dyIYhaW9syds04CCAyZxajmXypsILvU6CQNAVOXBON0Kaj8hhJCjOu83TWOiMB5PzfzWXWHYDuPeaFRnndmqVFwErXq9Nmaj+EkjcNpj/qgRic9mpi4yMoVo1TVM46JQwDQB6nboYkxDOz7nyaf9wbMed8Fb3/GXf/FaGgZCCCHkN+bXHyqe5lPOuWfI2nI0OqCUGo+HnPnJcF2GsplsWCjtyjjZLQJ87SsXhkEz2dizMJCRG28c/Ek/rXcvxiFGsGudVFm12pQrplp//rmPCzj27dtPY0AIIYQcW+3PsiwIxNraxurqOAxw3PG7bVO3u21YLbjvbpkvfbl119zctkHGt3KPz1757le+4JH7r/9uV6wttgrkv1g/+P2EH5jvTOrJDVkw+tbfvfOaz/xtzHHCrt0n7pqlMSCEEEJ+k379mr82pTUeXIZhVBS44N3vfs9FH1W163TnVg8tybTr3SFbl0ErGixsWV45tPfQwSSC5ygVZIgnnf1yxOH9Tz31T17+DAvkIwxStATm2+35fvazH/+oPZijYSCEEEKOofYDOi+KVqszGpdxknmGVjgbd+aTpOMcmxZV2kY+2sgGnXz5UJAlYSTP+8MX/cnrX2+tiWPZABVHraxWaMWiI/GOt739wndeEDi9tPeWMApZ3KJhIIQQQo6h9jtfec8YF9YJznndIIgwO7jzNK9lmBjtABn12qqYdrst01SqnnaS1CgVSvGhD37wIY998C2rK8fvnJ/m/oRdu+Ac02q223nZi174x6//Yz0aBXM9GgZCCCHkGGq/dSVjoqzqOMn27D20fdv2yVQHUXDyne413pi0u72ibEftVjEeMW99U0RhWBfTLYOZtY3lxdmtq+W6SAPTNI3WvXZ7fXWp28q+8dWv3Oued67zKu0niGgUCCGEkGOq/ai0MkEYOsfrxgoZhQFTGmDodrYHQWj8cZ4xNLWUAWfeaiXAhPeCczivfO2ECQRXuoYzM/3ueeed+9IXntfuwiuwACylUSCEEEKOpfY71AADGMAdhDE+kLxRtmkYoHftOkmp7WnaahoVx3ExmTjPORNhEDa1VrrK0sTo3FiVJZGUbnn5B3zzm+HIn3Q1ekIIIeQ3iN+x59yWa0jJjIVWTRLzMBA33fSL173uucPVnzm9UlUrccZlAohmOl22vAr7aeMbBzs31x8Vy/sP/qBq4AW8gJfOS+2lojEghBBCjrX23z5P50BTN1IgjqMggFJq0I9f/7oXGb//QaedVDX762o/k1Mb5EiU7DOFUdQ2lhcvftkZ6xv7ghhJBnDteelYbpEbFDQGhBBCyG/SHVnzt7+8E6C1DoOwquooiq01WpskUYwFynoukklePuKxT755z14mZDEc713ZH3h0QuR53cniKh9m7ZDBeBgP5+A9EGKehoEQQgg5htpv4G9f8QcAFEWRtTJjDQApZFXvN445L9qtGWU9RNhos2f/vp07tleqbsepMybkjHkVCA9oweHhHeABDx6gT8NACCGE/MbcoTV/DwbPcGQnoWkaBg9nm6qcTkbOBe2014o7dVUxjxAInLnrcbuq8ep8GntbMmaNqeMggIdVDj5kPuHIODoMHRoDQggh5Fib9x/ZTfCHX8HByjIHkKapc66xRnKpGpskkbcQAkVexYkQHKopjWcII6+1rivm0e314cTmPsfm7gQXNAqEEELIMdz+RtVJFBujpJRlWaRpop20FpKBA97BKgShZ84ggMrHotMFE1arMAibvGbah60WgM1VBA8wurYPIYQQcky1nxBCCCH/N+G0CQghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCHkN04CuOKKK2hDEEIIIb9F7QfwjGc8g7YF+e10xRVX0PufhonQMP1WDROt+RNCCCG/Xaj9hBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQgih9hNCCCGE2k8IIYQQaj8hhBBCqP2EEEIIofYTQgghhNpPCCGEEGo/IYQQQqj9hBBCCKH2E0IIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCCCHUfkIIIYRQ+wkhhBBC7SeEEEIItZ8QQggh1H5CCCGEUPsJIYQQQu0nhBBCCLWfEEIIIdR+QgghhFD7CSGEEELtJ4QQQgi1nxBCCCHUfkIIIYTaTwghhBBqPyGEEEKo/YQQQgih9hNCjq5vfvObr3nNa97ylrf8N33/5z//+RdeeCFtZ0Ko/YSQY8Xpp5/+3ve+9+KLL/7v+Obj8fjSSy99//vfT9uZkN9OkjYBIcfi/5lSZln23/TNO53OAx7wgFNPPZW2MyHUfkLIbwXG2Pe+9z3aDoRQ+wkhx6iPfOQjX/va1+5+97u/4Q1vAHDRRRddc801rVbrwgsvPOGEEwCcf/75P/nJT0466aRnPvOZu3fvfs1rXjMYDJxzo9Fo586d73jHO1ZWVs4777xbbrnlzDPPfO1rX/uJT3zii1/84gknnPDWt74VwIc//OFrr7223W5feumlQRDQBifk/3p0vJ+QY93pp59+8P9t796Dq6oPRY//8oAkvEIgQSBUwiMMiKJgLYNSa3lVCsoU5AwbGawONqPWllMQ2kJFpzrFoyIWfLT2HGC0bkRa8MhTUKDUCMjDigKBDmATiLxMSITwCFn3j92by2D1nntPPbTsz+eP7sVO9i97/36rfllrZ20OHnzggQdCCG+99db48ePnzp3bq1evoUOHnjt3bt26dfF4fNWqVampqcePH6+srOzcufOzzz6bmZn5yiuvJN44uPPOO7t163bHHXdMnjx527ZtQ4YMeeWVV1auXBlC2Lx58/jx4+fPn3/w4MGnnnrKbIP2Axffyy+/HI/HGzZsGEJ4/vnnmzZtevnll1955ZW7du1asWLFli1bjhw5snLlyilTptTW1mZkZNx9990nTpyYO3dugwYNvve97/3lL39Zvnz5dddd17179xDCwYMHmzZtWj/47Nmzr7rqqqysrK5du86fP99sg/YDF9nq1atLS0vz8/MTf1y/fn2zZs1CCI0bNw4hFBcX5+Xl1dXVDR8+fO/evUOHDi0sLGzfvv1LL710/PjxESNGtG7deu3atVEUNWnS5MYbb/ztb387YMCA88d/55136urq1q5de/To0Z07d5pw0H7gYjp58uR3v/vdeDx+9OjREEJdXd3hw4cTJwBSUlJCCEeOHBk2bFjbtm1Pnjw5dOjQ8vLyxAOfeeaZEML3v//9EELizqqqqtTU1NGjR2dkZJz/I8rLy48dO7Z///5vf/vbzz33XBRFph20H7hozp07N2LEiJMnT/7yl78MIaSmpjZq1Kj+SyGE7OzsZs2avf7669nZ2ZWVlYnPA/jDH/6wffv2a6655oYbbgghZGVlhRA+75g+PT397Nmz3/3fEn+lALQfuDiaNm364IMPNm7cePbs2dXV1SGEbt26nThxIoRw6tSpEEKXLl2WLVvWo0ePJUuWpKenl5aW1h/033fffSGEFStWdO7cOYTw2muvJcZMPLxe+/btP/roo5KSkhDCrl27zDloP3AxD/pra2tbtmxZVFRUUVHx3HPPhRBGjx5dUVFx9uzZ8vLyjIyM4cOHV1ZWvvrqq3379r3qqqs6d+5cXl6+aNGinJyc0aNHV1VVLV68eMCAAS1atCguLn700Ud//etfr1+/PnHOIPG/Q4YMCSHcf//9xcXFixcvNu2g/cDFsXTp0srKyiNHjqxbt65du3YhhOnTp2/btq2oqKhnz54/+MEPnn/++ZkzZ7Zs2TIzM/Phhx/+6U9/WllZOW7cuBdeeOHs2bPNmzcfN25c165djx8/3rBhwxkzZqSmpk6dOnXDhg0333zziy++GELYs2fPpk2bxo8f36lTp1WrVo0YMWLUqFFmHpJBShRF8Xg8FouZC5LTP93+f+7cuc2bN7du3bp9+/YhhMrKymbNmm3ZsqWwsLB58+af96j9+/cfP3786quv/uyXampq3nvvve7duyeuILBMWKZLfpl8rh/8k0lLS+vdu3f9HxO9/79+OH9BQcHnfSkrK6tPnz4mFpKHc/4AoP0AgPYDAJeGv/6u3+7du80FAFzyunTp4rgfAJKL9gNAcvnrNX7Tpk0zFyQnVyRbJixTsi2T434ASC7aDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A0ByS4miKB6PmwgASBLpiZtYLGYuSE7xeNz+b5mwTEm1TM75A0By0X4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AkltKFEXxeNxEAECSSE/cxGIxc0Fyisfj9n/LhGVKqmVyzh8Akov2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AKD9AEDySImiKB6PmwgASBLpiZtYLGYuSE7xeNz+b5mwTEm1TM75A0By0X4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgAgmdt/9OhRCwkAydL+kpKSTp06nTt3zloCwMVpf2Vl5f/kC2jduvWYMWPS0tKsJQBchPYfO3ZsyZIl/5MvIDs7+5lnnrGQAHBx2v/UU0/V1taaVgD4h5X+BV/buHHj22+/feuttz744IO33nrrqFGjnnzyya1btz799NO5ubkhhAMHDsyYMePQoUOTJk3q0aPH2rVrn3jiiSFDhqSlpVVWVh4/frxDhw633357SUnJwoULe/fuvXHjxhDC2LFjV65c+fHHH+fl5RUVFS1atGjHjh33339/RUXF7NmzDx06VFRUdMMNN4QQTpw48cgjj5SVld1zzz3XX3/9rFmzLhizf//+BQUF06dPnzlzZhRFc+fObdOmTXV19auvvvr444+3b98+hPDBBx889thjjRs3/sUvfpGTkxNC2LdvXzweP3bs2OjRo3Nycjp27BhCmDdv3ptvvnnFFVdMmjQpNdXlDwBcuqIoevnll6PP2LNnz3XXXTdw4MDJkydPnDgxMzNz9uzZ06dP/+pXv/qjH/0oiqLTp08PGjSooqJi/fr1ubm5hw4dKisr69ev3yOPPLJ37941a9aEED788MPEaDfffPPZs2enTZt27bXXRlF04MCB9PT0d999N4qiDz/8cPLkyVEUXXPNNfv27VuzZk27du0Sjxo1atSOHTs2bNiQnZ39ySeffHbMmpqaO++8s3HjxlEULVu2LCcnZ+zYsZMmTerbt+/YsWOjKKqqqrrrrrvOnDlTVFR0yy23RFF05syZnj17VldXr1q1Ki0t7ZZbbvn000/nzp07Y8aM2trawYMHT5kyJSKZ/M39H8uEZbqEl+lzD3A7d+48duzYEydOTJ8+/fHHH2/WrFnLli0nT578wAMPbNmyJYQwf/78q6++unnz5n379u3atesLL7yQn5/ftGnT/Pz8Dh063HTTTb169dq1a1cIoaKiomfPnunp6WPHjt2zZ8+5c+fatm3bp0+fvXv3Jlp+xx131NbWlpSUXH755b179y4rK6upqSkpKampqenWrVuvXr1SUlI+/vjjz46ZmZk5derUxBMePHjw9ddfn5+f/9hjj02ZMmXr1q0hhHg8HovFGjRocM899yxZsuSTTz5Zt25do0aNmjRp0q9fv4yMjCeeeKJx48Y///nP77777rS0tAkTJsyaNaumpsZfCgG4VH3Rye2MjIw2bdoktnNzc7/yla+EEHJyck6cOBFCWL58eUFBQeKrAwcOXL169QUPHzly5MKFC0MIq1atGjRoUAihY8eOLVq02Lx5cwghLS1t5cqVIYRdu3Z169YtPT39T3/6U2pq6vLly0MIZ86cWbNmTWFhYQihQYMGhw4d6tat298cs0GDBvU/MTMzM3ECv1WrVokn+fbbby9YsODHP/7xvHnzBg0aVFVVVV5enrggMDU1NTc398iRIyUlJVVVVU2aNAkh3HTTTTU1NZs2bbJnAJCM7U9JSTl/O4qi8zf27duX2AghtG7dury8/IKH33bbbUuWLDl16lRxcXHi/fsQwoABA956663Dhw8XFha+8cYb5/+U5s2b33vvvS1btky8E3Hw4MH6oRo2bPh5Y57/JP/Pq0pNraurCyGUl5ePGzdu+vTpM2bMWLFiRUFBQffu3RPnHurq6k6ePNmlS5fzX0haWlpubu5nXwsAXDLS/78f2ahRo/oP1MvOzm7atOkF39C5c+eOkWRLmAAAG0pJREFUHTsuW7astra2/ui8f//+v/nNb1q1avXQQw8tXLhw2bJlHTp0CCHU1tYOGTJkwYIF9ecSMjMzd+7cWT9aRUVFTk7O3xzzCzRs2HD37t1f+9rXQgh1dXWnTp3q1avXt771rUcffTQjI+OHP/xhXl5eo0aNKioq6urqEr/i9zdfCwAkxXH/F7viiisSb/yHEKqqqq699trPHoWPHDny4Ycf7tGjR/09/fv3f+edd/bv39+2bdt+/fr95Cc/GTBgQAjh/fffr66urg9/CKGgoGD16tWnTp0KIZSWlpaUlHzemF+gffv28+bNS2yvWbOmuro6hFBYWDh8+PARI0Ykflega9euURS99957iW+rrq7u1auXPQOAZGz/2bNnE2fOEwfNie26urrE++VjxoxZs2ZNRUVFCGHjxo2333574mD9wIED69evTzzqtttue//99wcPHlw/Zl5eXmFhYeJau4EDB4YQLrvsshDC6dOny8rKjh49Go/HQwgbNmzo37//6dOni4qK1q1bN3HixPoef3bMemfOnEk8t7q6usTHDIwcOXL16tXjx49fvHjxiy++eNlll23btm3p0qX79u0rLy/fvXt3CKFVq1YDBw78/e9/H0IoKyvr2rVr/W85AMAl6POuyjh48OA3vvGNtm3bFhcXL1y4MD09fcyYMX/+85+HDRuWlZW1dOnSKIruu+++G2+8ccqUKZMmTUo8as6cOWlpaXPmzKkfZ9iwYReMPGHChL1790ZRtHfv3gkTJiTuPHPmTJcuXZo0abJgwYI2bdoUFRVFUfTkk0+GEBo0aLBo0aLzRzh/zNLS0iZNmkRRtHHjxry8vIEDB+7cufOuu+5KTU1dsGBB4kLBEEJWVtYf//jHxOWFLVq0qH/59957b+I6w3bt2k2bNu073/nOrl27XAHiqiQsE5bpEl6m8N9cre3bt5eUlJx/T2VlZf12TU3N1KlTL3jI4cOH67cPHTpUv33y5MmKiorEN9TV1SXu3LFjR2lp6fkPv2DM0tLS3NzcL36SmzdvLisrS2x/9NFHc+bMKS0t3bp16/Lly/v371//tIuLiz/99FO7hf9aYZmwTJf2MqX/N08bXHnllRfck52dXb/95ptvfvOb37zgG/Ly8uq3W7VqVb+dlZWVlZV1wTckLu073wVjnjt3Lj8//4ufZOJ3ERIefvjhadOmtWvXrl27diGExGn/xNPu06eP80AAXPLSv6Rx58+fv3z58qNHj77++utf0pjbtm3bt29fQUFB4kL//6IPPvjgoYce+tnPftayZcu1a9fWXz0IAEniy/rg+tLS0t/97nfjx4//O342/gVj7tmzJxaLzZo1a/Lkyf/1QX71q19t3769U6dO+fn5mzZtKioqshMAkFRSoihK/Go9AJAM/nrOPxaLmQuSU+IffTAPlgnLlDzL5B+rBYDkov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AkDxSoiiKx+MmAgCSRHriJhaLmQuSUzwet/9bJixTUi2Tc/4AkFy0HwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AQDtB4DklhJFUTweNxEAkCTSEzexWMxckJzi8bj93zJhmZJqmZzzB4Dkov0AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AaD8AJLeUKIri8biJAIAkkZ64icVi5oLkFI/H7f+WCcuUVMvknD8AJBftBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HAJK5/UePHrWQAJAs7S8pKenUqdO5c+esJQBcnPZXVlb+T76A1q1bjxkzJi0tzVoCwEVo/7Fjx5YsWfI/+QKys7OfeeYZCwkAF6f9Tz31VG1trWkFgH9Y6V/wtY0bN7799tu33nrrgw8+eOutt44aNerJJ5/cunXr008/nZubG0I4cODAjBkzDh06NGnSpB49eqxdu/aJJ54YMmRIWlpaZWXl8ePHO3TocPvtt5eUlCxcuLB3794bN24MIYwdO3blypUff/xxXl5eUVHRokWLduzYcf/991dUVMyePfvQoUNFRUU33HBDCOHEiROPPPJIWVnZPffcc/3118+aNeuCMfv3719QUDB9+vSZM2dGUTR37tw2bdpUV1e/+uqrjz/+ePv27UMIH3zwwWOPPda4ceNf/OIXOTk5IYR9+/bF4/Fjx46NHj06JyenY8eOIYR58+a9+eabV1xxxaRJk1JTXf4AwKUriqKXX345+ow9e/Zcd911AwcOnDx58sSJEzMzM2fPnj19+vSvfvWrP/rRj6IoOn369KBBgyoqKtavX5+bm3vo0KGysrJ+/fo98sgje/fuXbNmTQjhww8/TIx28803nz17dtq0addee20URQcOHEhPT3/33XejKPrwww8nT54cRdE111yzb9++NWvWtGvXLvGoUaNG7dixY8OGDdnZ2Z988slnx6ypqbnzzjsbN24cRdGyZctycnLGjh07adKkvn37jh07Noqiqqqqu+6668yZM0VFRbfccksURWfOnOnZs2d1dfWqVavS0tJuueWWTz/9dO7cuTNmzKitrR08ePCUKVMiksnf3P+xTFimS3iZPvcAt3PnzmPHjj1x4sT06dMff/zxZs2atWzZcvLkyQ888MCWLVtCCPPnz7/66qubN2/et2/frl27vvDCC/n5+U2bNs3Pz+/QocNNN93Uq1evXbt2hRAqKip69uyZnp4+duzYPXv2nDt3rm3btn369Nm7d2+i5XfccUdtbW1JScnll1/eu3fvsrKympqakpKSmpqabt269erVKyUl5eOPP/7smJmZmVOnTk084cGDB19//fX5+fmPPfbYlClTtm7dGkKIx+OxWKxBgwb33HPPkiVLPvnkk3Xr1jVq1KhJkyb9+vXLyMh44oknGjdu/POf//zuu+9OS0ubMGHCrFmzampq/KUQgEvVF53czsjIaNOmTWI7Nzf3K1/5SgghJyfnxIkTIYTly5cXFBQkvjpw4MDVq1df8PCRI0cuXLgwhLBq1apBgwaFEDp27NiiRYvNmzeHENLS0lauXBlC2LVrV7du3dLT0//0pz+lpqYuX748hHDmzJk1a9YUFhaGEBo0aHDo0KFu3br9zTEbNGhQ/xMzMzMTJ/BbtWqVeJJvv/32ggULfvzjH8+bN2/QoEFVVVXl5eWJCwJTU1Nzc3OPHDlSUlJSVVXVpEmTEMJNN91UU1OzadMmewYAydj+lJSU87ejKDp/Y9++fYmNEELr1q3Ly8svePhtt922ZMmSU6dOFRcXJ96/DyEMGDDgrbfeOnz4cGFh4RtvvHH+T2nevPm9997bsmXLxDsRBw8erB+qYcOGnzfm+U/y/7yq1NS6uroQQnl5+bhx46ZPnz5jxowVK1YUFBR07949ce6hrq7u5MmTXbp0Of+FpKWl5ebmfva1AMAlI/3/+5GNGjWq/0C97Ozspk2bXvANnTt37tix47Jly2pra+uPzvv37/+b3/ymVatWDz300MKFC5ctW9ahQ4cQQm1t7ZAhQxYsWFB/LiEzM3Pnzp31o1VUVOTk5PzNMb9Aw4YNd+/e/bWvfS2EUFdXd+rUqV69en3rW9969NFHMzIyfvjDH+bl5TVq1KiioqKuri7xK35/87UAQFIc93+xK664IvHGfwihqqrq2muv/exR+MiRIx9++OEePXrU39O/f/933nln//79bdu27dev309+8pMBAwaEEN5///3q6ur68IcQCgoKVq9eferUqRBCaWlpSUnJ5435Bdq3bz9v3rzE9po1a6qrq0MIhYWFw4cPHzFiROJ3Bbp27RpF0XvvvZf4turq6l69etkzAEjG9p89ezZx5jxx0JzYrqurS7xfPmbMmDVr1lRUVIQQNm7cePvttycO1g8cOLB+/frEo2677bb3339/8ODB9WPm5eUVFhYmrrUbOHBgCOGyyy4LIZw+fbqsrOzo0aPxeDyEsGHDhv79+58+fbqoqGjdunUTJ06s7/Fnx6x35syZxHOrq6tLfMzAyJEjV69ePX78+MWLF7/44ouXXXbZtm3bli5dum/fvvLy8t27d4cQWrVqNXDgwN///vchhLKysq5du9b/lgMAXII+76qMgwcPfuMb32jbtm1xcfHChQvT09PHjBnz5z//ediwYVlZWUuXLo2i6L777rvxxhunTJkyadKkxKPmzJmTlpY2Z86c+nGGDRt2wcgTJkzYu3dvFEV79+6dMGFC4s4zZ8506dKlSZMmCxYsaNOmTVFRURRFTz75ZAihQYMGixYtOn+E88csLS1t0qRJFEUbN27My8sbOHDgzp0777rrrtTU1AULFiQuFAwhZGVl/fGPf0xcXtiiRYv6l3/vvfcmrjNs167dtGnTvvOd7+zatcsVIK5KwjJhmS7hZQr/zdXavn17SUnJ+fdUVlbWb9fU1EydOvWChxw+fLh++9ChQ/XbJ0+erKioSHxDXV1d4s4dO3aUlpae//ALxiwtLc3Nzf3iJ7l58+aysrLE9kcffTRnzpzS0tKtW7cuX768f//+9U+7uLj4008/tVv4rxWWCct0aS9T+n/ztMGVV155wT3Z2dn122+++eY3v/nNC74hLy+vfrtVq1b121lZWVlZWRd8Q+LSvvNdMOa5c+fy8/O/+Ekmfhch4eGHH542bVq7du3atWsXQkic9k887T59+jgPBMAlL/1LGnf+/PnLly8/evTo66+//iWNuW3btn379hUUFCQu9P8v+uCDDx566KGf/exnLVu2XLt2bf3VgwCQJL6sD64vLS393e9+N378+L/jZ+NfMOaePXtisdisWbMmT578Xx/kV7/61fbt2zt16pSfn79p06aioiI7AQCO+/8OHnjggR/+8Id/36PqC8b8l3/5l6FDhzZq1Oj/aZBrrrnm3XfframpycjI8G/2AJCEUqIoSlxWBwAk0XF/LBYzFySnxD/4ZB4sE5YpeZbJSW8ASC7aDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A4D2AwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2A0ByS4miKB6PmwgASBLpiZtYLGYuSE7xeNz+b5mwTEm1TM75A0By0X4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8AtB8ASB4pURTF43ETAQBJ1H6zAADJwzl/ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAvlzpIYR4PG4iACCJ2h9CiMVi5oLkFI/H7f+WCcuUVMvknD8AJBftBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfuDva82aNRMnTnzkkUe+pPHvuuuumTNnmmfQfuAfxde//vXZs2c///zzX8bgx48fnzNnzrPPPmueITmlmwL4R/x/Znp6kyZNvqTBmzVr1rt37+uuu848g/YDSSElJWXDhg3mAbQf+Af1H//xH2+88cZVV101ZcqUEMLTTz/92muvNW7ceObMmZ06dQoh/Ou//usHH3xQWFg4evTogoKCiRMntmjRoq6urrKy8vLLL/+3f/u3w4cP33///fv27bvtttsmTZr00ksvLVmypFOnTo8++mgI4d///d//8z//s2nTpnPmzGnQoIEJh0ue9/vhH93Xv/71gwcPPvDAAyGEt956a/z48XPnzu3Vq9fQoUPPnTu3bt26eDy+atWq1NTU48ePV1ZWdu7c+dlnn83MzHzllVcSbxzceeed3bp1u+OOOyZPnrxt27YhQ4a88sorK1euDCFs3rx5/Pjx8+fPP3jw4FNPPWW2QfuBi+/ll1+Ox+MNGzYMITz//PNNmza9/PLLr7zyyl27dq1YsWLLli1HjhxZuXLllClTamtrMzIy7r777hMnTsydO7dBgwbf+973/vKXvyxfvvy6667r3r17COHgwYNNmzatH3z27NlXXXVVVlZW165d58+fb7ZB+4GLbPXq1aWlpfn5+Yk/rl+/vlmzZiGExo0bhxCKi4vz8vLq6uqGDx++d+/eoUOHFhYWtm/f/qWXXjp+/PiIESNat269du3aKIqaNGly4403/va3vx0wYMD547/zzjt1dXVr1649evTozp07TThoP3AxnTx58rvf/W48Hj969GgIoa6u7vDhw4kTACkpKSGEI0eODBs2rG3btidPnhw6dGh5eXnigc8880wI4fvf/34IIXFnVVVVamrq6NGjMzIyzv8R5eXlx44d279//7e//e3nnnsuiiLTDtoPXDTnzp0bMWLEyZMnf/nLX4YQUlNTGzVqVP+lEEJ2dnazZs1ef/317OzsysrKxOcB/OEPf9i+ffs111xzww03hBCysrJCCJ93TJ+enn727Nnv/m+Jv1IA2g9cHE2bNn3wwQcbN248e/bs6urqEEK3bt1OnDgRQjh16lQIoUuXLsuWLevRo8eSJUvS09NLS0vrD/rvu+++EMKKFSs6d+4cQnjttdcSYyYeXq99+/YfffRRSUlJCGHXrl3mHLQfuJgH/bW1tS1btiwqKqqoqHjuuedCCKNHj66oqDh79mx5eXlGRsbw4cMrKytfffXVvn37XnXVVZ07dy4vL1+0aFFOTs7o0aOrqqoWL148YMCAFi1aFBcXP/roo7/+9a/Xr1+fOGeQ+N8hQ4aEEO6///7i4uLFixebdtB+4OJYunRpZWXlkSNH1q1b165duxDC9OnTt23bVlRU1LNnzx/84AfPP//8zJkzW7ZsmZmZ+fDDD//0pz+trKwcN27cCy+8cPbs2ebNm48bN65r167Hjx9v2LDhjBkzUlNTp06dumHDhptvvvnFF18MIezZs2fTpk3jx4/v1KnTqlWrRowYMWrUKDMPySAliqJ4PB6LxcwFyemfbv8/d+7c5s2bW7du3b59+xBCZWVls2bNtmzZUlhY2Lx588971P79+48fP3711Vd/9ks1NTXvvfde9+7dE1cQWCYs0yW/TD7XD/7JpKWl9e7du/6Pid7/Xz+cv6Cg4PO+lJWV1adPHxMLycM5fwDQfgBA+wGAS8Nff9dv9+7d5gIALnldunRx3A8AyUX7ASC5/PUav2nTppkLkpMrki0TlinZlslxPwAkF+0HAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBILmlRFEUj8dNBAAkifTETSwWMxckp3g8bv+3TFimpFom5/wBILloPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDJLSWKong8biIAIEmkJ25isZi5IDnF43H7v2XCMiXVMjnnDwDJRfsBQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4A0H4AQPsBAO0HALQfANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4A0H4AIHmkRFEUj8dNBAAkifTETSwWMxckp3g8bv+3TFimpFom5/wBILloPwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QCA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwDaDwBoPwCg/QDAP7uUKIri8biJAIAkkZ64icVi5oLkFI/H7f+WCcuUVMvknD8AJBftBwDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AED7ASC5pURRFI/HTQQAJIn0xE0sFjMXJKd4PG7/t0xYpqRaJuf8ASC5aD8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gMA2g8AyS0liqJ4PG4iACBJpCduYrGYuSA5xeNx+79lwjIl1TI55w8AyUX7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AEhuKVEUxeNxEwEASSI9cROLxcwFySkej9v/LROWKamWyTl/AEgu2g8A2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMA2g8AaD8AoP0AgPYDANoPAGg/AKD9AID2AwDaDwBoPwCg/QCA9gOA9gMAySMliqJ4PG4iACBJpCduYrGYuSA5xeNx+79lwjIl1TI55w8AyUX7AUD7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+ANB+AED7AQDtBwC0HwDQfgBA+wEA7QcAtB8A0H4AQPsBAO0HALQfANB+AEhuKVEUxeNxEwEASeJ/AcY39lBq2zT9AAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">90</span> </div></div><div class="c x29 y42a we6 h6a"><div class="t m0 x57 h1a y5c3 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _1"></span><span class="ff4">finansowe w podziale  </span></div><div class="t m0 x17 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">na kategorie  </div><div class="t m0 x33 h1a yca ff4 fsc fc0 sc0 ls0 ws0">wg MSSF 9 </div></div><div class="c xcb y42a wf6 h6a"><div class="t m0 x3b h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x8 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">finansowe wyceniane </div><div class="t m0 x1c h1a y93 ff4 fsc fc0 sc0 ls0 ws0">w zamortyzowanym </div><div class="t m0 xa1 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ko</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zcie</span><span class="fc4 sc0"> </span></div></div><div class="c x6a y42a wf7 h6a"><div class="t m0 x6b h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Poza MSSF9 </div></div><div class="c x5c y42a wf6 h6a"><div class="t m0 x4a h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 y4c5 we6 h1b"><div class="t m0 x5 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2023 </div></div><div class="c xcb y4c5 wf6 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a y4c5 wf7 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y4c5 wf6 h1b"><div class="t m0 xb7 h28 y9e ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya56 we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania długoterminowe:  <span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb ya56 wf6 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a ya56 wf7 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c ya56 wf6 h1b"><div class="t m0 xb7 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya57 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcb ya57 wf6 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya57 wf7 h1b"><div class="t m0 x7c h1d y9e ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x5c ya57 wf6 h1b"><div class="t m0 x7c h1d y9e ff3 fsc fc0 sc0 ls3 ws0">33<span class="ls0"> </span></div></div><div class="c x29 y251 we6 h19"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu programu </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c xcb y251 wf6 h19"><div class="t m0 x21 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a y251 wf7 h19"><div class="t m0 x21 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y251 wf6 h19"><div class="t m0 x21 h1d yca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 ya58 we6 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe:<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb ya58 wf6 h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a ya58 wf7 h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c ya58 wf6 h1b"><div class="t m0 x7d h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya59 we6 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c xcb ya59 wf6 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 385 </div></div><div class="c x6a ya59 wf7 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c ya59 wf6 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls3 ws0">4 <span class="ls0">385 </span></div></div><div class="c x29 ya5a we6 h1e"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcb ya5a wf6 h1e"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya5a wf7 h1e"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">604<span class="ls0"> </span></div></div><div class="c x5c ya5a wf6 h1e"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">604<span class="ls0"> </span></div></div><div class="c x29 ya5b we6 h23"><div class="t m0 x5 h20 y93 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu programu </div><div class="t m0 x5 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c xcb ya5b wf6 h23"><div class="t m0 x21 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya5b wf7 h23"><div class="t m0 x9 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">749<span class="ls0"> </span></div></div><div class="c x5c ya5b wf6 h23"><div class="t m0 x9 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">749<span class="ls0"> </span></div></div><div class="c x29 ya5c we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe zobowiązania<span class="ff3"> </span></div></div><div class="c xcb ya5c wf6 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya5c wf7 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">570<span class="ls0"> </span></div></div><div class="c x5c ya5c wf6 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">570<span class="ls0"> </span></div></div><div class="c x29 y8da we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Kategoria zobowiązań finansowych razem<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb y8da wf6 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 3<span class="ls9">85</span> </div></div><div class="c x6a y8da wf7 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls3 ws0">1 <span class="ls0">955 </span></div></div><div class="c x5c y8da wf6 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls3 ws0">6 <span class="ls0">341 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3 y757 ff3 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 ya5d we6 h6a"><div class="t m0 x57 h1a y7b9 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _1"></span><span class="ff4">finansowe w podziale  </span></div><div class="t m0 x17 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">na kategorie  </div><div class="t m0 x33 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">wg MSSF 9 </div></div><div class="c xcb ya5d wf6 h6a"><div class="t m0 x3b h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x8 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">finansowe wyceniane </div><div class="t m0 x1c h1a y93 ff4 fsc fc0 sc0 ls6 ws0">w <span class="ls0">zamortyzowanym </span></div><div class="t m0 xa1 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">ko</span><span class="fc4 sc0">s</span><span class="fc4 sc0">zcie</span><span class="fc4 sc0"> </span></div></div><div class="c x6a ya5d wf7 h6a"><div class="t m0 x6b h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Poza MSSF9 </div></div><div class="c x5c ya5d wf6 h6a"><div class="t m0 x4a h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x29 ya5e we6 h1b"><div class="t m0 x5 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Stan na 31.12.2022 </div></div><div class="c xcb ya5e wf6 h1b"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a ya5e wf7 h1b"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c ya5e wf6 h1b"><div class="t m0 xb7 h28 y6 ff8 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya5f we6 h1b"><div class="t m0 x5 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania długoterminowe:  <span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb ya5f wf6 h1b"><div class="t m0 xb7 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x6a ya5f wf7 h1b"><div class="t m0 xb7 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x5c ya5f wf6 h1b"><div class="t m0 xb7 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya60 we6 h1b"><div class="t m0 x5 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcb ya60 wf6 h1b"><div class="t m0 x21 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya60 wf7 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">557<span class="ls0"> </span></div></div><div class="c x5c ya60 wf6 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">557<span class="ls0"> </span></div></div><div class="c x29 ya61 we6 hb6"><div class="t m0 x5 h20 ya62 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu programu </div><div class="t m0 x5 h1a ye9 ff3 fsc fc0 sc0 ls0 ws0">motywacyjnego<span class="ff4"> </span></div></div><div class="c xcb ya61 wf6 hb6"><div class="t m0 x9 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x6a ya61 wf7 hb6"><div class="t m0 x21 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c ya61 wf6 hb6"><div class="t m0 x9 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x29 ya63 we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe:<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb ya63 wf6 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x6a ya63 wf7 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x5c ya63 wf6 h1b"><div class="t m0 x7d h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y45f we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu dostaw i usłu<span class="_ _1"></span>g<span class="ff3"> </span></div></div><div class="c xcb y45f wf6 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x6a y45f wf7 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x5c y45f wf6 h1b"><div class="t m0 x7b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">4 223 </div></div><div class="c x29 ya64 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tytułu leasingu<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xcb ya64 wf6 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya64 wf7 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">547<span class="ls0"> </span></div></div><div class="c x5c ya64 wf6 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">547<span class="ls0"> </span></div></div><div class="c x29 ya65 we6 h1b"><div class="t m0 x5 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Pozostałe zobowiązania<span class="ff3"> </span></div></div><div class="c xcb ya65 wf6 h1b"><div class="t m0 x21 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x6a ya65 wf7 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">697<span class="ls0"> </span></div></div><div class="c x5c ya65 wf6 h1b"><div class="t m0 x9 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">697<span class="ls0"> </span></div></div><div class="c x29 y7fd we6 h1b"><div class="t m0 x5 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Kategoria zobowiązań finansowych razem<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xcb y7fd wf6 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">4 378 </div></div><div class="c x6a y7fd wf7 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">1 801 </div></div><div class="c x5c y7fd wf6 h1b"><div class="t m0 x7b h1a y9e ff4 fsc fc0 sc0 ls0 ws0">6 179 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7e y88f ff4 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y2f6 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf5b" class="pf w0 h0" ><div class="pc pc5b w0 h0"><img class="bi x28 ya66 w6c hb7" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 y20 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 y8c ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 y22 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 xe h3 y23 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej) <span class="_ _d"> </span> </div></div><div class="c x72 y587 w6d h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">91</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Nota 36 <span class="ff5">Transakcje <span class="_ _0"></span>z podmiotami p<span class="_ _0"></span>owiązanymi<span class="ff4"> </span></span></div><div class="t m0 x29 h2b y5e4 ff4 fs3 fc3 sc0 ls0 ws0">Dane za o<span class="_ _1"></span>kres od 01.01.202<span class="_ _1"></span>3 do 31<span class="_ _1"></span>.<span class="ls9">12</span>.202<span class="_ _1"></span>3<span class="ff3"> </span></div><div class="t m0 x1 ha ya67 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff3 fs3 fc0 ls14">W <span class="ff2 ls0">okresie 1<span class="_ _1"></span>2 miesięcy<span class="_ _1"></span><span class="ff3"> 2023 <span class="lsa">r.</span> DataWalk S.A. </span>ro<span class="_ _1"></span>zpoznała<span class="_ _1"></span><span class="ff3">: </span></span></span></span></div><div class="t m0 x21 h7 y34f ff3 fs3 fc0 sc0 ls0 ws0">- przychody z <span class="_ _0"></span>tyt. s<span class="ff2">przedaż</span><span class="ls3">y </span><span class="ff2">n<span class="_ _0"></span>a rzecz <span class="_ _0"></span>spółki DataWalk <span class="_ _0"></span>Inc. na<span class="ff3"> </span>łączną kwotę <span class="ff3">2 373 <span class="_ _0"></span>tys. USD, co <span class="_ _0"></span>w przeliczeniu p<span class="_ _0"></span>o </span></span></div><div class="t m0 x21 h7 y58a ff2 fs3 fc0 sc0 ls0 ws0">średnim <span class="_ _8"> </span>kursie  Narodowego <span class="_ _e"> </span>Bank<span class="_ _1"></span>u <span class="_ _8"> </span>Polskiego<span class="_ _1"></span><span class="ff3"> <span class="_ _8"> </span></span>ogłoszonego <span class="_ _8"> </span>dnia  p<span class="_ _0"></span>oprzedza<span class="_ _1"></span>jącego <span class="_ _8"> </span>dzień <span class="_ _8"> </span>transakcji <span class="_ _8"> </span>wyniosło </div><div class="t m0 x21 h7 ya68 ff3 fs3 fc0 sc0 ls0 ws0">9 <span class="ls3">860</span> tys. PLN<span class="ls5">. </span> </div><div class="t m0 x21 h7 y251 ff3 fs3 fc0 sc0 ls0 ws0">- <span class="_ _0"></span><span class="ff2">pozostałe przychody <span class="_ _0"></span>operacyjne na <span class="_ _0"></span>rzecz <span class="_ _0"></span>spółki <span class="_ _0"></span>DataWalk Inc. <span class="_ _5"></span>n<span class="_ _1"></span>a <span class="_ _0"></span>łączną kwotę <span class="_ _0"></span><span class="ff3">112 tys. <span class="_ _5"></span>USD, co <span class="_ _5"></span>w przeliczeniu </span></span></div><div class="t m0 x21 h11 ya69 ff2 fs3 fc0 sc0 ls0 ws0">po <span class="_ _a"></span>średnim <span class="_ _4"></span>ku<span class="_ _1"></span>rsie <span class="_ _4"></span>Naro<span class="_ _1"></span>dowego <span class="_ _a"></span>Banku <span class="_ _a"></span>Polskiego <span class="_ _a"></span>ogłoszonego <span class="_ _a"></span>dnia <span class="_ _a"></span>poprzedzająceg<span class="_ _1"></span>o <span class="_ _4"></span>dzień <span class="_ _a"></span>transakcji <span class="_ _a"></span>wyniosło </div><div class="t m0 x21 h7 ya6a ff3 fs3 fc0 sc0 ls3 ws0">347<span class="ls0"> tys. PLN. </span></div><div class="t m0 x21 h7 ya6b ff3 fs3 fc0 sc0 ls0 ws0">- <span class="_ _15"> </span><span class="ff2">Stan <span class="_ _15"> </span>wzajemny<span class="_ _1"></span>ch <span class="_ _15"> </span>rozrachunkó<span class="_ _1"></span>w <span class="_ _15"> </span>z <span class="_ _15"> </span>tego <span class="_ _15"> </span>tytułu <span class="_ _15"> </span>na <span class="_ _15"> </span>dzień <span class="_ _15"> </span>bilanso<span class="_ _1"></span>wy <span class="_ _15"> </span>31.12.202<span class="_ _4"></span></span>3 <span class="_ _15"> </span><span class="ff2">wynosił <span class="_ _15"> </span></span><span class="ls3">830</span> <span class="_ _15"> </span>tys. <span class="_ _15"> </span>USD<span class="ls15">, </span></div><div class="t m0 x21 h7 y30c ff3 fs3 fc0 sc0 ls13 ws0">co<span class="ls0"> w przeliczen<span class="_ _1"></span>iu po <span class="ff2">kursie n<span class="_ _1"></span>a dzień bilansowy<span class="_ _1"></span> stanowi ró<span class="_ _1"></span>wnowartość </span>3<span class="_ _1"></span> 266 tys. PLN. </span></div><div class="t m0 x1 ha y354 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">W okresie 12 <span class="_ _1"></span>miesięcy 2023 r. DataWalk S.A<span class="_ _1"></span><span class="ff3">. </span>ro<span class="_ _1"></span>zpoznała:<span class="ff3"> </span></span></span></div><div class="t m0 x21 h7 ya6c ff3 fs3 fc0 sc0 ls0 ws0">- <span class="ff2">koszt usług obcych na<span class="_ _0"></span> rzecz <span class="_ _0"></span>spółki DataWalk S<span class="ff3">.</span>A. na łączną kwotę 535 <span class="_ _0"></span>tys. USD, co w <span class="_ _5"></span>p<span class="_ _1"></span>rzeliczeniu po średnim </span></div><div class="t m0 x21 h11 y84e ff2 fs3 fc0 sc0 ls0 ws0">kursie <span class="_ _11"></span>Narod<span class="_ _1"></span>owego <span class="_ _11"></span>Banku <span class="_ _11"></span>Polskieg<span class="_ _1"></span>o <span class="_ _11"></span>ogłoszon<span class="_ _1"></span>ego <span class="_ _11"></span>dnia <span class="_ _11"></span>poprzedzająceg<span class="_ _1"></span>o <span class="_ _a"></span>dzień<span class="_ _1"></span> <span class="_ _11"></span>transakcji <span class="_ _11"></span>wyniosło <span class="_ _11"></span>2<span class="_ _1"></span> <span class="_ _11"></span>117 <span class="_ _11"></span>tys. </div><div class="t m0 x21 h7 ya6d ff3 fs3 fc0 sc0 ls0 ws0">PLN. </div><div class="t m0 x15 h7 y6e0 ff3 fs3 fc0 sc0 ls0 ws0">- <span class="_ _10"></span><span class="ff2">Stan <span class="_ _10"> </span>wzajemnych <span class="_ _10"> </span>rozrachunków <span class="_ _10"> </span>z <span class="_ _10"> </span>tego <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>na <span class="_ _11"></span>d<span class="_ _1"></span>zień <span class="_ _11"></span>bilansowy<span class="_ _1"></span> <span class="_ _10"> </span>31.12.2023 <span class="_ _10"> </span>wynosił <span class="_ _e"> </span></span><span class="ls3">497</span> <span class="_ _10"></span>tys. <span class="_ _10"></span>USD, <span class="_ _10"></span>co <span class="_ _10"></span>w </div><div class="t m0 x15 h7 y7ab ff2 fs3 fc0 sc0 ls0 ws0">przeliczeniu po <span class="_ _1"></span>kursie na dzień bilanso<span class="_ _1"></span>wy stanowi równo<span class="_ _1"></span>wartość <span class="_ _1"></span><span class="ff3">1 955 <span class="_ _1"></span>tys. PLN. </span></div><div class="t m0 x1 ha y99d ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff3 fs3 fc0">W 2023 <span class="_ _1"></span>r. DataWalk S.A. <span class="ff2">wn<span class="_ _1"></span>iosła</span> <span class="ff2">dopłaty<span class="_ _1"></span> do kapitału DataWalk In<span class="_ _1"></span>c. na<span class="_ _1"></span></span> <span class="ff2">łączną kwotę <span class="_ _1"></span></span>4 000 tys. USD.<span class="_ _1"></span> </span></span></div><div class="t m0 x1 ha y60e ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">Transakcje zawarte przez Emitenta z je<span class="_ _0"></span>dnostką zależną DataWalk Inc. <span class="_ _0"></span>zostały zawarte na <span class="_ _0"></span>warunkach rynkowych<span class="_ _4"></span><span class="ff3">. </span></span></span></div><div class="t m0 x21 h3 ya6e ff3 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b ya6f ff4 fs3 fc3 sc0 ls0 ws0">Dane za ok<span class="_ _1"></span>res od 01.01.<span class="_ _1"></span>2022 do 31<span class="_ _1"></span>.12.2022 </div><div class="t m0 x1 ha ya70 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff3 fs3 fc0 ls14">W <span class="_ _1"></span><span class="ff2 ls0">okresie <span class="_ _1"></span>12<span class="_ _1"></span> <span class="_ _1"></span>miesięcy<span class="ff3"> <span class="_ _4"></span>2022 <span class="_ _1"></span>r. <span class="_ _1"></span>DataWalk <span class="_ _1"></span>S.A<span class="_ _1"></span>. <span class="_ _1"></span></span>rozpo<span class="_ _1"></span>znała <span class="_ _1"></span>przy<span class="_ _1"></span>chody <span class="_ _1"></span>z <span class="_ _1"></span>tyt.<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span>s</span>prze<span class="_ _1"></span>daż</span><span class="ls3">y <span class="_ _1"></span><span class="ff2 ls0">na <span class="_ _1"></span>rzecz <span class="_ _1"></span>spółki <span class="_ _1"></span>DataWalk<span class="_ _1"></span> </span></span></span></span></div><div class="t m0 x21 h7 y7ae ff3 fs3 fc0 sc0 ls0 ws0">Inc. <span class="_ _8"> </span>na <span class="ff2">łączn<span class="_ _1"></span>ą <span class="_ _e"> </span>k<span class="_ _1"></span>wotę <span class="_ _8"> </span></span>1 <span class="_ _8"> </span>972 <span class="_ _8"> </span>tys. <span class="_ _8"> </span>USD, <span class="_ _8"> </span>co <span class="_ _8"> </span><span class="ff2">w <span class="_ _e"> </span>p<span class="_ _1"></span>rzeliczeniu <span class="_ _8"> </span>po <span class="_ _8"> </span>średnim <span class="_ _8"> </span>kursie <span class="_ _8"> </span>Narodowego  Banku <span class="_ _8"> </span>Polskiego</span> </div><div class="t m0 x21 h7 ya71 ff2 fs3 fc0 sc0 ls0 ws0">ogłoszonego <span class="_ _a"></span>dnia <span class="_ _a"></span>poprzed<span class="_ _1"></span>zającego <span class="_ _4"></span>d<span class="_ _1"></span>zień <span class="_ _a"></span>transakcji <span class="_ _a"></span>wyniosło <span class="_ _11"></span><span class="ff3">8 <span class="_ _a"></span>706 tys. <span class="_ _a"></span>PLN</span>. <span class="_ _a"></span>Stan <span class="_ _4"></span>wzaje<span class="_ _1"></span>mnych<span class="_ _1"></span> <span class="_ _4"></span>rozrac<span class="_ _1"></span>hunków </div><div class="t m0 x21 h7 ya72 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="ff2">tego tyt<span class="_ _0"></span>ułu <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>bilansowy <span class="_ _0"></span>31.12.202<span class="ff3">2<span class="_ _1"></span> <span class="_ _0"></span><span class="ff2">wynosił <span class="_ _0"></span><span class="ff3 ls3">51<span class="ls0"> <span class="_ _5"></span>tys. USD, <span class="_ _5"></span>co w przeliczeniu <span class="_ _0"></span>po <span class="ff2">kursie <span class="_ _0"></span>na <span class="_ _0"></span>dzień <span class="_ _0"></span>bilansowy </span></span></span></span></span></span></div><div class="t m0 x21 h7 ya73 ff2 fs3 fc0 sc0 ls0 ws0">stanowi równo<span class="_ _1"></span>wartość <span class="ff3">224<span class="_ _1"></span> tys. PLN. </span></div><div class="t m0 x1 ha ya74 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff3 fs3 fc0">W 2022 <span class="_ _1"></span>r. DataWalk S.A. <span class="ff2">wn<span class="_ _1"></span>iosła</span> <span class="ff2">dopłaty<span class="_ _1"></span> do kapitału DataWalk In<span class="_ _1"></span>c. na<span class="_ _1"></span></span> <span class="ff2">łączną kwotę <span class="_ _1"></span></span>3 782 tys. USD.<span class="_ _1"></span> </span></span></div><div class="t m0 x1 ha ya75 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _12"> </span><span class="ff2 fs3 fc0">Transakcje zawarte przez Emitenta z je<span class="_ _0"></span>dnostką zależną DataWalk Inc. <span class="_ _0"></span>zostały zawarte na <span class="_ _0"></span>warunkach rynkowych<span class="_ _4"></span><span class="ff3">. </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf5c" class="pf w0 h0" ><div class="pc pc5c w0 h0"><img class="bi x9 ya76 w3e hb8" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAADOCAIAAACM3NR1AAAACXBIWXMAAA9hAAAWJQEv3bWXAAAALklEQVRYw+3JQREAMAgAIF0So9k/hQVmAQ++ZFbHz4uFEEIIIYQQQgghhBDiRgxnhQIdVgfV7QAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1f h2 y83 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 ya77 ff4 fsb fc7 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya78 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya79 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y3ef ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y1a8 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya6a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y8f4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7b ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _47"> </span> </div><div class="t m0 x29 h7 ya2c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7d ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y312 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y870 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya7f ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y1ea ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y939 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y7e2 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y708 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 ya80 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ya81 wf8 hb9"><div class="t m0 x3d h35 ya82 ff5 fs8 fc1 sc0 ls0 ws0">Pozostałe objaśnieni<span class="_ _0"></span>a </div><div class="t m0 x3d h15 ya83 ff4 fs8 fc1 sc0 lse ws0">do<span class="ls0"> sprawo<span class="_ _0"></span>zdania finansowego  </span></div><div class="t m0 x3d h15 ya84 ff4 fs8 fc3 sc0 ls0 ws0">DataWalk S.A.<span class="_ _0"></span><span class="fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf5d" class="pf w0 h0" ><div class="pc pc5d w0 h0"><img class="bi x28 ya66 w6c hb7" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">93</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 ya8a ff5 fsb fc1 sc0 ls0 ws0">Zobowiązania<span class="ff4"> poza<span class="_ _0"></span>bilansowe </span></div><div class="t m0 x29 h2b y497 ff5 fs3 fc3 sc0 ls0 ws0">Zobowiązania <span class="_ _1"></span><span class="ff4">warunkowe <span class="_ _1"></span></span>uwzględniające<span class="_ _1"></span><span class="ff4"> udzielone prz<span class="_ _1"></span>ez </span>Spółkę<span class="_ _1"></span><span class="ff4"> </span>gwarancj<span class="_ _1"></span>e i poręczenia, tak<span class="_ _1"></span>że wekslowe<span class="ff4"> </span></div><div class="t m0 x29 h7 ya8b ff3 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _26"> </span>pozy<span class="_ _1"></span>cji <span class="_ _16"> </span>po<span class="_ _1"></span>zabilansowych <span class="_ _26"> </span><span class="ff2">Spółk<span class="_ _1"></span>a</span> <span class="_ _26"> </span>zalicza <span class="_ _26"> </span>u<span class="ff2">mowy <span class="_ _26"> </span>leasingu <span class="_ _26"> </span>akty<span class="_ _1"></span>wów <span class="_ _16"> </span>o<span class="_ _1"></span> <span class="_ _16"> </span>nisk<span class="_ _1"></span>iej <span class="_ _26"> </span>wartości <span class="_ _26"> </span>oraz<span class="_ _1"></span></span> <span class="_ _1"></span><span class="ff2">krótkoterminowe</span> </div><div class="t m0 x29 h7 y29 ff3 fs3 fc0 sc0 ls0 ws0">oraz <span class="ff2">zab<span class="_ _1"></span>ezpieczenie <span class="_ _8"> </span>prawidłowej <span class="_ _8"> </span>realizacji <span class="_ _8"> </span>umów <span class="_ _8"> </span>o <span class="_ _e"> </span>dofinansowanie  projektu <span class="_ _e"> </span>w <span class="_ _8"> </span>ramach <span class="_ _8"> </span>poddziałania <span class="_ _8"> </span>2.3.4. <span class="_ _8"> </span>Ochrona </span></div><div class="t m0 x29 h7 ya8c ff2 fs3 fc0 sc0 ls0 ws0">własności  p<span class="_ _1"></span>rzemysłowej <span class="_ _2a"> </span>Programu<span class="_ _1"></span>  Operacy<span class="_ _1"></span>jnego  Inteligentny<span class="_ _1"></span>  Rozwó<span class="_ _1"></span>j,  2014<span class="_ _4"></span><span class="ff3">-</span>2020 <span class="_ _2a"> </span>współfinansowanego <span class="_ _2a"> </span>ze<span class="_ _1"></span><span class="ff3"> </span>środków </div><div class="t m0 x29 h7 y228 ff3 fs3 fc0 sc0 ls0 ws0">Europejskiego Fu<span class="_ _1"></span>nduszu Rozwoju Region<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff2">lnego, zawarty<span class="_ _1"></span>ch z Polską Agencją <span class="_ _1"></span></span>Rozwo<span class="_ _1"></span>ju <span class="ff2">Przedsiębiorczo<span class="_ _1"></span>ści</span>. </div><div class="t m0 x29 h2b ya8d ff4 fs3 fc5 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y4c2 ff4 fs3 fc3 sc0 ls0 ws0">Stan na 31.<span class="_ _1"></span>12.2023 </div><div class="t m0 x29 h7 ya8e ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _26"> </span>o<span class="_ _1"></span>kresie <span class="_ _29"> </span>12 <span class="_ _26"> </span>miesięcy<span class="_ _1"></span><span class="ff3"> <span class="_ _29"> </span></span>zakończonym <span class="_ _29"> </span>31.12.2023 <span class="_ _26"> </span>r<span class="_ _1"></span>. <span class="_ _26"> </span>nie <span class="_ _29"> </span>wystąpiły <span class="_ _29"> </span>zmiany <span class="_ _26"> </span>w <span class="_ _29"> </span>zobowiązaniach<span class="_ _1"></span> <span class="_ _29"> </span>pozabilansowych </div><div class="t m0 x29 h7 ya6b ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">porówn<span class="_ _1"></span>aniu do stanu na dzień 31<span class="_ _1"></span>.12.2022 r. <span class="_ _1"></span></span> </div><div class="t m0 x29 h2b ya8f ff4 fs3 fc3 sc0 ls0 ws0">Stan na 31.<span class="_ _1"></span>12.2022 </div><div class="t m0 x29 h7 y27f ff2 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień<span class="_ _1"></span> <span class="_ _1"></span>bilan<span class="_ _1"></span>sowy <span class="_ _1"></span><span class="ff3">3<span class="_ _1"></span>1 <span class="_ _1"></span>grudnia <span class="_ _4"></span><span class="ls3">202</span>2 <span class="_ _1"></span></span>r. <span class="_ _1"></span>DataWalk <span class="_ _4"></span>S.A. <span class="_ _1"></span>posiad<span class="_ _1"></span>ała <span class="_ _1"></span>cztery<span class="_ _1"></span> <span class="_ _1"></span>umowy <span class="_ _4"></span>o <span class="_ _1"></span>dofinansowanie, <span class="_ _4"></span>w <span class="_ _1"></span>przypadku <span class="_ _4"></span>których </div><div class="t m0 x29 h7 ya90 ff2 fs3 fc0 sc0 ls0 ws0">pozyskan<span class="_ _1"></span>e <span class="_ _a"></span>przez <span class="_ _11"></span>Spół<span class="ff3">k</span>ę<span class="ff3"> <span class="_ _11"></span></span>środki <span class="_ _a"></span>są <span class="_ _11"></span>przezn<span class="_ _1"></span>aczane <span class="_ _a"></span>na <span class="_ _11"></span>pokrycie <span class="_ _a"></span>ko<span class="_ _1"></span>sztów <span class="_ _a"></span>zwi<span class="_ _1"></span>ą<span class="ff3">za<span class="_ _1"></span>nych <span class="_ _11"></span>z <span class="_ _a"></span>procesem <span class="_ _a"></span>uzy<span class="_ _1"></span>skania <span class="_ _11"></span>ochrony <span class="_ _a"></span>praw </span></div><div class="t m0 x29 h7 ya91 ff3 fs3 fc0 sc0 ls0 ws0">w<span class="ff2">ł</span>asno<span class="ff2">ś</span>ci <span class="_ _0"></span>przemys<span class="ff2">ł</span>owej w trybie <span class="_ _5"></span>mi<span class="ff2">ędzynar<span class="_ _1"></span>odowym <span class="_ _0"></span>(patenty) <span class="_ _5"></span>d<span class="_ _1"></span>la <span class="_ _0"></span>wynalazków <span class="_ _5"></span>Emitenta.<span class="_ _1"></span> <span class="_ _5"></span>Okres <span class="_ _0"></span>realizacji <span class="_ _0"></span>poszczególnych </span></div><div class="t m0 x29 h7 y99a ff2 fs3 fc0 sc0 ls0 ws0">projektów <span class="_ _10"> </span>kończy<span class="_ _1"></span> <span class="_ _10"> </span>się <span class="_ _10"> </span>31 <span class="_ _10"> </span><span class="ff3">gr<span class="_ _1"></span>udnia <span class="_ _10"></span>2023 <span class="_ _10"></span>r. <span class="_ _10"></span>a <span class="_ _10"></span>na <span class="_ _10"></span>rea<span class="_ _1"></span>lizacj</span>ę<span class="ff3"> <span class="_ _10"></span><span class="ls3">ka</span></span>żdeg<span class="_ _1"></span>o <span class="_ _10"> </span>z <span class="_ _10"> </span>nich <span class="_ _10"> </span>Spół<span class="ff3">ka <span class="_ _10"></span>otrzyma<span class="_ _1"></span></span>ł<span class="ff3">a <span class="_ _10"></span>dofinanso<span class="_ _1"></span>wanie <span class="_ _10"></span>w <span class="_ _10"></span>kwocie </span></div><div class="t m0 x29 h7 y591 ff2 fs3 fc0 sc0 ls0 ws0">nieprzekrac<span class="_ _1"></span>zającej <span class="_ _10"> </span>361 <span class="_ _10"> </span>tys. <span class="_ _10"> </span>zł., <span class="_ _10"> </span>co <span class="_ _10"> </span>daje <span class="_ _10"> </span>łączną <span class="_ _10"> </span>war<span class="_ _1"></span>tość <span class="_ _10"> </span>1<span class="_ _1"></span><span class="ff3"> </span>445 <span class="_ _10"> </span>tys. <span class="_ _10"> </span>zł. <span class="_ _10"> </span>W<span class="ff3"> </span>p<span class="_ _1"></span>rzypadku <span class="_ _10"> </span>rozwiązania <span class="_ _10"> </span>dan<span class="_ _1"></span>ej <span class="_ _10"> </span>umowy, <span class="_ _10"> </span>Spółka </div><div class="t m0 x29 h11 ya92 ff2 fs3 fc0 sc0 ls0 ws0">zobowiązan<span class="_ _1"></span>a <span class="_ _4"></span>jest <span class="_ _a"></span>do <span class="_ _a"></span>zwro<span class="_ _1"></span>tu <span class="_ _4"></span>całości <span class="_ _a"></span>otr<span class="_ _1"></span>zymanego <span class="_ _a"></span>w <span class="_ _a"></span>ramach <span class="_ _a"></span>tej <span class="_ _a"></span>umowy <span class="_ _a"></span>dofinansowan<span class="_ _1"></span>ia <span class="_ _4"></span>wr<span class="_ _1"></span>az <span class="_ _a"></span>z <span class="_ _4"></span>o<span class="_ _1"></span>dsetkami <span class="_ _a"></span>w <span class="_ _a"></span>wysokości </div><div class="t m0 x29 h7 ya93 ff2 fs3 fc0 sc0 ls0 ws0">określon<span class="_ _1"></span>ej <span class="_ _5"></span>jak <span class="_ _0"></span>dla <span class="_ _5"></span>zaleg<span class="_ _1"></span>łości <span class="_ _0"></span>podatkowych. <span class="_ _0"></span>W <span class="_ _5"></span>związku <span class="_ _0"></span>z<span class="ff3"> </span>zawarciem<span class="_ _1"></span> <span class="_ _5"></span>k<span class="_ _1"></span>ażdej <span class="_ _5"></span>u<span class="_ _1"></span>mowy <span class="_ _0"></span>Spółka <span class="_ _5"></span>była z<span class="_ _0"></span>obowiązan<span class="_ _1"></span>a <span class="_ _5"></span>do <span class="_ _0"></span>udzielenia </div><div class="t m0 x29 h7 ya94 ff2 fs3 fc0 sc0 ls0 ws0">na o<span class="_ _1"></span>kres realizacji <span class="_ _1"></span>projektu oraz <span class="_ _1"></span>na <span class="_ _1"></span>okres 3 <span class="_ _1"></span>lat od <span class="_ _1"></span>dnia zakończ<span class="_ _1"></span>enia r<span class="_ _1"></span>ealizacji pro<span class="_ _4"></span><span class="ff3">jektu za<span class="_ _1"></span>bezpieczenia <span class="_ _1"></span>w formie <span class="_ _1"></span>weksla <span class="_ _1"></span>in </span></div><div class="t m0 x29 h7 y47c ff2 fs3 fc0 sc0 ls0 ws0">blanco. Łączna wartość <span class="_ _5"></span>o<span class="_ _1"></span>trzymanego dofinansowania na <span class="_ _0"></span>dzień bilansowy wy<span class="_ _0"></span>niosła <span class="ff3">223<span class="_ _1"></span> </span>ty<span class="_ _0"></span>s. PLN. <span class="_ _0"></span>Spółka realizuje za<span class="_ _0"></span>dania </div><div class="t m0 x29 h7 ya95 ff2 fs3 fc0 sc0 ls0 ws0">określone w<span class="ff3"> </span>harmonogramach poszczególnych<span class="_ _1"></span> <span class="_ _0"></span>projektów i <span class="_ _0"></span>na <span class="_ _0"></span>dzień zatwierdzenia do <span class="_ _0"></span>publikacji niniejszego sprawozdania<span class="_ _0"></span> </div><div class="t m0 x29 h7 y535 ff2 fs3 fc0 sc0 ls0 ws0">nie identyf<span class="_ _1"></span>ikuje zagrożeń, które mog<span class="_ _1"></span>łyby skutkować konicznością zwr<span class="_ _1"></span>otu otrzyman<span class="_ _1"></span>ego dofinansowania.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 ya96 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b ya97 ff5 fs3 fc3 sc0 ls0 ws0">Umowy lea<span class="_ _1"></span>singu aktywów <span class="_ _1"></span>o niskiej wartości oraz kró<span class="_ _1"></span>tkoterminowe<span class="_ _4"></span><span class="ff4">  </span></div><div class="t m0 x29 h2b ya98 ff4 fs3 fc3 sc0 ls0 ws0">Stan na 3<span class="_ _1"></span>1.<span class="ls9">12</span>.2<span class="_ _1"></span>023 </div><div class="t m0 x29 h7 ya99 ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>2<span class="_ _1"></span>023 <span class="_ _11"></span><span class="ff2">r<span class="_ _1"></span>oku <span class="_ _11"></span>Spółka <span class="_ _11"></span>rozpo<span class="_ _1"></span>znała <span class="_ _a"></span>k<span class="_ _1"></span>oszty <span class="_ _11"></span>z <span class="_ _11"></span>tyt. <span class="_ _11"></span>leasing<span class="_ _1"></span>ów <span class="_ _11"></span>o <span class="_ _11"></span>niskiej <span class="_ _11"></span>wartości <span class="_ _11"></span>or<span class="_ _1"></span>az <span class="_ _11"></span>krótko<span class="_ _1"></span>terminowych <span class="_ _11"></span>w <span class="_ _11"></span>łącznej <span class="_ _11"></span>k<span class="_ _1"></span>wocie </span></div><div class="t m0 x29 h7 ya9a ff3 fs3 fc0 sc0 ls0 ws0">12 tys. PLN. </div><div class="t m0 x29 h2b ya9b ff4 fs3 fc3 sc0 ls0 ws0">Stan na 3<span class="_ _1"></span>1.<span class="ls9">12</span>.2<span class="_ _1"></span>022<span class="ff3"> </span></div><div class="t m0 x29 h11 y8cc ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>2<span class="_ _1"></span>022 <span class="_ _11"></span>rok<span class="_ _1"></span>u <span class="_ _11"></span>Spółka <span class="_ _11"></span>rozpoznała <span class="_ _11"></span>koszty<span class="_ _1"></span> <span class="_ _11"></span>z <span class="_ _11"></span>tyt. <span class="_ _11"></span>leasingów <span class="_ _11"></span>o <span class="_ _11"></span>n<span class="_ _1"></span>iskiej <span class="_ _11"></span>wartości <span class="_ _11"></span>oraz <span class="_ _11"></span>kr<span class="_ _1"></span>ótkoterminowy<span class="_ _1"></span>ch <span class="_ _11"></span>w <span class="_ _11"></span>łącznej <span class="_ _11"></span>kwocie </div><div class="t m0 x29 h7 y782 ff3 fs3 fc0 sc0 ls3 ws0">13<span class="ls0"> tys. PLN. </span></div><div class="t m0 x29 h7 ya9c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 ya9d ff4 fsb fc1 sc0 ls0 ws0"> <span class="_ _36"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5e" class="pf w0 h0" ><div class="pc pc5e w0 h0"><img class="bi x28 ya9e w81 hba" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">94</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff4 fsb fc1 sc0 ls0 ws0">Informacja <span class="_ _0"></span>o <span class="ff5">rozliczeniach z tytułu spr<span class="_ _0"></span>aw sądowych<span class="ff4"> </span></span></div><div class="t m0 x29 h7 y5e4 ff3 fs3 fc0 sc0 ls0 ws0">W okresie od 1<span class="_ _1"></span> stycznia 202<span class="_ _1"></span>3 <span class="ls3">do </span>31 grudnia <span class="ls3">202</span>3 <span class="ff2">r. nie dokonano<span class="_ _1"></span> istotnych rozliczeń z ty<span class="_ _1"></span>tułu spraw sądowy<span class="_ _1"></span>ch.</span> </div><div class="t m0 x29 h18 ya9f ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 yaa0 ff4 fsb fc1 sc0 ls0 ws0">Zatrudnienie </div></div><div class="c x29 y63 wfa hbb"><div class="t m0 x49 h1a yaa1 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xb2 y9d4 wfb h1b"><div class="t m0 xb7 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Przeciętne zatrudnienie w 202<span class="_ _1"></span><span class="ff4">3 roku </span></div></div><div class="c xb2 y299 wfb h1b"><div class="t m0 x36 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">(w przeliczeniu na pełne etaty)<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xb2 y63 wfc h1b"><div class="t m0 x32 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">razem<span class="ff8"> </span></div></div><div class="c x3c y63 wfd h1b"><div class="t m0 x19 h28 y6 ff6 fsc fc0 sc0 ls0 ws0">pracownicy umysłow<span class="_ _1"></span>i<span class="ff8"> </span></div></div><div class="c xaa y63 wfc h1b"><div class="t m0 x3f h26 y6 ff7 fsc fc0 sc0 ls0 ws0">pracownicy fizyczni<span class="ff8"> </span></div></div><div class="c x29 yaa2 wfa h1f"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przeciętne zatrudnienie<span class="ff3"> </span></div></div><div class="c xb2 yaa2 wfc h1f"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">17<span class="ls0"> </span></div></div><div class="c x3c yaa2 wfd h1f"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">17<span class="ls0"> </span></div></div><div class="c xaa yaa2 wfc h1f"><div class="t m0 xd0 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h2b y791 ff4 fs3 fc7 sc0 ls0 ws0"> </div></div><div class="c x29 yaa3 wfa hbb"><div class="t m0 x49 h1a yaa1 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xb2 y5ef wfb h1b"><div class="t m0 xb7 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Przeciętne zatrudnienie w 202<span class="_ _1"></span><span class="ff4">2 roku </span></div></div><div class="c xb2 yaa4 wfb h1b"><div class="t m0 x36 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">(w przeliczeniu na pełne etaty)<span class="_ _1"></span><span class="ff4"> </span></div></div><div class="c xb2 yaa3 wfc h1b"><div class="t m0 x32 h26 y6 ff7 fsc fc0 sc0 ls0 ws0">razem<span class="ff8"> </span></div></div><div class="c x3c yaa3 wfd h1b"><div class="t m0 x19 h28 y6 ff6 fsc fc0 sc0 ls0 ws0">pracownicy umysłow<span class="_ _1"></span>i<span class="ff8"> </span></div></div><div class="c xaa yaa3 wfc h1b"><div class="t m0 x3f h26 y6 ff7 fsc fc0 sc0 ls0 ws0">pracownicy fizyczni<span class="ff8"> </span></div></div><div class="c x29 y414 wfa h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Przeciętne zatrudnienie<span class="ff3"> </span></div></div><div class="c xb2 y414 wfc h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">22 </div></div><div class="c x3c y414 wfd h1b"><div class="t m0 x10 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">22 </div></div><div class="c xaa y414 wfc h1b"><div class="t m0 xd0 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 yaa5 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y6fe ff5 fsb fc1 sc0 ls0 ws0">Zarządzanie ry<span class="_ _0"></span>zykiem kapitałowy<span class="_ _0"></span>m<span class="ff4"> </span></div><div class="t m0 x29 h11 y71f ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"> </span>zarządza <span class="_ _e"> </span>kapitałem <span class="_ _e"> </span>w <span class="_ _e"> </span>celu <span class="_ _e"> </span>zachowania <span class="_ _e"> </span>zdolności <span class="_ _e"> </span>do <span class="_ _10"> </span>k<span class="_ _1"></span>ontynuowania <span class="_ _e"> </span>działalności <span class="_ _e"> </span>z <span class="_ _e"> </span>uwzględnien<span class="_ _1"></span>iem <span class="_ _e"> </span>realizacji </div><div class="t m0 x29 h11 y2f0 ff2 fs3 fc0 sc0 ls0 ws0">planowany<span class="_ _1"></span>ch  inwestycji,  tak <span class="_ _8"> </span>aby  mogła  w  przyszłości <span class="_ _8"> </span>generować  zwrot  dla  akcjonariuszy  oraz  przynosić  korzyści </div><div class="t m0 x29 h7 y418 ff2 fs3 fc0 sc0 ls0 ws0">pozostałym in<span class="_ _1"></span>teresariuszom, a także ab<span class="_ _1"></span>y u<span class="_ _1"></span>trzymać optymalną struktu<span class="_ _1"></span>rę kapitału w celu <span class="_ _1"></span>obniżenia jego kosztu. <span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y2f2 ff2 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _e"> </span>monitoruje <span class="_ _10"> </span>kapitał <span class="_ _e"> </span>między <span class="_ _10"> </span>innymi <span class="_ _10"> </span>na <span class="_ _e"> </span>podstawie <span class="_ _e"> </span><span class="ff3">skorygowanego<span class="_ _1"></span> <span class="_ _10"></span></span>wskaźn<span class="_ _1"></span>ika <span class="_ _10"> </span>kapitału <span class="_ _10"> </span>własnego<span class="_ _1"></span> <span class="_ _10"> </span>oraz<span class="_ _1"></span><span class="ff3"> </span>wskaźnik<span class="_ _1"></span>a </div><div class="t m0 x29 h7 y2f3 ff2 fs3 fc0 sc0 ls0 ws0">kredyty, po<span class="_ _1"></span>życzki i inne zobowiązania finan<span class="_ _1"></span>sowe/EBITDA<span class="_ _1"></span><span class="ff3"> sko<span class="_ _1"></span>rygowana<span class="_ _1"></span><span class="ls5">. </span> </span></div><div class="t m0 x29 h11 y2f4 ff2 fs3 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _a"></span>skory<span class="_ _1"></span>gowanego <span class="_ _a"></span>k<span class="_ _1"></span>apitału <span class="_ _a"></span>własnego <span class="_ _a"></span>ob<span class="_ _1"></span>liczany <span class="_ _a"></span>jest <span class="_ _a"></span>jako<span class="_ _1"></span> <span class="_ _a"></span>stosunek <span class="_ _a"></span>warto<span class="_ _1"></span>ści <span class="_ _a"></span>netto <span class="_ _a"></span>aktywó<span class="_ _1"></span>w <span class="_ _a"></span>rzeczowy<span class="_ _1"></span>ch <span class="_ _a"></span>(kapitał </div><div class="t m0 x29 h7 y1b8 ff2 fs3 fc0 sc0 ls0 ws0">własny <span class="_ _29"> </span>pomniejszo<span class="_ _1"></span>ny <span class="_ _29"> </span>o<span class="_ _1"></span><span class="ff3"> </span>wartości <span class="_ _29"> </span>niematerialne <span class="_ _29"> </span>i <span class="_ _29"> </span>powięk<span class="_ _1"></span>szony <span class="_ _29"> </span>o <span class="_ _28"> </span>zobo<span class="_ _1"></span>wiązania <span class="_ _29"> </span>z <span class="_ _29"> </span>tyt. <span class="_ _29"> </span><span class="ff3">prog<span class="_ _1"></span>ramu <span class="_ _29"> </span>motywacyjnego </span></div><div class="t m0 x29 h7 y1e9 ff2 fs3 fc0 sc0 ls0 ws0">rozliczanego<span class="_ _1"></span> w środkach pieniężnych<span class="_ _1"></span>) do sumy bilanso<span class="_ _1"></span>wej.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h7 y401 ff2 fs3 fc0 sc0 ls0 ws0">Kredyty,  p<span class="_ _0"></span>ożyczki  i <span class="_ _e"> </span>inne <span class="_ _8"> </span>zobowiązania  finansowe <span class="_ _8"> </span>oznaczają <span class="_ _e"> </span>łączną  kwotę <span class="_ _8"> </span>zobowiązań <span class="_ _8"> </span>z<span class="_ _1"></span><span class="ff3"> </span>tytułu<span class="_ _1"></span> <span class="_ _8"> </span>kredytów, <span class="_ _8"> </span>pożyczek </div><div class="t m0 x29 h7 yaa6 ff3 fs3 fc0 sc0 ls0 ws0">i leasingu, <span class="_ _11"></span>natomiast <span class="_ _11"></span>EBITDA <span class="_ _10"></span>skorygowan<span class="_ _1"></span>a <span class="_ _11"></span><span class="ff2">jest <span class="_ _a"></span>to<span class="_ _1"></span> <span class="_ _11"></span>zysk <span class="_ _a"></span>z <span class="_ _11"></span>działalno<span class="_ _1"></span>ści <span class="_ _a"></span>oper<span class="_ _1"></span>acyjnej <span class="_ _a"></span>po<span class="_ _4"></span></span> <span class="ff2">powiększeniu <span class="_ _11"></span>o</span> <span class="_ _11"></span><span class="ff2">główne <span class="_ _11"></span>pozycje </span></div><div class="t m0 x29 h7 y403 ff2 fs3 fc0 sc0 ls0 ws0">niepieniężne,<span class="_ _1"></span> tj.:<span class="ff3"> </span></div><div class="t m0 x1 ha yaa7 ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _8"> </span><span class="ff2 fs3 fc0">amortyzację<span class="_ _1"></span><span class="ff3 ls5">, </span><span class="ff1 fs0"> </span></span></span></div><div class="t m0 x1 h7 yaa8 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc">  <span class="ff2 fc0">k<span class="_ _1"></span>oszty <span class="_ _13"> </span>p<span class="_ _1"></span>rogramu <span class="_ _13"> </span>moty<span class="_ _1"></span>wacyjnego <span class="_ _2b"> </span>ogółem, <span class="_ _13"> </span>tj. <span class="_ _2b"> </span>rozliczanego<span class="_ _1"></span> <span class="_ _13"> </span>w <span class="_ _2b"> </span>środkach <span class="_ _2b"> </span>pieniężnych <span class="_ _13"> </span>oraz <span class="_ _2b"> </span>rozliczan<span class="_ _1"></span>ego </span></span></div><div class="t m0 x9e h7 yaa9 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">instrumentach<span class="_ _1"></span> kapitałowych<span class="_ _1"></span></span><span class="ls5">, </span> </div><div class="t m0 x1 h7 y837 ffb fs3 fc1 sc0 ls0 ws0">•<span class="ffc">  <span class="ff2 fc0">o<span class="_ _1"></span>dpisy aktualizu<span class="_ _1"></span>jące wartość aktywó<span class="_ _1"></span>w, a <span class="_ _1"></span>także<span class="ff3"> </span></span></span></div><div class="t m0 x1 ha y2fc ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _8"> </span><span class="ff2 fs3 fc0">stratę (zysk) z <span class="_ _1"></span>tyt. <span class="ff3">o<span class="_ _1"></span>czekiwanych strat kred<span class="_ _1"></span>ytowych<span class="_ _1"></span>.<span class="ff1 fs0"> </span></span></span></span></div><div class="t m0 x29 h11 yaaa ff2 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _15"> </span>zdecydo<span class="_ _1"></span>wał <span class="_ _15"> </span>się <span class="_ _15"> </span>na <span class="_ _15"> </span>skorygowanie <span class="_ _15"> </span>ww.<span class="_ _1"></span> <span class="_ _15"> </span>wskaźników <span class="_ _15"> </span>o <span class="_ _15"> </span>koszty <span class="_ _15"> </span>progr<span class="_ _1"></span>amu <span class="_ _15"> </span>motywacyjnego <span class="_ _15"> </span>zaró<span class="_ _1"></span>wno <span class="_ _15"> </span>z <span class="_ _2a"> </span>uwagi  </div><div class="t m0 x29 h7 yaab ff3 fs3 fc0 sc0 ls3 ws0">na<span class="ls0"> <span class="ff2">istotność <span class="_ _2a"> </span>tej <span class="_ _15"> </span>pozy<span class="_ _1"></span>cji <span class="_ _2a"> </span>w <span class="_ _15"> </span>całości <span class="_ _2a"> </span>sumy<span class="_ _1"></span> <span class="_ _2a"> </span>bilan<span class="_ _1"></span>sowej <span class="_ _2a"> </span>or<span class="_ _1"></span>az <span class="_ _2a"> </span>wyniku <span class="_ _15"> </span>operacyjnego, <span class="_ _15"> </span>jak <span class="_ _2a"> </span>również <span class="_ _15"> </span>z <span class="_ _15"> </span>uwagi <span class="_ _2a"> </span>na <span class="_ _15"> </span>przyszły </span></span></div><div class="t m0 x29 h7 yaac ff3 fs3 fc0 sc0 ls0 ws0">i <span class="ff2">warunko<span class="_ _1"></span>wy <span class="_ _16"> </span>charakter <span class="_ _26"> </span>zobowiązania <span class="_ _16"> </span>wynikające<span class="_ _4"></span>go <span class="_ _16"> </span>z <span class="_ _16"> </span>realizacji <span class="_ _16"> </span>wdrożo<span class="_ _1"></span>nego <span class="_ _16"> </span>programu <span class="_ _26"> </span>motywacyjnego <span class="_ _26"> </span>oraz <span class="_ _16"> </span>fakt, <span class="_ _1"></span></span> </div><div class="t m0 x29 h7 yaad ff2 fs3 fc0 sc0 ls0 ws0">że rozpoznan<span class="_ _1"></span>e koszty mają obecnie char<span class="_ _1"></span>akter niepieniężny<span class="_ _1"></span> i pozostają bez wp<span class="_ _1"></span>ływu na<span class="_ _1"></span><span class="ff3"> <span class="_ _1"></span></span>bieżącą sytuację finan<span class="_ _1"></span>sową Spółki.<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x29 h11 yaae ff2 fs3 fc0 sc0 ls0 ws0">W celu<span class="_ _1"></span> <span class="_ _1"></span>utrzymania <span class="_ _1"></span>płynności <span class="_ _1"></span>finansowej <span class="_ _4"></span>i zdolności <span class="_ _1"></span>kredytowej <span class="_ _1"></span>po<span class="_ _1"></span>zwalającej n<span class="_ _1"></span>a po<span class="_ _1"></span>zyskanie <span class="_ _1"></span>finansowania <span class="_ _1"></span>ze<span class="_ _1"></span>wnętrznego </div><div class="t m0 x29 h7 yaaf ff2 fs3 fc0 sc0 ls0 ws0">przy rozsądny<span class="_ _1"></span>m poziomie kosztów <span class="_ _1"></span>Spółka <span class="_ _1"></span>zakłada utrzymanie<span class="ff3"> <span class="_ _1"></span>skorygowanego<span class="_ _1"></span> </span>wskaźnika kap<span class="_ _1"></span>itału własnego na pozio<span class="_ _1"></span>mie </div><div class="t m0 x29 h7 yab0 ff2 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _11"></span>niższym <span class="_ _11"></span>niż <span class="_ _11"></span>0,4, <span class="_ _11"></span>natomiast <span class="_ _11"></span>wskaźnika <span class="_ _11"></span>k<span class="_ _1"></span>redyty, <span class="_ _11"></span>pożyczki <span class="_ _11"></span>i <span class="_ _11"></span>inne <span class="_ _11"></span>zobo<span class="_ _1"></span>wiązania <span class="_ _a"></span>f<span class="_ _1"></span>inansowe/EBITDA <span class="_ _e"> </span><span class="ff3">skoryg<span class="_ _1"></span>owana <span class="_ _11"></span>na </span></div><div class="t m0 x29 h7 y87d ff3 fs3 fc0 sc0 ls0 ws0">poziomie do 2<span class="_ _1"></span>,0. </div><div class="t m0 x29 h7 yab1 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5f" class="pf w0 h0" ><div class="pc pc5f w0 h0"><img class="bi x28 yab2 wfe hbc" alt="" src="data:image/png;base64,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class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">95</span> </div></div><div class="c x29 yab3 w93 h1b"><div class="t m0 x82 h1a y6 ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xd1 yab3 w9f h1b"><div class="t m0 xb0 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd2 yab3 w94 h1b"><div class="t m0 xb0 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 yab4 w93 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Kapitał własny<span class="ff3"> </span></div></div><div class="c xd1 yab4 w9f h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">31 210<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xd2 yab4 w94 h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">75 483<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 yab5 w93 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wartości niematerialne<span class="ff3"> </span></div></div><div class="c xd1 yab5 w9f h1b"><div class="t m0 x53 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">19 <span class="ls0">111<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></div></div><div class="c xd2 yab5 w94 h1b"><div class="t m0 x53 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">19 530<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 y924 w93 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Zobowiązania z tyt. programu motywacyjn<span class="_ _1"></span>ego opartego o RSU<span class="ff3"> </span></div></div><div class="c xd1 y924 w9f h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">749<span class="ls0"><span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></div></div><div class="c xd2 y924 w94 h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">15<span class="ls0">5<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></div></div><div class="c x29 y5e7 w93 h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Kapitał własny pomniejszony o<span class="_ _1"></span><span class="ff3"> </span>wartości niematerialne i powiększony<span class="_ _1"></span> </div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">z</span><span class="ff2"><span class="fc4 sc0">o</span><span class="fc4 sc0">b</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wiązan</span><span class="fc4 sc0">ia </span><span class="fc4 sc0">z </span><span class="fc4 sc0">ty</span><span class="_ _1"></span><span class="fc4 sc0">t.</span><span class="fc4 sc0"> </span><span class="fc4 sc0">p</span><span class="fc4 sc0">r</span><span class="fc4 sc0">o</span><span class="fc4 sc0">g</span><span class="fc4 sc0">r</span><span class="fc4 sc0">am</span><span class="fc4 sc0">u</span><span class="fc4 sc0"> </span><span class="fc4 sc0">m</span><span class="fc4 sc0">o</span><span class="fc4 sc0">ty</span><span class="fc4 sc0">wacy</span><span class="fc4 sc0">jn</span><span class="fc4 sc0">eg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0">p</span><span class="fc4 sc0">ar</span><span class="fc4 sc0">teg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span><span class="fc4 sc0">R</span><span class="fc4 sc0">S</span><span class="fc4 sc0">U</span></span><span class="fc4 sc0"> </span></div></div><div class="c xd1 y5e7 w9f h19"><div class="t m0 x53 h1d y92 ff3 fsc fc0 sc0 ls0 ws0">1<span class="ls3">2 </span>848<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xd2 y5e7 w94 h19"><div class="t m0 x53 h1d y92 ff3 fsc fc0 sc0 ls3 ws0">56 <span class="ls9">10<span class="ls0">8<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></span></span></div></div><div class="c x29 y250 w93 h1b"><div class="t m0 x14 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Suma bilansowa </div></div><div class="c xd1 y250 w9f h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">41 524<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xd2 y250 w94 h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">86 239<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x29 yab6 w93 h1b"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Wskaźnik kapitału własnego<span class="ff3"> </span></div></div><div class="c xd1 yab6 w9f h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">                <span class="ls3">0,</span>31<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c xd2 yab6 w94 h1b"><div class="t m0 x49 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">                0,65<span class="fc4 sc0"> </span><span class="fc4 sc0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h1d ya69 ff3 fsc fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y29a w93 h1b"><div class="t m0 x82 h1a y9e ff5 fsc fc0 sc0 ls0 ws0">Wyszczególnienie<span class="ff4"> </span></div></div><div class="c xd1 y29a w9f h1b"><div class="t m0 xb0 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd2 y29a w94 h1b"><div class="t m0 xb0 h1a y9e ff4 fsc fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c x29 yab7 w93 h1f"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wynik <span class="ff2">z działalności operacyjnej</span> </div></div><div class="c xd1 yab7 w9f h1f"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-39 741 </div></div><div class="c xd2 yab7 w94 h1f"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-43 594 </div></div><div class="c x29 y30 w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c xd1 y30 w9f h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 566 </div></div><div class="c xd2 y30 w94 h1b"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">3 058 </div></div><div class="c x29 yab8 w93 h1b"><div class="t m0 x14 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Koszty programu motywacyjnego ogółem<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c xd1 yab8 w9f h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">12 517 </div></div><div class="c xd2 yab8 w94 h1b"><div class="t m0 x53 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">29 037 </div></div><div class="c x29 yab9 w93 h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Odpisy aktualizujące wartość aktywó<span class="_ _1"></span>w<span class="ff3"> + strata (zysk<span class="_ _1"></span>) z tyt. oczekiwanych </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">tr</span><span class="fc4 sc0">at k</span><span class="fc4 sc0">r</span><span class="fc4 sc0">ed</span><span class="fc4 sc0">y</span><span class="fc4 sc0">to</span><span class="fc4 sc0">wy</span><span class="fc4 sc0">c</span><span class="fc4 sc0">h</span><span class="fc4 sc0"> </span></div></div><div class="c xd1 yab9 w9f h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls0 ws0">8 556 </div></div><div class="c xd2 yab9 w94 h19"><div class="t m0 x7b h1d y92 ff3 fsc fc0 sc0 ls3 ws0">5 <span class="ls0">493 </span></div></div><div class="c x29 yaba w93 h1b"><div class="t m0 x14 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">EBITDA skorygowana </div></div><div class="c xd1 yaba w9f h1b"><div class="t m0 x17 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-14 102 </div></div><div class="c xd2 yaba w94 h1b"><div class="t m0 x1 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">6 005</span> </div></div><div class="c x29 yabb w93 h1e"><div class="t m0 x14 h1d y6 ff2 fsc fc0 sc0 ls0 ws0">Kredyty, pożyczki i inne zobowiązania finan<span class="_ _1"></span>sowe<span class="ff3"> </span></div></div><div class="c xd1 yabb w9f h1e"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">637<span class="ls0"> </span></div></div><div class="c xd2 yabb w94 h1e"><div class="t m0 x7b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 103 </div></div><div class="c x29 yabc w93 h19"><div class="t m0 x14 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Wskaźnik Kredyty, pożyczki i inne zobo<span class="_ _1"></span>wiązania finansowe/EBITDA<span class="_ _1"></span><span class="ff3"> </span></div><div class="t m0 x14 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">s</span><span class="fc4 sc0">k</span><span class="fc4 sc0">o</span><span class="fc4 sc0">r</span><span class="fc4 sc0">y</span><span class="fc4 sc0">g</span><span class="fc4 sc0">o</span><span class="fc4 sc0">wan</span><span class="fc4 sc0">a</span><span class="fc4 sc0"> </span></div></div><div class="c xd1 yabc w9f h19"><div class="t m0 x2a h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-<span class="ls3">0,05</span> </div></div><div class="c xd2 yabc w94 h19"><div class="t m0 x2a h1d y92 ff3 fsc fc0 sc0 ls0 ws0">-0,18 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 yabd ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span><span class="ff2">trak<span class="_ _1"></span>cie <span class="_ _10"> </span>przeprowadza<span class="_ _1"></span>nia <span class="_ _11"></span>przez <span class="_ _10"> </span>Zarząd <span class="_ _10"> </span>analizy <span class="_ _10"> </span>okoliczności <span class="_ _10"> </span>mających<span class="_ _1"></span> <span class="_ _10"> </span>wpływ <span class="_ _11"></span>na <span class="_ _10"> </span>zdolność <span class="_ _10"> </span>jednostki <span class="_ _10"> </span>do <span class="_ _10"> </span>kontynuacji </span></div><div class="t m0 x29 h11 ya6f ff2 fs3 fc0 sc0 ls0 ws0">działalności, <span class="_ _1"></span>zidentyf<span class="_ _1"></span>ikowano istotne <span class="_ _1"></span>niepewn<span class="_ _1"></span>ości do<span class="_ _1"></span>tyczące zd<span class="_ _1"></span>arzeń <span class="_ _1"></span>i okoliczn<span class="_ _1"></span>ości, które m<span class="_ _1"></span>ogą <span class="_ _1"></span>nasuwać <span class="_ _1"></span>wątpliwości <span class="_ _1"></span>co </div><div class="t m0 x29 h11 yabe ff2 fs3 fc0 sc0 ls0 ws0">do <span class="_ _2a"> </span>zdolności <span class="_ _33"> </span>jed<span class="_ _1"></span>nostki <span class="_ _2a"> </span>do  k<span class="_ _1"></span>ontynuacji <span class="_ _2a"> </span>działalno<span class="_ _1"></span>ści.  Szczeg<span class="_ _1"></span>óły <span class="_ _2a"> </span>dot. <span class="_ _2a"> </span>Powyższego <span class="_ _2a"> </span>zostały  op<span class="_ _1"></span>isane <span class="_ _33"> </span>w <span class="_ _2a"> </span>pk<span class="_ _1"></span>t  „Pod<span class="_ _1"></span>stawa </div><div class="t m0 x29 h7 yabf ff2 fs3 fc0 sc0 ls0 ws0">sporządzen<span class="_ _1"></span>ia <span class="_ _16"> </span>sprawozdania <span class="_ _16"> </span>finansowego <span class="_ _26"> </span>–<span class="ff3"> <span class="_ _26"> </span></span>w <span class="_ _15"> </span>ty<span class="_ _1"></span>m <span class="_ _16"> </span>opis <span class="_ _15"> </span>ok<span class="_ _1"></span>oliczności <span class="_ _16"> </span>wskaz<span class="_ _1"></span>ujących <span class="_ _15"> </span>n<span class="_ _1"></span>a <span class="_ _16"> </span>zagrożenie <span class="_ _16"> </span>kontynuowan<span class="_ _1"></span>ia </div><div class="t m0 x29 h7 yac0 ff2 fs3 fc0 sc0 ls0 ws0">działalności” nin<span class="_ _1"></span>iejszego sprawozdan<span class="_ _1"></span>ia.<span class="ff3"> </span></div><div class="t m0 x29 h7 y3e ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 ya74 ff5 fsb fc1 sc0 ls0 ws0">Podmiot upraw<span class="_ _0"></span>niony do bad<span class="_ _0"></span>ania sprawozd<span class="_ _0"></span>ań finansowych<span class="ff4"> </span></div><div class="t m0 x29 h7 yac1 ff2 fs3 fc0 sc0 ls0 ws0">Badanie <span class="_ _11"></span>p<span class="_ _1"></span>rzeprowadziła <span class="_ _10"> </span>firma <span class="_ _11"></span>UHY <span class="_ _11"></span>E<span class="_ _1"></span>CA <span class="_ _11"></span>Audyt <span class="_ _10"> </span>Spółka <span class="_ _10"> </span>z <span class="_ _11"></span>ograniczoną <span class="_ _11"></span>o<span class="_ _1"></span>dpowiedzialnością <span class="_ _11"></span>. <span class="_ _10"> </span>z <span class="_ _11"></span>siedzib<span class="_ _1"></span>ą <span class="_ _11"></span>w<span class="_ _4"></span><span class="ff3"> Warszawi<span class="_ _1"></span>e, </span></div><div class="t m0 x29 h7 y9cd ff3 fs3 fc0 sc0 ls0 ws0">przy u<span class="_ _1"></span>l. <span class="ff2">Połczyńskiej 31A. </span> </div><div class="t m0 x29 h11 yac2 ff2 fs3 fc0 sc0 ls0 ws0">Poniższa tab<span class="_ _1"></span>ela p<span class="_ _1"></span>rzedstawia <span class="_ _1"></span>informację <span class="_ _1"></span>w <span class="_ _1"></span>zakresie wyn<span class="_ _1"></span>agrodzenia <span class="_ _1"></span>netto po<span class="_ _1"></span>dmiotu u<span class="_ _1"></span>prawnionego <span class="_ _1"></span>do bad<span class="_ _1"></span>ania <span class="_ _1"></span>sprawozdań </div><div class="t m0 x29 h7 yac3 ff3 fs3 fc0 sc0 ls0 ws0">finansowych<span class="_ _1"></span> wyp<span class="ff2">ł</span>acone lub <span class="_ _0"></span>nale<span class="ff2">ż</span>ne za <span class="_ _0"></span>rok zako<span class="ff2">ń<span class="_ _1"></span></span>czony <span class="_ _0"></span>dnia 31 <span class="_ _0"></span>grudnia<span class="_ _1"></span> <span class="ls3">202<span class="_ _0"></span><span class="ls0">3 roku <span class="_ _0"></span>i dnia <span class="_ _0"></span>31 grudnia <span class="_ _0"></span>20<span class="_ _1"></span>22 roku <span class="_ _0"></span>w podziale </span></span></div><div class="t m0 x29 h7 y615 ff3 fs3 fc0 sc0 ls0 ws0">na rodzaje us<span class="_ _1"></span><span class="ff2">ł</span><span class="ls3">ug</span> <span class="ff2">(dane w tys. zł)</span>: </div><div class="t m0 x29 h7 y5fb ff3 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x29 y33b wff h23"><div class="t m0 x1c h1a y93 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie po<span class="_ _1"></span>dmiotu uprawnionego do<span class="_ _1"></span> badania sprawozdania </div><div class="t m0 xa2 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">f</span><span class="fc4 sc0">ina</span><span class="fc4 sc0">ns</span><span class="fc4 sc0">o</span><span class="fc4 sc0">weg</span><span class="fc4 sc0">o</span><span class="fc4 sc0"> </span></div></div><div class="c x9a y33b w100 h23"><div class="t m0 x6b h1a y93 ff5 fsc fc0 sc0 ls0 ws0">12 miesięcy <span class="ff4"> </span></div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">do</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0"> </span><span class="fc4 sc0">g</span><span class="fc4 sc0">rudnia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">3</span><span class="fc4 sc0"> </span></div></div><div class="c x7f y33b w101 h23"><div class="t m0 x6b h1a y93 ff5 fsc fc0 sc0 ls0 ws0">12 miesięcy <span class="ff4"> </span></div><div class="t m0 x1c h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">do</span><span class="fc4 sc0"> </span><span class="fc4 sc0">3</span><span class="fc4 sc0">1</span><span class="fc4 sc0"> </span><span class="fc4 sc0">g</span><span class="fc4 sc0">rudnia</span><span class="fc4 sc0"> </span><span class="fc4 sc0">2</span><span class="fc4 sc0">0</span><span class="fc4 sc0">2</span><span class="fc4 sc0">2</span><span class="fc4 sc0"> </span></div></div><div class="c x29 yac4 wff h1b"><div class="t m0 xab h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Obowiązkowe badanie rocznych <span class="_ _1"></span>sprawozdań finansowych<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9a yac4 w100 h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">57<span class="ls0"> </span></div></div><div class="c x7f yac4 w101 h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">57<span class="ls0"> </span></div></div><div class="c x29 y218 wff h1b"><div class="t m0 x57 h1d y9e ff2 fsc fc0 sc0 ls0 ws0">Inne usługi atestacyjne, w ty<span class="_ _1"></span>m przegląd sprawozdań finansowych<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x9a y218 w100 h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">38<span class="ls0"> </span></div></div><div class="c x7f y218 w101 h1b"><div class="t m0 x32 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">38<span class="ls0"> </span></div></div><div class="c x29 y390 wff h1b"><div class="t m0 x8e h1a y6 ff4 fsc fc0 sc0 ls0 ws0">Razem </div></div><div class="c x9a y390 w100 h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x7f y390 w101 h1b"><div class="t m0 x32 h1a y6 ff4 fsc fc0 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y5a0 ff4 fsb fc1 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 yac5 ff3 fs3 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span><span class="ff4 fsb fc1"> </span></div></div></div><div class="pi" ></div></div><div id="pf60" class="pf w0 h0" ><div class="pc pc60 w0 h0"><img class="bi x28 y543 w6c hbd" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">96</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff5 fsb fc1 sc0 ls0 ws0">Wynagrodzen<span class="_ _0"></span>ie Zarządu oraz R<span class="_ _0"></span>ady Nadzorc<span class="_ _0"></span>zej<span class="ff4"> </span></div><div class="t m0 x29 h2b y5e4 ff5 fs3 fc3 sc0 ls0 ws0">Zarząd<span class="ff4"> </span></div><div class="t m0 x29 h39 y924 ff7 fs3 fc1 sc0 ls0 ws0">Wynagrodzenie <span class="_ _1"></span>otrzymywane w rama<span class="_ _1"></span>ch w DataWalk<span class="_ _1"></span> S.A. </div><div class="t m0 x29 h7 yac6 ff3 fs3 fc0 sc0 ls22 ws0">Cz<span class="ff2 ls0">ł<span class="ff3">onko<span class="_ _1"></span>wie <span class="_ _11"></span>Zarz<span class="_ _1"></span></span>ądu <span class="_ _11"></span>Spół<span class="ff3">ki <span class="_ _11"></span>maj<span class="_ _1"></span></span>ą<span class="ff3"> <span class="_ _11"></span>pr<span class="_ _1"></span>awo <span class="_ _11"></span>do <span class="_ _11"></span>przys<span class="_ _1"></span></span>ł</span><span class="ls3">uguj<span class="ff2 ls0">ą<span class="ff3">cych <span class="_ _11"></span>wszystkim <span class="_ _11"></span>pr<span class="_ _1"></span>acownikom <span class="_ _10"></span></span>ś<span class="ff3">wiadcze</span>ń<span class="ff3"> <span class="_ _11"></span>pozaf<span class="_ _1"></span>inansowych <span class="_ _11"></span>tj.: </span></span></span></div><div class="t m0 x29 h7 y99 ff3 fs3 fc0 sc0 ls0 ws0">opieki <span class="_ _15"> </span>medyczn<span class="_ _1"></span>ej, <span class="_ _2a"> </span>p<span class="_ _1"></span>akietu <span class="_ _15"> </span>sportowego <span class="_ _15"> </span>oraz <span class="_ _15"> </span>ochrony <span class="_ _15"> </span>ubezpieczen<span class="_ _1"></span>iowej <span class="_ _15"> </span>na <span class="_ _26"> </span><span class="ff2">ż</span>ycie. <span class="_ _15"> </span>W <span class="_ _2a"> </span>p<span class="_ _1"></span>rzypadku <span class="_ _15"> </span>Cz<span class="ff2">ł</span>o<span class="_ _1"></span>nka <span class="_ _15"> </span>Zarz<span class="ff2">ą</span>du, </div><div class="t m0 x29 h7 y452 ff2 fs3 fc0 sc0 ls0 ws0">który<span class="ff3"> <span class="_ _1"></span>skorzysta</span>ł<span class="ff3"> <span class="_ _a"></span>z <span class="_ _a"></span>wybranego <span class="_ _a"></span></span>ś<span class="ff3">wiadcz<span class="_ _1"></span>enia <span class="_ _a"></span>dodatkoweg<span class="_ _1"></span>o, <span class="_ _a"></span>do <span class="_ _a"></span>jego <span class="_ _a"></span>wynagrod<span class="_ _1"></span>zenia <span class="_ _a"></span>zasadniczego <span class="_ _a"></span>brutto <span class="_ _a"></span>doliczo<span class="_ _1"></span>ne <span class="_ _a"></span>zosta<span class="_ _1"></span></span>ł<span class="ff3 ls3">y </span></div><div class="t m0 x29 h7 y453 ff2 fs3 fc0 sc0 ls0 ws0">benefity, <span class="_ _8"> </span>które <span class="_ _e"> </span>w <span class="_ _e"> </span>my<span class="_ _1"></span>śl <span class="_ _e"> </span>przep<span class="_ _1"></span>isów <span class="_ _e"> </span>stanowi<span class="_ _1"></span>ą<span class="ff3"> <span class="_ _e"> </span></span>do<span class="_ _1"></span>datkowy <span class="_ _8"> </span>przychód <span class="_ _e"> </span>dla <span class="_ _8"> </span>pracownika. <span class="_ _e"> </span>Cz<span class="_ _1"></span>ł<span class="ff3">onkom<span class="_ _1"></span> <span class="_ _e"> </span>Zarz<span class="_ _1"></span></span>ą<span class="ff3">du <span class="_ _e"> </span>mog<span class="_ _1"></span></span>ą<span class="ff3"> <span class="_ _e"> </span></span>również<span class="ff3"> </span></div><div class="t m0 x29 h7 y454 ff3 fs3 fc0 sc0 ls0 ws0">przys<span class="ff2">ł</span>ug<span class="_ _1"></span>iwa<span class="ff2">ć</span> <span class="_ _0"></span>premie pieni<span class="ff2 ls13">ęż</span>ne prz<span class="_ _0"></span>yznawane na <span class="_ _0"></span>podstawie uchwa<span class="ff2">ły Rady <span class="_ _5"></span>Nad<span class="_ _1"></span>zorczej, które <span class="_ _0"></span>uzależ<span class="ff3">nione b</span>ę<span class="ff3">d</span>ą<span class="ff3"> <span class="_ _0"></span>od realizacji </span></span></div><div class="t m0 x29 h7 yf ff2 fs3 fc0 sc0 ls0 ws0">przez Spó<span class="_ _1"></span>ł<span class="ff3">k</span>ę<span class="ff3"> <span class="ls13">za</span></span>ł<span class="ff3">o</span>żonych ce<span class="_ _1"></span>lów biznesowych <span class="_ _1"></span>lub <span class="ff3">osi</span>ąg<span class="_ _1"></span>anych przez <span class="_ _1"></span>Spół<span class="ff3">k</span>ę<span class="ff3"> </span>wyn<span class="_ _1"></span>ików finansowych.<span class="ff3"> </span></div><div class="t m0 x29 h7 y2e8 ff3 fs3 fc0 sc0 ls0 ws0">Za zgod<span class="ff2">ą</span> <span class="ff2">Rady Nadzorczej Spó<span class="_ _1"></span>ł</span>ki wyra<span class="ff2">ż</span>onej uchwa<span class="ff2 ls12">łą</span> nr 2023.<span class="_ _1"></span>010 z dnia 13.04.2023 r., Pan Pawe<span class="ff2">ł</span> Wieczy<span class="ff2">ń</span>ski przyst<span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span> </div><div class="t m0 x29 h7 y354 ff2 fs3 fc0 sc0 ls0 ws0">w <span class="_ _e"> </span>ramach<span class="_ _1"></span> <span class="_ _e"> </span>spół<span class="ff3">k<span class="_ _1"></span>i <span class="_ _e"> </span>DataWalk <span class="_ _e"> </span>S.A. <span class="_ _e"> </span>d<span class="_ _1"></span>o <span class="_ _e"> </span>progr<span class="_ _1"></span>amu <span class="_ _e"> </span>motywacyjnego <span class="_ _8"> </span>z wyko<span class="_ _1"></span>rzystaniem <span class="_ _e"> </span>transakcji <span class="_ _8"> </span>p</span>ł<span class="ff3">atno</span>ś<span class="ff3">ci <span class="_ _e"> </span>w <span class="_ _1"></span>formie <span class="_ _8"> </span>akcji </span></div><div class="t m0 x29 h7 yac7 ff3 fs3 fc0 sc0 ls0 ws0">rozliczanych<span class="_ _1"></span> w <span class="ff2">ś</span>rodkach p<span class="_ _1"></span>ieni<span class="ff2 ls13">ęż</span>nych. </div><div class="t m0 x29 h7 y89e ff3 fs3 fc0 sc0 ls0 ws0">Za <span class="_ _a"></span>zgo<span class="_ _1"></span>d<span class="ff2">ą</span> <span class="_ _11"></span>Rady <span class="_ _11"></span>Nadzorczej <span class="_ _11"></span>wyra<span class="ff2">ż</span>o<span class="_ _1"></span>nej <span class="_ _a"></span>u<span class="_ _1"></span>chwa<span class="ff2 ls12">łą</span> <span class="_ _a"></span>n<span class="_ _1"></span>r <span class="_ _a"></span>02<span class="_ _1"></span>/12/2022 <span class="_ _a"></span>z <span class="_ _11"></span>dnia <span class="_ _11"></span>19 <span class="_ _a"></span>gr<span class="_ _1"></span>udnia <span class="_ _a"></span>2<span class="_ _1"></span>022 <span class="_ _a"></span>r., <span class="_ _11"></span>Pan <span class="_ _10"></span><span class="ff2">Ł</span>ukasz <span class="_ _11"></span>Socha <span class="_ _11"></span>przyst<span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span> </div><div class="t m0 x29 h7 yac8 ff3 fs3 fc0 sc0 ls0 ws0">w <span class="ff2">ramach <span class="_ _8"> </span>spół</span>ki <span class="_ _e"> </span>DataWalk <span class="_ _8"> </span>S.A. <span class="_ _e"> </span>do <span class="_ _e"> </span>programu<span class="_ _1"></span> <span class="_ _e"> </span>motywacyjnego <span class="_ _8"> </span>z <span class="_ _1"></span>wykorzystaniem <span class="_ _8"> </span>transakcji <span class="_ _e"> </span>p<span class="ff2">ł</span>atno<span class="ff2">ś</span>ci <span class="_ _e"> </span>w <span class="_ _8"> </span>formie <span class="_ _e"> </span>akcji </div><div class="t m0 x29 h7 ya0f ff3 fs3 fc0 sc0 ls0 ws0">rozliczanym<span class="_ _1"></span> w instrumentach kap<span class="_ _1"></span>ita<span class="ff2">ł</span>owy<span class="_ _1"></span>ch.  </div><div class="t m0 x29 h7 y35a ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"></span>po<span class="_ _1"></span>ni<span class="ff2">ższej <span class="_ _0"></span>tabeli <span class="_ _0"></span>zaprezentowano <span class="_ _0"></span>wynagrodzenie <span class="_ _5"></span>br<span class="_ _1"></span>utto <span class="_ _5"></span>poszczeg<span class="_ _1"></span>ólnych <span class="_ _0"></span>Człon<span class="_ _1"></span>ków <span class="_ _0"></span>Zarządu <span class="_ _0"></span>Spół<span class="ff3">ki <span class="_ _5"></span>z <span class="_ _0"></span>tytu<span class="ff2">ł</span>u <span class="_ _0"></span>sprawowanej </span></span></div><div class="t m0 x29 h7 yac9 ff3 fs3 fc0 sc0 ls0 ws0">przez n<span class="_ _1"></span>ich funkcji w DataWalk<span class="_ _1"></span> S.A. za <span class="_ _1"></span>rok 2023 <span class="_ _1"></span><span class="ff2">i okres porównawczy <span class="_ _1"></span>(dane w tys. zł)<span class="_ _1"></span>.</span> </div><div class="t m0 x29 h7 ya6 ff3 fs3 fc0 sc0 ls0 ws0"><span class="fc4 sc0"> </span></div></div><div class="c x29 y536 w102 h6a"><div class="t m0 x63 h1a y5c2 ff5 fsc fc0 sc0 ls0 ws0">Imię i nazwisko<span class="ff4"> </span></div></div><div class="c x4f y536 w3d h6a"><div class="t m0 x43 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Okres </div><div class="t m0 x14 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">sprawozdawczy </div></div><div class="c x97 y536 w103 h6a"><div class="t m0 x14 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x61 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">stałe<span class="ff4"> </span></div></div><div class="c x65 y536 w104 h6a"><div class="t m0 x14 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x22 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">zmienne* </div></div><div class="c xba y536 w3d h6a"><div class="t m0 x14 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x27 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">zmienne <span class="ff5">–</span> </div><div class="t m0 x3f h1a y93 ff4 fsc fc0 sc0 ls0 ws0">program </div><div class="t m0 x14 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">mo</span><span class="fc4 sc0">t</span><span class="fc4 sc0">y</span><span class="fc4 sc0">wa</span><span class="fc4 sc0">cy</span><span class="fc4 sc0">j</span><span class="fc4 sc0">ny</span><span class="fc4 sc0">*</span><span class="fc4 sc0">*</span><span class="fc4 sc0"> </span></div></div><div class="c x98 y536 w105 h6a"><div class="t m0 x14 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x22 h1a y93 ff5 fsc fc0 sc0 ls0 ws0">całkowite<span class="ff4"> </span></div></div><div class="c x29 yaca w102 hb4"><div class="t m0 xb0 h1d ye7 ff3 fsc fc0 sc0 ls0 ws0">Pawe<span class="ff2">ł</span> Wieczy<span class="ff2">ń</span>ski </div></div><div class="c x4f y6af w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c x97 y6af w103 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">561<span class="ls0"> </span></div></div><div class="c x65 y6af w104 h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xba y6af w3d h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">653<span class="ls0"> </span></div></div><div class="c x98 y6af w105 h1b"><div class="t m0 x6b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 214  </div></div><div class="c x4f yaca w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c x97 yaca w103 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">583<span class="ls0"> </span></div></div><div class="c x65 yaca w104 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">272<span class="ls0"> </span></div></div><div class="c xba yaca w3d h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 yaca w105 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">855<span class="ls0"> </span></div></div><div class="c x29 yacb w102 hb4"><div class="t m0 xab h1d ye7 ff3 fsc fc0 sc0 ls0 ws0">Krystian Pie<span class="ff2">ć</span><span class="ls3">ko</span> </div></div><div class="c x4f yacc w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c x97 yacc w103 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">43<span class="ls0"> </span></div></div><div class="c x65 yacc w104 h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xba yacc w3d h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 yacc w105 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">43 <span class="ls0"> </span></div></div><div class="c x4f yacb w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c x97 yacb w103 h1b"><div class="t m0 x5d h1d y9e ff3 fsc fc0 sc0 ls3 ws0">42<span class="ls0"> </span></div></div><div class="c x65 yacb w104 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">233<span class="ls0"> </span></div></div><div class="c xba yacb w3d h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 yacb w105 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">275<span class="ls0"> </span></div></div><div class="c x29 yacd w102 hb4"><div class="t m0 x4a h1d yace ff2 fsc fc0 sc0 ls0 ws0">Ł<span class="ff3">ukasz Socha </span></div></div><div class="c x4f yd8 w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c x97 yd8 w103 h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">434<span class="ls0"> </span></div></div><div class="c x65 yd8 w104 h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xba yd8 w3d h1b"><div class="t m0 xb0 h1d y9e ff3 fsc fc0 sc0 ls3 ws0">976<span class="ls0"> </span></div></div><div class="c x98 yd8 w105 h1b"><div class="t m0 x6b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 410 </div></div><div class="c x4f yacd w3d h1b"><div class="t m0 x61 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c x97 yacd w103 h1b"><div class="t m0 xb0 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">362<span class="ls0"> </span></div></div><div class="c x65 yacd w104 h1b"><div class="t m0 xb0 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">114 <span class="ls0"> </span></div></div><div class="c xba yacd w3d h1b"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x98 yacd w105 h1b"><div class="t m0 xb0 h1d y6 ff3 fsc fc0 sc0 ls3 ws0">476 <span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3b ya9b ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div><div class="t m0 x29 h7 y31c ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 hbe yacf ffa fs2 fc0 sc0 ls0 ws0">*  Wynagrodzenie zmienne obejmuje przysługujące premie pieniężne przyznawane na podstawie uch<span class="_ _0"></span>wa<span class="_ _1"></span>ł<span class="ff8">y Rady Nadzorczej. </span></div><div class="t m0 x29 hbe y369 ff8 fs2 fc0 sc0 ls3 ws0">** <span class="_ _4"></span><span class="ls0">Wynagrodzenie <span class="_ _4"></span>zmienne <span class="_ _4"></span><span class="ffa">–</span> <span class="_ _4"></span>program <span class="_ _4"></span>mo<span class="_ _1"></span>tywacyjny <span class="_ _4"></span>obejmuje <span class="_ _4"></span><span class="ffa">ujęty <span class="_ _4"></span>w <span class="_ _4"></span>danym <span class="_ _4"></span>o<span class="_ _1"></span>kresie <span class="_ _4"></span></span>koszt <span class="_ _4"></span>programu <span class="_ _a"></span>motywacyjnego <span class="_ _4"></span>realizowanego </span></div><div class="t m0 x29 hbe y67b ff8 fs2 fc0 sc0 ls0 ws0">przez DataWalk S.A. </div><div class="t m0 x29 h7 y33a ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 yad0 ff3 fs3 fc0 sc0 ls0 ws0">Poni<span class="ff2">ż</span>sza <span class="_ _11"></span>tabela <span class="_ _a"></span>p<span class="_ _1"></span>rezentuje <span class="_ _11"></span><span class="ff2">łączną <span class="_ _11"></span></span>liczb<span class="ff2">ę</span> <span class="_ _11"></span>przyznany<span class="_ _1"></span>ch <span class="_ _a"></span>Uprawnie<span class="_ _1"></span><span class="ff2">ń</span> <span class="_ _a"></span>d<span class="_ _1"></span>o <span class="_ _a"></span>obj<span class="ff2">ę<span class="_ _1"></span>cia <span class="_ _a"></span>akcji <span class="_ _11"></span>Spół</span><span class="ls3">ki</span><span class="ff2">, <span class="_ _11"></span>bądź <span class="_ _11"></span></span>przyzn<span class="_ _1"></span>anych <span class="_ _11"></span>Jednostek </div><div class="t m0 x29 h7 yad1 ff3 fs3 fc0 sc0 ls0 ws0">RSU na <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia 2<span class="_ _1"></span>023 r. <span class="_ _1"></span>w pod<span class="_ _1"></span>ziale <span class="_ _1"></span><span class="ls3">na</span> warunki nabycia <span class="_ _1"></span>uprawnie<span class="_ _1"></span><span class="ff2">ń</span> <span class="_ _1"></span>i stopie<span class="ff2">ń</span> <span class="_ _1"></span>ich realizacji.<span class="_ _1"></span> <span class="ff2">Preze<span class="_ _1"></span>ntowane <span class="_ _1"></span>dane doty<span class="_ _1"></span>czą </span></div><div class="t m0 x29 h7 y619 ff2 fs3 fc0 sc0 ls0 ws0">umów o uczestnictwo<span class="_ _1"></span> w programie mo<span class="_ _1"></span>tywacyjnym, których stroną jest Data<span class="_ _1"></span>Walk S.A.<span class="_ _4"></span><span class="ff3"> </span></div></div><div class="c x29 yad2 w106 hbf"><div class="t m0 x43 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Imię i </div><div class="t m0 x27 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">nazwisko </div></div><div class="c xd3 yad2 w107 hbf"><div class="t m0 x3f h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 x2b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">rozliczenia </div></div><div class="c x4b yad2 w108 hbf"><div class="t m0 x6b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Okres </div><div class="t m0 x5 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">sprawozdawczy </div></div><div class="c xd4 yad2 w106 hbf"><div class="t m0 x19 h1a y7b8 ff4 fsc fc0 sc0 ls0 ws0">Przyznane </div><div class="t m0 x1c h1a y7b9 ff4 fsc fc0 sc0 ls0 ws0">uprawnienia </div><div class="t m0 x57 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x11 yad2 w109 hbf"><div class="t m0 x5 h1a y7b7 ff4 fsc fc0 sc0 ls0 ws0">Ilo<span class="ff5 ls23">ść</span> nabytych </div><div class="t m0 x30 h1a y7b8 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> na </div><div class="t m0 x43 h2f y7b9 ff5 fsc fc0 sc0 ls0 ws0">dzień </div><div class="t m0 x16 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">bilansowy </div><div class="t m0 x57 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c xd5 yad2 w106 hbf"><div class="t m0 xb h1a y7bb ff4 fsc fc0 sc0 ls0 ws0">Szacowana </div><div class="t m0 x30 h1a y7b6 ff4 fsc fc0 sc0 ls24 ws0">ilo<span class="ff5 ls23">ść</span><span class="ls0"> nabytych </span></div><div class="t m0 x30 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> na </div><div class="t m0 x43 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">dzień </div><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">bilansowy </div><div class="t m0 x57 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w s</span><span class="fc4 sc0">zt</span><span class="fc4 sc0">.</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c xae yad2 w10a hbf"><div class="t m0 x27 h1a y7b7 ff4 fsc fc0 sc0 ls0 ws0">Pozostaje </div><div class="t m0 x27 h1a y7b8 ff4 fsc fc0 sc0 ls0 ws0">w trakcie </div><div class="t m0 xb h1a y7b9 ff4 fsc fc0 sc0 ls0 ws0">nabywania </div><div class="t m0 x19 h1a y4a7 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> </div><div class="t m0 x57 h1a y92 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x29 ya24 w106 h51"><div class="t m0 x43 h1d y5c2 ff3 fsc fc0 sc0 ls0 ws0">Pawe<span class="ff2">ł</span> </div><div class="t m0 xb h1d yca ff3 fsc fc0 sc0 ls0 ws0">Wieczy<span class="ff2">ń</span>ski </div></div><div class="c xd3 ya24 w107 h51"><div class="t m0 x57 h1d y4ba ff2 fsc fc0 sc0 ls0 ws0">Ś<span class="ff3">rodki </span></div><div class="t m0 x16 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">pieni<span class="ff2 ls1c">ęż</span>ne </div><div class="t m0 x57 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">R</span><span class="fc4 sc0">SU)</span><span class="fc4 sc0"> </span></div></div><div class="c x4b y8ae w108 hc0"><div class="t m0 x12 h1d y68c ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c xd4 y8ae w106 hc0"><div class="t m0 x3d h1d y68c ff3 fsc fc0 sc0 ls0 ws0">45 000 </div></div><div class="c x11 y8ae w109 hc0"><div class="t m0 x63 h1d y68c ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xd5 y8ae w106 hc0"><div class="t m0 x3d h1d y68c ff3 fsc fc0 sc0 ls0 ws0">18 000 </div></div><div class="c xae y8ae w10a hc0"><div class="t m0 x3d h1d y68c ff3 fsc fc0 sc0 ls0 ws0">27 000 </div></div><div class="c x4b ya24 w108 hc0"><div class="t m0 x12 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c xd4 ya24 w106 hc0"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x11 ya24 w109 hc0"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xd5 ya24 w106 hc0"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae ya24 w10a hc0"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x29 yad3 w106 hac"><div class="t m0 x8 h1d y93 ff2 fsc fc0 sc0 ls0 ws0">Ł<span class="ff3">ukasz Socha </span></div></div><div class="c xd3 yad3 w107 hac"><div class="t m0 x1c h1d y980 ff3 fsc fc0 sc0 ls0 ws0">Instrumenty </div><div class="t m0 xb h1d y93 ff3 fsc fc0 sc0 ls0 ws0">kapita<span class="ff2">ł</span>owe </div><div class="t m0 x30 h1d y94 ff2 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">ak</span><span class="fc4 sc0">cje </span><span class="fc4 sc0">Sp</span><span class="fc4 sc0">ó</span><span class="fc4 sc0">łk</span><span class="fc4 sc0">i)</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x4b y645 w108 hc1"><div class="t m0 x12 h1d yad4 ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c xd4 y645 w106 hc1"><div class="t m0 x3d h1d yad4 ff3 fsc fc0 sc0 ls0 ws0">13 000 </div></div><div class="c x11 y645 w109 hc1"><div class="t m0 x43 h1d yad4 ff3 fsc fc0 sc0 ls0 ws0">8 400 </div></div><div class="c xd5 y645 w106 hc1"><div class="t m0 x43 h1d yad4 ff3 fsc fc0 sc0 ls0 ws0">2 294 </div></div><div class="c xae y645 w10a hc1"><div class="t m0 x43 h1d yad4 ff3 fsc fc0 sc0 ls0 ws0">2 306 </div></div><div class="c x4b yad3 w108 h8c"><div class="t m0 x12 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c xd4 yad3 w106 h8c"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x11 yad3 w109 h8c"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xd5 yad3 w106 h8c"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae yad3 w10a h8c"><div class="t m0 x63 h1d y7ca ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3b yad5 ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf61" class="pf w0 h0" ><div class="pc pc61 w0 h0"><img class="bi x29 yad6 w8a h32" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">97</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y1cd ff3 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>okresie <span class="_ _4"></span>obj<span class="_ _1"></span><span class="ff2">ę</span>tym <span class="_ _4"></span>sprawozdaniem <span class="_ _4"></span>n<span class="_ _1"></span>ie <span class="_ _4"></span>wyst<span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span><span class="ls3">y <span class="_ _4"></span></span>Uprawnienia <span class="_ _4"></span>ani <span class="_ _4"></span>Jednostki <span class="_ _a"></span>RSU<span class="ff2">, <span class="_ _4"></span>które <span class="_ _4"></span>został</span><span class="ls3">y <span class="_ _4"></span></span>wykon<span class="_ _1"></span>ane, <span class="_ _4"></span>jak <span class="ff2">również</span> </div><div class="t m0 x29 h7 yad7 ff3 fs3 fc0 sc0 ls0 ws0">na dzie<span class="ff2">ń<span class="_ _1"></span></span> bilansowy 31 grudn<span class="_ _1"></span>ia 2023 r. nie wyst<span class="_ _1"></span><span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span><span class="ls3">y </span>Uprawnienia an<span class="_ _1"></span>i Jednostki RSU <span class="ls19">mo</span><span class="ff2">ż</span>liwe <span class="_ _1"></span>do wy<span class="_ _1"></span>konania. </div><div class="t m0 x29 h7 yad8 ff3 fs3 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _10"></span>Realizacji <span class="_ _11"></span><span class="ff2">zarówno <span class="_ _11"></span>Up<span class="_ _1"></span>rawnień <span class="_ _11"></span>jak <span class="_ _11"></span>i <span class="_ _10"> </span></span>p<span class="ff2">ł</span>atno<span class="ff2">ś</span>ci <span class="_ _11"></span>wynikaj<span class="_ _1"></span><span class="ff2">ą</span>cych <span class="_ _11"></span>z <span class="_ _11"></span>postano<span class="_ _1"></span>wie<span class="ff2">ń</span> <span class="_ _11"></span>progr<span class="_ _1"></span>amu <span class="_ _11"></span>motywacyjnego <span class="_ _10"></span>jest </div><div class="t m0 x29 h7 yad9 ff3 fs3 fc0 sc0 ls0 ws0">spe<span class="ff2">ł</span>nienie <span class="_ _0"></span><span class="ff2 ls12">łą<span class="ls0">cznie <span class="_ _0"></span>Warunków <span class="_ _5"></span>Prz<span class="_ _1"></span>yznania (<span class="_ _0"></span>vesting <span class="_ _0"></span>conditiods) <span class="_ _0"></span>oraz <span class="_ _5"></span>realizacji Transakcji <span class="_ _5"></span>Sprzeda<span class="_ _4"></span>ż<span class="ff3">y <span class="_ _5"></span>(<span class="_ _1"></span>non <span class="_ _5"></span>vesting<span class="_ _1"></span> <span class="_ _5"></span>cond<span class="_ _1"></span>ition). </span></span></span></div><div class="t m0 x29 h7 y3d6 ff3 fs3 fc0 sc0 ls0 ws0">Do czasu spe<span class="_ _1"></span><span class="ff2">ł</span>nienia ww. <span class="_ _1"></span><span class="ff2">warunków</span>: </div><div class="t m0 x24 ha yada ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff3 fs3 fc0 ls12">ilo<span class="ff2 ls18">ść<span class="_ _1"></span></span><span class="ls0"> <span class="_ _11"></span>i warto<span class="ff2 ls18">ść</span> <span class="_ _11"></span>jed<span class="_ _1"></span>nostek <span class="_ _11"></span>RSU <span class="_ _a"></span>wy<span class="_ _1"></span>nikaj<span class="ff2">ą<span class="_ _1"></span></span>ca <span class="_ _a"></span>z <span class="_ _11"></span>uczestnictwa <span class="_ _11"></span>w <span class="_ _11"></span>programie <span class="_ _11"></span>motywac<span class="_ _1"></span>yjnym <span class="_ _a"></span>m<span class="_ _1"></span>a <span class="_ _11"></span>charakter <span class="_ _11"></span>szacunkowy </span></span></span></div><div class="t m0 x7b ha yadb ff3 fs3 fc0 sc0 ls0 ws0">i nale<span class="ff2">ż</span>y j<span class="ff2">ą</span> <span class="_ _1"></span>traktowa<span class="ff2">ć</span> jako warto<span class="_ _1"></span><span class="ff2 ls18">ść</span> kor<span class="_ _1"></span>zy<span class="ff2">ś</span>ci potencjalnie <span class="_ _1"></span>nale<span class="ff2">ż</span>nych <span class="_ _1"></span>wycenionych na dzie<span class="_ _1"></span><span class="ff2">ń</span> bilansowy 3<span class="_ _1"></span>1.12.2023 r.<span class="fs0"> </span></div><div class="t m0 x24 ha yadc ffb fs0 fc1 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _27"> </span><span class="ff3 fs3 fc0">liczb<span class="ff2">ę</span> Uprawnie<span class="ff2">ń<span class="_ _1"></span>, <span class="_ _0"></span>dla których <span class="_ _5"></span>szacu<span class="_ _1"></span>je się<span class="ff3 ls5">, <span class="_ _0"></span><span class="ff2 ls0">ż<span class="ff3">e warunki <span class="_ _0"></span>nabycia zosta<span class="ff2">ł</span>y <span class="_ _0"></span>wype<span class="ff2">ł</span>nione wraz <span class="_ _0"></span>z <span class="_ _0"></span>uj<span class="ff2">ę</span>ciem w <span class="_ _0"></span>kosztach, nale<span class="ff2">ż</span><span class="ls9">y </span></span></span></span></span></span></span></div><div class="t m0 x7b ha yadd ff3 fs3 fc0 sc0 ls0 ws0">traktowa<span class="ff2">ć</span> jak<span class="_ _1"></span>o warto<span class="ff2 ls18">ść</span> k<span class="_ _1"></span>orzy<span class="ff2">ś</span>ci poten<span class="_ _1"></span>cjalnie nale<span class="_ _1"></span><span class="ff2">ż</span>nych wyceniony<span class="_ _1"></span>ch na dzie<span class="ff2">ń<span class="_ _1"></span></span> bilansowy 31.1<span class="_ _1"></span>2.2023 <span class="_ _1"></span><span class="ls16">r.</span><span class="fs0"> </span></div><div class="t m0 x29 h7 y7c4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y11e ff3 fs3 fc0 sc0 ls0 ws0">Charakter <span class="_ _10"></span>i <span class="_ _e"> </span>zasady <span class="_ _10"></span>funkcjonowania <span class="_ _e"> </span><span class="ff2">w <span class="_ _10"> </span>Spółce</span> <span class="_ _10"></span><span class="ff2">zostały</span> <span class="_ _e"> </span><span class="ff2">szczegółowo <span class="_ _10"> </span></span>pr<span class="_ _1"></span>zedstawione <span class="_ _10"></span>w <span class="_ _10"></span>notach <span class="_ _e"> </span><span class="ls3">nr</span> <span class="_ _11"></span>1<span class="_ _1"></span>8 <span class="_ _10"></span>i <span class="_ _10"></span>20 <span class="_ _10"></span>do niniejszego </div><div class="t m0 x29 h7 yade ff3 fs3 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _1"></span>ia finansowego<span class="_ _1"></span>. </div><div class="t m0 x29 h7 yadf ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h39 yae0 ff7 fs3 fc1 sc0 ls0 ws0">Wynagrodzenie otrzymywane <span class="_ _1"></span><span class="ff6">w innyc<span class="_ _1"></span>h spół</span>k<span class="_ _1"></span>ach Grupy Data<span class="_ _1"></span>Walk </div><div class="t m0 x29 h7 ya90 ff2 fs3 fc0 sc0 ls0 ws0">Wynagrod<span class="_ _1"></span>zenie b<span class="_ _1"></span>rutto <span class="_ _1"></span>Członków <span class="_ _1"></span>Z<span class="_ _1"></span>arządu <span class="_ _1"></span>DataWalk <span class="_ _4"></span>S.A. w<span class="_ _1"></span> <span class="_ _1"></span>innych<span class="_ _1"></span> <span class="_ _1"></span>spółkach <span class="_ _1"></span>Grupy <span class="_ _1"></span>Data<span class="_ _1"></span>Walk <span class="_ _1"></span>jest <span class="_ _1"></span>sum<span class="_ _4"></span>ą<span class="ff3"> <span class="_ _1"></span>wy<span class="_ _1"></span>nagro<span class="_ _1"></span>dzenia </span></div><div class="t m0 x29 h7 y476 ff3 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2a"> </span>um<span class="_ _1"></span>owy <span class="_ _2a"> </span>o <span class="_ _2a"> </span>prac<span class="_ _1"></span><span class="ff2">ę</span>, <span class="_ _15"> </span>a <span class="_ _2a"> </span>tak<span class="ff2">że <span class="_ _2a"> </span>przychod<span class="_ _1"></span>ów <span class="_ _2a"> </span>z <span class="_ _15"> </span>tytułu <span class="_ _2a"> </span>ben<span class="_ _1"></span>efitów <span class="_ _2a"> </span>w <span class="_ _15"> </span>przedmiocie <span class="_ _2a"> </span>o<span class="_ _1"></span>pieki <span class="_ _2a"> </span>medyczn<span class="_ _1"></span>ej <span class="_ _2a"> </span>oraz <span class="_ _2a"> </span>u<span class="_ _1"></span>bezpieczenia.<span class="_ _1"></span></span> </div><div class="t m0 x29 h7 y124 ff2 fs3 fc0 sc0 ls0 ws0">Wynagrod<span class="_ _1"></span>zenie <span class="_ _0"></span>w <span class="_ _0"></span>walucie <span class="_ _0"></span>obcej <span class="_ _0"></span>zostało <span class="_ _0"></span>przeliczane <span class="_ _0"></span>po ś<span class="ff3">rednim <span class="_ _5"></span>kur<span class="_ _1"></span>sie <span class="_ _0"></span>wymiany <span class="_ _0"></span>za <span class="_ _5"></span>dan<span class="_ _1"></span>y <span class="_ _0"></span>okres <span class="_ _5"></span>ob<span class="_ _1"></span>rotowy, <span class="_ _0"></span>obliczonym jak<span class="_ _0"></span>o </span></div><div class="t m0 x29 h7 yae1 ff2 fs3 fc0 sc0 ls0 ws0">średnia arytm<span class="_ _1"></span>etyczna kursów og<span class="_ _1"></span>ł<span class="ff3">oszonych p<span class="_ _1"></span>rzez NBP w ostatnim d<span class="_ _1"></span>niu miesi<span class="_ _1"></span></span>ą<span class="ff3">ca daneg<span class="_ _1"></span>o roku. </span></div><div class="t m0 x29 h7 y9dc ff3 fs3 fc0 sc0 ls0 ws0">Za zgodn<span class="ff2">ą</span> <span class="ff2">Rad<span class="_ _0"></span>y Nadzorczej S<span class="_ _0"></span>pół<span class="ff3">ki wyra</span>ż<span class="ff3">onej uchwa</span><span class="ls12">łą</span><span class="ff3"> <span class="_ _0"></span>nr <span class="_ _0"></span>09/03/2022 z <span class="_ _0"></span>dnia <span class="_ _0"></span>18.03.2022 r., <span class="_ _5"></span>Pan<span class="_ _1"></span> Krystian <span class="_ _0"></span>Pie<span class="_ _1"></span><span class="ff2">ć</span>ko przyst<span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł<span class="_ _0"></span><span class="ff3"> </span></span></span></span></div><div class="t m0 x29 h7 yae2 ff2 fs3 fc0 sc0 ls0 ws0">w <span class="_ _a"></span>ramach <span class="_ _a"></span>spó<span class="_ _1"></span>ł<span class="ff3">ki <span class="_ _a"></span>zale</span>ż<span class="ff3">nej <span class="_ _a"></span>DataWalk<span class="_ _1"></span> <span class="_ _a"></span>Inc. <span class="_ _a"></span>do <span class="_ _a"></span>progr<span class="_ _1"></span>amu <span class="_ _a"></span>motywacyjnego <span class="_ _a"></span>z<span class="_ _4"></span> wykorzystaniem <span class="_ _a"></span>transakcji <span class="_ _a"></span>p<span class="_ _1"></span></span>ł<span class="ff3">atno<span class="_ _1"></span></span>ś<span class="ff3">ci <span class="_ _a"></span>w <span class="_ _a"></span>formie </span></div><div class="t m0 x29 h7 y3a2 ff3 fs3 fc0 sc0 ls0 ws0">akcji rozliczan<span class="_ _1"></span>ych w <span class="ff2">ś</span>rod<span class="_ _1"></span>kach pieni<span class="ff2 ls13">ęż</span>ny<span class="_ _1"></span>ch. </div><div class="t m0 x29 h11 y889 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>poniższej <span class="_ _4"></span>tabeli <span class="_ _a"></span>zaprezentowano<span class="_ _1"></span> <span class="_ _4"></span>wynagrod<span class="_ _1"></span>zenie <span class="_ _4"></span>brutto <span class="_ _4"></span>Członkó<span class="_ _1"></span>w <span class="_ _4"></span>Zarządu <span class="_ _4"></span>DataWalk <span class="_ _a"></span>S.A. <span class="_ _4"></span>w <span class="_ _4"></span>inny<span class="_ _1"></span>ch <span class="_ _4"></span>spółkach <span class="_ _4"></span>Gr<span class="_ _1"></span>upy </div><div class="t m0 x29 h7 y88a ff2 fs3 fc0 sc0 ls0 ws0">DataWalk za 202<span class="_ _1"></span>3 rok (dane w tys. zł):<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x29 yae3 w102 hc2"><div class="t m0 x63 h1a y4a7 ff5 fsc fc0 sc0 ls0 ws0">Imię i nazwisko<span class="ff4"> </span></div></div><div class="c x4f yae3 w3d hc2"><div class="t m0 x43 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">Okres </div><div class="t m0 x14 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">sprawozdawczy </div></div><div class="c x97 yae3 w103 hc2"><div class="t m0 x14 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x61 h1a ye8 ff5 fsc fc0 sc0 ls0 ws0">stałe<span class="ff4"> </span></div></div><div class="c x65 yae3 w104 hc2"><div class="t m0 x14 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x22 h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">zmienne* </div></div><div class="c xba yae3 w3d hc2"><div class="t m0 x14 h1a ya09 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x27 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">zmienne <span class="ff5">–</span> </div><div class="t m0 x3f h1a ye8 ff4 fsc fc0 sc0 ls0 ws0">program </div><div class="t m0 x14 h1a ye9 ff4 fsc fc0 sc0 ls0 ws0">motywacyjny** </div></div><div class="c x98 yae3 w105 hc2"><div class="t m0 x14 h1a y4a8 ff4 fsc fc0 sc0 ls0 ws0">Wynagrodzenie </div><div class="t m0 x22 h1a ye8 ff5 fsc fc0 sc0 ls0 ws0">całkowite<span class="ff4"> </span></div></div><div class="c x29 yae4 w102 hb4"><div class="t m0 xab h1d ye7 ff3 fsc fc0 sc0 ls0 ws0">Krystian Pie<span class="ff2">ć</span><span class="ls3">ko</span> </div></div><div class="c x4f yae5 w3d h1b"><div class="t m0 x61 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c x97 yae5 w103 h1b"><div class="t m0 x6b h1d y9e ff3 fsc fc0 sc0 ls0 ws0">1 373 </div></div><div class="c x65 yae5 w104 h1b"><div class="t m0 xab h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xba yae5 w3d h1b"><div class="t m0 x22 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-2 477*** </div></div><div class="c x98 yae5 w105 h1b"><div class="t m0 x43 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">-1 104 </div></div><div class="c x4f yae4 w3d h1b"><div class="t m0 x61 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c x97 yae4 w103 h1b"><div class="t m0 x6b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">1 420 </div></div><div class="c x65 yae4 w104 h1b"><div class="t m0 xab h1d y6 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xba yae4 w3d h1b"><div class="t m0 x6b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">4 111 </div></div><div class="c x98 yae4 w105 h1b"><div class="t m0 x6b h1d y6 ff3 fsc fc0 sc0 ls0 ws0">5 531 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3b yae6 ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div><div class="t m0 x29 h7 yae7 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 hbe yae8 ffa fs2 fc0 sc0 ls0 ws0">*  Wynagrodzenie zmienne obejmuje przysługujące premie pieniężne przyznawane na podstawie uch<span class="_ _0"></span>wa<span class="_ _1"></span>ł<span class="ff8">y Rady Nadzorczej. </span></div><div class="t m0 x29 hbe y8cc ff8 fs2 fc0 sc0 ls0 ws0">** <span class="_ _4"></span>Wynagrodzenie <span class="_ _4"></span>zmienn<span class="_ _1"></span>e <span class="_ _4"></span><span class="ffa">–</span> <span class="_ _4"></span>program <span class="_ _4"></span>motywacyjny <span class="_ _4"></span>obejmuje <span class="_ _a"></span><span class="ffa">ujęty <span class="_ _4"></span>w <span class="_ _4"></span>danym <span class="_ _4"></span>okresie <span class="_ _4"></span></span>koszt <span class="_ _4"></span>p<span class="_ _1"></span>rogramu <span class="_ _4"></span>motywa<span class="_ _1"></span>cyjnego <span class="_ _4"></span>realizowanego </div><div class="t m0 x29 hbe yae9 ff8 fs2 fc0 sc0 ls0 ws0">przez DataWalk Inc.. </div><div class="t m0 x29 hbe yaea ff8 fs2 fc0 sc0 ls3 ws0">***<span class="ls0"> <span class="_ _a"></span><span class="ffa ls25">Ró<span class="ls0">ż</span></span>nica <span class="_ _11"></span>wynika <span class="_ _a"></span>z <span class="_ _a"></span>ponownej <span class="_ _a"></span>wyceny <span class="_ _a"></span>pro<span class="_ _1"></span>gramu <span class="_ _a"></span>motywacyjnego <span class="_ _a"></span>na <span class="_ _a"></span>dzie<span class="_ _1"></span><span class="ffa">ń</span> <span class="_ _11"></span>bilansowy <span class="_ _a"></span>31 <span class="_ _a"></span>grudnia <span class="_ _a"></span>2023 <span class="_ _11"></span>r., <span class="_ _a"></span>a <span class="_ _a"></span>w <span class="_ _11"></span>efekcie <span class="_ _a"></span>aktualizacji </span></div><div class="t m0 x29 hbe y7d ff8 fs2 fc0 sc0 ls0 ws0">warto<span class="ffa">ś</span>ci kosztu i zobowi<span class="ffa">ą</span>zania wzgl<span class="ffa">ę</span>dem wyceny na dzie<span class="ffa">ń</span> bilansowy 31 grudnia 2022 r. </div><div class="t m0 x29 h7 yaeb ff3 fs3 fc0 sc0 ls0 ws0">Poni<span class="ff2">ż</span>sza tabela <span class="_ _5"></span>p<span class="_ _1"></span>rezentuje <span class="ff2">łączną <span class="_ _0"></span><span class="ff3">liczb<span class="ff2">ę</span> <span class="_ _0"></span>przyznanych Jednostek <span class="_ _5"></span>RSU na <span class="_ _5"></span>3<span class="_ _1"></span>1 g<span class="_ _0"></span>rudnia 2023 <span class="_ _5"></span>r. <span class="_ _0"></span>w pod<span class="_ _1"></span>ziale <span class="ls3">na<span class="_ _0"></span><span class="ls0"> warunki <span class="_ _0"></span>nabycia </span></span></span></span></div><div class="t m0 x29 h7 y727 ff3 fs3 fc0 sc0 ls0 ws0">uprawnie<span class="_ _1"></span><span class="ff2">ń</span> i <span class="_ _5"></span>stopie<span class="ff2">ń</span> ich <span class="_ _0"></span>realizacji. <span class="_ _0"></span><span class="ff2">Prezentowane dane <span class="_ _0"></span>dotyczą <span class="_ _0"></span>umów o <span class="_ _5"></span>u<span class="_ _1"></span>czestnictwo w <span class="_ _5"></span>progr<span class="_ _1"></span>amie <span class="_ _0"></span>motywacy<span class="_ _1"></span>jnym, <span class="_ _0"></span>których </span></div><div class="t m0 x29 h7 y67c ff2 fs3 fc0 sc0 ls0 ws0">stroną jest DataWalk In<span class="_ _1"></span>c.<span class="ff3"> </span></div></div><div class="c x29 y3d4 w106 hbf"><div class="t m0 x43 h2f y5c4 ff5 fsc fc0 sc0 ls0 ws0">Imię i </div><div class="t m0 x27 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">nazwisko </div></div><div class="c xd3 y3d4 w107 hbf"><div class="t m0 x3f h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 x2b h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">rozliczenia </div></div><div class="c x4b y3d4 w108 hbf"><div class="t m0 x6b h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">Okres </div><div class="t m0 x5 h1a y4ba ff4 fsc fc0 sc0 ls0 ws0">sprawozdawczy </div></div><div class="c xd4 y3d4 w10b hbf"><div class="t m0 x19 h1a y866 ff4 fsc fc0 sc0 ls0 ws0">Przyznane </div><div class="t m0 x1c h1a y5c3 ff4 fsc fc0 sc0 ls0 ws0">uprawnienia </div><div class="t m0 x57 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x11 y3d4 w109 hbf"><div class="t m0 x5 h1a y865 ff4 fsc fc0 sc0 ls0 ws0">Ilo<span class="ff5 ls23">ść</span> nabytych </div><div class="t m0 x30 h1a y866 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> na </div><div class="t m0 x43 h2f y5c3 ff5 fsc fc0 sc0 ls0 ws0">dzień </div><div class="t m0 x16 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">bilansowy </div><div class="t m0 x57 h1a yca ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c xd5 y3d4 w10b hbf"><div class="t m0 xb h1a y7bb ff4 fsc fc0 sc0 ls0 ws0">Szacowana </div><div class="t m0 x30 h1a y7b6 ff4 fsc fc0 sc0 ls24 ws0">ilo<span class="ff5 ls23">ść</span><span class="ls0"> nabytych </span></div><div class="t m0 x30 h1a y5c4 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> na </div><div class="t m0 x43 h2f y4ba ff5 fsc fc0 sc0 ls0 ws0">dzień </div><div class="t m0 x16 h1a y93 ff4 fsc fc0 sc0 ls0 ws0">bilansowy </div><div class="t m0 x57 h1a y94 ff4 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">w s</span><span class="fc4 sc0">zt</span><span class="fc4 sc0">.</span><span class="fc4 sc0">)</span><span class="fc4 sc0"> </span></div></div><div class="c xae y3d4 w109 hbf"><div class="t m0 x27 h1a y865 ff4 fsc fc0 sc0 ls0 ws0">Pozostaje </div><div class="t m0 x27 h1a y866 ff4 fsc fc0 sc0 ls0 ws0">w trakcie </div><div class="t m0 xb h1a y5c3 ff4 fsc fc0 sc0 ls0 ws0">nabywania </div><div class="t m0 x19 h1a y5c2 ff4 fsc fc0 sc0 ls0 ws0">uprawnie<span class="ff5">ń</span> </div><div class="t m0 x57 h1a yca ff4 fsc fc0 sc0 ls0 ws0">(w szt.) </div></div><div class="c x29 y24a w106 h51"><div class="t m0 x14 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">Krystian Pie<span class="ff2">ć</span><span class="ls3">ko</span> </div></div><div class="c xd3 y24a w107 h51"><div class="t m0 x57 h1d y4ba ff2 fsc fc0 sc0 ls0 ws0">Ś<span class="ff3">rodki </span></div><div class="t m0 x16 h1d y93 ff3 fsc fc0 sc0 ls0 ws0">pieni<span class="ff2 ls1c">ęż</span>ne </div><div class="t m0 x57 h1d y94 ff3 fsc fc0 sc0 ls0 ws0"><span class="fc4 sc0">(</span><span class="fc4 sc0">R</span><span class="fc4 sc0">SU)</span><span class="fc4 sc0"> </span></div></div><div class="c x4b yaec w108 h1b"><div class="t m0 x12 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c xd4 yaec w10b h1b"><div class="t m0 x63 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x11 yaec w109 h1b"><div class="t m0 x3d h1d y9e ff3 fsc fc0 sc0 ls0 ws0">45 000 </div></div><div class="c xd5 yaec w10b h1b"><div class="t m0 x63 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae yaec w109 h1b"><div class="t m0 x63 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x4b y24a w108 hc3"><div class="t m0 x12 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c xd4 y24a w10b hc3"><div class="t m0 x3d h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">45 000 </div></div><div class="c x11 y24a w109 hc3"><div class="t m0 x3d h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">45 000 </div></div><div class="c xd5 y24a w10b hc3"><div class="t m0 x63 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c xae y24a w109 hc3"><div class="t m0 x63 h1d y1c4 ff3 fsc fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3b y840 ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf62" class="pf w0 h0" ><div class="pc pc62 w0 h0"><img class="bi x28 yaed w6c hc4" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">98</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h7 y1cd ff3 fs3 fc0 sc0 ls0 ws0">W okresie <span class="_ _0"></span>obj<span class="ff2">ę</span>tym sprawozdaniem nie wyst<span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span><span class="ls9">y <span class="_ _0"></span><span class="ls0">Jednostki R<span class="_ _0"></span>SU<span class="ff2">, które został</span>y wykonane, <span class="_ _0"></span>jak <span class="ff2">równie<span class="_ _1"></span>ż</span> <span class="_ _0"></span>na dzie<span class="ff2">ń</span> <span class="_ _0"></span>bilansowy </span></span></div><div class="t m0 x29 h7 yad7 ff3 fs3 fc0 sc0 ls0 ws0">31 grudnia 20<span class="_ _1"></span>23 r. nie wyst<span class="_ _1"></span><span class="ff2">ą</span><span class="ls3">pi</span><span class="ff2">ł</span><span class="ls3">y </span>Jednostki RSU <span class="ls19">mo</span><span class="ff2">ż</span>liwe do wyko<span class="_ _1"></span>nania. </div><div class="t m0 x29 h7 yad8 ff3 fs3 fc0 sc0 ls0 ws0">Warunkiem Realizacji <span class="_ _0"></span>p<span class="ff2">ł</span>atno<span class="ff2">ś</span>ci wynikaj<span class="ff2">ą</span>cych z <span class="_ _5"></span>po<span class="_ _1"></span>stanowie<span class="ff2">ń</span> programu <span class="_ _0"></span>motywacyjnego jest <span class="_ _5"></span>spe<span class="ff2">ł</span>nienie <span class="ff2 ls12">łą<span class="ls0">cznie W<span class="_ _0"></span>arunkó<span class="_ _1"></span>w </span></span></div><div class="t m0 x29 h7 yad9 ff3 fs3 fc0 sc0 ls0 ws0">Przyznania <span class="_ _11"></span>(vesting <span class="_ _11"></span>conditiods) <span class="_ _11"></span>oraz <span class="_ _a"></span>r<span class="_ _1"></span>ealizacji <span class="_ _a"></span>Tran<span class="_ _1"></span>sakcji <span class="_ _a"></span>Sp<span class="_ _1"></span>rzeda<span class="_ _4"></span><span class="ff2">ż</span>y <span class="_ _a"></span>(non <span class="_ _11"></span>vesting <span class="_ _11"></span>condition)<span class="_ _1"></span>. <span class="_ _a"></span>Do<span class="_ _1"></span> <span class="_ _a"></span>czasu <span class="_ _11"></span>spe<span class="ff2">ł</span>n<span class="_ _1"></span>ienia <span class="_ _a"></span>ww.<span class="_ _1"></span> </div><div class="t m0 x29 h7 y3d6 ff2 fs3 fc0 sc0 ls0 ws0">warunkó<span class="_ _1"></span>w<span class="ff3"> <span class="_ _16"> </span></span>ilość <span class="_ _16"> </span>i<span class="ff3"> </span>war<span class="_ _1"></span>tość <span class="_ _16"> </span>jednostek<span class="_ _1"></span> <span class="_ _16"> </span>RSU <span class="_ _16"> </span>wynikająca <span class="_ _26"> </span>z <span class="_ _16"> </span>uczestnictwa <span class="_ _16"> </span>w <span class="_ _16"> </span>p<span class="_ _1"></span>rogram<span class="_ _1"></span>ie <span class="_ _16"> </span>motywacy<span class="_ _1"></span>jnym <span class="_ _16"> </span>ma <span class="_ _26"> </span>charakter </div><div class="t m0 x29 h11 yaee ff2 fs3 fc0 sc0 ls0 ws0">szacunkowy<span class="_ _1"></span>  i  należy <span class="_ _2a"> </span>ją  traktować  jako  war<span class="_ _1"></span>tość  korzyści  p<span class="_ _1"></span>otencjalnie <span class="_ _2a"> </span>należnych  wy<span class="_ _1"></span>cenionych  na  d<span class="_ _1"></span>zień  bilansowy </div><div class="t m0 x29 h7 yaef ff3 fs3 fc0 sc0 ls0 ws0">31.12.2023 r. </div><div class="t m0 x29 h7 y180 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h2b y22a ff4 fs3 fc3 sc0 ls0 ws0">Rada Nadzorcza<span class="_ _1"></span> </div><div class="t m0 x29 h11 y299 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _11"></span>poniższej <span class="_ _10"> </span>tabeli <span class="_ _11"></span>zap<span class="_ _1"></span>rezentowano <span class="_ _10"> </span>wynagrodzenie <span class="_ _10"> </span>brutto <span class="_ _11"></span>Członków <span class="_ _10"> </span>Rady <span class="_ _11"></span>Nad<span class="_ _1"></span>zorczej <span class="_ _11"></span>z <span class="_ _11"></span>tytułu<span class="_ _1"></span> <span class="_ _11"></span>sprawo<span class="_ _1"></span>wanych <span class="_ _11"></span>funk<span class="_ _1"></span>cji </div><div class="t m0 x29 h7 y89c ff3 fs3 fc0 sc0 ls0 ws0">w DataWalk S.A. za 2<span class="_ _1"></span>023 rok <span class="_ _1"></span><span class="ff2">i okres porówn<span class="_ _1"></span>awczy (d<span class="_ _1"></span>ane w tys. zł):</span> </div></div><div class="c x29 yaf0 w10c h27"><div class="t m0 x9 h1d y6 ff5 fsc fc0 sc0 ls0 ws0">Imię i nazwisko<span class="ff3"> </span></div></div><div class="c xd6 yaf0 w10d h27"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">2023 </div></div><div class="c xd7 yaf0 w10d h27"><div class="t m0 x45 h1a y6 ff4 fsc fc0 sc0 ls0 ws0">2022 </div></div><div class="c x29 y9d9 w10c h1b"><div class="t m0 x55 h1d y9e ff3 fsc fc0 sc0 ls0 ws0">Grzegorz Dymek </div></div><div class="c xd6 y9d9 w10d h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">43 </span> </div></div><div class="c xd7 y9d9 w10d h1b"><div class="t m0 x25 h1d y9e ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">43 </span> </div></div><div class="c x29 yaf1 w10c h1b"><div class="t m0 x9 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Wojciech Dyszy </div></div><div class="c xd6 yaf1 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">17 </span> </div></div><div class="c xd7 yaf1 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">17 </span> </div></div><div class="c x29 yab9 w10c h1b"><div class="t m0 x15 h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Filip Paszke </div></div><div class="c xd6 yab9 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">39 </span> </div></div><div class="c xd7 yab9 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">41 </span> </div></div><div class="c x29 y9f5 w10c h1b"><div class="t m0 x9e h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Roman Pude<span class="ff2">ł</span><span class="ls3">ko</span> </div></div><div class="c xd6 y9f5 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">42 </span> </div></div><div class="c xd7 y9f5 w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">43 </span> </div></div><div class="c x29 y99c w10c h1b"><div class="t m0 x2c h1d y6 ff3 fsc fc0 sc0 ls0 ws0">Ola Malm </div></div><div class="c xd6 y99c w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">20 </span> </div></div><div class="c xd7 y99c w10d h1b"><div class="t m0 x25 h1d y6 ff3 fsc fc0 sc0 ls0 ws0"> <span class="ls3">10 </span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h3b y8dc ffa fs1 fc0 sc0 ls0 ws0">Źródło: Emitent<span class="_ _0"></span>.<span class="ff8"> </span></div><div class="t m0 x29 h7 yaf2 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y71e ff2 fs3 fc0 sc0 ls0 ws0">Członkowie Rady Nadzorczej <span class="_ _0"></span>DataWalk S.A. <span class="ff3">nie <span class="_ _0"></span>pe<span class="ff2">łnili funkcji i <span class="_ _0"></span>nie byli <span class="_ _0"></span>zatrudnien<span class="_ _1"></span>i w <span class="_ _0"></span>innych spół<span class="ff3">kach Grupy DataWalk </span></span></span></div><div class="t m0 x29 h7 y889 ff3 fs3 fc0 sc0 ls0 ws0">w 2023<span class="_ _1"></span> roku<span class="ff2">, jak również <span class="_ _1"></span>nie byli objęci program<span class="_ _1"></span>em motywacyjnym.<span class="_ _1"></span></span> </div><div class="t m0 x29 h7 yaf3 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y8a2 ff5 fsb fc1 sc0 ls0 ws0">Pożyczki <span class="_ _0"></span>dla <span class="_ _0"></span>osób w<span class="_ _0"></span>chodzących w<span class="_ _0"></span> <span class="_ _0"></span>skład or<span class="_ _0"></span>ganów z<span class="_ _0"></span>arządzają<span class="_ _0"></span>cych i<span class="_ _1"></span><span class="ff4"> </span>nadzorujący<span class="_ _0"></span>ch </div><div class="t m0 x29 h18 y954 ff4 fsb fc1 sc0 ls0 ws0">udzielone przez <span class="ff5">Spó<span class="_ _0"></span>łkę<span class="ff4"> </span></span></div><div class="t m0 x29 h11 yaf4 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>okresie <span class="_ _4"></span>obrachu<span class="_ _1"></span>nkowym <span class="_ _4"></span>Spółka <span class="_ _1"></span>nie <span class="_ _4"></span>przeprowadzała <span class="_ _4"></span>takich <span class="_ _1"></span>transak<span class="_ _1"></span>cji <span class="_ _1"></span>z <span class="_ _4"></span>członkami <span class="_ _4"></span>Zarządu <span class="_ _1"></span>lub<span class="_ _1"></span> <span class="_ _1"></span>też <span class="_ _4"></span>z <span class="_ _1"></span>ich <span class="_ _4"></span>małżonkami, </div><div class="t m0 x29 h7 y102 ff3 fs3 fc0 sc0 ls0 ws0">krewnymi i po<span class="_ _1"></span>winowatymi.<span class="_ _1"></span> </div><div class="t m0 x29 h7 yaf5 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 yaf6 ff5 fsb fc1 sc0 ls0 ws0">Komentarz obj<span class="_ _0"></span>aśniający, dotycz<span class="_ _0"></span>ący sezonowo<span class="_ _0"></span>ści lub cyklicz<span class="_ _0"></span>ności działalno<span class="_ _0"></span>ści<span class="ff4"> </span></div><div class="t m0 x29 h7 yaf7 ff2 fs3 fc0 sc0 ls0 ws0">Spółka<span class="ff3"> <span class="_ _33"> </span></span>n<span class="_ _1"></span>ie  odnotowuje  sezonowości  p<span class="_ _1"></span>rzychodów.  Zróżnicowanie  przy<span class="_ _1"></span>chodów  notowane  pom<span class="_ _1"></span>iędzy  poszczególnymi </div><div class="t m0 x29 h11 yaf8 ff2 fs3 fc0 sc0 ls0 ws0">kwartałami <span class="_ _a"></span>okresów <span class="_ _a"></span>obrachunkowy<span class="_ _1"></span>ch <span class="_ _4"></span>wynik<span class="_ _1"></span>a <span class="_ _4"></span>z <span class="_ _a"></span>czynników <span class="_ _4"></span>pr<span class="_ _1"></span>zypadkowych, <span class="_ _a"></span>wpływający<span class="_ _1"></span>ch <span class="_ _4"></span>na <span class="_ _a"></span>daty <span class="_ _a"></span>zawierania <span class="_ _a"></span>umów <span class="_ _a"></span>z </div><div class="t m0 x29 h7 yaf9 ff2 fs3 fc0 sc0 ls0 ws0">klientami  oraz  fakturowania <span class="_ _8"> </span>przychodó<span class="_ _1"></span>w  z<span class="_ _0"></span>  tych <span class="_ _8"> </span>umów.  W  przyszłości  nie <span class="_ _8"> </span>można  wykluczyć, <span class="_ _8"> </span>że  –<span class="ff3">  </span>ze  wzglę<span class="_ _0"></span>du  na </div><div class="t m0 x29 h7 y8e7 ff2 fs3 fc0 sc0 ls0 ws0">charaktery<span class="_ _1"></span>stykę <span class="_ _4"></span>branży <span class="_ _4"></span>–<span class="ff3"> <span class="_ _4"></span></span>przychod<span class="_ _1"></span>y <span class="_ _4"></span>wyższe <span class="_ _4"></span>niż <span class="_ _4"></span>w <span class="_ _1"></span>in<span class="_ _1"></span>nych <span class="_ _4"></span>kwartałach <span class="_ _a"></span>spółka<span class="ff3"> <span class="_ _4"></span></span>będ<span class="_ _1"></span>zie <span class="_ _4"></span>osiągała <span class="_ _4"></span>w <span class="_ _4"></span>czwartym <span class="_ _4"></span>kwartale <span class="_ _4"></span>roku </div><div class="t m0 x29 h7 y5bb ff3 fs3 fc0 sc0 ls0 ws0">kalendarzo<span class="_ _1"></span>wego. </div><div class="t m0 x29 h7 yafa ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 yafb ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h18 y2dc ff5 fsb fc1 sc0 ls0 ws0">Informacja <span class="_ _0"></span>o zdarzeniach dotyc<span class="_ _0"></span>zących lat ubieg<span class="_ _0"></span>łych<span class="ff4"> </span></div><div class="t m0 x29 h7 y340 ff2 fs3 fc0 sc0 ls0 ws0">Do  dnia <span class="_ _8"> </span>sporządzenia  niniejszego  <span class="ff3">jednostkowego  </span>sprawozdania  finansowego,  nie <span class="_ _8"> </span>wystąpiły <span class="_ _8"> </span>zdarzenia  dotyczące  lat<span class="_ _0"></span> </div><div class="t m0 x29 h7 y76b ff2 fs3 fc0 sc0 ls0 ws0">ubiegłych, któ<span class="_ _1"></span>re<span class="ff3"> nie </span>zo<span class="_ _1"></span>stały, a powinny<span class="_ _1"></span> być ujęte w niniejszym sprawo<span class="_ _1"></span>zdaniu finan<span class="_ _1"></span>sowym za rok obrotowy 202<span class="_ _4"></span><span class="ff3">3. </span></div><div class="t m0 x29 h7 yafc ff3 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf63" class="pf w0 h0" ><div class="pc pc63 w0 h0"><img class="bi x28 yafd w6c hc5" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x29 h10 ya85 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="fc6"> </span></div><div class="t m0 x29 h10 ya86 ff1 fs3 fc5 sc0 ls0 ws0"> <span class="fc6"> </span></div><div class="t m0 xd h3 ya87 ff3 fs1 fc0 sc0 ls0 ws0">Sprawozdanie fi<span class="_ _0"></span>nansowe DataW<span class="_ _0"></span>alk S.A. za rok <span class="ff2">zakończon<span class="_ _0"></span>y <span class="ff3">31 grudnia <span class="ls9">20</span>23 roku<span class="_ _0"></span> </span></span></div><div class="t m0 x4b h2 ya88 ff3 fs1 fc0 sc0 ls0 ws0">(wszystkie kwot<span class="_ _0"></span>y podane s<span class="ff2">ą</span> w tys. z<span class="ff2">ł</span>otyc<span class="_ _0"></span>h o ile nie poda<span class="_ _0"></span>no inaczej)<span class="ff1 fs0"> </span></div><div class="t m0 x29 h2 ya89 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y587 wf9 h4"><div class="t m0 x0 h5 y5 ff3 fs2 fc1 sc0 ls0 ws0">Strona | <span class="ls9">99</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x29 h18 y588 ff5 fsb fc1 sc0 ls0 ws0">Informacja <span class="_ _0"></span>o zdarzeniach następu<span class="_ _0"></span>jących po dniu b<span class="_ _0"></span>ilansowym<span class="ff4"> </span></div><div class="t m0 x29 h7 y5e4 ff2 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _0"></span>dnia sporządzenia <span class="_ _5"></span>nin<span class="_ _1"></span>iejszego sprawozdania <span class="_ _0"></span>finansowego <span class="_ _0"></span>za <span class="_ _0"></span>okres <span class="_ _0"></span>12 <span class="_ _0"></span>miesięcy <span class="_ _0"></span>zakończony <span class="_ _0"></span>dnia 3<span class="_ _0"></span>1 <span class="_ _0"></span>grudnia <span class="_ _0"></span>202<span class="_ _4"></span><span class="ff3">3 <span class="_ _0"></span>roku, </span></div><div class="t m0 x29 h11 y5b ff2 fs3 fc0 sc0 ls0 ws0">nie  wystąpiły <span class="_ _2a"> </span>zdarzenia <span class="_ _2a"> </span>po  dniu  bilansowy<span class="_ _1"></span>m,  które  nie  zostały, <span class="_ _2a"> </span>a  powinny <span class="_ _33"> </span>b<span class="_ _1"></span>yć  ujęte  w  n<span class="_ _1"></span>iniejszym  sprawo<span class="_ _1"></span>zdaniu </div><div class="t m0 x29 h7 y5c ff3 fs3 fc0 sc0 ls0 ws0">finansowym<span class="_ _1"></span>. </div><div class="t m0 x29 h7 y8d4 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y452 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 y668 ff3 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 yafe w10e hc6"><div class="t m0 x9 h31 y13b ff4 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h31 y13c ff5 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">………………………………………</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c xd8 yafe w10f hc6"><div class="t m0 x9 h31 y13b ff4 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h31 y13c ff5 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">………………………………………</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x4c yafe w10f hc6"><div class="t m0 x9 h31 y13b ff4 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h31 y13c ff5 fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">………………………………………</span><span class="ff4"><span class="fc4 sc0"> </span></span></div></div><div class="c x29 yaff w10e hc7"><div class="t m0 x32 h7 ye9 ff2 fs3 fc0 sc0 ls0 ws0">Paweł Wieczyński<span class="_ _1"></span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c xd8 yaff w10f hc7"><div class="t m0 x47 h7 ye9 ff2 fs3 fc0 sc0 ls0 ws0">Krystian Piećko<span class="_ _1"></span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x4c yaff w10f hc7"><div class="t m0 x29 h7 ye9 ff2 fs3 fc0 sc0 ls0 ws0">Łukasz Soch<span class="fc4 sc0">a</span><span class="ff3"><span class="fc4 sc0"> </span></span></div></div><div class="c x29 yae0 w10e hc8"><div class="t m0 x28 hbe y13c ffa fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">Pre</span><span class="fc4 sc0">ze</span><span class="fc4 sc0">s </span><span class="fc4 sc0">Z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">rz</span><span class="fc4 sc0">ą</span><span class="fc4 sc0">d</span><span class="fc4 sc0">u</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c xd8 yae0 w10f hc8"><div class="t m0 x4e hbe y13c ffa fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">Czło</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="fc4 sc0">k</span><span class="fc4 sc0"> </span><span class="fc4 sc0">Z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">rz</span><span class="fc4 sc0">ą</span><span class="fc4 sc0">d</span><span class="fc4 sc0">u</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x4c yae0 w10f hc8"><div class="t m0 x4e hbe y13c ffa fs2 fc0 sc0 ls0 ws0"><span class="fc4 sc0">Czło</span><span class="fc4 sc0">n</span><span class="fc4 sc0">e</span><span class="fc4 sc0">k</span><span class="fc4 sc0"> </span><span class="fc4 sc0">Z</span><span class="fc4 sc0">a</span><span class="fc4 sc0">rz</span><span class="fc4 sc0">ą</span><span class="fc4 sc0">d</span><span class="fc4 sc0">u</span><span class="ff8"><span class="fc4 sc0"> </span></span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xa h47 y9d9 ff8 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 h7 yb00 ff3 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x29 ha y34 ff2 fs3 fc0 sc0 ls0 ws0">Wrocław, dnia <span class="_ _1"></span><span class="ff3">10 kwietnia<span class="_ _1"></span> 2024 <span class="lsa">r.</span><span class="fs0"> </span></span></div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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